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"text": "Page 115 of //heimUFT//.",
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"text": "Page 116 of //heimUFT//.",
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"text": "Page 117 of //heimUFT//.",
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"text": "Page 118 of //heimUFT//.",
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"text": "Page 119 of //heimUFT//.",
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"title": "heimUFT_PAGE_120",
"text": "Page 120 of //heimUFT//.",
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"title": "heimUFT_PAGE_121",
"text": "Page 121 of //heimUFT//.",
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{
"title": "heimUFT_PARA_0001",
"text": "\\title{\nBurkhard Heim's Unified Field Theory\n}",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451824",
"modified": "20260602103451824",
"page": "001"
},
{
"title": "heimUFT_PARA_0002",
"text": "! Summaries of the MBB Lectures (1976) \\& Metron Calculations",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451824",
"modified": "20260602103451824",
"page": "001",
"parent_section": "heimUFT_H1"
},
{
"title": "heimUFT_PARA_0003",
"text": "! Consolidated Study Notes\n\n \n\nFebruary 05, 2026",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451824",
"modified": "20260602103451824",
"page": "001",
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{
"title": "heimUFT_PARA_0004",
"text": "! Contents",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451824",
"modified": "20260602103451824",
"page": "001",
"parent_section": "heimUFT_H3"
},
{
"title": "heimUFT_PARA_0005",
"text": "! Nomenclature \\& Notation Guide\n\n \n\nBurkhard Heim's transition from continuous spacetime to discrete metronic hyperstructures requires non-standard mathematical notation. Below is a guide to the symbols used throughout this text:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451825",
"modified": "20260602103451825",
"page": "007",
"parent_section": "heimUFT_H4"
},
{
"title": "heimUFT_PARA_0006",
"text": "The Metron: The fundamental geometric quantum of area ( {{heimUFT_FOX_1a8628635f||FO}} ).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451825",
"modified": "20260602103451825",
"page": "007",
"parent_section": "heimUFT_H4"
},
{
"title": "heimUFT_PARA_0007",
"text": "Metron Derivative (Eth): A discrete difference operator replacing the in finitesimal differential {{heimUFT_FO0020||FO}}. Evaluates to {{heimUFT_FO0021||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451825",
"modified": "20260602103451825",
"page": "007",
"parent_section": "heimUFT_H4"
},
{
"title": "heimUFT_PARA_0008",
"text": "Metron Integral: The discrete summation operator replacing the continu ous integral ʃ.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451825",
"modified": "20260602103451825",
"page": "007",
"parent_section": "heimUFT_H4"
},
{
"title": "heimUFT_PARA_0009",
"text": "Tensor Selector: An operator of rank {{heimUFT_FO0024||FO}} that selects specific discrete geo metric states from the metron grid.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451825",
"modified": "20260602103451825",
"page": "007",
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},
{
"title": "heimUFT_PARA_0010",
"text": "Elementary Capacitor: The discrete, metronized equivalent of the Christof fel symbol (Affine Connection).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451825",
"modified": "20260602103451825",
"page": "007",
"parent_section": "heimUFT_H4"
},
{
"title": "heimUFT_PARA_0011",
"text": "Structural Eigenvalue: The discrete curvature steps of space-time resulting from the World Selector equation.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451825",
"modified": "20260602103451825",
"page": "007",
"parent_section": "heimUFT_H4"
},
{
"title": "heimUFT_PARA_0012",
"text": "N-Dimensional Manifold: e.g., {{heimUFT_FO0028||FO}} (Observable Space-time), {{heimUFT_FO0002||FO}} (Material World), {{heimUFT_FO0015||FO}} (Total Universe).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451825",
"modified": "20260602103451825",
"page": "007",
"parent_section": "heimUFT_H4"
},
{
"title": "heimUFT_PARA_0013",
"text": "Imaginary Coordinates: {{heimUFT_FO0030||FO}} is imaginary light-time {{heimUFT_FO0031||FO}} are imaginary organizational dimensions (iɛ, iη).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
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"modified": "20260602103451825",
"page": "007",
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},
{
"title": "heimUFT_PARA_0014",
"text": "! Prologue\n\n \n\nOnce upon a time, there was a very dull student who was thinking about something really stupid: \n« They say the electromagnetic field is quantized, but it doesn't go beyond Maxwell's equations and the de Broglie-Einstein condition, so it seems like we're still inheriting the limitations of classical theory. And even if the amplitude is quantized, the frequency spectrum remains continuous and infinite, which means the energy of a single photon remains continuous... Is this really how photons are? There's something weird about it. » \n\"Hey, there's a professor in Germany who has some interesting things to say, so try reading him. It will be 30 years before you discover it, though.\"",
"type": "text/vnd.tiddlywiki",
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},
{
"title": "heimUFT_PARA_0015",
"text": "! Part I",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
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"modified": "20260602103451825",
"page": "008",
"parent_section": "heimUFT_H6"
},
{
"title": "heimUFT_PARA_0016",
"text": "! The Unified Field Theory (The MBB Lectures)",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451825",
"modified": "20260602103451825",
"page": "008",
"parent_section": "heimUFT_H7"
},
{
"title": "heimUFT_PARA_0017",
"text": "! 1 Scientific Method and the Axiomatic Point of Departure\n\n \n\nReferences: MBB Lecture Transcript; Map I-1 (Goal Mapping); Map II-1 (Derivation of {{heimUFT_FO0002||FO}} ); Elemen tarstrukturen der Materie (Vorwort \\& Kap. 1) \n\nOn November 25, 1976, at the Messerschmitt-Bölkow-Blohm (MBB) facility in Ottobrunn, Burkhard Heim delivered a lecture laying out the fundamental logic of his unified field theory. He cautioned that empirical laws-such as Newton's law of universal gravitation or Maxwell's equations of electromagnetism-are merely mathematical condensations of localized mea surements. Heim likened these phenomenological equations to a \"Peanut Vending Machine\": whatever empirical values you input into the formula, you get exactly the corresponding output back. These laws apply only within the strict limits of what has been directly measured and fail when extrapolated to cosmic or quantum scales. \n\nTo move beyond phenomenological \"fitting parameters,\" Heim argued that a true unified field theory must be constructed deductively. It must begin strictly from universally accepted, quantitatively formulated physical statements of the greatest possible universality.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451825",
"modified": "20260602103451825",
"page": "008",
"parent_section": "heimUFT_H8"
},
{
"title": "heimUFT_PARA_0018",
"text": "! The 8 Core Postulates of Heim Theory\n\n \n\nAs outlined in the foreword of Elementarstrukturen der Materie, Heim's deductive frame work formally departs from the Standard Model by adhering to eight defining character istics: \n1. A 6D Subspace: The existence of a 6-dimensional space ( {{heimUFT_FO0002||FO}} ), which is a subspace of a 12-dimensional universe ( {{heimUFT_FO0015||FO}} ). Physical 4D spacetime ( {{heimUFT_FO0028||FO}} ) is embedded within {{heimUFT_FO0002||FO}}. \n2. Quantization of Space: The multi-dimensional space is quantized by an indistinguish able geometric unit of area, the Metron {{heimUFT_FO0032||FO}}. \n3. Hermitian Multiple-Geometry: A novel cosmology resulting in a composite Funda mental Tensor in {{heimUFT_FO0002||FO}} built from non-Hermitian tensors. \n4. Geometrization of Particles: In the microscopic realm, the Energy-Impulse Tensor is directly proportional to the geometric connections (Christoffel symbols), forming pure geometric eigenvalue equations. \n5. No Free Parameters: The entire theory uses only four un-derived empirical constants: the gravitational constant {{heimUFT_FO0033||FO}}, Planck's constant {{heimUFT_FO0034||FO}}, and the vacuum permittivity/per meability {{heimUFT_FO0035||FO}}. \n6. Dynamic Internal Structure: An elementary particle is described strictly by geometric quantities that cyclically alter their structure (Condensor Fluxes). \n7. Symmetry Laws \\& Mass: Strict symmetry laws and rest masses for all elementary particles are derived purely from these geometric structures. \n8. The World Equation: The formulation of a \"World Equation\" which, through different approximation chains, yields both Einstein's equations of General Relativity and Dirac's equations of Quantum Electrodynamics. \n\nHeim established four such statements as his Axiomatic Point of Departure:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451825",
"modified": "20260602103451825",
"page": "008",
"parent_section": "heimUFT_H9"
},
{
"title": "heimUFT_PARA_0019",
"text": "! The Four Fundamental Axioms\n\n \n\nWe assume the definitive existence of the following principles: \na) Conservation Laws: The absolute conservation of Energy ( {{heimUFT_FO0036||FO}} ), Impulse/Momentum {{heimUFT_FO0037||FO}}, and Electric Charge ( {{heimUFT_FO0038||FO}} ). \nb) Extremum Principles: For non-reversible processes, entropy must increase (The 2nd Law of Thermodynamics). \nc) The Quantum Principle: All physical effects are quantizable. Consequently, there is no material or energetic continuum; the universe is atomistically structured. \nd) Material Structures and Interactions: \nd1) Macroscopic: The Electromagnetic field (Law of Induction). \nd2) Macroscopic: Gravitation acts as a central force (Newtonian approximation) and is non-eichvariant (gauge-dependent). \nd3) Microscopic: Short-range interactions (nuclear forces) exist.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451825",
"modified": "20260602103451825",
"page": "009",
"parent_section": "heimUFT_H10"
},
{
"title": "heimUFT_PARA_0020",
"text": "!! 1.1 Deriving the Material Field Quantum ( {{heimUFT_FO0001||FO}} )\n\n \n\nFrom this axiomatic point of departure, Heim maps a strict logical progression to define the fundamental building block of the universe. The deductive chain proceeds through the following mathematical and logical steps: \n1. Propagation of Electromagnetic Induction: Combining the macroscopic properties of material structures with their interactions (Axiom d1), we recognize that electromagnetic induction propagates in empty, charge-free space as a transverse wave. The speed of this propagation ( {{heimUFT_FO0039||FO}} ) is strictly defined by the vacuum permittivity and permeability:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451825",
"modified": "20260602103451825",
"page": "009",
"parent_section": "heimUFT_H11"
},
{
"title": "heimUFT_PARA_0021",
"text": "\n2. Electromagnetic Relativity Principle in {{heimUFT_FO0028||FO}} : To achieve a Lorentz-invariant representation of these electromagnetic fields (d1) in uniformly moving reference systems, the theory requires a 4 -dimensional manifold {{heimUFT_FO0040||FO}}. In this space, the spatial dimensions ( {{heimUFT_FO0041||FO}} ) are linked to time ( {{heimUFT_FO0042||FO}} ) via an imaginary light-time coordinate (representing the optical path length):",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451825",
"modified": "20260602103451825",
"page": "009",
"parent_section": "heimUFT_H11"
},
{
"title": "heimUFT_PARA_0022",
"text": "\n\nThis manifold is governed by the Lorentz group, denoted as {{heimUFT_FO0043||FO}}. \n3. Equivalence of Energy and Inertia: A direct consequence of this special principle of relativity ( {{heimUFT_FO0044||FO}} ), combined with the absolute conservation of energy (Axiom a), is the equivalence of energy and mass (inertia):",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451825",
"modified": "20260602103451825",
"page": "009",
"parent_section": "heimUFT_H11"
},
{
"title": "heimUFT_PARA_0023",
"text": "\n\nSimultaneously, the 2nd principle of equivalence links gravitation as a central force (Axiom d2) to inertia, which forms the basis of the General Theory of Relativity. \n4. The Concept of Field Mass: This equivalence creates a profound ontological shift when categorizing known elementary structures. Historically, particles were split into two groups: \n- Not ponderable particles: Particles without rest mass (e.g., photons, gravitons). \n- Ponderable material particles: Elementary particles with mass.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451825",
"modified": "20260602103451825",
"page": "009",
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},
{
"title": "heimUFT_PARA_0024",
"text": "\n\nHowever, because energy and mass are strictly equivalent, Heim deduces that not pon derable particles must possess a \"Field Mass\" equivalent to their energy. \n5. Gravitational Interaction: If photons and electromagnetic fields possess field mass, they must interact gravitationally. Therefore, the classical division between mass and energy vanishes entirely. \n\nConclusion of the Deductive Chain: Because all energy phenomena-whether ponderable or non-ponderable-carry field mass and interact with gravity, they can be grouped under a single, superordinate term: the Material Field Quantum ( {{heimUFT_FO0001||FO}} ). \n\nConsequently, all elementary particles are not foreign objects placed into space, but are centers of interactions of the space itself (structural deformations of {{heimUFT_FO0028||FO}}, or event structures). \n\nHeim's Paradox of the Quark Model (Binding Energy): In Elementarstruk turen der Materie (Vol 1, p. 11), Heim provides a strictly physical reason for de manding this geometric interpretation over the Standard Model's Quark the ory. In known atomic or nuclear structures, the binding energy holding the con stituents together is always significantly smaller than the total mass of the system. However, almost all elementary particles undergo radioactive decay. If they were truly made of solid sub-constituents (quarks), the binding energy released or required during these decay processes would be roughly equivalent to the mass of the parti cle itself. Therefore, the dynamics of elementary particles cannot be understood as \"building blocks\" glued together; they must bear entirely relativistic, dynamic geomet ric traits where the \"particle\" is merely a transient resonant state of the space itself. \n\nThe ultimate Goal of the theory is defined here: A uniform description of the material world by means of a uniform geometric description of the {{heimUFT_FO0001||FO}}. The Demand is that the spectrum of ponderable elementary particles must be reproduced correctly entirely from geometric principles.",
"type": "text/vnd.tiddlywiki",
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"created": "20260602103451825",
"modified": "20260602103451825",
"page": "010",
"parent_section": "heimUFT_H11"
},
{
"title": "heimUFT_PARA_0025",
"text": "!! 1.2 The Double Way: From Axioms to {{heimUFT_FO0002||FO}} and the Metron\n\n \n\nOnce the necessity of describing the Material Field Quantum ( {{heimUFT_FO0001||FO}} ) was established, Heim faced the mathematical barrier that had stopped Einstein and Heisenberg: how does one describe discrete, quantized matter using a continuous, smooth geometry? \n\nHeim solved this by approaching the problem via a \"Double Way\" (Zweiwege)-two dis tinct mathematical paths that start from the axioms and converge on the same unavoidable conclusion.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451825",
"modified": "20260602103451825",
"page": "010",
"parent_section": "heimUFT_H12"
},
{
"title": "heimUFT_PARA_0026",
"text": "!! 1.2.1 Way A: The Algebraic Route (Derivation of 6 Dimensions)\n\n \n\nHeim asked: Are there any linear state operators that can describe quantized fields in {{heimUFT_FO0028||FO}} ? To answer this, Heim investigated the spatial metric structure steps of the 4D manifold using the matrix trace. By applying a functional operator {{heimUFT_FO0045||FO}} to the non-Hermitian metric state function {{heimUFT_FO0046||FO}} (which represents the connection in the microscopic realm), Heim generated an eigenvalue equation:",
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"tags": "paragraph heimUFT",
"created": "20260602103451825",
"modified": "20260602103451825",
"page": "010",
"parent_section": "heimUFT_H13"
},
{
"title": "heimUFT_PARA_0027",
"text": "\n\nBecause space-time has 4 coordinates ( {{heimUFT_FO0047||FO}} ), this yields {{heimUFT_FO0048||FO}} non-linear tensorial differential equations. These equations correspond to 64 possible discrete curvature steps of {{heimUFT_FO0028||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451825",
"modified": "20260602103451825",
"page": "010",
"parent_section": "heimUFT_H13"
},
{
"title": "heimUFT_PARA_0028",
"text": "\n\nHowever, nature seeks equilibrium. By enforcing system symmetry (where the trace of the microscopic operator must vanish, {{heimUFT_FO0049||FO}} ), Heim discovered that 28 of these spectra are mathematically forced to be empty ( {{heimUFT_FO0050||FO}} ). Further investigation into the superspace constraints revealed that {{heimUFT_FO0051||FO}} more spectra are empty. \n\nThis leaves exactly {{heimUFT_FO0052||FO}} non-empty equations. Heim realized that 24 active elements (plus zero-padding for correlations) cannot be symmetrically arranged in a 4D tensor ( {{heimUFT_FO0053||FO}} ) or a 5D tensor {{heimUFT_FO0054||FO}}. They fit perfectly into a {{heimUFT_FO0055||FO}} tensor ( 36 components). \n\nTo prove this geometrically, Heim applied the Dimensional Law for Hyper-spaces.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451825",
"modified": "20260602103451825",
"page": "011",
"parent_section": "heimUFT_H13"
},
{
"title": "heimUFT_PARA_0029",
"text": "! The Dimensional Law for Hyper-Spaces\n\n \n\nThis geometric law relates the number of dimensions {{heimUFT_FO0056||FO}} required for a hyper-space to fully embed the degrees of freedom of its sub-space {{heimUFT_FO0057||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "011",
"parent_section": "heimUFT_H14"
},
{
"title": "heimUFT_PARA_0030",
"text": "\n\nSubstituting {{heimUFT_FO0058||FO}} (for our 4D Minkowski space-time):",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "011",
"parent_section": "heimUFT_H14"
},
{
"title": "heimUFT_PARA_0031",
"text": "\n\nConclusion A: The material world cannot be structured in 4 dimensions. It requires a 6 dimensional hyper-space ( {{heimUFT_FO0002||FO}} ) consisting of: \n- {{heimUFT_FO0059||FO}} : Real, observable space. \n- {{heimUFT_FO0060||FO}} : Imaginary time, linking space to structure. \n- {{heimUFT_FO0061||FO}} : Imaginary organizational dimensions (Structure). They are imaginary because empirical physics demands stable ground states for planetary and electron orbits, which fail in real {{heimUFT_FO0028||FO}} or {{heimUFT_FO0062||FO}} spaces.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "011",
"parent_section": "heimUFT_H14"
},
{
"title": "heimUFT_PARA_0032",
"text": "!! 1.2.2 Way B: The Geometric Route (Derivation of the Metron)\n\n \n\nSimultaneously, Heim asked: Is there a geometrical minimum unit (geometric quantum) of space? Returning to Axiom (a) and (d2), we established that the gravitational field energy possesses field mass. When this field mass is included in the Newtonian gravitational law, it transforms into Heim's Corrected Gravitational Law. \n\nAs we will see detailed in Section 2, this non-linear law possesses an inner reality barrier ( {{heimUFT_FO0063||FO}}, similar to the Schwarzschild radius) where gravitational attraction ceases. As the mass of a particle approaches zero ( {{heimUFT_FO0064||FO}} ), this radius {{heimUFT_FO0063||FO}} shrinks toward zero. Conversely, quantum mechanics dictates that as mass shrinks ( {{heimUFT_FO0064||FO}} ), the particle's Compton wavelength ( {{heimUFT_FO0065||FO}} ) expands toward infinity. \n\nStandard calculus treats {{heimUFT_FO0066||FO}} as undefined. However, Heim performed a series expansion on the limits of his modified gravity equation and discovered that the product of the macroscopic barrier and the microscopic wavelength converges to a finite, positive constant:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "011",
"parent_section": "heimUFT_H15"
},
{
"title": "heimUFT_PARA_0033",
"text": "\n\nThis constant {{heimUFT_FO0009||FO}} is the Metron-the two-dimensional fundamental quantum of area. Conclusion B: Because {{heimUFT_FO0067||FO}}, space is not a continuum. Therefore, the infinitesimal differential calculus",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "011",
"parent_section": "heimUFT_H15"
},
{
"title": "heimUFT_PARA_0034",
"text": "\n{{heimUFT_FO0068||FO}} used by Einstein and Maxwell is physically invalid in the microcosm. It must be replaced by Difference Calculus ( {{heimUFT_FO0069||FO}} ), where all coordinates are integer multiples of a geodetic lattice of metrons.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "012",
"parent_section": "heimUFT_H15"
},
{
"title": "heimUFT_PARA_0035",
"text": "!! 1.3 The Convergence: The World Selector\n\n \n\nPath A (the 6D matrix operators) and Path B (the discrete Metron lattice) converge on a single mathematical entity: the Fundamental Condensor. This is a tensorial selector that describes exactly how discrete metrons are compressed and deformed when the 6-dimensional hyper structure ( {{heimUFT_FO0002||FO}} ) projects into our 4-dimensional reality ( {{heimUFT_FO0028||FO}} ). \n\nThis operator is known as the World Selector. Depending on which of the 6 dimensions are geometrically activated by this selector, the theory cleanly categorizes all physical reality into four Hermetry Forms:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "012",
"parent_section": "heimUFT_H16"
},
{
"title": "heimUFT_PARA_0036",
"text": "Gravitons (imponderable, out side normal spacetime, influ ences gravitation).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "012",
"parent_section": "heimUFT_H16"
},
{
"title": "heimUFT_PARA_0037",
"text": "Photons (imponderable, mov ing at {{heimUFT_FO0039||FO}} without retardation).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "012",
"parent_section": "heimUFT_H16"
},
{
"title": "heimUFT_PARA_0038",
"text": "Neutral elementary particles (Ponderable mass).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "012",
"parent_section": "heimUFT_H16"
},
{
"title": "heimUFT_PARA_0039",
"text": "Electrically charged particles (Ponderable mass and charge field).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "012",
"parent_section": "heimUFT_H16"
},
{
"title": "heimUFT_PARA_0040",
"text": "\n\nThis classification achieves the ultimate theoretical goal: it explains why ponderable particles have mass and take up physical space (they possess the {{heimUFT_FO0041||FO}} spatial components), while photons and gravitons do not. Matter is thus defined not as a foreign object placed into an empty space, but as a specific, discrete, 6-dimensional geometric deformation of the space itself.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "012",
"parent_section": "heimUFT_H16"
},
{
"title": "heimUFT_PARA_0041",
"text": "! 2 The Invariant Theory of Gravitation Dynamics\n\n \n\nReferences: MBB Lecture Transcript; Map I-2 (Mathematical Description of Gravitation Dynamics); Elementarstrukturen der Materie (Kap. 1) \n\nIf the unified theory requires all energy phenomena to be expressed by Material Field Quanta ( {{heimUFT_FO0001||FO}} ), and all such quanta carry a field mass, then gravitation cannot be treated as a static, isolated phenomenon. General Relativity geometrized gravity, but Heim sought to answer a more fundamental structural question: Does a relativity principle exist for gravitation itself, and how does a dynamic mass distribution behave? \n\nTo transition from the empirical static laws to a rigorous dynamic theory, Heim systematically modified Newton's formulations. This section tracks the derivation of Heim's Gravitodynam- ics-from the redefinition of mass density to the emergence of the Gravitomagnetic \"Meso-field\" ( {{heimUFT_FO0003||FO}} ) and the necessity of dual spacetimes.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "012",
"parent_section": "heimUFT_H17"
},
{
"title": "heimUFT_PARA_0042",
"text": "!! 2.1 The Extended Source: Redefining Mass Density\n\n \n\nThe fundamental departure from Newtonian gravity begins with the definition of the source. In Newton's classical Poisson equation, the source of gravitation is assumed to be only the ponderable rest mass {{heimUFT_FO0077||FO}} within a given volume {{heimUFT_FO0078||FO}}. The density is simply:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "013",
"parent_section": "heimUFT_H18"
},
{
"title": "heimUFT_PARA_0043",
"text": "\n\nHowever, following the equivalence of energy and inertia ( {{heimUFT_FO0079||FO}} ), the gravitational field itself possesses energy, and therefore must possess a field mass {{heimUFT_FO0080||FO}}. Heim divides this field mass into an internal portion ( {{heimUFT_FO0081||FO}} inside {{heimUFT_FO0078||FO}} ) and an external portion ( {{heimUFT_FO0082||FO}} outside {{heimUFT_FO0078||FO}} ).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "013",
"parent_section": "heimUFT_H18"
},
{
"title": "heimUFT_PARA_0044",
"text": "Figure 1: The hierarchical mapping of source mass {{heimUFT_FO0077||FO}} and the resulting internal/external field masses ( {{heimUFT_FO0083||FO}} ) acting as secondary sources of gravitation. \n\nTo formalize this, Heim establishes a rigorous set of mass and density definitions that differenti ate between the global volume ( {{heimUFT_FO0084||FO}} ) and the localized source volume ( {{heimUFT_FO0078||FO}} ): \n\nThis leads to Heim's basic starting approach, the Extended Poisson Equation, where the total effective mass density {{heimUFT_FO0085||FO}} is a function of both the source mass and its own field mass:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "013",
"parent_section": "heimUFT_H18"
},
{
"title": "heimUFT_PARA_0045",
"text": "\nwhere {{heimUFT_FO0011||FO}} is a scaling factor defined as a positive constant {{heimUFT_FO0086||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "013",
"parent_section": "heimUFT_H18"
},
{
"title": "heimUFT_PARA_0046",
"text": "!! 2.1.1 The Triple Metric of Gravity\n\n \n\nHeim's most radical departure from General Relativity regarding the nature of the gravitational field is the Triple Metric Composition. While Einstein treats gravity as a single metric {{heimUFT_FO0087||FO}}, Heim",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "013",
"parent_section": "heimUFT_H19"
},
{
"title": "heimUFT_PARA_0047",
"text": "Source masses (without field masses)",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "014",
"parent_section": "heimUFT_H19"
},
{
"title": "heimUFT_PARA_0048",
"text": "Total mass (masses + field masses)",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "014",
"parent_section": "heimUFT_H19"
},
{
"title": "heimUFT_PARA_0049",
"text": "\nproves (Volume 1, Page 79) that the gravitational field is actually composed of three equivalent metrical partial structures:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "014",
"parent_section": "heimUFT_H19"
},
{
"title": "heimUFT_PARA_0050",
"text": "\n\nThese three partial structures correspond to the interaction of the {{heimUFT_FO0099||FO}}, and {{heimUFT_FO0071||FO}} subspaces. Heim demonstrates that gravity is the result of these three \"sub-forces\" superimposing. Because these structures are non-Hermitian and interact as a composite, the resulting gravitational force is geometrically diluted. This provides a purely structural explanation for the \"Hierarchy Problem\" in physics-explaining why gravity is {{heimUFT_FO0100||FO}} times weaker than electromagnetism. It is not because gravity is inherently \"weak,\" but because it is a third-order singular mapping of a much stronger {{heimUFT_FO0002||FO}} tension.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "014",
"parent_section": "heimUFT_H19"
},
{
"title": "heimUFT_PARA_0051",
"text": "!! 2.2 Derivation of the Meso-field ( {{heimUFT_FO0003||FO}} )\n\n \n\nTo mathematically describe a temporally variable mass distribution, Heim analyzes the total density of a system. As established, the total mass {{heimUFT_FO0101||FO}} consists of the source mass {{heimUFT_FO0077||FO}} and the field masses {{heimUFT_FO0081||FO}} and {{heimUFT_FO0082||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "014",
"parent_section": "heimUFT_H20"
},
{
"title": "heimUFT_PARA_0052",
"text": "\n\nAssuming a temporally variable mass distribution with a constant total mass (due to the conservation of energy and superposition), the total time derivative of the density must be zero:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "014",
"parent_section": "heimUFT_H20"
},
{
"title": "heimUFT_PARA_0053",
"text": "\n\nWe expand this total derivative into its partial components (derivation after {{heimUFT_FO0102||FO}} ):",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "014",
"parent_section": "heimUFT_H20"
},
{
"title": "heimUFT_PARA_0054",
"text": "\n\nAssuming there is no source of velocity (the kinetic energy remains constant, and mass elements do not accelerate), we have {{heimUFT_FO0103||FO}}. We can adapt this to {{heimUFT_FO0104||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "014",
"parent_section": "heimUFT_H20"
},
{
"title": "heimUFT_PARA_0055",
"text": "\n\nSubstituting {{heimUFT_FO0105||FO}} into the expanded derivative yields:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "015",
"parent_section": "heimUFT_H20"
},
{
"title": "heimUFT_PARA_0056",
"text": "\n\nBy extending this with the condition {{heimUFT_FO0104||FO}}, we arrive at the continuity equation:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "015",
"parent_section": "heimUFT_H20"
},
{
"title": "heimUFT_PARA_0057",
"text": "\n\nSimultaneously, we take the partial time derivative ( {{heimUFT_FO0106||FO}} ) of the Extended Poisson Equation {{heimUFT_FO0107||FO}} ):",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "015",
"parent_section": "heimUFT_H20"
},
{
"title": "heimUFT_PARA_0058",
"text": "\n\nSubstituting Equation (14) into Equation (15) yields:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "015",
"parent_section": "heimUFT_H20"
},
{
"title": "heimUFT_PARA_0059",
"text": "\n\nRearranging this, we obtain a source-free sum:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "015",
"parent_section": "heimUFT_H20"
},
{
"title": "heimUFT_PARA_0060",
"text": "\n\nGeometric Conclusion: The sum of the temporal gravitation field fluctuation and the impulse density ( {{heimUFT_FO0108||FO}} ) is source-free, which is another expression of the equivalence of inertia and gravitation. \n\nBecause the divergence of this sum is strictly zero, there must exist an auxiliary vector field (the mesofield) {{heimUFT_FO0109||FO}} such that its curl equals this sum:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "015",
"parent_section": "heimUFT_H20"
},
{
"title": "heimUFT_PARA_0061",
"text": "\nwhere {{heimUFT_FO0110||FO}} is an unknown proportionality factor. \nThis Meso-field {{heimUFT_FO0003||FO}} describes the temporal change of the gravitational field. It runs orthogonally, similarly to the electromagnetic field where {{heimUFT_FO0111||FO}} and {{heimUFT_FO0112||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "015",
"parent_section": "heimUFT_H20"
},
{
"title": "heimUFT_PARA_0062",
"text": "!! 2.3 The Structural Field {{heimUFT_FO0004||FO}} and Wave Propagation\n\n \n\nTo understand how this dynamic gravitational field propagates through space, we apply the rotation (curl) operator to Equation (18):",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "015",
"parent_section": "heimUFT_H21"
},
{
"title": "heimUFT_PARA_0063",
"text": "\n\nUsing the vector identity {{heimUFT_FO0113||FO}}, we obtain:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "015",
"parent_section": "heimUFT_H21"
},
{
"title": "heimUFT_PARA_0064",
"text": "\n\nRearranging this to isolate a substitution vector {{heimUFT_FO0114||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "015",
"parent_section": "heimUFT_H21"
},
{
"title": "heimUFT_PARA_0065",
"text": "\n\nHeim proceeds with an assumption: The mesofield {{heimUFT_FO0003||FO}} spreads as a wave in space with a speed {{heimUFT_FO0115||FO}}, satisfying:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "015",
"parent_section": "heimUFT_H21"
},
{
"title": "heimUFT_PARA_0066",
"text": "\n\nSubstituting this into the {{heimUFT_FO0114||FO}} equation, we get:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "016",
"parent_section": "heimUFT_H21"
},
{
"title": "heimUFT_PARA_0067",
"text": "\n\nSetting {{heimUFT_FO0116||FO}}, the wave equation aligns into:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451826",
"modified": "20260602103451826",
"page": "016",
"parent_section": "heimUFT_H21"
},
{
"title": "heimUFT_PARA_0068",
"text": "\n\nHeim argues that the substitution {{heimUFT_FO0114||FO}} depends on the temporal change of the differential density. Because the total mass is defined as {{heimUFT_FO0117||FO}}, and the source mass {{heimUFT_FO0077||FO}} is constant in reference to {{heimUFT_FO0118||FO}} and {{heimUFT_FO0119||FO}}, the time derivative of the density simplifies to {{heimUFT_FO0120||FO}}. \n\nHeim introduces an un-dimensioned structural field {{heimUFT_FO0004||FO}}, which is temporally constant and describes a fundamental property of space, setting {{heimUFT_FO0121||FO}}. Equating the two expressions for {{heimUFT_FO0114||FO}} and rearranging yields:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451827",
"modified": "20260602103451827",
"page": "016",
"parent_section": "heimUFT_H21"
},
{
"title": "heimUFT_PARA_0069",
"text": "\n\nWe integrate this entire expression with respect to time ( {{heimUFT_FO0122||FO}} ):",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451827",
"modified": "20260602103451827",
"page": "016",
"parent_section": "heimUFT_H21"
},
{
"title": "heimUFT_PARA_0070",
"text": "\n\nSubstituting {{heimUFT_FO0123||FO}}, we get:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451827",
"modified": "20260602103451827",
"page": "016",
"parent_section": "heimUFT_H21"
},
{
"title": "heimUFT_PARA_0071",
"text": "\n\nNext, we apply the divergence operator (div) to this equation. Since div rot {{heimUFT_FO0124||FO}}, the left side vanishes:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451827",
"modified": "20260602103451827",
"page": "016",
"parent_section": "heimUFT_H21"
},
{
"title": "heimUFT_PARA_0072",
"text": "\n\nHeim introduces a final geometric assumption: The structural field {{heimUFT_FO0004||FO}} runs orthogonally to the gradient of the mass density {{heimUFT_FO0125||FO}}. Therefore, the dot product vanishes, yielding the final coupled summary of Gravitodynamics:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451827",
"modified": "20260602103451827",
"page": "016",
"parent_section": "heimUFT_H21"
},
{
"title": "heimUFT_PARA_0073",
"text": "! Summary of Dynamic Gravitation Law",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451827",
"modified": "20260602103451827",
"page": "016",
"parent_section": "heimUFT_H22"
},
{
"title": "heimUFT_PARA_0074",
"text": "\n\nWhere {{heimUFT_FO0126||FO}} const {{heimUFT_FO0127||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451827",
"modified": "20260602103451827",
"page": "016",
"parent_section": "heimUFT_H22"
},
{
"title": "heimUFT_PARA_0075",
"text": "!! 2.3.1 The Gravitational Lorentz Force\n\n \n\nIn classical electrodynamics, a moving charge {{heimUFT_FO0128||FO}} is acted upon by the Lorentz force: {{heimUFT_FOX_e1cf266d2c||FO}}. Because Heim's dynamic gravitation law exhibits perfect structural symmetry with Maxwell's equations, a mass {{heimUFT_FO0024||FO}} moving with velocity {{heimUFT_FO0129||FO}} through a dynamic gravitational field experiences an analogous Gravito-Lorentz Force:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451827",
"modified": "20260602103451827",
"page": "016",
"parent_section": "heimUFT_H23"
},
{
"title": "heimUFT_PARA_0076",
"text": "\n\nUnder normal terrestrial conditions, the velocity of mass is so small relative to the gravitational propagation speed ( {{heimUFT_FO0130||FO}} ) that the cross product {{heimUFT_FO0131||FO}} approaches zero, leaving only Newton's static weight {{heimUFT_FO0132||FO}}. However, in astrophysical scenarios with rapidly spinning, super massive objects (like pulsars or black holes), this gravitomagnetic mesofield ( {{heimUFT_FO0003||FO}} ) becomes a dominant physical force, responsible for relativistic frame-dragging and axial jet formation.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451827",
"modified": "20260602103451827",
"page": "017",
"parent_section": "heimUFT_H23"
},
{
"title": "heimUFT_PARA_0077",
"text": "!! 2.4 The Propagation Speed and the Auxiliary Spacetimes\n\n \n\nTo estimate the propagation speed of this dynamic gravity, Heim evaluates the equations in an area free from static and dynamic sources {{heimUFT_FO0133||FO}}. Under these conditions, the fundamental dynamic equations simplify to:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451827",
"modified": "20260602103451827",
"page": "017",
"parent_section": "heimUFT_H24"
},
{
"title": "heimUFT_PARA_0078",
"text": "\n\nBy cross-substituting their time derivatives and spatial rotations, Heim derives the General Propagation Equation for Gravitation for the potential field {{heimUFT_FO0134||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451827",
"modified": "20260602103451827",
"page": "017",
"parent_section": "heimUFT_H24"
},
{
"title": "heimUFT_PARA_0079",
"text": "\n\nHere, {{heimUFT_FO0130||FO}} is the finite propagation speed of gravitational disturbances. However, a critical mathe matical bifurcation occurs depending on the sign of the constant {{heimUFT_FO0135||FO}} : \n1. Possibility {{heimUFT_FO0136||FO}} : This results in an imaginary time coordinate {{heimUFT_FO0137||FO}}. This yields a transversal wave equation for \"gravitational radiation.\" Heim rejects this as the primary framework because macroscopic transversal gravitational waves were not empirically observed at the time. \n2. Possibility {{heimUFT_FO0138||FO}} : This results in a real time coordinate {{heimUFT_FO0139||FO}}. This yields a four dimensional potential equation describing the propagation of a field disturbance. Heim accepts this because tidal effects (temporal potential fluctuations) between planets are observable.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451827",
"modified": "20260602103451827",
"page": "017",
"parent_section": "heimUFT_H24"
},
{
"title": "heimUFT_PARA_0080",
"text": "!! 2.5 The Dual Spacetime Matrices and Commutativity\n\n \n\nBy asserting {{heimUFT_FO0140||FO}}, Heim splits the mathematical description of the universe into two auxil iary, tangent spacetimes. This resolves the mathematical clash between electromagnetism and gravitation: \n- Einstein's Electromagnetic World {{heimUFT_FO0141||FO}} : Governed by imaginary light-time {{heimUFT_FO0142||FO}}. Transformation occurs via the Unitary Lorentz Matrix {{heimUFT_FO0043||FO}}. \n- Heim's Gravitation World {{heimUFT_FO0143||FO}} : Governed by real gravity-time {{heimUFT_FO0139||FO}}. Transforma tion occurs via the Orthogonal Lorentz Matrix {{heimUFT_FO0144||FO}}. \n\nA unified field tensor {{heimUFT_FO0145||FO}} must be invariant against the general Lorentz transformation in true spacetime, which is the product of these two matrices:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451827",
"modified": "20260602103451827",
"page": "017",
"parent_section": "heimUFT_H25"
},
{
"title": "heimUFT_PARA_0081",
"text": "\n\nTo prove that the propagation of gravity ( {{heimUFT_FO0130||FO}} ) does not interfere with the constancy of the speed of light (c), Heim analyzed the special case of a constant movement {{heimUFT_FO0146||FO}} along the {{heimUFT_FO0147||FO}} axis. Because",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451827",
"modified": "20260602103451827",
"page": "017",
"parent_section": "heimUFT_H25"
},
{
"title": "heimUFT_PARA_0082",
"text": "\n{{heimUFT_FO0144||FO}}is an orthogonal rotation matrix and {{heimUFT_FO0043||FO}}operates on an imaginary axis, their commutator evaluates to zero ( {{heimUFT_FO0148||FO}} ). \n\nPhysical Implication: The multiplication is perfectly commutative. This proves mathematically that the speed of gravitational propagation ( {{heimUFT_FO0130||FO}} ) acts completely independently of the speed of light limit (c). In standard relativistic measurements, the gravitational coordinate {{heimUFT_FO0149||FO}} appears merely as a minuscule scalar correction factor {{heimUFT_FO0150||FO}} acting on the Minkowskian background. Therefore, the failure to measure {{heimUFT_FO0130||FO}} directly does not invalidate the theory; the geometry naturally hides the gravitational time coordinate behind the dominant electromagnetic metric.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451827",
"modified": "20260602103451827",
"page": "018",
"parent_section": "heimUFT_H25"
},
{
"title": "heimUFT_PARA_0083",
"text": "! 3 The Reputation of Unified Field Theory\n\n \n\nLet's take a look at the reputation surrounding unified field theory during that era. \n- Michio Kaku: \"Einstein believed that his unified field theory should be able to auto matically explain key aspects of quantum mechanics as a by-product. He believed that atoms only appeared as solutions to his geometric theories of gravity and light. He became increasingly obsessed with purely mathematical concepts such as 'twisted' geom- etry-bizarre mathematical structures that had no physical meaning.\" \n- Lee Smolin: \"In the 1940s, Einstein and a few others were searching for a unified field theory, but it was met with almost complete derision.\"",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451827",
"modified": "20260602103451827",
"page": "018",
"parent_section": "heimUFT_H26"
},
{
"title": "heimUFT_PARA_0084",
"text": "!! 3.1 The Voices of the Contemporaries\n\n \n\nOppenheimer: \"Einstein's research is useless.\" \nDyson: \"I read a copy of Einstein's latest paper last night and decided it was hopeless. I canceled the meeting.\" \n\nBohr: \"Albert became an alchemist.\" \nSchrödinger: (For some reason, angry): \"My method is far superior! Let me explain. Albert is a foolish old man!\" \n\nThey were all terrible. However, this was the era of the great business boom-quantum mechan ics, atomic bombs, nuclear power, and quantum chemistry. In the midst of the development of 20th-century civilization, a \"unified theory of electromagnetism and gravity,\" a quintessential classical theory, was treated as an antique.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451827",
"modified": "20260602103451827",
"page": "018",
"parent_section": "heimUFT_H27"
},
{
"title": "heimUFT_PARA_0085",
"text": "!! 3.2 Feynman on the \"Children's Dream\"\n\n \n\nWhat did Richard Feynman say in his Lectures on Gravitation? \n« Einstein's theory of gravity... established a beautiful relationship linking gravitational phenomena with the geometry of space. This was an inspiring idea. The apparent similarities between gravity and the electric force, in that they both obey the inverse square law, for example, are understandable to every child, and every one of these 'children,' when he grew up, dreamed of finding a way to geometrize electromagnetism. » \n« Thus, a generation of physicists worked to create a so-called unified field theory that would unify gravity and electromagnetism into a single one. None of these unified field theories were successful... Most of them are mathematical games, invented by mathematically-minded people with little knowledge of physics, and most of them are incomprehensible. Einstein",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451827",
"modified": "20260602103451827",
"page": "018",
"parent_section": "heimUFT_H28"
},
{
"title": "heimUFT_PARA_0086",
"text": "\n> himself worked on this... but nevertheless, there is no successful unified field theory that combines gravity and electrodynamics. » \n\nFeynman argued that such success would have been short-lived, as physics now deals with much more: mesons, K-mesons, neutrinos, and over 30 other particles. Unifying only EM and Gravity would not have been a major achievement given the complexity of the subatomic world.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451827",
"modified": "20260602103451827",
"page": "019",
"parent_section": "heimUFT_H28"
},
{
"title": "heimUFT_PARA_0087",
"text": "! Response to Feynman\n\n \n\nNote's and Response: I understand what the \"big boys\" are saying, but I think it's fine to just go with the dreams of the \"kids\" here, including elementary particles. We already have a verifiable mass formula (or something that looks like a pinhole).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451827",
"modified": "20260602103451827",
"page": "019",
"parent_section": "heimUFT_H29"
},
{
"title": "heimUFT_PARA_0088",
"text": "!! 3.3 Appendix: The Asymmetric Metric\n\n \n\nWhy does it have to be this way? Since Einstein discovered the theory of gravitational fields in 1915, there have been constant attempts to generalize it to explain electromagnetic fields. Since the latter are in a space described by a second-order antisymmetric tensor, the idea is to make the metric asymmetric, where the antisymmetric part must have something to do with electromagnetism. However, this plan poses certain difficulties.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451827",
"modified": "20260602103451827",
"page": "019",
"parent_section": "heimUFT_H30"
},
{
"title": "heimUFT_PARA_0089",
"text": "! 4 Detour: Part 2 - Twisted Geometry and the Scholarship Anecdote\n\n \n\nI'm still making detours. Something that caught my attention in the last post was this: \n« He {{heimUFT_Einstein||CIT}} gradually became obsessed with purely mathematical concepts such as \n'twisted' geometry — bizarre mathematical structures that had no physical meaning. » \nSpeaking of bizarre mathematical structures, I personally think superstring theory is even more bizarre. Incidentally, this concept apparently originated in 1922 with the French mathematician Élie Cartan.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451827",
"modified": "20260602103451827",
"page": "019",
"parent_section": "heimUFT_H31"
},
{
"title": "heimUFT_PARA_0090",
"text": "!! 4.1 Cartan and the Generalization of Curvature\n\n \n\nIn his notes, \"Sur une généralisation de la notion de courbure de Riemann et les espaces à torsion\" (A generalization of the concept of Riemann curvature and torsion space), Cartan showed how, in the Einstein universe ( {{heimUFT_FO0151||FO}} ), the energy tensor attached to each volume element can be defined geometrically. \n\nUltimately, Cartan's theory suggests that energy can be described geometrically as the \"rota tion = twist\" (torsion) of space. This is a broader concept than the curvature found in General Relativity, adding a degree of freedom for twisting. \n- Note's and Note: Does this mean there are actually extra degrees of freedom in Lorentz transformations? If we only need to preserve four-vectors, we could potentially \"twist\" them. However, frames with torsion aren't typically called inertial frames. I'll keep my fantasies to a minimum for now.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451827",
"modified": "20260602103451827",
"page": "019",
"parent_section": "heimUFT_H32"
},
{
"title": "heimUFT_PARA_0091",
"text": "!! 4.2 Heim's 1952 Scholarship Encounter\n\n \n\nLet's look back at Burkhard Heim's own recollections:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451827",
"modified": "20260602103451827",
"page": "019",
"parent_section": "heimUFT_H33"
},
{
"title": "heimUFT_PARA_0092",
"text": "\n> «Heim: \"In 1952, I wanted to take an exam on unified field theory for my scholarship. None of my professors wanted to administer the exam, because none of them could. I was in a bind-the pension office had recommended me-so I went to see Carl Friedrich von Weizsäcker.\" » \n\nVon Weizsäcker was remarkably candid: \n> « Von Weizsäcker: \"I can't do it either, but I've always wanted to learn it. So tell me about it! Then I'll give it credit!\" » \n\nHeim argued that unification could not be done the way Einstein suggested. He pointed out that if you apply the metric tensor asymmetrically (as Einstein did), the anti-Hermitian parts cancel out in the line element, leaving only the standard Riemannian metric. \n> « Von Weizsäcker: \"Yes, it’s known. Wolfgang Pauli already said so. That's what Pauli told me in a conversation a few days ago.\" » \n\nPauli was notoriously dismissive of unified field theories, famously stating: \n> \"What God has put asunder, let no one put together.\" \n\nTo which Heim reportedly replied with somewhat impertinent confidence: \n> \"Asunder? We only know that Einstein placed separate fields and sources.\" \n\nStudent Heim essentially taught unified field theory to Professor von Weizsäcker to secure his scholarship. Meanwhile, Einstein (in 1946) was still active, noting that \"formally, the Hermitian restriction is unnecessary.\" All these legends were debating while Japan was still in its post-war reconstruction.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451827",
"modified": "20260602103451827",
"page": "020",
"parent_section": "heimUFT_H33"
},
{
"title": "heimUFT_PARA_0093",
"text": "!! 4.3 The Worldview of Burkhard Heim\n\n \n\nIn a 2001 memorial article for Heim, there is a powerful photo from 1969 showing him writing mathematical formulas on a blackboard using his disabled arm (a result of a laboratory explosion during the war). \n\nThe blackboard displayed theoretical formulas for: \n- The charge and mass of the electron. \n- The fine structure constant ( {{heimUFT_FO0011||FO}} ). \n\nThis story of his interaction with von Weizsäcker can be found in the document \"Burkhard Heim's New Worldview\" (English PDF, around page 20).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451827",
"modified": "20260602103451827",
"page": "020",
"parent_section": "heimUFT_H34"
},
{
"title": "heimUFT_PARA_0094",
"text": "! References for this Section:\n\n \n- Élie Cartan: On the generalization of Riemann curvature and torsion space (geometric defini tion of the energy tensor). \n- Memorial article for Burkhard Heim (2001): Source for the Weizsäcker/Pauli conversation. \n- Burkhard Heim's New Worldview: Source for the Weizsäcker anecdote (p. 20). \n- Wolfgang Pauli: Context for the statement, \"What God has put asunder...\"",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451827",
"modified": "20260602103451827",
"page": "020",
"parent_section": "heimUFT_H35"
},
{
"title": "heimUFT_PARA_0095",
"text": "! In-Depth: The Geometry of the Retort\n\n \n\nHeim's confidence during the 1952 encounter with von Weizsäcker was rooted in his un derstanding of **Cartan's Torsion**. In 1922, Élie Cartan generalized Riemann curvature by introducing the torsion tensor {{heimUFT_FO0152||FO}}. This allowed for a \"twist\" in the manifold:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451827",
"modified": "20260602103451827",
"page": "021",
"parent_section": "heimUFT_H36"
},
{
"title": "heimUFT_PARA_0096",
"text": "\n\nWhere {{heimUFT_FO0153||FO}} are the affine connections. In standard General Relativity, the connections are symmet ric (Levi-Civita), meaning torsion is zero. Heim recognized that Einstein's attempt to geometrize matter was failing because it stayed within a \"torsion-free\" framework. \n\nWhen Heim told von Weizsäcker that Einstein had \"placed\" fields and sources separately, he was referring to the right-hand side of the field equations:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451827",
"modified": "20260602103451827",
"page": "021",
"parent_section": "heimUFT_H36"
},
{
"title": "heimUFT_PARA_0097",
"text": "\n\nThe left side {{heimUFT_FO0154||FO}} is the \"Marble\" (pure geometry), while the right side {{heimUFT_FO0155||FO}} is the \"Wood\" (phenomenological matter). Heim's worldview, which he would present at MBB 24 years later, was to prove that {{heimUFT_FO0156||FO}} is itself a manifestation of the \"twists\" in a 6-dimensional quantized geometry, thereby completing the marble building Einstein left unfinished.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "021",
"parent_section": "heimUFT_H36"
},
{
"title": "heimUFT_PARA_0098",
"text": "! 5 MBB Lecture Part 2: Invariant Theory of Gravity",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "021",
"parent_section": "heimUFT_H37"
},
{
"title": "heimUFT_PARA_0099",
"text": "! MBB Lectures, Chapter 3, pp. 22-29\n\n \n\nNow, let's get back to the main topic. As a note on the translation, I have used both DeepL and Google as references to ensure the nuances of the original German are captured. This section focuses on the formalization of gravitational phenomena.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "021",
"parent_section": "heimUFT_H38"
},
{
"title": "heimUFT_PARA_0100",
"text": "!! 5.1 Formulation of an Invariant Theory of Gravity",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "021",
"parent_section": "heimUFT_H39"
},
{
"title": "heimUFT_PARA_0101",
"text": "! Volume 1, Chapter 1-2\n\n \n\nUnfortunately, Newton's law of gravity certainly doesn't apply in the immediate vicinity of elementary particles, so very little is known about this gravitational phenomenon. Also, we don't know how the gravitational field works at that scale! However, we can still draw some conclusions. For example, we can say that gravity is clearly a state different from nothingness. \n\nFor anything to exist or be created, energy is required. Energy and inertial mass can be re sponsible for gravitational effects, but they are equivalent {{heimUFT_FO0157||FO}}. On the other hand, the gravitational field itself seems to have additive properties, relative to the field's inertia. Frankly, I find it difficult to assume that matter as a whole creates a gravitational field while its final components should not. If there are quanta of matter, these quanta seem to define at least a fundamental gravitational field. \n\nNow, I don't know if the gravitational field is a quantum field, but for the sake of argument, let's assume that it is. The uncertainty principle generally applies to quantum fields, meaning certain conjugate pairs cannot be measured simultaneously. For example, there is a fundamental",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "021",
"parent_section": "heimUFT_H40"
},
{
"title": "heimUFT_PARA_0102",
"text": "\nuncertainty in position/momentum and energy/time, at least as large as Planck's quantum of action (h). \n\nIf we assume there is an interaction force connecting two things, this uncertainty relation applies. If we use the bare gravitational effect instead of this interaction force, it seems difficult to imagine that we can suddenly accurately measure both conjugate attributes. This idea comes from Bondi. I still don't know how this quantization works, but I think we have to assume that gravity is also a quantized field.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "022",
"parent_section": "heimUFT_H40"
},
{
"title": "heimUFT_PARA_0103",
"text": "!! 5.1.1 Dynamic Gravitational Fields\n\n \n\nWithout going into too much detail about microscopic dimensions yet, it seems reasonable to think more concretely about the phenomenon of gravity. Although we know very little, we can incorporate Newton's law of gravity into a Poisson version of the source field. We have a field vector {{heimUFT_FO0158||FO}} (acceleration). In the static case, it is the gradient of a scalar potential:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "022",
"parent_section": "heimUFT_H41"
},
{
"title": "heimUFT_PARA_0104",
"text": "\n\nThe divergence of this field vector is proportional to the mass density of the field source. \nWhat happens if we introduce temporal variations? We start with a mass distribution that is not smooth, but inhomogeneous or anisotropic and changes over time. This results in a time partial derivative of the mass density. During this time variation, we assume no matter leaves a specific closed region surrounding this matter. Next, we consider the gravitational field outside the region.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "022",
"parent_section": "heimUFT_H41"
},
{
"title": "heimUFT_PARA_0105",
"text": "\n\nIn this way, we can extend Newton's law to account for the mass of the field itself, provided such time variations occur. This means that between our observation point and the source mass, there is also a gravitational field mass, which can also induce gravity. This leads us to the conclusion that gravitational field disturbances propagate at a constant speed {{heimUFT_FO0130||FO}}, which is neither zero nor infinite. \n\nIs this speed {{heimUFT_FO0130||FO}} the speed of light {{heimUFT_FO0039||FO}} ? It could be, but I think we should leave the question open for now and not commit to speculation from the start.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "022",
"parent_section": "heimUFT_H41"
},
{
"title": "heimUFT_PARA_0106",
"text": "!! 5.2 The Auxiliary Spacetimes {{heimUFT_FO0005||FO}} and {{heimUFT_FO0006||FO}}\n\n \n\nLeaving the propagation speed {{heimUFT_FO0130||FO}} open, it is best to describe the time-varying gravitational field in real space-time. Interestingly, I do not use ordinary Minkowski space here, but rather real-time coordinates that reflect the temporal behavior of gravitational fields. \n1. Electromagnetic Reality (Space {{heimUFT_FO0005||FO}} ): Minkowski space with imaginary time coordinates {{heimUFT_FO0159||FO}}. This uses a unitary transformation matrix {{heimUFT_FO0160||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "022",
"parent_section": "heimUFT_H42"
},
{
"title": "heimUFT_PARA_0107",
"text": "\n2. Gravitational Reality (Space {{heimUFT_FO0006||FO}} ): A space with real-time coordinates {{heimUFT_FO0161||FO}}. This uses an orthogonal transformation matrix {{heimUFT_FO0162||FO}}. \n(I generally refer to matrices that have orthogonal properties over real fields as \"orthogonal.\" When elements are complex, I call them \"unitary.\")",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "023",
"parent_section": "heimUFT_H42"
},
{
"title": "heimUFT_PARA_0108",
"text": "\n\nTwo tangent spaces describing different aspects of reality",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "023",
"parent_section": "heimUFT_H42"
},
{
"title": "heimUFT_PARA_0109",
"text": "\n\nThese two auxiliary structures appear to me to be nothing more than tangent spacetimes of true spacetime. The real world resembles neither alone; in the real world, there are both electromagnetic and gravitational effects. \n\nMultiplying the two Lorentz matrices-the orthogonal matrix of the gravitational world and the unitary matrix of electromagnetic relativity-shows that the commutator is zero:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "023",
"parent_section": "heimUFT_H42"
},
{
"title": "heimUFT_PARA_0110",
"text": "\n\nThis confirms the multiplication is commutative. It becomes clear that the propagation speed of gravitational field disturbances ( {{heimUFT_FO0130||FO}} ) cannot affect the speed limit of light ( {{heimUFT_FO0039||FO}} ) for matter in a substantial way. Any deviation is practically immeasurable with today's technology.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "023",
"parent_section": "heimUFT_H42"
},
{
"title": "heimUFT_PARA_0111",
"text": "! Notes and Reflections: The Brain Complains\n\n \n\"What are you talking about, Professor Heim?\" Chapter 3 is quite difficult. Heim uses unique symbols like {{heimUFT_FO0163||FO}} which are dazzling. My brain is complaining: \n« Wait a minute! Gravity is dealt with in General Relativity, not here. Gravity is an apparent force in curved space. Its propagation speed is c! Stop! » \nBut I'll hold off. The route everyone is taught to be correct leads to a dead end with an incomplete unified theory, so maybe it's okay to see where this path goes.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "023",
"parent_section": "heimUFT_H43"
},
{
"title": "heimUFT_PARA_0112",
"text": "!! 5.3 The Mesofield {{heimUFT_FO0007||FO}} (Gravitomagnetism)\n\n \n\nTo follow the details, one needs to understand the derivation of {{heimUFT_FO0007||FO}}, the \"mesofield,\" which is the gravitational equivalent of the magnetic field. \n\nLogic: The time change of the gravitational field should be balanced with the mass density flow rate, so we assume the divergence is zero:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "023",
"parent_section": "heimUFT_H44"
},
{
"title": "heimUFT_PARA_0113",
"text": "\n\nFrom here, we can define {{heimUFT_FO0003||FO}} like the vector potential of a magnetic field:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "024",
"parent_section": "heimUFT_H44"
},
{
"title": "heimUFT_PARA_0114",
"text": "\nwhere {{heimUFT_FO0011||FO}} and {{heimUFT_FO0164||FO}} are proportionality constants. This allows for the derivation of wave equations for {{heimUFT_FO0158||FO}} and {{heimUFT_FO0003||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "024",
"parent_section": "heimUFT_H44"
},
{
"title": "heimUFT_PARA_0115",
"text": "! Questions for this Section:\n\n \n? Q.01: What is the basis for saying that the gravitational field alone is simply a Euclidean metric? \n? Q.02: Two tangent spacetimes? What does that mean for the dimensionality of the \"true\" spacetime?",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "024",
"parent_section": "heimUFT_H45"
},
{
"title": "heimUFT_PARA_0116",
"text": "! References for this Section:\n\n \n- Protosimplex (English Downloads). \n- Hermann Bondi: Referenced for the concept of gravitational field quantization and uncer tainty. \n\nGravitoelectromagnetism (GEM): Context for the mesofield ( {{heimUFT_FO0007||FO}} ) and the extension of Newton's law to include field mass.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "024",
"parent_section": "heimUFT_H46"
},
{
"title": "heimUFT_PARA_0117",
"text": "! In-Depth: The Formalism of Gravitation Dynamics (Map I-2)\n\n \n\nTo formalize the transition from Newton's static law to a dynamic field theory, Heim utilizes a Poisson-like approach for the gravitational field vector {{heimUFT_FO0158||FO}} (acceleration). The core of this derivation, as detailed in the Map I-2 supplements, relies on the redefinition of mass density and the introduction of the Meso-field.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "024",
"parent_section": "heimUFT_H47"
},
{
"title": "heimUFT_PARA_0118",
"text": "! 1. Redefining the Source {{heimUFT_FO0085||FO}}\n\n \n\nIn Heim's theory, the total mass density {{heimUFT_FO0085||FO}} must include not only the source masses but also the energy-equivalent field masses. If we define {{heimUFT_FO0077||FO}} as source mass, {{heimUFT_FO0081||FO}} as internal field mass, and {{heimUFT_FO0082||FO}} as external field mass, the total density is:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "024",
"parent_section": "heimUFT_H48"
},
{
"title": "heimUFT_PARA_0119",
"text": "\n\nThis leads to the modified Poisson equation:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "024",
"parent_section": "heimUFT_H48"
},
{
"title": "heimUFT_PARA_0120",
"text": "! 2. The Meso-field and Vectorial Orthogonality\n\n \n\nConsider a temporally variable mass distribution where the total density remains constant {{heimUFT_FO0165||FO}}. By applying the continuity equation {{heimUFT_FO0166||FO}}, where {{heimUFT_FO0129||FO}} is the velocity field, and substituting into the time derivative of Equation (I-2.1), we derive the source-free sum:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "025",
"parent_section": "heimUFT_H49"
},
{
"title": "heimUFT_PARA_0121",
"text": "\n\nSince this sum is divergence-free, it must be the rotation of an auxiliary vector field, which Heim identifies as the Mesofield {{heimUFT_FO0003||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "025",
"parent_section": "heimUFT_H49"
},
{
"title": "heimUFT_PARA_0122",
"text": "! The Dynamic Gravitation Law\n\n \n\nThe relationship between the gravitational acceleration {{heimUFT_FO0158||FO}} and the gravito-magnetic mesofield {{heimUFT_FO0003||FO}} is defined as:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "025",
"parent_section": "heimUFT_H50"
},
{
"title": "heimUFT_PARA_0123",
"text": "\n\nConstraint: The field {{heimUFT_FO0003||FO}} runs orthogonally to the induction sum: {{heimUFT_FO0167||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "025",
"parent_section": "heimUFT_H50"
},
{
"title": "heimUFT_PARA_0124",
"text": "! 3. The Selection of Real Time for Gravity ( {{heimUFT_FO0140||FO}} )\n\n \n\nDefining the field potential as {{heimUFT_FO0168||FO}}, the wave propagation in source-free space follows:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "025",
"parent_section": "heimUFT_H51"
},
{
"title": "heimUFT_PARA_0125",
"text": "\n\nHeim identifies two mathematical possibilities for the coordinate {{heimUFT_FO0030||FO}} : \n- Possibility {{heimUFT_FO0136||FO}} : {{heimUFT_FO0169||FO}} Transversal wave {{heimUFT_FO0170||FO}} Radiation {{heimUFT_FO0171||FO}}. \n- Possibility {{heimUFT_FO0138||FO}} : {{heimUFT_FO0161||FO}} (Four-dimensional potential/Real-time propagation). \n\nHeim selects Possibility 2, as tidal potential fluctuations between planets are empirically observed, whereas macroscopic transversal gravitational radiation remains elusive in the New tonian approximation.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "025",
"parent_section": "heimUFT_H51"
},
{
"title": "heimUFT_PARA_0126",
"text": "! 4. The Commutativity of Dual Spacetimes\n\n \n\nThe \"True Spacetime\" is the intersection of the electromagnetic manifold {{heimUFT_FO0005||FO}} and the gravita tional manifold {{heimUFT_FO0006||FO}}. \n- {{heimUFT_FO0005||FO}} (Einstein): Imaginary light-time {{heimUFT_FO0159||FO}}, Unitary matrix {{heimUFT_FO0043||FO}}. \n- {{heimUFT_FO0006||FO}} (Heim): Real gravity-time {{heimUFT_FO0161||FO}}, Orthogonal matrix {{heimUFT_FO0144||FO}}. \n\nHeim proves that the commutator of these transformation matrices is zero:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "025",
"parent_section": "heimUFT_H52"
},
{
"title": "heimUFT_PARA_0127",
"text": "\n\nThis confirms that the propagation speed of gravity ( {{heimUFT_FO0130||FO}} ) acts independently of the speed of light (c), and that gravitational measurements appear only as correction factors of magnitude {{heimUFT_FO0172||FO}} in the standard Lorentz matrix.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "025",
"parent_section": "heimUFT_H52"
},
{
"title": "heimUFT_PARA_0128",
"text": "! 6 The Dual Views of Spacetime: Geometrical vs. Physical\n\n \n\nReferences: MBB Lecture Transcript; Map I-3 (Derivation of the non-hermitian structure of {{heimUFT_FO0028||FO}} ) \nHaving established the dynamical laws of gravitation and the necessity of a 6-dimensional manifold, Heim sought to unify the gravitational and electromagnetic fields into a single math ematical structure within our observable 4D space-time {{heimUFT_FO0040||FO}}. To achieve this, he mapped the problem from two simultaneously converging perspectives: the Geometrical View (Einstein's \"Marble\") and the Physical View (Einstein's \"Wood\").",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451828",
"modified": "20260602103451828",
"page": "026",
"parent_section": "heimUFT_H53"
},
{
"title": "heimUFT_PARA_0129",
"text": "!! 6.1 The Geometrical View: From Empty Space to Cartan Geometry\n\n \n\nIn a completely empty {{heimUFT_FO0028||FO}}, points are homogeneously distributed. There are no distinguishable event structures, meaning no physical matter exists. Consequently, the energy-momentum tensor {{heimUFT_FO0156||FO}} does not exist. \n\nHowever, in a Non-Empty {{heimUFT_FO0028||FO}}, the presence of a Material Field Quantum ( {{heimUFT_FO0001||FO}} ) fundamentally disrupts this homogeneity. Each of the {{heimUFT_FO0173||FO}} interactions of an {{heimUFT_FO0001||FO}} produces a partial event structure defined by its respective geodetic coordinate system:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451829",
"modified": "20260602103451829",
"page": "026",
"parent_section": "heimUFT_H54"
},
{
"title": "heimUFT_PARA_0130",
"text": "\n\nHeim divides these interactions into two groups based on gauge invariance (Eichinvarianz): \n- {{heimUFT_FO0024||FO}} interactions are non-eichvariant (associated with gravitation). They generate the vector {{heimUFT_FO0174||FO}}. \n- {{heimUFT_FO0175||FO}} interactions are eichvariant (associated with electromagnetism). They generate the vector sum {{heimUFT_FO0176||FO}}. \nThe resulting vectorial line element for the total distance in this space is the sum of these two partial vectors: {{heimUFT_FO0177||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451829",
"modified": "20260602103451829",
"page": "026",
"parent_section": "heimUFT_H54"
},
{
"title": "heimUFT_PARA_0131",
"text": "!! 6.1.1 Investigation of the Hermite Operator and the Metric Split\n\n \n\nTo evaluate the metric scalar {{heimUFT_FO0151||FO}}, Heim applies the Hermite operator. Using the relation {{heimUFT_FOX_b82f6d73f8||FO}}, the quadratic form expands into three distinct operational parts:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451829",
"modified": "20260602103451829",
"page": "026",
"parent_section": "heimUFT_H55"
},
{
"title": "heimUFT_PARA_0132",
"text": "\n\nBecause standard Riemannian geometry is insufficient to hold the {{heimUFT_FO0001||FO}} interactions, the metric tensor is fundamentally forced into a Cartan Geometry with torsion. This explicitly splits the metric {{heimUFT_FO0087||FO}} into a symmetric (Hermitian) and an antisymmetric (Anti-Hermitian) component:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451829",
"modified": "20260602103451829",
"page": "026",
"parent_section": "heimUFT_H55"
},
{
"title": "heimUFT_PARA_0133",
"text": "! The Asymmetry Breakdown:\n\n \n- {{heimUFT_FO0178||FO}} (Hermitian): Arises from purely gravitational interactions {{heimUFT_FO0179||FO}} and purely electro magnetic interactions {{heimUFT_FO0180||FO}}. It is strictly symmetric {{heimUFT_FO0181||FO}}. \n- {{heimUFT_FO0182||FO}} (Anti-Hermitian): Arises from the cross-term interaction {{heimUFT_FO0183||FO}} between gravity and electromagnetism. It is explicitly asymmetric ( {{heimUFT_FO0184||FO}} ).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451829",
"modified": "20260602103451829",
"page": "026",
"parent_section": "heimUFT_H56"
},
{
"title": "heimUFT_PARA_0134",
"text": "! {{heimUFT_PIC_0001||PIC}} \\\\ Einstein famously complained that General Relativity was a building with one wing made of fine marble (pure geometry) and the other made of cheap wood (phenomenological mass added by hand). Heim solves this by bringing matter into the geometry via the anti-Hermitian split.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451829",
"modified": "20260602103451829",
"page": "027",
"parent_section": "heimUFT_H57"
},
{
"title": "heimUFT_PARA_0135",
"text": "\n\nWhile the anti-Hermitian components vanish in the simple scalar distance calculation ( {{heimUFT_FO0151||FO}} ), they persist in the affine connections {{heimUFT_FO0188||FO}} and curvature tensors {{heimUFT_FO0189||FO}}, representing the physical force fields.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451829",
"modified": "20260602103451829",
"page": "027",
"parent_section": "heimUFT_H57"
},
{
"title": "heimUFT_PARA_0136",
"text": "!! 6.1.2 Splitting into Hermitian and Anti-Hermitian Parts\n\n \n\nBecause {{heimUFT_FO0190||FO}}, standard Riemannian geometry is insufficient. The presence of {{heimUFT_FO0001||FO}} forces the metric into a Cartan Geometry with torsion. This fundamentally splits every aspect of the geometric structure tensor into a Hermitian (symmetric) portion and an anti-Hermitian (asymmetric) portion.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451829",
"modified": "20260602103451829",
"page": "027",
"parent_section": "heimUFT_H58"
},
{
"title": "heimUFT_PARA_0137",
"text": "Table 3: The splitting of standard Riemannian geometry into Cartan geometry. While the anti- Hermitian components vanish in the simple distance calculation ( {{heimUFT_FO0151||FO}} ), they persist in the affine connections ( {{heimUFT_FO0202||FO}} ) and curvature tensors, representing the physical fields.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451829",
"modified": "20260602103451829",
"page": "027",
"parent_section": "heimUFT_H58"
},
{
"title": "heimUFT_PARA_0138",
"text": "!! 6.1.3 The Physical View: Unifying the Field Tensors\n\n \n\nFrom the phenomenological side, Heim examines the Lorentz transformations operating within the dual spacetimes established in Chapter 2. \n- Einstein's Domain: The Electromagnetic field operates in imaginary space-time {{heimUFT_FOX_53bdf29730||FO}}. It is governed by the electromagnetic Lorentz transformation {{heimUFT_FO0043||FO}}and the electromagnetic field tensor {{heimUFT_FO0203||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451829",
"modified": "20260602103451829",
"page": "027",
"parent_section": "heimUFT_H59"
},
{
"title": "heimUFT_PARA_0139",
"text": "\n- Heim's Domain: The Gravitational field operates in real space-time {{heimUFT_FO0204||FO}}, if {{heimUFT_FO0140||FO}} ). It is governed by the gravitational Lorentz transformation {{heimUFT_FO0144||FO}}and the gravitational field tensor {{heimUFT_FO0205||FO}}. \n\nTo combine these phenomena, Heim defines a Uniform Field Tensor {{heimUFT_FO0145||FO}} in Minkowski space ( {{heimUFT_FO0159||FO}} ). This unified tensor must strictly maintain invariance against the General Lorentz transformation ( {{heimUFT_FO0206||FO}}). \n\nBy performing an iteration on this field tensor-specifically, tensorial multiplication of {{heimUFT_FO0207||FO}} with itself and taking the trace of the spectral matrix-Heim derives the Uniform Energy-Impulse Density Tensor {{heimUFT_FO0155||FO}}, also known as the phenomenological matter tensor:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451829",
"modified": "20260602103451829",
"page": "028",
"parent_section": "heimUFT_H59"
},
{
"title": "heimUFT_PARA_0140",
"text": "\n\nBecause the interaction of gravity and electromagnetism fundamentally twists the geometry, this physical matter tensor {{heimUFT_FO0156||FO}} is strictly non-Hermitian ( {{heimUFT_FO0208||FO}} ). It naturally splits into a Hermitian (symmetric) part {{heimUFT_FO0209||FO}}representing pure gravity, and an anti-Hermitian (asymmetric) part {{heimUFT_FO0210||FO}}representing the electromagnetic field. In the purely electromagnetic case, this is written as {{heimUFT_FO0211||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451829",
"modified": "20260602103451829",
"page": "028",
"parent_section": "heimUFT_H59"
},
{
"title": "heimUFT_PARA_0141",
"text": "!! 6.1.4 The Dual Convergence to the Equivalence Thesis\n\n \n\nThe core brilliance of Heim's derivation is demonstrating that the purely mathematical prop erties of the geometry (the \"Marble\") perfectly mirror the phenomenological properties of the physical fields (the \"Wood\"). The theories converge from two separate paths: \n1. From the Geometrical View: An empty {{heimUFT_FO0028||FO}} consists of homogeneously distributed points {{heimUFT_FO0212||FO}}, meaning no distinguishable event structures (and no {{heimUFT_FO0156||FO}} ) exist. However, in a non-empty {{heimUFT_FO0028||FO}}, each of the {{heimUFT_FO0173||FO}} interactions of a Material Field Quantum ( {{heimUFT_FO0001||FO}} ) produces a partial event structure by its respective geodetic coordinate system:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451829",
"modified": "20260602103451829",
"page": "028",
"parent_section": "heimUFT_H60"
},
{
"title": "heimUFT_PARA_0142",
"text": "\n\nThese interactions are split into two groups based on gauge invariance: {{heimUFT_FO0024||FO}} interactions are non-eichinvariant ( {{heimUFT_FO0213||FO}} ), and {{heimUFT_FO0175||FO}} interactions are eichinvariant ( {{heimUFT_FOX_ba9a20e659||FO}} ). The resulting vectorial line element ( {{heimUFT_FO0177||FO}}) splits the metric ( {{heimUFT_FO0151||FO}} ) into symmetric {{heimUFT_FO0214||FO}} and asymmetric {{heimUFT_FO0183||FO}} parts. \nBy investigating the Hermite operator of the metric ( {{heimUFT_FO0215||FO}} ), Heim proves:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451829",
"modified": "20260602103451829",
"page": "028",
"parent_section": "heimUFT_H60"
},
{
"title": "heimUFT_PARA_0143",
"text": "\n\nThis dictates that {{heimUFT_FO0216||FO}}. The fundamental geometry is explicitly non-Hermitian, forcing a transition from standard Riemannian geometry into Cartan Geometry where the curvature tensor ( {{heimUFT_FO0217||FO}} ), metric ( {{heimUFT_FO0218||FO}} ), and Christoffel symbols ( {{heimUFT_FOX_c3423c0ec4||FO}} must all account for a Hermitian and an anti-Hermitian portion. \n2. From the Physical View: As derived above, the iteration of the uniform field tensor under the general Lorentz transformation {{heimUFT_FO0219||FO}} generates a Uniform Energy Impulse Density Tensor {{heimUFT_FO0155||FO}} that is also identically non-Hermitian.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451829",
"modified": "20260602103451829",
"page": "028",
"parent_section": "heimUFT_H60"
},
{
"title": "heimUFT_PARA_0144",
"text": "\n3. The Special Case (General Relativity): Heim looks at the special case to test this mapping. If we investigate the state where there is no gravitation {{heimUFT_FO0220||FO}}, the physical matter tensor reverts to the Maxwell canonical energy density tensor ( {{heimUFT_FO0221||FO}} ), which is Hermitian and divergence-free. Simultaneously, on the geometric side, the non-Hermitian parts vanish {{heimUFT_FO0222||FO}}. The geometry reverts to a divergence-free Riemann structure {{heimUFT_FO0223||FO}}. This perfectly yields the basic relation of Einstein's General Relativity:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451829",
"modified": "20260602103451829",
"page": "029",
"parent_section": "heimUFT_H60"
},
{
"title": "heimUFT_PARA_0145",
"text": "\n\nHere, the structure field with Riemann geometry is interpreted simply as its gravitational field source. \n\nThe Generalization (Equivalence Approach): General Relativity is merely a special, divergence free case. By making the generalization that {{heimUFT_FO0224||FO}} and {{heimUFT_FO0225||FO}}, Heim links the non-source-free Cartan Geometry directly to the Uniform Energy Impulse Density Tensor. \n\nHeim arrives at the 3rd Principle of Equivalence (The Generalized Equivalence Approach, Equation 1). It states that Space-Time is physically equivalent to the Energy Density Tensor: the structural tensor of Cartan geometry (which is not source-free) is directly proportional to the uniform phenomenological energy density tensor:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451829",
"modified": "20260602103451829",
"page": "029",
"parent_section": "heimUFT_H60"
},
{
"title": "heimUFT_PARA_0146",
"text": "\n\nWhile Equation (1) successfully unifies the fields into a single geometric equation, it suffers from two explicit mathematical lacks: the Quantum Principle (c) is entirely missing, and the Conservation of Energy (a) is not compellingly ensured due to the non-zero divergence of the non-Hermitian Cartan geometry. Resolving these lacks requires replacing the continuum with the discrete Metron.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451829",
"modified": "20260602103451829",
"page": "029",
"parent_section": "heimUFT_H60"
},
{
"title": "heimUFT_PARA_0147",
"text": "! 7 Introducing the Quantum Principle to the Field Equation",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451829",
"modified": "20260602103451829",
"page": "029",
"parent_section": "heimUFT_H61"
},
{
"title": "heimUFT_PARA_0148",
"text": "! References: MBB Lecture Transcript; Map I-4 (Introducing the quantum principle)\n\n \n\nWhile Equation (1) successfully unifies gravity and electromagnetism into a non-Hermitian framework, it suffers from two fatal physical Lacks: \n1. Axiom (a) (Conservation of Energy) is not compellingly ensured, as the divergence of a non-Hermitian tensor in 4D does not automatically equal zero ( {{heimUFT_FO0226||FO}} ). \n2. Axiom (c) (The Quantum Principle) is completely missing. The equation still treats space and energy as a continuous fluid. \n\nTo rectify this, Heim performed a brilliant manipulation of the metric properties to quantize the geometry itself.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451829",
"modified": "20260602103451829",
"page": "029",
"parent_section": "heimUFT_H62"
},
{
"title": "heimUFT_PARA_0149",
"text": "!! 7.1 The Matrix Trace and the Extended Tensor\n\n \n\nHeim begins by taking the Matrix Trace of Equation (1). In a 4D space, the trace of the funda mental metric tensor is exactly four ( {{heimUFT_FO0227||FO}} ). Taking the trace of the energy tensor gives the scalar {{heimUFT_FO0042||FO}} ( {{heimUFT_FO0228||FO}} ).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451829",
"modified": "20260602103451829",
"page": "029",
"parent_section": "heimUFT_H63"
},
{
"title": "heimUFT_PARA_0150",
"text": "\n\nApplying this trace to the Equivalence Thesis yields a simplified proportionality:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451829",
"modified": "20260602103451829",
"page": "030",
"parent_section": "heimUFT_H63"
},
{
"title": "heimUFT_PARA_0151",
"text": "\n\nSubstituting this back into the original Equation (1), Heim defines a new geometric object, the Extended Energy Density Tensor ( {{heimUFT_FO0229||FO}} ):",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451829",
"modified": "20260602103451829",
"page": "030",
"parent_section": "heimUFT_H63"
},
{
"title": "heimUFT_PARA_0152",
"text": "!! 7.2 Quantizing Space-Time ( {{heimUFT_FO0008||FO}} )\n\n \n\nTo introduce Axiom (c), Heim breaks down the definition of Energy Density. Energy is the rate of change of an effect (Action, {{heimUFT_FO0130||FO}} ) over time, distributed across a space-time volume ( {{heimUFT_FO0230||FO}} ).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451829",
"modified": "20260602103451829",
"page": "030",
"parent_section": "heimUFT_H64"
},
{
"title": "heimUFT_PARA_0153",
"text": "\n\nUsing the metric determinant {{heimUFT_FO0231||FO}} and the imaginary light time {{heimUFT_FO0232||FO}}, the differential element of space-time is defined as:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451829",
"modified": "20260602103451829",
"page": "030",
"parent_section": "heimUFT_H64"
},
{
"title": "heimUFT_PARA_0154",
"text": "\n\nTherefore, the continuous extended tensor is written as {{heimUFT_FO0233||FO}}. \nThe Empirical Fact of Quantum Mechanics: Action is never continuous. It is always an integer multiple of Planck's quantum of action (h). Heim expresses this as:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451829",
"modified": "20260602103451829",
"page": "030",
"parent_section": "heimUFT_H64"
},
{
"title": "heimUFT_PARA_0155",
"text": "\n\nBecause {{heimUFT_FO0234||FO}} is strictly an integer, the infinitesimal differential {{heimUFT_FO0020||FO}} is mathematically invalid. One cannot take a smooth derivative of a step function. The differential {{heimUFT_FO0020||FO}} must be replaced by the discrete difference operator {{heimUFT_FO0235||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451829",
"modified": "20260602103451829",
"page": "030",
"parent_section": "heimUFT_H64"
},
{
"title": "heimUFT_PARA_0156",
"text": "\n\nSubstituting this into {{heimUFT_FO0229||FO}}, the continuous energy density transforms into a discrete step function:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451829",
"modified": "20260602103451829",
"page": "030",
"parent_section": "heimUFT_H64"
},
{
"title": "heimUFT_PARA_0157",
"text": "\n\nHeim defines the term {{heimUFT_FO0236||FO}} as {{heimUFT_FO0237||FO}}, representing the Density of Quanta of Action per Volume. This strips away the continuous constants, leaving the final, fully quantized structural relation:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451829",
"modified": "20260602103451829",
"page": "030",
"parent_section": "heimUFT_H64"
},
{
"title": "heimUFT_PARA_0158",
"text": "! The Paradigm Shift of Equation 2\n\n \n\nEquation (2) states that the curvature of space-time ( {{heimUFT_FO0217||FO}} ) is directly proportional to the discrete density of Action Quanta {{heimUFT_FO0238||FO}}. \n- If the right side {{heimUFT_FO0238||FO}} is discrete and quantized in integer steps, the left side {{heimUFT_FO0189||FO}} must also be discrete. \n- Therefore, the gravitational metric does not curve smoothly. It curves in jagged, quantum-like structural steps. \n- Because space-time volumes {{heimUFT_FO0239||FO}} are constrained by these integer jumps, space cannot be infinitely divided. A fundamental geometrical unit of area must exist.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "030",
"parent_section": "heimUFT_H65"
},
{
"title": "heimUFT_PARA_0159",
"text": "! Chapter I-4: Introducing the Quantum Principle",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "031",
"parent_section": "heimUFT_H66"
},
{
"title": "heimUFT_PARA_0160",
"text": "!! 7.3 The Structural Decomposition Bridge (Macroscopic to Microscopic)\n\n \n\nTo mathematically bridge the macroscopic continuous tensor ( {{heimUFT_FO0240||FO}} ) to the microscopic quantized state ( {{heimUFT_FO0241||FO}} ), Heim proposes that the extended energy-impulse density tensor is not a monolithic entity. Instead, it is composed of a sum of four distinct structural portions ( {{heimUFT_FO0242||FO}} ):",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "032",
"parent_section": "heimUFT_H67"
},
{
"title": "heimUFT_PARA_0161",
"text": "\nwhere {{heimUFT_FO0011||FO}} is a proportionality constant. \nHeim states that {{heimUFT_FO0028||FO}} acts as the carrier of a Hilbert function space. In the microscopic realm, the non-Hermitian metric state of {{heimUFT_FO0028||FO}} is described by a convergent state function {{heimUFT_FO0243||FO}}. \nBy mapping the macroscopic partial structures ( {{heimUFT_FO0242||FO}} ) directly onto these microscopic state func tions, Heim establishes the fundamental proportional link using the structural eigenvalue {{heimUFT_FO0244||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "032",
"parent_section": "heimUFT_H67"
},
{
"title": "heimUFT_PARA_0162",
"text": "\n\nThis bridge is what allows Heim to formulate the exact eigenvalue equation for the geometry:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "032",
"parent_section": "heimUFT_H67"
},
{
"title": "heimUFT_PARA_0163",
"text": "\n\nThe macroscopic gravitational tensor ( {{heimUFT_FO0242||FO}} ) is thus entirely synonymous with the microscopic geometric curvature steps {{heimUFT_FO0245||FO}} acting on the discrete space-time connections {{heimUFT_FO0246||FO}}. \n\nMBB Lectures, Chapter 4, pp. 30-38 \nBefore we move on to Chapter 4, we must address the mesofield (from the Greek meso, meaning \"between\"), a component of the gravitational field equivalent to the magnetic field.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "032",
"parent_section": "heimUFT_H67"
},
{
"title": "heimUFT_PARA_0164",
"text": "!! 7.4 Detour: GravitoElectroMagnetism (GEM)\n\n \n\nResearching the term \"meso\" reveals its important role in the modification of Newton's laws. Heim developed this field from the purely mathematical time-varying gravitational field. Today, it is recognized (apart from the proportionality coefficients) as arising from the linearization of the field equations of General Relativity (ART) in the case of weak fields, known as the gravitational magnetic field. \n\nHeim assumes that the mesofield and the gravitational field induce each other. Below is a comparison between Heim's formulations and standard GEM:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "032",
"parent_section": "heimUFT_H68"
},
{
"title": "heimUFT_PARA_0165",
"text": "! Heim's Formulation:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "032",
"parent_section": "heimUFT_H69"
},
{
"title": "heimUFT_PARA_0166",
"text": "! Standard GEM Formulation:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "033",
"parent_section": "heimUFT_H70"
},
{
"title": "heimUFT_PARA_0167",
"text": "\n\nDefinitions: {{heimUFT_FO0251||FO}} : field constants; {{heimUFT_FO0252||FO}} : Gravitational and meso-field; {{heimUFT_FO0253||FO}} : Gravitational magnetic field; {{heimUFT_FO0085||FO}} : Differential mass density; {{heimUFT_FO0129||FO}} : Velocity field; {{heimUFT_FO0254||FO}} : auxiliary functions; {{heimUFT_FO0130||FO}} : gravitational propagation velocity. Notably, in Heim's theory, {{heimUFT_FO0085||FO}} can take values {{heimUFT_FO0255||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "033",
"parent_section": "heimUFT_H70"
},
{
"title": "heimUFT_PARA_0168",
"text": "!! 7.5 Description of the Unified Field",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "033",
"parent_section": "heimUFT_H71"
},
{
"title": "heimUFT_PARA_0169",
"text": "! Basic Structure, Volume 1, Chapter 1-3: Space-Time Processes\n\n \n\nI combined gravitational and electromagnetic space-time effects together in Minkowski space (imaginary time {{heimUFT_FO0159||FO}} ). It seemed reasonable to combine these two field tensors into a unified field tensor. \n\nUnfortunately, an ambiguity arises when forming a vector divergence in Minkowski space from these field tensors. This divergence results in four-vectors composed of matter and charge fluxes. However, this ambiguity reduces to two possibilities if we require that Maxwell's equations and the law of gravity arise as special cases when the opposing field vanishes. \n\nIf one asserts a connection to existing experience, as one must, one path fits our experience perfectly. From the field tensor {{heimUFT_FO0256||FO}}, we formulate the unified energy density tensor:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "033",
"parent_section": "heimUFT_H72"
},
{
"title": "heimUFT_PARA_0170",
"text": "\n\nBecause energy-matter equivalence assigns an inertial mass to each energy, this non-Hermitian energy-density tensor naturally generalizes here.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "033",
"parent_section": "heimUFT_H72"
},
{
"title": "heimUFT_PARA_0171",
"text": "!! 7.5.1 Hermitian and Symmetric Tensors\n\n \n\nAs usual in mathematics: \n- Symmetric: A tensor whose components are real and whose indices commute ( {{heimUFT_FO0257||FO}} ). \n- Hermitian: If it contains complex components, complex conjugation must be performed alongside index transposition ( {{heimUFT_FO0258||FO}} ). \n\nThe general energy density tensor appears to be a non-Hermitian matrix due to the interaction between gravity and the source of the field.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "033",
"parent_section": "heimUFT_H73"
},
{
"title": "heimUFT_PARA_0172",
"text": "!! 7.5.2 The Electromagnetic Case\n\n \n\nFor the electromagnetic case alone, the tensor is written:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "033",
"parent_section": "heimUFT_H74"
},
{
"title": "heimUFT_PARA_0173",
"text": "\n\nWhere {{heimUFT_FO0229||FO}} is the Hermitian part and {{heimUFT_FO0259||FO}} is the non-Hermitian part:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "033",
"parent_section": "heimUFT_H74"
},
{
"title": "heimUFT_PARA_0174",
"text": "\n\nThe vector product {{heimUFT_FO0260||FO}} is defined as:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "034",
"parent_section": "heimUFT_H74"
},
{
"title": "heimUFT_PARA_0175",
"text": "\n\nWhere {{heimUFT_FO0261||FO}} is the characteristic impedance of empty space. If the gravitational vector {{heimUFT_FO0262||FO}} is zero, we return to the pure Hermitian tensor {{heimUFT_FO0263||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "034",
"parent_section": "heimUFT_H74"
},
{
"title": "heimUFT_PARA_0176",
"text": "!! 7.5.3 Comparison with General Relativity\n\n \n\nIn General Relativity, the metric fundamental tensor {{heimUFT_FO0264||FO}} leads to Christoffel symbols:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "034",
"parent_section": "heimUFT_H75"
},
{
"title": "heimUFT_PARA_0177",
"text": "\n\nEinstein's conservation principle requires that the divergence vanish: {{heimUFT_FO0265||FO}}. This leads to the Einstein field equations:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "034",
"parent_section": "heimUFT_H75"
},
{
"title": "heimUFT_PARA_0178",
"text": "\n\nHowever, Heim asserts that the unified energy density tensor is non-Hermitian ( {{heimUFT_FO0266||FO}} ). While anti-Hermitian components cancel in the additive process of the metric {{heimUFT_FO0151||FO}} (returning to a Riemannian metric), they persist in the Christoffel symbols and the curvature tensor:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "034",
"parent_section": "heimUFT_H75"
},
{
"title": "heimUFT_PARA_0179",
"text": "\n\nHeim designs a new non-Hermitian tensor equation:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "034",
"parent_section": "heimUFT_H75"
},
{
"title": "heimUFT_PARA_0180",
"text": "\n\nThe Conservation Flaw: The non-Hermitian tensor {{heimUFT_FO0156||FO}} does not satisfy the conservation of energy and momentum ( {{heimUFT_FO0226||FO}} ). Heim states: \n« We can calmly accept this flaw. Due to the statistical nature of the process, these statements within the microcosm do not need to be applied exactly. We just need to see if these elements that violate conservation laws can be cancelled out later. »",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "034",
"parent_section": "heimUFT_H75"
},
{
"title": "heimUFT_PARA_0181",
"text": "! Reflections: The Divergence Issue\n\n \n\nThe final step in General Relativity is that the energy tensor must have zero divergence due to conservation laws. Geometrically, the Einstein tensor on the left must also have zero divergence. This is likely why Einstein insisted on Hermitian unified field theory even when criticized by Pauli.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "034",
"parent_section": "heimUFT_H76"
},
{
"title": "heimUFT_PARA_0182",
"text": "\n\nHowever, Heim asserts that his unified field is non-Hermitian and the divergence cannot be zero. In standard physics, this route is a dead end-the theory would fail immediately. What should we do?",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "035",
"parent_section": "heimUFT_H76"
},
{
"title": "heimUFT_PARA_0183",
"text": "! Questions for this Section:\n\n \n? Q.03: If it's Hermitian, the divergence is zero. Please elaborate on why Heim accepts non-zero divergence. \n? Q.04: Specific expressions for the unified field tensor and the details of the construction ambiguity.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "035",
"parent_section": "heimUFT_H77"
},
{
"title": "heimUFT_PARA_0184",
"text": "! References for this Section:\n\n \n- Protosimplex (English Downloads). \n- Gravitoelectromagnetism (GEM): Context for the mesofield {{heimUFT_FO0007||FO}} (gravitational magnetic field). \n- Christoffel Symbols: Notation {{heimUFT_FO0267||FO}} used in the context of General Relativity.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "035",
"parent_section": "heimUFT_H78"
},
{
"title": "heimUFT_PARA_0185",
"text": "! In-Depth: The Non-Hermitian Unified Tensor (Map I-3)\n\n \n\nTo realize Einstein's dream of turning the \"wood\" of the matter tensor into the \"marble\" of geometry, Heim moves from Riemannian geometry to a non-Hermitian **Cartan Geometry**. The derivation, as detailed in the Map I-3 supplements, relies on the iteration of the uniform field tensor and the analysis of complex metric components.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "035",
"parent_section": "heimUFT_H79"
},
{
"title": "heimUFT_PARA_0186",
"text": "! 1. Iteration of the Field Tensor\n\n \n\nHeim combines the gravitational and electromagnetic field variables into a uniform field tensor {{heimUFT_FO0207||FO}}. Through tensorial multiplication with itself and taking the trace of the spectral matrix, he derives the Uniform Energy Impulse Density Tensor {{heimUFT_FO0155||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "035",
"parent_section": "heimUFT_H80"
},
{
"title": "heimUFT_PARA_0187",
"text": "\n\nThis iteration results in a tensor that is split into a **Hermitian portion** ( {{heimUFT_FO0209||FO}}) and an **anti Hermitian portion** {{heimUFT_FO0268||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "035",
"parent_section": "heimUFT_H80"
},
{
"title": "heimUFT_PARA_0188",
"text": "! 2. The Triple Metric Investigation\n\n \n\nHeim investigates the metric fundamental tensor {{heimUFT_FO0087||FO}} by considering the {{heimUFT_FO0173||FO}} interactions of a material field quantum ( {{heimUFT_FO0269||FO}} ). Each interaction produces a geodetic coordinate system {{heimUFT_FO0270||FO}}. The metric line element is analyzed as being composed of three distinct logical parts:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "035",
"parent_section": "heimUFT_H81"
},
{
"title": "heimUFT_PARA_0189",
"text": "\n\nWhere:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "035",
"parent_section": "heimUFT_H81"
},
{
"title": "heimUFT_PARA_0190",
"text": "\n- {{heimUFT_FO0271||FO}} and {{heimUFT_FO0272||FO}} are {{heimUFT_FO0273||FO}} Symmetric/Hermitian {{heimUFT_FO0274||FO}}. \n- {{heimUFT_FO0275||FO}} is {{heimUFT_FO0276||FO}} Asymmetric/Non-Hermitian {{heimUFT_FO0277||FO}}. \n\nWhile the asymmetric portions cancel out in the scalar line element {{heimUFT_FO0151||FO}} (returning to a Rie mannian result), they persist in the Christoffel symbols {{heimUFT_FO0278||FO}}, the Ricci tensor {{heimUFT_FO0217||FO}}, and the scalar curvature {{heimUFT_FO0279||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "036",
"parent_section": "heimUFT_H81"
},
{
"title": "heimUFT_PARA_0191",
"text": "! 3. The Generalised Equivalence Thesis\n\n \n\nHeim establishes the connection between the geometric \"marble\" and the physical \"wood\" through his equivalence approach:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "036",
"parent_section": "heimUFT_H82"
},
{
"title": "heimUFT_PARA_0192",
"text": "! Heim's Unified Field Equation\n\n \n\nThe structural tensor of Cartan geometry is proportional to the uniform energy impulse density tensor:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451830",
"modified": "20260602103451830",
"page": "036",
"parent_section": "heimUFT_H83"
},
{
"title": "heimUFT_PARA_0193",
"text": "! 4. Comparison with General Relativity\n\n \n\nHeim identifies the standard relation of General Relativity as a special case within his theory. If gravitation is isolated from other field sources {{heimUFT_FO0280||FO}} : \n- The metric becomes purely Riemannian {{heimUFT_FO0222||FO}}. \n- The structural tensor reduces to {{heimUFT_FO0281||FO}}. \n- The matter tensor {{heimUFT_FO0156||FO}} reduces to the Maxwell canonical energy density tensor {{heimUFT_FO0263||FO}}. \n\nThus, Heim's equation is a radical generalization where the existence of non-zero divergence in the microcosmic domain is accepted as a statistical requirement of the quantum principle, which is fully addressed in the next stage of the theory.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451831",
"modified": "20260602103451831",
"page": "036",
"parent_section": "heimUFT_H84"
},
{
"title": "heimUFT_PARA_0194",
"text": "!! 7.6 Finding the Empty Spectra and the Necessity of {{heimUFT_FO0002||FO}}\n\n \n\nBecause space-time is defined by 4 coordinates {{heimUFT_FO0282||FO}}, the eigenvalue equation generates a massive system of tensors:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451831",
"modified": "20260602103451831",
"page": "036",
"parent_section": "heimUFT_H85"
},
{
"title": "heimUFT_PARA_0195",
"text": "\n\nThis means there are {{heimUFT_FO0283||FO}} possible point spectra ( {{heimUFT_FO0284||FO}} ) describing the discrete curvature steps of {{heimUFT_FO0028||FO}}. \n\nHowever, not all of these mathematical possibilities correspond to physical reality. To reduce this system, Heim investigates the symmetries of the tensor by building the matrix trace where the indices match ( {{heimUFT_FO0285||FO}} ). \n\nIn the macroscopic realm, building the trace of the Riemann curvature tensor ( {{heimUFT_FO0285||FO}} ) expands the affine connections ( {{heimUFT_FO0202||FO}} ) into:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451831",
"modified": "20260602103451831",
"page": "036",
"parent_section": "heimUFT_H85"
},
{
"title": "heimUFT_PARA_0196",
"text": "\n\nWhere mathematically {{heimUFT_FO0286||FO}}. Therefore, summing identical indices yields {{heimUFT_FOX_ca82533c41||FO}}. \n\nTranslating this symmetry to the microscopic eigenvalue equations, Heim finds:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451831",
"modified": "20260602103451831",
"page": "037",
"parent_section": "heimUFT_H85"
},
{
"title": "heimUFT_PARA_0197",
"text": "\n\nBecause the state function {{heimUFT_FO0287||FO}} is generally non-zero ( {{heimUFT_FO0288||FO}} except in perfectly flat space), the eigenvalue itself must be zero: {{heimUFT_FO0289||FO}}. \n\nThis mathematical symmetry forces exactly {{heimUFT_FO0290||FO}} spectra to be empty. Further trace analysis of the swapped indices {{heimUFT_FO0291||FO}} reveals another 16 empty spectra. Removing the overlap between these two sets ( {{heimUFT_FO0292||FO}}, which accounts for 4 spectra lying on the matrix diagonals), Heim concludes:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451831",
"modified": "20260602103451831",
"page": "037",
"parent_section": "heimUFT_H85"
},
{
"title": "heimUFT_PARA_0198",
"text": "\n\nSubtracting these from the original 64 equations leaves {{heimUFT_FO0293||FO}} non-empty eigenvalue equations. \nTo visualize this, Heim maps the {{heimUFT_FO0283||FO}} equations into four sub-matrices (for {{heimUFT_FOX_f0a0968865||FO}}. The trace rules systematically place zeros along the edges and the diagonals, effectively eliminating them from physical manifestation:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451831",
"modified": "20260602103451831",
"page": "037",
"parent_section": "heimUFT_H85"
},
{
"title": "heimUFT_PARA_0199",
"text": "\n\nLegend: \n- = Active Spectrum (36 total) \n{{heimUFT_FO0294||FO}} Empty Spectrum (28 total) \nThe empty spectra arise from the neces sary system symmetries of the {{heimUFT_FO0028||FO}} trace: {{heimUFT_FO0289||FO}} and {{heimUFT_FO0295||FO}}. The dot ted diagonal lines represent the overlapping -4 spectra. \n\nFigure 5: The {{heimUFT_FO0296||FO}} Eigenvalue Spectra matrices. The 28 mathematically empty states force the remaining 36 active states to be arranged in a 6-dimensional geometry.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451831",
"modified": "20260602103451831",
"page": "037",
"parent_section": "heimUFT_H85"
},
{
"title": "heimUFT_PARA_0200",
"text": "!! 7.6.1 The Improper Quotient: The Proof of Superspace\n\n \n\nIf the material world operates with 36 active energy densities, these cannot be arranged sym metrically in a 4D tensor ( {{heimUFT_FO0053||FO}} ) or a 5D tensor ( {{heimUFT_FO0297||FO}} ). To conserve energy and remain invariant against coordinate transformations, these 36 non-empty spectra fit perfectly into a {{heimUFT_FO0055||FO}} tensor ( 36 components). \n\nHeim and Dröscher provided a formal mathematical proof for this transition known as the Improper Quotient (Uneigentlicher Quotient). When analyzing the symmetry of the {{heimUFT_FO0028||FO}} metric transition, another relationship emerges:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451831",
"modified": "20260602103451831",
"page": "037",
"parent_section": "heimUFT_H86"
},
{
"title": "heimUFT_PARA_0201",
"text": "\n\nFor components where both eigenvalues reside in an empty spectrum ( {{heimUFT_FO0050||FO}} ), the equation requires a division of zero by zero:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451831",
"modified": "20260602103451831",
"page": "037",
"parent_section": "heimUFT_H86"
},
{
"title": "heimUFT_PARA_0202",
"text": "\n\nIn a continuous 4 -dimensional manifold, this result is undefined. However, Heim proved (Volume 1, Page 54) that by performing the limit within a {{heimUFT_FO0298||FO}}-dimensional superspace, this \"improper\" quotient resolves into a finite, non-zero constant ( {{heimUFT_FO0299||FO}} ). This constant is the structural coupling that allows matter to possess mass. It proved that the higher dimensions are a mathematical necessity to resolve the singularities of 4D spacetime. \n\nHeim mapped these 12 additional empty components into the {{heimUFT_FO0002||FO}} energy-impulse tensor ( {{heimUFT_FO0300||FO}} ) such that the empirical space-time {{heimUFT_FO0040||FO}} is perfectly conserved. The dimensions {{heimUFT_FO0070||FO}} do not affect the observable {{heimUFT_FO0041||FO}} spatial dimensions directly, resulting in zero-values in the cross-components:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451831",
"modified": "20260602103451831",
"page": "038",
"parent_section": "heimUFT_H86"
},
{
"title": "heimUFT_PARA_0203",
"text": "Figure 6: The arrangement of the 36 active spectra. The structural dimensions ( {{heimUFT_FO0070||FO}} ) interact exclusively with Time ( {{heimUFT_FO0030||FO}} ) and themselves, cleanly resulting in {{heimUFT_FO0302||FO}} cross-components for the observable {{heimUFT_FO0041||FO}} spatial dimensions {{heimUFT_FO0303||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451831",
"modified": "20260602103451831",
"page": "038",
"parent_section": "heimUFT_H86"
},
{
"title": "heimUFT_PARA_0204",
"text": "!! 7.6.2 The Structure of the {{heimUFT_FO0002||FO}} Metric Tensor\n\n \n\nThis arrangement is perfectly mirrored in the {{heimUFT_FO0055||FO}} fundamental metric tensor {{heimUFT_FO0304||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451831",
"modified": "20260602103451831",
"page": "038",
"parent_section": "heimUFT_H87"
},
{
"title": "heimUFT_PARA_0205",
"text": "\n\nBecause the cross-terms bounded in red are strictly zero ( {{heimUFT_FO0305||FO}} for {{heimUFT_FO0306||FO}} and {{heimUFT_FO0307||FO}} ), the organizational dimensions {{heimUFT_FO0016||FO}} and {{heimUFT_FO0017||FO}} cannot be perceived directly by human senses or 3D instruments. They only interact with physical space indirectly through the temporal cross-terms ( {{heimUFT_FO0308||FO}}, bounded in blue).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451831",
"modified": "20260602103451831",
"page": "038",
"parent_section": "heimUFT_H87"
},
{
"title": "heimUFT_PARA_0206",
"text": "!! 7.6.3 The Stability Proof for 3 Real Dimensions\n\n \n\nTo determine the algebraic nature (real vs. imaginary) of these new dimensions, Heim evaluated the metric signatures of {{heimUFT_FO0002||FO}}. He analyzed the behavior of central-force orbits (both planetary and electronic) in a hypothetical space where the number of real dimensions {{heimUFT_FO0057||FO}} varies.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451831",
"modified": "20260602103451831",
"page": "039",
"parent_section": "heimUFT_H88"
},
{
"title": "heimUFT_PARA_0207",
"text": "\n\nHeim demonstrated mathematically that for {{heimUFT_FO0313||FO}}, closed, stable orbits are geometrically impossible. In a 4D or 5D real space, the gravitational and electromagnetic inverse-square laws become inverse-cube or higher. This causes any orbiting body to instantly shift into a logarithmic spiral. In a 4D spatial world, electrons would spiral into the nucleus in a fraction of a second, and planets would collapse into their stars. \n\nBecause {{heimUFT_FO0058||FO}} causes circular paths to degrade, the physical universe is strictly limited to {{heimUFT_FO0311||FO}} real dimensions. The {{heimUFT_FO0002||FO}} signature ( +++--- ) is the only one that permits stable matter, proving that {{heimUFT_FO0016||FO}} and {{heimUFT_FO0017||FO}} must be imaginary organizational dimensions ( {{heimUFT_FO0314||FO}} ).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451831",
"modified": "20260602103451831",
"page": "039",
"parent_section": "heimUFT_H88"
},
{
"title": "heimUFT_PARA_0208",
"text": "! 8 The Derivation of the Metron ( {{heimUFT_FO0009||FO}} )\n\n \n\nReferences: MBB Lecture Transcript; Application of the Corrected Gravitation Law Maps; Elemen tarstrukturen der Materie (Anhang II) \n\nHaving established that space-time is discrete and 6-dimensional, Heim needed to find the absolute size of the \"pixel\" of the universe. This is the derivation of the Metron {{heimUFT_FO0315||FO}}. \n\nHeim returned to the Corrected Gravitation Law derived in Section 2. Because the gravitational field possesses field mass, the square of the stable orbital speed ( {{heimUFT_FO0316||FO}} ) at a distance {{heimUFT_FO0317||FO}} is non-linear:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451831",
"modified": "20260602103451831",
"page": "039",
"parent_section": "heimUFT_H89"
},
{
"title": "heimUFT_PARA_0209",
"text": "\n\nThis equation features an Inner Limit ( {{heimUFT_FO0063||FO}} ), a distance where gravitational attraction acts as an absolute barrier (conceptually similar to the Schwarzschild radius). \n\nHeim performed a limit analysis on a hypothetical Elementary Mass {{heimUFT_FO0318||FO}}. As the mass of a particle shrinks to zero, two conflicting infinities arise: \n1. The inner gravitational limit shrinks to zero ( {{heimUFT_FO0319||FO}} ). \n2. The quantum Compton wavelength expands to infinity ( {{heimUFT_FO0320||FO}} ). \n\nStandard calculus treats {{heimUFT_FO0066||FO}} as undefined. To resolve this, Heim performed a series expansion on the product of these two limits. He discovered that the product does not equal zero, but converges to a finite universal constant.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451831",
"modified": "20260602103451831",
"page": "039",
"parent_section": "heimUFT_H89"
},
{
"title": "heimUFT_PARA_0210",
"text": "! The Fundamental Geometrical Constant (The Metron)",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451831",
"modified": "20260602103451831",
"page": "040",
"parent_section": "heimUFT_H90"
},
{
"title": "heimUFT_PARA_0211",
"text": "\nwhere {{heimUFT_FO0321||FO}} is the gravitational constant and {{heimUFT_FO0322||FO}} is the reduced Planck constant. This constant {{heimUFT_FO0009||FO}} is the Metron. It has the units of Area ( {{heimUFT_FO0323||FO}} ), not length.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451831",
"modified": "20260602103451831",
"page": "040",
"parent_section": "heimUFT_H90"
},
{
"title": "heimUFT_PARA_0212",
"text": "!! 8.0.1 Comparison to the Planck Area\n\n \n\nIn mainstream quantum physics, dimensional analysis of the fundamental constants ( {{heimUFT_FO0324||FO}} ) yields the Planck Area ( {{heimUFT_FO0325||FO}} ). Modern Loop Quantum Gravity postulates that space is quantized on this scale. \n\nAstonishingly, Heim arrived at the exact same physical scale decades earlier. However, while the Planck Area is derived purely from dimensional analysis (a mathematical coincidence of units), Heim's Metron ( {{heimUFT_FO0009||FO}} ) is derived dynamically from the limit of the gravitational field mass. Heim's derivation provides the actual geometric mechanism for why space quantizes at this scale.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451831",
"modified": "20260602103451831",
"page": "040",
"parent_section": "heimUFT_H91"
},
{
"title": "heimUFT_PARA_0213",
"text": "!! 8.0.2 The Error of the Infinitesimal Calculus\n\n \n\nIn the final appendix of Volume 1, Heim identifies the \"Historical Error\" that has prevented the unification of physics. He argues that the use of Infinitesimal Calculus ( {{heimUFT_FO0326||FO}} ) is physically invalid because it assumes that two points can be closer than the Metron distance {{heimUFT_FO0327||FO}}. \n\nWhen a standard physicist calculates the gravitational force at {{heimUFT_FO0328||FO}}, the equation yields an infinite force (a singularity). In Heim's discrete geometry, the denominator can never be smaller than {{heimUFT_FO0009||FO}}. By replacing the differential quotient with the Metron Selector ( {{heimUFT_FO0329||FO}} ), the \"singularities\" of General Relativity and the \"infinities\" of Quantum Field Theory simply vanish.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451831",
"modified": "20260602103451831",
"page": "040",
"parent_section": "heimUFT_H92"
},
{
"title": "heimUFT_PARA_0214",
"text": "! 9 Particles as Cyclic Periodic Processes",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451831",
"modified": "20260602103451831",
"page": "040",
"parent_section": "heimUFT_H93"
},
{
"title": "heimUFT_PARA_0215",
"text": "! References: MBB Lecture Transcript; Map \"Particles as cyclic periodic processes\" (Page 4)\n\n \n\nIn Heim Theory, a particle is not an object inserted into space; it is a localized, dynamic structural deformation of the space itself. Heim defines ponderable particles as Cyclic Periodic Processes of Interchanges in {{heimUFT_FO0002||FO}}, also known as Condensor Fluxes.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451831",
"modified": "20260602103451831",
"page": "040",
"parent_section": "heimUFT_H94"
},
{
"title": "heimUFT_PARA_0216",
"text": "!! 9.1 The Flux Algebra and Stability Criterion\n\n \n\nA Condensor Flux is a dynamic process where metric information (structural condensation) flows through the dimensions {{heimUFT_FO0330||FO}}. For a particle to exist as a stable, observable entity in our 3D space, this flow must satisfy a strict geometrical boundary condition in the time coordinate {{heimUFT_FO0331||FO}}. \n\nHeim developed a Flux Algebra to evaluate these flows: \n- Stable Particles (e.g., Electron, Proton): The flux of partial structures completes a full cycle and closes upon itself exactly within a specific period duration. The initial metric conditions are perfectly restored.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451831",
"modified": "20260602103451831",
"page": "040",
"parent_section": "heimUFT_H95"
},
{
"title": "heimUFT_PARA_0217",
"text": "\n- Unstable Particles (Radioactive Decay): The flux fails to close upon itself. The structural metric \"leaks\" or fails to complete the cycle within the required period duration, causing the geometric knot to unravel (decay into lighter, stable configurations).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451831",
"modified": "20260602103451831",
"page": "041",
"parent_section": "heimUFT_H95"
},
{
"title": "heimUFT_PARA_0218",
"text": "!! 9.1.1 The Chronon Oscillation: Real and Virtual States\n\n \n\nA fundamental revelation of Heim's discrete geometry (Volume 1, Page 189) is that elementary particles are not persistent objects, but High-Frequency Oscillations. \n\nBecause time is quantized into Chronons ( {{heimUFT_FO0332||FO}} ), the World Selector eigenvalue equations must be solved anew at every time-step. Heim demonstrates that a stable particle actually oscillates between two states every Chronon: \n1. The Real State: The metron flux projects into {{heimUFT_FO0041||FO}}, possessing measurable mass and coordi nates. \n2. The Virtual State: The flux rotates entirely into the imaginary organizational dimensions {{heimUFT_FO0333||FO}}, appearing as a \"vacuum fluctuation.\" \n\nThis \"Metron Heartbeat\" occurs so rapidly {{heimUFT_FO0334||FO}} that macroscopic instruments perceive a solid, persistent particle. However, this oscillation is the true source of Zero-Point Energy.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451831",
"modified": "20260602103451831",
"page": "041",
"parent_section": "heimUFT_H96"
},
{
"title": "heimUFT_PARA_0219",
"text": "!! 9.2 Spin in {{heimUFT_FO0002||FO}} : Fermions and Bosons\n\n \n\nBecause these fluxes are cyclic, they inherently possess angular momentum, or Spin. In {{heimUFT_FO0002||FO}}, total spin is a complex interplay between the real spatial dimensions ( {{heimUFT_FO0041||FO}} ) and the imaginary auxiliary dimensions {{heimUFT_FO0335||FO}}. \n\nHeim defines the total spin in {{heimUFT_FO0002||FO}} as:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451832",
"modified": "20260602103451832",
"page": "041",
"parent_section": "heimUFT_H97"
},
{
"title": "heimUFT_PARA_0220",
"text": "\n\nWhere: \n- {{heimUFT_FO0336||FO}} : The Isomorphism Spin (spin in the imaginary coordinates {{heimUFT_FO0337||FO}} ). {{heimUFT_FO0010||FO}} is an integer. \n- {{heimUFT_FO0338||FO}} : The Spin in Space {{heimUFT_FO0339||FO}}. {{heimUFT_FO0038||FO}} is an integer. \n\nThis single geometric formula naturally derives the fundamental difference between the two classes of particles in the universe, providing the geometric origin of the Pauli Exclusion Principle.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451832",
"modified": "20260602103451832",
"page": "041",
"parent_section": "heimUFT_H97"
},
{
"title": "heimUFT_PARA_0221",
"text": "Figure 8: The Spin Analysis in {{heimUFT_FO0002||FO}}. The integer {{heimUFT_FO0038||FO}} dictates whether the metric structure possesses real spin (displacing spatial volume) or imaginary spin (allowing superposition).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451832",
"modified": "20260602103451832",
"page": "042",
"parent_section": "heimUFT_H97"
},
{
"title": "heimUFT_PARA_0222",
"text": "!! 9.2.1 The Isomorphism Spin ( {{heimUFT_FO0010||FO}} ) and Anti-Matter\n\n \n\nTo account for the existence of anti-particles without relying on Dirac's \"sea of negative energy,\" Heim introduced the Isomorphism Spin ( {{heimUFT_FO0010||FO}} ). While the spatial spin ( {{heimUFT_FO0038||FO}} ) governs the particle's angular momentum in {{heimUFT_FO0041||FO}}, the Isomorphism Spin ( {{heimUFT_FO0010||FO}} ) defines the particle's rotational orientation in the imaginary organizational coordinates {{heimUFT_FO0340||FO}}. \n\nHeim proves that Matter corresponds to a positive isomorphic rotation {{heimUFT_FO0341||FO}}, while Anti-Matter corresponds to a mirrored isomorphic rotation {{heimUFT_FO0342||FO}}. This provides a purely geometric definition of CP-Symmetry. A positron is not an electron with \"opposite charge\"; it is a metron flux knot rotating in the opposite direction along the {{heimUFT_FO0071||FO}} structural axes.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451832",
"modified": "20260602103451832",
"page": "042",
"parent_section": "heimUFT_H98"
},
{
"title": "heimUFT_PARA_0223",
"text": "! 10 The Internal Structure of Elementary Particles",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451832",
"modified": "20260602103451832",
"page": "042",
"parent_section": "heimUFT_H99"
},
{
"title": "heimUFT_PARA_0224",
"text": "! References: MBB Lecture Transcript; Map \"Inner density of protosimplexes\" (Page 5)\n\n \n\nIn 1976, Heim famously challenged Werner Heisenberg's assertion that one \"shouldn't ask about the interior of elementary particles.\" Because Heim's particles are 6-dimensional Condensor Fluxes, they possess a highly specific internal geometric architecture when projected into our 3D space. \n\nHeim calculates that the \"density\" of the metric anomalies (the Protosimplexes) decreases outward from the center of the flux cycle, creating four distinct concentric zones.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451832",
"modified": "20260602103451832",
"page": "042",
"parent_section": "heimUFT_H100"
},
{
"title": "heimUFT_PARA_0225",
"text": "!! 10.1 The Strong Force as Geometric Zone Overlap\n\n \n\nIn the Standard Model, the nucleus of an atom is held together by the Strong Force, mediated by the exchange of gluons. Heim Theory provides a purely structural alternative that eliminates the need for virtual particle exchange.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451832",
"modified": "20260602103451832",
"page": "042",
"parent_section": "heimUFT_H101"
},
{
"title": "heimUFT_PARA_0226",
"text": "Figure 9: The geometric cross-section of an elementary particle (Condensor Flux) in {{heimUFT_FO0041||FO}}. The metric density (Protosimplex concentration) decreases radically from the impenetrable core to the sporadic periphery.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451832",
"modified": "20260602103451832",
"page": "043",
"parent_section": "heimUFT_H101"
},
{
"title": "heimUFT_PARA_0227",
"text": "\n\nHeim proves (Volume 1, Page 72) that the Strong Nuclear Force is the result of the Meso-Zone and Internal Zone of two baryons physically occupying the same metron grid coordinates. \n\nWhen the distance between two protons reaches the radius of their Meso-Zones, the structural compressor ( {{heimUFT_FO0343||FO}} ) identifies the two separate \"knots\" as a single, correlated geometric system. The \"Force\" is simply the {{heimUFT_FO0002||FO}} lattice's resistance to being pulled apart once these high-density metron regions have merged. This geometrically explains why the Strong Force has such a short range and why it becomes repulsive if the particles are pushed too close (geometric saturation). \n\nSpacetime vs. Quarks: Heim's model predates the widespread acceptance of Quan tum Chromodynamics (QCD). In Heim's view, the scattering experiments that led physicists to invent \"Quarks\" and \"Gluons\" were actually detecting these four concentric zones of metric density. Quarks are thus interpreted not as indepen dent sub-particles, but as the localized mathematical nodes of the {{heimUFT_FO0002||FO}} metric flux.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451832",
"modified": "20260602103451832",
"page": "044",
"parent_section": "heimUFT_H101"
},
{
"title": "heimUFT_PARA_0228",
"text": "! 11 The Mass Formula and Geometric Quantum Numbers\n\n \n\nReferences: MBB Lecture Transcript; Map \"Generation of quantum numbers\" (Pages 4 \\& 5); Elemen tarstrukturen der Materie (Kap. 4 \\& Anhang I) \n\nTo calculate the exact mass of these particles, Heim translates the geometry of the Condensor Flux into a set of Geometric Quantum Numbers. Unlike the quantum numbers in the Standard Model (which are often assigned empirically to balance equations), Heim's quantum numbers are strictly derived from the geometric properties of the {{heimUFT_FO0002||FO}} flux.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451832",
"modified": "20260602103451832",
"page": "044",
"parent_section": "heimUFT_H102"
},
{
"title": "heimUFT_PARA_0229",
"text": "!! 11.0.1 The Geometric Origin of Baryon Number\n\n \n\nIn the Standard Model, the Baryon Number ( {{heimUFT_FO0358||FO}} ) is conserved empirically. In Heim Theory (Volume 1, Page 307), it is a strict geometric outcome of the Configuration Number ( {{heimUFT_FO0344||FO}} ). Heim defines the relationship:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451832",
"modified": "20260602103451832",
"page": "044",
"parent_section": "heimUFT_H103"
},
{
"title": "heimUFT_PARA_0230",
"text": "\n\nThis derivation proves that \"Baryonness\" is not a separate physical charge; it is a manifestation of the structural knot's configuration {{heimUFT_FO0359||FO}}. A particle is a \"Baryon\" {{heimUFT_FO0360||FO}} if its internal metron condensation flux forces a configuration index of {{heimUFT_FO0361||FO}}, and a \"Meson\" ( {{heimUFT_FO0362||FO}} ) if {{heimUFT_FO0363||FO}}. \n\nThe allocation of these numbers is strictly governed by polynomial auxiliary conditions. For the spin in space ( {{heimUFT_FO0038||FO}} ) to increase ( {{heimUFT_FO0364||FO}} ), the isomorphism spin must satisfy:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451832",
"modified": "20260602103451832",
"page": "045",
"parent_section": "heimUFT_H103"
},
{
"title": "heimUFT_PARA_0231",
"text": "\n\nSimilarly, the configuration distributor {{heimUFT_FO0365||FO}} (which acts as the geometric equivalent of Strangeness) is constrained by the sum of charge quanta {{heimUFT_FO0366||FO}} across all possible multiplets for a given configu ration {{heimUFT_FO0344||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451832",
"modified": "20260602103451832",
"page": "045",
"parent_section": "heimUFT_H103"
},
{
"title": "heimUFT_PARA_0232",
"text": "!! 11.1 Multiplets and the 25 Ground States\n\n \n\nBy inputting the fundamental natural constants {{heimUFT_FO0367||FO}} and the basic set {{heimUFT_FO0368||FO}} into his Universal Mass Equation, Heim generates the discrete point spectrum of all ponderable particles:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451832",
"modified": "20260602103451832",
"page": "045",
"parent_section": "heimUFT_H104"
},
{
"title": "heimUFT_PARA_0233",
"text": "\n\nA major failure of the Standard Model is that it cannot explain why there are exactly the number of fundamental particles we observe; it merely catalogs them. By solving the World Selector equations for the {{heimUFT_FO0039||FO}} - and {{heimUFT_FO0020||FO}}-Hermetry forms, Heim proved that the {{heimUFT_FO0002||FO}} hyperstructure only permits exactly 25 stable and metastable ground states ( {{heimUFT_FO0369||FO}} ). \n\nThe configuration number {{heimUFT_FO0344||FO}} perfectly splits these 25 ground states into their observed families (Multiplets): \n- {{heimUFT_FO0363||FO}} : Yields exactly 5 Multiplets. This corresponds entirely to all Mesons. \n- {{heimUFT_FO0361||FO}} : Yields exactly 6 Multiplets. This corresponds entirely to all Baryons.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451832",
"modified": "20260602103451832",
"page": "045",
"parent_section": "heimUFT_H104"
},
{
"title": "heimUFT_PARA_0234",
"text": "!! 11.1.1 The Resonance Law (Higher Eigenvalues)\n\n \n\nEvery ground state particle ( {{heimUFT_FO0369||FO}} ) is the \"fundamental tone\" of a geometric flux. However, the World Selector allows for higher-order integer solutions {{heimUFT_FO0370||FO}}. These states correspond to the unstable, high-energy resonances observed in collider experiments (e.g., the {{heimUFT_FO0235||FO}} or {{heimUFT_FO0371||FO}} resonances). Because the underlying geometry is quantized, any particle discovered in an accelerator that is not one of the 25 ground states is geometrically proven to be merely a transient, excited resonance ( {{heimUFT_FO0372||FO}} ) of one of these fundamental base structures. \n\nWhen the specific quantum states {{heimUFT_FO0373||FO}} are evaluated for the ground state {{heimUFT_FO0374||FO}}, the formula exactly conforms with experience, outputting the masses of our familiar universe:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451832",
"modified": "20260602103451832",
"page": "045",
"parent_section": "heimUFT_H105"
},
{
"title": "heimUFT_PARA_0235",
"text": "!! 11.2 From the World Selector to the Fundamental Constants\n\n \n\nTo understand how Heim's theory bridges the gap between pure geometry and physical mass, one must look at the final integral of the World Selector (Equation W5, derived in the Metron Calculations).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451832",
"modified": "20260602103451832",
"page": "045",
"parent_section": "heimUFT_H106"
},
{
"title": "heimUFT_PARA_0236",
"text": "Geometric Quantum Numbers {{heimUFT_FO0375||FO}}",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451832",
"modified": "20260602103451832",
"page": "046",
"parent_section": "heimUFT_H106"
},
{
"title": "heimUFT_PARA_0237",
"text": "Table 7: Selection from Heim's theoretical mass spectrum (Volume 1, Page 308). The theoretical masses are derived entirely from the geometric quantum numbers of the {{heimUFT_FO0002||FO}} hyperstructure, without using empirical quark masses or the Higgs mechanism. \n\nWhen Heim set out to calculate the mass of the electron {{heimUFT_FO0387||FO}}, he did not use phenomenological inputs or a Higgs mechanism. Instead, he mapped the electron's geometric quantum numbers ( {{heimUFT_FO0388||FO}} ) into the structural coefficients ( {{heimUFT_FO0389||FO}} ) of Equation W5. \n\nBy evaluating the lower bound of the {{heimUFT_FO0020||FO}}-spectrum (the minimal complex condensation capable of carrying an elementary charge), Heim derived the exact analytical formula for the base mass of the electron {{heimUFT_FO0390||FO}}. As shown in Volume 2 (Eq. 96b), this mass is an emergent property of the fundamental constants {{heimUFT_FO0391||FO}} and a unit scaling factor {{heimUFT_FO0392||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451832",
"modified": "20260602103451832",
"page": "046",
"parent_section": "heimUFT_H106"
},
{
"title": "heimUFT_PARA_0238",
"text": "! Geometric Electron Mass Equation (Eq. 96b)",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451832",
"modified": "20260602103451832",
"page": "046",
"parent_section": "heimUFT_H107"
},
{
"title": "heimUFT_PARA_0239",
"text": "\n\nWhen calculating the dynamic compensation factor ( {{heimUFT_FO0393||FO}} ) resulting from the {{heimUFT_FO0002||FO}} flux, the actual observable electron mass {{heimUFT_FO0394||FO}} is derived via {{heimUFT_FO0395||FO}}. This proves that the electron's mass is not an arbitrary parameter, but a strict geometric necessity of the metron lattice interacting with the {{heimUFT_FO0072||FO}} dimensions.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451832",
"modified": "20260602103451832",
"page": "046",
"parent_section": "heimUFT_H107"
},
{
"title": "heimUFT_PARA_0240",
"text": "!! 11.2.1 The Fine Structure Constant ( {{heimUFT_FO0011||FO}} ) and Elementary Charge ( {{heimUFT_FO0012||FO}} )\n\n \n\nIn the Standard Model, the Fine Structure Constant {{heimUFT_FO0396||FO}} and the Elementary Charge ( {{heimUFT_FO0012||FO}} ) are empirical coupling parameters inserted by hand. In Heim Theory, they are purely geometric ratios. \n\nTo determine {{heimUFT_FO0011||FO}}, Heim evaluated the partial spectra of complex hermetry (Volume 2, Page 308). By applying the metron limits to the electromagnetic ( {{heimUFT_FO0397||FO}} ) correspondence in the hydrogen atom, Heim derived the following transcendental approximation equation (Eq. 105):",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451832",
"modified": "20260602103451832",
"page": "046",
"parent_section": "heimUFT_H108"
},
{
"title": "heimUFT_PARA_0241",
"text": "! The Geometric Derivation of Alpha",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451832",
"modified": "20260602103451832",
"page": "047",
"parent_section": "heimUFT_H109"
},
{
"title": "heimUFT_PARA_0242",
"text": "\n\nSolving this quadratic equation for {{heimUFT_FO0398||FO}} yields two distinct roots: \n- The Positive Root {{heimUFT_FO0399||FO}}: Represents the weak electromagnetic coupling. Numer ically, it resolves to {{heimUFT_FO0400||FO}}, giving the reciprocal {{heimUFT_FO0401||FO}}, which lies perfectly within the measurement tolerances of the Fine Structure Con stant. \n- The Negative Root {{heimUFT_FO0402||FO}}: Yields a value of {{heimUFT_FO0403||FO}}, representing an extremely strong coupling force corresponding to internal nucleon correlations (the Strong Force). \n\nSimilarly, Heim derived the absolute value of the elementary charge ( {{heimUFT_FO0012||FO}} ) purely from the non Hermitian components of the World Selector at the limit of the internal reality barrier ( {{heimUFT_FO0404||FO}}):",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451832",
"modified": "20260602103451832",
"page": "047",
"parent_section": "heimUFT_H109"
},
{
"title": "heimUFT_PARA_0243",
"text": "\n\nThis calculation proved that electricity is not a fluid or a separate substance, but is the rotational tension of the metron grid as it projects into our 3D space.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451832",
"modified": "20260602103451832",
"page": "047",
"parent_section": "heimUFT_H109"
},
{
"title": "heimUFT_PARA_0244",
"text": "!! 11.3 The Absolute Limits of Mass\n\n \n\nJust as the geometry of {{heimUFT_FO0002||FO}} restricts the number of allowed particles, it also imposes strict limits on the mass a particle can possess.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451832",
"modified": "20260602103451832",
"page": "047",
"parent_section": "heimUFT_H110"
},
{
"title": "heimUFT_PARA_0245",
"text": "! The Lower Bound: Neutrino Masses\n\n \n\nThroughout the 20th century, the Standard Model assumed neutrinos were mass less. However, when Heim evaluated his geometric mass formula for electri cally neutral particles operating in \"empty\" {{heimUFT_FO0405||FO}}, the World Se lector equations refused to yield a zero result. In 1989, years before experimental physics could test it, Heim published theoretically derived masses for neutrinos: \n{{heimUFT_FO0406||FO}} \nIt was not until 1998 at the Super-Kamiokande observatory that physi cists conclusively proved neutrinos possess mass (winning the 2015 Nobel Prize). Heim had correctly predicted this geometric necessity decades earlier.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451832",
"modified": "20260602103451832",
"page": "047",
"parent_section": "heimUFT_H111"
},
{
"title": "heimUFT_PARA_0246",
"text": "!! 11.3.1 The Maximon (The Upper Mass Limit)\n\n \n\nConversely, Heim derives the absolute maximum possible mass of a single material field quantum ( {{heimUFT_FO0001||FO}} ) as:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451832",
"modified": "20260602103451832",
"page": "047",
"parent_section": "heimUFT_H112"
},
{
"title": "heimUFT_PARA_0247",
"text": "\n\nHeim identifies this absolute upper bound with the Maximon. Because a single geometric knot cannot sustain more energy than {{heimUFT_FO0407||FO}} without its metron structure breaking apart, this sets the absolute upper ceiling for the elementary particle mass spectrum. Any energy exceeding this limit must geometrically fracture into a cascade of lighter particles.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451832",
"modified": "20260602103451832",
"page": "047",
"parent_section": "heimUFT_H112"
},
{
"title": "heimUFT_PARA_0248",
"text": "! 12 The Metron and the Expanding Universe\n\n \n\nReferences: MBB Lecture Transcript; Map \"Conclusions about cosmological genesis\" (Page 3)",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451833",
"modified": "20260602103451833",
"page": "047",
"parent_section": "heimUFT_H113"
},
{
"title": "heimUFT_PARA_0249",
"text": "\n\nHaving established that elementary particles are resonant structural \"knots\" of a 6-dimensional geometry, Heim turned his attention from the absolute minimum limit of mass ( {{heimUFT_FO0408||FO}} ) to the absolute maximum limit of space. In Heim Theory, the size of the universe and the fundamental unit of area (the Metron, {{heimUFT_FO0009||FO}} ) are inextricably linked through a dynamic, evolving relationship.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451833",
"modified": "20260602103451833",
"page": "048",
"parent_section": "heimUFT_H113"
},
{
"title": "heimUFT_PARA_0250",
"text": "!! 12.1 The Cosmological Equation {{heimUFT_FO0013||FO}} and the Hubble Radius",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451833",
"modified": "20260602103451833",
"page": "048",
"parent_section": "heimUFT_H114"
},
{
"title": "heimUFT_PARA_0251",
"text": "!! 12.1.1 The Repulsion Limit and Lichtalterung\n\n \n\nAt the critical distance {{heimUFT_FO0409||FO}}, the attractive force of gravity crosses zero and becomes a weak repulsive force. As photons from distant galaxies travel through this repulsive zone, they lose energy to the gravitational field mass {{heimUFT_FO0410||FO}}. Heim termed this process Lichtalterung (Light Aging). \n\nIn Volume 2 (Eq. 45), Heim proves that what modern astrophysics interprets entirely as a Doppler-effect (recessional velocity {{heimUFT_FO0411||FO}} ) is actually a geometric phenomenon. By relating the redshift {{heimUFT_FO0412||FO}} to the mean mass density of the universe ( {{heimUFT_FO0085||FO}} ), Heim derives the Hubble Constant (H) entirely from geometry and fundamental constants:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451833",
"modified": "20260602103451833",
"page": "048",
"parent_section": "heimUFT_H115"
},
{
"title": "heimUFT_PARA_0252",
"text": "\n\nUsing empirical density values for the observable universe, Heim calculated {{heimUFT_FOX_5f8e0f1a15||FO}} (Volume 2, Page 60). This provides a structural, non-Doppler explanation for the Cosmic Redshift, eliminating the absolute necessity of a singularity-driven Big Bang (\"Urexplo sion\"). \n\nHowever, the true absolute diameter of the physical universe ( {{heimUFT_FO0413||FO}} ) is determined by assuming a universe containing only the smallest possible elementary mass ( {{heimUFT_FO0408||FO}} ). By substituting the value of the Metron {{heimUFT_FO0009||FO}}, Heim derived the Cosmological Equation connecting the smallest and largest dimensions:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451833",
"modified": "20260602103451833",
"page": "048",
"parent_section": "heimUFT_H115"
},
{
"title": "heimUFT_PARA_0253",
"text": "\n\nThis demonstrates that the total diameter {{heimUFT_FO0413||FO}} of the 3D space ( {{heimUFT_FO0041||FO}} ) expands significantly beyond the visible Hubble limit {{heimUFT_FO0414||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451833",
"modified": "20260602103451833",
"page": "048",
"parent_section": "heimUFT_H115"
},
{
"title": "heimUFT_PARA_0254",
"text": "!! 12.2 The Geometric Present: The Apeiron\n\n \n\nHeim identifies the fundamental \"Present\" as a geometric interval, not a zero-width point. He calls this the Apeiron. \n\nBecause time is quantized into Chronons ( {{heimUFT_FO0332||FO}} ), the \"Present\" is defined as the temporal width:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451833",
"modified": "20260602103451833",
"page": "048",
"parent_section": "heimUFT_H116"
},
{
"title": "heimUFT_PARA_0255",
"text": "\n\nThe \"Present\" is an interval of length {{heimUFT_FO0415||FO}}. This solves the paradox of motion: an object does not \"move\" continuously through a point in time. It exists as a resonant structure that is \"updated\" by the Metron hyperstructure every {{heimUFT_FO0415||FO}}. This confirms that our perception of a continuous, flowing reality is a statistical superposition of these discrete, high-frequency temporal pulses originating from the timeless {{heimUFT_FO0416||FO}} background.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451833",
"modified": "20260602103451833",
"page": "048",
"parent_section": "heimUFT_H116"
},
{
"title": "heimUFT_PARA_0256",
"text": "!! 12.3 The Modified Gravitational Potential\n\n \n\nIn standard Newtonian physics, the gravitational potential {{heimUFT_FO0417||FO}} extends to infinity, approaching zero but never crossing into repulsion. Because Heim theory assigns a field mass {{heimUFT_FO0080||FO}} to the gravitational field itself, the potential must be modified to account for the energy lost by the field as it propagates outward. \n\nHeim derived a modified, non-linear gravitational potential that incorporates a damping factor over cosmic distances:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451833",
"modified": "20260602103451833",
"page": "049",
"parent_section": "heimUFT_H117"
},
{
"title": "heimUFT_PARA_0257",
"text": "\n\nWhere {{heimUFT_FO0418||FO}} is the cosmic characteristic length (the Hubble Radius). For small distances ( {{heimUFT_FO0419||FO}} ), the exponential term is negligible, and the equation perfectly mimics Newton. However, as {{heimUFT_FO0317||FO}} approaches {{heimUFT_FO0418||FO}}, the potential gradient flips.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451833",
"modified": "20260602103451833",
"page": "049",
"parent_section": "heimUFT_H117"
},
{
"title": "heimUFT_PARA_0258",
"text": "!! 12.3.1 The Repulsion Limit\n\n \n\nAt the critical distance {{heimUFT_FO0409||FO}}, the attractive force of gravity crosses zero and becomes a weak repulsive force. This geometric repulsion acts on all field quanta, including photons. As photons from distant galaxies travel through this repulsive zone, they lose energy, their wavelength stretches, and they experience a redshift. This provides a purely geometric, non Doppler explanation for the Cosmic Redshift, eliminating the need to assume that the physical space of the universe is expanding uniformly like a balloon. \n\nIn Chapter 2, we derived the Corrected Gravitation Law, which proved that gravitational attraction turns into a weak repulsion at a critical distance {{heimUFT_FO0409||FO}}, and drops to absolute zero at a maximum radius {{heimUFT_FO0420||FO}}. \n\nBy estimating the mean mass density in the universe ( {{heimUFT_FO0421||FO}} ), Heim shows that photons experience total energy absorption due to this repulsive limit. This provides a geometric, non-Doppler explanation for the Cosmic Red Shift. Heim calculates the total absorption limit-the boundary of our visible universe-as the Hubble Radius {{heimUFT_FO0422||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451833",
"modified": "20260602103451833",
"page": "049",
"parent_section": "heimUFT_H118"
},
{
"title": "heimUFT_PARA_0259",
"text": "\n\nHowever, the true absolute diameter of the physical universe ( {{heimUFT_FO0413||FO}} ) is determined by assuming a universe containing only the smallest possible elementary mass ( {{heimUFT_FO0423||FO}} ). The absolute maximum distance that the gravitational field of that mass can propagate defines {{heimUFT_FO0413||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451833",
"modified": "20260602103451833",
"page": "049",
"parent_section": "heimUFT_H118"
},
{
"title": "heimUFT_PARA_0260",
"text": "\n\nBy substituting the value of the Metron {{heimUFT_FO0009||FO}}, Heim derived the Cosmological Equation (a 7th degree differential equation) connecting the smallest and largest dimensions:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451833",
"modified": "20260602103451833",
"page": "049",
"parent_section": "heimUFT_H118"
},
{
"title": "heimUFT_PARA_0261",
"text": "\n\nThis demonstrates that the diameter {{heimUFT_FO0413||FO}} of the 3D space {{heimUFT_FO0339||FO}} is a direct function of the Metron area {{heimUFT_FO0009||FO}}, expanding significantly beyond the visible Hubble limit {{heimUFT_FO0414||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451833",
"modified": "20260602103451833",
"page": "049",
"parent_section": "heimUFT_H118"
},
{
"title": "heimUFT_PARA_0262",
"text": "!! 12.3.2 Generative Zones and Sub-Universes\n\n \n\nBecause {{heimUFT_FO0013||FO}} expands far beyond our visual zone {{heimUFT_FO0422||FO}}, Heim's cosmology allows for the existence of macro-structures within the cosmos called Sub-Universes. \n\nHeim calculates that as the universe expands, matter is created in localized \"Generative Zones.\" The exact calculated constants for each generative zone are: \n- Mass: {{heimUFT_FO0424||FO}} \n- Radius: {{heimUFT_FO0425||FO}} light years {{heimUFT_FO0171||FO}} \n- Mean Density: {{heimUFT_FO0426||FO}} \n- Optical Radius: {{heimUFT_FO0427||FO}} ( {{heimUFT_FO0428||FO}} light years) \n\nVisually, this means our visible universe ( {{heimUFT_FO0418||FO}} ) is just a localized bubble. It is physically possible for another sub-universe (with diameter {{heimUFT_FO0429||FO}} ) to pass through our visual zone over cosmological time, appearing as massive, anomalous macro-structures at the edges of observation.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451833",
"modified": "20260602103451833",
"page": "050",
"parent_section": "heimUFT_H119"
},
{
"title": "heimUFT_PARA_0263",
"text": "Figure 10: Top: The timeline of cosmic expansion showing the sudden metronic shift that generated matter. Bottom: Because the total diameter {{heimUFT_FO0413||FO}} is vastly larger than our visible Hubble radius {{heimUFT_FO0418||FO}}, it is geometrically possible for foreign sub-universes to transit our visual zone.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451833",
"modified": "20260602103451833",
"page": "050",
"parent_section": "heimUFT_H119"
},
{
"title": "heimUFT_PARA_0264",
"text": "!! 12.4 The Shrinking Metron and the Evolution of Time\n\n \n\nIf {{heimUFT_FO0413||FO}} and {{heimUFT_FO0009||FO}} are linked, and the universe is observed to be expanding (as evidenced by cosmic redshift), then {{heimUFT_FO0009||FO}} cannot be a static constant. Heim adopted the Jordan-Dirac Hypothesis, which posits that fundamental constants evolve over cosmic time. \n\nIn Heim's cosmology: \n1. The number of Metrons ( {{heimUFT_FO0056||FO}} ) in the universe is strictly increasing. \n2. The area of the individual Metron {{heimUFT_FO0315||FO}} is strictly shrinking {{heimUFT_FO0430||FO}}. \n3. The overall diameter of the physical universe ( {{heimUFT_FO0413||FO}} ) is strictly expanding ( {{heimUFT_FO0431||FO}} ). \n\nThis leads to a profound philosophical and mathematical conclusion: Time is not an indepen dent axis; it is the process of metron division. Time \"flows\" because the geometrical grain of the universe {{heimUFT_FO0315||FO}} is continually fracturing into smaller units. As the \"pixels\" of reality get smaller, the universe gains the capacity to hold more complex geometrical structures (particles, atoms, life).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451833",
"modified": "20260602103451833",
"page": "051",
"parent_section": "heimUFT_H120"
},
{
"title": "heimUFT_PARA_0265",
"text": "!! 12.5 The Origin of the Universe: The Trinity of Spheres\n\n \n\nIf we run the clock backward, {{heimUFT_FO0413||FO}} shrinks and {{heimUFT_FO0009||FO}} grows. However, {{heimUFT_FO0009||FO}} cannot grow infinitely. The absolute beginning of time ( {{heimUFT_FO0432||FO}} ) occurs at the moment when a single Metron ( {{heimUFT_FO0442||FO}} ) covers the entire diameter of the primordial universe ( {{heimUFT_FO0443||FO}} ). At this exact limit:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451833",
"modified": "20260602103451833",
"page": "051",
"parent_section": "heimUFT_H121"
},
{
"title": "heimUFT_PARA_0266",
"text": "\n\nWhen Heim substituted {{heimUFT_FO0442||FO}} back into the 7th-degree Cosmological Equation, the function of the initial diameter {{heimUFT_FO0443||FO}} resolved into a 7th-degree polynomial. As shown in Volume 2 (Eq. 47), Heim defined this as the Genesis Equation:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451833",
"modified": "20260602103451833",
"page": "051",
"parent_section": "heimUFT_H121"
},
{
"title": "heimUFT_PARA_0267",
"text": "\n\nSolving this 7th-order algebraic equation for {{heimUFT_FO0444||FO}} yields exactly three real roots {{heimUFT_FO0445||FO}}. These roots correspond to the {{heimUFT_FO0446||FO}} distinct initial diameters of the primordial universe at the absolute cosmic zero-point {{heimUFT_FO0447||FO}}. \n\n> The Triple Structure of Time: Heim argues that this \"Trinity of Spheres\" persists today as the fundamental structure of the \"Present.\" A moment in time is not a zero-width slice, but is composed of three entangled actualizations (the {{heimUFT_FO0041||FO}} metric, the {{heimUFT_FO0042||FO}} metric, and the {{heimUFT_FO0071||FO}} metric).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451833",
"modified": "20260602103451833",
"page": "051",
"parent_section": "heimUFT_H121"
},
{
"title": "heimUFT_PARA_0268",
"text": "Figure 11: The Trinity of Spheres (Fundamentalsphäre, Mesosphäre, Protosphäre). The primor- dial universe did not begin as a 0-dimensional singularity, but as two triples of monometric spheres resulting from the Genesis Equation.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451833",
"modified": "20260602103451833",
"page": "052",
"parent_section": "heimUFT_H121"
},
{
"title": "heimUFT_PARA_0269",
"text": "!! 12.5.1 The Chronon (The Quantum of Time) and the Apeiron\n\n \n\nBecause the physical space of the universe is quantized by the discrete Metron area ( {{heimUFT_FO0009||FO}} ), the expansion and evolution of the universe cannot occur smoothly. In Heim's cosmology, the universe updates in discrete, indivisible mathematical steps. \n\nHeim defines the fundamental quantum of time as the Chronon ( {{heimUFT_FO0332||FO}} ). The continuous time variable {{heimUFT_FO0119||FO}} used in macroscopic physics is actually an illusion created by the rapid, sequential summation of Chronons.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451833",
"modified": "20260602103451833",
"page": "052",
"parent_section": "heimUFT_H122"
},
{
"title": "heimUFT_PARA_0270",
"text": "\n\nHeim identifies the fundamental \"Present\" as a geometric interval, not a zero-width point. He calls this the Apeiron.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451833",
"modified": "20260602103451833",
"page": "052",
"parent_section": "heimUFT_H122"
},
{
"title": "heimUFT_PARA_0271",
"text": "\n\nDuring the open time interval ( {{heimUFT_FO0448||FO}} ), the geometric state of the universe is \"frozen\" in the timeless background {{heimUFT_FO0449||FO}}. When the Chronon step completes, the entire {{heimUFT_FO0002||FO}} hyperstructure \"actualizes\" a new geometric state. Therefore, time is not a flowing river; it is the frame-by-frame projection of discrete geometric actualizations originating from the 12-dimensional background.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451833",
"modified": "20260602103451833",
"page": "052",
"parent_section": "heimUFT_H122"
},
{
"title": "heimUFT_PARA_0272",
"text": "!! 12.5.2 The Chronon (The Quantum of Time)\n\n \n\nBecause the physical space of the universe is quantized by the discrete Metron area ( {{heimUFT_FO0009||FO}} ), the expansion and evolution of the universe cannot occur smoothly. In Heim's cosmology, the universe updates in discrete, indivisible mathematical steps. \n\nHeim defines the fundamental quantum of time as the Chronon ( {{heimUFT_FO0332||FO}} ). The continuous time variable {{heimUFT_FO0119||FO}} used in macroscopic physics is actually an illusion created by the rapid, sequential",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451833",
"modified": "20260602103451833",
"page": "052",
"parent_section": "heimUFT_H123"
},
{
"title": "heimUFT_PARA_0273",
"text": "\nsummation of Chronons.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451833",
"modified": "20260602103451833",
"page": "053",
"parent_section": "heimUFT_H123"
},
{
"title": "heimUFT_PARA_0274",
"text": "\n\nDuring the open time interval ( {{heimUFT_FO0448||FO}} ), the geometric state of the universe is \"frozen\" in the timeless background {{heimUFT_FO0449||FO}}. When the Chronon step completes, the entire {{heimUFT_FO0002||FO}} hyperstructure \"actualizes\" a new geometric state. Therefore, time is not a flowing river; it is the frame-by-frame projection of discrete geometric actualizations originating from the 12-dimensional background.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451833",
"modified": "20260602103451833",
"page": "053",
"parent_section": "heimUFT_H123"
},
{
"title": "heimUFT_PARA_0275",
"text": "! 13 Holomorphisms and the Organization of Matter",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451833",
"modified": "20260602103451833",
"page": "053",
"parent_section": "heimUFT_H124"
},
{
"title": "heimUFT_PARA_0276",
"text": "! References: Map \"Development of life on earth\" (Page 7)\n\n \n\nIf the universe were driven solely by entropy (Axiom b), matter would rapidly degrade into a uniform, unstructured gas. Yet, the universe exhibits profound organization: atoms form molecules, molecules form cells, and cells form living organisms. \n\nHeim introduced the concept of the Holomorphism-a structural clasp or organizational template originating from the {{heimUFT_FO0071||FO}} and {{heimUFT_FO0450||FO}} dimensions. A holomorphism is not a physical force like gravity or electromagnetism. It is a teleological (goal-directed) geometric constraint. When multiple elementary structures (atoms/cells) interact in {{heimUFT_FO0041||FO}}, the background dimension {{heimUFT_FO0071||FO}} projects a \"clasp\" over them, organizing them into a unified, higher-order structure sharing a single probability amplitude in {{heimUFT_FO0450||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451834",
"modified": "20260602103451834",
"page": "053",
"parent_section": "heimUFT_H125"
},
{
"title": "heimUFT_PARA_0277",
"text": "!! 13.1 Phylogenesis: Typostrophe vs. Typostasis\n\n \n\nThis organizational model provides a radical geometric alternative to pure Neo-Darwinism. In the standard biological model, evolution is driven entirely by random mutations (a bottom-up process). However, the fossil record frequently displays periods of Heavy Typogenesis (\"Ty- postrophe\")-explosions of new, highly complex species appearing much faster than random mathematical probability should allow (e.g., the Cambrian Explosion). This is often followed by long periods of stagnation (\"Typostasis\").",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451834",
"modified": "20260602103451834",
"page": "053",
"parent_section": "heimUFT_H126"
},
{
"title": "heimUFT_PARA_0278",
"text": "Figure 12: The phylogenesis of species in Heim theory. Evolutionary leaps are driven by top- down {{heimUFT_FO0416||FO}} holomorphism projections, not just bottom-up random mutation.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451834",
"modified": "20260602103451834",
"page": "053",
"parent_section": "heimUFT_H126"
},
{
"title": "heimUFT_PARA_0279",
"text": "\n\nIn Heim Theory, these evolutionary leaps are not random. They are the result of {{heimUFT_FO0416||FO}} control ling useful mutations. When the environmental conditions in {{heimUFT_FO0041||FO}} are suitable, the timeless background {{heimUFT_FO0449||FO}} projects a new, more complex Holomorphism down through {{heimUFT_FO0071||FO}}, physically clasping existing genetic material into a higher-order structure.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451834",
"modified": "20260602103451834",
"page": "054",
"parent_section": "heimUFT_H126"
},
{
"title": "heimUFT_PARA_0280",
"text": "!! 13.2 The Hierarchy of Holomorphisms\n\n \n\nThese holomorphisms exist in a strict hierarchy, originating from the \"Asomaton\" (the elemen tary {{heimUFT_FO0416||FO}} structure of intent). The Asomaton represents pure organizational intent, which projects downwards through Information {{heimUFT_FO0451||FO}} and Structure {{heimUFT_FO0333||FO}} to act as a \"bracket\" over physical matter in {{heimUFT_FO0028||FO}} : \n1. Lower Holomorphisms (Substructures): Organize atoms into complex molecules, and molecules into living cells. \n2. Standard Holomorphisms: Organize cells into complex, multicellular organisms (plants, animals, humans). \n3. Superordinated Holomorphisms: The highest level of organizational clasping, responsi ble for state-building and collective behaviors in advanced species (e.g., ant colonies or human societies).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451834",
"modified": "20260602103451834",
"page": "054",
"parent_section": "heimUFT_H127"
},
{
"title": "heimUFT_PARA_0281",
"text": "! Conclusion of the {{heimUFT_FO0015||FO}} Framework\n\n \n\nLife is not an accident of chemistry in a dying, entropic universe. Life is the direct, structural manifestation of the {{heimUFT_FO0416||FO}} and {{heimUFT_FO0450||FO}} dimensions organizing the metron grid. As the Metron {{heimUFT_FO0315||FO}} shrinks over cosmic time (Chapter 6), the \"resolution\" of the universe increases, allowing the {{heimUFT_FO0002||FO}} material world to support increasingly complex Holomorphisms. The universe is, fundamentally, a geometry designed to evolve consciousness.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451834",
"modified": "20260602103451834",
"page": "054",
"parent_section": "heimUFT_H128"
},
{
"title": "heimUFT_PARA_0282",
"text": "! 14 Beyond the Continuum: The Metronization of Area",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451834",
"modified": "20260602103451834",
"page": "054",
"parent_section": "heimUFT_H129"
},
{
"title": "heimUFT_PARA_0283",
"text": "! References: Fundamental Structure, Volume 1, Chapter 3; Metron Basic Operations\n\n \n\nThe establishment of the Metron ( {{heimUFT_FO0438||FO}} ) as a fundamental, non-zero geometric unit of area forces a radical paradigm shift in mathematical physics. In standard calculus, the foundational operation is the infinitesimal limit ( {{heimUFT_FO0452||FO}} ). However, in Heim Theory, because space cannot be divided into units smaller than {{heimUFT_FO0009||FO}}, the infinitesimal limit is physically invalid. \n\nThe continuum does not exist in the microscopic world. Consequently, the differential equa tions of General Relativity and Quantum Mechanics are merely macroscopic approximations. To accurately describe the interactions of elementary particles, continuous mathematics must be replaced by a discrete difference calculus operating on a 6-dimensional integer grid.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451834",
"modified": "20260602103451834",
"page": "054",
"parent_section": "heimUFT_H130"
},
{
"title": "heimUFT_PARA_0284",
"text": "!! 14.1 Quantization of the Definite Integral\n\n \n\nIn standard continuous calculus, the definite integral of a function {{heimUFT_FO0453||FO}} represents the exact area under the curve. In a metronized space, this area must be an exact integer multiple of the fundamental unit {{heimUFT_FO0009||FO}}. If we divide the area into {{heimUFT_FO0056||FO}} discrete intervals, the integral is replaced by:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451834",
"modified": "20260602103451834",
"page": "054",
"parent_section": "heimUFT_H131"
},
{
"title": "heimUFT_PARA_0285",
"text": "Figure 13: The Chain of Effects: Teleological intent (Asomaton) in {{heimUFT_FO0416||FO}} translates to information amplitudes in {{heimUFT_FO0450||FO}}, which form organizational \"clasps\" (Holomorphisms) in {{heimUFT_FO0071||FO}}. These clasps bind the physical matter of {{heimUFT_FO0028||FO}} together into complex organisms.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451834",
"modified": "20260602103451834",
"page": "055",
"parent_section": "heimUFT_H131"
},
{
"title": "heimUFT_PARA_0286",
"text": "\n\nIn this interpretation, the continuous coordinates {{heimUFT_FO0118||FO}} and continuous function values {{heimUFT_FO0454||FO}} are replaced by sequences of integers. The distance between any two points is not a smooth line, but a count of the number of metrons separating them:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451834",
"modified": "20260602103451834",
"page": "056",
"parent_section": "heimUFT_H131"
},
{
"title": "heimUFT_PARA_0287",
"text": "Figure 14: Discrete metronization of space. The continuous integral (red curve) is a macroscopic approximation of the true physical reality, which consists of discrete geometric area quanta {{heimUFT_FO0009||FO}} (blue blocks).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451834",
"modified": "20260602103451834",
"page": "056",
"parent_section": "heimUFT_H131"
},
{
"title": "heimUFT_PARA_0288",
"text": "!! 14.2 Vacuum Energy and Cosmological Inflation\n\n \n\nTo explain how matter was initially generated in the empty expanding metron grid, Heim and Dröscher modeled the early universe's vacuum energy ( {{heimUFT_FO0455||FO}} ). \n\nDröscher utilized the analogy of a spring stretched between two mounts. If the center of the spring is displaced, one side is compressed and the other stretched, creating two distinct potential energies ( {{heimUFT_FO0456||FO}} and {{heimUFT_FO0457||FO}} ). When the universe was in its primordial state, a rapid shift in the metron grid released immense potential energy from the vacuum. \n\nHeim calculates that this vacuum energy spontaneously generated ultra-heavy elementary masses (equivalent to the hypothesized {{heimUFT_FO0458||FO}}-Bosons, with masses around {{heimUFT_FO0459||FO}} ). These par ticles were highly unstable and decayed almost instantly. This rapid decay released massive amounts of secondary particles and energy, causing a rapid geometric expansion of the {{heimUFT_FO0041||FO}} space. Heim's purely geometric derivation perfectly mirrors the modern astrophysical concept of Cosmological Inflation, explaining how the early universe filled with the Baryons and Mesons we observe today.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451834",
"modified": "20260602103451834",
"page": "056",
"parent_section": "heimUFT_H132"
},
{
"title": "heimUFT_PARA_0289",
"text": "! 15 The Rules of Metron Calculus ( ð)\n\n \n\nBecause the domain variables {{heimUFT_FO0056||FO}} are integers, Heim introduces a new operator for differentiation, denoted by the Icelandic letter eth ( {{heimUFT_FO0329||FO}} ). When {{heimUFT_FO0329||FO}} appears, it signifies that the operation is a discrete step on an integer sequence.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451834",
"modified": "20260602103451834",
"page": "056",
"parent_section": "heimUFT_H133"
},
{
"title": "heimUFT_PARA_0290",
"text": "!! 15.1 Metron Differentiation\n\n \n\nThe continuous derivative {{heimUFT_FO0460||FO}} is replaced. The smallest possible step size in the metron grid is {{heimUFT_FO0461||FO}}. Therefore, the metron derivative of a state function {{heimUFT_FO0462||FO}} is",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451834",
"modified": "20260602103451834",
"page": "056",
"parent_section": "heimUFT_H134"
},
{
"title": "heimUFT_PARA_0291",
"text": "\nstrictly defined as the difference between the current state and the adjacent previous state:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451834",
"modified": "20260602103451834",
"page": "057",
"parent_section": "heimUFT_H134"
},
{
"title": "heimUFT_PARA_0292",
"text": "\n\nSince {{heimUFT_FO0463||FO}}, the standard notation becomes:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451834",
"modified": "20260602103451834",
"page": "057",
"parent_section": "heimUFT_H134"
},
{
"title": "heimUFT_PARA_0293",
"text": "\n\nThis operation possesses a Projective Property: with each derivation, the available domain of the function narrows by one. If {{heimUFT_FO0316||FO}} is defined on {{heimUFT_FOX_f242a26254||FO}} is defined on {{heimUFT_FOX_47b1627c31||FO}}, and {{heimUFT_FO0466||FO}} is defined on {{heimUFT_FOX_b0ad445ea2||FO}}. This prevents the infinite recursions found in continuous mathematics.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451834",
"modified": "20260602103451834",
"page": "057",
"parent_section": "heimUFT_H134"
},
{
"title": "heimUFT_PARA_0294",
"text": "!! 15.2 Metron Integration ( {{heimUFT_FO0022||FO}} )\n\n \n\nThe inverse operation is metron integration, denoted by {{heimUFT_FO0022||FO}} (summation) rather than the integral symbol {{heimUFT_FO0468||FO}}. If {{heimUFT_FO0469||FO}}, then:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451834",
"modified": "20260602103451834",
"page": "057",
"parent_section": "heimUFT_H135"
},
{
"title": "heimUFT_PARA_0295",
"text": "\n\nCrucial Departure from the Continuum: In continuous calculus, the integral of a point is zero {{heimUFT_FO0470||FO}}. However, in Metron calculus, the integral over a single metron interval evaluates to the function value itself:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451834",
"modified": "20260602103451834",
"page": "057",
"parent_section": "heimUFT_H135"
},
{
"title": "heimUFT_PARA_0296",
"text": "\n\nThis is the mathematical mechanism that entirely prevents point-singularities (like black holes or infinite charge densities) in Heim Theory. Energy cannot be compressed into a zero-volume point because the smallest possible integral evaluates to a finite area {{heimUFT_FO0315||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451834",
"modified": "20260602103451834",
"page": "057",
"parent_section": "heimUFT_H135"
},
{
"title": "heimUFT_PARA_0297",
"text": "! Key Rules of Metron Calculus\n\n \n- Constant Rule: {{heimUFT_FO0471||FO}} \n- Product Rule: {{heimUFT_FO0472||FO}} \n- Higher-Order Differential (Binomial Expansion): {{heimUFT_FO0473||FO}} \n- Quotient Rule: {{heimUFT_FO0474||FO}} \n- Quotient Integral: {{heimUFT_FO0475||FO}}, where {{heimUFT_FO0476||FO}} \n- Partial Integration: {{heimUFT_FO0477||FO}} \n- Macroscopic Exponential Approx: {{heimUFT_FO0478||FO}} (Valid only when {{heimUFT_FO0009||FO}} is extremely small relative to the macroscopic scale).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451834",
"modified": "20260602103451834",
"page": "057",
"parent_section": "heimUFT_H136"
},
{
"title": "heimUFT_PARA_0298",
"text": "! 16 Selector Theory: The Operators of Discrete Geometry\n\n \n\nWith the mathematical tools of discrete difference calculus established, Heim transitions from simple calculus to Operator Theory. In a discrete integer space, geometry is not defined by continuous stretching or curving; it is defined by selecting adjacent coordinate states.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451834",
"modified": "20260602103451834",
"page": "057",
"parent_section": "heimUFT_H137"
},
{
"title": "heimUFT_PARA_0299",
"text": "\n\nHeim defines the metron derivative as a Selector Operator, denoted by {{heimUFT_FO0365||FO}}. When {{heimUFT_FO0365||FO}} acts on a metron function {{heimUFT_FO0316||FO}}, it selects the geometric difference. Heim uses a semicolon (;) to denote the application of a selector to a state:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451834",
"modified": "20260602103451834",
"page": "058",
"parent_section": "heimUFT_H137"
},
{
"title": "heimUFT_PARA_0300",
"text": "!! 16.1 Types of Selectors\n\n \n\nEvery geometric state in the {{heimUFT_FO0002||FO}} hyperstructure can be expressed as a sequence of selectors acting on positive integer metron numbers {{heimUFT_FO0479||FO}}. \n1. Assignment Selectors (Zuordnungsselektors): Select a specific dimensional component. {{heimUFT_FO0480||FO}}. \n2. Function Selectors: Represent complex mathematical operations (like differentiation or geometric twisting). {{heimUFT_FO0481||FO}}. \n3. Identity Selector: Leaves the metron state unchanged. {{heimUFT_FO0482||FO}}, and {{heimUFT_FO0483||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451834",
"modified": "20260602103451834",
"page": "058",
"parent_section": "heimUFT_H138"
},
{
"title": "heimUFT_PARA_0301",
"text": "!! 16.2 Metron Tensors and Non-Commutativity\n\n \n\nTo build a unified field theory, Heim must reconstruct the metric tensor {{heimUFT_FO0484||FO}} using these selectors. In {{heimUFT_FO0485||FO}} dimensions, an Assignment Selector is given an orientation (a direction {{heimUFT_FO0486||FO}} ), becoming an Oriented Assignment Selector {{heimUFT_FO0487||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451834",
"modified": "20260602103451834",
"page": "058",
"parent_section": "heimUFT_H139"
},
{
"title": "heimUFT_PARA_0302",
"text": "\n\nHere, {{heimUFT_FO0488||FO}} is the Orientation Matrix. If {{heimUFT_FO0488||FO}} is the identity matrix, the discrete space is perfectly flat and orthogonal. If {{heimUFT_FO0488||FO}} varies with {{heimUFT_FO0489||FO}}, the space is curved. \n\nBy multiplying these directed selectors together, Heim generates Metron Tensors of order {{heimUFT_FO0024||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451834",
"modified": "20260602103451834",
"page": "058",
"parent_section": "heimUFT_H139"
},
{
"title": "heimUFT_PARA_0303",
"text": "\n\nThe Origin of Physical Fields: A fundamental algebraic property of Selectors is that they do not commute under multiplication.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451834",
"modified": "20260602103451834",
"page": "058",
"parent_section": "heimUFT_H139"
},
{
"title": "heimUFT_PARA_0304",
"text": "\n\nWhen constructing the second-order tensor selector {{heimUFT_FO0490||FO}} (which generates the metric {{heimUFT_FO0087||FO}} ), this non-commutativity naturally splits the metric into two parts:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451834",
"modified": "20260602103451834",
"page": "059",
"parent_section": "heimUFT_H139"
},
{
"title": "heimUFT_PARA_0305",
"text": "\n\nWhere {{heimUFT_FO0491||FO}}is symmetric (Hermitian) and {{heimUFT_FO0492||FO}}is antisymmetric (anti-Hermitian). \nThis is the exact mathematical mechanism that justifies the equivalence approach established in Chapter 3. The symmetric selector ( {{heimUFT_FO0491||FO}}) generates the gravitational field, while the antisym metric, non-commutative selector ( {{heimUFT_FO0493||FO}}) generates the electromagnetic field. The fields are not distinct physical substances; they are simply the symmetric and antisymmetric byproducts of multiplying discrete geometric operators in a 6-dimensional space.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "059",
"parent_section": "heimUFT_H139"
},
{
"title": "heimUFT_PARA_0306",
"text": "!! 16.3 Example: The Fibonacci Construction Selector\n\n \n\nTo understand how a discrete geometry \"selects\" a stable state, Heim uses the Fibonacci sequence {{heimUFT_FO0494||FO}} as a metron function. \n\nBy applying the metron derivative ( {{heimUFT_FO0495||FO}} ) twice, Heim derives the correspond ing Construction Selector equation:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "059",
"parent_section": "heimUFT_H140"
},
{
"title": "heimUFT_PARA_0307",
"text": "\n\nJust as this discrete operator naturally selects the golden ratio limits {{heimUFT_FO0496||FO}} from an infinite field of integers, the World Selector of {{heimUFT_FO0002||FO}} selects the stable mass states of elementary particles from the geometric void.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "059",
"parent_section": "heimUFT_H140"
},
{
"title": "heimUFT_PARA_0308",
"text": "!! 16.4 Metron Spin and the Origin of Vector Potential\n\n \n\nBecause the fundamental geometric unit {{heimUFT_FO0315||FO}} is a 2 -dimensional area, every metron inherently possesses a boundary loop. The metron derivative of two independent geodesics {{heimUFT_FO0497||FO}} enclos ing this area results in a tensor quantity representing rotation. \n\nHeim defines this geometric rotation as the Metron Spin Matrix ( {{heimUFT_FO0498||FO}} ):",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "059",
"parent_section": "heimUFT_H141"
},
{
"title": "heimUFT_PARA_0309",
"text": "\n\nThis spin represents the \"preformation of space.\" The area units of the universe are not static squares; they possess an internal rotational degree of freedom. \n\nThe True Nature of Vector Potential: In classical electromagnetism, magnetic fields are described by the curl of a Vector Potential ( {{heimUFT_FO0499||FO}} ). Heim theory re veals that this continuous vector potential is actually an illusion. The vector po tential is simply the macroscopic statistical interpretation of the discrete metron spin selectors acting on the boundary loops of the fundamental area quanta.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "059",
"parent_section": "heimUFT_H141"
},
{
"title": "heimUFT_PARA_0310",
"text": "!! 16.5 Metron Vector Analysis Analogies\n\n \n\nTo ensure that macroscopic physics emerges smoothly from this discrete foundation, Heim established metronic equivalents for standard vector calculus operations (div, rot, grad):",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "059",
"parent_section": "heimUFT_H142"
},
{
"title": "heimUFT_PARA_0311",
"text": "\n\nThese discrete operators maintain the familiar null-identities of classical physics (e.g., DIV {{heimUFT_FO0500||FO}} ROT {{heimUFT_FO0501||FO}} 0 and {{heimUFT_FO0502||FO}} ), proving that Maxwell's equations and Newton's laws are perfectly preserved as the large-scale statistical averages of these underlying discrete selector operations. \nSpecifically, the metronic counterpart to Gauss's Divergence Theorem( {{heimUFT_FO0503||FO}} ) is perfectly preserved across {{heimUFT_FO0485||FO}}-dimensional hyper-volumes:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "060",
"parent_section": "heimUFT_H142"
},
{
"title": "heimUFT_PARA_0312",
"text": "! 17 From Continuous Geometry to Metronic Hyperstructure\n\n \n\nReferences: Metron Calculations (Parts 10-13); Elementarstrukturen der Materie 1, Chapter 4; Map III-2 \nThe previous chapters established that the physical universe is a 6-dimensional discrete manifold ( {{heimUFT_FO0002||FO}} ), quantized by the Metron area ( {{heimUFT_FO0009||FO}} ), and governed by discrete difference operators (Selectors). The ultimate goal of Heim Theory is to derive the properties of matter directly from this geometry. \n\nTo achieve this, Heim must answer the fundamental question: How does \"empty\" space compress and twist to form a particle? \n\nIn General Relativity, the curvature of space-time is defined by the metric tensor {{heimUFT_FO0087||FO}} and its derivatives, compiled into the Christoffel symbols (the affine connections). Heim takes this continuous formalism and translates it into a discrete **Metronic Hyperstructure**.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "060",
"parent_section": "heimUFT_H143"
},
{
"title": "heimUFT_PARA_0313",
"text": "!! 17.1 The Fundamental Condensor (Lattice Kernel)\n\n \n\nIf space is a grid of metrons, then curvature is simply a change in the density of these metrons. Heim defines this \"structural condensation\" mathematically using a coefficient vector {{heimUFT_FO0504||FO}}, which represents the density change across the grid:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "060",
"parent_section": "heimUFT_H144"
},
{
"title": "heimUFT_PARA_0314",
"text": "\n\nWhere {{heimUFT_FO0022||FO}} is the metron integral (summation) and {{heimUFT_FO0505||FO}} is the metron number vector. \nHeim relates this condensation vector {{heimUFT_FO0504||FO}} directly to the Lattice Kernel ( {{heimUFT_FO0506||FO}} ):",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "060",
"parent_section": "heimUFT_H144"
},
{
"title": "heimUFT_PARA_0315",
"text": "\n\nThe Lattice Kernel is the operator that generates the metric tensor itself:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "060",
"parent_section": "heimUFT_H144"
},
{
"title": "heimUFT_PARA_0316",
"text": "\n\nWhen the kernel {{heimUFT_FO0506||FO}} is the identity matrix, the metron grid is uniform, and the space is \"flat\" and empty. When the kernel deviates from identity, the metrons are \"condensed\"-this is what we perceive macroscopically as gravitational or electromagnetic fields.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "060",
"parent_section": "heimUFT_H144"
},
{
"title": "heimUFT_PARA_0317",
"text": "\n\nBecause the fundamental metron {{heimUFT_FO0009||FO}} is a 2 -dimensional area ( {{heimUFT_FO0507||FO}} ), a simple 1 -dimensional number line cannot exist. The number of independent simple metron tensors {{heimUFT_FO0485||FO}} that can exist in a space of dimension {{heimUFT_FO0355||FO}} is dictated by the binomial relationship:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "061",
"parent_section": "heimUFT_H144"
},
{
"title": "heimUFT_PARA_0318",
"text": "\n\nFor our 4-dimensional space-time ( {{heimUFT_FO0508||FO}} ), this yields exactly {{heimUFT_FO0509||FO}}. This provides a secondary, purely combinatorial proof that the quantization of area mandates a 6-dimensional coordinate representation.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "061",
"parent_section": "heimUFT_H144"
},
{
"title": "heimUFT_PARA_0319",
"text": "!! 17.2 Metronizing the Affine Connections\n\n \n\nIn continuous geometry, the Christoffel symbol of the first kind {{heimUFT_FO0510||FO}} describes how basis vectors change as you move through curved space. Heim metronizes this concept by replacing the continuous derivative with the Fundamental Condensor (also called the Elementary Capacitor). \n\nBecause the Lattice Kernel contains both symmetric (Hermitian) and antisymmetric (non Hermitian) parts representing gravity and electromagnetism respectively ( {{heimUFT_FO0511||FO}}), the resulting discrete connection must also handle these dual structures. \nHeim defines the discrete equivalent of the Christoffel symbol as the Elementary Capacitor {{heimUFT_FO0512||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "061",
"parent_section": "heimUFT_H145"
},
{
"title": "heimUFT_PARA_0320",
"text": "\n\nTo raise the indices and form the Christoffel symbol of the second kind {{heimUFT_FO0513||FO}}, Heim uses the inverse metric selector, creating a \"binary elementary capacitor\" that links the polymetric substructures:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "061",
"parent_section": "heimUFT_H145"
},
{
"title": "heimUFT_PARA_0321",
"text": "Figure 16: The translation of continuous General Relativity into Heim's discrete Metron Selector Theory.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "061",
"parent_section": "heimUFT_H145"
},
{
"title": "heimUFT_PARA_0322",
"text": "!! 17.2.1 The Metron Lattice Equation and Correlation Tensor\n\n \n\nWhen a particle moves through this discrete space, the continuous geodesic equation ( {{heimUFT_FOX_28f9950105||FO}} ) translates into the Metron Lattice Equation:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "062",
"parent_section": "heimUFT_H146"
},
{
"title": "heimUFT_PARA_0323",
"text": "\n\nFurthermore, because polymetrics involve overlapping dimensions, Heim introduces the Corre lation Tensor {{heimUFT_FO0514||FO}} to account for correlated metrics. The hyperstructure operator defining the deviation from an uncorrelated state is:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "062",
"parent_section": "heimUFT_H146"
},
{
"title": "heimUFT_PARA_0324",
"text": "! 18 The World Selector {{heimUFT_FO0515||FO}}\n\n \n\nWith the continuous Riemann curvature tensor ( {{heimUFT_FO0516||FO}} ) successfully replaced by the discrete Structure Compressor ( {{heimUFT_FO0343||FO}} ), Heim can finally formulate the ultimate governing equation of his unified theory. \n\nIn continuous physics, Einstein equated curvature to the matter tensor ( {{heimUFT_FO0185||FO}} ). Because Heim treats matter as a specific, stable resonance of the geometry itself, he does not set the curvature equal to an external matter source. Instead, he sets up an Eigenvalue Problem for the geometric connections. \n\nHeim defines the World Selector (Weltselektor) by the following operator equation:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "062",
"parent_section": "heimUFT_H147"
},
{
"title": "heimUFT_PARA_0325",
"text": "\n\nWhen applied to the Elementary Capacitor (the discrete connection), this World Selector gener ates the primary requirement for a stable metronized lattice:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "062",
"parent_section": "heimUFT_H147"
},
{
"title": "heimUFT_PARA_0326",
"text": "! The World Selector Eigenvalue Equation",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "062",
"parent_section": "heimUFT_H148"
},
{
"title": "heimUFT_PARA_0327",
"text": "\n\nHere, {{heimUFT_FO0517||FO}} represents the normalized metron derivative. \nThis equation is profound. It states that the discrete structure compressor acting on the geometry ( {{heimUFT_FO0518||FO}} ) must return the exact same geometry multiplied by a set of eigenvalues {{heimUFT_FO0519||FO}}. These eigenvalues are the discrete, quantum-like structural steps of the curvature. \n\nPhysical Meaning: The material world is a set of eigenvalue spectra. An elementary particle (like an electron or proton) exists only where this equation holds true-where the geometric flux cycles upon itself and achieves a stable resonant eigenvalue {{heimUFT_FO0520||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "062",
"parent_section": "heimUFT_H148"
},
{
"title": "heimUFT_PARA_0328",
"text": "!! 18.1 Solving the Basic Hermetry Problem\n\n \n\nTo solve this massive system of partial difference equations and find the exact geometric shape of these \"knots,\" Heim evaluates the Hermetry Forms-the specific ratios of the eigenvalues that allow for a closed, stable circulatory system.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "062",
"parent_section": "heimUFT_H149"
},
{
"title": "heimUFT_PARA_0329",
"text": "\n\nHeim introduces a dimensionless coupling ratio {{heimUFT_FO0521||FO}}, defined by the components where the indices match ( {{heimUFT_FO0522||FO}} ):",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "063",
"parent_section": "heimUFT_H149"
},
{
"title": "heimUFT_PARA_0330",
"text": "\n\nBy substituting these ratios back into the World Selector components, Heim reduces the tensorial rank, collapsing the complex system into a manageable metron partial differential equation:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "063",
"parent_section": "heimUFT_H149"
},
{
"title": "heimUFT_PARA_0331",
"text": "!! 18.1.1 The Geometric Integration\n\n \n\nTo integrate this discrete PDE, Heim transforms the structural problem into a metronic gradient problem:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "063",
"parent_section": "heimUFT_H150"
},
{
"title": "heimUFT_PARA_0332",
"text": "\n\nBy introducing the variable {{heimUFT_FO0523||FO}}, the gradient is related directly to the Metron number {{heimUFT_FO0505||FO}}. Multiplying by the metron increment {{heimUFT_FO0524||FO}}, the right side becomes a constant {{heimUFT_FO0389||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "063",
"parent_section": "heimUFT_H150"
},
{
"title": "heimUFT_PARA_0333",
"text": "\n\nApplying the rules of metron integration (specifically the macroscopic exponential approxima tion {{heimUFT_FO0525||FO}} established in Chapter 7), Heim integrates the gradient to find the structural ground state.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "063",
"parent_section": "heimUFT_H150"
},
{
"title": "heimUFT_PARA_0334",
"text": "! The Fundamental Structural Integral\n\n \n\nThe complete first metron integral of the world structure-the solution that defines the stable existence of localized mass-is written as:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "063",
"parent_section": "heimUFT_H151"
},
{
"title": "heimUFT_PARA_0335",
"text": "\n\nWhere {{heimUFT_FO0526||FO}} is the normalized metric connection, and the coefficients are defined by the structural eigenvalues:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "063",
"parent_section": "heimUFT_H151"
},
{
"title": "heimUFT_PARA_0336",
"text": "\n\nConclusion of the Marble Building: With this integral, Heim finally completes Einstein's dream of the \"Marble Building.\" The right-hand side of the field equations is no longer \"wood\" (phenomenological mass {{heimUFT_FO0156||FO}} added by hand). Instead, localized matter is the exponential solution ( {{heimUFT_FO0527||FO}} ) of the underlying geometry itself. \n\nEnergy cannot be a continuous fluid because the underlying geometric connections ( {{heimUFT_FO0526||FO}} ) are strictly constrained by the Metron area {{heimUFT_FO0009||FO}} and the integer eigenvalues {{heimUFT_FO0520||FO}}. The universe is not a collection of objects moving through an empty container; it is a hyper-dimensional lattice of Resonant Selections.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "063",
"parent_section": "heimUFT_H151"
},
{
"title": "heimUFT_PARA_0337",
"text": "! 19 Synmetronics and Flux Topology",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "064",
"parent_section": "heimUFT_H152"
},
{
"title": "heimUFT_PARA_0338",
"text": "! References: Elementarstrukturen der Materie 2 (Chapters VI \\& VII)\n\n \n\nWhile the World Selector dictates if a particle can exist, Heim needed a framework to de scribe how the internal metron fluxes fold and interact to create the specific properties (spin, charge, strangeness) of the particle zoo. He termed this internal polymetry of relative metron condensation Synmetronics (Synmetronik).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451835",
"modified": "20260602103451835",
"page": "064",
"parent_section": "heimUFT_H153"
},
{
"title": "heimUFT_PARA_0339",
"text": "!! 19.1 The Straton and the Pseudo-Shield Field\n\n \n\nIn Synmetronics, an elementary particle is not a single rotating loop; it is a highly complex aggregate of multiple internal flows. Heim calculates that these internal flux aggregates ( {{heimUFT_FO0528||FO}} ) are enveloped by a condensation-free pseudo-shield field called the Straton. \n\nThe Straton does not possess discrete mass condensation steps itself, but it dictates the Ponder ability (the gravitational rest mass) of the complex {{heimUFT_FO0039||FO}} - and {{heimUFT_FO0020||FO}}-hermetry forms. Heim defines a specific quantum number for this enveloping field, the Stratonspin ( {{heimUFT_FO0529||FO}} ):",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451836",
"modified": "20260602103451836",
"page": "064",
"parent_section": "heimUFT_H154"
},
{
"title": "heimUFT_PARA_0340",
"text": "\n\nThis mathematical distinction explains why some particles exhibit spatial Gegenständlichkeit (tangibility/ponderability) while others (like photons) do not, purely based on whether the Stratonspin evaluates to a real or imaginary number depending on the parity of the spatial spin {{heimUFT_FO0038||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451836",
"modified": "20260602103451836",
"page": "064",
"parent_section": "heimUFT_H154"
},
{
"title": "heimUFT_PARA_0341",
"text": "!! 19.2 Enantiostereoisomerism of Flux Aggregates\n\n \n\nBecause these metron fluxes exist in a 6-dimensional space, they exhibit topological proper ties similar to chiral molecules in organic chemistry. Heim borrows the chemical term Enan tiostereoisomerism to describe how these fluxes fold. \n\nFor any given stable flux aggregate in {{heimUFT_FO0002||FO}}, there exists a spatially mirror-symmetric (enantiomor phic) arrangement. This provides the strict geometric basis for Antimatter. An antiparticle is simply the enantiostereoisomeric reflection of the metron flux aggregate, where the geometric \"clasps\" (Konjunktoren) binding the flux orient in the opposite {{heimUFT_FO0071||FO}} direction.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451836",
"modified": "20260602103451836",
"page": "064",
"parent_section": "heimUFT_H155"
},
{
"title": "heimUFT_PARA_0342",
"text": "Figure 17: The topological folding of metron fluxes. Matter and Antimatter are mirror-image geometric configurations (Enantiostereoisomers) of the same underlying Protosimplex.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451836",
"modified": "20260602103451836",
"page": "064",
"parent_section": "heimUFT_H155"
},
{
"title": "heimUFT_PARA_0343",
"text": "!! 19.3 The 18 Kopplungsgruppen (Coupling Groups)\n\n \n\nHeim demonstrates that the 72 possible Kondensoren, which define how particles interact across the metron grid, are not random. They organize themselves into exactly 18 Kopplungsgruppen (Coupling Groups). \n\nThese groups classify the interactions by their symmetry: \n- Diagonale (d): 1d, 2d, 3d, 4d, 5d, 6d. \n- Semidiagonale (s): 1s, 2s, 3s, 4s, 5s, 6s. \n- Extradiagonale (e): 1e, 2e, 3e. \n\nEach group acts as a \"logic gate\" for the structural condensation. For example, a {{heimUFT_FO0020||FO}}-type coupling group forces the {{heimUFT_FO0002||FO}} flux to project into our 3D space as a charged lepton or quark. The 18 groups are not arbitrary; they are the result of the Permutations of the Kondensorsignaturen (Volume 2, Page 147). This proves that the hierarchy of the Standard Model is actually a direct reflection of the geometric symmetry groups of the {{heimUFT_FO0002||FO}} hyperstructure.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451836",
"modified": "20260602103451836",
"page": "065",
"parent_section": "heimUFT_H156"
},
{
"title": "heimUFT_PARA_0344",
"text": "! 20 The Concept of Polymetrics\n\n \n\nReferences: MBB Lecture Transcript (Part 9); Map \"4 kinds of physical interactions in R6\" \nTo understand how the 6 -dimensional hyperstructure {{heimUFT_FO0530||FO}} interacts with our observable uni verse, Heim moved beyond standard Riemannian geometry into Polymetric World Geometry. \n\nIn standard physics, a single metric tensor {{heimUFT_FO0484||FO}} describes the curvature of a space. In the 1940s, physicists like Nathan Rosen attempted to eliminate singularities by introducing \"bimetric\" gravity (using two interacting metrics). Heim took this concept to its ultimate logical con clusion. Because {{heimUFT_FO0002||FO}} is composed of three distinct subspaces- {{heimUFT_FO0041||FO}} (Space), {{heimUFT_FO0042||FO}} (Time), and {{heimUFT_FO0071||FO}} (Structure)-the total geometry must be governed by the interactions of multiple metrics. \nHeim defined a non-Hermitian structural unit {{heimUFT_FO0531||FO}} for each of the three subspaces {{heimUFT_FO0532||FO}} : \n- {{heimUFT_FO0533||FO}} : Governs the internal, imaginary coordinates {{heimUFT_FO0534||FO}}. \n- {{heimUFT_FO0535||FO}} : Governs the imaginary time coordinate {{heimUFT_FO0536||FO}}. \n- {{heimUFT_FO0537||FO}} : Governs the real spatial coordinates {{heimUFT_FO0538||FO}}. \n\nWhen a physical event occurs, these structural units interact multiplicatively. The product of two structural units forms a fundamental tensor {{heimUFT_FO0321||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451836",
"modified": "20260602103451836",
"page": "065",
"parent_section": "heimUFT_H157"
},
{
"title": "heimUFT_PARA_0345",
"text": "\n\nBecause these units are non-Hermitian {{heimUFT_FO0539||FO}}, their combinations allow for up to nine distinct, interrelated geometries (Eneametry).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451836",
"modified": "20260602103451836",
"page": "065",
"parent_section": "heimUFT_H157"
},
{
"title": "heimUFT_PARA_0346",
"text": "!! 20.1 The Structure of the {{heimUFT_FO0002||FO}} Metric Tensor\n\n \n\nThe polymetric geometry can be represented by the {{heimUFT_FO0055||FO}} fundamental metric tensor {{heimUFT_FO0087||FO}}. In Heim's framework, this tensor is partitioned into distinct block matrices that govern the observ able and hidden dimensions:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451836",
"modified": "20260602103451836",
"page": "065",
"parent_section": "heimUFT_H158"
},
{
"title": "heimUFT_PARA_0347",
"text": "\n\nHere, the upper-left {{heimUFT_FO0540||FO}} block represents purely spatial coordinates ( {{heimUFT_FO0041||FO}} ). The cross-terms bounded in red are strictly zero ( {{heimUFT_FO0305||FO}} for {{heimUFT_FO0306||FO}} and {{heimUFT_FO0307||FO}} ). This is why the organizational dimensions {{heimUFT_FO0016||FO}} and {{heimUFT_FO0017||FO}} cannot be perceived directly by human senses or 3D instruments. They only interact with physical space indirectly through the temporal cross-terms ( {{heimUFT_FO0308||FO}}, bounded in blue).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451836",
"modified": "20260602103451836",
"page": "066",
"parent_section": "heimUFT_H158"
},
{
"title": "heimUFT_PARA_0348",
"text": "! 21 The Four Hermetry Forms\n\n \n\nNot all nine combinations produce stable physical phenomena. Heim established four primary classes of physical interaction-the Hermetry Forms-based on whether the structural units act as unit tensors (Kronecker deltas, {{heimUFT_FO0541||FO}} ). If a structural unit equals {{heimUFT_FO0541||FO}}, it is essentially \"inactive\" or \"flat\" with respect to that specific interaction.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451836",
"modified": "20260602103451836",
"page": "066",
"parent_section": "heimUFT_H159"
},
{
"title": "heimUFT_PARA_0349",
"text": "{{heimUFT_FO0070||FO}} (Bimetry)",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451836",
"modified": "20260602103451836",
"page": "066",
"parent_section": "heimUFT_H159"
},
{
"title": "heimUFT_PARA_0350",
"text": "Operates outside of observable space-time. Influences gravitation (gravitons). Solves for Field Masses.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451836",
"modified": "20260602103451836",
"page": "066",
"parent_section": "heimUFT_H159"
},
{
"title": "heimUFT_PARA_0351",
"text": "{{heimUFT_FO0029||FO}} (Temporal Hexame try)",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451836",
"modified": "20260602103451836",
"page": "066",
"parent_section": "heimUFT_H159"
},
{
"title": "heimUFT_PARA_0352",
"text": "Entities moving at the speed of light without retardation. The elec tromagnetic field. Solves for Pho tons.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451836",
"modified": "20260602103451836",
"page": "066",
"parent_section": "heimUFT_H159"
},
{
"title": "heimUFT_PARA_0353",
"text": "{{heimUFT_FO0073||FO}} (Spatial Hexametry)",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451836",
"modified": "20260602103451836",
"page": "066",
"parent_section": "heimUFT_H159"
},
{
"title": "heimUFT_PARA_0354",
"text": "Ponderable matter that possesses in ertia but no net electric field. Solves for Neutral Elementary Mass.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451836",
"modified": "20260602103451836",
"page": "066",
"parent_section": "heimUFT_H159"
},
{
"title": "heimUFT_PARA_0355",
"text": "{{heimUFT_FO0542||FO}} (Eneametry)",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451836",
"modified": "20260602103451836",
"page": "066",
"parent_section": "heimUFT_H159"
},
{
"title": "heimUFT_PARA_0356",
"text": "Fully active across all dimensions. Ponderable matter with an electric charge field. Solves for Elementary Charge.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451836",
"modified": "20260602103451836",
"page": "066",
"parent_section": "heimUFT_H159"
},
{
"title": "heimUFT_PARA_0357",
"text": "\n\nThis classification achieves what the Standard Model must postulate by hand. It proves geo metrically why photons possess no rest mass (they lack the {{heimUFT_FO0041||FO}} spatial component) and why charged particles are the most complex entities in the universe (they require the full enea-metric interaction of all 6 dimensions).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451836",
"modified": "20260602103451836",
"page": "066",
"parent_section": "heimUFT_H159"
},
{
"title": "heimUFT_PARA_0358",
"text": "! 22 Classification in the System of Known Physical Theories",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451836",
"modified": "20260602103451836",
"page": "067",
"parent_section": "heimUFT_H160"
},
{
"title": "heimUFT_PARA_0359",
"text": "! References: Map \"Classification in the system of known physical theories\" (Page 6)\n\n \n\nHeim's unified field theory is not a replacement for 20th-century physics; it is the geomet ric \"parent\" from which all known continuous theories naturally emerge as specific, limited approximations. \n\nBy applying the Matrix Trace to the 6-dimensional World Selector and taking specific math ematical limits, Heim successfully derived the foundational equations of General Relativity, Maxwell's Electrodynamics, and Quantum Mechanics.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451836",
"modified": "20260602103451836",
"page": "067",
"parent_section": "heimUFT_H161"
},
{
"title": "heimUFT_PARA_0360",
"text": "Figure 18: The logical reduction of Heim's 6-dimensional World Selector into the established continuous theories of 20th-century physics.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451836",
"modified": "20260602103451836",
"page": "067",
"parent_section": "heimUFT_H161"
},
{
"title": "heimUFT_PARA_0361",
"text": "!! 22.1 Deriving the Macrosphere from the Microcosm\n\n \n\nThe flowchart above illustrates exactly how Heim bridged the \"Double Way\": \n1. General Relativity (Gravity): By projecting the World Selector from {{heimUFT_FO0002||FO}} down into the {{heimUFT_FO0028||FO}} subspace and mathematically separating the gravitational components, Heim recovers the Einstein Tensor. If the space is assumed to be pseudo-Euclidean (flat), this further reduces to the Special Theory of Relativity. \n2. Quantum Electrodynamics (QED): If one takes the limit where the Metron area ap proaches zero {{heimUFT_FO0543||FO}}-effectively treating space as a continuous fluid again-the discrete difference operators ( ð) transform back into infinitesimal differentials ( {{heimUFT_FO0020||FO}} ). In this \"3rd scope\" approximation, the structural equations reduce perfectly to the Dirac Operator, establishing the foundation for Quantum Electrodynamics. \n3. Maxwell's Equations: If the imaginary organizational dimensions are held constant ( {{heimUFT_FO0544||FO}} const), the rotational coupling of the angular momentum density yields",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451836",
"modified": "20260602103451836",
"page": "067",
"parent_section": "heimUFT_H162"
},
{
"title": "heimUFT_PARA_0362",
"text": "\n\nRelativistic Electrodynamics. Transitioning from the Lorentz group back to the Galilean group recovers the classical Maxwell Equations.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451836",
"modified": "20260602103451836",
"page": "068",
"parent_section": "heimUFT_H162"
},
{
"title": "heimUFT_PARA_0363",
"text": "! Conclusion of the Polymetric Architecture\n\n \n\nHeim's Polymetric World Geometry proves that Quantum Mechanics and General Rela tivity are not fundamentally incompatible. Their apparent contradictions arise solely be cause both theories are incomplete, lower-dimensional approximations of a 6-dimensional discrete hyperstructure. \nWhen the Metron {{heimUFT_FO0315||FO}} is acknowledged, and the two extra dimensions {{heimUFT_FO0340||FO}} are included, the infinities of Quantum Mechanics disappear, and the missing quantum principles of General Relativity are fulfilled. The universe is geometrically unified.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451836",
"modified": "20260602103451836",
"page": "068",
"parent_section": "heimUFT_H163"
},
{
"title": "heimUFT_PARA_0364",
"text": "! 23 The Non-Material Background of the World ( {{heimUFT_FO0015||FO}} )\n\n \n\nReferences: Elementarstrukturen der Materie 3; Map \"Classification in the system of known physical theories\" (Page 6) \n\nUp to this point, our mathematical derivations have been restricted to the Material World ( {{heimUFT_FO0002||FO}} ), which contains the real space ( {{heimUFT_FO0041||FO}} ), time ( {{heimUFT_FO0042||FO}} ), and the imaginary organizational structures ( {{heimUFT_FO0071||FO}} ) responsible for elementary particles and fields. \n\nHowever, Heim realized that the \"World Selector\" operators governing the {{heimUFT_FO0002||FO}} flux must them selves be driven by a higher-order logic. If the universe is a projection of geometric probabilities (as demonstrated by the eigenvalue equations), where do those probabilities reside? \n\nTo answer this, Heim applied the Dimensional Law for Hyper-spaces one final time. If the material world {{heimUFT_FO0002||FO}} is treated as the subspace ( {{heimUFT_FO0545||FO}} ), then its encompassing hyperspace {{heimUFT_FO0056||FO}} is calculated as:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451836",
"modified": "20260602103451836",
"page": "068",
"parent_section": "heimUFT_H164"
},
{
"title": "heimUFT_PARA_0365",
"text": "\n\nThe ultimate mathematical container of reality is the {{heimUFT_FO0051||FO}}-Dimensional Space ( {{heimUFT_FO0015||FO}} ). Heim splits this space into two halves: the material world ( {{heimUFT_FO0002||FO}} ) and the non-material background ( {{heimUFT_FO0546||FO}} ).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451836",
"modified": "20260602103451836",
"page": "068",
"parent_section": "heimUFT_H164"
},
{
"title": "heimUFT_PARA_0366",
"text": "!! 23.1 The Coordinate Allocation of {{heimUFT_FO0015||FO}}\n\n \n\nTo manage this mathematically, Heim maps the {{heimUFT_FO0344||FO}}-number index to the coordinates across the five distinct subspaces of the {{heimUFT_FO0015||FO}} continuum:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451836",
"modified": "20260602103451836",
"page": "068",
"parent_section": "heimUFT_H165"
},
{
"title": "heimUFT_PARA_0367",
"text": "!! 23.2 The Physical Meaning of Dimensions {{heimUFT_FO0016||FO}} and {{heimUFT_FO0017||FO}}\n\n \n\nWhile {{heimUFT_FO0041||FO}} defines physical space and {{heimUFT_FO0030||FO}} defines time, Heim recognized that thermodynamics dictates the universe should tend toward ultimate disorder (entropy). The existence of highly or ganized structures (from stable atoms to biological life) requires a counter-force. Heim assigned this role to the imaginary coordinates of {{heimUFT_FO0071||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451836",
"modified": "20260602103451836",
"page": "068",
"parent_section": "heimUFT_H166"
},
{
"title": "heimUFT_PARA_0368",
"text": "\n- {{heimUFT_FO0016||FO}} (Entelechy/Aeonic Dimension): Represents inverse entropy (Negative Entropy or Information). It evaluates the organizational quality of a structure, allowing for the stable accumulation of complexity over time. \n- {{heimUFT_FO0017||FO}} (Teleology): Represents goal-directed actualization. It is the geometric axis along which future probability states are \"pulled\" into present reality. \n\nIn standard physics, a particle's trajectory is determined entirely by past causes (determinism). In Heim Theory, because {{heimUFT_FO0017||FO}} interacts directly with the timeless background, a particle's physical manifestation is partially \"steered\" by future stable probability states. \n\nThe Chain of Effects: {{heimUFT_FO0416||FO}} is defined mathematically as a space of 4-dimensional, highly sym metrical, timeless processes. These timeless processes project first into an intermediate general abstract space of functions ( {{heimUFT_FO0554||FO}} ). Through an {{heimUFT_FO0056||FO}}-dimensional Fourier series expansion, this ab stract space generates the probability amplitudes with superposition and interference found in {{heimUFT_FO0450||FO}}. Because {{heimUFT_FO0416||FO}} is timeless, it has access to any time segment of the material world. {{heimUFT_FO0450||FO}} controls the organization in {{heimUFT_FO0071||FO}}, which then \"selects\" the specific structural deformations that manifest in our observable {{heimUFT_FO0028||FO}} space-time.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451837",
"modified": "20260602103451837",
"page": "069",
"parent_section": "heimUFT_H166"
},
{
"title": "heimUFT_PARA_0369",
"text": "Figure 19: The projection of timeless probability amplitudes from {{heimUFT_FO0416||FO}} manifesting as Heisenberg uncertainties in {{heimUFT_FO0028||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451837",
"modified": "20260602103451837",
"page": "069",
"parent_section": "heimUFT_H166"
},
{
"title": "heimUFT_PARA_0370",
"text": "!! 23.3 The Mathematization of Consciousness (The Persona)\n\n \n\nThe most controversial, yet mathematically consistent, extension of the {{heimUFT_FO0015||FO}} manifold is Heim's treatment of consciousness. In standard physics, the observer's mind is an unexplained byprod uct of chemistry. In Heim Theory, consciousness is a direct, structural necessity of the higher dimensions. \n\nHeim defined the human mind as a highly complex, stable geometric structure operating entirely within the information dimensions {{heimUFT_FO0555||FO}} and the structural dimensions {{heimUFT_FO0556||FO}}. He termed this stable 4-dimensional information-structure the \"Persona\".",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451837",
"modified": "20260602103451837",
"page": "069",
"parent_section": "heimUFT_H167"
},
{
"title": "heimUFT_PARA_0371",
"text": "\n\nDuring biological life, the Persona in {{heimUFT_FO0557||FO}} projects a Holomorphism (as described in Section 10) down into {{heimUFT_FO0041||FO}}, acting as the organizational clasp that holds the physical brain and body together. The physical brain is merely the hardware interface (the {{heimUFT_FO0041||FO}} projection) of the mind.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451837",
"modified": "20260602103451837",
"page": "070",
"parent_section": "heimUFT_H167"
},
{
"title": "heimUFT_PARA_0372",
"text": "! The Geometric Survival of Information\n\n \n\nBecause the \"Persona\" structure exists entirely outside of the spatial coordinates ( {{heimUFT_FO0041||FO}} ) and the temporal coordinate ( {{heimUFT_FO0558||FO}} ), it is not subject to thermodynamic entropy. When the physical body dies, the lower-level holomorphisms holding the physical cells together collapse, and the matter in {{heimUFT_FO0041||FO}} decays. However, the geometric structure of the Persona in {{heimUFT_FO0450||FO}} remains fully intact. Heim's math implies that consciousness-being a pure information amplitude in the timeless background-cannot be destroyed by physical death. It merely loses its projection into the 3D material space, transitioning fully into the timeless background {{heimUFT_FO0449||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451837",
"modified": "20260602103451837",
"page": "070",
"parent_section": "heimUFT_H168"
},
{
"title": "heimUFT_PARA_0373",
"text": "!! 23.4 The Geometric Origin of Quantum Uncertainty\n\n \n\nIn the Copenhagen Interpretation of Quantum Mechanics, Heisenberg's Uncertainty Principle {{heimUFT_FO0559||FO}} is assumed to be an inherent, irreducible fuzziness in nature. God, as Einstein complained, appears to play dice. \n\nHeim Theory completely resolves this philosophical crisis. The universe is strictly deterministic, but the determinism occurs in {{heimUFT_FO0002||FO}}, not {{heimUFT_FO0028||FO}}. Because our physical instruments are trapped in the 3D spatial dimensions {{heimUFT_FO0303||FO}}, they can only measure the projection of a 6-dimensional object. \n\nWhen the structural coordinates {{heimUFT_FO0340||FO}} of a particle fluctuate, the cross-sections of those fluctuations project down into {{heimUFT_FO0041||FO}} as probability amplitudes. Thus, Quantum Uncertainty is a geometric illusion. It is the exact mathematical consequence of trying to measure a 6 dimensional rotating metron flux using only a 3 -dimensional ruler. The \"dice\" are not random; they are rolling in dimensions we cannot visually perceive.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451837",
"modified": "20260602103451837",
"page": "070",
"parent_section": "heimUFT_H169"
},
{
"title": "heimUFT_PARA_0374",
"text": "! 24 Background Independence and the End of the Continuum",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451837",
"modified": "20260602103451837",
"page": "070",
"parent_section": "heimUFT_H170"
},
{
"title": "heimUFT_PARA_0375",
"text": "! References: Chat Part 2 - Background Independence and the Metron\n\n \n\nThe most significant theoretical achievement of Heim Theory is its strict Background Inde pendence. Modern quantum field theories (and String Theory) are background-dependent; they assume space and time act as a static, continuous stage upon which particles vibrate and interact. \n\nHowever, the greatest minds in quantum mechanics suspected that the continuum was a mathematical illusion. \n- Hideki Yukawa argued: \"The problem of the continuity of time and space is the most diffi cult... The very existence of elementary particles is connected to the fact that space-time is not a continuum.\" \n- Shinichiro Tomonaga noted that the infinities plaguing quantum field theory-which require the \"distorted procedure\" of renormalization-arise because \"there are too many degrees of freedom in the space-time continuum.\"",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451837",
"modified": "20260602103451837",
"page": "070",
"parent_section": "heimUFT_H171"
},
{
"title": "heimUFT_PARA_0376",
"text": "\n\nHeim's introduction of the Metron ( {{heimUFT_FO0438||FO}} ) is the exact reduction of degrees of freedom that Tomonaga was searching for.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451837",
"modified": "20260602103451837",
"page": "071",
"parent_section": "heimUFT_H171"
},
{
"title": "heimUFT_PARA_0377",
"text": "! The Resolution of Quantum Infinities\n\n \n\nBy replacing the continuous differential operators ( {{heimUFT_FO0560||FO}} ) with the discrete Metron Selector operators (ð), Heim inherently prevents the formation of singularities. \n- A particle cannot collapse into a point of infinite density, because the smallest possible volume is bounded by {{heimUFT_FO0009||FO}}. \n- Energy cannot climb to infinity, because the spatial frequency spectrum is cut off at the Metron limit. \nSpace is not a container; it is the active, shifting lattice of these finite metron areas. Gravity is simply the localized condensation of this lattice.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451837",
"modified": "20260602103451837",
"page": "071",
"parent_section": "heimUFT_H172"
},
{
"title": "heimUFT_PARA_0378",
"text": "! 25 Empirical Validation and the Mass Formula\n\n \n\nA theory of everything is ultimately judged not by its mathematical elegance, but by its predic tive power. Heim's World Selector equation {{heimUFT_FO0515||FO}} generated a discrete point spectrum for all ponderable particles without the use of arbitrary fitting parameters or the assumption of a Higgs field.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451837",
"modified": "20260602103451837",
"page": "071",
"parent_section": "heimUFT_H173"
},
{
"title": "heimUFT_PARA_0379",
"text": "!! 25.1 Final Refinement of the Mass Formula\n\n \n\nTo account for the high-energy resonances observed in colliders, Heim refined the baseline mass equation to include the resonance-function {{heimUFT_FO0561||FO}} and the configurational distributor {{heimUFT_FO0444||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451837",
"modified": "20260602103451837",
"page": "071",
"parent_section": "heimUFT_H174"
},
{
"title": "heimUFT_PARA_0380",
"text": "\n\nThis formula incorporates the \"Sieve Operators\" developed in Synmetronics. The term {{heimUFT_FO0562||FO}} acts as a geometric filter that accounts for the fact that as the quantum number {{heimUFT_FO0344||FO}} increases, the metron grid density changes. The mass of a particle is therefore a function of the Total Metric Condensation of its specific configuration, meaning particles are \"stable\" only at specific geometric resonances of the metron grid. \n\nIn 1982, researchers at the Deutsches Elektronen-Synchrotron (DESY) programmed Heim's exact mass formula into a computer. The results provided an unprecedented level of accuracy derived entirely from first geometric principles and fundamental constants {{heimUFT_FO0367||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451837",
"modified": "20260602103451837",
"page": "071",
"parent_section": "heimUFT_H174"
},
{
"title": "heimUFT_PARA_0381",
"text": "!! 25.2 The Prediction of Neutrino Mass\n\n \n\nPerhaps the greatest historical triumph of Heim Theory lies in its prediction of neutrino mass. Throughout the 20th century, the Standard Model of particle physics assumed that neutrinos were entirely massless, acting exactly like photons. \n\nHowever, when Heim evaluated his geometric mass formula for the configuration state {{heimUFT_FO0363||FO}} and electric charge {{heimUFT_FO0563||FO}}, the World Selector eigenvalue equations refused to yield a zero result. The geometry dictated that these particles must possess a tiny, but non-zero, rest mass.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451837",
"modified": "20260602103451837",
"page": "071",
"parent_section": "heimUFT_H175"
},
{
"title": "heimUFT_PARA_0382",
"text": "Table 10: Selection from Heim's theoretical mass spectrum (Volume 2, Page 377). The theoretical masses are derived entirely from the invariant basic patterns of the {{heimUFT_FO0002||FO}} hyperstructure, without using empirical quark masses or the Higgs mechanism. \n\nIn 1989, years before experimental physics could test it, Heim published the theoretically derived masses for the free neutrino radiation in {{heimUFT_FO0041||FO}}. In the Appendix of Volume 2 (Page 376), Heim published the following theoretical specific ground states:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451837",
"modified": "20260602103451837",
"page": "072",
"parent_section": "heimUFT_H175"
},
{
"title": "heimUFT_PARA_0383",
"text": "Table 11: Heim's theoretical predictions for neutrino masses, published nearly a decade before experimental verification of neutrino oscillation. \n\nIt was not until 1998-at the Super-Kamiokande observatory in Japan-that physicists finally detected neutrino oscillation, conclusively proving that neutrinos possess mass, a discovery that won the 2015 Nobel Prize in Physics. Heim had correctly predicted this geometric necessity decades earlier, proving the predictive superiority of the {{heimUFT_FO0002||FO}} polymetric framework over the Standard Model.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451837",
"modified": "20260602103451837",
"page": "072",
"parent_section": "heimUFT_H175"
},
{
"title": "heimUFT_PARA_0384",
"text": "! 26 Final Synthesis\n\n \n> « \"It is an excerpt from a higher world. To suggest a 'Theory of Everything' or a 'God's Formula' that governs the entire universe might actually indicate a lack of deep reflection.\" \n> - MBB Lectures (Selector Theory) » \n\nBurkhard Heim's framework is arguably the most ambitious geometric unification of physics ever attempted. By demanding that the Quantum Principle applies to geometry itself, Heim broke through the 4-dimensional constraints of General Relativity, proving the absolute necessity of a 6-dimensional material hyperspace ( {{heimUFT_FO0002||FO}} ).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451837",
"modified": "20260602103451837",
"page": "072",
"parent_section": "heimUFT_H176"
},
{
"title": "heimUFT_PARA_0385",
"text": "\n\nIn doing so, Heim replaced the disjointed zoo of the Standard Model with a singular, elegant truth: Matter is condensed geometry. An electron is not a tiny sphere; it is a 6-dimensional cyclic flux of metronic area-quanta. The Strong Nuclear Force is not a separate field; it is the geometric overlap of external flux zones. Dark Energy is not a mysterious fluid; it is the natural repulsive limit of a field mass acting at galactic distances. \n\nWhile mainstream physics chose the path of adding continuous fields and background-dependent strings to solve the universe's anomalies, Heim's Elementarstrukturen der Materie stands as a towering, highly accurate alternative. It remains a fully realized map of Einstein's Marble Building-waiting for the day when physics is ready to finally abandon the continuum.",
"type": "text/vnd.tiddlywiki",
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"created": "20260602103451837",
"modified": "20260602103451837",
"page": "073",
"parent_section": "heimUFT_H176"
},
{
"title": "heimUFT_PARA_0386",
"text": "! 27 Epilogue: Extended Heim Theory (EHT)\n\n \n\nWhile Burkhard Heim established the {{heimUFT_FO0002||FO}} framework to successfully derive the masses of elementary particles, his work did not stop there. In the late 1990s and early 2000s, Walter Dröscher (who provided the mathematical proof of the {{heimUFT_FO0002||FO}} hyperspace via the improper quotient) and Jochem Hauser expanded Heim's framework into what is now known as Extended Heim Theory (EHT). \n\nTo align Heim's geometric structures with the symmetry groups of the Standard Model of particle physics, Dröscher expanded the {{heimUFT_FO0002||FO}} metric tensor into an 8 -dimensional space ( {{heimUFT_FO0018||FO}} ). This theoretical leap suggested that the imaginary organizational dimensions could be sub-divided further. \n\nThe most profound prediction of EHT is the existence of new fundamental forces that interact directly with gravity. Specifically, the theory posits the existence of Gravitophotons-particles that mediate a repulsive, anti-gravitational force under specific electromagnetic conditions. In 2004, this led to theoretical proposals that a rotating superconducting ring in a strong magnetic field could generate a measurable gravitomagnetic thrust, offering a purely geometric mechanism for propellantless space propulsion. Though currently remaining at the theoretical edge of aerospace engineering, Extended Heim Theory proves that Heim's discrete geometry is a living framework capable of inspiring the next leap in physics.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451837",
"modified": "20260602103451837",
"page": "073",
"parent_section": "heimUFT_H177"
},
{
"title": "heimUFT_PARA_0387",
"text": "! End of Thesis Expansion\n\n \n\nBased on the MBB Lectures, Metron Calculations, and the structural maps of Olaf Posdzech. \nTo align Heim's geometric structures with the Standard Model of particle physics, Dröscher expanded the {{heimUFT_FO0002||FO}} metric tensor into an 8 -dimensional space ( {{heimUFT_FO0018||FO}} ). By applying group theory to the {{heimUFT_FO0580||FO}} polymetric tensor, EHT successfully derives the exact symmetry groups of the Standard Model ( {{heimUFT_FO0581||FO}} ) purely from geometry. \n\nMore profoundly, the {{heimUFT_FO0018||FO}} expansion breaks the metric into Six Fundamental Forces. In addition to the known four (Electromagnetism, Gravity, Strong, and Weak nuclear forces), EHT predicts two new gravity-like interactions originating from the information dimensions ( {{heimUFT_FO0551||FO}} ): \n1. Quintessence (Gravito-Electromagnetism): A repulsive anti-gravitational force mediated by a predicted particle called the Gravitophoton.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451837",
"modified": "20260602103451837",
"page": "073",
"parent_section": "heimUFT_H178"
},
{
"title": "heimUFT_PARA_0388",
"text": "\n2. Gravito-Weak Force: A field that couples gravity directly to the probability amplitudes of the weak nuclear force. \n\nIn 2004, the American Institute of Aeronautics and Astronautics (AIAA) awarded a prize to a paper by Hauser and Dröscher detailing how these new forces could be engineered. They proposed that a rapidly rotating superconducting ring exposed to a massive magnetic field could artificially stimulate the generation of Gravitophotons. This would create a localized repulsive gravitational field-offering a purely geometric mechanism for propellantless faster-than-light (FTL) space propulsion.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451837",
"modified": "20260602103451837",
"page": "074",
"parent_section": "heimUFT_H178"
},
{
"title": "heimUFT_PARA_0389",
"text": "!! 27.1 The \"Shadow Mass\" and the Bridge to {{heimUFT_FO0018||FO}}\n\n \n\nThe mathematical justification for expanding Heim's 6-dimensional framework into 8 dimen sions was actually seeded by Heim himself in Volume 1. When analyzing the generation of matter, Heim found that the energy density tensor in {{heimUFT_FO0002||FO}} becomes non-Hermitian, requiring the introduction of an imaginary mass component. \n\nHeim defined this as the Schattenmasse (Shadow Mass), which accompanies every elementary mass {{heimUFT_FO0582||FO}} :",
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"tags": "paragraph heimUFT",
"created": "20260602103451837",
"modified": "20260602103451837",
"page": "074",
"parent_section": "heimUFT_H179"
},
{
"title": "heimUFT_PARA_0390",
"text": "\n\nWhen this shadow mass is introduced additively into the energy densities, the number of non-vanishing tensor components doubles from 24 to 48 . Heim noted that these 48 components can perfectly fit into a tensor schema of {{heimUFT_FO0583||FO}} (an {{heimUFT_FO0580||FO}} matrix containing 16 vanishing components). \n\nWalter Dröscher utilized this exact mathematical phenomenon-the necessity of the 8-rank tensor to hold the shadow mass symmetries-to formalize Extended Heim Theory (EHT). By expanding the metric to {{heimUFT_FO0018||FO}}, EHT successfully derives the exact symmetry groups of the Standard Model ( {{heimUFT_FO0581||FO}} ) purely from geometry, and predicts the existence of the anti-gravitational Gravitophoton. \n\nThough currently resting at the bleeding edge of theoretical physics, Extended Heim Theory proves that Heim's discrete geometry is not a dead historical artifact. It is a living, mathemati cally rigorous framework capable of inspiring the next great leap in human engineering.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451837",
"modified": "20260602103451837",
"page": "074",
"parent_section": "heimUFT_H179"
},
{
"title": "heimUFT_PARA_0391",
"text": "! 28 Chat Part 2: Background Independence and the Metron\n\n \n\nLet's start with a conversation between some students in a certain era, on a moonlit night that reflects both good and bad: \n> « \"Hey, why don't we just make space-time into a lattice point?\" \n> The lightning-fast reply was: \"No, that wouldn't maintain rotational symmetry!\" \n> \"I see.\" (Sorry, it's not that simple.) \" \n\nThis time, I'll mix together various statements made by various professors on this subject. What will we see?",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451837",
"modified": "20260602103451837",
"page": "074",
"parent_section": "heimUFT_H180"
},
{
"title": "heimUFT_PARA_0392",
"text": "!! 28.1 The Perspective of the Greats\n\n \n\nMr. R (Carlo Rovelli): The gravitational field does not extend into space, but is space itself. This is the concept of General Relativity. It is background independent rather than background dependent. Space is not a container; it is a physical entity.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451837",
"modified": "20260602103451837",
"page": "074",
"parent_section": "heimUFT_H181"
},
{
"title": "heimUFT_PARA_0393",
"text": "\n\nMr. E (Albert Einstein): Absolute time and potential energy play crucial roles in the Schrödinger equation, but relativity recognizes that these two concepts are fundamentally unaccept able. To escape these difficulties, we must build a theory based on fields and field laws instead of interaction forces. \n\nRegarding the assumption of the space-time continuum: it has been pointed out that its introduction may be contrary to nature, considering the molecular structure of phenomena in the microscopic world. If we follow Heisenberg's purely algebraic method, we must, in principle, also abandon the space-time continuum. At present, such an attempt is like trying to breathe in a vacuum. \n\nMr. Y (Hideki Yukawa): The problem of the continuity of time and space is the most difficult, and perhaps the last, problem. The very existence of elementary particles is connected to the fact that space-time is not a continuum. If we extract a point in space-time, surely there is no such thing as a field there? \n\nMr. T (Shinichiro Tomonaga): I think the infinity in quantum field theory comes from the fact that there are too many degrees of freedom in the space-time continuum. Renormalization is a complex and distorted procedure. Perhaps we need to reduce the degrees of freedom in this space. This reduction is what causes the large number of elementary particles to appear.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451837",
"modified": "20260602103451837",
"page": "075",
"parent_section": "heimUFT_H181"
},
{
"title": "heimUFT_PARA_0394",
"text": "!! 28.2 Mr. H (Burkhard Heim) and the Metron\n\n \n\nHeim's explanation bridges these concerns. He argues that energy density is proportional to space-time action density. However, because action is an integer multiple of {{heimUFT_FO0584||FO}}, a restriction to differential quotients (calculus) is impossible due to divergence. Therefore, a geometric final unit is needed to determine the space-time structure. \n\nThe final unit in Heim's theory is the Metron {{heimUFT_FO0315||FO}}, a two-dimensional constant of area.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "075",
"parent_section": "heimUFT_H182"
},
{
"title": "heimUFT_PARA_0395",
"text": "\n(Metron Formula) \nWhere: \n- {{heimUFT_FO0009||FO}} : Smallest geometric unit (area). \n- {{heimUFT_FO0130||FO}} : Gravity propagation speed. \n- {{heimUFT_FO0321||FO}} : Universal gravitational constant ( {{heimUFT_FO0242||FO}} ).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "075",
"parent_section": "heimUFT_H182"
},
{
"title": "heimUFT_PARA_0396",
"text": "\n\nInterestingly, this connects to the uncertainty principle:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "075",
"parent_section": "heimUFT_H182"
},
{
"title": "heimUFT_PARA_0397",
"text": "! Notes and Reflections: Inverting Intuition\n\n \n\nIt's a tough road. Our mathematical intuition is based on 0-dimensional points. To assume that Area comes first (a set of two-dimensional minimum unit areas) and then builds the illusion of a space-time continuum (the \"pseudo-continuum\") requires a complete reversal of thinking. \nHeim calls the Planck scale \"speculative\" because he derives the Metron from a deeper geometric necessity in {{heimUFT_FO0002||FO}}. This leads us to the most difficult part of his Fundamental Structures (Chapter III), which involves: \n1. Metrological elemental operations. \n2. Selective structures of primitive structural tension. \n3. Polymetric relative metropolitan concentration. \n\nAre we really going to do that? \n« \"Hey, about space-time... apparently we just need to make the smallest unit two dimensional?\" \n\"Two dimensions? What about rotational symmetry?\" \n\"Rotational symmetry: conditionally okay. Count back the seconds!\" »",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "076",
"parent_section": "heimUFT_H183"
},
{
"title": "heimUFT_PARA_0398",
"text": "! References for this Section:\n\n \n- The Order of Time by Carlo Rovelli: Source for the \"background independence\" analogy. \n- Hideki Yukawa: Context for the \"Elementary Domains\" and questioning the spacetime continuum. \n- Shin'ichirō Tomonaga: Context for renormalization and the degrees of freedom in the contin uum. \n- Euclid's Elements: Context for the fundamental definitions of points and surfaces.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "076",
"parent_section": "heimUFT_H184"
},
{
"title": "heimUFT_PARA_0399",
"text": "! In-Depth: The Quantization of Structure (Map I-4)\n\n \n\nHeim formally resolves the \"Wood vs. Marble\" dilemma by introducing the Quantum Principle directly into the geometric tensor.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "076",
"parent_section": "heimUFT_H185"
},
{
"title": "heimUFT_PARA_0400",
"text": "! 1. Energy as Action Density\n\n \n\nHeim redefines the components of the energy density tensor {{heimUFT_FO0156||FO}}. Energy is not just a scalar quantity but the rate of change of Action ( {{heimUFT_FO0585||FO}} ) over time.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "076",
"parent_section": "heimUFT_H186"
},
{
"title": "heimUFT_PARA_0401",
"text": "\nwhere {{heimUFT_FO0586||FO}} is the differential element of space-time volume.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "076",
"parent_section": "heimUFT_H186"
},
{
"title": "heimUFT_PARA_0402",
"text": "! 2. The Quantization of Action\n\n \n\nEmpirically, Action is quantized in integer steps of Planck's constant {{heimUFT_FO0584||FO}}. Heim generalizes this to a complex action tensor:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "077",
"parent_section": "heimUFT_H187"
},
{
"title": "heimUFT_PARA_0403",
"text": "\n\nBecause {{heimUFT_FO0355||FO}} and {{heimUFT_FO0393||FO}} are integers, the differential {{heimUFT_FO0587||FO}} is mathematically invalid (one cannot differ entiate a step function). It must be replaced by the difference {{heimUFT_FO0588||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "077",
"parent_section": "heimUFT_H187"
},
{
"title": "heimUFT_PARA_0404",
"text": "! 3. The Density of Action Quanta ( {{heimUFT_FO0237||FO}} )\n\n \n\nSubstituting the difference for the differential, the continuous energy density is replaced by a discrete density of action quanta:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "077",
"parent_section": "heimUFT_H188"
},
{
"title": "heimUFT_PARA_0405",
"text": "\n\nThis leads to the final form of the Heim Field Equation:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "077",
"parent_section": "heimUFT_H188"
},
{
"title": "heimUFT_PARA_0406",
"text": "\nwhere {{heimUFT_FO0589||FO}} is the metric weight. This equation states that **Curvature ( {{heimUFT_FO0217||FO}} ) is directly proportional to the density of Action Quanta {{heimUFT_FO0590||FO}}. Space-time curvature is not smooth; it is pixelated by the quanta of action.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "077",
"parent_section": "heimUFT_H188"
},
{
"title": "heimUFT_PARA_0407",
"text": "! Part II",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "078",
"parent_section": "heimUFT_H189"
},
{
"title": "heimUFT_PARA_0408",
"text": "! The Mathematics of Discrete Space (Metron Calculus)",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "078",
"parent_section": "heimUFT_H190"
},
{
"title": "heimUFT_PARA_0409",
"text": "! 29 Metron Calculation Part 0: Beyond the Continuum",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "078",
"parent_section": "heimUFT_H191"
},
{
"title": "heimUFT_PARA_0410",
"text": "! Fundamental Structure, Volume 1, Chapter 3, Part 1\n\n \n— This is the \"end.\" The \"world\" ends here. Or rather, the background-dependent continuum ends here, and we must make a pinhole to see what lies beyond.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "078",
"parent_section": "heimUFT_H192"
},
{
"title": "heimUFT_PARA_0411",
"text": "!! 29.1 The Quantization of Area\n\n \n\nIn standard calculus, the definite integral of a continuous function {{heimUFT_FO0591||FO}} represents the area under the curve in the interval {{heimUFT_FO0592||FO}}. According to Burkhard Heim, because of the existence of Planck's constant, the geometry of the universe is such that this area must be an integer multiple of a smallest unit, the Metron {{heimUFT_FO0009||FO}}. \n\nIn the microscopic world, points and lines are not fundamental. Instead, we must divide the definite integral into multiple intervals such that each sub-area is exactly {{heimUFT_FO0009||FO}}. If we divide the area into {{heimUFT_FO0056||FO}} intervals:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "078",
"parent_section": "heimUFT_H193"
},
{
"title": "heimUFT_PARA_0412",
"text": "\n\nIn this interpretation, the continuous function {{heimUFT_FO0454||FO}} is replaced by a sequence of integers {{heimUFT_FO0056||FO}} with the dimension of area. The variables become discrete:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "078",
"parent_section": "heimUFT_H193"
},
{
"title": "heimUFT_PARA_0413",
"text": "! Notes and Reflections: From 4D Lines to 6D Planes\n\n \n\"Hey wait, is that all? Isn't it just dividing a definite integral into equal areas?\" \n\"Yes. But the implications are massive. A continuous number line doesn't exist in the microscopic world because it is a sequence of unit areas multiplied by integers.\" \nHow many sequences of integers are needed to correspond to a point in the four dimensional space-time continuum {{heimUFT_FO0593||FO}} at the macro level? In Heim's theory, we don't look at the line elements; we look at the planes formed by choosing two coordinates from four:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "079",
"parent_section": "heimUFT_H194"
},
{
"title": "heimUFT_PARA_0414",
"text": "\n\nThe possible planes are: {{heimUFT_FO0594||FO}}. \nThis is brilliant! We aren't just adding extra dimensions as if they were more lines in a 1D-based space. We are considering a six-dimensional integer coordinate system that corresponds to the six finite surface elements of a 4D spacetime. This is the bridge between the 4D infinitesimal line element of General Relativity and the 6D finite surface elements of Heim Theory.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "079",
"parent_section": "heimUFT_H194"
},
{
"title": "heimUFT_PARA_0415",
"text": "!! 29.2 A Teaser for Metronic Differentiation\n\n \n\nNext time, we will move away from mundane calculus and introduce Metronic Differentiation. In this discrete world, the standard derivative {{heimUFT_FO0595||FO}} is replaced by a new operator: {{heimUFT_FO0329||FO}} (the Icelandic letter eth). \n\nAs we move beyond the \"end\" of the continuum, we find that these operations are what eventually lead to the mass formula for elementary particles.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "079",
"parent_section": "heimUFT_H195"
},
{
"title": "heimUFT_PARA_0416",
"text": "! References for this Section:\n\n \n- Burkhard Heim, Elementary Structure of Matter, Chapter 3: Fundamental Metron Operations. \n- Junko Sasaki, Bremen 5 (1981): Exploring the \"end\" of space and the utility of {{heimUFT_FO0009||FO}}. \n- Definite Integral: Context for the metronization of area {{heimUFT_FO0315||FO}}. \n- Binomial Coefficient {{heimUFT_FO0596||FO}} : Used to derive the six planes of the {{heimUFT_FO0002||FO}} structure from {{heimUFT_FO0028||FO}}. \n- Causal Dynamical Triangulation: Context for modern research into discrete spacetime geom etry.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "079",
"parent_section": "heimUFT_H196"
},
{
"title": "heimUFT_PARA_0417",
"text": "! In-Depth: The Mapping of the Manifolds (Map III-1)\n\n \n\nTo formalize the \"pinhole\" transition, Heim defines the relationship between the macroscopic coordinates {{heimUFT_FO0597||FO}} and the microscopic metron digits {{heimUFT_FO0489||FO}}. This is the rigorous proof of the {{heimUFT_FO0598||FO}} transition.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "079",
"parent_section": "heimUFT_H197"
},
{
"title": "heimUFT_PARA_0418",
"text": "! 1. The Discrete Coordinate Projection\n\n \n\nIn a smooth {{heimUFT_FO0028||FO}} continuum, a distance is defined by the line element {{heimUFT_FO0151||FO}}. In a metronized world, this distance is an emergent property of the number of unit surfaces {{heimUFT_FO0315||FO}} crossed. Heim introduces the coordinate metronization:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "080",
"parent_section": "heimUFT_H198"
},
{
"title": "heimUFT_PARA_0419",
"text": "\nwhere {{heimUFT_FO0599||FO}} is a scaling constant. The index {{heimUFT_FO0489||FO}} must be an integer, reflecting the count of funda mental areas.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "080",
"parent_section": "heimUFT_H198"
},
{
"title": "heimUFT_PARA_0420",
"text": "! 2. Surface Elements as Basis\n\n \n\nHeim argues that if space is quantized, the fundamental building block cannot be a 1D length, but must be the 2D surface element. In 4 dimensions, the number of independent 2D surfaces (planes) is:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "080",
"parent_section": "heimUFT_H199"
},
{
"title": "heimUFT_PARA_0421",
"text": "\n\nThis derivation provides the geometric justification for the **6-dimensional manifold** used in the mass calculations. The {{heimUFT_FO0002||FO}} manifold is not an \"extra-dimensional\" playground, but the natural space of the surface-quanta of an underlying {{heimUFT_FO0028||FO}} geometry. \n\nDefinition of the Metronic Grid: The world is a hyperstructure where every point in the macroscopic {{heimUFT_FO0028||FO}} is represented as a complex of 6 integer arguments ( {{heimUFT_FO0600||FO}} ) in {{heimUFT_FO0002||FO}}. These arguments determine the local metric \"condensation\" or density of space-time.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "080",
"parent_section": "heimUFT_H199"
},
{
"title": "heimUFT_PARA_0422",
"text": "! 3. The Limit of the Pseudo-Continuum\n\n \n\nIn the limit where the number of metrons {{heimUFT_FO0056||FO}} approach infinity, the discrete structure approximates the Riemannian manifold of Einstein:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "080",
"parent_section": "heimUFT_H200"
},
{
"title": "heimUFT_PARA_0423",
"text": "\n\nHowever, Heim maintains that this limit is never reached in physical reality. The \"weirdness\" the student felt in the prologue exists because standard physics performs this limit prematurely, losing the information contained in the discrete geometric \"twist\" of the metrons.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "080",
"parent_section": "heimUFT_H200"
},
{
"title": "heimUFT_PARA_0424",
"text": "! 30 Metron Calculations Part 1: Basic Operations",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "080",
"parent_section": "heimUFT_H201"
},
{
"title": "heimUFT_PARA_0425",
"text": "! Metron basic calculation memo 1/3\n\n \n\nThe sun's dip angle is 7 degrees, 21 minutes, 40 seconds. The Shogunate Astronomical Observa tory announces the time of 6 a.m. (The bell rings.) Boom... boom...",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451838",
"modified": "20260602103451838",
"page": "080",
"parent_section": "heimUFT_H202"
},
{
"title": "heimUFT_PARA_0426",
"text": "!! 30.1 The Dream Message\n\n \n\nThe smallest geometric unit in the universe is two-dimensional, with area {{heimUFT_FO0009||FO}} ? That sounds interesting. If we consider circular coordinates, we can even introduce torsion (phase angle). This can connect the end point and the start point in {{heimUFT_FO0601||FO}} rotation units, forming a Möbius strip, allowing us to describe spinors. A simple loop doesn't work this way.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "080",
"parent_section": "heimUFT_H203"
},
{
"title": "heimUFT_PARA_0427",
"text": "\n\nNon-Hermitian connection: a vector shifts the origin by moving it around in a parallel circle. Since all that exists at the beginning is area, there is no secondary background spacetime like points or lines. Spacetime appears through the interrelationships of metrons (Background Independence). \n\nBecause it's two-dimensional, even if {{heimUFT_FO0009||FO}} is constant, the ratio of two metrics can be introduced. This can be interpreted as an amplitude. If spacetime itself can have amplitude and phase, that is reassuring. Note: if we metronize an {{heimUFT_FO0056||FO}}-dimensional continuum into an {{heimUFT_FO0024||FO}}-dimensional integer space, the two-dimensionality coincides only when {{heimUFT_FO0602||FO}} due to the relationship {{heimUFT_FO0603||FO}}. This may be how space perceived as three-dimensional is fundamentally linked to a higher structure.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "081",
"parent_section": "heimUFT_H203"
},
{
"title": "heimUFT_PARA_0428",
"text": "!! 30.2 1. Metron Differentiation\n\n \n\nStandard differentiation {{heimUFT_FO0453||FO}} is defined as the limit of the difference quotient:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "081",
"parent_section": "heimUFT_H204"
},
{
"title": "heimUFT_PARA_0429",
"text": "\n\nHeim introduces an analogy for the metronic function {{heimUFT_FO0462||FO}}, where {{heimUFT_FO0604||FO}} and the variable {{heimUFT_FO0056||FO}} is an integer. Instead of the differential symbol {{heimUFT_FO0020||FO}}, we use the Icelandic letter eth ( {{heimUFT_FO0329||FO}} ). When {{heimUFT_FO0329||FO}} appears, the variable is an integer sequence of metronic numbers. \n\nThe difference quotient of {{heimUFT_FO0462||FO}} is:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "081",
"parent_section": "heimUFT_H204"
},
{
"title": "heimUFT_PARA_0430",
"text": "\n\nSince {{heimUFT_FO0146||FO}} is an integer, we cannot take the limit {{heimUFT_FO0605||FO}}. The minimum possible value is {{heimUFT_FO0606||FO}}. Thus, the metron derivative is defined as:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "081",
"parent_section": "heimUFT_H204"
},
{
"title": "heimUFT_PARA_0431",
"text": "\n\nSince {{heimUFT_FO0607||FO}}, we always have:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "081",
"parent_section": "heimUFT_H204"
},
{
"title": "heimUFT_PARA_0432",
"text": "\n\nMetron differentiation narrows the domain by one with each operation: {{heimUFT_FO0462||FO}} for {{heimUFT_FO0608||FO}}, {{heimUFT_FO0609||FO}} for {{heimUFT_FO0610||FO}} for {{heimUFT_FO0611||FO}}, and so on.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "081",
"parent_section": "heimUFT_H204"
},
{
"title": "heimUFT_PARA_0433",
"text": "!! 30.3 2. Metron Integration\n\n \n\nThe inverse operation is metron integration, taking the sum over the metron number. We use {{heimUFT_FO0022||FO}} instead of the integral symbol {{heimUFT_FO0468||FO}}, where {{heimUFT_FO0612||FO}}. If there exists a {{heimUFT_FO0287||FO}} such that {{heimUFT_FO0613||FO}}, then:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "081",
"parent_section": "heimUFT_H205"
},
{
"title": "heimUFT_PARA_0434",
"text": "!! 30.4 3. Higher-order Metron Differential\n\n \n\nRepeating the operation yields:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "082",
"parent_section": "heimUFT_H206"
},
{
"title": "heimUFT_PARA_0435",
"text": "\n\nThe general formula follows binomial coefficients:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "082",
"parent_section": "heimUFT_H206"
},
{
"title": "heimUFT_PARA_0436",
"text": "!! 30.5 4. Linearity\n\n \n\nLet {{heimUFT_FO0614||FO}} and {{heimUFT_FO0615||FO}} be metron functions. For {{heimUFT_FO0616||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "082",
"parent_section": "heimUFT_H207"
},
{
"title": "heimUFT_PARA_0437",
"text": "!! 30.6 5. Constant Rule\n\n \n\nIf {{heimUFT_FO0617||FO}} (constant), then {{heimUFT_FO0618||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "082",
"parent_section": "heimUFT_H208"
},
{
"title": "heimUFT_PARA_0438",
"text": "!! 30.7 6. Constant Multiple",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "082",
"parent_section": "heimUFT_H209"
},
{
"title": "heimUFT_PARA_0439",
"text": "!! 30.8 7. Product Rule\n\n \n\nLet {{heimUFT_FO0619||FO}}. Since {{heimUFT_FO0620||FO}} and {{heimUFT_FO0621||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "082",
"parent_section": "heimUFT_H210"
},
{
"title": "heimUFT_PARA_0440",
"text": "!! 30.9 8. Quotient Rule\n\n \n\nFor {{heimUFT_FO0622||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "082",
"parent_section": "heimUFT_H211"
},
{
"title": "heimUFT_PARA_0441",
"text": "\n\nUsing {{heimUFT_FO0623||FO}} and {{heimUFT_FO0624||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "082",
"parent_section": "heimUFT_H211"
},
{
"title": "heimUFT_PARA_0442",
"text": "\nwhere {{heimUFT_FO0625||FO}}. Thus:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "083",
"parent_section": "heimUFT_H211"
},
{
"title": "heimUFT_PARA_0443",
"text": "\n\nReferences: Elementarstrukturen der Materie 1 Chapter III: Metron Structure Tensor \n1. Metron Basic Operations (Summarized above) \n2. Selector \n3. Selector theory of primitive structure tensors \n4. Metron hyperstructure and metronization process \n5. Polymetry of relative metron concentration",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "083",
"parent_section": "heimUFT_H211"
},
{
"title": "heimUFT_PARA_0444",
"text": "! References for this Section:\n\n \n- Möbius Strip: Analogy for describing spinors and the phase angle (torsion) in metron geome try. \n- Difference Operator: The mathematical concept behind Heim's Metron derivative ð. \n- Christoffel Symbols: Context for the non-Hermitian connection in discrete space.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "083",
"parent_section": "heimUFT_H212"
},
{
"title": "heimUFT_PARA_0445",
"text": "! In-Depth: The Formalism of Metron Selectors (Map III-1)\n\n \n\nThe rules of metron differentiation and integration are more than just discrete analogues to calculus; they are the foundation of **Selector Theory**. In Heim's discrete geometry, an operation is a \"Selection\" from a range of discrete geometric states.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "083",
"parent_section": "heimUFT_H213"
},
{
"title": "heimUFT_PARA_0446",
"text": "! 1. The Operator Definition\n\n \n\nHeim formalizes the metron derivative as an operator {{heimUFT_FO0365||FO}}, called a **Function Selector**. When {{heimUFT_FO0365||FO}} acts on a metron function {{heimUFT_FO0316||FO}} of argument {{heimUFT_FO0056||FO}}, it selects the difference between the current state and the previous state:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "083",
"parent_section": "heimUFT_H214"
},
{
"title": "heimUFT_PARA_0447",
"text": "\n\nThe symbol \";\" is used to denote the application of a selector. Unlike standard calculus, the selector {{heimUFT_FO0365||FO}} carries a specific geometric weight related to the Metron area {{heimUFT_FO0009||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "083",
"parent_section": "heimUFT_H214"
},
{
"title": "heimUFT_PARA_0448",
"text": "! 2. Binomial Structure of Higher Orders\n\n \n\nThe higher-order metron differential (Eq. M3) reveals that the internal structure of a discrete field is governed by binomial coefficients. For any order {{heimUFT_FO0344||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "084",
"parent_section": "heimUFT_H215"
},
{
"title": "heimUFT_PARA_0449",
"text": "\n\nThis suggests that the \"curvature\" of a metronized field is essentially a weighted sum of its neighboring discrete cells. The stability of a material \"knot\" (elementary particle) depends on these sums reaching a state of balance ( {{heimUFT_FO0365||FO}}; {{heimUFT_FO0626||FO}} ).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "084",
"parent_section": "heimUFT_H215"
},
{
"title": "heimUFT_PARA_0450",
"text": "! 3. The Projective Nature of {{heimUFT_FO0627||FO}}\n\n \n\nEvery metron differentiation {{heimUFT_FO0628||FO}} reduces the available information domain of the function. If {{heimUFT_FO0316||FO}} is defined on the range {{heimUFT_FOX_df92540837||FO}}, then {{heimUFT_FO0630||FO}} is defined only on {{heimUFT_FOX_47b1627c31||FO}}. This **Projective Property** is what allows Heim to derive lower-dimensional \"shadows\" (like our 4D space-time) from higher-dimensional 6D structures. The discrete nature ensures that information is never \"lost\" in a continuum, but merely restricted to specific metron boundaries.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "084",
"parent_section": "heimUFT_H216"
},
{
"title": "heimUFT_PARA_0451",
"text": "! 31 Metron Calculations Part 2: Advanced Operations\n\n \n\nMetron basic operation memo 2/3",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "084",
"parent_section": "heimUFT_H217"
},
{
"title": "heimUFT_PARA_0452",
"text": "!! 31.1 9. Maximum and Minimum\n\n \n\nAs with normal differential calculus, a metron function {{heimUFT_FO0462||FO}} has a maximum value for {{heimUFT_FO0056||FO}} such that {{heimUFT_FO0631||FO}} and {{heimUFT_FO0632||FO}}. Conversely, {{heimUFT_FO0462||FO}} has a minimum value for {{heimUFT_FO0056||FO}} such that {{heimUFT_FO0633||FO}} and {{heimUFT_FO0634||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "084",
"parent_section": "heimUFT_H218"
},
{
"title": "heimUFT_PARA_0453",
"text": "!! 31.2 10. Dividing and Combining Integration Intervals\n\n \n\nWhen there is an intermediate value {{heimUFT_FO0635||FO}} between integration intervals {{heimUFT_FO0636||FO}} and {{heimUFT_FO0637||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "084",
"parent_section": "heimUFT_H219"
},
{
"title": "heimUFT_PARA_0454",
"text": "\n\nNote the specific properties of the bounds: \n- {{heimUFT_FO0638||FO}} ð {{heimUFT_FO0639||FO}} \n- {{heimUFT_FO0640||FO}} \n\nThis differs from the continuum, where {{heimUFT_FO0641||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "084",
"parent_section": "heimUFT_H219"
},
{
"title": "heimUFT_PARA_0455",
"text": "!! 31.3 11. Symmetry of Integral Intervals\n\n \n\nIn metron calculus, the absolute value of the integral changes if the bounds are swapped:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "084",
"parent_section": "heimUFT_H220"
},
{
"title": "heimUFT_PARA_0456",
"text": "\n\nSumming the swapped integrals yields:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "085",
"parent_section": "heimUFT_H220"
},
{
"title": "heimUFT_PARA_0457",
"text": "\n\nIn the continuum, {{heimUFT_FO0642||FO}}, thus their sum is zero. In metron calculus, the sum is governed by {{heimUFT_FO0643||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451839",
"modified": "20260602103451839",
"page": "085",
"parent_section": "heimUFT_H220"
},
{
"title": "heimUFT_PARA_0458",
"text": "!! 31.4 12. Differentiation of the Indefinite Integral\n\n \n\nLet {{heimUFT_FO0644||FO}}. Considering the differentiation of the integral:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "085",
"parent_section": "heimUFT_H221"
},
{
"title": "heimUFT_PARA_0459",
"text": "\n\nConversely, {{heimUFT_FO0645||FO}}. Thus, for any function {{heimUFT_FO0316||FO}}, we can always perform the Metron integral using its primitive function {{heimUFT_FO0287||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "085",
"parent_section": "heimUFT_H221"
},
{
"title": "heimUFT_PARA_0460",
"text": "!! 31.5 13. Exchange of Order\n\n \n\nMetron summation and integration operators commute: {{heimUFT_FO0646||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "085",
"parent_section": "heimUFT_H222"
},
{
"title": "heimUFT_PARA_0461",
"text": "!! 31.6 14. Partial Integration\n\n \n\nFrom the product rule {{heimUFT_FO0647||FO}}, we derive the discrete version of partial integration. Let {{heimUFT_FO0648||FO}}, meaning {{heimUFT_FO0649||FO}} ðn:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "085",
"parent_section": "heimUFT_H223"
},
{
"title": "heimUFT_PARA_0462",
"text": "\n\nCommon relations:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "085",
"parent_section": "heimUFT_H223"
},
{
"title": "heimUFT_PARA_0463",
"text": "!! 31.7 15. Integral of the Quotient\n\n \n\nUsing the quotient rule from Part 1, the integral can be represented as:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "085",
"parent_section": "heimUFT_H224"
},
{
"title": "heimUFT_PARA_0464",
"text": "\n\nThis implies the metron integrand of a quotient can always be expressed in terms of two auxiliary functions {{heimUFT_FO0650||FO}} and {{heimUFT_FO0146||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "085",
"parent_section": "heimUFT_H224"
},
{
"title": "heimUFT_PARA_0465",
"text": "!! 31.8 16. Logarithmic and Exponential Functions\n\n \n\nIn the case of {{heimUFT_FO0057||FO}}-dimensional metrons, {{heimUFT_FO0651||FO}}, thus {{heimUFT_FOX_ba09fbe7aa||FO}} is sufficiently small. For {{heimUFT_FO0507||FO}} in {{heimUFT_FO0002||FO}}, the following approximation holds:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "085",
"parent_section": "heimUFT_H225"
},
{
"title": "heimUFT_PARA_0466",
"text": "!! 31.9 17. Exponential Functions\n\n \n\nFor {{heimUFT_FO0653||FO}}, the metron derivative is:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "086",
"parent_section": "heimUFT_H226"
},
{
"title": "heimUFT_PARA_0467",
"text": "\n\nApproximating {{heimUFT_FO0654||FO}} for small intervals:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "086",
"parent_section": "heimUFT_H226"
},
{
"title": "heimUFT_PARA_0468",
"text": "!! 31.10 18. General Function Composition\n\n \n\nIf we substitute {{heimUFT_FO0462||FO}} as a new variable into a general function {{heimUFT_FO0655||FO}}, the derivative becomes:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "086",
"parent_section": "heimUFT_H227"
},
{
"title": "heimUFT_PARA_0469",
"text": "\n\nThis composition rule allows the application of metronic differentiation to implicit functions and complex coordinate systems.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "086",
"parent_section": "heimUFT_H227"
},
{
"title": "heimUFT_PARA_0470",
"text": "! Notes and Reflections: The Discrete Section\n\n \n\nUnlike the continuum, there is a subtle difference in how the integration intervals are handled. It reminds me of a Dedekind section-the case where there is both a minimum upper bound and a maximum lower bound. \nI can predict that metronization around exponential functions will come in handy later on, but there is still a long way to go. For now, let's take a smoke break. Maybe some green tea (epigallocatechin gallate) will do.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "086",
"parent_section": "heimUFT_H228"
},
{
"title": "heimUFT_PARA_0471",
"text": "! References for this Section:\n\n \n- Dedekind Cut: Context for the subtle handling of integration bounds in the discrete metron space. \n- Approximation: Justification for the simplification of the exponential function derivative. \n- Product Rule and Quotient Rule: Metronized versions derived for discrete functions.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "086",
"parent_section": "heimUFT_H229"
},
{
"title": "heimUFT_PARA_0472",
"text": "! In-Depth: The Fundamental Theorem of Metron Calculus\n\n \n\nTo formalize these \"Advanced Operations,\" we must view them through the lens of **Selector Theory**. In Heim's geometry, the operators are not just mathematical instructions; they are physical selections of metric states.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "086",
"parent_section": "heimUFT_H230"
},
{
"title": "heimUFT_PARA_0473",
"text": "! 1. The Metron Cell as a Non-Zero Integral\n\n \n\nThe most critical departure from standard calculus is found in Section 10:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "087",
"parent_section": "heimUFT_H231"
},
{
"title": "heimUFT_PARA_0474",
"text": "\n\nIn a continuum, the integral over a single point is zero. In Metron Calculus, the integral over a single metron is the function value itself. This means that a \"point\" in {{heimUFT_FO0002||FO}} carries a finite metric weight. This is the mechanism that prevents singularities-energy cannot be compressed into a zero-volume point because the smallest integral possible is the area of one Metron {{heimUFT_FO0315||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "087",
"parent_section": "heimUFT_H231"
},
{
"title": "heimUFT_PARA_0475",
"text": "! 2. Summation by Parts and the Flux Potential\n\n \n\nThe discrete partial integration rule (Eq. M6) is used to derive the circulatory flow systems of elementary particles.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "087",
"parent_section": "heimUFT_H232"
},
{
"title": "heimUFT_PARA_0476",
"text": "\n\nWhen {{heimUFT_FO0650||FO}} and {{heimUFT_FO0146||FO}} represent metric potentials of the internal zones, this rule dictates how maxima and minima are exchanged between the imaginary coordinates {{heimUFT_FO0340||FO}} and the physical spatial coordinates {{heimUFT_FO0339||FO}}. It is the mathematical \"engine\" of the Condensor Flux.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "087",
"parent_section": "heimUFT_H232"
},
{
"title": "heimUFT_PARA_0477",
"text": "! 3. Approximation to the Macro-World\n\n \n\nSections 16 and 17 bridge the gap between the discrete microcosm and our familiar world. \n\nLimit Principle: In the limit where the number of metrons {{heimUFT_FO0056||FO}} is large (the \"Quasi Continuum\"), the metron derivative {{heimUFT_FO0630||FO}} becomes functionally equivalent to the differential {{heimUFT_FO0656||FO}}. \n\nThe approximation {{heimUFT_FO0657||FO}} is used to derive the logarithmic potentials of modified gravity (Eq. 18 in Part 5). This ensures that while the universe is fundamentally discrete, it appears smooth and continuous to our macroscopic senses and instruments.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "087",
"parent_section": "heimUFT_H233"
},
{
"title": "heimUFT_PARA_0478",
"text": "! 32 Metron Calculations Part 3: Multivariate Analysis\n\n \n\nMetron basic calculation memo 3/3 \n\nImage: Freeman Dyson and Richard Feynman arguing about field theory (Concept) \n\nIn the summer of 1948, two travelers stranded at an inn in Vinita, Oklahoma, due to a flood, spent the night arguing. \n« \"Dick didn't trust my mathematics, and I didn't trust his intuition... I couldn't imagine that the path integral picture... could hold for electrons but not for gravity... It was a unified theory that either explained everything or nothing. And that made me deeply skeptical. I knew how many great scientists had pursued the firebrand of unified theory. The ground on which science stood was littered with the corpses of dead unified theories... No one but Dick could use his theory... I couldn't call it a theory.\" \n- Freeman Dyson, Disturbing the Universe » \n\nThis story dates to when only one person in the world could use the path integral method. Richard Feynman had the vision that it could even unify gravity. However, if gravity is nonlinear,",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "087",
"parent_section": "heimUFT_H234"
},
{
"title": "heimUFT_PARA_0479",
"text": "\nstandard superposition fails, and background dependence makes the task seemingly impossible. Does Heim's discrete geometry offer a way out?",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "088",
"parent_section": "heimUFT_H234"
},
{
"title": "heimUFT_PARA_0480",
"text": "!! 32.1 19. Multivariate Metron Functions\n\n \n\nLet {{heimUFT_FO0658||FO}} be an {{heimUFT_FO0485||FO}}-dimensional metron function where:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "088",
"parent_section": "heimUFT_H235"
},
{
"title": "heimUFT_PARA_0481",
"text": "!! 32.2 20. Partial Derivative\n\n \n\nThe partial metron derivative {{heimUFT_FO0659||FO}} with respect to the {{heimUFT_FO0660||FO}}-th variable is:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "088",
"parent_section": "heimUFT_H236"
},
{
"title": "heimUFT_PARA_0482",
"text": "\n\nThe total derivative is the sum of partials: {{heimUFT_FO0661||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "088",
"parent_section": "heimUFT_H236"
},
{
"title": "heimUFT_PARA_0483",
"text": "!! 32.3 21. Commutativity\n\n \n\nThe order of metron partial derivatives is interchangeable:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "088",
"parent_section": "heimUFT_H237"
},
{
"title": "heimUFT_PARA_0484",
"text": "\n\nThis implies {{heimUFT_FO0662||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "088",
"parent_section": "heimUFT_H237"
},
{
"title": "heimUFT_PARA_0485",
"text": "!! 32.4 22. Composite Functions\n\n \n\nFor {{heimUFT_FO0663||FO}} where {{heimUFT_FO0664||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "088",
"parent_section": "heimUFT_H238"
},
{
"title": "heimUFT_PARA_0486",
"text": "\n(Note: Chain rules are rarely used because the discrete processes {{heimUFT_FO0329||FO}} must usually be carried out separately.)",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "088",
"parent_section": "heimUFT_H238"
},
{
"title": "heimUFT_PARA_0487",
"text": "!! 32.5 23. Multiple Integrals\n\n \n\nExtension of the metron integral to {{heimUFT_FO0665||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "088",
"parent_section": "heimUFT_H239"
},
{
"title": "heimUFT_PARA_0488",
"text": "\nwhere {{heimUFT_FO0541||FO}} is the Kronecker delta.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "088",
"parent_section": "heimUFT_H239"
},
{
"title": "heimUFT_PARA_0489",
"text": "!! 32.6 24. Convergence and Limits\n\n \n\nA metron function {{heimUFT_FO0316||FO}} converges to a limit {{heimUFT_FO0666||FO}} if for any {{heimUFT_FO0667||FO}}, there exists a large number {{heimUFT_FO0668||FO}} such that for all {{heimUFT_FO0669||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "088",
"parent_section": "heimUFT_H240"
},
{
"title": "heimUFT_PARA_0490",
"text": "\n\nWe write this as {{heimUFT_FO0670||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "088",
"parent_section": "heimUFT_H240"
},
{
"title": "heimUFT_PARA_0491",
"text": "!! 32.7 25. Sequential Limits\n\n \n\nIf a limit exists, the sequential limits must also satisfy convergence:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "089",
"parent_section": "heimUFT_H241"
},
{
"title": "heimUFT_PARA_0492",
"text": "!! 32.8 26. Commutativity of Limits\n\n \n\nIn the discrete implementation of limit ordering, the ordering of individual limits {{heimUFT_FO0671||FO}} must commute. If this were not the case, the convergence or divergence of the metron function could not be uniquely explained. (Note: The convergence to {{heimUFT_FO0672||FO}} suggests Heim is considering the bridge back to calculus-based theory.)",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451840",
"modified": "20260602103451840",
"page": "089",
"parent_section": "heimUFT_H242"
},
{
"title": "heimUFT_PARA_0493",
"text": "!! 32.9 27. Homogeneous Metron Functions\n\n \n\nA metron function {{heimUFT_FO0316||FO}} is homogeneous of integer degree {{heimUFT_FO0673||FO}} if for any integer {{heimUFT_FO0674||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "089",
"parent_section": "heimUFT_H243"
},
{
"title": "heimUFT_PARA_0494",
"text": "\n\nThis allows for a metronic relation analogous to Euler's theorem: {{heimUFT_FO0675||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "089",
"parent_section": "heimUFT_H243"
},
{
"title": "heimUFT_PARA_0495",
"text": "!! 32.10 28. Euler Analogy for Metrons\n\n \n\nFor integers {{heimUFT_FO0676||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "089",
"parent_section": "heimUFT_H244"
},
{
"title": "heimUFT_PARA_0496",
"text": "\n\nUsing binomial expansion for {{heimUFT_FO0677||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "089",
"parent_section": "heimUFT_H244"
},
{
"title": "heimUFT_PARA_0497",
"text": "\n\nEquating the two yields:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "089",
"parent_section": "heimUFT_H244"
},
{
"title": "heimUFT_PARA_0498",
"text": "!! 32.11 29. Positive and Negative Symmetry\n\n \n\nBy setting the parameter {{heimUFT_FO0678||FO}} (where {{heimUFT_FO0679||FO}} and {{heimUFT_FO0680||FO}} ):",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "089",
"parent_section": "heimUFT_H245"
},
{
"title": "heimUFT_PARA_0499",
"text": "!! 32.12 30. Homogeneity of Metronic Derivatives\n\n \n\nA metron derivative {{heimUFT_FO0681||FO}} of a homogeneous function {{heimUFT_FO0316||FO}} of degree {{heimUFT_FO0584||FO}} is generally not homogeneous of degree {{heimUFT_FO0682||FO}} because derivatives of powers are polynomials (unlike calculus). However, if {{heimUFT_FO0316||FO}} is expressed in the form:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "089",
"parent_section": "heimUFT_H246"
},
{
"title": "heimUFT_PARA_0500",
"text": "\n(where no {{heimUFT_FO0489||FO}} occurs with a power {{heimUFT_FO0683||FO}} ), then all metron derivatives of degree {{heimUFT_FO0344||FO}} are homogeneous of degree {{heimUFT_FO0684||FO}} for {{heimUFT_FO0685||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "089",
"parent_section": "heimUFT_H246"
},
{
"title": "heimUFT_PARA_0501",
"text": "!! 32.13 31. Conserved Quantities\n\n \n\nIf an implicit connection exists in the form {{heimUFT_FO0686||FO}} const, then {{heimUFT_FO0687||FO}}. This expands as:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "090",
"parent_section": "heimUFT_H247"
},
{
"title": "heimUFT_PARA_0502",
"text": "\n\nIf {{heimUFT_FO0688||FO}}, then the metron derivative {{heimUFT_FO0681||FO}} can be extracted. If {{heimUFT_FO0633||FO}}, then {{heimUFT_FO0689||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "090",
"parent_section": "heimUFT_H247"
},
{
"title": "heimUFT_PARA_0503",
"text": "! Notes and Reflections: The Deciphering Task\n\n \n\nThis is undeniably hard to read. The original formulas and explanations are almost one-dimensional, with few line breaks. Deciphering where one operation ends and the next begins is a task in itself. \nWe have completed Chapter 3, Part 1 (Basic Metron Operations). It is a foundation built on the rejection of the infinitesimal in favor of finite area elements. Next time, we look at the \"Selector.\" What could that be?",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "090",
"parent_section": "heimUFT_H248"
},
{
"title": "heimUFT_PARA_0504",
"text": "! References for this Section:\n\n \n- Path Integral Formulation: Context for the discussion between Feynman and Dyson. \n- \"Disturbing the Universe\" by Freeman Dyson: Source for skepticism regarding unified field theories. \n- Homogeneous Function: Concept applied to multivariate metron functions.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "090",
"parent_section": "heimUFT_H249"
},
{
"title": "heimUFT_PARA_0505",
"text": "! In-Depth: The 6D Coordinate Space (Map III-2)\n\n \n\nMultivariate analysis in Metron Calculus is specifically designed to handle the **6-dimensional manifold** ( {{heimUFT_FO0690||FO}} ). Heim's logic dictates that if the fundamental unit is a surface, then the dimensions must be the number of planes in an underlying geometry.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "090",
"parent_section": "heimUFT_H250"
},
{
"title": "heimUFT_PARA_0506",
"text": "! 1. The Plane-Based Geometry\n\n \n\nIn a standard {{heimUFT_FO0355||FO}}-dimensional space, the number of independent surface elements (planes) is {{heimUFT_FO0691||FO}}. \n- For {{heimUFT_FO0692||FO}} (Space-time), {{heimUFT_FO0509||FO}}. \n\nThe multivariate metron function {{heimUFT_FO0693||FO}} described in Section 19 is thus the standard description of a 6-dimensional state in {{heimUFT_FO0002||FO}}. Each integer argument {{heimUFT_FO0489||FO}} represents the count of metrons {{heimUFT_FO0315||FO}} in one of the 6 fundamental planes.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "090",
"parent_section": "heimUFT_H251"
},
{
"title": "heimUFT_PARA_0507",
"text": "! 2. The Eigenvalue Mapping\n\n \n\nSections 27 and 28 (Euler Analogy) are the mathematical precursors to the **Selector Equations**. Heim uses the homogeneity of these functions to prove that a discrete field can satisfy a relation analogous to the linear operators of quantum mechanics:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "091",
"parent_section": "heimUFT_H252"
},
{
"title": "heimUFT_PARA_0508",
"text": "\n\nThis allows Heim to treat the entire universe as a system of eigenvalue equations. If {{heimUFT_FO0520||FO}} is an integer, the structure is stable. This is the \"Selector\" mechanism: the geometry selects only those states where the multivariate sum of metron differences reaches an integer resonance.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "091",
"parent_section": "heimUFT_H252"
},
{
"title": "heimUFT_PARA_0509",
"text": "! 3. Resolving the Divergence \"Blemish\"\n\n \n\nIn Part 3, Heim mentioned that his unified energy tensor had non-zero divergence ( {{heimUFT_FO0226||FO}} ) in 4D. Section 31 (Conserved Quantities) provides the hint to the solution: \n\nThe Dimensional Shift: A quantity that appears to vary in 4 dimen sions (having non-zero divergence) can be constant {{heimUFT_FO0694||FO}} when analyzed as a multivariate function in the full 6-dimensional manifold. \n\nBy expanding the analysis to {{heimUFT_FO0690||FO}}, the \"missing\" energy and momentum terms that caused the divergence in {{heimUFT_FO0028||FO}} are shown to be geometric flux exchanges between the spatial ( {{heimUFT_FO0041||FO}} ), temporal ( {{heimUFT_FO0030||FO}} ), and structural ( {{heimUFT_FO0070||FO}} ) dimensions. Conservation is restored globally, even if it is locally violated in the 4D projection.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "091",
"parent_section": "heimUFT_H253"
},
{
"title": "heimUFT_PARA_0510",
"text": "! 33 Metron Calculations Part 4: Selector Theory I",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "091",
"parent_section": "heimUFT_H254"
},
{
"title": "heimUFT_PARA_0511",
"text": "! Basic Structure III-2: The Selector",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "091",
"parent_section": "heimUFT_H255"
},
{
"title": "heimUFT_PARA_0512",
"text": "!! 33.1 Prologue: Context and Worldview\n\n \n\nThe year 2021 began in a state of global turmoil. Some of my colleagues call the equations we are about to study the \"Global Equation.\" I disagree. The term \"World Equation\" is too expansive by definition, as it applies only to the physical realm. Therefore, a more accurate term is the World Selector. \n\nThis physics is ultimately just a snippet that we have access to thanks to the structure of our bodies and brains. It is an excerpt from a higher world. To suggest a \"Theory of Everything\" or a \"God's Formula\" that governs the entire universe might actually indicate a lack of deep reflection. Right now, the concept of a World Selector may be difficult to grasp, but it is the key to moving beyond simple background-dependent theories.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "091",
"parent_section": "heimUFT_H256"
},
{
"title": "heimUFT_PARA_0513",
"text": "!! 33.2 1. The Selector Concept\n\n \n\nSince the argument {{heimUFT_FO0489||FO}} is an integer, the metron function {{heimUFT_FO0693||FO}} can be viewed as an {{heimUFT_FO0485||FO}}-dimensional array. In this context, {{heimUFT_FO0316||FO}} is a substitution rule that selects a sequence from a corresponding alge braic number field. A change in {{heimUFT_FO0316||FO}} implies a change in the structure of the array. \n\nThe quantity that modifies these substitution rules is defined as an operator, which in metron calculus is called a Selector.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "091",
"parent_section": "heimUFT_H257"
},
{
"title": "heimUFT_PARA_0514",
"text": "\n\nExample: In Lesson 23, we saw that for a homogeneous function of degree {{heimUFT_FO0584||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "092",
"parent_section": "heimUFT_H257"
},
{
"title": "heimUFT_PARA_0515",
"text": "\n\nWe can define the left-hand side operator as C. Using the selector notation, where the symbol \";\" denotes that the selector acts on a function:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "092",
"parent_section": "heimUFT_H257"
},
{
"title": "heimUFT_PARA_0516",
"text": "\n\nThis notation distinguishes the selector from a standard differential operator. Every metron function {{heimUFT_FO0316||FO}} can be expressed as a sequence of selectors acting on a sequence of positive integer metron numbers {{heimUFT_FO0695||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "092",
"parent_section": "heimUFT_H257"
},
{
"title": "heimUFT_PARA_0517",
"text": "!! 33.3 2. Assignment Selectors (Zuordnungsselektors)\n\n \n\nThe assignment selector {{heimUFT_FO0696||FO}} selects a specific component:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "092",
"parent_section": "heimUFT_H258"
},
{
"title": "heimUFT_PARA_0518",
"text": "\n\nThus, {{heimUFT_FO0697||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "092",
"parent_section": "heimUFT_H258"
},
{
"title": "heimUFT_PARA_0519",
"text": "!! 33.4 3. Function Selectors (Funktionalselector)\n\n \n\nIf {{heimUFT_FO0485||FO}} adjustment selectors (Koordinationsselektoren) are linked by {{heimUFT_FO0393||FO}} selectors {{heimUFT_FO0698||FO}}, the action on the entire sequence {{heimUFT_FO0056||FO}} generates the metron function {{heimUFT_FO0316||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "092",
"parent_section": "heimUFT_H259"
},
{
"title": "heimUFT_PARA_0520",
"text": "\n\nWe distinguish between adjustment selectors (which act as arguments) and function selectors (like {{heimUFT_FO0698||FO}} and the associative selector {{heimUFT_FO0287||FO}} ).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "092",
"parent_section": "heimUFT_H259"
},
{
"title": "heimUFT_PARA_0521",
"text": "!! 33.5 4. Zero Selector (Nullselektor)",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "092",
"parent_section": "heimUFT_H260"
},
{
"title": "heimUFT_PARA_0522",
"text": "!! 33.6 5. Identity Selector (Einheitsselektor)",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "092",
"parent_section": "heimUFT_H261"
},
{
"title": "heimUFT_PARA_0523",
"text": "!! 33.7 6. Algebraic Properties\n\n \n\nSelectors satisfy associative and distributive laws with respect to addition and multiplication. However, the commutative law applies only to addition. For multiplication, the order matters:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "092",
"parent_section": "heimUFT_H262"
},
{
"title": "heimUFT_PARA_0524",
"text": "\n\nSince differentiation and integration are themselves function selectors, commutators and anti commutators often exist and are non-zero.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "092",
"parent_section": "heimUFT_H262"
},
{
"title": "heimUFT_PARA_0525",
"text": "!! 33.8 7. Constant Selector\n\n \n\nFor all {{heimUFT_FO0056||FO}} where {{heimUFT_FO0699||FO}} (constant):",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451841",
"modified": "20260602103451841",
"page": "092",
"parent_section": "heimUFT_H263"
},
{
"title": "heimUFT_PARA_0526",
"text": "!! 33.9 8. Metron Vectors\n\n \n\nIn Heim's theory, every metron region {{heimUFT_FO0489||FO}} must have dimension {{heimUFT_FO0057||FO}} based on the geometric interpretation of {{heimUFT_FO0009||FO}}. To metronize coordinates {{heimUFT_FO0700||FO}} in {{heimUFT_FO0701||FO}} with {{heimUFT_FO0702||FO}}, we extend the adjustment selector to a directional adjustment selector (orientierten Koordinationsselektor):",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "093",
"parent_section": "heimUFT_H264"
},
{
"title": "heimUFT_PARA_0527",
"text": "\n\nHere, {{heimUFT_FO0486||FO}} is an {{heimUFT_FO0485||FO}}-th order square matrix. Note that these are not necessarily orthogonal; in general, {{heimUFT_FO0703||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "093",
"parent_section": "heimUFT_H264"
},
{
"title": "heimUFT_PARA_0528",
"text": "!! 33.10 9. Metron Vector Fields\n\n \n\nA general metron vector field on an {{heimUFT_FO0485||FO}}-dimensional argument is described by the function selector {{heimUFT_FO0704||FO}} oriented by {{heimUFT_FO0705||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "093",
"parent_section": "heimUFT_H265"
},
{
"title": "heimUFT_PARA_0529",
"text": "\n\nThis metron vector can be understood as a first-order metron tensor.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "093",
"parent_section": "heimUFT_H265"
},
{
"title": "heimUFT_PARA_0530",
"text": "!! 33.11 10. Metron Tensors\n\n \n\nFor a tensor order {{heimUFT_FO0706||FO}}, the metron tensor {{heimUFT_FO0707||FO}} is defined by components {{heimUFT_FO0708||FO}} constructed from vector components:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "093",
"parent_section": "heimUFT_H266"
},
{
"title": "heimUFT_PARA_0531",
"text": "\n\nThe tensor function selector is given by:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "093",
"parent_section": "heimUFT_H266"
},
{
"title": "heimUFT_PARA_0532",
"text": "\n\nWhen {{heimUFT_FO0709||FO}}, we return to a metron scalar function.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "093",
"parent_section": "heimUFT_H266"
},
{
"title": "heimUFT_PARA_0533",
"text": "! References for this Section:\n\n \n- Selector (Mathematics): Definition for the metron operator {{heimUFT_FO0365||FO}} acting on metron functions {{heimUFT_FO0316||FO}}. \n- Kronecker Delta: Used in defining constant and identity selectors. \n- Torsion Tensor: Geometric context for the non-commutative nature of selector multiplication.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "093",
"parent_section": "heimUFT_H267"
},
{
"title": "heimUFT_PARA_0534",
"text": "! In-Depth: The Logical Structure of Selector Theory (Map III-2)\n\n \n\nSelector theory is the mathematical framework required to process physics in a discrete, {{heimUFT_FO0485||FO}} dimensional metron manifold. It replaces the infinitesimal coordinate differentials of Einstein with **State Selection Operators**.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "094",
"parent_section": "heimUFT_H268"
},
{
"title": "heimUFT_PARA_0535",
"text": "! 1. Coordination and Aspect (Eq. M11b)\n\n \n\nHeim defines the metric structure of the world through the **Orientation Matrix** {{heimUFT_FO0488||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "094",
"parent_section": "heimUFT_H269"
},
{
"title": "heimUFT_PARA_0536",
"text": "\n\nIf {{heimUFT_FO0710||FO}} (Identity matrix), the space is an orthogonal, Euclidean metron grid. If {{heimUFT_FO0488||FO}} varies with the metron digits {{heimUFT_FO0489||FO}}, the space is curved. Crucially, in Heim's theory, the \"Metric\" is not a background but an **Assignment Selector** (Z). Space does not exist as a container; it is selected by the interrelationship of metron digits.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "094",
"parent_section": "heimUFT_H269"
},
{
"title": "heimUFT_PARA_0537",
"text": "! 2. The Non-Commutativity of the World Selector\n\n \n\nAs stated in Section 6, selectors do not generally commute: {{heimUFT_FO0711||FO}}. In Heim's geometry, this is the origin of physical fields. \n- **Gravitation:** Corresponds to the symmetric part of the selector product. \n- **Electromagnetism:** Corresponds to the anti-symmetric (non-commutative) part. \n\nBy using selectors, Heim avoids the \"Wood vs. Marble\" problem. The mass and charge of a particle are not \"added\" to the geometry; they are the result of specific **Function Selectors ** ( {{heimUFT_FO0287||FO}} ) that \"select\" a stable, non-Euclidean configuration from the number field.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "094",
"parent_section": "heimUFT_H270"
},
{
"title": "heimUFT_PARA_0538",
"text": "! 3. Constructing the Metric Tensor (Eq. M11c)\n\n \n\nThe macroscopic metric tensor {{heimUFT_FO0087||FO}} is derived from the second-order tensor selector {{heimUFT_FO0490||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "094",
"parent_section": "heimUFT_H271"
},
{
"title": "heimUFT_PARA_0539",
"text": "\n\nThis confirms that the metric itself is quantized. Every \"point\" in the macro-world is actually a cluster of 36 metron states selected by the 6D tensor operator. This is the bridge between the discrete integer arguments of the microcosm and the continuous tensor fields of General Relativity.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "094",
"parent_section": "heimUFT_H271"
},
{
"title": "heimUFT_PARA_0540",
"text": "! 34 Metron Calculations Part 5: Selector Theory II\n\n \n\nHeim's elementary particle mass formula 25: Metron calculation part 5 \n- Selector part 2 -",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "094",
"parent_section": "heimUFT_H272"
},
{
"title": "heimUFT_PARA_0541",
"text": "!! 34.1 11. Orientation Matrix and Tensor Analysis\n\n \n\nAccording to the properties of the tensor selector {{heimUFT_FO0023||FO}} (M11a), the orientation matrix {{heimUFT_FO0712||FO}} may also be a metron function, which allows for metron tensor analysis and justification of the metron theory of metron tensor systems. However, to run this program, it is necessary to analyze the properties of the tensor selector {{heimUFT_FO0023||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "095",
"parent_section": "heimUFT_H273"
},
{
"title": "heimUFT_PARA_0542",
"text": "!! 34.2 12. Transpose and Component Notation\n\n \n\nThe components {{heimUFT_FO0713||FO}} of the transpose {{heimUFT_FO0023||FO}} have index {{heimUFT_FO0714||FO}}, and using the notation {{heimUFT_FO0715||FO}} it is possible to express:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "095",
"parent_section": "heimUFT_H274"
},
{
"title": "heimUFT_PARA_0543",
"text": "\n(The selector effect is similar to multiplication, so the symbol {{heimUFT_FO0716||FO}} is only formal.) Performing a transpose {{heimUFT_FO0042||FO}} with indices {{heimUFT_FO0717||FO}} and {{heimUFT_FO0718||FO}} gives us the component notation of {{heimUFT_FO0719||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "095",
"parent_section": "heimUFT_H274"
},
{
"title": "heimUFT_PARA_0544",
"text": "!! 34.3 13. Hermitian and Anti-Hermitian\n\n \n\nOn the other hand, as in tensor analysis:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "095",
"parent_section": "heimUFT_H275"
},
{
"title": "heimUFT_PARA_0545",
"text": "\n\nWe can Hermitize or anti-Hermitize with {{heimUFT_FO0720||FO}} of {{heimUFT_FO0721||FO}}. (Symmetrization or antisymmetrization is referred to in component notation). \n« 9th Lecture: On the terms Hermitian and symmetric: {{heimUFT_FO0359||FO}} »",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "095",
"parent_section": "heimUFT_H275"
},
{
"title": "heimUFT_PARA_0546",
"text": "\n\nIf {{heimUFT_FO0722||FO}}, that is, depending on whether the two partial selectors to be transposed have anticommutators or commutators different from the zero selector, a symmetric or antisymmetric form exists. If {{heimUFT_FO0723||FO}}, the corresponding algebraic investigation can be performed in the complex field with the help of adjoint matrices, but the simple notation with anticommutators or commutators is omitted. \n\nThe general case can be reduced to {{heimUFT_FO0724||FO}} without restricting general validity. Therefore, the symmetry investigation of tensor selectors always follows the scheme:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "095",
"parent_section": "heimUFT_H275"
},
{
"title": "heimUFT_PARA_0547",
"text": "\n\nAccording to this, for real numbers, {{heimUFT_FO0725||FO}} applies whenever {{heimUFT_FO0726||FO}}, regardless of whether {{heimUFT_FO0724||FO}} or {{heimUFT_FO0727||FO}} applies.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "095",
"parent_section": "heimUFT_H275"
},
{
"title": "heimUFT_PARA_0548",
"text": "!! 34.4 14. Trace (Spur)\n\n \n« (Note) Notational Differences: (English) trace, (German) spur. tr {{heimUFT_FO0728||FO}}. In Heim's materials, the sp notation is standard. ( {{heimUFT_FO0344||FO}} ) » \n\nAnother important operation of tensor selectors is the contraction of tensors by forming matrix traces. For {{heimUFT_FO0729||FO}} and {{heimUFT_FO0730||FO}} forms a matrix trace with {{heimUFT_FO0731||FO}} and the sum over all {{heimUFT_FO0732||FO}} decreasing by 2 . \n\nIn general:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "096",
"parent_section": "heimUFT_H276"
},
{
"title": "heimUFT_PARA_0549",
"text": "\n\nAgain, we can reduce to {{heimUFT_FO0724||FO}} without loss of generality. This effectively gives:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "096",
"parent_section": "heimUFT_H276"
},
{
"title": "heimUFT_PARA_0550",
"text": "!! 34.5 15. Tensor and Scalar Actions\n\n \n\nFor tensor selectors of rank {{heimUFT_FO0733||FO}}, the directed function selector {{heimUFT_FO0734||FO}} can act. \n- Tensor Action: If the result is {{heimUFT_FO0585||FO}}, then {{heimUFT_FO0735||FO}} always provides an expansion of the tensor rank. \n- Scalar Action: If {{heimUFT_FO0734||FO}} is an oriented function selector, then sp {{heimUFT_FO0736||FO}} characterizes a scalar action. \n\nAn oriented function selector expands the tensor rank by one for tensor actions, but a scalar action, being a matrix trace of a tensor action, reduces the tensor rank by one. On the other hand, if the function selector is not oriented ( {{heimUFT_FO0413||FO}} ), then {{heimUFT_FO0413||FO}}; {{heimUFT_FO0737||FO}} (no rank change).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "096",
"parent_section": "heimUFT_H277"
},
{
"title": "heimUFT_PARA_0551",
"text": "!! 34.6 16. DIV, ROT, GRAD - Analogies of Vector Analysis\n\n \n\nThe special form of {{heimUFT_FO0738||FO}}, is analogous to an infinitesimal tensor divergence in the case of a tensor action and to a scalar divergence in the case of a scalar action. \n\nTherefore, this tensor, scalar, and indifferent Einwirkung (influence) of function selectors on tensor selectors with the special case {{heimUFT_FO0739||FO}} is:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "096",
"parent_section": "heimUFT_H278"
},
{
"title": "heimUFT_PARA_0552",
"text": "\nand the metronic counterparts of the infinitesimal tensor analytical differential operators are symbolized in the manner described above.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "096",
"parent_section": "heimUFT_H278"
},
{
"title": "heimUFT_PARA_0553",
"text": "!! 34.7 17. Properties of DIV, ROT, and GRAD\n\n \n\nSince each of these selectors represents a metronic equivalent of an infinitesimal operator, metronic theorems can also be extended for these selectors. For example, if {{heimUFT_FO0740||FO}}, then {{heimUFT_FO0741||FO}}, and therefore sp {{heimUFT_FO0742||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "096",
"parent_section": "heimUFT_H279"
},
{
"title": "heimUFT_PARA_0554",
"text": "\n\nFurthermore, in the component representation:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "097",
"parent_section": "heimUFT_H279"
},
{
"title": "heimUFT_PARA_0555",
"text": "\n\nRepeating the divergence formation and using {{heimUFT_FO0743||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "097",
"parent_section": "heimUFT_H279"
},
{
"title": "heimUFT_PARA_0556",
"text": "\n\nFinally, we can derive another theorem for metron rotation. The combined selector {{heimUFT_FO0744||FO}} obviously acts only as a second-order tensor selector in metronic scalar fields, but its component representation implies {{heimUFT_FO0745||FO}}. \n\nTherefore, it applies to these special selectors in (M12b):",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "097",
"parent_section": "heimUFT_H279"
},
{
"title": "heimUFT_PARA_0557",
"text": "!! 34.8 18. Some Metron Integral Theorems\n\n \n\nCorrespondingly, we can also develop some Metron integral theorems. If {{heimUFT_FO0746||FO}}, and assuming a normalized orthogonal system {{heimUFT_FO0747||FO}}, the formation of the metron integral is possible. \n\nThe Metron integral theorem states that the system:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451842",
"modified": "20260602103451842",
"page": "097",
"parent_section": "heimUFT_H280"
},
{
"title": "heimUFT_PARA_0558",
"text": "!! 34.9 20. Selector Equations for the Fibonacci Sequence\n\n \n\nFor example, we have a Fibonacci sequence of the form {{heimUFT_FO0748||FO}}. The conditions {{heimUFT_FO0749||FO}} allow us to interpret all sequences of digits {{heimUFT_FO0750||FO}} as metronome functions. From this, we can derive selectors for these sequences. This is called a construction selector. \n\nFrom {{heimUFT_FO0749||FO}}, we immediately get {{heimUFT_FO0751||FO}}. The second metronome derivative {{heimUFT_FOX_4ea5ea7c1e||FO}}. Substituting in {{heimUFT_FO0752||FO}} and {{heimUFT_FO0753||FO}} yields {{heimUFT_FO0754||FO}}. Or we use {{heimUFT_FO0755||FO}} as the selector equation, so the creation selector {{heimUFT_FO0756||FO}} is applied.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451843",
"modified": "20260602103451843",
"page": "097",
"parent_section": "heimUFT_H281"
},
{
"title": "heimUFT_PARA_0559",
"text": "\n\nSince the sequence is monotonically increasing, there must exist limiting values {{heimUFT_FO0757||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451843",
"modified": "20260602103451843",
"page": "098",
"parent_section": "heimUFT_H281"
},
{
"title": "heimUFT_PARA_0560",
"text": "\n\nThat is, the limit values can be determined from the quadratic equation {{heimUFT_FO0758||FO}} under the condition {{heimUFT_FO0759||FO}}. We obtain two solutions {{heimUFT_FO0760||FO}}. \n\nTherefore, the creation selector and its function constraint are:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451843",
"modified": "20260602103451843",
"page": "098",
"parent_section": "heimUFT_H281"
},
{
"title": "heimUFT_PARA_0561",
"text": "\n\nThis describes the Fibonacci sequence.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451843",
"modified": "20260602103451843",
"page": "098",
"parent_section": "heimUFT_H281"
},
{
"title": "heimUFT_PARA_0562",
"text": "! Chat / Notes\n\n \n\n11-12. It's unusual to explicitly state the tensor order (rank) on the left shoulder (usually, it's not explicitly written because it can be determined by the number of subscripts. I wonder if there's any benefit to it?) If {{heimUFT_FO0761||FO}}, then in L dimensions, all {{heimUFT_FO0762||FO}} components are zero. \n13-14. *0 I don't understand the meaning. Q. 18 What does \"Simple notations using anticommutators or commutators are omitted\" mean? \n*1 Trace component notation: Added correction: {{heimUFT_FO0763||FO}}. The meaning of {{heimUFT_FO0764||FO}} being equal doesn't make sense. It could be the meaning of {{heimUFT_FO0285||FO}} in {{heimUFT_FO0765||FO}}. Correction: {{heimUFT_FOX_a787a6825b||FO}}. The underlined part of this equation seems to mean that {{heimUFT_FO0767||FO}} is the correct {{heimUFT_FO0764||FO}} and contraction is performed using the jth and lth subscripts... \n16-18. * What the heck?! I was dazed for a moment, but it seems that Professor Heim wanted to create an L-dimensional tensor selector version of the integral theorem of vector analysis. \nExample: The divergence of an electric field vector (a 1st order tensor) is proportional to the scalar quantity called electric charge (a 0th order tensor). Let's compare: rotgrad {{heimUFT_FOX_3be2727be0||FO}}. This is exactly the same. \nThe good news from Part 5 echoes in my head: \"For example, we cannot expect Maxwell's equations to completely describe the properties of the electromagnetic field...\" \"Yes, that's what I wanted to hear!\" \nGauss's theorem: {{heimUFT_FO0768||FO}}",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451843",
"modified": "20260602103451843",
"page": "098",
"parent_section": "heimUFT_H282"
},
{
"title": "heimUFT_PARA_0563",
"text": "! In-Depth: The Eigenvalue Mapping in {{heimUFT_FO0002||FO}} (Map II-1 Detailed)\n\n \n\nHeim utilizes the multivariate selector calculus to define the microscopic curvature of the {{heimUFT_FO0002||FO}} manifold. This replaces the three-index Christoffel symbol {{heimUFT_FO0278||FO}} with a metric state function {{heimUFT_FO0046||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451843",
"modified": "20260602103451843",
"page": "098",
"parent_section": "heimUFT_H283"
},
{
"title": "heimUFT_PARA_0564",
"text": "! 1. The Curvature Step Operator\n\n \n\nThe curvature steps of the curved {{heimUFT_FO0002||FO}} are defined by the action of the functional operator {{heimUFT_FO0045||FO}} on the state function:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451843",
"modified": "20260602103451843",
"page": "099",
"parent_section": "heimUFT_H284"
},
{
"title": "heimUFT_PARA_0565",
"text": "\n\nTo mathematically prove that these curvature steps correspond to real, observable physical states, Heim introduces the normalized state function {{heimUFT_FO0769||FO}} (where {{heimUFT_FO0770||FO}} ) and maps the geometric operators to Hermitian linear operators {{heimUFT_FO0771||FO}} and {{heimUFT_FO0772||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451843",
"modified": "20260602103451843",
"page": "099",
"parent_section": "heimUFT_H284"
},
{
"title": "heimUFT_PARA_0566",
"text": "\n\nBecause {{heimUFT_FO0773||FO}} and {{heimUFT_FO0485||FO}} are Hermitian, their eigenvalues are strictly real ( {{heimUFT_FO0774||FO}} and {{heimUFT_FO0775||FO}} ). Setting the proportionality {{heimUFT_FO0776||FO}}, Heim establishes the approach:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451843",
"modified": "20260602103451843",
"page": "099",
"parent_section": "heimUFT_H284"
},
{
"title": "heimUFT_PARA_0567",
"text": "\n\nIntegrating this over the space-time volume {{heimUFT_FO0230||FO}} yields the definitive proof:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451843",
"modified": "20260602103451843",
"page": "099",
"parent_section": "heimUFT_H284"
},
{
"title": "heimUFT_PARA_0568",
"text": "\n\nThis proves {{heimUFT_FO0777||FO}}. The curvature steps {{heimUFT_FO0244||FO}} are strictly real and symmetrical. They form discrete point spectra, meaning the fabric of {{heimUFT_FO0028||FO}} curves in exact, quantum-like energy steps. Here, the operator {{heimUFT_FO0045||FO}} performs the role of the metronized covariant derivative. The eigenvalues {{heimUFT_FO0284||FO}} represent the discrete quanta of curvature that exist in the {{heimUFT_FO0002||FO}} lattice.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451843",
"modified": "20260602103451843",
"page": "099",
"parent_section": "heimUFT_H284"
},
{
"title": "heimUFT_PARA_0569",
"text": "! 2. The Reduction of the 64 Equations\n\n \n\nAs noted in the text, there are {{heimUFT_FO0048||FO}} nonlinear tensorial equations at the start of the derivation. Heim uses the anti-Hermitian symmetries of the selector transpose (Section 13) to identify empty spectra. \n- By requiring the trace of the microscopic operator to vanish ( {{heimUFT_FO0049||FO}} ), Heim identifies **28 empty spectra** (Relation 3a in Map II-1). \n- This leaves {{heimUFT_FO0778||FO}} occupied energy levels. \n\nThe {{heimUFT_FO0055||FO}} tensor matrix is the only structure capable of holding these 36 non-zero states. This proves that the material world cannot be described by 4 dimensions; the discrete eigenvalue spectrum forces a 6-dimensional stage.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451843",
"modified": "20260602103451843",
"page": "099",
"parent_section": "heimUFT_H285"
},
{
"title": "heimUFT_PARA_0570",
"text": "! 3. Stability and \"Marble\"\n\n \n\nThe construction selector (Section 20) applied to the Fibonacci sequence is a simplified example of the **World Selector**. Just as the Fibonacci sequence has a stable limit value {{heimUFT_FO0779||FO}}, the material field quanta have stable mass levels defined by the zeros of the World Selector. This turns Einstein's \"wood\" into \"marble\": matter is not an input, but the stable resonance of a discrete geometry.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451843",
"modified": "20260602103451843",
"page": "099",
"parent_section": "heimUFT_H286"
},
{
"title": "heimUFT_PARA_0571",
"text": "! 35 Metron Calculations Part 6: Primitive Structure Tensors I\n\n \n\nHeim's elementary particle mass formula 26: Metron calculation Part 6 \n- Selector theory of primitive structure tensors (Part 1) -",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451843",
"modified": "20260602103451843",
"page": "099",
"parent_section": "heimUFT_H287"
},
{
"title": "heimUFT_PARA_0572",
"text": "! Translator's Note: The Edge of the Continuum\n\n \nQ. Do you have any thoughts on what you've done so far? \nA. Learning the super-convenient \"calculus,\" which was supposed to be a weapon for confronting the \"mysteries of the world,\" was itself a \"trap\" that trapped my thoughts at the \"edge\" of the continuum. \nChildren who see the square root symbol and feel uncomfortable are surely the ones who are aware of a paralysis of thought. The entrance door to symmetry is where quadratic equations cannot be solved. Perhaps people who somehow stumble at this root have even greater talent. If there are any students reading this, let's keep it a secret until we graduate. Starting from this point, we will begin deciphering Chapter 3, Part 3.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451843",
"modified": "20260602103451843",
"page": "100",
"parent_section": "heimUFT_H288"
},
{
"title": "heimUFT_PARA_0573",
"text": "!! 35.1 3. Selector theory of primitive structure tensors\n\n \n\nBefore developing metric theory, we need to investigate the extension of the conceptual for mation of the metron tensor and the possible dimensions of the metron tensor. If metrons are given as elements in {{heimUFT_FO0780||FO}} by {{heimUFT_FO0067||FO}}, then these metrons are enclosed by a ( {{heimUFT_FO0781||FO}} )-dimensional hypersurface, and these hypersurfaces together with the family parameter {{heimUFT_FO0119||FO}} form a Euclidean hypersurface family {{heimUFT_FO0782||FO}} in {{heimUFT_FO0780||FO}}, where the condition for continuous connection of {{heimUFT_FO0057||FO}}-dimensional metrons {{heimUFT_FO0067||FO}} is satisfied. \n\nIn this way, {{heimUFT_FO0780||FO}} adjusted to the {{heimUFT_FO0119||FO}} value has an integer multiple of {{heimUFT_FO0009||FO}} for its volume, which results in an integer division of the coordinate {{heimUFT_FO0597||FO}} according to {{heimUFT_FO0783||FO}}. The integer sequence {{heimUFT_FO0056||FO}} runs through the metron domain {{heimUFT_FO0784||FO}}, and the {{heimUFT_FO0057||FO}} grids {{heimUFT_FO0785||FO}} can be called a simple primitively structured metron tensor. \n1. Such simple tensors are therefore always {{heimUFT_FO0057||FO}}-dimensional, spanning {{heimUFT_FO0057||FO}} coordinates {{heimUFT_FO0786||FO}}. These coordinates are arithmetic functions of the integer metron number {{heimUFT_FO0056||FO}}, serving as a grid of metron numbers. In the explicit case, this is clear because {{heimUFT_FO0787||FO}}. In the implicit case {{heimUFT_FO0782||FO}}, we must eliminate the parameter {{heimUFT_FO0119||FO}}. Using the partial derivative {{heimUFT_FO0788||FO}}, with {{heimUFT_FO0789||FO}}, i.e., {{heimUFT_FO0790||FO}}. This total differentiation always allows {{heimUFT_FO0791||FO}} by eliminating {{heimUFT_FO0119||FO}} so that the dimension becomes {{heimUFT_FO0057||FO}}. Since {{heimUFT_FO0787||FO}}, the grid division {{heimUFT_FO0786||FO}} is preserved even in the implicit case {{heimUFT_FO0792||FO}}. \n2. In the case of general metrics, all these simple metron tensors are Euclidean hypersurfaces {{heimUFT_FO0780||FO}} in {{heimUFT_FO0793||FO}}, but when the family parameter {{heimUFT_FO0119||FO}} is introduced as an additional dimension {{heimUFT_FO0794||FO}}, this {{heimUFT_FO0795||FO}} can have any metric structure. {{heimUFT_FO0796||FO}} is the most general form of a hypersurface in {{heimUFT_FO0084||FO}}. The projection onto a {{heimUFT_FO0057||FO}}-dimensional coordinate hyperplane is performed by equating coordinates not contained in this hyperplane to a parameter. This parameter appears as a family parameter of a( {{heimUFT_FO0781||FO}} )-dimensional hyperplane. \n3. If such a projection parameter is {{heimUFT_FO0797||FO}}, then we have a projection {{heimUFT_FO0798||FO}} const of {{heimUFT_FO0799||FO}}. This system of {{heimUFT_FO0057||FO}}-hypersurfaces described by the {{heimUFT_FO0597||FO}} domain can also be regularly mapped onto the {{heimUFT_FO0797||FO}} domain if {{heimUFT_FO0800||FO}} is one-to-one. By metronizing the volume {{heimUFT_FO0801||FO}} of this hypersurface, we must conclude that {{heimUFT_FO0792||FO}} represents a general metric structure for simple",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451843",
"modified": "20260602103451843",
"page": "100",
"parent_section": "heimUFT_H289"
},
{
"title": "heimUFT_PARA_0574",
"text": "\nmetron tensors. Invariance of metron numbers is obvious because coordinate transformations are changes of aspect.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451843",
"modified": "20260602103451843",
"page": "101",
"parent_section": "heimUFT_H289"
},
{
"title": "heimUFT_PARA_0575",
"text": "!! 35.2 Multidimensionalization\n\n \n\nIn this way, every metron function {{heimUFT_FO0462||FO}} whose metron argument is one-dimensional can be geometrically interpreted as a state function that assigns to each element-i.e., each metron of a simple tensor denoted by {{heimUFT_FO0056||FO}}-a metron state value {{heimUFT_FO0316||FO}}. In addition to the simple sequence {{heimUFT_FO0802||FO}}, there also exist several sequences {{heimUFT_FO0665||FO}}. As a result, there exist metron functions {{heimUFT_FO0803||FO}} that depend on {{heimUFT_FO0485||FO}} metron arguments {{heimUFT_FO0489||FO}}. If {{heimUFT_FO0804||FO}} in {{heimUFT_FO0799||FO}} is the geodesic coordinate of a simple tensor {{heimUFT_FO0660||FO}}, then the arguments characterzie a simple metron tensor, since the dimension of {{heimUFT_FO0009||FO}} is {{heimUFT_FO0057||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451843",
"modified": "20260602103451843",
"page": "101",
"parent_section": "heimUFT_H290"
},
{
"title": "heimUFT_PARA_0576",
"text": "!! 35.3 Dimensionality Relation\n\n \n\nEquation 15b is the relation when {{heimUFT_FO0805||FO}} has {{heimUFT_FO0057||FO}}-dimensional metrons (Basic Structures, Vol. 1, 2-4, p. 95):",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451843",
"modified": "20260602103451843",
"page": "101",
"parent_section": "heimUFT_H291"
},
{
"title": "heimUFT_PARA_0577",
"text": "\n\nEach sequence of {{heimUFT_FO0485||FO}} metron numbers corresponds to {{heimUFT_FO0780||FO}} as a multidimensional metron tensor. That is, {{heimUFT_FO0027||FO}}, representing an {{heimUFT_FO0485||FO}}-dimensional tensor, must be such that it can contain {{heimUFT_FO0485||FO}} mutually independent {{heimUFT_FO0780||FO}} with respect to {{heimUFT_FO0355||FO}}. The condition for this is {{heimUFT_FO0806||FO}}. Since selection rule (15b) applies to {{heimUFT_FO0355||FO}}, this relation is the selection rule for {{heimUFT_FO0807||FO}}. \n\nThe {{heimUFT_FO0485||FO}}-dimensional metron argument of {{heimUFT_FO0316||FO}} is characterized by its discontinuity, and this metron discontinuity must also characterize {{heimUFT_FO0027||FO}}. In particular, there must be a volume discontinuity in {{heimUFT_FO0027||FO}}, which generates the selection rule {{heimUFT_FO0808||FO}} in equation (15b). Substituting {{heimUFT_FO0806||FO}}, we obtain the number {{heimUFT_FO0485||FO}} of possible simple metron tensors in {{heimUFT_FO0027||FO}}, i.e., {{heimUFT_FO0809||FO}}. \nThis returns the metron representation of an {{heimUFT_FO0485||FO}}-dimensional metron tensor in {{heimUFT_FO0027||FO}} always being:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451844",
"modified": "20260602103451844",
"page": "101",
"parent_section": "heimUFT_H291"
},
{
"title": "heimUFT_PARA_0578",
"text": "\n4. Thus, the general metron field {{heimUFT_FO0693||FO}} on an {{heimUFT_FO0485||FO}}-dimensional tensor is always a metron state function, assigning a metron state value to each element of {{heimUFT_FO0027||FO}} represented by {{heimUFT_FO0808||FO}}. If {{heimUFT_FO0810||FO}}-valued {{heimUFT_FO0811||FO}} represents the geodetic coordinates in the direction {{heimUFT_FO0812||FO}}, then {{heimUFT_FO0813||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451844",
"modified": "20260602103451844",
"page": "101",
"parent_section": "heimUFT_H291"
},
{
"title": "heimUFT_PARA_0579",
"text": "! Chat / Notes\n\n \n\nThe dimension of a metron is supposed to be {{heimUFT_FO0507||FO}}, but a general theory is being developed. \n* 1 I don't really understand the meaning of the hat in {{heimUFT_FO0785||FO}}. Maybe it means congruence? \n*2 I don't understand the meaning of \"the volume constraint in {{heimUFT_FO0009||FO}} units is preserved.\" (For example, whether you track the trajectory of a thrown object over time {{heimUFT_FO0119||FO}} or represent it as a quadratic curve, it's the same parabola... There's no conversion, even when saving.)",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451844",
"modified": "20260602103451844",
"page": "101",
"parent_section": "heimUFT_H292"
},
{
"title": "heimUFT_PARA_0580",
"text": "\n*3 A {{heimUFT_FO0781||FO}} dimensional parameter of {{heimUFT_FO0057||FO}} dimensions embedded in {{heimUFT_FO0814||FO}} dimensions? Consider {{heimUFT_FO0507||FO}}. The upper curved surface in 3-dimensional ( {{heimUFT_FO0814||FO}} ) space has an arbitrary metric. This is projected onto the horizontal plane {{heimUFT_FO0507||FO}} as a compressed metron. \nFrom \"The New Worldview of the Physicist Burkhard Heim\": \"In Heim's theory, empty space is characterized by a geodesic grid of squares {{heimUFT_FO0009||FO}} that is equidistant and linear... The existence of spinning metrons allows for a preformation of space.\" \n\"Preformation of Space?\" I like it! Even if superstring theory is correct, we still need a more fundamental theory that is background-independent. \n*4 Oh, we've finally arrived at the origin of the sixth dimension! {{heimUFT_FOX_9c4b4680b7||FO}}. If {{heimUFT_FO0815||FO}}, then {{heimUFT_FO0690||FO}}. This is a story about how 4-dimensional space-time corresponds to 6-dimensional integer space. Nice. (Give yourself a pat on the back).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451844",
"modified": "20260602103451844",
"page": "102",
"parent_section": "heimUFT_H292"
},
{
"title": "heimUFT_PARA_0581",
"text": "! In-Depth: The Geometrization of Entire Physics (Map II-1)\n\n \n\nThe \"Selector Theory of Primitive Structure Tensors\" is the bridge of the **Double Way**. It describes how the discrete area elements {{heimUFT_FO0315||FO}} construct the manifold.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451844",
"modified": "20260602103451844",
"page": "102",
"parent_section": "heimUFT_H293"
},
{
"title": "heimUFT_PARA_0582",
"text": "! 1. The Dimension Law for Hyper-Spaces\n\n \n\nHeim formalizes the dimensionality of the world through the relationship between the manifold {{heimUFT_FO0027||FO}} and the metron dimension {{heimUFT_FO0057||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451844",
"modified": "20260602103451844",
"page": "102",
"parent_section": "heimUFT_H294"
},
{
"title": "heimUFT_PARA_0583",
"text": "\n(Dimensional Law) \nFor a subspace {{heimUFT_FO0816||FO}}, this formula yields {{heimUFT_FO0817||FO}}, confirming that the \"Hyper Space\" of our 4D space-time must be a 6-dimensional manifold ( {{heimUFT_FO0002||FO}} ). This is the geometric necessity behind Eq. (M15).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451844",
"modified": "20260602103451844",
"page": "102",
"parent_section": "heimUFT_H294"
},
{
"title": "heimUFT_PARA_0584",
"text": "! 2. The Primitive Structure Tensor as a Grid\n\n \n\nA simple primitively structured metron tensor is a grid of metron numbers {{heimUFT_FO0786||FO}}. \n- Geodetic Lattice: The coordinates {{heimUFT_FO0330||FO}} are integer multiples of the metron grid. \n- Background Independence: Because the grid itself is built from area-quanta {{heimUFT_FO0009||FO}}, there is no \"empty space\" outside the metron connections.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451844",
"modified": "20260602103451844",
"page": "102",
"parent_section": "heimUFT_H295"
},
{
"title": "heimUFT_PARA_0585",
"text": "! 3. The Metronization Procedure\n\n \n\nThe transition from the continuous to the discrete requires a **Fundamental Condensor**. This is a tensorial selector that describes the compression of metrons when a metronic structure is projected into a lower-dimensional subspace (such as {{heimUFT_FO0818||FO}} ). \n\nCore Thesis: All energy phenomena can be expressed as **Material Field Quanta {{heimUFT_FO0819||FO}}. These particles are not point-masses but are centers of in- teraction-specifically, structural deformations of the {{heimUFT_FO0028||FO}} geodetic lattice.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451844",
"modified": "20260602103451844",
"page": "102",
"parent_section": "heimUFT_H296"
},
{
"title": "heimUFT_PARA_0586",
"text": "\n\nBy defining the world as a hyperstructure of these primitive surface tensors, Heim ensures that the metric structure is inherently quantized, satisfying the requirement for a unified field theory that reproduces the particle mass spectrum without singularities.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451844",
"modified": "20260602103451844",
"page": "103",
"parent_section": "heimUFT_H296"
},
{
"title": "heimUFT_PARA_0587",
"text": "! 36 Metron Calculations Part 7: Primitive Structure Tensors II\n\n \n\nHeim's elementary particle mass formula 27: Metron calculation Part 7 \n- Selector theory of primitive structure tensors (part 2) - \n\nWow, it looks like something good is about to happen. I'm looking forward to it. To be continued.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451844",
"modified": "20260602103451844",
"page": "103",
"parent_section": "heimUFT_H297"
},
{
"title": "heimUFT_PARA_0588",
"text": "!! 36.1 General Coordinate Systems\n\n \n\nFurthermore, in the general case where coordinates are completely arbitrary, similar to the metron expansion of a simple tensor, since {{heimUFT_FO0355||FO}}-dimensional tensors have a non-Euclidean struc ture, we need to distinguish between covariant and contravariant coordinates and make a general transformation in {{heimUFT_FO0820||FO}} coordinates {{heimUFT_FO0821||FO}} and {{heimUFT_FO0822||FO}}. \n\nIn this case, the metric underlines the contravariant index of {{heimUFT_FO0067||FO}} to distinguish it from the infinitesimal case {{heimUFT_FO0823||FO}}. Here, {{heimUFT_FO0824||FO}} or {{heimUFT_FO0825||FO}}, which allows the sum rule {{heimUFT_FO0826||FO}} to be applied to the contraction. {{heimUFT_FO0827||FO}} In general, {{heimUFT_FO0184||FO}} may be non-Hermitian. \nThe transition from the metric continuum {{heimUFT_FO0828||FO}} to the discontinuous metron tensor therefore requires first transforming from the minimal differential form {{heimUFT_FO0824||FO}} to the difference form {{heimUFT_FO0829||FO}}, taking into account the presence of {{heimUFT_FO0067||FO}}. The metric {{heimUFT_FO0830||FO}} represents the difference in areas, but must always be invariant to accommodate the transformation, so a lower bound holds: {{heimUFT_FO0831||FO}}, and so {{heimUFT_FO0832||FO}} whenever {{heimUFT_FO0507||FO}}. \n2. We can always assume that {{heimUFT_FO0597||FO}} are coordinates in the structureless {{heimUFT_FO0027||FO}} where the structure is referenced. However, this means that the {{heimUFT_FO0597||FO}} form an orthogonal metronic grid of equidis tant geodesics. From this, we always have {{heimUFT_FO0833||FO}}, so that {{heimUFT_FOX_4a1ddd4d46||FO}}. \n\nFurthermore, {{heimUFT_FO0834||FO}} and {{heimUFT_FOX_3dfd048f3e||FO}} or {{heimUFT_FOX_cbd56fa746||FO}}, and the coefficients {{heimUFT_FO0837||FO}} are {{heimUFT_FO0830||FO}}, which implies {{heimUFT_FOX_8248ebb9d0||FO}} because {{heimUFT_FO0839||FO}}. \n\nThese metronic relations can be inserted into the metronic metric {{heimUFT_FO0840||FO}}. By adding the constant {{heimUFT_FOX_ded9bd948c||FO}}, we obtain the relation {{heimUFT_FO0842||FO}}. \n\nHere, {{heimUFT_FO0011||FO}} has {{heimUFT_FO0832||FO}} for {{heimUFT_FO0507||FO}}, so {{heimUFT_FO0843||FO}}. On the other hand, the metric {{heimUFT_FO0844||FO}} is a sum of {{heimUFT_FO0845||FO}} tensor components. This metronic elementary tensor can be put into the form {{heimUFT_FO0846||FO}}; {{heimUFT_FO0056||FO}} by the second-order tensor selector {{heimUFT_FO0847||FO}}. \n\nThe metric basis selector {{heimUFT_FO0848||FO}} can arise in two ways: expansion from the vector selector {{heimUFT_FO0849||FO}}, or contraction {{heimUFT_FO0850||FO}}. Since {{heimUFT_FO0851||FO}}, then in the contraction case it must also be {{heimUFT_FO0852||FO}}. \n\nThe metronic metric of a tensor is therefore described by the following system:",
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"tags": "paragraph heimUFT",
"created": "20260602103451844",
"modified": "20260602103451844",
"page": "103",
"parent_section": "heimUFT_H298"
},
{
"title": "heimUFT_PARA_0589",
"text": "\n\nMonomial sum of {{heimUFT_FO0011||FO}} is the projection of {{heimUFT_FO0853||FO}} onto the coordinate plane. Its factors {{heimUFT_FO0854||FO}} are those that characterize the metronized algebraic field {{heimUFT_FO0855||FO}}. If we require invariance under all usual transformations, this implies the properties det {{heimUFT_FO0856||FO}} and rank {{heimUFT_FO0857||FO}} (Rank is German Rang). This is possible if and only if {{heimUFT_FO0858||FO}} holds. \n\nIf {{heimUFT_FO0847||FO}} is further expressed in the form {{heimUFT_FO0849||FO}}, then {{heimUFT_FO0859||FO}}immediately follows. Overall, this fact can be expressed as:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451844",
"modified": "20260602103451844",
"page": "104",
"parent_section": "heimUFT_H298"
},
{
"title": "heimUFT_PARA_0590",
"text": "\n\nUsing equations (M15) through (M16a), all metric properties of a primitively structured metron tensor are reproduced in {{heimUFT_FO0027||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451844",
"modified": "20260602103451844",
"page": "104",
"parent_section": "heimUFT_H298"
},
{
"title": "heimUFT_PARA_0591",
"text": "!! 36.2 Geodesics and Volume Elements\n\n \n\nAccording to the condition that all metrons are continuously connected, the metrons of a simple tensor are bounded only by geodesics. In a non-geodetic coordinate system, the geodesic is always given by {{heimUFT_FO0860||FO}}. If {{heimUFT_FO0861||FO}} is geodesic, then {{heimUFT_FO0862||FO}}, or {{heimUFT_FO0863||FO}}, which implies {{heimUFT_FO0864||FO}} const. \n\nIn {{heimUFT_FO0027||FO}} with a volume element {{heimUFT_FO0865||FO}}. The volume difference with respect to the geodesic coordinate is given by {{heimUFT_FO0866||FO}}. The relationship {{heimUFT_FO0867||FO}} holds. For metrons, {{heimUFT_FO0868||FO}}. However, according to the selection rule (15b), we can set {{heimUFT_FO0808||FO}}. Then if {{heimUFT_FO0869||FO}}, then {{heimUFT_FO0870||FO}} holds.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451844",
"modified": "20260602103451844",
"page": "104",
"parent_section": "heimUFT_H299"
},
{
"title": "heimUFT_PARA_0592",
"text": "\n\nWhen the metron grid {{heimUFT_FO0871||FO}} in geodetic coordinates is transformed {{heimUFT_FO0872||FO}} const, and therefore {{heimUFT_FO0873||FO}} const, inserting this into equation (M17) gives {{heimUFT_FO0874||FO}}. Only in the Euclidean case does this coefficient take the value 1 , so here we have {{heimUFT_FO0875||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451844",
"modified": "20260602103451844",
"page": "104",
"parent_section": "heimUFT_H299"
},
{
"title": "heimUFT_PARA_0593",
"text": "! Chat / Notes\n\n \n\nHere it is!! What? It was very difficult to read, but the gist is that I replaced the line ele ment of space-time distance, {{heimUFT_FO0151||FO}}, which is a familiar term in relativity, with the geometric minimum area {{heimUFT_FO0009||FO}}. \n{{heimUFT_FO0876||FO}}. \nThis means {{heimUFT_FO0009||FO}} is Lorentz invariant. This is interesting! {{heimUFT_FO0009||FO}} contains the speed of light, the gravitational propagation velocity, the Planck constant, and the gravitational constant.) Long ago, some intelligent lifeforms realized that the Planck length was not Lorentz invariant and came up with \"Double Special Relativity\" (DSR). But the answer is super simple: abandon the continuum and put {{heimUFT_FO0009||FO}} on the left-hand side. I was amazed.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451844",
"modified": "20260602103451844",
"page": "104",
"parent_section": "heimUFT_H300"
},
{
"title": "heimUFT_PARA_0594",
"text": "\n*3 Note from {{heimUFT_M16||CIT}} The {{heimUFT_FO0877||FO}} that suddenly appeared here is the assignment selector from Part 24. {{heimUFT_FO0878||FO}}. (Right?) \n*4 Typo Flurry? I can't read def{{heimUFT_FO0856||FO}} properly. I think it should be {{heimUFT_FO0879||FO}}. And {{heimUFT_FO0880||FO}} seems to be German for Rank (Rang). \nFantasy Section: In a more math-oriented discussion, there's something called a \"fiber bundle.\" A certain dull-witted student said, \"A base space describing spacetime and a fiber describing the field?? It's just an expansion of vocabulary.\" \nHey, you want to know the true nature of physical constants? According to that theoretical structure, are they in the base space or the fiber? Special relativity: only {{heimUFT_FO0039||FO}} is in base space. General relativity: {{heimUFT_FO0242||FO}} is included. Planck's constant {{heimUFT_FO0584||FO}} is sent to the fiber. \nIf {{heimUFT_FO0009||FO}} comes down, the speed of light, propagation speed of gravity, Planck's constant, and the gravitational constant all come to the base space. Q. \"Maybe fiber bundles aren't really necessary? Maybe it's a modern geocentric theory.\"",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451844",
"modified": "20260602103451844",
"page": "105",
"parent_section": "heimUFT_H300"
},
{
"title": "heimUFT_PARA_0595",
"text": "! In-Depth: The Quantized Metric and Invariance (Map I-3 \\& II-1)\n\n \n\nHeim's fundamental departure from General Relativity lies in the redefinition of the interval {{heimUFT_FO0151||FO}}. In Einsteinian physics, the line element is the ultimate arbiter of distance. In Heim theory, the line element is subordinate to the **Area Quantum** {{heimUFT_FO0315||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451844",
"modified": "20260602103451844",
"page": "105",
"parent_section": "heimUFT_H301"
},
{
"title": "heimUFT_PARA_0596",
"text": "! 1. The Lorentz Invariance of the Metron\n\n \n\nA persistent problem in Quantum Gravity is that the Planck Length {{heimUFT_FO0881||FO}} is not Lorentz invariant; it undergoes length contraction. However, Heim identifies that an **Area** element oriented transversely to the direction of motion is invariant. By basing the metric on {{heimUFT_FO0009||FO}} (a 2D unit), the fundamental scale of the universe remains the same in all inertial frames.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451844",
"modified": "20260602103451844",
"page": "105",
"parent_section": "heimUFT_H302"
},
{
"title": "heimUFT_PARA_0597",
"text": "\n(Quantized Interval) \nThis is the \"Marble\" Einstein sought: a geometric invariant that naturally incorporates {{heimUFT_FO0882||FO}}, and {{heimUFT_FO0130||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451844",
"modified": "20260602103451844",
"page": "105",
"parent_section": "heimUFT_H302"
},
{
"title": "heimUFT_PARA_0598",
"text": "! 2. The Lattice Kernel and Metric Condensation\n\n \n\nHeim derives the metronic elementary tensor {{heimUFT_FO0883||FO}} through the **Lattice Kernel**2 {{heimUFT_FO0884||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451845",
"modified": "20260602103451845",
"page": "105",
"parent_section": "heimUFT_H303"
},
{
"title": "heimUFT_PARA_0599",
"text": "\n\nThe kernel represents the \"Metron Structural Condensation.\" It is the density of metrons per unit volume in the {{heimUFT_FO0002||FO}} manifold. If the kernel is high, the space-time is \"condensed\" (curved). If the kernel is identity, the space is empty (flat).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451845",
"modified": "20260602103451845",
"page": "105",
"parent_section": "heimUFT_H303"
},
{
"title": "heimUFT_PARA_0600",
"text": "! 3. Volume and the Metric Weight\n\n \n\nSection 22 (Map II-1) defines the volume of space-time through the functional determinant {{heimUFT_FO0885||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451845",
"modified": "20260602103451845",
"page": "105",
"parent_section": "heimUFT_H304"
},
{
"title": "heimUFT_PARA_0601",
"text": "\n\nThis confirms that in Heim's theory, **Gravity is the deviation of the metron density from the Euclidean grid**. What we perceive as a gravitational field is simply the statistical result of more metrons being \"packed\" into a specific region of the hyperstructure than in a surrounding \"empty\" region. This provides the first purely geometric explanation for mass density ( {{heimUFT_FO0085||FO}} ).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451845",
"modified": "20260602103451845",
"page": "106",
"parent_section": "heimUFT_H304"
},
{
"title": "heimUFT_PARA_0602",
"text": "! 37 Metron Calculations Part 8: Metron Hyperstructure I\n\n \n\nHeim's elementary particle mass formula 28: Metron calculation Part 8 \n- Metron hyperstructure and metronization process (Part 1) -",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451845",
"modified": "20260602103451845",
"page": "106",
"parent_section": "heimUFT_H305"
},
{
"title": "heimUFT_PARA_0603",
"text": "!! 37.1 4. Metron Hyperstructure and Metronization Process\n\n \n\nWe previously investigated the {{heimUFT_FO0485||FO}}-dimensional metron tensor. It is metrically extended in {{heimUFT_FO0027||FO}} with {{heimUFT_FO0808||FO}}. However, in reality, if the entire {{heimUFT_FO0027||FO}} is fully metronized, no metron tensor in {{heimUFT_FO0027||FO}} can be a simple metron sequence. \n\nRather, the sum of such simple sequences must fill the domain {{heimUFT_FO0780||FO}} such that each tensor {{heimUFT_FO0780||FO}} and each metron digit {{heimUFT_FO0489||FO}} is a {{heimUFT_FO0057||FO}}-fold metron sequence. In this way, the metron tensor receives a metronic hyperstructure in {{heimUFT_FO0027||FO}}. \n\nFor {{heimUFT_FO0886||FO}} : In this simple metronic hyperstructure, {{heimUFT_FO0887||FO}} and {{heimUFT_FO0802||FO}}. For {{heimUFT_FO0888||FO}}, the metric coefficient {{heimUFT_FO0011||FO}} is given by equation (M17). However, for {{heimUFT_FO0886||FO}}, in principle, the direction should correspond to {{heimUFT_FO0889||FO}}, i.e., {{heimUFT_FO0890||FO}}. This is because {{heimUFT_FO0067||FO}} is a universal constant and must remain invariant under all metric deformations. \n\nIf {{heimUFT_FO0888||FO}} : For all {{heimUFT_FO0888||FO}}, there remains {{heimUFT_FO0891||FO}}, which is determined by the metric structure. For example, if {{heimUFT_FO0027||FO}} is projected onto {{heimUFT_FO0892||FO}}, then {{heimUFT_FOX_1a44034f87||FO}}. \nTo analyze a general superstructure {{heimUFT_FO0888||FO}}, we need a more precise definition of the fine structure concept. The fine structure is characterized by the fact that the metron digits {{heimUFT_FO0489||FO}} are not simple sequences of numbers, but each form a {{heimUFT_FO0057||FO}}-fold progression. *2 \n\nThat is, every sequence {{heimUFT_FO0489||FO}} is complemented by an arithmetic function that depends on the {{heimUFT_FO0057||FO}} integer indices {{heimUFT_FO0894||FO}}. Thus, according to selector theory, {{heimUFT_FO0895||FO}}; {{heimUFT_FO0056||FO}} can be expressed by a selector called the fine structure selector {{heimUFT_FO0896||FO}}. \n\nThis fine structure selector develops the notion of a metron field {{heimUFT_FO0693||FO}}. Therefore, the fine structure of a simple tensor {{heimUFT_FO0780||FO}} of the {{heimUFT_FO0485||FO}}-heavy hyperstructure of {{heimUFT_FO0027||FO}} can be written as:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451845",
"modified": "20260602103451845",
"page": "106",
"parent_section": "heimUFT_H306"
},
{
"title": "heimUFT_PARA_0604",
"text": "\n\nHere, the selector {{heimUFT_FO0287||FO}} is called a field selector because it describes the metron field {{heimUFT_FO0316||FO}}. \nTaking {{heimUFT_FO0897||FO}} as a basis, the {{heimUFT_FO0810||FO}} coordinates {{heimUFT_FO0871||FO}} are themselves metron functions {{heimUFT_FO0898||FO}}, determined by {{heimUFT_FO0485||FO}} fine structure selectors. {{heimUFT_FO0871||FO}} itself is expressed as a composite function selector {{heimUFT_FO0899||FO}}, a so-called contravariant hyperstructure selector.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451845",
"modified": "20260602103451845",
"page": "106",
"parent_section": "heimUFT_H306"
},
{
"title": "heimUFT_PARA_0605",
"text": "\n\nThe metron hyperstructure of an {{heimUFT_FO0485||FO}}-weighted metron tensor in {{heimUFT_FO0027||FO}} is described below:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451845",
"modified": "20260602103451845",
"page": "107",
"parent_section": "heimUFT_H306"
},
{
"title": "heimUFT_PARA_0606",
"text": "! The Metron Grid Geodesic Condition\n\n \n\nOnly on the metron grid described by hyperstructure selectors does the geodesic condi tion satisfy {{heimUFT_FO0900||FO}} const. Only when {{heimUFT_FO0901||FO}} does {{heimUFT_FO0027||FO}} have no metric field. In such a metrically empty {{heimUFT_FO0027||FO}}, the Cartesian coordinates are geodesic. \n\nThus, the metronic reference grid {{heimUFT_FO0902||FO}} can be described by a linearly acting selector, the so-called grid selector {{heimUFT_FOX_4111866343||FO}}. \n- {{heimUFT_FO0904||FO}} always indicates the existence of a hyperstructure. \n- {{heimUFT_FO0905||FO}} indicates the absence of such a structure. \n\nTherefore, this grid selector used as a reference variable is expressed as:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451845",
"modified": "20260602103451845",
"page": "107",
"parent_section": "heimUFT_H307"
},
{
"title": "heimUFT_PARA_0607",
"text": "! Chat / Notes\n\n \n*1, *2 \"Simple\" continuous coordinates are simply discretized using integers {{heimUFT_FO0489||FO}}, but more generally, \"hyperstructure\" should be read as an arithmetic function of integer variables with {{heimUFT_FO0057||FO}} metronome dimensions. (It looks like it's suddenly going to be 12-dimensional... {{heimUFT_FO0906||FO}} ? Triple perspective, no good, it seems like it's going out of control... pending) \n*3 (M18) Hmm, that's confusing. Is a simple integer division {{heimUFT_FO0489||FO}} read as a selector where the arithmetic function {{heimUFT_FO0907||FO}} of a two-dimensional integer {{heimUFT_FO0894||FO}} calls {{heimUFT_FO0908||FO}} ? I'm not quite satisfied with this, but I'll move on.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451845",
"modified": "20260602103451845",
"page": "107",
"parent_section": "heimUFT_H308"
},
{
"title": "heimUFT_PARA_0608",
"text": "! In-Depth: The Dimensional Logic of Hyperstructure (Map II-1)\n\n \n\nHeim's concept of \"Hyperstructure\" is the mathematical formalization of the idea that the universe is not just a collection of points, but a network of quantized surface-units. To implement the map, we must look at the **Dimensional Law for Hyper-Spaces**.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451845",
"modified": "20260602103451845",
"page": "107",
"parent_section": "heimUFT_H309"
},
{
"title": "heimUFT_PARA_0609",
"text": "! 1. The Governing Equation for {{heimUFT_FO0355||FO}} and {{heimUFT_FO0057||FO}}\n\n \n\nAs detailed in Map II-1, the number of dimensions {{heimUFT_FO0056||FO}} required for a hyper-space relative to its sub-space {{heimUFT_FO0057||FO}} is governed by:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451845",
"modified": "20260602103451845",
"page": "107",
"parent_section": "heimUFT_H310"
},
{
"title": "heimUFT_PARA_0610",
"text": "\n\nFor our macroscopic world where space-time is a 4-dimensional sub-space ( {{heimUFT_FO0058||FO}} ):",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451845",
"modified": "20260602103451845",
"page": "108",
"parent_section": "heimUFT_H310"
},
{
"title": "heimUFT_PARA_0611",
"text": "\n\nThis is the formal proof that the material world requires exactly 6 dimensions.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451845",
"modified": "20260602103451845",
"page": "108",
"parent_section": "heimUFT_H310"
},
{
"title": "heimUFT_PARA_0612",
"text": "! 2. The Fundamental Condensor\n\n \n\nThe transition from the {{heimUFT_FO0002||FO}} hyperstructure to the {{heimUFT_FO0028||FO}} projection is mediated by the **Fundamental Condensor**. \n\n> Definition: The Fundamental Condensor is a tensorial selector that describes the \"compression\" of metrons when a higher-dimensional metronic structure is projected into a lower-dimensional subspace ( {{heimUFT_FO0909||FO}} ). \n\nWhen {{heimUFT_FO0905||FO}} (Eq. M18b), the condensor is neutral, representing empty space. When {{heimUFT_FO0904||FO}}, the geodetic grid is distorted, representing the presence of energy and matter. In Heim's view, an **elementary particle** is nothing more than a \"Condensor Flux\"-a localized region where the hyperstructure selector {{heimUFT_FO0910||FO}} deviates from the reference grid selector {{heimUFT_FO0698||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451845",
"modified": "20260602103451845",
"page": "108",
"parent_section": "heimUFT_H311"
},
{
"title": "heimUFT_PARA_0613",
"text": "! 3. Fine Structure and the 12-Dimensional Hint\n\n \n\nSection 4 note {{heimUFT_FO0911||FO}} mentions a \" {{heimUFT_FO0057||FO}}-fold progression.\" If the metron area {{heimUFT_FO0009||FO}} is 2 -dimensional ( {{heimUFT_FO0507||FO}} ), then every coordinate {{heimUFT_FO0489||FO}} is internally indexed by two integers. \n- 6 Dimensions {{heimUFT_FO0912||FO}} internal indices {{heimUFT_FO0913||FO}} indices. \n\nThis provides the mathematical bridge to the **12-dimensional background space ( {{heimUFT_FO0914||FO}} men tioned in the broader Heim Theory (Map II-2). The \"Hyperstructure\" is the mechanism by which the timeless, non-material background ( {{heimUFT_FO0416||FO}} and {{heimUFT_FO0450||FO}} ) controls the space-time manifold ( {{heimUFT_FO0028||FO}} ) through the 6-dimensional stage of matter ( {{heimUFT_FO0002||FO}} ).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451845",
"modified": "20260602103451845",
"page": "108",
"parent_section": "heimUFT_H312"
},
{
"title": "heimUFT_PARA_0614",
"text": "! 38 Metron Calculations Part 9: Metron Hyperstructure II\n\n \n\nHeim's elementary particle mass formula 29: Metron calculations Part 9 \n- Metron hyperstructure and metronization process (part 2) -",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451845",
"modified": "20260602103451845",
"page": "108",
"parent_section": "heimUFT_H313"
},
{
"title": "heimUFT_PARA_0615",
"text": "!! 38.1 Metron Spin and Orientation\n\n \n\nThe concept of metron hyperstructure is evident even in the simple microstructure region. In the coordinate domain spanning {{heimUFT_FO0780||FO}} of {{heimUFT_FO0915||FO}}, consider two independent geodesics {{heimUFT_FO0916||FO}} and {{heimUFT_FO0917||FO}}. Its metron derivative, due to orientation, results in the tensor quantity {{heimUFT_FO0918||FO}}. \nThe metron integral gives {{heimUFT_FO0919||FO}}. This can be expressed according to {{heimUFT_FO0920||FO}} ROT {{heimUFT_FO0921||FO}}; the metron field rotation. Matrix matrix matrix matrix... formally {{heimUFT_FO0922||FO}}. \n\nSince all rotations, including metron rotations, must be understood as spins, {{heimUFT_FO0498||FO}} is interpreted as a scheme with spin selectors. The concept of metron spin, which complements the concept of",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451845",
"modified": "20260602103451845",
"page": "108",
"parent_section": "heimUFT_H314"
},
{
"title": "heimUFT_PARA_0616",
"text": "\nmetron hyperstructure, is included in:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451845",
"modified": "20260602103451845",
"page": "109",
"parent_section": "heimUFT_H314"
},
{
"title": "heimUFT_PARA_0617",
"text": "\n\nIn this spin selector, a strongly variable spin structure is superimposed on the metron hyper structure.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451845",
"modified": "20260602103451845",
"page": "109",
"parent_section": "heimUFT_H314"
},
{
"title": "heimUFT_PARA_0618",
"text": "!! 38.2 Steps of Metronization\n\n \n\nGiven the information {{heimUFT_FO0067||FO}} for the structure, {{heimUFT_FO0923||FO}} and {{heimUFT_FO0924||FO}}, metronization is performed in five steps: \na) Expand {{heimUFT_FO0355||FO}} and {{heimUFT_FO0101||FO}} so that the fundamental dimensional relation (15b) is satisfied. \nb) Construct lattice selectors for the empty reference space {{heimUFT_FO0027||FO}}. Metronization is complete only when the spin-field selector scheme is solved according to equation (M19). Each metron volume cell is bounded by {{heimUFT_FO0925||FO}} spin orientation planes {{heimUFT_FO0926||FO}}. \nc) Determine the metric structure of {{heimUFT_FO0027||FO}}. The coordinate {{heimUFT_FO0927||FO}} is given a direction {{heimUFT_FO0928||FO}} such that {{heimUFT_FO0929||FO}} is possible. We obtain {{heimUFT_FO0824||FO}}. If {{heimUFT_FO0883||FO}} of {{heimUFT_FO0027||FO}} is known, geodesics can be determined from {{heimUFT_FO0860||FO}}. We can always perform metronization with {{heimUFT_FOX_b4553b4c97||FO}}. \nd) The metronic description of the hyperstructure is achieved by representing {{heimUFT_FO0931||FO}} and {{heimUFT_FO0847||FO}} in terms of grid selectors. According to the continuity condition, metrons are geodesically limited. Metronizing gives lim {{heimUFT_FO0932||FO}}, and the metron condition requires {{heimUFT_FO0933||FO}}. Using the addition theorem for integrals {{heimUFT_FO0934||FO}}, the volume selector {{heimUFT_FO0935||FO}} reduces the fine structure selector to a grid selector:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451845",
"modified": "20260602103451845",
"page": "109",
"parent_section": "heimUFT_H315"
},
{
"title": "heimUFT_PARA_0619",
"text": "\ne) According to the above, any kind of field equation in {{heimUFT_FO0027||FO}} can be metronized. Infinitesimal operations of differentiation and integration become metron operations with grid selectors:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451845",
"modified": "20260602103451845",
"page": "109",
"parent_section": "heimUFT_H315"
},
{
"title": "heimUFT_PARA_0620",
"text": "! Chat / Notes\n\n \n*1 I'm speechless for a long time here... The familiar equation for magnetic vector potential {{heimUFT_FO0936||FO}}. Is there a metron with a geometrically minimal area behind this? \nIt's the other way around. What we describe as vector potential on the space-time continuum can actually be read as originating from the geometric minimum area, the loop of the metron boundary. Material of space-time {{heimUFT_FO0937||FO}} area of metron. Vector {{heimUFT_FO0937||FO}} vector field {{heimUFT_FO0187||FO}} rotation of vector potential {{heimUFT_FO0187||FO}} contour integral of metron boundary \"All theories that assume a field at each point in space-time are merely approximations.\" (Refreshing).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "109",
"parent_section": "heimUFT_H316"
},
{
"title": "heimUFT_PARA_0621",
"text": "\n*2 {{heimUFT_FO0498||FO}} is the metron spin matrix. {{heimUFT_FO0938||FO}}. Imagine that the area divided by metrons has an additional matrix created by the direction of the metrons (area vector). Each point in 3D space is actually a volume created by three metrons. \n*3 I don't quite understand what this means. If we set {{heimUFT_FO0507||FO}}, the metron volume cell is {{heimUFT_FO0939||FO}} two spin-orientation planes {{heimUFT_FO0940||FO}}. Are we talking about the intersection of three metrons? Or is it that {{heimUFT_FO0311||FO}} means a three-dimensional cube is surrounded by six faces? \n*4 Coordinate transformation allows you to freely change between dimensions. {{heimUFT_FO0927||FO}} : Gen eral coordinates. {{heimUFT_FO0941||FO}} : Cartesian coordinates (can be divided by {{heimUFT_FO0942||FO}} ). {{heimUFT_FO0811||FO}} : Geodesic coordi nates. \nNext time, we'll finally get to the final chapter in metron calculations: 5. Polymetrie relativer metaphorischer Kondensationen. This is 60-year-late recovery effort. Stay strong.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "110",
"parent_section": "heimUFT_H316"
},
{
"title": "heimUFT_PARA_0622",
"text": "! In-Depth: The Geometrical Origin of Fields (Map II-1)\n\n \n\nTo formalize the transition from standard vector calculus to metron hyperstructure, Heim establishes the **Geometrical Selector Mapping**. This is the realization of Einstein's \"marble\" wing: the fields themselves are emergent properties of the metron boundary loops.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "110",
"parent_section": "heimUFT_H317"
},
{
"title": "heimUFT_PARA_0623",
"text": "! 1. The Selector Transformation (Eq. M20a)\n\n \n\nStandard infinitesimal physics relies on partial derivatives. In a metronized manifold, these are replaced by the ratio of metron differences to grid selectors:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "110",
"parent_section": "heimUFT_H318"
},
{
"title": "heimUFT_PARA_0624",
"text": "\n\nThis ensures that any field variation is quantized. A field cannot vary \"infinitely slowly\"; it can only vary in steps determined by the grid selector {{heimUFT_FO0943||FO}}, which is itself a function of the metron unit {{heimUFT_FO0009||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "110",
"parent_section": "heimUFT_H318"
},
{
"title": "heimUFT_PARA_0625",
"text": "! 2. Metron Spin and Preformation\n\n \n\nSection 11 (Map II-1 Detailed) defines the **Metron Spin Matrix** {{heimUFT_FO0498||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "110",
"parent_section": "heimUFT_H319"
},
{
"title": "heimUFT_PARA_0626",
"text": "\n\nThis spin is the \"Preformation of Space.\" In Heim's view, the area units are not static squares; they possess a rotational degree of freedom (spin). The interaction of these spinning area-units generates the illusion of a continuous gravitational or electromagnetic field.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "110",
"parent_section": "heimUFT_H319"
},
{
"title": "heimUFT_PARA_0627",
"text": "\n\nThe Flux Interpretation: What we perceive as a **Vector Potential** {{heimUFT_FO0944||FO}} on the continuum is actually the macroscopic interpretation of the integer summation of metron spin selectors.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "111",
"parent_section": "heimUFT_H319"
},
{
"title": "heimUFT_PARA_0628",
"text": "! 3. The Metronization Algorithm\n\n \n\nHeim's 5-step process (a-e) is the first \"software specification\" for a unified field theory. \n- **Step (b):** Replaces the empty vacuum with a geodetic lattice of metrons. \n- **Step (e):** Provides the compiler rules to translate any classical field equation into its true, discrete, metronic form. \n\nThis algorithm is what allowed Heim to eventually calculate the mass spectrum (Eq. 61 in Part 11). By replacing continuous \"points\" with spinning \"surfaces,\" the infinities of quantum field theory (renormalization) are bypassed entirely, as the manifold has a built-in \"grain size\" ( {{heimUFT_FO0009||FO}} ) that prevents energy from concentrating into a singularity.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "111",
"parent_section": "heimUFT_H320"
},
{
"title": "heimUFT_PARA_0629",
"text": "! 39 Metron Calculations Part 10: Polymetric Condensation (1/4)",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "111",
"parent_section": "heimUFT_H321"
},
{
"title": "heimUFT_PARA_0630",
"text": "! 5. Polymetrics of Relative Metric Condensation",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "111",
"parent_section": "heimUFT_H322"
},
{
"title": "heimUFT_PARA_0631",
"text": "!! 39.1 Extension of the Three-Pointer Symbol\n\n \n\nAssuming the condition in (15b) holds:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "111",
"parent_section": "heimUFT_H323"
},
{
"title": "heimUFT_PARA_0632",
"text": "\n\nThe operator {{heimUFT_FO0202||FO}} (the three-pointer or Christoffel symbol {{heimUFT_FO0278||FO}} ) is used for the differentiation of covariant derivatives. It acts on mixed tensor fields of order {{heimUFT_FO0945||FO}}. This action takes several forms based on the symmetry of indices: {{heimUFT_FO0946||FO}}, and {{heimUFT_FO0947||FO}}. In general, we denote these as {{heimUFT_FO0948||FO}} where {{heimUFT_FO0949||FO}} and {{heimUFT_FO0950||FO}} are the contravariant and covariant signatures.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "111",
"parent_section": "heimUFT_H323"
},
{
"title": "heimUFT_PARA_0633",
"text": "!! 39.2 Analysis of the Composition Field\n\n \n\nSuppose there exists a metric composition field in the polymetric substructure {{heimUFT_FO0951||FO}}, which composes {{heimUFT_FO0027||FO}}. In non-orthogonal geodesic coordinates {{heimUFT_FO0952||FO}}, the infinitesimal metric is {{heimUFT_FO0953||FO}}. To metronize this, we use the hyperselector {{heimUFT_FO0954||FO}}. \n\nThe length constants are defined as:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "111",
"parent_section": "heimUFT_H324"
},
{
"title": "heimUFT_PARA_0634",
"text": "\n\nFrom the relation {{heimUFT_FO0955||FO}} and the state function {{heimUFT_FO0956||FO}}, the metronization of the metric components is expressed as:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "111",
"parent_section": "heimUFT_H324"
},
{
"title": "heimUFT_PARA_0635",
"text": "\n\nThis leads to the vector selector relationship:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "112",
"parent_section": "heimUFT_H324"
},
{
"title": "heimUFT_PARA_0636",
"text": "\n\nSince {{heimUFT_FO0849||FO}} and {{heimUFT_FO0957||FO}}, the non-Hermitian nature of the metric is preserved. The differentiation of the state function follows the rule {{heimUFT_FO0958||FO}}. \n\nUsing the identities {{heimUFT_FO0959||FO}} and {{heimUFT_FO0960||FO}}, we see that:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "112",
"parent_section": "heimUFT_H324"
},
{
"title": "heimUFT_PARA_0637",
"text": "\n\nTherefore, {{heimUFT_FO0961||FO}}. Given the coordinate metronization {{heimUFT_FO0962||FO}}, it follows that {{heimUFT_FO0963||FO}}. Thus:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "112",
"parent_section": "heimUFT_H324"
},
{
"title": "heimUFT_PARA_0638",
"text": "\n\nFinally, we arrive at the metron integral theorem for the state function {{heimUFT_FO0964||FO}} in the hyperstructure:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "112",
"parent_section": "heimUFT_H324"
},
{
"title": "heimUFT_PARA_0639",
"text": "!! 39.3 Non-Hermitian Components and Sieve Operators\n\n \n\nIf we decompose the lattice kernel into Hermitian and anti-Hermitian parts {{heimUFT_FOX_af5e53dd5e||FO}}, the anti-Hermitian part of the composed metric is:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "112",
"parent_section": "heimUFT_H325"
},
{
"title": "heimUFT_PARA_0640",
"text": "\n\nTo isolate specific substructures, we define the sieve operator {{heimUFT_FO0965||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "112",
"parent_section": "heimUFT_H325"
},
{
"title": "heimUFT_PARA_0641",
"text": "\n\nSuccessive application of these operators forms a sieve chain {{heimUFT_FO0966||FO}}, where {{heimUFT_FO0967||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "112",
"parent_section": "heimUFT_H325"
},
{
"title": "heimUFT_PARA_0642",
"text": "\n\nThis enables the metronization of individual substructures {{heimUFT_FO0968||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "112",
"parent_section": "heimUFT_H325"
},
{
"title": "heimUFT_PARA_0643",
"text": "\n\nThe global metric selector {{heimUFT_FO0969||FO}} is then the hypermatrix of these elementary selectors:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "112",
"parent_section": "heimUFT_H325"
},
{
"title": "heimUFT_PARA_0644",
"text": "! References for this Section:\n\n \n- Burkhard Heim, Elementarstrukturen der Materie 1: Einheitliche Quantenfeldtheorie der Materie und Gravitation - Band 1. \n- 2000 Mules: Documentary referenced in the prologue regarding system interference.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "112",
"parent_section": "heimUFT_H326"
},
{
"title": "heimUFT_PARA_0645",
"text": "! In-Depth: The Geodetic Basis of Condensation (Maps I-3 \\& II-1)\n\n \n\nThe \"Metric Condensation\" mentioned by Heim refers to the transition of space-time {{heimUFT_FO0028||FO}} from an empty background into a carrier of a **Hilbert Function Space**. This process is driven by the interactions of material field quanta ( {{heimUFT_FO0269||FO}} ).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "113",
"parent_section": "heimUFT_H327"
},
{
"title": "heimUFT_PARA_0646",
"text": "! 1. Vectorial Line Elements and Mq Interactions\n\n \n\nAccording to Map I-3, every {{heimUFT_FO0173||FO}} interactions of an {{heimUFT_FO0269||FO}} produce a geodetic coordinate system. This results in a vectorial line element {{heimUFT_FO0970||FO}}composed of two parts:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "113",
"parent_section": "heimUFT_H328"
},
{
"title": "heimUFT_PARA_0647",
"text": "\nwhere {{heimUFT_FO0024||FO}} interactions are non-eichvariant and {{heimUFT_FO0175||FO}} are eichvariant. The metron structural state {{heimUFT_FO0769||FO}} described in Eq. (M21) is the macroscopic limit of these geodetic sum-processes.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "113",
"parent_section": "heimUFT_H328"
},
{
"title": "heimUFT_PARA_0648",
"text": "! 2. Normalization of the State Function\n\n \n\nMap II-1 (In-depth p. 1) defines {{heimUFT_FO0028||FO}} as the carrier of a Hilbert space where state functions {{heimUFT_FO0046||FO}} are cause by the density of quanta of action. For the metronized polymetrics to remain consistent, a standardization is required:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "113",
"parent_section": "heimUFT_H329"
},
{
"title": "heimUFT_PARA_0649",
"text": "\n\nThis standardization is the \"Sieve\" mentioned in Section 5.3. By enforcing {{heimUFT_FO0971||FO}}, Heim ensures that the metric anomalies do not explode into singularities, but instead condense into stable point-spectra.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "113",
"parent_section": "heimUFT_H329"
},
{
"title": "heimUFT_PARA_0650",
"text": "! 3. The Cartan Geometry Transition\n\n \n\nThe non-Hermitian portion of the metric {{heimUFT_FO0972||FO}} is the direct result of the interaction between the {{heimUFT_FO0269||FO}} and the geodetic lattice. \n\nGeometric Note: In the \"Wood vs. Marble\" problem, standard Rieman nian geometry lacks the capacity to describe the {{heimUFT_FO0269||FO}}. Heim uses the **Non Hermitian Lattice Kernel** {{heimUFT_FO0506||FO}} to represent the \" Marble\" building's wing that contains electromagnetism and nuclear forces within the metric itself. \n\nAs shown in Eq. (M21), the state function {{heimUFT_FO0964||FO}} is not a visitor in space; its very existence is the geodetic grid {{heimUFT_FO0973||FO}} of the metronized manifold. Matter is, therefore, \"condensed\" geometry.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "113",
"parent_section": "heimUFT_H330"
},
{
"title": "heimUFT_PARA_0651",
"text": "! 40 Metron Calculation Part 11: Polymetric Condensation (2/4)",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "113",
"parent_section": "heimUFT_H331"
},
{
"title": "heimUFT_PARA_0652",
"text": "!! 40.1 Introduction: From General Relativity to Heim Space\n\n \n\nIn General Relativity (GR), the Christoffel symbol of the first kind is obtained by the partial differentiation of the metric:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "113",
"parent_section": "heimUFT_H332"
},
{
"title": "heimUFT_PARA_0653",
"text": "\n\nBy weight of the inverse metric {{heimUFT_FO0974||FO}}, we arrive at the Christoffel symbol of the second kind:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451846",
"modified": "20260602103451846",
"page": "114",
"parent_section": "heimUFT_H332"
},
{
"title": "heimUFT_PARA_0654",
"text": "!! 40.2 Metron Condensation and Lattice Kernel\n\n \n\nThe concept of \"condensation\" is both relative and metaphorical. We introduce a coefficient {{heimUFT_FO0975||FO}} such that {{heimUFT_FO0976||FO}}. The relation describing metron structural condensation (integral condensation) is:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "114",
"parent_section": "heimUFT_H333"
},
{
"title": "heimUFT_PARA_0655",
"text": "\nwhere {{heimUFT_FO0504||FO}} is the vector representing the density change. Substituting the state function, we conclude:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "114",
"parent_section": "heimUFT_H333"
},
{
"title": "heimUFT_PARA_0656",
"text": "\n\nThus, the lattice kernel {{heimUFT_FO0506||FO}} is directly a measure of the metron condensation of the hyperstructure.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "114",
"parent_section": "heimUFT_H333"
},
{
"title": "heimUFT_PARA_0657",
"text": "!! 40.3 Connection and the Covariant Derivative\n\n \n\nIn infinitesimal geometry, a contravariant vector field {{heimUFT_FO0944||FO}} undergoes change during translation. In metronized space, this translation becomes:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "114",
"parent_section": "heimUFT_H334"
},
{
"title": "heimUFT_PARA_0658",
"text": "\n\nThe function selector {{heimUFT_FO0977||FO}} acts as the Fundamental Kondensor.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "114",
"parent_section": "heimUFT_H334"
},
{
"title": "heimUFT_PARA_0659",
"text": "!! 40.3.1 Metronization of the Christoffel Symbol of the First Kind\n\n \n\nIn non-Hermitian Cartan geometries {{heimUFT_FO0972||FO}}, the transition to a metronized three-pointer symbol requires utilizing the non-Hermitian function selectors of the polymetric substructures {{heimUFT_FO0978||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "114",
"parent_section": "heimUFT_H335"
},
{
"title": "heimUFT_PARA_0660",
"text": "\n\nHere, {{heimUFT_FO0512||FO}} represents the elementary capacitor of the general structure in covariant form.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "114",
"parent_section": "heimUFT_H335"
},
{
"title": "heimUFT_PARA_0661",
"text": "!! 40.3.2 Metronization of the Christoffel Symbol of the Second Kind\n\n \n\nWhen the metric field functions appear in mixed variant form, we define \"binary elementary capacitors\" by raising the indices using the inverse metric {{heimUFT_FO0979||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "114",
"parent_section": "heimUFT_H336"
},
{
"title": "heimUFT_PARA_0662",
"text": "! References for this Section:\n\n \n- Christoffel Symbols: Context for the metronization of the connection {{heimUFT_FO0980||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "114",
"parent_section": "heimUFT_H337"
},
{
"title": "heimUFT_PARA_0663",
"text": "! In-Depth: The Eigenvalue Mapping of Connections (Maps I-3 \\& II-1)\n\n \n\nThe derivation of the \"Fundamental Kondensor\" (Elementary Capacitor) in Part 11 represents the microscopic realization of the Christoffel symbols. This mapping is essential for understanding how the curvature of {{heimUFT_FO0028||FO}} emerges from point-spectra.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "115",
"parent_section": "heimUFT_H338"
},
{
"title": "heimUFT_PARA_0664",
"text": "! 1. Decomposition of the Three-Index Symbol\n\n \n\nAccording to Map I-3 (page 2), the non-Hermitian connection {{heimUFT_FO0278||FO}} used in Parallel Transport must be split into Hermitian and anti-Hermitian portions:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "115",
"parent_section": "heimUFT_H339"
},
{
"title": "heimUFT_PARA_0665",
"text": "\n\nWhile {{heimUFT_FO0981||FO}} describes the standard Riemannian curvature, the anti-Hermitian portion {{heimUFT_FO0982||FO}} corresponds to the field-source interaction. In metron space, this is precisely what Equation (M24) captures: the capacitor action {{heimUFT_FO0512||FO}} is the discrete geometry's response to the presence of field mass.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "115",
"parent_section": "heimUFT_H339"
},
{
"title": "heimUFT_PARA_0666",
"text": "! 2. Transition to Microscopic State Functions\n\n \n\nMap II-1 (page 1) defines the transition from the macroscopic continuum to the discrete micro scopic realm. The macroscopic three-index symbol is replaced by the microscopic state symbol {{heimUFT_FO0046||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "115",
"parent_section": "heimUFT_H340"
},
{
"title": "heimUFT_PARA_0667",
"text": "\n\nThis {{heimUFT_FO0046||FO}} is the **Quantum-like Metric State** of {{heimUFT_FO0028||FO}}. It is not a fixed number but a function within a Hilbert space.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "115",
"parent_section": "heimUFT_H340"
},
{
"title": "heimUFT_PARA_0668",
"text": "! 3. The Eigenvalue Step Operator\n\n \n\nThe \"Action\" of the Capacitor described in (M24a) is formalized in Map II-1 (page 3) as a nonlinear eigenvalue problem. The functional operator {{heimUFT_FO0983||FO}} (the Selector) acts on the connection state:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "115",
"parent_section": "heimUFT_H341"
},
{
"title": "heimUFT_PARA_0669",
"text": "\n\nPhysical Meaning: The eigenvalues {{heimUFT_FO0244||FO}} are the **discrete structure steps** of the curvature. They prove that the gravitational potential is not a smooth gradient but a series of quantized geometrical jumps. \n\nThis provides the mathematical basis for the mass spectrum: the mass of a particle is simply the total sum of these discrete curvature steps {{heimUFT_FO0245||FO}} selected by the fundamental condensor. Matter is not \"in\" space; it is the \"condensed\" state of the space's affine connections.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "115",
"parent_section": "heimUFT_H341"
},
{
"title": "heimUFT_PARA_0670",
"text": "! 41 Metron Calculation Part 12: Polymetric Condensation (3/4)",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "115",
"parent_section": "heimUFT_H342"
},
{
"title": "heimUFT_PARA_0671",
"text": "!! 41.1 Metronization of Geodesic Equations\n\n \n\nIf the geodesics forming the metron grid in {{heimUFT_FO0984||FO}} are drawn as parameter functions {{heimUFT_FO0985||FO}}, they satisfy the simultaneous equations {{heimUFT_FO0860||FO}}. Using {{heimUFT_FO0986||FO}}, the translation field component becomes the capacitor action:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "115",
"parent_section": "heimUFT_H343"
},
{
"title": "heimUFT_PARA_0672",
"text": "\n\nFor the hyperstructure {{heimUFT_FO0987||FO}} in {{heimUFT_FO0027||FO}}, the metron lattice equation holds:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "116",
"parent_section": "heimUFT_H343"
},
{
"title": "heimUFT_PARA_0673",
"text": "\n\nIf the hyperstructure is mapped to another structure {{heimUFT_FO0988||FO}}, the metron version remains invariant under regular one-to-one transformations:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "116",
"parent_section": "heimUFT_H343"
},
{
"title": "heimUFT_PARA_0674",
"text": "\n\nFor a transformation from {{heimUFT_FO0988||FO}} to {{heimUFT_FO0989||FO}}, if the functional determinant {{heimUFT_FO0990||FO}} is known:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "116",
"parent_section": "heimUFT_H343"
},
{
"title": "heimUFT_PARA_0675",
"text": "!! 41.2 Elementary Capacitors and Metric Determinants\n\n \n\nIn the Hermitian special case where {{heimUFT_FO0991||FO}}, and setting {{heimUFT_FO0992||FO}}, the infinitesimal relation {{heimUFT_FO0993||FO}} is metronized to:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "116",
"parent_section": "heimUFT_H344"
},
{
"title": "heimUFT_PARA_0676",
"text": "\n\nThe general properties of the elementary capacitor, especially when at least one lattice kernel of the basis signature is non-Hermitian {{heimUFT_FO0994||FO}}, are summarized as:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "116",
"parent_section": "heimUFT_H344"
},
{
"title": "heimUFT_PARA_0677",
"text": "!! 41.3 Covariant Derivative and Condensed Field Selector\n\n \n\nThe metronized covariant derivative is defined as a condensed field selector. For a mixed tensor field of order {{heimUFT_FO0024||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "116",
"parent_section": "heimUFT_H345"
},
{
"title": "heimUFT_PARA_0678",
"text": "\n\nAll such selectors are combined into the Total Action Matrix (totale Wirkungsmatrix):",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "116",
"parent_section": "heimUFT_H345"
},
{
"title": "heimUFT_PARA_0679",
"text": "! References for this Section:\n\n \n- Christoffel Symbol Transformation Law: The complex non-tensor transformation being metronized in M25b. \n- Covariant Derivative of a Mixed Tensor: The structure being transformed into the \"Condensed Field Selector\" (M27).",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "116",
"parent_section": "heimUFT_H346"
},
{
"title": "heimUFT_PARA_0680",
"text": "! In-Depth: Proof of {{heimUFT_FO0002||FO}} as Hyperspace (Maps I-3 \\& II-1)\n\n \n\nThe metronized geodetic equations in Part 12 assume a multidimensional environment where information doesn't vanish. Map II-1 (In-Depth p. 5) provides the formal proof according to **Dröscher**, utilizing the \"Improper Quotient\" logic that our prologue's Flash Player failed to process.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "117",
"parent_section": "heimUFT_H347"
},
{
"title": "heimUFT_PARA_0681",
"text": "! 1. Symmetry and the Geodetic Grid\n\n \n\nThe interaction of a Material Field Quantum ( {{heimUFT_FO0269||FO}} ) creates a partial event structure. According to Map I-3, this results in a resulting vectorial line element:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "117",
"parent_section": "heimUFT_H348"
},
{
"title": "heimUFT_PARA_0682",
"text": "\n\nThe geodesics {{heimUFT_FO0995||FO}} in {{heimUFT_FO0027||FO}} satisfy the condition of continuous connectivity only if the curvature eigenvalues {{heimUFT_FO0520||FO}} maintain specific symmetries between the microscopic and macroscopic coordi nates.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "117",
"parent_section": "heimUFT_H348"
},
{
"title": "heimUFT_PARA_0683",
"text": "! 2. The Improper Quotient Logic\n\n \n\nIn the {{heimUFT_FO0028||FO}} subspace, certain eigenvalue spectra are empty ( {{heimUFT_FO0050||FO}} ). However, when examining the transition between the microscopic state function {{heimUFT_FO0287||FO}} and the macroscopic connections, a symmetry requirement arises:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "117",
"parent_section": "heimUFT_H349"
},
{
"title": "heimUFT_PARA_0684",
"text": "\n\nFor components where both eigenvalues are in an empty spectrum, we encounter the **Improper Quotient**:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "117",
"parent_section": "heimUFT_H349"
},
{
"title": "heimUFT_PARA_0685",
"text": "\n\nStandard 4D analysis cannot resolve this {{heimUFT_FO0996||FO}} state. However, by performing the limit within the {{heimUFT_FO0002||FO}} superspace:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "117",
"parent_section": "heimUFT_H349"
},
{
"title": "heimUFT_PARA_0686",
"text": "This proof demonstrates that the \"missing\" 75\\% of information in our Flash-emulated Quarks (the prologue's \"weirdness\") is actually the conserved geometric data held within the additional imaginary dimensions of {{heimUFT_FO0002||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "117",
"parent_section": "heimUFT_H349"
},
{
"title": "heimUFT_PARA_0687",
"text": "! 3. The Geodetic Lattice of {{heimUFT_FO0027||FO}}\n\n \n\nAs established in Map II-1 (p. 6), the stability of orbits and electron ground states requires exactly **three real dimensions** ( {{heimUFT_FO0311||FO}} ). This ensures the functional determinant {{heimUFT_FO0589||FO}} remains real while the auxiliary organizational dimensions ( {{heimUFT_FO0070||FO}} ) handle the \"improper\" metric components that Einstein's {{heimUFT_FO0028||FO}} theory had to discard. Matter is thus the solution to a geodetic equation that only \"closes\" its loop in six dimensions.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "117",
"parent_section": "heimUFT_H350"
},
{
"title": "heimUFT_PARA_0688",
"text": "! 42 Metron Calculation Part 13: Polymetric Condensation (4/4)",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451847",
"modified": "20260602103451847",
"page": "117",
"parent_section": "heimUFT_H351"
},
{
"title": "heimUFT_PARA_0689",
"text": "!! 42.1 Prologue: The End of Censorship?\n\n \n\nThis final installment comes two years after we began. In that time, we have seen the suppression and eventual revival of critical scientific voices, such as the late Dr. Zelenko. As we conclude",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"page": "117",
"parent_section": "heimUFT_H352"
},
{
"title": "heimUFT_PARA_0690",
"text": "\nthese mundane but necessary calculations, I hope that the era of pointless information control is drawing to a close. Now, let us finish the story of otherworldly geometry.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"page": "118",
"parent_section": "heimUFT_H352"
},
{
"title": "heimUFT_PARA_0691",
"text": "!! 42.2 Approximation Conditions\n\n \n\nBy applying the sieve operator ( {{heimUFT_FO0997||FO}} ) times, we can isolate specific basic selectors from {{heimUFT_FO0969||FO}}. Among these, the non-Hermitian tensor {{heimUFT_FO0998||FO}} satisfies {{heimUFT_FO0999||FO}}. This can be formally understood as a composite field where the elementary capacitor {{heimUFT_FOX_bd026ee4be||FO}}. Under these conditions, the condenser field selector becomes independent of the signature:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"page": "118",
"parent_section": "heimUFT_H353"
},
{
"title": "heimUFT_PARA_0692",
"text": "!! 42.2.1 The Divergence and Gradient Limits\n\n \n\nIf {{heimUFT_FO1000||FO}}, then {{heimUFT_FO1001||FO}}. In the limit where the metric approaches the Euclidean identity ( {{heimUFT_FO1002||FO}} ), the distinction between covariance and contravariance disappears, and the selector becomes the metronic divergence:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"page": "118",
"parent_section": "heimUFT_H354"
},
{
"title": "heimUFT_PARA_0693",
"text": "\n\nSimilarly, the metronized gradient is defined as:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"page": "118",
"parent_section": "heimUFT_H354"
},
{
"title": "heimUFT_PARA_0694",
"text": "!! 42.3 The Commutator of the Metron Function\n\n \n\nIf {{heimUFT_FO0057||FO}} is a metron function, we can evaluate the difference in its sequential metron derivatives. In full analogy with the identity {{heimUFT_FO1003||FO}}, we find:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"page": "118",
"parent_section": "heimUFT_H355"
},
{
"title": "heimUFT_PARA_0695",
"text": "!! 42.4 Hermitian Symmetry and Tensor Selectors\n\n \n\nAssuming a metron hyperstructure {{heimUFT_FO0027||FO}} where {{heimUFT_FO0852||FO}}, we obtain the following identities for the action of capacitor field selectors on vector densities {{heimUFT_FO1004||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"page": "118",
"parent_section": "heimUFT_H356"
},
{
"title": "heimUFT_PARA_0696",
"text": "\nwhere {{heimUFT_FO1005||FO}}, and {{heimUFT_FO1006||FO}}.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"page": "118",
"parent_section": "heimUFT_H356"
},
{
"title": "heimUFT_PARA_0697",
"text": "!! 42.5 Correlation Tensor and the Metron Hyperstructure\n\n \n\nIn the polymetric framework, metrics are correlated. We define the deviation from the uncor related state using the correlation tensor {{heimUFT_FO1007||FO}}. If the scalar coupling selector {{heimUFT_FO1008||FO}} exists, the hyperstructure can be written as a selector rule:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"page": "119",
"parent_section": "heimUFT_H357"
},
{
"title": "heimUFT_PARA_0698",
"text": "! 43 The World Selector and the Basic Hermetry Problem",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"page": "119",
"parent_section": "heimUFT_H358"
},
{
"title": "heimUFT_PARA_0699",
"text": "! Elementarstrukturen der Materie 1, Chapter 4: DIE WELT ALS HYPERSTRUKTUR\n\n \n\nWe have arrived at the ultimate operator of Heim's geometry. If the metrons are the \"pixels\" and the condensation fluxes are the \"flow,\" the World Selector is the rule of assembly. It is the eigenvalue equation that determines which geometric structures are physically allowed to exist.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"page": "119",
"parent_section": "heimUFT_H359"
},
{
"title": "heimUFT_PARA_0700",
"text": "!! 43.1 Structural Condensation Steps\n\n \n\nIn infinitesimal geometry, the Riemann curvature tensor is defined by the derivatives of the affine connections:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"page": "119",
"parent_section": "heimUFT_H360"
},
{
"title": "heimUFT_PARA_0701",
"text": "\n\nIn Heim's discrete manifold, this is replaced by the Metron Structure Compressor {{heimUFT_FO1009||FO}}, representing the deviation of the {{heimUFT_FO0002||FO}} lattice from the flat reference domain:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"page": "119",
"parent_section": "heimUFT_H360"
},
{
"title": "heimUFT_PARA_0702",
"text": "\nwhere {{heimUFT_FO0517||FO}}. \nThe World Selector is defined by the following operator equation, requiring that the global state of structural condensation achieves equilibrium:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"page": "119",
"parent_section": "heimUFT_H360"
},
{
"title": "heimUFT_PARA_0703",
"text": "\nwhere {{heimUFT_FO1010||FO}}. In its component format, this acts as a massive eigenvalue problem for the connections:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"page": "119",
"parent_section": "heimUFT_H360"
},
{
"title": "heimUFT_PARA_0704",
"text": "\n\nThis equation is profound. It identifies the material world as a set of discrete eigenvalue spectra {{heimUFT_FO1011||FO}}. An elementary particle exists only where this geometric flux cycles upon itself and achieves a stable resonant eigenvalue.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"page": "119",
"parent_section": "heimUFT_H360"
},
{
"title": "heimUFT_PARA_0705",
"text": "!! 43.2 Hermetry Forms and Eigenvalue Ratios\n\n \n\nTo solve this system, we must evaluate the \"Hermetry Forms\"-the specific ratios of these eigenvalues that allow for a closed, stable circulatory system. We introduce these ratios by considering the case where the indices match {{heimUFT_FO1012||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"page": "119",
"parent_section": "heimUFT_H361"
},
{
"title": "heimUFT_PARA_0706",
"text": "\n\nBy manipulating the swapped indices and using the Hermiticity of the basic capacitor ( {{heimUFT_FOX_8788de7ffa||FO}} ), Heim introduces the ratio {{heimUFT_FO0521||FO}} as a dimensionless coupling constant:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"page": "119",
"parent_section": "heimUFT_H361"
},
{
"title": "heimUFT_PARA_0707",
"text": "!! 43.2.1 Substitution Steps\n\n \n\nWe substitute these ratios back into the World Selector components to systematically reduce the tensorial rank: \n- {{heimUFT_FO1013||FO}} 1: {{heimUFT_FO1014||FO}} \n- Term 2: {{heimUFT_FO1015||FO}} \n- Term 3: {{heimUFT_FO1016||FO}} \n\nSumming over the hermetry index {{heimUFT_FO1017||FO}} and defining the covariant selector {{heimUFT_FO1018||FO}}, the complex tensor system collapses into a manageable metron partial differential equation (PDE):",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"page": "120",
"parent_section": "heimUFT_H362"
},
{
"title": "heimUFT_PARA_0708",
"text": "!! 43.3 The Gradient Problem and Integration\n\n \n\nTo integrate this discrete PDE, Heim defines the vector {{heimUFT_FO1019||FO}} in a Hermetry orthonormal coordinate system:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"page": "120",
"parent_section": "heimUFT_H363"
},
{
"title": "heimUFT_PARA_0709",
"text": "\n\nThis transforms the structural problem into a metronic gradient problem seeking the structural ground state:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"page": "120",
"parent_section": "heimUFT_H363"
},
{
"title": "heimUFT_PARA_0710",
"text": "\n\nBy introducing the variable {{heimUFT_FO0523||FO}}, we relate the gradient directly to the Metron number {{heimUFT_FO0505||FO}}. Multiplying by the metron increment {{heimUFT_FO0524||FO}}, the right side becomes a constant {{heimUFT_FO0389||FO}} :",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"page": "120",
"parent_section": "heimUFT_H363"
},
{
"title": "heimUFT_PARA_0711",
"text": "\n\nApplying the rules of metron integration (specifically the macroscopic logarithmic approxima tion), Heim integrates the gradient to find the stable existence of localized mass.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"page": "120",
"parent_section": "heimUFT_H363"
},
{
"title": "heimUFT_PARA_0712",
"text": "!! 43.4 The Fundamental Structural Integral\n\n \n\nThe complete first metron integral of the hermetry basis problem is written as a selector rule. This is the global resonance of space-time that we perceive as \"Matter\":",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"page": "120",
"parent_section": "heimUFT_H364"
},
{
"title": "heimUFT_PARA_0713",
"text": "! The First Integral of the World Structure",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"page": "120",
"parent_section": "heimUFT_H365"
},
{
"title": "heimUFT_PARA_0714",
"text": "\n\nWhere {{heimUFT_FO0526||FO}} is the normalized metric connection, and the coefficients are defined by the structural eigenvalues:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"page": "120",
"parent_section": "heimUFT_H365"
},
{
"title": "heimUFT_PARA_0715",
"text": "! Notes and Reflections: The Marble Building Completed\n\n \n\nHas the \"Theory of Everything\" been reached? Equation (W5) looks neat, but it describes a distorted periodic solution-a global geometric resonance. If we unpack the coefficients and write the eigenvalues explicitly into the sum, the \"marble\" wing of Einstein's building looks like this theoretical monster:",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"page": "121",
"parent_section": "heimUFT_H366"
},
{
"title": "heimUFT_PARA_0716",
"text": "\n\nWhile intimidating, this equation represents the ultimate triumph of the metron frame work. We have arrived at the end of the Riemannian metronization. The system implies that the localized energy of a particle is not a foreign visitor placed into space; it is a specific, stable solution to this geometric equation. \nThe right-hand side of the field equations is no longer \"wood\" (phenomenological mass added by hand). It is the exponential solution ( {{heimUFT_FO1020||FO}} ) of the underlying geometry itself. Energy cannot be a continuous fluid, because the geometric connections are strictly constrained by the Metron area {{heimUFT_FO0009||FO}} and the integer eigenvalues {{heimUFT_FO0520||FO}}. \nWe have successfully moved from a universe of objects to a universe of Resonant Selec tions. \n- Finis Metrologia -",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"page": "121",
"parent_section": "heimUFT_H366"
},
{
"title": "heimUFT_PARA_0717",
"text": "! References for this Section:\n\n \n- Riemann Curvature: The infinitesimal limit of the World Selector. \n- Eigenvalue Problem: The mechanism used to define discrete mass states. \n- Elementarstrukturen der Materie 1: Primary source for Chapter 4 derivations. \n\nEnd of Consolidated Notes on MBB Lectures \\& Metron Calculations.",
"type": "text/vnd.tiddlywiki",
"tags": "paragraph heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"page": "121",
"parent_section": "heimUFT_H367"
},
{
"title": "heimUFT_H1",
"text": "{{heimUFT_PARA_0002||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"level": "1",
"section_number": "1",
"caption": "Summaries of the MBB Lectures (1976) \\& Metron Calculations",
"page": "001",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H2",
"text": "{{heimUFT_PARA_0003||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"level": "1",
"section_number": "2",
"caption": "Consolidated Study Notes",
"page": "001",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H3",
"text": "{{heimUFT_PARA_0004||PARA}}\n\n{{heimUFT_TOC01||TOC}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"level": "1",
"section_number": "3",
"caption": "Contents",
"page": "001",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H4",
"text": "{{heimUFT_PARA_0005||PARA}}\n\n{{heimUFT_TAB_001_p007||TAB}}\n\n{{heimUFT_PARA_0006||PARA}}\n\n{{heimUFT_PARA_0007||PARA}}\n\n{{heimUFT_PARA_0008||PARA}}\n\n{{heimUFT_PARA_0009||PARA}}\n\n{{heimUFT_PARA_0010||PARA}}\n\n{{heimUFT_PARA_0011||PARA}}\n\n{{heimUFT_PARA_0012||PARA}}\n\n{{heimUFT_PARA_0013||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"level": "1",
"section_number": "4",
"caption": "Nomenclature \\& Notation Guide",
"page": "007",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H5",
"text": "{{heimUFT_PARA_0014||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"level": "1",
"section_number": "5",
"caption": "Prologue",
"page": "007",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H6",
"text": "{{heimUFT_PARA_0015||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"level": "1",
"section_number": "6",
"caption": "Part I",
"page": "008",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H7",
"text": "{{heimUFT_PARA_0016||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"level": "1",
"section_number": "7",
"caption": "The Unified Field Theory (The MBB Lectures)",
"page": "008",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H8",
"text": "{{heimUFT_PARA_0017||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"level": "1",
"section_number": "8",
"caption": "1 Scientific Method and the Axiomatic Point of Departure",
"page": "008",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H9",
"text": "{{heimUFT_PARA_0018||PARA}}\n\n{{heimUFT_LI0001||LI}}\n\n{{heimUFT_LI0002||LI}}\n\n{{heimUFT_LI0003||LI}}\n\n{{heimUFT_LI0004||LI}}\n\n{{heimUFT_LI0005||LI}}\n\n{{heimUFT_LI0006||LI}}\n\n{{heimUFT_LI0007||LI}}\n\n{{heimUFT_LI0008||LI}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451848",
"modified": "20260602103451848",
"level": "1",
"section_number": "9",
"caption": "The 8 Core Postulates of Heim Theory",
"page": "008",
"kind": "section",
"parent_section": "heimUFT"
},
{
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"text": "{{heimUFT_PARA_0019||PARA}}\n\n{{heimUFT_LI0009||LI}}\n\n{{heimUFT_LI0010||LI}}\n\n{{heimUFT_LI0011||LI}}\n\n{{heimUFT_LI0012||LI}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H11\">{{heimUFT_H11!!caption}}\n\n* <$link to=\"heimUFT_H12\">{{heimUFT_H12!!caption}}\n\n* <$link to=\"heimUFT_H13\">{{heimUFT_H13!!caption}}",
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"title": "heimUFT_H11",
"text": "{{heimUFT_PARA_0020||PARA}}\n\n{{heimUFT_LI0013||LI}}\n\n{{heimUFT_EQ0001_p009||EQBLOCK}}\n\n{{heimUFT_PARA_0021||PARA}}\n\n{{heimUFT_LI0014||LI}}\n\n{{heimUFT_EQ0002_p009||EQBLOCK}}\n\n{{heimUFT_PARA_0022||PARA}}\n\n{{heimUFT_LI0015||LI}}\n\n{{heimUFT_EQ0003_p009||EQBLOCK}}\n\n{{heimUFT_PARA_0023||PARA}}\n\n{{heimUFT_LI0016||LI}}\n\n{{heimUFT_LI0017||LI}}\n\n{{heimUFT_LI0018||LI}}\n\n{{heimUFT_PARA_0024||PARA}}\n\n{{heimUFT_LI0019||LI}}",
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"title": "heimUFT_H12",
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"title": "heimUFT_H13",
"text": "{{heimUFT_PARA_0026||PARA}}\n\n{{heimUFT_EQ0004_p010||EQBLOCK}}\n\n{{heimUFT_PARA_0027||PARA}}\n\n{{heimUFT_PARA_0028||PARA}}",
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"caption": "1.2.1 Way A: The Algebraic Route (Derivation of 6 Dimensions)",
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"title": "heimUFT_H14",
"text": "{{heimUFT_PARA_0029||PARA}}\n\n{{heimUFT_EQ0005_p011||EQBLOCK}}\n\n{{heimUFT_PARA_0030||PARA}}\n\n{{heimUFT_EQ0006_p011||EQBLOCK}}\n\n{{heimUFT_PARA_0031||PARA}}\n\n{{heimUFT_LI0020||LI}}\n\n{{heimUFT_LI0021||LI}}\n\n{{heimUFT_LI0022||LI}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H15\">{{heimUFT_H15!!caption}}\n\n* <$link to=\"heimUFT_H16\">{{heimUFT_H16!!caption}}",
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"text": "{{heimUFT_PARA_0032||PARA}}\n\n{{heimUFT_EQ0007_p011||EQBLOCK}}\n\n{{heimUFT_PARA_0033||PARA}}\n\n{{heimUFT_PARA_0034||PARA}}",
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"text": "{{heimUFT_PARA_0035||PARA}}\n\n{{heimUFT_TAB_002_p012||TAB}}\n\n{{heimUFT_PARA_0036||PARA}}\n\n{{heimUFT_PARA_0037||PARA}}\n\n{{heimUFT_PARA_0038||PARA}}\n\n{{heimUFT_PARA_0039||PARA}}\n\n{{heimUFT_PARA_0040||PARA}}",
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"title": "heimUFT_H17",
"text": "{{heimUFT_PARA_0041||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H18\">{{heimUFT_H18!!caption}}\n\n* <$link to=\"heimUFT_H19\">{{heimUFT_H19!!caption}}\n\n* <$link to=\"heimUFT_H20\">{{heimUFT_H20!!caption}}\n\n* <$link to=\"heimUFT_H21\">{{heimUFT_H21!!caption}}",
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"title": "heimUFT_H18",
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"title": "heimUFT_H19",
"text": "{{heimUFT_PARA_0046||PARA}}\n\n{{heimUFT_TAB_003_p014||TAB}}\n\n{{heimUFT_PARA_0047||PARA}}\n\n{{heimUFT_PARA_0048||PARA}}\n\n{{heimUFT_EQ0010_p014||EQBLOCK}}\n\n{{heimUFT_PARA_0049||PARA}}\n\n{{heimUFT_EQ0011_p014||EQBLOCK}}\n\n{{heimUFT_PARA_0050||PARA}}",
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"title": "heimUFT_H20",
"text": "{{heimUFT_PARA_0051||PARA}}\n\n{{heimUFT_EQ0012_p014||EQBLOCK}}\n\n{{heimUFT_PARA_0052||PARA}}\n\n{{heimUFT_EQ0013_p014||EQBLOCK}}\n\n{{heimUFT_PARA_0053||PARA}}\n\n{{heimUFT_EQ0014_p014||EQBLOCK}}\n\n{{heimUFT_PARA_0054||PARA}}\n\n{{heimUFT_PARA_0055||PARA}}\n\n{{heimUFT_EQ0015_p015||EQBLOCK}}\n\n{{heimUFT_PARA_0056||PARA}}\n\n{{heimUFT_EQ0016_p015||EQBLOCK}}\n\n{{heimUFT_PARA_0057||PARA}}\n\n{{heimUFT_EQ0017_p015||EQBLOCK}}\n\n{{heimUFT_PARA_0058||PARA}}\n\n{{heimUFT_EQ0018_p015||EQBLOCK}}\n\n{{heimUFT_PARA_0059||PARA}}\n\n{{heimUFT_EQ0019_p015||EQBLOCK}}\n\n{{heimUFT_PARA_0060||PARA}}\n\n{{heimUFT_EQ0020_p015||EQBLOCK}}\n\n{{heimUFT_PARA_0061||PARA}}",
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"caption": "2.2 Derivation of the Meso-field ( \\(\\vec{\\mu",
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"title": "heimUFT_H21",
"text": "{{heimUFT_PARA_0062||PARA}}\n\n{{heimUFT_EQ0021_p015||EQBLOCK}}\n\n{{heimUFT_PARA_0063||PARA}}\n\n{{heimUFT_EQ0022_p015||EQBLOCK}}\n\n{{heimUFT_PARA_0064||PARA}}\n\n{{heimUFT_EQ0023_p015||EQBLOCK}}\n\n{{heimUFT_PARA_0065||PARA}}\n\n{{heimUFT_EQ0024_p015||EQBLOCK}}\n\n{{heimUFT_PARA_0066||PARA}}\n\n{{heimUFT_EQ0025_p016||EQBLOCK}}\n\n{{heimUFT_PARA_0067||PARA}}\n\n{{heimUFT_EQ0026_p016||EQBLOCK}}\n\n{{heimUFT_PARA_0068||PARA}}\n\n{{heimUFT_EQ0027_p016||EQBLOCK}}\n\n{{heimUFT_PARA_0069||PARA}}\n\n{{heimUFT_EQ0028_p016||EQBLOCK}}\n\n{{heimUFT_PARA_0070||PARA}}\n\n{{heimUFT_EQ0029_p016||EQBLOCK}}\n\n{{heimUFT_PARA_0071||PARA}}\n\n{{heimUFT_EQ0030_p016||EQBLOCK}}\n\n{{heimUFT_PARA_0072||PARA}}",
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"caption": "2.3 The Structural Field \\(\\vec{f",
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},
{
"title": "heimUFT_H22",
"text": "{{heimUFT_PARA_0073||PARA}}\n\n{{heimUFT_EQ0031_p016||EQBLOCK}}\n\n{{heimUFT_PARA_0074||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H23\">{{heimUFT_H23!!caption}}\n\n* <$link to=\"heimUFT_H24\">{{heimUFT_H24!!caption}}\n\n* <$link to=\"heimUFT_H25\">{{heimUFT_H25!!caption}}",
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"caption": "Summary of Dynamic Gravitation Law",
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},
{
"title": "heimUFT_H23",
"text": "{{heimUFT_PARA_0075||PARA}}\n\n{{heimUFT_EQ0032_p016||EQBLOCK}}\n\n{{heimUFT_PARA_0076||PARA}}",
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"caption": "2.3.1 The Gravitational Lorentz Force",
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"kind": "subsection",
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},
{
"title": "heimUFT_H24",
"text": "{{heimUFT_PARA_0077||PARA}}\n\n{{heimUFT_EQ0033_p017||EQBLOCK}}\n\n{{heimUFT_PARA_0078||PARA}}\n\n{{heimUFT_EQ0034_p017||EQBLOCK}}\n\n{{heimUFT_PARA_0079||PARA}}\n\n{{heimUFT_LI0023||LI}}\n\n{{heimUFT_LI0024||LI}}",
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"caption": "2.4 The Propagation Speed and the Auxiliary Spacetimes",
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},
{
"title": "heimUFT_H25",
"text": "{{heimUFT_PARA_0080||PARA}}\n\n{{heimUFT_LI0025||LI}}\n\n{{heimUFT_LI0026||LI}}\n\n{{heimUFT_EQ0035_p017||EQBLOCK}}\n\n{{heimUFT_PARA_0081||PARA}}\n\n{{heimUFT_PARA_0082||PARA}}",
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"caption": "2.5 The Dual Spacetime Matrices and Commutativity",
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},
{
"title": "heimUFT_H26",
"text": "{{heimUFT_PARA_0083||PARA}}\n\n{{heimUFT_LI0027||LI}}\n\n{{heimUFT_LI0028||LI}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H27\">{{heimUFT_H27!!caption}}\n\n* <$link to=\"heimUFT_H28\">{{heimUFT_H28!!caption}}",
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"caption": "3 The Reputation of Unified Field Theory",
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},
{
"title": "heimUFT_H27",
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"caption": "3.1 The Voices of the Contemporaries",
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},
{
"title": "heimUFT_H28",
"text": "{{heimUFT_PARA_0085||PARA}}\n\n{{heimUFT_PARA_0086||PARA}}",
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"caption": "3.2 Feynman on the \"Children's Dream\"",
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"parent_section": "heimUFT_H26"
},
{
"title": "heimUFT_H29",
"text": "{{heimUFT_PARA_0087||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H30\">{{heimUFT_H30!!caption}}",
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"caption": "Response to Feynman",
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{
"title": "heimUFT_H30",
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"caption": "3.3 Appendix: The Asymmetric Metric",
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},
{
"title": "heimUFT_H31",
"text": "{{heimUFT_PARA_0089||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H32\">{{heimUFT_H32!!caption}}\n\n* <$link to=\"heimUFT_H33\">{{heimUFT_H33!!caption}}\n\n* <$link to=\"heimUFT_H34\">{{heimUFT_H34!!caption}}",
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"caption": "4 Detour: Part 2 - Twisted Geometry and the Scholarship Anecdote",
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},
{
"title": "heimUFT_H32",
"text": "{{heimUFT_PARA_0090||PARA}}\n\n{{heimUFT_LI0029||LI}}",
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"section_number": "16.1",
"caption": "4.1 Cartan and the Generalization of Curvature",
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},
{
"title": "heimUFT_H33",
"text": "{{heimUFT_PARA_0091||PARA}}\n\n{{heimUFT_PARA_0092||PARA}}",
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"caption": "4.2 Heim's 1952 Scholarship Encounter",
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},
{
"title": "heimUFT_H34",
"text": "{{heimUFT_PARA_0093||PARA}}\n\n{{heimUFT_LI0030||LI}}\n\n{{heimUFT_LI0031||LI}}",
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},
{
"title": "heimUFT_H35",
"text": "{{heimUFT_PARA_0094||PARA}}\n\n{{heimUFT_LI0032||LI}}\n\n{{heimUFT_LI0033||LI}}\n\n{{heimUFT_LI0034||LI}}\n\n{{heimUFT_LI0035||LI}}",
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"caption": "References for this Section:",
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{
"title": "heimUFT_H36",
"text": "{{heimUFT_PARA_0095||PARA}}\n\n{{heimUFT_EQ0036_p021||EQBLOCK}}\n\n{{heimUFT_PARA_0096||PARA}}\n\n{{heimUFT_EQ0037_p021||EQBLOCK}}\n\n{{heimUFT_PARA_0097||PARA}}",
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"caption": "In-Depth: The Geometry of the Retort",
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{
"title": "heimUFT_H37",
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"caption": "5 MBB Lecture Part 2: Invariant Theory of Gravity",
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{
"title": "heimUFT_H38",
"text": "{{heimUFT_PARA_0099||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H39\">{{heimUFT_H39!!caption}}",
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{
"title": "heimUFT_H39",
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"caption": "5.1 Formulation of an Invariant Theory of Gravity",
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},
{
"title": "heimUFT_H40",
"text": "{{heimUFT_PARA_0101||PARA}}\n\n{{heimUFT_PARA_0102||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H41\">{{heimUFT_H41!!caption}}\n\n* <$link to=\"heimUFT_H42\">{{heimUFT_H42!!caption}}",
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"caption": "Volume 1, Chapter 1-2",
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},
{
"title": "heimUFT_H41",
"text": "{{heimUFT_PARA_0103||PARA}}\n\n{{heimUFT_EQ0038_p022||EQBLOCK}}\n\n{{heimUFT_PARA_0104||PARA}}\n\n{{heimUFT_DIA_0002||DIA}}\n\n{{heimUFT_PARA_0105||PARA}}",
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"caption": "5.1.1 Dynamic Gravitational Fields",
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"kind": "subsection",
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},
{
"title": "heimUFT_H42",
"text": "{{heimUFT_PARA_0106||PARA}}\n\n{{heimUFT_LI0036||LI}}\n\n{{heimUFT_PARA_0107||PARA}}\n\n{{heimUFT_LI0037||LI}}\n\n{{heimUFT_DIA_0003||DIA}}\n\n{{heimUFT_PARA_0108||PARA}}\n\n{{heimUFT_PARA_0109||PARA}}\n\n{{heimUFT_EQ0039_p023||EQBLOCK}}\n\n{{heimUFT_PARA_0110||PARA}}",
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"caption": "5.2 The Auxiliary Spacetimes \\(R_{-4",
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{
"title": "heimUFT_H43",
"text": "{{heimUFT_PARA_0111||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H44\">{{heimUFT_H44!!caption}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451849",
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"section_number": "22",
"caption": "Notes and Reflections: The Brain Complains",
"page": "023",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H44",
"text": "{{heimUFT_PARA_0112||PARA}}\n\n{{heimUFT_EQ0040_p023||EQBLOCK}}\n\n{{heimUFT_PARA_0113||PARA}}\n\n{{heimUFT_EQ0041_p024||EQBLOCK}}\n\n{{heimUFT_PARA_0114||PARA}}",
"type": "text/vnd.tiddlywiki",
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"level": "2",
"section_number": "22.1",
"caption": "5.3 The Mesofield \\(\\mu\\) (Gravitomagnetism)",
"page": "023",
"kind": "subsection",
"parent_section": "heimUFT_H43"
},
{
"title": "heimUFT_H45",
"text": "{{heimUFT_PARA_0115||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451849",
"modified": "20260602103451849",
"level": "1",
"section_number": "23",
"caption": "Questions for this Section:",
"page": "024",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H46",
"text": "{{heimUFT_PARA_0116||PARA}}\n\n{{heimUFT_LI0038||LI}}\n\n{{heimUFT_LI0039||LI}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"level": "1",
"section_number": "24",
"caption": "References for this Section:",
"page": "024",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H47",
"text": "{{heimUFT_PARA_0117||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451849",
"modified": "20260602103451849",
"level": "1",
"section_number": "25",
"caption": "In-Depth: The Formalism of Gravitation Dynamics (Map I-2)",
"page": "024",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H48",
"text": "{{heimUFT_PARA_0118||PARA}}\n\n{{heimUFT_LI0040||LI}}\n\n{{heimUFT_EQ0042_p024||EQBLOCK}}\n\n{{heimUFT_PARA_0119||PARA}}\n\n{{heimUFT_EQ0043_p024||EQBLOCK}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"modified": "20260602103451849",
"level": "1",
"section_number": "26",
"caption": "1. Redefining the Source \\(\\sigma\\)",
"page": "024",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H49",
"text": "{{heimUFT_PARA_0120||PARA}}\n\n{{heimUFT_LI0041||LI}}\n\n{{heimUFT_EQ0044_p025||EQBLOCK}}\n\n{{heimUFT_PARA_0121||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451849",
"modified": "20260602103451849",
"level": "1",
"section_number": "27",
"caption": "2. The Meso-field and Vectorial Orthogonality",
"page": "025",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H50",
"text": "{{heimUFT_PARA_0122||PARA}}\n\n{{heimUFT_EQ0045_p025||EQBLOCK}}\n\n{{heimUFT_PARA_0123||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451849",
"modified": "20260602103451849",
"level": "1",
"section_number": "28",
"caption": "The Dynamic Gravitation Law",
"page": "025",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H51",
"text": "{{heimUFT_PARA_0124||PARA}}\n\n{{heimUFT_LI0042||LI}}\n\n{{heimUFT_EQ0046_p025||EQBLOCK}}\n\n{{heimUFT_PARA_0125||PARA}}\n\n{{heimUFT_LI0043||LI}}\n\n{{heimUFT_LI0044||LI}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451849",
"modified": "20260602103451849",
"level": "1",
"section_number": "29",
"caption": "3. The Selection of Real Time for Gravity ( \\(\\beta>0\\) )",
"page": "025",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H52",
"text": "{{heimUFT_PARA_0126||PARA}}\n\n{{heimUFT_LI0045||LI}}\n\n{{heimUFT_LI0046||LI}}\n\n{{heimUFT_LI0047||LI}}\n\n{{heimUFT_EQ0047_p025||EQBLOCK}}\n\n{{heimUFT_PARA_0127||PARA}}",
"type": "text/vnd.tiddlywiki",
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"created": "20260602103451849",
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"level": "1",
"section_number": "30",
"caption": "4. The Commutativity of Dual Spacetimes",
"page": "025",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H53",
"text": "{{heimUFT_PARA_0128||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H54\">{{heimUFT_H54!!caption}}\n\n* <$link to=\"heimUFT_H55\">{{heimUFT_H55!!caption}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451849",
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"level": "1",
"section_number": "31",
"caption": "6 The Dual Views of Spacetime: Geometrical vs. Physical",
"page": "026",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H54",
"text": "{{heimUFT_PARA_0129||PARA}}\n\n{{heimUFT_EQ0048_p026||EQBLOCK}}\n\n{{heimUFT_PARA_0130||PARA}}\n\n{{heimUFT_LI0048||LI}}\n\n{{heimUFT_LI0049||LI}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451849",
"modified": "20260602103451849",
"level": "2",
"section_number": "31.1",
"caption": "6.1 The Geometrical View: From Empty Space to Cartan Geometry",
"page": "026",
"kind": "subsection",
"parent_section": "heimUFT_H53"
},
{
"title": "heimUFT_H55",
"text": "{{heimUFT_PARA_0131||PARA}}\n\n{{heimUFT_EQ0049_p026||EQBLOCK}}\n\n{{heimUFT_PARA_0132||PARA}}\n\n{{heimUFT_EQ0050_p026||EQBLOCK}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451849",
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"level": "2",
"section_number": "31.2",
"caption": "6.1.1 Investigation of the Hermite Operator and the Metric Split",
"page": "026",
"kind": "subsection",
"parent_section": "heimUFT_H53"
},
{
"title": "heimUFT_H56",
"text": "{{heimUFT_PARA_0133||PARA}}\n\n{{heimUFT_LI0050||LI}}\n\n{{heimUFT_LI0051||LI}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451849",
"modified": "20260602103451849",
"level": "1",
"section_number": "32",
"caption": "The Asymmetry Breakdown:",
"page": "026",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H57",
"text": "{{heimUFT_PARA_0134||PARA}}\n\n{{heimUFT_PIC_0001||PIC}}\n\n{{heimUFT_TAB_004_p027||TAB}}\n\n{{heimUFT_PARA_0135||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H58\">{{heimUFT_H58!!caption}}\n\n* <$link to=\"heimUFT_H59\">{{heimUFT_H59!!caption}}\n\n* <$link to=\"heimUFT_H60\">{{heimUFT_H60!!caption}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"level": "1",
"section_number": "33",
"caption": "",
"page": "027",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H58",
"text": "{{heimUFT_PARA_0136||PARA}}\n\n{{heimUFT_TAB_005_p027||TAB}}\n\n{{heimUFT_PARA_0137||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451849",
"modified": "20260602103451849",
"level": "2",
"section_number": "33.1",
"caption": "6.1.2 Splitting into Hermitian and Anti-Hermitian Parts",
"page": "027",
"kind": "subsection",
"parent_section": "heimUFT_H57"
},
{
"title": "heimUFT_H59",
"text": "{{heimUFT_PARA_0138||PARA}}\n\n{{heimUFT_LI0052||LI}}\n\n{{heimUFT_PARA_0139||PARA}}\n\n{{heimUFT_LI0053||LI}}\n\n{{heimUFT_EQ0051_p028||EQBLOCK}}\n\n{{heimUFT_PARA_0140||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451849",
"modified": "20260602103451849",
"level": "2",
"section_number": "33.2",
"caption": "6.1.3 The Physical View: Unifying the Field Tensors",
"page": "027",
"kind": "subsection",
"parent_section": "heimUFT_H57"
},
{
"title": "heimUFT_H60",
"text": "{{heimUFT_PARA_0141||PARA}}\n\n{{heimUFT_LI0054||LI}}\n\n{{heimUFT_EQ0052_p028||EQBLOCK}}\n\n{{heimUFT_PARA_0142||PARA}}\n\n{{heimUFT_EQ0053_p028||EQBLOCK}}\n\n{{heimUFT_PARA_0143||PARA}}\n\n{{heimUFT_LI0055||LI}}\n\n{{heimUFT_PARA_0144||PARA}}\n\n{{heimUFT_LI0056||LI}}\n\n{{heimUFT_EQ0054_p029||EQBLOCK}}\n\n{{heimUFT_PARA_0145||PARA}}\n\n{{heimUFT_EQ0055_p029||EQBLOCK}}\n\n{{heimUFT_PARA_0146||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451849",
"modified": "20260602103451849",
"level": "2",
"section_number": "33.3",
"caption": "6.1.4 The Dual Convergence to the Equivalence Thesis",
"page": "028",
"kind": "subsection",
"parent_section": "heimUFT_H57"
},
{
"title": "heimUFT_H61",
"text": "{{heimUFT_PARA_0147||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"level": "1",
"section_number": "34",
"caption": "7 Introducing the Quantum Principle to the Field Equation",
"page": "029",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H62",
"text": "{{heimUFT_PARA_0148||PARA}}\n\n{{heimUFT_LI0057||LI}}\n\n{{heimUFT_LI0058||LI}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H63\">{{heimUFT_H63!!caption}}\n\n* <$link to=\"heimUFT_H64\">{{heimUFT_H64!!caption}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451849",
"modified": "20260602103451849",
"level": "1",
"section_number": "35",
"caption": "References: MBB Lecture Transcript; Map I-4 (Introducing the quantum principle)",
"page": "029",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H63",
"text": "{{heimUFT_PARA_0149||PARA}}\n\n{{heimUFT_PARA_0150||PARA}}\n\n{{heimUFT_EQ0056_p030||EQBLOCK}}\n\n{{heimUFT_PARA_0151||PARA}}\n\n{{heimUFT_EQ0057_p030||EQBLOCK}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451849",
"modified": "20260602103451849",
"level": "2",
"section_number": "35.1",
"caption": "7.1 The Matrix Trace and the Extended Tensor",
"page": "029",
"kind": "subsection",
"parent_section": "heimUFT_H62"
},
{
"title": "heimUFT_H64",
"text": "{{heimUFT_PARA_0152||PARA}}\n\n{{heimUFT_EQ0058_p030||EQBLOCK}}\n\n{{heimUFT_PARA_0153||PARA}}\n\n{{heimUFT_EQ0059_p030||EQBLOCK}}\n\n{{heimUFT_PARA_0154||PARA}}\n\n{{heimUFT_EQ0060_p030||EQBLOCK}}\n\n{{heimUFT_PARA_0155||PARA}}\n\n{{heimUFT_EQ0061_p030||EQBLOCK}}\n\n{{heimUFT_PARA_0156||PARA}}\n\n{{heimUFT_EQ0062_p030||EQBLOCK}}\n\n{{heimUFT_PARA_0157||PARA}}\n\n{{heimUFT_EQ0063_p030||EQBLOCK}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451849",
"modified": "20260602103451849",
"level": "2",
"section_number": "35.2",
"caption": "7.2 Quantizing Space-Time ( \\(d \\rightarrow \\Delta\\) )",
"page": "030",
"kind": "subsection",
"parent_section": "heimUFT_H62"
},
{
"title": "heimUFT_H65",
"text": "{{heimUFT_PARA_0158||PARA}}\n\n{{heimUFT_LI0059||LI}}\n\n{{heimUFT_LI0060||LI}}\n\n{{heimUFT_LI0061||LI}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"level": "1",
"section_number": "36",
"caption": "The Paradigm Shift of Equation 2",
"page": "030",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H66",
"text": "{{heimUFT_PARA_0159||PARA}}\n\n{{heimUFT_DIA_0004||DIA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H67\">{{heimUFT_H67!!caption}}\n\n* <$link to=\"heimUFT_H68\">{{heimUFT_H68!!caption}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451849",
"modified": "20260602103451849",
"level": "1",
"section_number": "37",
"caption": "Chapter I-4: Introducing the Quantum Principle",
"page": "031",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H67",
"text": "{{heimUFT_PARA_0160||PARA}}\n\n{{heimUFT_EQ0064_p032||EQBLOCK}}\n\n{{heimUFT_PARA_0161||PARA}}\n\n{{heimUFT_EQ0065_p032||EQBLOCK}}\n\n{{heimUFT_PARA_0162||PARA}}\n\n{{heimUFT_EQ0066_p032||EQBLOCK}}\n\n{{heimUFT_PARA_0163||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451849",
"modified": "20260602103451849",
"level": "2",
"section_number": "37.1",
"caption": "7.3 The Structural Decomposition Bridge (Macroscopic to Microscopic)",
"page": "032",
"kind": "subsection",
"parent_section": "heimUFT_H66"
},
{
"title": "heimUFT_H68",
"text": "{{heimUFT_PARA_0164||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"level": "2",
"section_number": "37.2",
"caption": "7.4 Detour: GravitoElectroMagnetism (GEM)",
"page": "032",
"kind": "subsection",
"parent_section": "heimUFT_H66"
},
{
"title": "heimUFT_H69",
"text": "{{heimUFT_PARA_0165||PARA}}\n\n{{heimUFT_EQ0067_p032||EQBLOCK}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"level": "1",
"section_number": "38",
"caption": "Heim's Formulation:",
"page": "032",
"kind": "section",
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},
{
"title": "heimUFT_H70",
"text": "{{heimUFT_PARA_0166||PARA}}\n\n{{heimUFT_EQ0068_p033||EQBLOCK}}\n\n{{heimUFT_PARA_0167||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H71\">{{heimUFT_H71!!caption}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451849",
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"level": "1",
"section_number": "39",
"caption": "Standard GEM Formulation:",
"page": "033",
"kind": "section",
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},
{
"title": "heimUFT_H71",
"text": "{{heimUFT_PARA_0168||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451849",
"modified": "20260602103451849",
"level": "2",
"section_number": "39.1",
"caption": "7.5 Description of the Unified Field",
"page": "033",
"kind": "subsection",
"parent_section": "heimUFT_H70"
},
{
"title": "heimUFT_H72",
"text": "{{heimUFT_PARA_0169||PARA}}\n\n{{heimUFT_EQ0069_p033||EQBLOCK}}\n\n{{heimUFT_PARA_0170||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H73\">{{heimUFT_H73!!caption}}\n\n* <$link to=\"heimUFT_H74\">{{heimUFT_H74!!caption}}\n\n* <$link to=\"heimUFT_H75\">{{heimUFT_H75!!caption}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"modified": "20260602103451849",
"level": "1",
"section_number": "40",
"caption": "Basic Structure, Volume 1, Chapter 1-3: Space-Time Processes",
"page": "033",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H73",
"text": "{{heimUFT_PARA_0171||PARA}}\n\n{{heimUFT_LI0062||LI}}\n\n{{heimUFT_LI0063||LI}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451849",
"modified": "20260602103451849",
"level": "2",
"section_number": "40.1",
"caption": "7.5.1 Hermitian and Symmetric Tensors",
"page": "033",
"kind": "subsection",
"parent_section": "heimUFT_H72"
},
{
"title": "heimUFT_H74",
"text": "{{heimUFT_PARA_0172||PARA}}\n\n{{heimUFT_EQ0070_p033||EQBLOCK}}\n\n{{heimUFT_PARA_0173||PARA}}\n\n{{heimUFT_EQ0071_p033||EQBLOCK}}\n\n{{heimUFT_PARA_0174||PARA}}\n\n{{heimUFT_EQ0072_p034||EQBLOCK}}\n\n{{heimUFT_PARA_0175||PARA}}\n\n{{heimUFT_EQ0073_p034||EQBLOCK}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451849",
"modified": "20260602103451849",
"level": "2",
"section_number": "40.2",
"caption": "7.5.2 The Electromagnetic Case",
"page": "033",
"kind": "subsection",
"parent_section": "heimUFT_H72"
},
{
"title": "heimUFT_H75",
"text": "{{heimUFT_PARA_0176||PARA}}\n\n{{heimUFT_EQ0074_p034||EQBLOCK}}\n\n{{heimUFT_PARA_0177||PARA}}\n\n{{heimUFT_EQ0075_p034||EQBLOCK}}\n\n{{heimUFT_PARA_0178||PARA}}\n\n{{heimUFT_EQ0076_p034||EQBLOCK}}\n\n{{heimUFT_PARA_0179||PARA}}\n\n{{heimUFT_EQ0077_p034||EQBLOCK}}\n\n{{heimUFT_PARA_0180||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"modified": "20260602103451849",
"level": "2",
"section_number": "40.3",
"caption": "7.5.3 Comparison with General Relativity",
"page": "034",
"kind": "subsection",
"parent_section": "heimUFT_H72"
},
{
"title": "heimUFT_H76",
"text": "{{heimUFT_PARA_0181||PARA}}\n\n{{heimUFT_PARA_0182||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451849",
"modified": "20260602103451849",
"level": "1",
"section_number": "41",
"caption": "Reflections: The Divergence Issue",
"page": "034",
"kind": "section",
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},
{
"title": "heimUFT_H77",
"text": "{{heimUFT_PARA_0183||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451849",
"modified": "20260602103451849",
"level": "1",
"section_number": "42",
"caption": "Questions for this Section:",
"page": "035",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H78",
"text": "{{heimUFT_PARA_0184||PARA}}\n\n{{heimUFT_LI0064||LI}}\n\n{{heimUFT_LI0065||LI}}\n\n{{heimUFT_LI0066||LI}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451849",
"modified": "20260602103451849",
"level": "1",
"section_number": "43",
"caption": "References for this Section:",
"page": "035",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H79",
"text": "{{heimUFT_PARA_0185||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451849",
"modified": "20260602103451849",
"level": "1",
"section_number": "44",
"caption": "In-Depth: The Non-Hermitian Unified Tensor (Map I-3)",
"page": "035",
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"title": "heimUFT_H80",
"text": "{{heimUFT_PARA_0186||PARA}}\n\n{{heimUFT_LI0067||LI}}\n\n{{heimUFT_EQ0078_p035||EQBLOCK}}\n\n{{heimUFT_PARA_0187||PARA}}",
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"caption": "1. Iteration of the Field Tensor",
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},
{
"title": "heimUFT_H81",
"text": "{{heimUFT_PARA_0188||PARA}}\n\n{{heimUFT_LI0068||LI}}\n\n{{heimUFT_EQ0079_p035||EQBLOCK}}\n\n{{heimUFT_PARA_0189||PARA}}\n\n{{heimUFT_PARA_0190||PARA}}\n\n{{heimUFT_LI0069||LI}}\n\n{{heimUFT_LI0070||LI}}",
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"section_number": "46",
"caption": "2. The Triple Metric Investigation",
"page": "035",
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{
"title": "heimUFT_H82",
"text": "{{heimUFT_PARA_0191||PARA}}\n\n{{heimUFT_LI0071||LI}}",
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"section_number": "47",
"caption": "3. The Generalised Equivalence Thesis",
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{
"title": "heimUFT_H83",
"text": "{{heimUFT_PARA_0192||PARA}}\n\n{{heimUFT_EQ0080_p036||EQBLOCK}}",
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"section_number": "48",
"caption": "Heim's Unified Field Equation",
"page": "036",
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},
{
"title": "heimUFT_H84",
"text": "{{heimUFT_PARA_0193||PARA}}\n\n{{heimUFT_LI0072||LI}}\n\n{{heimUFT_LI0073||LI}}\n\n{{heimUFT_LI0074||LI}}\n\n{{heimUFT_LI0075||LI}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H85\">{{heimUFT_H85!!caption}}\n\n* <$link to=\"heimUFT_H86\">{{heimUFT_H86!!caption}}\n\n* <$link to=\"heimUFT_H87\">{{heimUFT_H87!!caption}}\n\n* <$link to=\"heimUFT_H88\">{{heimUFT_H88!!caption}}",
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"caption": "4. Comparison with General Relativity",
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},
{
"title": "heimUFT_H85",
"text": "{{heimUFT_PARA_0194||PARA}}\n\n{{heimUFT_EQ0081_p036||EQBLOCK}}\n\n{{heimUFT_PARA_0195||PARA}}\n\n{{heimUFT_EQ0082_p036||EQBLOCK}}\n\n{{heimUFT_PARA_0196||PARA}}\n\n{{heimUFT_EQ0083_p037||EQBLOCK}}\n\n{{heimUFT_PARA_0197||PARA}}\n\n{{heimUFT_EQ0084_p037||EQBLOCK}}\n\n{{heimUFT_PARA_0198||PARA}}\n\n{{heimUFT_DIA_0005||DIA}}\n\n{{heimUFT_PARA_0199||PARA}}\n\n{{heimUFT_LI0076||LI}}",
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"level": "2",
"section_number": "49.1",
"caption": "7.6 Finding the Empty Spectra and the Necessity of \\(R_{6",
"page": "036",
"kind": "subsection",
"parent_section": "heimUFT_H84"
},
{
"title": "heimUFT_H86",
"text": "{{heimUFT_PARA_0200||PARA}}\n\n{{heimUFT_EQ0085_p037||EQBLOCK}}\n\n{{heimUFT_PARA_0201||PARA}}\n\n{{heimUFT_EQ0086_p037||EQBLOCK}}\n\n{{heimUFT_PARA_0202||PARA}}\n\n{{heimUFT_TAB_006_p038||TAB}}\n\n{{heimUFT_PARA_0203||PARA}}",
"type": "text/vnd.tiddlywiki",
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"level": "2",
"section_number": "49.2",
"caption": "7.6.1 The Improper Quotient: The Proof of Superspace",
"page": "037",
"kind": "subsection",
"parent_section": "heimUFT_H84"
},
{
"title": "heimUFT_H87",
"text": "{{heimUFT_PARA_0204||PARA}}\n\n{{heimUFT_EQ0087_p038||EQBLOCK}}\n\n{{heimUFT_PARA_0205||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"level": "2",
"section_number": "49.3",
"caption": "7.6.2 The Structure of the \\(R_{6",
"page": "038",
"kind": "subsection",
"parent_section": "heimUFT_H84"
},
{
"title": "heimUFT_H88",
"text": "{{heimUFT_PARA_0206||PARA}}\n\n{{heimUFT_TAB_007_p039||TAB}}\n\n{{heimUFT_PARA_0207||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"level": "2",
"section_number": "49.4",
"caption": "7.6.3 The Stability Proof for 3 Real Dimensions",
"page": "039",
"kind": "subsection",
"parent_section": "heimUFT_H84"
},
{
"title": "heimUFT_H89",
"text": "{{heimUFT_PARA_0208||PARA}}\n\n{{heimUFT_EQ0088_p039||EQBLOCK}}\n\n{{heimUFT_PARA_0209||PARA}}\n\n{{heimUFT_LI0077||LI}}\n\n{{heimUFT_LI0078||LI}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"level": "1",
"section_number": "50",
"caption": "8 The Derivation of the Metron ( \\(\\tau\\) )",
"page": "039",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H90",
"text": "{{heimUFT_PARA_0210||PARA}}\n\n{{heimUFT_EQ0089_p040||EQBLOCK}}\n\n{{heimUFT_PARA_0211||PARA}}\n\n{{heimUFT_EQ0090_p040||EQBLOCK}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H91\">{{heimUFT_H91!!caption}}\n\n* <$link to=\"heimUFT_H92\">{{heimUFT_H92!!caption}}",
"type": "text/vnd.tiddlywiki",
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"section_number": "51",
"caption": "The Fundamental Geometrical Constant (The Metron)",
"page": "040",
"kind": "section",
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},
{
"title": "heimUFT_H91",
"text": "{{heimUFT_PARA_0212||PARA}}",
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"tags": "section heimUFT",
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"level": "2",
"section_number": "51.1",
"caption": "8.0.1 Comparison to the Planck Area",
"page": "040",
"kind": "subsection",
"parent_section": "heimUFT_H90"
},
{
"title": "heimUFT_H92",
"text": "{{heimUFT_PARA_0213||PARA}}",
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"tags": "section heimUFT",
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"level": "2",
"section_number": "51.2",
"caption": "8.0.2 The Error of the Infinitesimal Calculus",
"page": "040",
"kind": "subsection",
"parent_section": "heimUFT_H90"
},
{
"title": "heimUFT_H93",
"text": "{{heimUFT_PARA_0214||PARA}}",
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"tags": "section heimUFT",
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"level": "1",
"section_number": "52",
"caption": "9 Particles as Cyclic Periodic Processes",
"page": "040",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H94",
"text": "{{heimUFT_PARA_0215||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H95\">{{heimUFT_H95!!caption}}\n\n* <$link to=\"heimUFT_H96\">{{heimUFT_H96!!caption}}\n\n* <$link to=\"heimUFT_H97\">{{heimUFT_H97!!caption}}\n\n* <$link to=\"heimUFT_H98\">{{heimUFT_H98!!caption}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "1",
"section_number": "53",
"caption": "References: MBB Lecture Transcript; Map \"Particles as cyclic periodic processes\" (Page 4)",
"page": "040",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H95",
"text": "{{heimUFT_PARA_0216||PARA}}\n\n{{heimUFT_LI0079||LI}}\n\n{{heimUFT_PARA_0217||PARA}}\n\n{{heimUFT_LI0080||LI}}\n\n{{heimUFT_DIA_0006||DIA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "2",
"section_number": "53.1",
"caption": "9.1 The Flux Algebra and Stability Criterion",
"page": "040",
"kind": "subsection",
"parent_section": "heimUFT_H94"
},
{
"title": "heimUFT_H96",
"text": "{{heimUFT_PARA_0218||PARA}}\n\n{{heimUFT_LI0081||LI}}\n\n{{heimUFT_LI0082||LI}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "2",
"section_number": "53.2",
"caption": "9.1.1 The Chronon Oscillation: Real and Virtual States",
"page": "041",
"kind": "subsection",
"parent_section": "heimUFT_H94"
},
{
"title": "heimUFT_H97",
"text": "{{heimUFT_PARA_0219||PARA}}\n\n{{heimUFT_EQ0091_p041||EQBLOCK}}\n\n{{heimUFT_PARA_0220||PARA}}\n\n{{heimUFT_LI0083||LI}}\n\n{{heimUFT_LI0084||LI}}\n\n{{heimUFT_DIA_0007||DIA}}\n\n{{heimUFT_PARA_0221||PARA}}",
"type": "text/vnd.tiddlywiki",
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"created": "20260602103451850",
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"level": "2",
"section_number": "53.3",
"caption": "9.2 Spin in \\(R_{6",
"page": "041",
"kind": "subsection",
"parent_section": "heimUFT_H94"
},
{
"title": "heimUFT_H98",
"text": "{{heimUFT_PARA_0222||PARA}}",
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"tags": "section heimUFT",
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"level": "2",
"section_number": "53.4",
"caption": "9.2.1 The Isomorphism Spin ( \\(P\\) ) and Anti-Matter",
"page": "042",
"kind": "subsection",
"parent_section": "heimUFT_H94"
},
{
"title": "heimUFT_H99",
"text": "{{heimUFT_PARA_0223||PARA}}",
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"tags": "section heimUFT",
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"level": "1",
"section_number": "54",
"caption": "10 The Internal Structure of Elementary Particles",
"page": "042",
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"parent_section": "heimUFT"
},
{
"title": "heimUFT_H100",
"text": "{{heimUFT_PARA_0224||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H101\">{{heimUFT_H101!!caption}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
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"level": "1",
"section_number": "55",
"caption": "References: MBB Lecture Transcript; Map \"Inner density of protosimplexes\" (Page 5)",
"page": "042",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H101",
"text": "{{heimUFT_PARA_0225||PARA}}\n\n{{heimUFT_DIA_0008||DIA}}\n\n{{heimUFT_PARA_0226||PARA}}\n\n{{heimUFT_TAB_008_p043||TAB}}\n\n{{heimUFT_PARA_0227||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "2",
"section_number": "55.1",
"caption": "10.1 The Strong Force as Geometric Zone Overlap",
"page": "042",
"kind": "subsection",
"parent_section": "heimUFT_H100"
},
{
"title": "heimUFT_H102",
"text": "{{heimUFT_PARA_0228||PARA}}\n\n{{heimUFT_TAB_009_p044||TAB}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H103\">{{heimUFT_H103!!caption}}\n\n* <$link to=\"heimUFT_H104\">{{heimUFT_H104!!caption}}\n\n* <$link to=\"heimUFT_H105\">{{heimUFT_H105!!caption}}\n\n* <$link to=\"heimUFT_H106\">{{heimUFT_H106!!caption}}",
"type": "text/vnd.tiddlywiki",
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"level": "1",
"section_number": "56",
"caption": "11 The Mass Formula and Geometric Quantum Numbers",
"page": "044",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H103",
"text": "{{heimUFT_PARA_0229||PARA}}\n\n{{heimUFT_EQ0092_p044||EQBLOCK}}\n\n{{heimUFT_PARA_0230||PARA}}\n\n{{heimUFT_EQ0093_p045||EQBLOCK}}\n\n{{heimUFT_PARA_0231||PARA}}\n\n{{heimUFT_EQ0094_p045||EQBLOCK}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"level": "2",
"section_number": "56.1",
"caption": "11.0.1 The Geometric Origin of Baryon Number",
"page": "044",
"kind": "subsection",
"parent_section": "heimUFT_H102"
},
{
"title": "heimUFT_H104",
"text": "{{heimUFT_PARA_0232||PARA}}\n\n{{heimUFT_EQ0095_p045||EQBLOCK}}\n\n{{heimUFT_PARA_0233||PARA}}\n\n{{heimUFT_LI0085||LI}}\n\n{{heimUFT_LI0086||LI}}",
"type": "text/vnd.tiddlywiki",
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"level": "2",
"section_number": "56.2",
"caption": "11.1 Multiplets and the 25 Ground States",
"page": "045",
"kind": "subsection",
"parent_section": "heimUFT_H102"
},
{
"title": "heimUFT_H105",
"text": "{{heimUFT_PARA_0234||PARA}}",
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"level": "2",
"section_number": "56.3",
"caption": "11.1.1 The Resonance Law (Higher Eigenvalues)",
"page": "045",
"kind": "subsection",
"parent_section": "heimUFT_H102"
},
{
"title": "heimUFT_H106",
"text": "{{heimUFT_PARA_0235||PARA}}\n\n{{heimUFT_TAB_010_p046||TAB}}\n\n{{heimUFT_PARA_0236||PARA}}\n\n{{heimUFT_PARA_0237||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"level": "2",
"section_number": "56.4",
"caption": "11.2 From the World Selector to the Fundamental Constants",
"page": "045",
"kind": "subsection",
"parent_section": "heimUFT_H102"
},
{
"title": "heimUFT_H107",
"text": "{{heimUFT_PARA_0238||PARA}}\n\n{{heimUFT_EQ0096_p046||EQBLOCK}}\n\n{{heimUFT_PARA_0239||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H108\">{{heimUFT_H108!!caption}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
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"level": "1",
"section_number": "57",
"caption": "Geometric Electron Mass Equation (Eq. 96b)",
"page": "046",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H108",
"text": "{{heimUFT_PARA_0240||PARA}}",
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"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "2",
"section_number": "57.1",
"caption": "11.2.1 The Fine Structure Constant ( \\(\\alpha\\) ) and Elementary Charge ( \\(e\\) )",
"page": "046",
"kind": "subsection",
"parent_section": "heimUFT_H107"
},
{
"title": "heimUFT_H109",
"text": "{{heimUFT_PARA_0241||PARA}}\n\n{{heimUFT_EQ0097_p047||EQBLOCK}}\n\n{{heimUFT_PARA_0242||PARA}}\n\n{{heimUFT_LI0087||LI}}\n\n{{heimUFT_LI0088||LI}}\n\n{{heimUFT_EQ0098_p047||EQBLOCK}}\n\n{{heimUFT_PARA_0243||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H110\">{{heimUFT_H110!!caption}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
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"level": "1",
"section_number": "58",
"caption": "The Geometric Derivation of Alpha",
"page": "047",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H110",
"text": "{{heimUFT_PARA_0244||PARA}}",
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"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "2",
"section_number": "58.1",
"caption": "11.3 The Absolute Limits of Mass",
"page": "047",
"kind": "subsection",
"parent_section": "heimUFT_H109"
},
{
"title": "heimUFT_H111",
"text": "{{heimUFT_PARA_0245||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H112\">{{heimUFT_H112!!caption}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
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"level": "1",
"section_number": "59",
"caption": "The Lower Bound: Neutrino Masses",
"page": "047",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H112",
"text": "{{heimUFT_PARA_0246||PARA}}\n\n{{heimUFT_EQ0099_p047||EQBLOCK}}\n\n{{heimUFT_PARA_0247||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"level": "2",
"section_number": "59.1",
"caption": "11.3.1 The Maximon (The Upper Mass Limit)",
"page": "047",
"kind": "subsection",
"parent_section": "heimUFT_H111"
},
{
"title": "heimUFT_H113",
"text": "{{heimUFT_PARA_0248||PARA}}\n\n{{heimUFT_PARA_0249||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H114\">{{heimUFT_H114!!caption}}\n\n* <$link to=\"heimUFT_H115\">{{heimUFT_H115!!caption}}\n\n* <$link to=\"heimUFT_H116\">{{heimUFT_H116!!caption}}\n\n* <$link to=\"heimUFT_H117\">{{heimUFT_H117!!caption}}\n\n* <$link to=\"heimUFT_H118\">{{heimUFT_H118!!caption}}\n\n* <$link to=\"heimUFT_H119\">{{heimUFT_H119!!caption}}\n\n* <$link to=\"heimUFT_H120\">{{heimUFT_H120!!caption}}\n\n* <$link to=\"heimUFT_H121\">{{heimUFT_H121!!caption}}\n\n* <$link to=\"heimUFT_H122\">{{heimUFT_H122!!caption}}\n\n* <$link to=\"heimUFT_H123\">{{heimUFT_H123!!caption}}",
"type": "text/vnd.tiddlywiki",
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"level": "1",
"section_number": "60",
"caption": "12 The Metron and the Expanding Universe",
"page": "047",
"kind": "section",
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},
{
"title": "heimUFT_H114",
"text": "{{heimUFT_PARA_0250||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "2",
"section_number": "60.1",
"caption": "12.1 The Cosmological Equation \\(D(\\tau)\\) and the Hubble Radius",
"page": "048",
"kind": "subsection",
"parent_section": "heimUFT_H113"
},
{
"title": "heimUFT_H115",
"text": "{{heimUFT_PARA_0251||PARA}}\n\n{{heimUFT_EQ0100_p048||EQBLOCK}}\n\n{{heimUFT_PARA_0252||PARA}}\n\n{{heimUFT_EQ0101_p048||EQBLOCK}}\n\n{{heimUFT_PARA_0253||PARA}}",
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"section_number": "60.2",
"caption": "12.1.1 The Repulsion Limit and Lichtalterung",
"page": "048",
"kind": "subsection",
"parent_section": "heimUFT_H113"
},
{
"title": "heimUFT_H116",
"text": "{{heimUFT_PARA_0254||PARA}}\n\n{{heimUFT_EQ0102_p048||EQBLOCK}}\n\n{{heimUFT_PARA_0255||PARA}}",
"type": "text/vnd.tiddlywiki",
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"section_number": "60.3",
"caption": "12.2 The Geometric Present: The Apeiron",
"page": "048",
"kind": "subsection",
"parent_section": "heimUFT_H113"
},
{
"title": "heimUFT_H117",
"text": "{{heimUFT_PARA_0256||PARA}}\n\n{{heimUFT_EQ0103_p049||EQBLOCK}}\n\n{{heimUFT_PARA_0257||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "2",
"section_number": "60.4",
"caption": "12.3 The Modified Gravitational Potential",
"page": "049",
"kind": "subsection",
"parent_section": "heimUFT_H113"
},
{
"title": "heimUFT_H118",
"text": "{{heimUFT_PARA_0258||PARA}}\n\n{{heimUFT_EQ0104_p049||EQBLOCK}}\n\n{{heimUFT_PARA_0259||PARA}}\n\n{{heimUFT_EQ0105_p049||EQBLOCK}}\n\n{{heimUFT_PARA_0260||PARA}}\n\n{{heimUFT_EQ0106_p049||EQBLOCK}}\n\n{{heimUFT_PARA_0261||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
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"level": "2",
"section_number": "60.5",
"caption": "12.3.1 The Repulsion Limit",
"page": "049",
"kind": "subsection",
"parent_section": "heimUFT_H113"
},
{
"title": "heimUFT_H119",
"text": "{{heimUFT_PARA_0262||PARA}}\n\n{{heimUFT_LI0089||LI}}\n\n{{heimUFT_LI0090||LI}}\n\n{{heimUFT_LI0091||LI}}\n\n{{heimUFT_LI0092||LI}}\n\n{{heimUFT_DIA_0009||DIA}}\n\n{{heimUFT_PARA_0263||PARA}}",
"type": "text/vnd.tiddlywiki",
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"created": "20260602103451850",
"modified": "20260602103451850",
"level": "2",
"section_number": "60.6",
"caption": "12.3.2 Generative Zones and Sub-Universes",
"page": "050",
"kind": "subsection",
"parent_section": "heimUFT_H113"
},
{
"title": "heimUFT_H120",
"text": "{{heimUFT_PARA_0264||PARA}}\n\n{{heimUFT_LI0093||LI}}\n\n{{heimUFT_LI0094||LI}}\n\n{{heimUFT_LI0095||LI}}\n\n{{heimUFT_TAB_011_p051||TAB}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "2",
"section_number": "60.7",
"caption": "12.4 The Shrinking Metron and the Evolution of Time",
"page": "051",
"kind": "subsection",
"parent_section": "heimUFT_H113"
},
{
"title": "heimUFT_H121",
"text": "{{heimUFT_PARA_0265||PARA}}\n\n{{heimUFT_EQ0107_p051||EQBLOCK}}\n\n{{heimUFT_PARA_0266||PARA}}\n\n{{heimUFT_EQ0108_p051||EQBLOCK}}\n\n{{heimUFT_PARA_0267||PARA}}\n\n{{heimUFT_DIA_0010||DIA}}\n\n{{heimUFT_PARA_0268||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "2",
"section_number": "60.8",
"caption": "12.5 The Origin of the Universe: The Trinity of Spheres",
"page": "051",
"kind": "subsection",
"parent_section": "heimUFT_H113"
},
{
"title": "heimUFT_H122",
"text": "{{heimUFT_PARA_0269||PARA}}\n\n{{heimUFT_EQ0109_p052||EQBLOCK}}\n\n{{heimUFT_PARA_0270||PARA}}\n\n{{heimUFT_EQ0110_p052||EQBLOCK}}\n\n{{heimUFT_PARA_0271||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "2",
"section_number": "60.9",
"caption": "12.5.1 The Chronon (The Quantum of Time) and the Apeiron",
"page": "052",
"kind": "subsection",
"parent_section": "heimUFT_H113"
},
{
"title": "heimUFT_H123",
"text": "{{heimUFT_PARA_0272||PARA}}\n\n{{heimUFT_PARA_0273||PARA}}\n\n{{heimUFT_EQ0111_p053||EQBLOCK}}\n\n{{heimUFT_PARA_0274||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "2",
"section_number": "60.10",
"caption": "12.5.2 The Chronon (The Quantum of Time)",
"page": "052",
"kind": "subsection",
"parent_section": "heimUFT_H113"
},
{
"title": "heimUFT_H124",
"text": "{{heimUFT_PARA_0275||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "1",
"section_number": "61",
"caption": "13 Holomorphisms and the Organization of Matter",
"page": "053",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H125",
"text": "{{heimUFT_PARA_0276||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H126\">{{heimUFT_H126!!caption}}\n\n* <$link to=\"heimUFT_H127\">{{heimUFT_H127!!caption}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "1",
"section_number": "62",
"caption": "References: Map \"Development of life on earth\" (Page 7)",
"page": "053",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H126",
"text": "{{heimUFT_PARA_0277||PARA}}\n\n{{heimUFT_PIC_0002||PIC}}\n\n{{heimUFT_PARA_0278||PARA}}\n\n{{heimUFT_PARA_0279||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "2",
"section_number": "62.1",
"caption": "13.1 Phylogenesis: Typostrophe vs. Typostasis",
"page": "053",
"kind": "subsection",
"parent_section": "heimUFT_H125"
},
{
"title": "heimUFT_H127",
"text": "{{heimUFT_PARA_0280||PARA}}\n\n{{heimUFT_LI0096||LI}}\n\n{{heimUFT_LI0097||LI}}\n\n{{heimUFT_LI0098||LI}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "2",
"section_number": "62.2",
"caption": "13.2 The Hierarchy of Holomorphisms",
"page": "054",
"kind": "subsection",
"parent_section": "heimUFT_H125"
},
{
"title": "heimUFT_H128",
"text": "{{heimUFT_PARA_0281||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "1",
"section_number": "63",
"caption": "Conclusion of the \\(R_{12",
"page": "054",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H129",
"text": "{{heimUFT_PARA_0282||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "1",
"section_number": "64",
"caption": "14 Beyond the Continuum: The Metronization of Area",
"page": "054",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H130",
"text": "{{heimUFT_PARA_0283||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H131\">{{heimUFT_H131!!caption}}\n\n* <$link to=\"heimUFT_H132\">{{heimUFT_H132!!caption}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
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"level": "1",
"section_number": "65",
"caption": "References: Fundamental Structure, Volume 1, Chapter 3; Metron Basic Operations",
"page": "054",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H131",
"text": "{{heimUFT_PARA_0284||PARA}}\n\n{{heimUFT_EQ0112_p054||EQBLOCK}}\n\n{{heimUFT_DIA_0011||DIA}}\n\n{{heimUFT_PARA_0285||PARA}}\n\n{{heimUFT_PARA_0286||PARA}}\n\n{{heimUFT_EQ0113_p056||EQBLOCK}}\n\n{{heimUFT_PIC_0003||PIC}}\n\n{{heimUFT_PARA_0287||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "2",
"section_number": "65.1",
"caption": "14.1 Quantization of the Definite Integral",
"page": "054",
"kind": "subsection",
"parent_section": "heimUFT_H130"
},
{
"title": "heimUFT_H132",
"text": "{{heimUFT_PARA_0288||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "2",
"section_number": "65.2",
"caption": "14.2 Vacuum Energy and Cosmological Inflation",
"page": "056",
"kind": "subsection",
"parent_section": "heimUFT_H130"
},
{
"title": "heimUFT_H133",
"text": "{{heimUFT_PARA_0289||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H134\">{{heimUFT_H134!!caption}}\n\n* <$link to=\"heimUFT_H135\">{{heimUFT_H135!!caption}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "1",
"section_number": "66",
"caption": "15 The Rules of Metron Calculus ( ð)",
"page": "056",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H134",
"text": "{{heimUFT_PARA_0290||PARA}}\n\n{{heimUFT_PARA_0291||PARA}}\n\n{{heimUFT_EQ0114_p057||EQBLOCK}}\n\n{{heimUFT_PARA_0292||PARA}}\n\n{{heimUFT_EQ0115_p057||EQBLOCK}}\n\n{{heimUFT_PARA_0293||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "2",
"section_number": "66.1",
"caption": "15.1 Metron Differentiation",
"page": "056",
"kind": "subsection",
"parent_section": "heimUFT_H133"
},
{
"title": "heimUFT_H135",
"text": "{{heimUFT_PARA_0294||PARA}}\n\n{{heimUFT_EQ0116_p057||EQBLOCK}}\n\n{{heimUFT_PARA_0295||PARA}}\n\n{{heimUFT_EQ0117_p057||EQBLOCK}}\n\n{{heimUFT_PARA_0296||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "2",
"section_number": "66.2",
"caption": "15.2 Metron Integration ( \\(S\\) )",
"page": "057",
"kind": "subsection",
"parent_section": "heimUFT_H133"
},
{
"title": "heimUFT_H136",
"text": "{{heimUFT_PARA_0297||PARA}}\n\n{{heimUFT_LI0099||LI}}\n\n{{heimUFT_LI0100||LI}}\n\n{{heimUFT_LI0101||LI}}\n\n{{heimUFT_LI0102||LI}}\n\n{{heimUFT_LI0103||LI}}\n\n{{heimUFT_LI0104||LI}}\n\n{{heimUFT_LI0105||LI}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "1",
"section_number": "67",
"caption": "Key Rules of Metron Calculus",
"page": "057",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H137",
"text": "{{heimUFT_PARA_0298||PARA}}\n\n{{heimUFT_PARA_0299||PARA}}\n\n{{heimUFT_EQ0118_p058||EQBLOCK}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H138\">{{heimUFT_H138!!caption}}\n\n* <$link to=\"heimUFT_H139\">{{heimUFT_H139!!caption}}\n\n* <$link to=\"heimUFT_H140\">{{heimUFT_H140!!caption}}\n\n* <$link to=\"heimUFT_H141\">{{heimUFT_H141!!caption}}\n\n* <$link to=\"heimUFT_H142\">{{heimUFT_H142!!caption}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "1",
"section_number": "68",
"caption": "16 Selector Theory: The Operators of Discrete Geometry",
"page": "057",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H138",
"text": "{{heimUFT_PARA_0300||PARA}}\n\n{{heimUFT_LI0106||LI}}\n\n{{heimUFT_LI0107||LI}}\n\n{{heimUFT_LI0108||LI}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "2",
"section_number": "68.1",
"caption": "16.1 Types of Selectors",
"page": "058",
"kind": "subsection",
"parent_section": "heimUFT_H137"
},
{
"title": "heimUFT_H139",
"text": "{{heimUFT_PARA_0301||PARA}}\n\n{{heimUFT_EQ0119_p058||EQBLOCK}}\n\n{{heimUFT_PARA_0302||PARA}}\n\n{{heimUFT_EQ0120_p058||EQBLOCK}}\n\n{{heimUFT_DIA_0012||DIA}}\n\n{{heimUFT_PARA_0303||PARA}}\n\n{{heimUFT_EQ0121_p058||EQBLOCK}}\n\n{{heimUFT_PARA_0304||PARA}}\n\n{{heimUFT_EQ0122_p059||EQBLOCK}}\n\n{{heimUFT_PARA_0305||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "2",
"section_number": "68.2",
"caption": "16.2 Metron Tensors and Non-Commutativity",
"page": "058",
"kind": "subsection",
"parent_section": "heimUFT_H137"
},
{
"title": "heimUFT_H140",
"text": "{{heimUFT_PARA_0306||PARA}}\n\n{{heimUFT_EQ0123_p059||EQBLOCK}}\n\n{{heimUFT_PARA_0307||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "2",
"section_number": "68.3",
"caption": "16.3 Example: The Fibonacci Construction Selector",
"page": "059",
"kind": "subsection",
"parent_section": "heimUFT_H137"
},
{
"title": "heimUFT_H141",
"text": "{{heimUFT_PARA_0308||PARA}}\n\n{{heimUFT_EQ0124_p059||EQBLOCK}}\n\n{{heimUFT_PARA_0309||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "2",
"section_number": "68.4",
"caption": "16.4 Metron Spin and the Origin of Vector Potential",
"page": "059",
"kind": "subsection",
"parent_section": "heimUFT_H137"
},
{
"title": "heimUFT_H142",
"text": "{{heimUFT_PARA_0310||PARA}}\n\n{{heimUFT_EQ0125_p060||EQBLOCK}}\n\n{{heimUFT_PARA_0311||PARA}}\n\n{{heimUFT_EQ0126_p060||EQBLOCK}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "2",
"section_number": "68.5",
"caption": "16.5 Metron Vector Analysis Analogies",
"page": "059",
"kind": "subsection",
"parent_section": "heimUFT_H137"
},
{
"title": "heimUFT_H143",
"text": "{{heimUFT_PARA_0312||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H144\">{{heimUFT_H144!!caption}}\n\n* <$link to=\"heimUFT_H145\">{{heimUFT_H145!!caption}}\n\n* <$link to=\"heimUFT_H146\">{{heimUFT_H146!!caption}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "1",
"section_number": "69",
"caption": "17 From Continuous Geometry to Metronic Hyperstructure",
"page": "060",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H144",
"text": "{{heimUFT_PARA_0313||PARA}}\n\n{{heimUFT_EQ0127_p060||EQBLOCK}}\n\n{{heimUFT_PARA_0314||PARA}}\n\n{{heimUFT_EQ0128_p060||EQBLOCK}}\n\n{{heimUFT_PARA_0315||PARA}}\n\n{{heimUFT_EQ0129_p060||EQBLOCK}}\n\n{{heimUFT_PARA_0316||PARA}}\n\n{{heimUFT_PARA_0317||PARA}}\n\n{{heimUFT_EQ0130_p061||EQBLOCK}}\n\n{{heimUFT_PARA_0318||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "2",
"section_number": "69.1",
"caption": "17.1 The Fundamental Condensor (Lattice Kernel)",
"page": "060",
"kind": "subsection",
"parent_section": "heimUFT_H143"
},
{
"title": "heimUFT_H145",
"text": "{{heimUFT_PARA_0319||PARA}}\n\n{{heimUFT_EQ0131_p061||EQBLOCK}}\n\n{{heimUFT_PARA_0320||PARA}}\n\n{{heimUFT_EQ0132_p061||EQBLOCK}}\n\n{{heimUFT_DIA_0013||DIA}}\n\n{{heimUFT_PARA_0321||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "2",
"section_number": "69.2",
"caption": "17.2 Metronizing the Affine Connections",
"page": "061",
"kind": "subsection",
"parent_section": "heimUFT_H143"
},
{
"title": "heimUFT_H146",
"text": "{{heimUFT_PARA_0322||PARA}}\n\n{{heimUFT_EQ0133_p062||EQBLOCK}}\n\n{{heimUFT_PARA_0323||PARA}}\n\n{{heimUFT_EQ0134_p062||EQBLOCK}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "2",
"section_number": "69.3",
"caption": "17.2.1 The Metron Lattice Equation and Correlation Tensor",
"page": "062",
"kind": "subsection",
"parent_section": "heimUFT_H143"
},
{
"title": "heimUFT_H147",
"text": "{{heimUFT_PARA_0324||PARA}}\n\n{{heimUFT_EQ0135_p062||EQBLOCK}}\n\n{{heimUFT_PARA_0325||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "1",
"section_number": "70",
"caption": "18 The World Selector \\(\\left(L ; \\widehat{[]",
"page": "062",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H148",
"text": "{{heimUFT_PARA_0326||PARA}}\n\n{{heimUFT_EQ0136_p062||EQBLOCK}}\n\n{{heimUFT_PARA_0327||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H149\">{{heimUFT_H149!!caption}}\n\n* <$link to=\"heimUFT_H150\">{{heimUFT_H150!!caption}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "1",
"section_number": "71",
"caption": "The World Selector Eigenvalue Equation",
"page": "062",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H149",
"text": "{{heimUFT_PARA_0328||PARA}}\n\n{{heimUFT_PARA_0329||PARA}}\n\n{{heimUFT_EQ0137_p063||EQBLOCK}}\n\n{{heimUFT_PARA_0330||PARA}}\n\n{{heimUFT_EQ0138_p063||EQBLOCK}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "2",
"section_number": "71.1",
"caption": "18.1 Solving the Basic Hermetry Problem",
"page": "062",
"kind": "subsection",
"parent_section": "heimUFT_H148"
},
{
"title": "heimUFT_H150",
"text": "{{heimUFT_PARA_0331||PARA}}\n\n{{heimUFT_EQ0139_p063||EQBLOCK}}\n\n{{heimUFT_PARA_0332||PARA}}\n\n{{heimUFT_EQ0140_p063||EQBLOCK}}\n\n{{heimUFT_PARA_0333||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451850",
"modified": "20260602103451850",
"level": "2",
"section_number": "71.2",
"caption": "18.1.1 The Geometric Integration",
"page": "063",
"kind": "subsection",
"parent_section": "heimUFT_H148"
},
{
"title": "heimUFT_H151",
"text": "{{heimUFT_PARA_0334||PARA}}\n\n{{heimUFT_EQ0141_p063||EQBLOCK}}\n\n{{heimUFT_PARA_0335||PARA}}\n\n{{heimUFT_EQ0142_p063||EQBLOCK}}\n\n{{heimUFT_PARA_0336||PARA}}",
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"caption": "The Fundamental Structural Integral",
"page": "063",
"kind": "section",
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{
"title": "heimUFT_H152",
"text": "{{heimUFT_PARA_0337||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"modified": "20260602103451850",
"level": "1",
"section_number": "73",
"caption": "19 Synmetronics and Flux Topology",
"page": "064",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H153",
"text": "{{heimUFT_PARA_0338||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H154\">{{heimUFT_H154!!caption}}\n\n* <$link to=\"heimUFT_H155\">{{heimUFT_H155!!caption}}\n\n* <$link to=\"heimUFT_H156\">{{heimUFT_H156!!caption}}",
"type": "text/vnd.tiddlywiki",
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"level": "1",
"section_number": "74",
"caption": "References: Elementarstrukturen der Materie 2 (Chapters VI \\& VII)",
"page": "064",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H154",
"text": "{{heimUFT_PARA_0339||PARA}}\n\n{{heimUFT_EQ0143_p064||EQBLOCK}}\n\n{{heimUFT_PARA_0340||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"level": "2",
"section_number": "74.1",
"caption": "19.1 The Straton and the Pseudo-Shield Field",
"page": "064",
"kind": "subsection",
"parent_section": "heimUFT_H153"
},
{
"title": "heimUFT_H155",
"text": "{{heimUFT_PARA_0341||PARA}}\n\n{{heimUFT_DIA_0014||DIA}}\n\n{{heimUFT_PARA_0342||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"level": "2",
"section_number": "74.2",
"caption": "19.2 Enantiostereoisomerism of Flux Aggregates",
"page": "064",
"kind": "subsection",
"parent_section": "heimUFT_H153"
},
{
"title": "heimUFT_H156",
"text": "{{heimUFT_PARA_0343||PARA}}\n\n{{heimUFT_LI0109||LI}}\n\n{{heimUFT_LI0110||LI}}\n\n{{heimUFT_LI0111||LI}}",
"type": "text/vnd.tiddlywiki",
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"level": "2",
"section_number": "74.3",
"caption": "19.3 The 18 Kopplungsgruppen (Coupling Groups)",
"page": "065",
"kind": "subsection",
"parent_section": "heimUFT_H153"
},
{
"title": "heimUFT_H157",
"text": "{{heimUFT_PARA_0344||PARA}}\n\n{{heimUFT_LI0112||LI}}\n\n{{heimUFT_LI0113||LI}}\n\n{{heimUFT_LI0114||LI}}\n\n{{heimUFT_EQ0144_p065||EQBLOCK}}\n\n{{heimUFT_PARA_0345||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H158\">{{heimUFT_H158!!caption}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451851",
"modified": "20260602103451851",
"level": "1",
"section_number": "75",
"caption": "20 The Concept of Polymetrics",
"page": "065",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H158",
"text": "{{heimUFT_PARA_0346||PARA}}\n\n{{heimUFT_EQ0145_p066||EQBLOCK}}\n\n{{heimUFT_PARA_0347||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451851",
"modified": "20260602103451851",
"level": "2",
"section_number": "75.1",
"caption": "20.1 The Structure of the \\(R_{6",
"page": "065",
"kind": "subsection",
"parent_section": "heimUFT_H157"
},
{
"title": "heimUFT_H159",
"text": "{{heimUFT_PARA_0348||PARA}}\n\n{{heimUFT_TAB_012_p066||TAB}}\n\n{{heimUFT_PARA_0349||PARA}}\n\n{{heimUFT_PARA_0350||PARA}}\n\n{{heimUFT_PARA_0351||PARA}}\n\n{{heimUFT_PARA_0352||PARA}}\n\n{{heimUFT_PARA_0353||PARA}}\n\n{{heimUFT_PARA_0354||PARA}}\n\n{{heimUFT_PARA_0355||PARA}}\n\n{{heimUFT_PARA_0356||PARA}}\n\n{{heimUFT_PARA_0357||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"level": "1",
"section_number": "76",
"caption": "21 The Four Hermetry Forms",
"page": "066",
"kind": "section",
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},
{
"title": "heimUFT_H160",
"text": "{{heimUFT_PARA_0358||PARA}}",
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"tags": "section heimUFT",
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"section_number": "77",
"caption": "22 Classification in the System of Known Physical Theories",
"page": "067",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H161",
"text": "{{heimUFT_PARA_0359||PARA}}\n\n{{heimUFT_DIA_0015||DIA}}\n\n{{heimUFT_PARA_0360||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H162\">{{heimUFT_H162!!caption}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451851",
"modified": "20260602103451851",
"level": "1",
"section_number": "78",
"caption": "References: Map \"Classification in the system of known physical theories\" (Page 6)",
"page": "067",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H162",
"text": "{{heimUFT_PARA_0361||PARA}}\n\n{{heimUFT_LI0115||LI}}\n\n{{heimUFT_LI0116||LI}}\n\n{{heimUFT_LI0117||LI}}\n\n{{heimUFT_PARA_0362||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451851",
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"level": "2",
"section_number": "78.1",
"caption": "22.1 Deriving the Macrosphere from the Microcosm",
"page": "067",
"kind": "subsection",
"parent_section": "heimUFT_H161"
},
{
"title": "heimUFT_H163",
"text": "{{heimUFT_PARA_0363||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451851",
"modified": "20260602103451851",
"level": "1",
"section_number": "79",
"caption": "Conclusion of the Polymetric Architecture",
"page": "068",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H164",
"text": "{{heimUFT_PARA_0364||PARA}}\n\n{{heimUFT_EQ0146_p068||EQBLOCK}}\n\n{{heimUFT_PARA_0365||PARA}}\n\n{{heimUFT_EQ0147_p068||EQBLOCK}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H165\">{{heimUFT_H165!!caption}}\n\n* <$link to=\"heimUFT_H166\">{{heimUFT_H166!!caption}}\n\n* <$link to=\"heimUFT_H167\">{{heimUFT_H167!!caption}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"level": "1",
"section_number": "80",
"caption": "23 The Non-Material Background of the World ( \\(R_{12",
"page": "068",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H165",
"text": "{{heimUFT_PARA_0366||PARA}}",
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"tags": "section heimUFT",
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"level": "2",
"section_number": "80.1",
"caption": "23.1 The Coordinate Allocation of \\(R_{12",
"page": "068",
"kind": "subsection",
"parent_section": "heimUFT_H164"
},
{
"title": "heimUFT_H166",
"text": "{{heimUFT_PARA_0367||PARA}}\n\n{{heimUFT_TAB_013_p069||TAB}}\n\n{{heimUFT_PARA_0368||PARA}}\n\n{{heimUFT_LI0118||LI}}\n\n{{heimUFT_LI0119||LI}}\n\n{{heimUFT_DIA_0016||DIA}}\n\n{{heimUFT_PARA_0369||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451851",
"modified": "20260602103451851",
"level": "2",
"section_number": "80.2",
"caption": "23.2 The Physical Meaning of Dimensions \\(x_{5",
"page": "068",
"kind": "subsection",
"parent_section": "heimUFT_H164"
},
{
"title": "heimUFT_H167",
"text": "{{heimUFT_PARA_0370||PARA}}\n\n{{heimUFT_PARA_0371||PARA}}\n\n{{heimUFT_LI0120||LI}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451851",
"modified": "20260602103451851",
"level": "2",
"section_number": "80.3",
"caption": "23.3 The Mathematization of Consciousness (The Persona)",
"page": "069",
"kind": "subsection",
"parent_section": "heimUFT_H164"
},
{
"title": "heimUFT_H168",
"text": "{{heimUFT_PARA_0372||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H169\">{{heimUFT_H169!!caption}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451851",
"modified": "20260602103451851",
"level": "1",
"section_number": "81",
"caption": "The Geometric Survival of Information",
"page": "070",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H169",
"text": "{{heimUFT_PARA_0373||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451851",
"modified": "20260602103451851",
"level": "2",
"section_number": "81.1",
"caption": "23.4 The Geometric Origin of Quantum Uncertainty",
"page": "070",
"kind": "subsection",
"parent_section": "heimUFT_H168"
},
{
"title": "heimUFT_H170",
"text": "{{heimUFT_PARA_0374||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"level": "1",
"section_number": "82",
"caption": "24 Background Independence and the End of the Continuum",
"page": "070",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H171",
"text": "{{heimUFT_PARA_0375||PARA}}\n\n{{heimUFT_LI0121||LI}}\n\n{{heimUFT_LI0122||LI}}\n\n{{heimUFT_PARA_0376||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"modified": "20260602103451851",
"level": "1",
"section_number": "83",
"caption": "References: Chat Part 2 - Background Independence and the Metron",
"page": "070",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H172",
"text": "{{heimUFT_PARA_0377||PARA}}\n\n{{heimUFT_LI0123||LI}}\n\n{{heimUFT_LI0124||LI}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451851",
"modified": "20260602103451851",
"level": "1",
"section_number": "84",
"caption": "The Resolution of Quantum Infinities",
"page": "071",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H173",
"text": "{{heimUFT_PARA_0378||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H174\">{{heimUFT_H174!!caption}}\n\n* <$link to=\"heimUFT_H175\">{{heimUFT_H175!!caption}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451851",
"modified": "20260602103451851",
"level": "1",
"section_number": "85",
"caption": "25 Empirical Validation and the Mass Formula",
"page": "071",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H174",
"text": "{{heimUFT_PARA_0379||PARA}}\n\n{{heimUFT_EQ0148_p071||EQBLOCK}}\n\n{{heimUFT_PARA_0380||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451851",
"modified": "20260602103451851",
"level": "2",
"section_number": "85.1",
"caption": "25.1 Final Refinement of the Mass Formula",
"page": "071",
"kind": "subsection",
"parent_section": "heimUFT_H173"
},
{
"title": "heimUFT_H175",
"text": "{{heimUFT_PARA_0381||PARA}}\n\n{{heimUFT_TAB_014_p072||TAB}}\n\n{{heimUFT_PARA_0382||PARA}}\n\n{{heimUFT_TAB_015_p072||TAB}}\n\n{{heimUFT_PARA_0383||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451851",
"modified": "20260602103451851",
"level": "2",
"section_number": "85.2",
"caption": "25.2 The Prediction of Neutrino Mass",
"page": "071",
"kind": "subsection",
"parent_section": "heimUFT_H173"
},
{
"title": "heimUFT_H176",
"text": "{{heimUFT_PARA_0384||PARA}}\n\n{{heimUFT_LI0125||LI}}\n\n{{heimUFT_PARA_0385||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451851",
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"level": "1",
"section_number": "86",
"caption": "26 Final Synthesis",
"page": "072",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H177",
"text": "{{heimUFT_PARA_0386||PARA}}",
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"tags": "section heimUFT",
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"level": "1",
"section_number": "87",
"caption": "27 Epilogue: Extended Heim Theory (EHT)",
"page": "073",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H178",
"text": "{{heimUFT_PARA_0387||PARA}}\n\n{{heimUFT_LI0126||LI}}\n\n{{heimUFT_PARA_0388||PARA}}\n\n{{heimUFT_LI0127||LI}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H179\">{{heimUFT_H179!!caption}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451851",
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"level": "1",
"section_number": "88",
"caption": "End of Thesis Expansion",
"page": "073",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H179",
"text": "{{heimUFT_PARA_0389||PARA}}\n\n{{heimUFT_EQ0149_p074||EQBLOCK}}\n\n{{heimUFT_PARA_0390||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451851",
"modified": "20260602103451851",
"level": "2",
"section_number": "88.1",
"caption": "27.1 The \"Shadow Mass\" and the Bridge to \\(R_{8",
"page": "074",
"kind": "subsection",
"parent_section": "heimUFT_H178"
},
{
"title": "heimUFT_H180",
"text": "{{heimUFT_PARA_0391||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H181\">{{heimUFT_H181!!caption}}\n\n* <$link to=\"heimUFT_H182\">{{heimUFT_H182!!caption}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451851",
"modified": "20260602103451851",
"level": "1",
"section_number": "89",
"caption": "28 Chat Part 2: Background Independence and the Metron",
"page": "074",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H181",
"text": "{{heimUFT_PARA_0392||PARA}}\n\n{{heimUFT_PARA_0393||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451851",
"modified": "20260602103451851",
"level": "2",
"section_number": "89.1",
"caption": "28.1 The Perspective of the Greats",
"page": "074",
"kind": "subsection",
"parent_section": "heimUFT_H180"
},
{
"title": "heimUFT_H182",
"text": "{{heimUFT_PARA_0394||PARA}}\n\n{{heimUFT_EQ0150_p075||EQBLOCK}}\n\n{{heimUFT_PARA_0395||PARA}}\n\n{{heimUFT_LI0128||LI}}\n\n{{heimUFT_LI0129||LI}}\n\n{{heimUFT_LI0130||LI}}\n\n{{heimUFT_DIA_0017||DIA}}\n\n{{heimUFT_PARA_0396||PARA}}\n\n{{heimUFT_EQ0151_p075||EQBLOCK}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451851",
"modified": "20260602103451851",
"level": "2",
"section_number": "89.2",
"caption": "28.2 Mr. H (Burkhard Heim) and the Metron",
"page": "075",
"kind": "subsection",
"parent_section": "heimUFT_H180"
},
{
"title": "heimUFT_H183",
"text": "{{heimUFT_PARA_0397||PARA}}\n\n{{heimUFT_LI0131||LI}}\n\n{{heimUFT_LI0132||LI}}\n\n{{heimUFT_LI0133||LI}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451851",
"modified": "20260602103451851",
"level": "1",
"section_number": "90",
"caption": "Notes and Reflections: Inverting Intuition",
"page": "076",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H184",
"text": "{{heimUFT_PARA_0398||PARA}}\n\n{{heimUFT_LI0134||LI}}\n\n{{heimUFT_LI0135||LI}}\n\n{{heimUFT_LI0136||LI}}\n\n{{heimUFT_LI0137||LI}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451851",
"modified": "20260602103451851",
"level": "1",
"section_number": "91",
"caption": "References for this Section:",
"page": "076",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H185",
"text": "{{heimUFT_PARA_0399||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451851",
"modified": "20260602103451851",
"level": "1",
"section_number": "92",
"caption": "In-Depth: The Quantization of Structure (Map I-4)",
"page": "076",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H186",
"text": "{{heimUFT_PARA_0400||PARA}}\n\n{{heimUFT_LI0138||LI}}\n\n{{heimUFT_EQ0152_p076||EQBLOCK}}\n\n{{heimUFT_PARA_0401||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451851",
"modified": "20260602103451851",
"level": "1",
"section_number": "93",
"caption": "1. Energy as Action Density",
"page": "076",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H187",
"text": "{{heimUFT_PARA_0402||PARA}}\n\n{{heimUFT_LI0139||LI}}\n\n{{heimUFT_EQ0153_p077||EQBLOCK}}\n\n{{heimUFT_PARA_0403||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451851",
"modified": "20260602103451851",
"level": "1",
"section_number": "94",
"caption": "2. The Quantization of Action",
"page": "077",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H188",
"text": "{{heimUFT_PARA_0404||PARA}}\n\n{{heimUFT_LI0140||LI}}\n\n{{heimUFT_EQ0154_p077||EQBLOCK}}\n\n{{heimUFT_PARA_0405||PARA}}\n\n{{heimUFT_EQ0155_p077||EQBLOCK}}\n\n{{heimUFT_PARA_0406||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451851",
"modified": "20260602103451851",
"level": "1",
"section_number": "95",
"caption": "3. The Density of Action Quanta ( \\(\\eta_{i k",
"page": "077",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H189",
"text": "{{heimUFT_PARA_0407||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"modified": "20260602103451851",
"level": "1",
"section_number": "96",
"caption": "Part II",
"page": "078",
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"title": "heimUFT_H212",
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"title": "heimUFT_H217",
"text": "{{heimUFT_PARA_0451||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H218\">{{heimUFT_H218!!caption}}\n\n* <$link to=\"heimUFT_H219\">{{heimUFT_H219!!caption}}\n\n* <$link to=\"heimUFT_H220\">{{heimUFT_H220!!caption}}\n\n* <$link to=\"heimUFT_H221\">{{heimUFT_H221!!caption}}\n\n* <$link to=\"heimUFT_H222\">{{heimUFT_H222!!caption}}\n\n* <$link to=\"heimUFT_H223\">{{heimUFT_H223!!caption}}\n\n* <$link to=\"heimUFT_H224\">{{heimUFT_H224!!caption}}\n\n* <$link to=\"heimUFT_H225\">{{heimUFT_H225!!caption}}\n\n* <$link to=\"heimUFT_H226\">{{heimUFT_H226!!caption}}\n\n* <$link to=\"heimUFT_H227\">{{heimUFT_H227!!caption}}",
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"title": "heimUFT_H219",
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"title": "heimUFT_H220",
"text": "{{heimUFT_PARA_0455||PARA}}\n\n{{heimUFT_EQ0179_p084||EQBLOCK}}\n\n{{heimUFT_PARA_0456||PARA}}\n\n{{heimUFT_EQ0180_p085||EQBLOCK}}\n\n{{heimUFT_PARA_0457||PARA}}",
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"text": "{{heimUFT_PARA_0478||PARA}}\n\n{{heimUFT_LI0168||LI}}\n\n{{heimUFT_PARA_0479||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H235\">{{heimUFT_H235!!caption}}\n\n* <$link to=\"heimUFT_H236\">{{heimUFT_H236!!caption}}\n\n* <$link to=\"heimUFT_H237\">{{heimUFT_H237!!caption}}\n\n* <$link to=\"heimUFT_H238\">{{heimUFT_H238!!caption}}\n\n* <$link to=\"heimUFT_H239\">{{heimUFT_H239!!caption}}\n\n* <$link to=\"heimUFT_H240\">{{heimUFT_H240!!caption}}\n\n* <$link to=\"heimUFT_H241\">{{heimUFT_H241!!caption}}\n\n* <$link to=\"heimUFT_H242\">{{heimUFT_H242!!caption}}\n\n* <$link to=\"heimUFT_H243\">{{heimUFT_H243!!caption}}\n\n* <$link to=\"heimUFT_H244\">{{heimUFT_H244!!caption}}\n\n* <$link to=\"heimUFT_H245\">{{heimUFT_H245!!caption}}\n\n* <$link to=\"heimUFT_H246\">{{heimUFT_H246!!caption}}\n\n* <$link to=\"heimUFT_H247\">{{heimUFT_H247!!caption}}",
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"title": "heimUFT_H255",
"text": "{{heimUFT_PARA_0511||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H256\">{{heimUFT_H256!!caption}}\n\n* <$link to=\"heimUFT_H257\">{{heimUFT_H257!!caption}}\n\n* <$link to=\"heimUFT_H258\">{{heimUFT_H258!!caption}}\n\n* <$link to=\"heimUFT_H259\">{{heimUFT_H259!!caption}}\n\n* <$link to=\"heimUFT_H260\">{{heimUFT_H260!!caption}}\n\n* <$link to=\"heimUFT_H261\">{{heimUFT_H261!!caption}}\n\n* <$link to=\"heimUFT_H262\">{{heimUFT_H262!!caption}}\n\n* <$link to=\"heimUFT_H263\">{{heimUFT_H263!!caption}}\n\n* <$link to=\"heimUFT_H264\">{{heimUFT_H264!!caption}}\n\n* <$link to=\"heimUFT_H265\">{{heimUFT_H265!!caption}}\n\n* <$link to=\"heimUFT_H266\">{{heimUFT_H266!!caption}}",
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"title": "heimUFT_H257",
"text": "{{heimUFT_PARA_0513||PARA}}\n\n{{heimUFT_PARA_0514||PARA}}\n\n{{heimUFT_EQ0207_p092||EQBLOCK}}\n\n{{heimUFT_PARA_0515||PARA}}\n\n{{heimUFT_EQ0208_p092||EQBLOCK}}\n\n{{heimUFT_PARA_0516||PARA}}",
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"title": "heimUFT_H258",
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"title": "heimUFT_H259",
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"title": "heimUFT_H262",
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"title": "heimUFT_H264",
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"title": "heimUFT_H265",
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"title": "heimUFT_H291",
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"title": "heimUFT_H297",
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"text": "{{heimUFT_PARA_0603||PARA}}\n\n{{heimUFT_EQ0248_p106||EQBLOCK}}\n\n{{heimUFT_PARA_0604||PARA}}\n\n{{heimUFT_PARA_0605||PARA}}\n\n{{heimUFT_EQ0249_p107||EQBLOCK}}",
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},
{
"title": "heimUFT_H307",
"text": "{{heimUFT_PARA_0606||PARA}}\n\n{{heimUFT_LI0211||LI}}\n\n{{heimUFT_LI0212||LI}}\n\n{{heimUFT_EQ0250_p107||EQBLOCK}}",
"type": "text/vnd.tiddlywiki",
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"caption": "The Metron Grid Geodesic Condition",
"page": "107",
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},
{
"title": "heimUFT_H308",
"text": "{{heimUFT_PARA_0607||PARA}}",
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"tags": "section heimUFT",
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"section_number": "155",
"caption": "Chat / Notes",
"page": "107",
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},
{
"title": "heimUFT_H309",
"text": "{{heimUFT_PARA_0608||PARA}}",
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"caption": "In-Depth: The Dimensional Logic of Hyperstructure (Map II-1)",
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{
"title": "heimUFT_H310",
"text": "{{heimUFT_PARA_0609||PARA}}\n\n{{heimUFT_LI0213||LI}}\n\n{{heimUFT_EQ0251_p107||EQBLOCK}}\n\n{{heimUFT_PARA_0610||PARA}}\n\n{{heimUFT_EQ0252_p108||EQBLOCK}}\n\n{{heimUFT_PARA_0611||PARA}}",
"type": "text/vnd.tiddlywiki",
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"caption": "1. The Governing Equation for \\(N\\) and \\(p\\)",
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{
"title": "heimUFT_H311",
"text": "{{heimUFT_PARA_0612||PARA}}\n\n{{heimUFT_LI0214||LI}}",
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"tags": "section heimUFT",
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"level": "1",
"section_number": "158",
"caption": "2. The Fundamental Condensor",
"page": "108",
"kind": "section",
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},
{
"title": "heimUFT_H312",
"text": "{{heimUFT_PARA_0613||PARA}}\n\n{{heimUFT_LI0215||LI}}\n\n{{heimUFT_LI0216||LI}}",
"type": "text/vnd.tiddlywiki",
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"caption": "3. Fine Structure and the 12-Dimensional Hint",
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},
{
"title": "heimUFT_H313",
"text": "{{heimUFT_PARA_0614||PARA}}\n\n{{heimUFT_LI0217||LI}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H314\">{{heimUFT_H314!!caption}}\n\n* <$link to=\"heimUFT_H315\">{{heimUFT_H315!!caption}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"level": "1",
"section_number": "160",
"caption": "38 Metron Calculations Part 9: Metron Hyperstructure II",
"page": "108",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H314",
"text": "{{heimUFT_PARA_0615||PARA}}\n\n{{heimUFT_PARA_0616||PARA}}\n\n{{heimUFT_EQ0253_p109||EQBLOCK}}\n\n{{heimUFT_PARA_0617||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"level": "2",
"section_number": "160.1",
"caption": "38.1 Metron Spin and Orientation",
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"kind": "subsection",
"parent_section": "heimUFT_H313"
},
{
"title": "heimUFT_H315",
"text": "{{heimUFT_PARA_0618||PARA}}\n\n{{heimUFT_LI0218||LI}}\n\n{{heimUFT_LI0219||LI}}\n\n{{heimUFT_LI0220||LI}}\n\n{{heimUFT_LI0221||LI}}\n\n{{heimUFT_EQ0254_p109||EQBLOCK}}\n\n{{heimUFT_PARA_0619||PARA}}\n\n{{heimUFT_LI0222||LI}}\n\n{{heimUFT_EQ0255_p109||EQBLOCK}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"level": "2",
"section_number": "160.2",
"caption": "38.2 Steps of Metronization",
"page": "109",
"kind": "subsection",
"parent_section": "heimUFT_H313"
},
{
"title": "heimUFT_H316",
"text": "{{heimUFT_PARA_0620||PARA}}\n\n{{heimUFT_PARA_0621||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451853",
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"level": "1",
"section_number": "161",
"caption": "Chat / Notes",
"page": "109",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H317",
"text": "{{heimUFT_PARA_0622||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451853",
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"caption": "In-Depth: The Geometrical Origin of Fields (Map II-1)",
"page": "110",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H318",
"text": "{{heimUFT_PARA_0623||PARA}}\n\n{{heimUFT_LI0223||LI}}\n\n{{heimUFT_EQ0256_p110||EQBLOCK}}\n\n{{heimUFT_PARA_0624||PARA}}",
"type": "text/vnd.tiddlywiki",
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"caption": "1. The Selector Transformation (Eq. M20a)",
"page": "110",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H319",
"text": "{{heimUFT_PARA_0625||PARA}}\n\n{{heimUFT_LI0224||LI}}\n\n{{heimUFT_EQ0257_p110||EQBLOCK}}\n\n{{heimUFT_PARA_0626||PARA}}\n\n{{heimUFT_PARA_0627||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"level": "1",
"section_number": "164",
"caption": "2. Metron Spin and Preformation",
"page": "110",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H320",
"text": "{{heimUFT_PARA_0628||PARA}}\n\n{{heimUFT_LI0225||LI}}\n\n{{heimUFT_LI0226||LI}}\n\n{{heimUFT_LI0227||LI}}",
"type": "text/vnd.tiddlywiki",
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"caption": "3. The Metronization Algorithm",
"page": "111",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H321",
"text": "{{heimUFT_PARA_0629||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"section_number": "166",
"caption": "39 Metron Calculations Part 10: Polymetric Condensation (1/4)",
"page": "111",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H322",
"text": "{{heimUFT_PARA_0630||PARA}}\n\n{{heimUFT_LI0228||LI}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H323\">{{heimUFT_H323!!caption}}\n\n* <$link to=\"heimUFT_H324\">{{heimUFT_H324!!caption}}\n\n* <$link to=\"heimUFT_H325\">{{heimUFT_H325!!caption}}",
"type": "text/vnd.tiddlywiki",
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"level": "1",
"section_number": "167",
"caption": "5. Polymetrics of Relative Metric Condensation",
"page": "111",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H323",
"text": "{{heimUFT_PARA_0631||PARA}}\n\n{{heimUFT_EQ0258_p111||EQBLOCK}}\n\n{{heimUFT_PARA_0632||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"level": "2",
"section_number": "167.1",
"caption": "39.1 Extension of the Three-Pointer Symbol",
"page": "111",
"kind": "subsection",
"parent_section": "heimUFT_H322"
},
{
"title": "heimUFT_H324",
"text": "{{heimUFT_PARA_0633||PARA}}\n\n{{heimUFT_EQ0259_p111||EQBLOCK}}\n\n{{heimUFT_PARA_0634||PARA}}\n\n{{heimUFT_EQ0260_p111||EQBLOCK}}\n\n{{heimUFT_PARA_0635||PARA}}\n\n{{heimUFT_EQ0261_p112||EQBLOCK}}\n\n{{heimUFT_PARA_0636||PARA}}\n\n{{heimUFT_EQ0262_p112||EQBLOCK}}\n\n{{heimUFT_PARA_0637||PARA}}\n\n{{heimUFT_EQ0263_p112||EQBLOCK}}\n\n{{heimUFT_PARA_0638||PARA}}\n\n{{heimUFT_EQ0264_p112||EQBLOCK}}",
"type": "text/vnd.tiddlywiki",
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"level": "2",
"section_number": "167.2",
"caption": "39.2 Analysis of the Composition Field",
"page": "111",
"kind": "subsection",
"parent_section": "heimUFT_H322"
},
{
"title": "heimUFT_H325",
"text": "{{heimUFT_PARA_0639||PARA}}\n\n{{heimUFT_EQ0265_p112||EQBLOCK}}\n\n{{heimUFT_PARA_0640||PARA}}\n\n{{heimUFT_EQ0266_p112||EQBLOCK}}\n\n{{heimUFT_PARA_0641||PARA}}\n\n{{heimUFT_EQ0267_p112||EQBLOCK}}\n\n{{heimUFT_PARA_0642||PARA}}\n\n{{heimUFT_EQ0268_p112||EQBLOCK}}\n\n{{heimUFT_PARA_0643||PARA}}\n\n{{heimUFT_EQ0269_p112||EQBLOCK}}",
"type": "text/vnd.tiddlywiki",
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"level": "2",
"section_number": "167.3",
"caption": "39.3 Non-Hermitian Components and Sieve Operators",
"page": "112",
"kind": "subsection",
"parent_section": "heimUFT_H322"
},
{
"title": "heimUFT_H326",
"text": "{{heimUFT_PARA_0644||PARA}}\n\n{{heimUFT_LI0229||LI}}\n\n{{heimUFT_LI0230||LI}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"modified": "20260602103451853",
"level": "1",
"section_number": "168",
"caption": "References for this Section:",
"page": "112",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H327",
"text": "{{heimUFT_PARA_0645||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"level": "1",
"section_number": "169",
"caption": "In-Depth: The Geodetic Basis of Condensation (Maps I-3 \\& II-1)",
"page": "113",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H328",
"text": "{{heimUFT_PARA_0646||PARA}}\n\n{{heimUFT_LI0231||LI}}\n\n{{heimUFT_EQ0270_p113||EQBLOCK}}\n\n{{heimUFT_PARA_0647||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"level": "1",
"section_number": "170",
"caption": "1. Vectorial Line Elements and Mq Interactions",
"page": "113",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H329",
"text": "{{heimUFT_PARA_0648||PARA}}\n\n{{heimUFT_LI0232||LI}}\n\n{{heimUFT_EQ0271_p113||EQBLOCK}}\n\n{{heimUFT_PARA_0649||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"level": "1",
"section_number": "171",
"caption": "2. Normalization of the State Function",
"page": "113",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H330",
"text": "{{heimUFT_PARA_0650||PARA}}\n\n{{heimUFT_LI0233||LI}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"section_number": "172",
"caption": "3. The Cartan Geometry Transition",
"page": "113",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H331",
"text": "{{heimUFT_PARA_0651||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H332\">{{heimUFT_H332!!caption}}\n\n* <$link to=\"heimUFT_H333\">{{heimUFT_H333!!caption}}\n\n* <$link to=\"heimUFT_H334\">{{heimUFT_H334!!caption}}\n\n* <$link to=\"heimUFT_H335\">{{heimUFT_H335!!caption}}\n\n* <$link to=\"heimUFT_H336\">{{heimUFT_H336!!caption}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"level": "1",
"section_number": "173",
"caption": "40 Metron Calculation Part 11: Polymetric Condensation (2/4)",
"page": "113",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H332",
"text": "{{heimUFT_PARA_0652||PARA}}\n\n{{heimUFT_EQ0272_p113||EQBLOCK}}\n\n{{heimUFT_PARA_0653||PARA}}\n\n{{heimUFT_EQ0273_p114||EQBLOCK}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"level": "2",
"section_number": "173.1",
"caption": "40.1 Introduction: From General Relativity to Heim Space",
"page": "113",
"kind": "subsection",
"parent_section": "heimUFT_H331"
},
{
"title": "heimUFT_H333",
"text": "{{heimUFT_PARA_0654||PARA}}\n\n{{heimUFT_EQ0274_p114||EQBLOCK}}\n\n{{heimUFT_PARA_0655||PARA}}\n\n{{heimUFT_EQ0275_p114||EQBLOCK}}\n\n{{heimUFT_PARA_0656||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"level": "2",
"section_number": "173.2",
"caption": "40.2 Metron Condensation and Lattice Kernel",
"page": "114",
"kind": "subsection",
"parent_section": "heimUFT_H331"
},
{
"title": "heimUFT_H334",
"text": "{{heimUFT_PARA_0657||PARA}}\n\n{{heimUFT_EQ0276_p114||EQBLOCK}}\n\n{{heimUFT_PARA_0658||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"level": "2",
"section_number": "173.3",
"caption": "40.3 Connection and the Covariant Derivative",
"page": "114",
"kind": "subsection",
"parent_section": "heimUFT_H331"
},
{
"title": "heimUFT_H335",
"text": "{{heimUFT_PARA_0659||PARA}}\n\n{{heimUFT_EQ0277_p114||EQBLOCK}}\n\n{{heimUFT_PARA_0660||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"level": "2",
"section_number": "173.4",
"caption": "40.3.1 Metronization of the Christoffel Symbol of the First Kind",
"page": "114",
"kind": "subsection",
"parent_section": "heimUFT_H331"
},
{
"title": "heimUFT_H336",
"text": "{{heimUFT_PARA_0661||PARA}}\n\n{{heimUFT_EQ0278_p114||EQBLOCK}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"level": "2",
"section_number": "173.5",
"caption": "40.3.2 Metronization of the Christoffel Symbol of the Second Kind",
"page": "114",
"kind": "subsection",
"parent_section": "heimUFT_H331"
},
{
"title": "heimUFT_H337",
"text": "{{heimUFT_PARA_0662||PARA}}\n\n{{heimUFT_LI0234||LI}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"level": "1",
"section_number": "174",
"caption": "References for this Section:",
"page": "114",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H338",
"text": "{{heimUFT_PARA_0663||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"level": "1",
"section_number": "175",
"caption": "In-Depth: The Eigenvalue Mapping of Connections (Maps I-3 \\& II-1)",
"page": "115",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H339",
"text": "{{heimUFT_PARA_0664||PARA}}\n\n{{heimUFT_LI0235||LI}}\n\n{{heimUFT_EQ0279_p115||EQBLOCK}}\n\n{{heimUFT_PARA_0665||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451853",
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"level": "1",
"section_number": "176",
"caption": "1. Decomposition of the Three-Index Symbol",
"page": "115",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H340",
"text": "{{heimUFT_PARA_0666||PARA}}\n\n{{heimUFT_LI0236||LI}}\n\n{{heimUFT_EQ0280_p115||EQBLOCK}}\n\n{{heimUFT_PARA_0667||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"level": "1",
"section_number": "177",
"caption": "2. Transition to Microscopic State Functions",
"page": "115",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H341",
"text": "{{heimUFT_PARA_0668||PARA}}\n\n{{heimUFT_LI0237||LI}}\n\n{{heimUFT_EQ0281_p115||EQBLOCK}}\n\n{{heimUFT_PARA_0669||PARA}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
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"level": "1",
"section_number": "178",
"caption": "3. The Eigenvalue Step Operator",
"page": "115",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H342",
"text": "{{heimUFT_PARA_0670||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H343\">{{heimUFT_H343!!caption}}\n\n* <$link to=\"heimUFT_H344\">{{heimUFT_H344!!caption}}\n\n* <$link to=\"heimUFT_H345\">{{heimUFT_H345!!caption}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451853",
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"level": "1",
"section_number": "179",
"caption": "41 Metron Calculation Part 12: Polymetric Condensation (3/4)",
"page": "115",
"kind": "section",
"parent_section": "heimUFT"
},
{
"title": "heimUFT_H343",
"text": "{{heimUFT_PARA_0671||PARA}}\n\n{{heimUFT_EQ0282_p115||EQBLOCK}}\n\n{{heimUFT_PARA_0672||PARA}}\n\n{{heimUFT_EQ0283_p116||EQBLOCK}}\n\n{{heimUFT_PARA_0673||PARA}}\n\n{{heimUFT_EQ0284_p116||EQBLOCK}}\n\n{{heimUFT_PARA_0674||PARA}}\n\n{{heimUFT_EQ0285_p116||EQBLOCK}}",
"type": "text/vnd.tiddlywiki",
"tags": "section heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"level": "2",
"section_number": "179.1",
"caption": "41.1 Metronization of Geodesic Equations",
"page": "115",
"kind": "subsection",
"parent_section": "heimUFT_H342"
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"text": "{{heimUFT_PARA_0688||PARA}}\n\n\n\n!! Subsections\n\n* <$link to=\"heimUFT_H352\">{{heimUFT_H352!!caption}}\n\n* <$link to=\"heimUFT_H353\">{{heimUFT_H353!!caption}}\n\n* <$link to=\"heimUFT_H354\">{{heimUFT_H354!!caption}}\n\n* <$link to=\"heimUFT_H355\">{{heimUFT_H355!!caption}}\n\n* <$link to=\"heimUFT_H356\">{{heimUFT_H356!!caption}}\n\n* <$link to=\"heimUFT_H357\">{{heimUFT_H357!!caption}}",
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"modified": "20260602103451853",
"latex": "\\left[\\begin{array}{ll}i & i \\\\ k l & (a, b)\\end{array}\\right]",
"displayMode": "false"
},
{
"title": "heimUFT_FO0026",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"latex": "\\lambda_{p}(k, m)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0027",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"latex": "R_{N}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0028",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"latex": "R_{4}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0029",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"latex": "x_{4}, x_{5}, x_{6}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0030",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"latex": "x_{4}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0031",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"latex": "(i c t) ; x_{5}, x_{6}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0032",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"latex": "\\left(\\tau \\approx 6.15 \\times 10^{-70} \\mathrm{~m}^{2}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0033",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"latex": "(\\gamma)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0034",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"latex": "(h)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0035",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"latex": "\\left(\\varepsilon_{0}, \\mu_{0}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0036",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"latex": "E",
"displayMode": "false"
},
{
"title": "heimUFT_FO0037",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"latex": "(\\vec{p})",
"displayMode": "false"
},
{
"title": "heimUFT_FO0038",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"latex": "Q",
"displayMode": "false"
},
{
"title": "heimUFT_FO0039",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"latex": "c",
"displayMode": "false"
},
{
"title": "heimUFT_FO0040",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"latex": "\\left(R_{4}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0041",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"latex": "R_{3}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0042",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"latex": "T",
"displayMode": "false"
},
{
"title": "heimUFT_FO0043",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"latex": "\\hat{\\mathbf{A}}_{-}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0044",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"latex": "R_{4}=R_{3} \\cup T",
"displayMode": "false"
},
{
"title": "heimUFT_FO0045",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"latex": "C_{p}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0046",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"latex": "\\phi_{k m}^{i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0047",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"latex": "p, k, m \\in\\{1,2,3,4\\}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0048",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"latex": "4 \\times 4 \\times 4=64",
"displayMode": "false"
},
{
"title": "heimUFT_FO0049",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"latex": "C_{m} \\phi_{k m}^{k}=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0050",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"latex": "\\lambda=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0051",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"latex": "\\mathbf{1 2}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0052",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"latex": "64-40=\\mathbf{2 4}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0053",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"latex": "4 \\times 4=16",
"displayMode": "false"
},
{
"title": "heimUFT_FO0054",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"latex": "(5 \\times 5=25)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0055",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"latex": "6 \\times 6",
"displayMode": "false"
},
{
"title": "heimUFT_FO0056",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451853",
"modified": "20260602103451853",
"latex": "n",
"displayMode": "false"
},
{
"title": "heimUFT_FO0057",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "p",
"displayMode": "false"
},
{
"title": "heimUFT_FO0058",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "p=4",
"displayMode": "false"
},
{
"title": "heimUFT_FO0059",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "R_{3}\\left(x_{1}, x_{2}, x_{3}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0060",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "T\\left(x_{4}=\\mathrm{i} c t\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0061",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "S_{2}\\left(x_{5}=\\mathrm{i} \\varepsilon, x_{6}=\\mathrm{i} \\eta\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0062",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "R_{5}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0063",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "r_{0}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0064",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "m \\rightarrow 0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0065",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\lambda=h / m c",
"displayMode": "false"
},
{
"title": "heimUFT_FO0066",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "0 \\times \\infty",
"displayMode": "false"
},
{
"title": "heimUFT_FO0067",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\tau>0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0068",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "(\\mathrm{d} x \\rightarrow 0)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0069",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\Delta x=n \\sqrt{\\tau}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0070",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "x_{5}, x_{6}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0071",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "S_{2}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0072",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "T \\cup S_{2}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0073",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "x_{1}, x_{2}, x_{3}, x_{5}, x_{6}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0074",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "R_{3} \\cup S_{2}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0075",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "x_{1}, \\ldots, x_{6}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0076",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "R_{3} \\cup T \\cup S_{2}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0077",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "M_{(0)}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0078",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "V_{0}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0079",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "E=m c^{2}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0080",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "(\\mu)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0081",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\mu_{i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0082",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\mu_{e}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0083",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\mu_{i}, \\mu_{e}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0084",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "V",
"displayMode": "false"
},
{
"title": "heimUFT_FO0085",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\sigma",
"displayMode": "false"
},
{
"title": "heimUFT_FO0086",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "(\\alpha>0)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0087",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "g_{i k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0088",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\delta_{0}=\\frac{M_{(0)}}{V}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0089",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\delta_{0(0)}=\\frac{M_{(0)}}{V_{0}}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0090",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "=\\mu_{i}+\\mu_{e}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0091",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\delta_{g \\mu}=\\frac{\\mu}{V}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0092",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\sigma_{i}=\\frac{\\mu_{i}}{V_{0}}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0093",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\sigma_{e}=\\frac{\\mu_{e}}{V-V_{0}}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0094",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "M_{0}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0095",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\left.=M_{(0)}+\\mu_{i}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0096",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\sigma_{g 0}=\\frac{M_{0}}{V}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0097",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\left(=\\mu_{e}+\\mu_{i}+M_{(0)}=\\mu+M_{(0)}\\right)",
"displayMode": "true"
},
{
"title": "heimUFT_FO0098",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\sigma_{g}=\\frac{M}{V}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0099",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "R_{3}, T",
"displayMode": "false"
},
{
"title": "heimUFT_FO0100",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "10^{40}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0101",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "M",
"displayMode": "false"
},
{
"title": "heimUFT_FO0102",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "x_{1}, x_{2}, x_{3}, t",
"displayMode": "false"
},
{
"title": "heimUFT_FO0103",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\operatorname{div} \\vec{v}=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0104",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\sigma \\operatorname{div} \\vec{v}=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0105",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\vec{v} \\cdot \\operatorname{grad} \\sigma",
"displayMode": "false"
},
{
"title": "heimUFT_FO0106",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\frac{\\partial}{\\partial t}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0107",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "(\\alpha \\operatorname{div} \\vec{G}=\\sigma",
"displayMode": "false"
},
{
"title": "heimUFT_FO0108",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "m \\vec{v} / V",
"displayMode": "false"
},
{
"title": "heimUFT_FO0109",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\vec{\\mu}(x, t)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0110",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "b \\neq 0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0111",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\operatorname{rot} \\vec{H}=\\varepsilon \\dot{\\vec{E}}+\\kappa \\vec{E}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0112",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\vec{H} \\perp \\vec{E}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0113",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\operatorname{rot} \\operatorname{rot} \\vec{\\mu}=\\operatorname{grad} \\operatorname{div} \\vec{\\mu}-\\operatorname{div} \\operatorname{grad} \\vec{\\mu}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0114",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\vec{w}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0115",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "1 / a",
"displayMode": "false"
},
{
"title": "heimUFT_FO0116",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "a^{2}=-\\alpha \\beta",
"displayMode": "false"
},
{
"title": "heimUFT_FO0117",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "M(x, t)=M_{(0)}+\\mu(x, t)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0118",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "x",
"displayMode": "false"
},
{
"title": "heimUFT_FO0119",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "t",
"displayMode": "false"
},
{
"title": "heimUFT_FO0120",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\dot{\\sigma}=\\dot{\\sigma}_{\\mu}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0121",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\vec{w}=\\dot{\\sigma}_{\\mu} \\vec{f}(x)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0122",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\int \\mathrm{d} t",
"displayMode": "false"
},
{
"title": "heimUFT_FO0123",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\sigma_{\\mu}=\\sigma-\\sigma_{(0)}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0124",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0125",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\left(\\vec{f}(x) \\perp \\operatorname{grad}\\left(\\sigma-\\sigma_{(0)}\\right)\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0126",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\beta=",
"displayMode": "false"
},
{
"title": "heimUFT_FO0127",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\neq 0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0128",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "q",
"displayMode": "false"
},
{
"title": "heimUFT_FO0129",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\vec{v}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0130",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\omega",
"displayMode": "false"
},
{
"title": "heimUFT_FO0131",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\vec{v} \\times \\vec{\\mu}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0132",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "(\\vec{F}=m \\vec{G})",
"displayMode": "false"
},
{
"title": "heimUFT_FO0133",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\left(v=0, \\sigma \\approx \\sigma_{(0)}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0134",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\vec{p} \\wedge(\\vec{G}, \\vec{\\mu})",
"displayMode": "false"
},
{
"title": "heimUFT_FO0135",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\beta",
"displayMode": "false"
},
{
"title": "heimUFT_FO0136",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "1(\\beta<0)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0137",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "x_{-4}=\\mathrm{i} \\omega t",
"displayMode": "false"
},
{
"title": "heimUFT_FO0138",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "2(\\beta>0)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0139",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "x_{+4}=\\omega t",
"displayMode": "false"
},
{
"title": "heimUFT_FO0140",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\beta>0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0141",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\left(R_{-4}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0142",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "x_{-4}=\\mathrm{i} c t",
"displayMode": "false"
},
{
"title": "heimUFT_FO0143",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\left(R_{+4}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0144",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\hat{\\mathbf{A}}_{+}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0145",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\mathbf{M}_{k m}\\left(R_{4}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0146",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "v",
"displayMode": "false"
},
{
"title": "heimUFT_FO0147",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "x_{1}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0148",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\left[\\hat{\\mathbf{A}}_{+}, \\hat{\\mathbf{A}}_{-}\\right]=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0149",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "x_{+4}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0150",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "(\\approx 1)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0151",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "d s^{2}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0152",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "S_{i j}^{k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0153",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\Gamma_{i j}^{k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0154",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\left(G_{i k}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0155",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\left(T_{i k}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0156",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "T_{i k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0157",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\left(E=m c^{2}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0158",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\vec{G}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0159",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "x_{4}=i c t",
"displayMode": "false"
},
{
"title": "heimUFT_FO0160",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\hat{A}_{-}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0161",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "x_{4}=\\omega t",
"displayMode": "false"
},
{
"title": "heimUFT_FO0162",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\hat{A}_{+}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0163",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\hat{A}_{+}, \\hat{A}_{-}, R_{+4}, R_{-4}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0164",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "b",
"displayMode": "false"
},
{
"title": "heimUFT_FO0165",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\left(\\frac{d \\sigma}{d t}=0\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0166",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\dot{\\sigma}=-\\operatorname{div}(\\sigma \\vec{v})",
"displayMode": "false"
},
{
"title": "heimUFT_FO0167",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\vec{\\mu} \\perp(\\alpha \\dot{\\vec{G}}+\\sigma \\vec{v})",
"displayMode": "false"
},
{
"title": "heimUFT_FO0168",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\vec{p} \\hat{=}(\\vec{G}, \\vec{\\mu})",
"displayMode": "false"
},
{
"title": "heimUFT_FO0169",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "x_{4}=i \\omega t(",
"displayMode": "false"
},
{
"title": "heimUFT_FO0170",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "/",
"displayMode": "false"
},
{
"title": "heimUFT_FO0171",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": ")",
"displayMode": "false"
},
{
"title": "heimUFT_FO0172",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\approx 1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0173",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "n \\geq 4",
"displayMode": "false"
},
{
"title": "heimUFT_FO0174",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\operatorname{sum} d \\vec{z}_{p}^{+}=\\sum_{j=1}^{m} d \\vec{\\xi}_{p}^{(j)}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0175",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "n-m",
"displayMode": "false"
},
{
"title": "heimUFT_FO0176",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "d \\vec{z}_{p}^{-}=\\sum_{j=m+1}^{n} d \\vec{\\xi}_{p}^{(j)}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0177",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "d \\vec{s}_{ \\pm}=d \\vec{s}_{+}+d \\vec{s}_{-}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0178",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "g_{i k}^{(S)}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0179",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\left(g_{i k}^{(1)}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0180",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\left(g_{i k}^{(3)}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0181",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\left(g_{i k}=g_{k i}^{*}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0182",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "g_{i k}^{(A)}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0183",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\left(g_{i k}^{(2)}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0184",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "g_{i k} \\neq g_{k i}^{*}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0185",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "G_{i k}=\\kappa T_{i k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0186",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\hat{R}_{i k}-\\frac{1}{2} \\hat{g}_{i k} \\hat{R} \\sim \\hat{T}_{i k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0187",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "=",
"displayMode": "false"
},
{
"title": "heimUFT_FO0188",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "(\\Gamma)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0189",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\left(R_{i k}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0190",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "g_{i k}^{(2)} \\neq 0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0191",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "g_{i k}=g_{i k}^{+}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0192",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "+g_{i k}^{-} \\quad\\left(\\right.",
"displayMode": "false"
},
{
"title": "heimUFT_FO0193",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\left.g_{i k}^{-}=-g_{k i}^{-*}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0194",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "d s^{2}=g_{i k}^{+} d x^{i} d x^{k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0195",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\Gamma_{k m}^{i}=\\Gamma_{(+) k m}^{i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0196",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "+\\Gamma_{(-) k m}^{i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0197",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "R_{\\text {kmp }}^{i}=R_{(+) k m p}^{i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0198",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "+R_{(-) k m p}^{i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0199",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "R_{k m}=R_{(+) k m p}^{p}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0200",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "+R_{(-) k m p}^{p}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0201",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "R=R_{k m}^{+} g_{+}^{m k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0202",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\Gamma",
"displayMode": "false"
},
{
"title": "heimUFT_FO0203",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\mathbf{F}_{k m}\\left(R_{-4}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0204",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "R_{+4}\\left(x_{+4}=\\omega t\\right.",
"displayMode": "false"
},
{
"title": "heimUFT_FO0205",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\mathbf{G}_{k m}\\left(R_{+4}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0206",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\hat{\\mathbf{B}}=\\hat{\\mathbf{A}}_{+} \\hat{\\mathbf{A}}_{-}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0207",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\mathbf{M}_{k m}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0208",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "T_{i k} \\neq T_{k i}^{*}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0209",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "T_{i k}^{+}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0210",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "T_{i k}^{-}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0211",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "T_{i k}^{(E)}=W_{i k}+\\Phi_{i k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0212",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\left(x_{1} \\ldots x_{4}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0213",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "d \\vec{z}_{p}^{+}=\\sum d \\vec{\\xi}_{p}^{(j)}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0214",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\left(g_{i k}^{(1)}, g_{i k}^{(3)}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0215",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "d \\vec{z}^{*}=\\vec{z}_{, k}^{*} d x^{k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0216",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "g_{i k}^{(2)} \\neq g_{k i}^{(2) *}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0217",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "R_{i k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0218",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "d s^{2}=g_{i k}^{+} d x^{i} d x^{k}+0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0219",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\hat{\\mathbf{B}}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0220",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "(\\vec{p}=(\\vec{G}, \\vec{\\mu})=0)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0221",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "T_{i k}=V_{i k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0222",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\left(g_{i k}^{(2)}=0, g_{i k}^{(3)}=0\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0223",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\left(R_{i k}^{(1)}-\\frac{1}{2} g_{i k}^{(1)} R^{(1)}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0224",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "g_{i k}^{(2)} \\neq 0, g_{i k}^{(3)} \\neq 0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0225",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451854",
"modified": "20260602103451854",
"latex": "\\vec{G} \\neq 0, \\vec{\\mu} \\neq 0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0226",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "T_{; k}^{i k} \\neq 0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0227",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "g_{k}^{k}=4",
"displayMode": "false"
},
{
"title": "heimUFT_FO0228",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "g^{i k} T_{i k}=T",
"displayMode": "false"
},
{
"title": "heimUFT_FO0229",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "W_{i k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0230",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\Omega",
"displayMode": "false"
},
{
"title": "heimUFT_FO0231",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "w=\\sqrt{-\\left|g_{i k}\\right|_{4}}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0232",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "d x_{4}=i c t",
"displayMode": "false"
},
{
"title": "heimUFT_FO0233",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "W_{i k}=\\frac{d \\omega_{i k}}{d \\Omega} i c w",
"displayMode": "false"
},
{
"title": "heimUFT_FO0234",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "N_{i k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0235",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\Delta",
"displayMode": "false"
},
{
"title": "heimUFT_FO0236",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\frac{\\Delta N_{i k}}{\\Delta \\Omega}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0237",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\eta_{i k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0238",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\left(\\eta_{i k}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0239",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "(\\Delta \\Omega)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0240",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "W_{k m}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0241",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\phi_{k m}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0242",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "G",
"displayMode": "false"
},
{
"title": "heimUFT_FO0243",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\phi_{k m}^{i} \\neq \\phi_{m k}^{i *}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0244",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\lambda_{(p)}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0245",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "(\\lambda)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0246",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "(\\phi)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0247",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\left(5^{*}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0248",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\left(6^{*}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0249",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\left(7^{*}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0250",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\left(8^{*}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0251",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\alpha, \\beta",
"displayMode": "false"
},
{
"title": "heimUFT_FO0252",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\vec{g}, \\vec{\\mu}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0253",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\vec{B}_{g}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0254",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\vec{f}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0255",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "<0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0256",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "f_{i k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0257",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "T_{i k}=T_{k i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0258",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "T_{i k}=T_{k i}^{*}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0259",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\Phi_{i k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0260",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\vec{\\varphi}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0261",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\sqrt{\\mu_{0} / \\epsilon_{0}}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0262",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\vec{g}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0263",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "V_{i k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0264",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "g_{i k}=g_{k i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0265",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "T_{; k}^{i k}=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0266",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "T_{i k} \\neq T_{k i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0267",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\left\\{\\begin{array}{c}i \\\\ k l\\end{array}\\right\\} \\equiv \\Gamma_{k l}^{i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0268",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\left(T_{i k}^{-}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0269",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "M q",
"displayMode": "false"
},
{
"title": "heimUFT_FO0270",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\vec{\\xi}_{p}^{(j)}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0271",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "g_{i k}^{(1)}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0272",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "g_{i k}^{(3)}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0273",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "^{* *}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0274",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "{ }^{* *}\\left(g_{i k}=g_{k i}^{*}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0275",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "g_{i k}^{(2)}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0276",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "{ }^{* *}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0277",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "{ }^{* *}\\left(g_{i k} \\neq g_{k i}^{*}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0278",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\Gamma_{k m}^{i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0279",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "R",
"displayMode": "false"
},
{
"title": "heimUFT_FO0280",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "(\\vec{p} \\wedge(\\vec{G}, \\vec{\\mu})=0)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0281",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "R_{i k}^{(1)}-\\frac{1}{2} g_{i k}^{(1)} R^{(1)}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0282",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "(k, m, p \\in\\{1,2,3,4\\})",
"displayMode": "false"
},
{
"title": "heimUFT_FO0283",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "4 \\times 16=64",
"displayMode": "false"
},
{
"title": "heimUFT_FO0284",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\lambda_{p}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0285",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "i=k",
"displayMode": "false"
},
{
"title": "heimUFT_FO0286",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "A_{m p}=-A_{p m}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0287",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\phi",
"displayMode": "false"
},
{
"title": "heimUFT_FO0288",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\phi \\neq 0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0289",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\lambda_{m}(k, m)=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0290",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\mathbf{1 6}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0291",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\left(\\lambda_{m}(m, k)=0\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0292",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "m=k",
"displayMode": "false"
},
{
"title": "heimUFT_FO0293",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "64-28=\\mathbf{3 6}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0294",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "0=",
"displayMode": "false"
},
{
"title": "heimUFT_FO0295",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\lambda_{m}(m, k)=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0296",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "4 \\times 16",
"displayMode": "false"
},
{
"title": "heimUFT_FO0297",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "5 \\times 5=25",
"displayMode": "false"
},
{
"title": "heimUFT_FO0298",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\mathbf{6}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0299",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "a_{m p} \\neq 0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0300",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\overline{\\mathbf{T}}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0301",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "R_{4} \\Longrightarrow",
"displayMode": "false"
},
{
"title": "heimUFT_FO0302",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\mathbf{0}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0303",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\left(x_{1}, x_{2}, x_{3}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0304",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "g_{i k}^{(6)}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0305",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "g_{s \\sigma}=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0306",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "s \\in\\{1,2,3\\}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0307",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\sigma \\in\\{5,6\\}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0308",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "g_{45}, g_{46}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0309",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "p=5",
"displayMode": "false"
},
{
"title": "heimUFT_FO0310",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "p>4",
"displayMode": "false"
},
{
"title": "heimUFT_FO0311",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "p=3",
"displayMode": "false"
},
{
"title": "heimUFT_FO0312",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "p \\leq 3",
"displayMode": "false"
},
{
"title": "heimUFT_FO0313",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "p>3",
"displayMode": "false"
},
{
"title": "heimUFT_FO0314",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\mathrm{i} \\varepsilon, \\mathrm{i} \\eta",
"displayMode": "false"
},
{
"title": "heimUFT_FO0315",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "(\\tau)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0316",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\varphi",
"displayMode": "false"
},
{
"title": "heimUFT_FO0317",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "r",
"displayMode": "false"
},
{
"title": "heimUFT_FO0318",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "(m \\rightarrow 0)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0319",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "r_{0} \\rightarrow 0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0320",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\lambda \\rightarrow \\infty",
"displayMode": "false"
},
{
"title": "heimUFT_FO0321",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\gamma",
"displayMode": "false"
},
{
"title": "heimUFT_FO0322",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\hbar",
"displayMode": "false"
},
{
"title": "heimUFT_FO0323",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\mathrm{m}^{2}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0324",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "G, c, \\hbar",
"displayMode": "false"
},
{
"title": "heimUFT_FO0325",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "l_{p}^{2} \\approx 2.6 \\times 10^{-70} \\mathrm{~m}^{2}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0326",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\mathrm{d} x \\rightarrow 0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0327",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "(\\sqrt{\\tau})",
"displayMode": "false"
},
{
"title": "heimUFT_FO0328",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "r \\rightarrow 0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0329",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\delta",
"displayMode": "false"
},
{
"title": "heimUFT_FO0330",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "x_{1} \\ldots x_{6}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0331",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\left(x_{4}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0332",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\vartheta",
"displayMode": "false"
},
{
"title": "heimUFT_FO0333",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\left(S_{2}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0334",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\left(1 / \\vartheta \\approx 10^{42} \\mathrm{~Hz}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0335",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\left(T \\cup S_{2}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0336",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "s=P / 2",
"displayMode": "false"
},
{
"title": "heimUFT_FO0337",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "x_{4} \\ldots x_{6}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0338",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "J=Q / 2",
"displayMode": "false"
},
{
"title": "heimUFT_FO0339",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\left(R_{3}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0340",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\left(x_{5}, x_{6}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0341",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "(+P)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0342",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "(-P)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0343",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\zeta_{\\bar{k} l m}^{i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0344",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "k",
"displayMode": "false"
},
{
"title": "heimUFT_FO0345",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "B=k-1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0346",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "0 \\ldots k+1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0347",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "k-1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0348",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "P=2-k) 2 k-1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0349",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "P=2 k-1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0350",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\kappa",
"displayMode": "false"
},
{
"title": "heimUFT_FO0351",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\kappa=1 \\rightarrow",
"displayMode": "false"
},
{
"title": "heimUFT_FO0352",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "f(k, P, Q, \\kappa, \\epsilon)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0353",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "q_{x}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0354",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "f(C, k, P, Q, \\kappa, \\epsilon, x)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0355",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "N",
"displayMode": "false"
},
{
"title": "heimUFT_FO0356",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "0 \\ldots N_{\\text {max }}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0357",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\epsilon",
"displayMode": "false"
},
{
"title": "heimUFT_FO0358",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "B",
"displayMode": "false"
},
{
"title": "heimUFT_FO0359",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "(k)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0360",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "(B=1)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0361",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "k=2",
"displayMode": "false"
},
{
"title": "heimUFT_FO0362",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "B=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0363",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "k=1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0364",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "Q \\rightarrow Q+k",
"displayMode": "false"
},
{
"title": "heimUFT_FO0365",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "C",
"displayMode": "false"
},
{
"title": "heimUFT_FO0366",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "q_{i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0367",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\left(\\gamma, h, \\varepsilon_{0}, \\mu_{0}, c, \\pi\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0368",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\{+1,0,-1\\}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0369",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "N=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0370",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "(N>0)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0371",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\Sigma^{*}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0372",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "N>0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0373",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "(k P Q \\kappa) C\\left(q_{x}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0374",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "(N=0)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0375",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "(k, P, Q, \\kappa) q_{x}(C)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0376",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "e^{-}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0377",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\mu^{-}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0378",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\pi^{ \\pm}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0379",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "(1,2,0,0) \\pm 1(0)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0380",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "K^{+}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0381",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "(1,1,0,1)+1(+1)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0382",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\Lambda",
"displayMode": "false"
},
{
"title": "heimUFT_FO0383",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "0(-1)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0384",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\Sigma^{+}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0385",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "1(-1)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0386",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\Omega^{-}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0387",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\left(m_{e}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0388",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "k=1, P=1, Q=1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0389",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\Lambda_{k l}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0390",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\left(m_{L}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0391",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "(\\gamma, \\hbar, c, \\pi)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0392",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "\\left(s_{0}=1 \\mathrm{~m}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0393",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "K",
"displayMode": "false"
},
{
"title": "heimUFT_FO0394",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "m_{e}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0395",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "m_{e} \\approx m_{L}(1-K)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0396",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451855",
"modified": "20260602103451855",
"latex": "(\\alpha \\approx 1 / 137.036)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0397",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "e^{-}, p",
"displayMode": "false"
},
{
"title": "heimUFT_FO0398",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\alpha^{2}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0399",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\left(\\alpha_{(+)}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0400",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\alpha_{(+)}=0.007297354 \\ldots",
"displayMode": "false"
},
{
"title": "heimUFT_FO0401",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\mathbf{1} / \\mathbf{f f} \\approx \\mathbf{1 3 7 . 0 3 5 9}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0402",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\left(\\alpha_{(-)}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0403",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\beta \\approx 137 \\alpha \\approx 0.99998 \\ldots",
"displayMode": "false"
},
{
"title": "heimUFT_FO0404",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "R_{-}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0405",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "R_{3}(k=1, q=0)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0406",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\mathbf{4 . 0 0 6 ~ e V} \\boldsymbol{,} \\mathbf{1 . 4 4 2 ~ K e V} \\boldsymbol{,} \\boldsymbol{5} \\boldsymbol{.} \\mathbf{3 7 6 ~ K e V} \\boldsymbol{,} \\mathbf{1 1 . 2 8 8 ~ K e V}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0407",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "m_{\\text {max }}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0408",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "m_{\\min }",
"displayMode": "false"
},
{
"title": "heimUFT_FO0409",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\rho=\\hbar^{2} / \\gamma m^{3}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0410",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "(\\delta m)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0411",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "v \\approx H s",
"displayMode": "false"
},
{
"title": "heimUFT_FO0412",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "z",
"displayMode": "false"
},
{
"title": "heimUFT_FO0413",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "D",
"displayMode": "false"
},
{
"title": "heimUFT_FO0414",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\left(D \\gg R_{H}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0415",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "2 \\vartheta",
"displayMode": "false"
},
{
"title": "heimUFT_FO0416",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "G_{4}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0417",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\Phi(r)=-G M / r",
"displayMode": "false"
},
{
"title": "heimUFT_FO0418",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "R_{H}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0419",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "r \\ll R_{H}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0420",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "R_{0}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0421",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\rho_{\\text {all }}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0422",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\left(R_{H}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0423",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "m_{\\text {min }}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0424",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "M=3.8074 \\times 10^{52} \\mathrm{~kg}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0425",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "R=1.1525 \\times 10^{26} \\mathrm{~m}\\left(13.4 \\times 10^{9}\\right.",
"displayMode": "false"
},
{
"title": "heimUFT_FO0426",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\sigma=5.94 \\times 10^{27} \\mathrm{~kg} / \\mathrm{m}^{3}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0427",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "R_{H}=1.3 \\times 10^{26} \\mathrm{~m}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0428",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "17.24 \\times 10^{9}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0429",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "D^{\\prime} \\approx 4.66 \\times 10^{34} \\mathrm{~m}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0430",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\left(\\frac{d \\tau}{d t}<0\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0431",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\frac{d D}{d t}>0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0432",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "t=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0433",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "D=\\tau_{0}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0434",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\mu_{3}=f\\left(R_{3}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0435",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "D \\approx 6.03 \\times 10^{125} \\mathrm{~m}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0436",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\tau_{0} \\approx 43 \\mathrm{~m}^{2}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0437",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\mu_{2}=f(T)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0438",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\tau \\approx 6.15 \\times 10^{-70} \\mathrm{~m}^{2}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0439",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "n=1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0440",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\mu_{1}=f\\left(S_{2}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0441",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "n \\approx 1.86 \\times 10^{321}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0442",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\tau_{0}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0443",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "D_{0}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0444",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\eta",
"displayMode": "false"
},
{
"title": "heimUFT_FO0445",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "(y(\\eta)=0)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0446",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\mathbf{3}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0447",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "(t=0)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0448",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "0",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\left(G_{4}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0450",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "I_{2}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0451",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\left(I_{2}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0452",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "d x \\rightarrow 0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0453",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "f(x)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0454",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "y=f(x)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0455",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "M_{v}^{\\prime}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0456",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "M_{1}^{\\prime}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0457",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "M_{2}^{\\prime}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0458",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "X",
"displayMode": "false"
},
{
"title": "heimUFT_FO0459",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "10^{15} \\mathrm{GeV}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0460",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\frac{d f}{d x}=\\lim _{\\Delta x \\rightarrow 0} \\frac{f(x+\\Delta x)-f(x)}{\\Delta x}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0461",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\Delta n=1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0462",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\varphi(n)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0463",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\breve{\\partial}=1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0464",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "[0, N], \\delta \\varphi",
"displayMode": "false"
},
{
"title": "heimUFT_FO0465",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "[1, N]",
"displayMode": "false"
},
{
"title": "heimUFT_FO0466",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\partial^{2} \\varphi",
"displayMode": "false"
},
{
"title": "heimUFT_FO0467",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "[2, N]",
"displayMode": "false"
},
{
"title": "heimUFT_FO0468",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\int",
"displayMode": "false"
},
{
"title": "heimUFT_FO0469",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\varphi=\\varnothing \\phi",
"displayMode": "false"
},
{
"title": "heimUFT_FO0470",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\left(\\int_{a}^{a} f(x) d x=0\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0471",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\partial C=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0472",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\partial(u v)=u \\partial v+v \\partial u-\\partial u ð v",
"displayMode": "false"
},
{
"title": "heimUFT_FO0473",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\Im^{k} \\varphi=\\sum_{v=0}^{k}(-1)^{v}\\binom{k}{v} \\varphi(n-v)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0474",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\partial\\left(\\frac{u}{v}\\right)=\\frac{1}{v}\\left|\\begin{array}{cc}\\partial u & \\partial v \\\\ u & v\\end{array}\\right| \\cdot\\left|\\begin{array}{cc}v & \\partial v \\\\ 1 & 1\\end{array}\\right|^{-1}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0475",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "S \\frac{\\varphi}{\\Psi} \\breve{\\partial} n=\\frac{u}{v}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0476",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\frac{\\varphi}{\\Psi}=\\frac{v \\grave{\\partial} u-u \\circlearrowright v}{v(n) v(n-1)}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0477",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "S u ð v=u v-S(v-\\check{\\partial} v) \\check{\\partial} u",
"displayMode": "false"
},
{
"title": "heimUFT_FO0478",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\mho_{\\epsilon} e^{\\varphi} \\approx e^{\\varphi} \\partial_{\\epsilon} \\varphi",
"displayMode": "false"
},
{
"title": "heimUFT_FO0479",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\left(n_{i}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0480",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "Z(i) ; n=n_{i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0481",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\varphi\\left(n_{i}\\right)_{1}^{L}=\\phi ; n",
"displayMode": "false"
},
{
"title": "heimUFT_FO0482",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "E ; n=1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0483",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "E ;() ; n=n",
"displayMode": "false"
},
{
"title": "heimUFT_FO0484",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\left(g_{i k}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0485",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "L",
"displayMode": "false"
},
{
"title": "heimUFT_FO0486",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\bar{e}_{i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0487",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\bar{Z}(i)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0488",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\hat{A}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0489",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "n_{i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0490",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "{ }^{2} \\bar{C}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0491",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "{ }^{2} \\bar{C}_{+}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0492",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "{ }^{2} \\bar{C}_{-}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0493",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "{ }^{2} \\overline{\\mathrm{C}}_{-}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0494",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "(\\varphi(n)=\\varphi(n-1)+\\varphi(n-2))",
"displayMode": "false"
},
{
"title": "heimUFT_FO0495",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\delta \\varphi=\\varphi(n)-\\varphi(n-1)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0496",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "(2 \\xi=1 \\pm \\sqrt{5})",
"displayMode": "false"
},
{
"title": "heimUFT_FO0497",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\left(\\bar{\\xi}_{\\alpha}, \\bar{\\xi}_{\\beta}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0498",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\hat{s}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0499",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\vec{B}=\\operatorname{rot} \\vec{A}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0500",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "_{\\mathrm{L}}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0501",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "_{\\mathrm{L}}=",
"displayMode": "false"
},
{
"title": "heimUFT_FO0502",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\mathrm{ROT}_{\\mathrm{L}} \\mathrm{GRAD}_{\\mathrm{L}}={ }^{2} 0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0503",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\iiint \\operatorname{div} \\vec{A} d V=\\iint \\vec{A} \\cdot d S",
"displayMode": "false"
},
{
"title": "heimUFT_FO0504",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\bar{K}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0505",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\bar{n}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0506",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "{ }^{2} \\bar{\\kappa}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0507",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "p=2",
"displayMode": "false"
},
{
"title": "heimUFT_FO0508",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "N=4, p=2",
"displayMode": "false"
},
{
"title": "heimUFT_FO0509",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "L=\\binom{4}{2}=6",
"displayMode": "false"
},
{
"title": "heimUFT_FO0510",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\left(\\Gamma_{a k j}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0511",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "{ }^{2} \\bar{\\kappa}={ }^{2} \\bar{\\kappa}_{+}+{ }^{2} \\bar{\\kappa}_{-}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0512",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "[\\widehat{a b}]",
"displayMode": "false"
},
{
"title": "heimUFT_FO0513",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\left(\\Gamma_{k j}^{i}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0514",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "(Q)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0515",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\left(L ; \\widehat{[]}={ }^{4} \\overline{0}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0516",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "R_{v \\lambda \\kappa}^{\\mu}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0517",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\underline{\\partial}_{l} \\equiv \\frac{1}{\\alpha_{l}} \\check{\\partial}_{l}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0518",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\left[{ }_{k}{ }^{i}{ }_{l}\\right]",
"displayMode": "false"
},
{
"title": "heimUFT_FO0519",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\lambda_{m}(k, l)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0520",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\lambda",
"displayMode": "false"
},
{
"title": "heimUFT_FO0521",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "a_{m l}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0522",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "k=m",
"displayMode": "false"
},
{
"title": "heimUFT_FO0523",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "u= \\pm\\left(\\frac{2 \\varphi_{k l}}{\\lambda(k, l)}-1\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0524",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\partial \\bar{n}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0525",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\partial \\ln \\varphi \\approx \\partial \\varphi / \\varphi",
"displayMode": "false"
},
{
"title": "heimUFT_FO0526",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\Psi_{k l}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0527",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "e^{-\\lambda_{k l} \\mu}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0528",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "F_{v}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0529",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\sigma_{r}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0530",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\left(R_{6}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0531",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\kappa_{i k}^{(\\lambda)}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0532",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "(\\lambda=1,2,3)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0533",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\lambda=1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0534",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "x_{5}, x_{6}\\left(S_{2}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0535",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\lambda=2",
"displayMode": "false"
},
{
"title": "heimUFT_FO0536",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "x_{4}(T)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0537",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\lambda=3",
"displayMode": "false"
},
{
"title": "heimUFT_FO0538",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "x_{1}, x_{2}, x_{3}\\left(R_{3}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0539",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\left(\\gamma_{i k}^{(\\mu v)} \\neq \\gamma_{k i}^{(\\mu v)}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0540",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "3 \\times 3",
"displayMode": "false"
},
{
"title": "heimUFT_FO0541",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\delta_{i k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0542",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "x_{1}, x_{2}, x_{3}, x_{4}, x_{5}, x_{6}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0543",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "(\\tau \\rightarrow 0)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0544",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "x_{4}, x_{5}, x_{6}=",
"displayMode": "false"
},
{
"title": "heimUFT_FO0545",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "p=6",
"displayMode": "false"
},
{
"title": "heimUFT_FO0546",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "V_{6}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0547",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\mathbf{R}_{\\mathbf{3}}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0548",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "x_{1}, x_{2}, x_{3}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0549",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\mathbf{S}_{\\mathbf{2}}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0550",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\mathbf{I}_{\\mathbf{2}}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0551",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "x_{7}, x_{8}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0552",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\mathbf{G}_{\\mathbf{4}}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0553",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "x_{9}, x_{10}, x_{11}, x_{12}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0554",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "R_{n}^{*}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0555",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "I_{2}\\left(x_{7}, x_{8}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0556",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "S_{2}\\left(x_{5}, x_{6}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0557",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "I_{2} \\cup S_{2}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0558",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "T, x_{4}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0559",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "(\\Delta x \\Delta p \\geq \\hbar / 2)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0560",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "\\mathrm{d} x",
"displayMode": "false"
},
{
"title": "heimUFT_FO0561",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "F(N)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0562",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "F_{S}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0563",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "q=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0564",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451856",
"modified": "20260602103451856",
"latex": "(B, P, Q, \\kappa) \\varepsilon C\\left(e q_{x}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0565",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "e^{-}:(0,1,1,0) 0(-1)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0566",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\mu^{-}:(0,1,1,1) 0(-1)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0567",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\pi^{ \\pm}:(0,2,0,0) 0( \\pm 1)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0568",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "K^{+}:(0,1,0,1) 1(+1)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0569",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "p:(1,1,1,0) 0(+1)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0570",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "n:(1,1,1,0) 0(0)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0571",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\Lambda:(1,0,1,0)-1(0)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0572",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\Sigma^{+}:(1,2,1,0)-1(+1)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0573",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\Omega^{-}:(1,0,3,0)-3(-1)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0574",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "v_{R}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0575",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "v\\left(e_{0}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0576",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "v_{p}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0577",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "v_{\\pi}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0578",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "v_{\\beta}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0579",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "v_{\\mu}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0580",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "8 \\times 8",
"displayMode": "false"
},
{
"title": "heimUFT_FO0581",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "U(1) \\times S U(2) \\times S U(3)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0582",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "m_{0}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0583",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\operatorname{Rank} \\mathbf{8}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0584",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "h",
"displayMode": "false"
},
{
"title": "heimUFT_FO0585",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "W",
"displayMode": "false"
},
{
"title": "heimUFT_FO0586",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "d \\Omega",
"displayMode": "false"
},
{
"title": "heimUFT_FO0587",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "d W",
"displayMode": "false"
},
{
"title": "heimUFT_FO0588",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\Delta W",
"displayMode": "false"
},
{
"title": "heimUFT_FO0589",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "w=\\sqrt{-g}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0590",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\left(\\eta_{i k}\\right)^{* *}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0591",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "y=f(x) \\geq 0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0592",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "a \\leq x \\leq b",
"displayMode": "false"
},
{
"title": "heimUFT_FO0593",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "(x, y, z, t)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0594",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "(x, y),(y, z),(z, x),(x, t),(y, t),(z, t)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0595",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "d y / d x",
"displayMode": "false"
},
{
"title": "heimUFT_FO0596",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\binom{4}{2}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0597",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "x_{i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0598",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "R_{4} \\rightarrow R_{6}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0599",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\alpha_{i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0600",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "n_{1}, n_{2}, n_{3}, n_{4}, n_{5}, n_{6}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0601",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "1 / 2",
"displayMode": "false"
},
{
"title": "heimUFT_FO0602",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "n=4, m=6",
"displayMode": "false"
},
{
"title": "heimUFT_FO0603",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\binom{n}{2}=m",
"displayMode": "false"
},
{
"title": "heimUFT_FO0604",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "0 \\leq n \\leq N",
"displayMode": "false"
},
{
"title": "heimUFT_FO0605",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "v \\rightarrow 0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0606",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "v=+1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0607",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\check{\\partial}=1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0608",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "(0 \\leq n \\leq N)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0609",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\check{\\partial} \\varphi(n)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0610",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "(1 \\leq n \\leq N),{ }^{\\partial} \\varphi(n)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0611",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "(2 \\leq n \\leq N)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0612",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "S \\widehat{=} \\sum",
"displayMode": "false"
},
{
"title": "heimUFT_FO0613",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\varphi=\\partial \\phi",
"displayMode": "false"
},
{
"title": "heimUFT_FO0614",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "u(n)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0615",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "v(n)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0616",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\varphi=\\sum_{j} u_{j}(n)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0617",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\varphi=C",
"displayMode": "false"
},
{
"title": "heimUFT_FO0618",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\varphi=\\varphi^{\\prime}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0619",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\varphi=u v",
"displayMode": "false"
},
{
"title": "heimUFT_FO0620",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "u^{\\prime}=u-\\partial u",
"displayMode": "false"
},
{
"title": "heimUFT_FO0621",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "v^{\\prime}=v-\\partial v",
"displayMode": "false"
},
{
"title": "heimUFT_FO0622",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\varphi=\\frac{u}{v}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0623",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "u^{\\prime}=u-\\check{ } u",
"displayMode": "false"
},
{
"title": "heimUFT_FO0624",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "v^{\\prime}=v-\\check{\\partial} v",
"displayMode": "false"
},
{
"title": "heimUFT_FO0625",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "v v^{\\prime}=v(v-\\partial v)=\\left|\\begin{array}{ll}v & \\partial v \\\\ v & v\\end{array}\\right|=v\\left|\\begin{array}{cc}v & \\partial v \\\\ 1 & 1\\end{array}\\right|",
"displayMode": "false"
},
{
"title": "heimUFT_FO0626",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\varphi=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0627",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\varnothing",
"displayMode": "false"
},
{
"title": "heimUFT_FO0628",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\partial",
"displayMode": "false"
},
{
"title": "heimUFT_FO0629",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "[0, N]",
"displayMode": "false"
},
{
"title": "heimUFT_FO0630",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\delta \\varphi",
"displayMode": "false"
},
{
"title": "heimUFT_FO0631",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\delta \\varphi=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0632",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\partial^{2} \\varphi<0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0633",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\partial \\varphi=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0634",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "g^{2} \\varphi>0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0635",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\nu",
"displayMode": "false"
},
{
"title": "heimUFT_FO0636",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "n_{1}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0637",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "n_{2} \\neq n_{1}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0638",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "S_{n_{1}+1}^{n_{1}} \\varphi",
"displayMode": "false"
},
{
"title": "heimUFT_FO0639",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "n=\\phi\\left(n_{1}\\right)-\\phi\\left(n_{1}+1-1\\right)=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0640",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "S_{n_{1}}^{n_{1}} \\varphi \\breve{\\partial} n=\\phi\\left(n_{1}\\right)-\\phi\\left(n_{1}-1\\right)=(\\breve{\\partial} \\phi)_{n_{1}}=\\varphi\\left(n_{1}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0641",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\int_{n_{1}}^{n_{1}} f(x) d x=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0642",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\int_{n_{1}}^{n_{2}} f(x) d x=-\\int_{n_{2}}^{n_{1}} f(x) d x",
"displayMode": "false"
},
{
"title": "heimUFT_FO0643",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "S_{n_{1}}^{n_{1}}+S_{n_{2}}^{n_{2}}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0644",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\phi(n)=S \\varphi(n) \\partial n+C",
"displayMode": "false"
},
{
"title": "heimUFT_FO0645",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\Im S_{a}^{n} \\varphi(v) \\partial v=\\lim _{a \\rightarrow n} S_{a}^{n} \\varphi \\partial v=\\varphi(n)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0646",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "S \\sum=\\sum S",
"displayMode": "false"
},
{
"title": "heimUFT_FO0647",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\partial(u v)=u \\partial v+v \\partial u-\\partial u \\partial v",
"displayMode": "false"
},
{
"title": "heimUFT_FO0648",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\check{\\partial} v=g",
"displayMode": "false"
},
{
"title": "heimUFT_FO0649",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "v=S g",
"displayMode": "false"
},
{
"title": "heimUFT_FO0650",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "u",
"displayMode": "false"
},
{
"title": "heimUFT_FO0651",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\tau \\omega c^{2}=\\pi \\gamma \\hbar",
"displayMode": "false"
},
{
"title": "heimUFT_FO0652",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\alpha=\\sqrt[p]{\\tau}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0653",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "f=e^{\\varphi}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0654",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "1-\\exp \\left(-\\breve{\\partial}_{\\epsilon} \\varphi\\right) \\approx \\breve{\\partial}_{\\epsilon} \\varphi",
"displayMode": "false"
},
{
"title": "heimUFT_FO0655",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "f(n)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0656",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "d \\varphi",
"displayMode": "false"
},
{
"title": "heimUFT_FO0657",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\delta \\ln \\varphi \\approx \\delta \\varphi / \\varphi",
"displayMode": "false"
},
{
"title": "heimUFT_FO0658",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\varphi\\left(n_{i}\\right)_{1}^{L}=\\varphi\\left(n_{1} \\ldots n_{L}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0659",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\check{\\partial}_{i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0660",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "i",
"displayMode": "false"
},
{
"title": "heimUFT_FO0661",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\check{\\partial}=\\sum_{i=1}^{L} \\check{\\partial}_{i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0662",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\partial_{i} \\partial_{k}-\\partial_{k} \\partial_{i}=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0663",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\varphi=\\varphi\\left(\\Psi_{1} \\ldots \\Psi_{\\lambda}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0664",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\Psi_{j}=\\Psi_{j}\\left(n_{1} \\ldots n_{L}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0665",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "L>1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0666",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "g",
"displayMode": "false"
},
{
"title": "heimUFT_FO0667",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\varepsilon>0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0668",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "N(\\varepsilon)>0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0669",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "n_{i}, n_{i}^{\\prime}>N",
"displayMode": "false"
},
{
"title": "heimUFT_FO0670",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\lim _{\\left(n_{i}\\right)_{1}^{L} \\rightarrow \\infty} \\varphi=g",
"displayMode": "false"
},
{
"title": "heimUFT_FO0671",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "n_{i} \\rightarrow \\infty",
"displayMode": "false"
},
{
"title": "heimUFT_FO0672",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\tau \\rightarrow 0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0673",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "h \\geqq 1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0674",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "t \\geqq 1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0675",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\sum x_{i} \\frac{\\partial f}{\\partial x_{i}}=h f",
"displayMode": "false"
},
{
"title": "heimUFT_FO0676",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\eta_{i}=n n_{i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0677",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "(n-1)^{h}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0678",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "n= \\pm 1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0679",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\eta_{i}= \\pm n_{i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0680",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\breve{\\partial}_{\\eta_{i}}= \\pm \\breve{\\partial}_{i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0681",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\partial \\varphi",
"displayMode": "false"
},
{
"title": "heimUFT_FO0682",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "h-1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0683",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": ">1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0684",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "h-k",
"displayMode": "false"
},
{
"title": "heimUFT_FO0685",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "0 \\leqq k \\leqq h-1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0686",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "F\\left(\\varphi, n_{i}\\right)_{1}^{L}=",
"displayMode": "false"
},
{
"title": "heimUFT_FO0687",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\partial F=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0688",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\partial_{\\varphi} F \\sim \\partial \\varphi",
"displayMode": "false"
},
{
"title": "heimUFT_FO0689",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "f\\left(0, \\varphi, n_{i}\\right){ }_{1}^{L}=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0690",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "L=6",
"displayMode": "false"
},
{
"title": "heimUFT_FO0691",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "L=\\binom{N}{2}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0692",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "N=4",
"displayMode": "false"
},
{
"title": "heimUFT_FO0693",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\varphi\\left(n_{i}\\right)_{1}^{L}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0694",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "(\\breve{\\partial F}=0)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0695",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "n_{i}>0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0696",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "Z(i)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0697",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\varphi\\left(n_{i}\\right)_{1}^{L}=\\varphi(Z(i) ; n)_{1}^{L}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0698",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "C_{k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0699",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "n=a",
"displayMode": "false"
},
{
"title": "heimUFT_FO0700",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "x_{i}(1 \\leq i \\leq L)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0701",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "R_{L}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0702",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "R_{p}(p \\leq L)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0703",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\hat{A} \\neq \\hat{E}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0704",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\bar{C}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0705",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\bar{\\varphi}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0706",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "m \\geq 1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0707",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "{ }^{m} \\bar{T}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0708",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "T_{i_{1} \\ldots i_{m}}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0709",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "m=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0710",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\hat{A}=\\hat{E}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0711",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\left[C_{i}, C_{k}\\right] \\neq 0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0712",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\hat{A}=\\hat{A}\\left(n_{i}\\right)_{1}^{L}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0713",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "C_{i_{k} \\ldots i_{m}}=\\prod_{k=1}^{m} C_{i_{k}}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0714",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "1 \\leqq l \\leqq m",
"displayMode": "false"
},
{
"title": "heimUFT_FO0715",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "C_{i_{l}}=C_{l}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0716",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\prod",
"displayMode": "false"
},
{
"title": "heimUFT_FO0717",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "l-1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0718",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "l",
"displayMode": "false"
},
{
"title": "heimUFT_FO0719",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "{ }^{m} \\bar{C}^{T l-1, l}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0720",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "( \\pm)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0721",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "l-1, l",
"displayMode": "false"
},
{
"title": "heimUFT_FO0722",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "C_{i_{k}}=C_{i_{k}}^{*}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0723",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "C_{i_{k}} \\neq C_{i_{k}}^{*}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0724",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "m=2",
"displayMode": "false"
},
{
"title": "heimUFT_FO0725",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "{ }^{2} \\bar{C}_{ \\pm}={ }^{2} \\overline{0}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0726",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451857",
"modified": "20260602103451857",
"latex": "\\left(C_{i} \\times C_{k}\\right)_{ \\pm}=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0727",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451858",
"modified": "20260602103451858",
"latex": "m>2",
"displayMode": "false"
},
{
"title": "heimUFT_FO0728",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451858",
"modified": "20260602103451858",
"latex": "\\bar{C} \\equiv \\operatorname{sp} \\bar{C}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0729",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451858",
"modified": "20260602103451858",
"latex": "C_{i_{j}}=C_{j}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0730",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451858",
"modified": "20260602103451858",
"latex": "C_{i_{l}}=C_{l},{ }^{m} \\bar{C}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0731",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451858",
"modified": "20260602103451858",
"latex": "j=l",
"displayMode": "false"
},
{
"title": "heimUFT_FO0732",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451858",
"modified": "20260602103451858",
"latex": "1 \\leqq l \\leqq L, m",
"displayMode": "false"
},
{
"title": "heimUFT_FO0733",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451858",
"modified": "20260602103451858",
"latex": "m \\geqq 1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0734",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\bar{D}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0735",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\bar{D} ;{ }^{m} \\bar{C}={ }^{m+1} \\bar{W}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0736",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\bar{D} ;{ }^{m} \\bar{C}={ }^{m-1} \\bar{W}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0737",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "{ }^{m} \\bar{C}={ }^{m} \\bar{W}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0738",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\bar{D}, \\bar{D}=\\bar{\\delta}=\\sum_{i=1}^{L} \\bar{e}_{i} \\breve{X}_{i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0739",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\bar{\\partial}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0740",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\operatorname{ImROT}{ }_{\\mathrm{L}}={ }^{2} \\overline{0}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0741",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\mathrm{ROT}_{\\mathrm{L}}=-\\left(\\mathrm{ROT}_{\\mathrm{L}}\\right)^{x}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0742",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\mathrm{ROT}_{\\mathrm{L}}=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0743",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\sum \\check{\\partial}()_{i}=\\mathrm{DIV}_{\\mathrm{L}}()",
"displayMode": "false"
},
{
"title": "heimUFT_FO0744",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\mathrm{ROT}_{\\mathrm{L}} \\mathrm{GRAD}_{\\mathrm{L}}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0745",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\left(\\check{\\partial}_{i} \\times \\check{\\partial}_{k}\\right)_{-}=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0746",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\breve{\\partial} \\bar{N}=\\sum_{i=1}^{L} \\bar{e}_{i} \\breve{\\partial}_{i}()_{i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0747",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\hat{E}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0748",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "a_{n}=a_{n-1}+a_{n-2}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0749",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\varphi(n)=\\varphi(n-1)+\\varphi(n-2)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0750",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "a_{n}=\\varphi(n)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0751",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\varphi(n-2)=\\varphi(n)-\\varphi(n-1)=\\varnothing \\varphi",
"displayMode": "false"
},
{
"title": "heimUFT_FO0752",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "-\\varphi(n-1)=\\varnothing \\varphi-\\varphi",
"displayMode": "false"
},
{
"title": "heimUFT_FO0753",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\varphi(n-2)=\\varnothing \\varphi",
"displayMode": "false"
},
{
"title": "heimUFT_FO0754",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\varnothing^{2} \\varphi=3{ }^{2} \\varphi-\\varphi",
"displayMode": "false"
},
{
"title": "heimUFT_FO0755",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\mathscr{\\partial}^{2} \\varphi-3 \\mathscr{\\partial}^{\\circ} \\varphi+\\varphi=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0756",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\mathscr{\\partial}^{2}-3 \\breve{\\partial}+()=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0757",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\xi",
"displayMode": "false"
},
{
"title": "heimUFT_FO0758",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\xi^{2}-\\xi=1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0759",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\xi>1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0760",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "2 \\xi_{ \\pm}=1 \\pm \\sqrt{5}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0761",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "{ }^{2} \\overline{0}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0762",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "L^{2}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0763",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "1 \\leqq l \\leqq L \\rightarrow 1 \\leqq i \\leqq L",
"displayMode": "false"
},
{
"title": "heimUFT_FO0764",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "s p_{j=l}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0765",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\sum_{i=k=1}^{L} C_{i j} C_{k l}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0766",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "s p_{j=l}{ }^{m} \\bar{C}=\\left\\{{ }^{[m-2]}\\left[\\sum_{l=1}^{L} \\prod_{k=1}^{j-1} ; C_{i_{k}} ; C_{j} ; \\prod_{k=j+1}^{l-1} ; C_{i_{k}} ; C_{l} ; \\prod_{k=l+1}^{m} ; C_{i_{k}}\\right]_{L}={ }^{m-2} \\bar{C}\\right.",
"displayMode": "false"
},
{
"title": "heimUFT_FO0767",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "C_{l} \\rightarrow C_{j}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0768",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\iiint_{V} \\operatorname{div} \\vec{A} d V=\\iint_{S} \\vec{A} \\cdot d S \\Longleftrightarrow S_{\\Omega(L)} \\mathrm{DIV}_{\\mathrm{L}} \\bar{\\phi} \\breve{\\partial} V=S_{\\Omega(L-1)} \\bar{\\phi} \\breve{\\partial} \\bar{V}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0769",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\Psi",
"displayMode": "false"
},
{
"title": "heimUFT_FO0770",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\int \\Psi \\Psi^{*} d \\Omega=1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0771",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "H_{k m}^{(p)}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0772",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "L_{k m}^{(p)}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0773",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "H",
"displayMode": "false"
},
{
"title": "heimUFT_FO0774",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "h=h^{*}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0775",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "l=l^{*}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0776",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "H_{k m}^{(p)} \\sim L_{k m}^{(p)}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0777",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\lambda_{(p)}(k, m)=\\lambda_{(p)}(k, m)^{*}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0778",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "64-28=36",
"displayMode": "false"
},
{
"title": "heimUFT_FO0779",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\xi=(1+\\sqrt{5}) / 2",
"displayMode": "false"
},
{
"title": "heimUFT_FO0780",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "R_{p}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0781",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "p-1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0782",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "f\\left(x_{i}, t\\right)_{1}^{p}=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0783",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "x_{i}(n)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0784",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "1 \\leqq n \\leqq N",
"displayMode": "false"
},
{
"title": "heimUFT_FO0785",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "x_{i}(n) \\hat{=} x_{(i) n}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0786",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "x_{(i) n}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0787",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\int_{\\omega} \\Pi_{i=1}^{p} d x_{i}=n \\tau",
"displayMode": "false"
},
{
"title": "heimUFT_FO0788",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\dot{f}=\\frac{\\partial f}{\\partial t}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0789",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "d f=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0790",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\sum_{i=1}^{p} \\frac{\\partial f}{\\partial x_{i}} d x_{i}+\\dot{f} d t=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0791",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\prod_{i=1}^{p} d x_{i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0792",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "f=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0793",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "R_{p+1}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0794",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "t=z",
"displayMode": "false"
},
{
"title": "heimUFT_FO0795",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "R_{p+1} \\equiv V",
"displayMode": "false"
},
{
"title": "heimUFT_FO0796",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "f\\left(x_{i}\\right)_{1}^{p+1}=0, z=x_{p+1}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0797",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\eta_{k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0798",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "f_{k}\\left(x_{i}\\right)_{1}^{p}=\\eta_{k}=",
"displayMode": "false"
},
{
"title": "heimUFT_FO0799",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "1 \\leqq k \\leqq p",
"displayMode": "false"
},
{
"title": "heimUFT_FO0800",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "f_{k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0801",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "F=n \\tau",
"displayMode": "false"
},
{
"title": "heimUFT_FO0802",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "L=1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0803",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "n_{i}\\left(\\xi_{(i) k}\\right)_{1}^{p}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0804",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\xi_{(i) k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0805",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "R_{m}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0806",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "L=\\binom{N}{p}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0807",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "L \\geqq 1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0808",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "N=p M",
"displayMode": "false"
},
{
"title": "heimUFT_FO0809",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "L=\\binom{p M}{p}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0810",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "1 \\leqq k \\leqq N",
"displayMode": "false"
},
{
"title": "heimUFT_FO0811",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\xi_{k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0812",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\bar{\\xi}_{k}=\\bar{e}_{k} \\xi_{k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0813",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "d \\vec{s}=\\sum_{k=1}^{N} d \\vec{\\xi}_{k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0814",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "p+1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0815",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "p=2, N=4",
"displayMode": "false"
},
{
"title": "heimUFT_FO0816",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "R_{4}(p=4)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0817",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "n=6",
"displayMode": "false"
},
{
"title": "heimUFT_FO0818",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "R_{6} \\rightarrow R_{4}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0819",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "(M q)^{* *}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0820",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "x^{k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0821",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\xi_{i}=\\xi_{i}\\left(x^{k}\\right)_{1}^{N}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0822",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "d \\xi_{l}=\\sum_{k=1}^{N} \\frac{\\partial \\xi_{l}}{\\partial x^{k}} d x^{k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0823",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\tau=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0824",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "d s^{2}=g_{i k} d x^{i} d x^{k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0825",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "d s^{2}=g^{i k} d x_{i} d x_{k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0826",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "A_{i} B^{i}=\\sum A_{(i)} B^{(i)}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0827",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "{ }^{*} 1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0828",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "{ }^{2} \\bar{g}\\left(x_{k}\\right)_{1}^{N} \\neq{ }^{2} \\bar{g}^{x}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0829",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\Delta s^{2}=g_{i k} \\Delta x^{i} \\Delta x^{k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0830",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\Delta s^{2}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0831",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\Delta s^{2}=(d s)^{2}=f(p, \\tau)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0832",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "f=\\tau",
"displayMode": "false"
},
{
"title": "heimUFT_FO0833",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\check{\\partial}_{k} n_{i}=\\check{\\partial}_{i} n_{k}=\\delta_{i k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0834",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\partial x^{\\underline{i}}=\\alpha^{\\underline{i}}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0835",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\alpha_{i}=\\kappa_{i} \\sqrt[p]{\\tau}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0836",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\alpha^{\\underline{i}}=\\kappa^{\\underline{i}} \\sqrt[p]{\\tau}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0837",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\Delta x^{i} \\Delta x^{k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0838",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\lim \\Delta x^{i} \\Delta x^{k}=d x^{i} d x^{\\underline{k}}=\\kappa^{i} \\kappa^{\\underline{k}} \\sqrt[p]{\\tau^{2}}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0839",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\lim \\Delta s^{2}=(d s)^{2}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0840",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "(\\Im)^{2}=g_{i k} \\check{\\partial} x^{i} \\check{\\partial} \\underline{\\underline{k}}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0841",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\alpha(p, \\tau)=\\sqrt[p]{\\tau^{-2}} f(p, \\tau)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0842",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\kappa^{i} \\kappa^{k} g_{i k}=\\alpha",
"displayMode": "false"
},
{
"title": "heimUFT_FO0843",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\alpha(2, \\tau)=1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0844",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "g_{i k}=g_{i k}\\left(x^{l}\\right)_{1}^{N}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0845",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "N^{2}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0846",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "{ }^{2} \\bar{g}={ }^{2} \\bar{\\gamma}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0847",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "{ }^{2} \\bar{\\gamma}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0848",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "{ }^{2} \\bar{\\gamma} \\neq{ }^{2} \\bar{\\gamma}^{x}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0849",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "{ }^{2} \\bar{\\gamma}=\\bar{\\gamma} \\times \\bar{\\gamma}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0850",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "{ }^{2} \\bar{\\gamma}=\\operatorname{sp}\\left({ }^{2} \\bar{\\kappa} \\times{ }^{2} \\bar{\\kappa}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0851",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "{ }^{2} \\bar{\\gamma} \\neq{ }^{2} \\bar{\\gamma}^{x},{ }^{2} \\bar{\\gamma}={ }^{2} \\bar{\\gamma}_{+}+{ }^{2} \\bar{\\gamma}_{-}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0852",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "{ }^{2} \\bar{\\kappa} \\neq{ }^{2} \\bar{\\kappa}^{x}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0853",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\left(\\check{ }{ }^{2} s\\right)^{2}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0854",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\kappa^{\\underline{i}}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0855",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "x \\underline{\\underline{i}}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0856",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\hat{\\kappa}=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0857",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\hat{\\kappa}=N",
"displayMode": "false"
},
{
"title": "heimUFT_FO0858",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "|\\hat{\\kappa}|_{N} \\neq 0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0859",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\gamma_{ \\pm i k}=\\frac{1}{2}\\left(\\gamma_{i} \\times \\gamma_{k}\\right)_{ \\pm}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0860",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\ddot{x}^{i}+\\Gamma_{k l}^{i} \\dot{x}^{k} \\dot{x}^{l}=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0861",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\xi^{k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0862",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\ddot{\\xi}^{i}=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0863",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\Gamma_{k l}^{i}=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0864",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "{ }^{2} \\bar{g}={ }^{2} \\bar{a}=",
"displayMode": "false"
},
{
"title": "heimUFT_FO0865",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "{ }^{2} \\bar{g}={ }^{2} \\bar{E}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0866",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "w^{2}=|g|",
"displayMode": "false"
},
{
"title": "heimUFT_FO0867",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\Delta V=w \\prod_{k=1}^{N} \\Delta x^{k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0868",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\lim \\Delta x^{k}=\\check{\\partial} x^{\\underline{k}}=\\alpha \\underline{\\underline{k}}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0869",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "p \\leqq N=p M",
"displayMode": "false"
},
{
"title": "heimUFT_FO0870",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\breve{\\partial} V=\\kappa \\tau^{M} w",
"displayMode": "false"
},
{
"title": "heimUFT_FO0871",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\xi^{\\underline{k}}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0872",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "{ }^{2} \\gamma ; n=",
"displayMode": "false"
},
{
"title": "heimUFT_FO0873",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "W ; n=",
"displayMode": "false"
},
{
"title": "heimUFT_FO0874",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "V \\sim n \\tau^{M}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0875",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\partial V=\\tau^{M}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0876",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "d s^{2}=g_{i k} d x^{i} d x^{k} \\Rightarrow \\Delta s^{2}=g_{i k} \\Delta x^{i} \\Delta x^{k}=\\tau",
"displayMode": "false"
},
{
"title": "heimUFT_FO0877",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "Z",
"displayMode": "false"
},
{
"title": "heimUFT_FO0878",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\alpha(p, \\tau)=1, \\quad p=2",
"displayMode": "false"
},
{
"title": "heimUFT_FO0879",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\operatorname{det} \\hat{\\kappa}=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0880",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\operatorname{rg} \\hat{\\kappa}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0881",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\left(L_{p}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0882",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\hbar, \\gamma, c",
"displayMode": "false"
},
{
"title": "heimUFT_FO0883",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "{ }^{2} \\bar{g}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0884",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\bar{\\kappa}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0885",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "w",
"displayMode": "false"
},
{
"title": "heimUFT_FO0886",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "M=1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0887",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "N=p",
"displayMode": "false"
},
{
"title": "heimUFT_FO0888",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "M>1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0889",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\partial V= \\pm \\tau",
"displayMode": "false"
},
{
"title": "heimUFT_FO0890",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\alpha= \\pm 1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0891",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\alpha \\neq \\pm 1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0892",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "R_{N-1}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0893",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\frac{\\partial V^{\\prime}}{\\partial V}=\\frac{\\alpha^{\\prime}}{\\alpha} \\sqrt[p]{\\tau}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0894",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "k_{l}^{(i)} \\geqq 1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0895",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "n_{i}\\left(k_{l}^{(i)}\\right)_{1}^{p}=c_{i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0896",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "c_{i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0897",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\xi^{\\underline{l}}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0898",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "\\xi^{\\underline{k}}=\\xi^{\\underline{k}}\\left(n_{i}\\right)_{1}^{L}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0899",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "X \\underline{k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0900",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "{ }^{2} \\bar{\\gamma}_{n}=",
"displayMode": "false"
},
{
"title": "heimUFT_FO0901",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "{ }^{2} \\bar{g}=\\left[ \\pm \\delta_{i k}\\right]_{N}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0902",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "x_{k}=C_{k} ; n",
"displayMode": "false"
},
{
"title": "heimUFT_FO0903",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "C_{k}=\\kappa_{k} \\sqrt[p]{\\tau}()_{k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0904",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "C_{k} \\neq X_{k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0905",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451859",
"modified": "20260602103451859",
"latex": "C_{k}=X_{k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0906",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "6 \\times 2,4 \\times 3 \\ldots \\mathrm{hmm}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0907",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\kappa_{l}^{(i)}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0908",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "k_{l}^{(i)}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0909",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "R_{n}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0910",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "X_{k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0911",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "{ }^{*} 2",
"displayMode": "false"
},
{
"title": "heimUFT_FO0912",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "(L) \\times 2",
"displayMode": "false"
},
{
"title": "heimUFT_FO0913",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "(p)=12",
"displayMode": "false"
},
{
"title": "heimUFT_FO0914",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\left.R_{12}\\right)^{* *}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0915",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\binom{p}{2}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0916",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\bar{\\xi}_{\\alpha}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0917",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\bar{\\xi}_{\\beta}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0918",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\partial^{2} \\bar{F}_{\\alpha \\beta}=\\partial \\bar{\\xi}_{\\alpha} \\times \\partial \\bar{\\xi}_{\\beta}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0919",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "{ }^{2} \\bar{F}_{\\alpha \\beta}=S S \\partial \\bar{\\xi}_{\\alpha} \\times \\partial \\bar{\\xi}_{\\beta}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0920",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "{ }^{2} \\bar{F}_{\\alpha \\beta}=",
"displayMode": "false"
},
{
"title": "heimUFT_FO0921",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "_{N}{ }^{7}{ }_{\\text {fffi }}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0922",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\hat{\\varphi}=\\left(\\bar{\\varphi}_{\\alpha \\beta}\\right)_{p}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0923",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "p \\leqq N",
"displayMode": "false"
},
{
"title": "heimUFT_FO0924",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "M \\geqq 1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0925",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "2\\binom{p}{2}=p(p-1)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0926",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "R_{2}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0927",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "y_{k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0928",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\bar{e}_{k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0929",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "d \\bar{s}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0930",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "x^{\\underline{k}}=C^{\\underline{k}} ; n=\\kappa^{\\underline{k}} \\sqrt[p]{\\tau}()^{\\underline{k}} ; n",
"displayMode": "false"
},
{
"title": "heimUFT_FO0931",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "X^{\\underline{l}}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0932",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\Delta V_{i}=\\check{\\partial} V_{i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0933",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\check{\\partial} V_{i}=\\tau",
"displayMode": "false"
},
{
"title": "heimUFT_FO0934",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\left(S_{v=1}^{n_{i}} \\tau \\check{\\partial} \\nu=\\tau n_{i}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0935",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "F_{i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0936",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\vec{B}=\\operatorname{rot} \\tilde{\\mathrm{A}}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0937",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\boldsymbol{=}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0938",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\left(\\begin{array}{cc}0 & { }^{2} \\bar{s}_{12} \\\\ -{ }^{2} \\bar{s}_{12} & 0\\end{array}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0939",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "2\\binom{p}{2}=p(p-1)=",
"displayMode": "false"
},
{
"title": "heimUFT_FO0940",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "R_{2} \\ldots",
"displayMode": "false"
},
{
"title": "heimUFT_FO0941",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "x_{k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0942",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\kappa \\sqrt{\\tau}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0943",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "C^{k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0944",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\vec{A}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0945",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "1 \\leqq m \\leqq N-1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0946",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\left(\\Gamma_{k m}^{i}\\right)^{x},\\left(\\Gamma_{k m}^{i}\\right)_{+},\\left(\\Gamma_{k m}^{i}\\right)_{-}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0947",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\left(\\Gamma_{k m}^{i}\\right)_{-}^{x}=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0948",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\Gamma_{ \\pm}^{\\left(s_{1}\\right)\\left(s_{2}\\right)}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0949",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "s_{1}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0950",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "s_{2}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0951",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "{ }^{2} \\bar{g}_{(v)}\\left(x^{i}\\right)_{1}^{N} \\neq{ }^{2} \\bar{g}_{(v)}^{x}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0952",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\xi_{j}\\left(x^{\\underline{k}}\\right)_{1}^{N}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0953",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "(d s)^{2}=g_{i k} d x^{i} d x^{k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0954",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\Psi_{k} ; x^{\\underline{k}}=C^{\\underline{k}} ; n",
"displayMode": "false"
},
{
"title": "heimUFT_FO0955",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "{ }^{2} \\bar{g}={ }^{2} \\bar{\\gamma} ; n",
"displayMode": "false"
},
{
"title": "heimUFT_FO0956",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\bar{\\Psi}=\\sum_{s=1}^{N} \\bar{\\Psi}_{s}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0957",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\left(\\gamma_{i} \\times \\gamma_{k}\\right)_{ \\pm} \\neq 0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0958",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\partial_{k} \\bar{\\Psi}=\\alpha_{k} \\bar{\\gamma}_{k} \\bar{\\Psi}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0959",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\Im_{i} n_{k}=\\delta_{i k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0960",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\Im_{i} n^{\\underline{k}}=\\delta_{i k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0961",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\alpha_{k} \\bar{\\gamma}_{k}=\\alpha_{k} \\bar{\\gamma}_{k} ;() \\breve{\\partial} \\underline{\\underline{k}}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0962",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "x^{\\underline{k}}=\\alpha_{k} n^{\\underline{k}}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0963",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\check{\\partial} x^{\\underline{k}}=\\alpha_{k} \\check{\\partial} n^{\\underline{k}}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0964",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\bar{\\Psi}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0965",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "S(\\mu)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0966",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "S\\left(\\mu_{j}\\right)_{1}^{s}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0967",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "s \\leqq \\omega",
"displayMode": "false"
},
{
"title": "heimUFT_FO0968",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "v=1 \\ldots \\omega",
"displayMode": "false"
},
{
"title": "heimUFT_FO0969",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\hat{\\gamma}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0970",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "d \\vec{s}_{ \\pm}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0971",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "J=1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0972",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\left(g_{i k} \\neq g_{k i}^{*}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0973",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\bar{\\xi}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0974",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "g^{i a}=\\left(g_{i a}\\right)^{-1}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0975",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "K_{k}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0976",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\partial_{l} N_{k}=K_{k} \\delta_{k l}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0977",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\left(\\Gamma_{k l}^{i}\\right)_{\\tau}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0978",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "(a b)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0979",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\gamma \\frac{i p}{(c d)}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0980",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\Gamma_{k j}^{i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0981",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\Gamma_{(+) k m}^{i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0982",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\Gamma_{(-) k m}^{i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0983",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "C_{(p)}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0984",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "R_{N(0)}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0985",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "x^{i}(p)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0986",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\dot{x}^{\\underline{i}}=\\alpha_{i} \\breve{\\mathrm{O}}_{p} n^{\\underline{i}}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0987",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "C_{\\xi}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0988",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "C^{\\prime}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0989",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "C^{\\prime \\prime}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0990",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\Im_{x^{\\prime k}} x^{\\prime \\prime i}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0991",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "{ }^{2} \\bar{a}={ }^{2} \\bar{b}={ }^{2} \\bar{\\kappa}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0992",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "|g|=e^{2 \\varphi}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0993",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\Gamma_{k i}^{i}=\\partial_{k} \\ln \\sqrt{|g|}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0994",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\left({ }^{2} \\bar{\\gamma}_{(a b)} \\neq{ }^{2} \\bar{\\gamma}_{(a b)}^{x}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO0995",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\xi^{\\underline{i}}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0996",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "0 / 0",
"displayMode": "false"
},
{
"title": "heimUFT_FO0997",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\omega-1",
"displayMode": "false"
},
{
"title": "heimUFT_FO0998",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "{ }^{2} \\bar{\\gamma}=\\operatorname{sp}\\left({ }^{2} \\bar{\\kappa} \\times{ }^{2} \\bar{\\kappa}\\right) \\neq{ }^{2} \\bar{\\gamma}^{x}",
"displayMode": "false"
},
{
"title": "heimUFT_FO0999",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "{ }^{2} \\bar{\\gamma}_{(11)}={ }^{2} \\bar{\\gamma} \\neq{ }^{2} \\bar{E}",
"displayMode": "false"
},
{
"title": "heimUFT_FO1000",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "{ }^{2} \\bar{\\gamma}_{-} \\rightarrow{ }^{2} \\overline{0}",
"displayMode": "false"
},
{
"title": "heimUFT_FO1001",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "{ }^{2} \\bar{\\gamma} \\rightarrow{ }^{2} \\bar{\\gamma}^{\\prime}={ }^{2} \\bar{\\gamma}^{\\prime x}",
"displayMode": "false"
},
{
"title": "heimUFT_FO1002",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "{ }^{2} \\bar{\\gamma} \\rightarrow{ }^{2} \\bar{E}",
"displayMode": "false"
},
{
"title": "heimUFT_FO1003",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\left(\\check{\\partial}_{k} \\times \\check{\\partial}_{l}\\right)_{-}=0",
"displayMode": "false"
},
{
"title": "heimUFT_FO1004",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\underline{\\bar{A}}=p \\bar{A}",
"displayMode": "false"
},
{
"title": "heimUFT_FO1005",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "{ }^{2} \\underline{\\gamma}=w^{2} \\bar{\\gamma}, W=\\sqrt{|\\gamma|}",
"displayMode": "false"
},
{
"title": "heimUFT_FO1006",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "w=W ; n",
"displayMode": "false"
},
{
"title": "heimUFT_FO1007",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "Q_{m}^{i}(\\alpha)=F_{m}^{i}(\\alpha)-\\delta_{m}^{i} E",
"displayMode": "false"
},
{
"title": "heimUFT_FO1008",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "Q(\\alpha)=s p^{2} \\bar{Q}(\\alpha) \\neq 0",
"displayMode": "false"
},
{
"title": "heimUFT_FO1009",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\left(\\zeta_{k l m}^{i}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO1010",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "L=K-\\bar{\\lambda} \\times()",
"displayMode": "false"
},
{
"title": "heimUFT_FO1011",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\left(\\lambda_{m}\\right)",
"displayMode": "false"
},
{
"title": "heimUFT_FO1012",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "(k=m)",
"displayMode": "false"
},
{
"title": "heimUFT_FO1013",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\operatorname{Term}",
"displayMode": "false"
},
{
"title": "heimUFT_FO1014",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\left[\\begin{array}{c}i \\\\ k \\\\ m\\end{array}\\right]=a_{k m}\\left[\\begin{array}{c}i \\\\ k\\end{array}\\right]=\\frac{a_{k m}}{a_{k l}}\\left[\\begin{array}{c}i \\\\ k\\end{array}\\right]",
"displayMode": "false"
},
{
"title": "heimUFT_FO1015",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\left[\\begin{array}{l}i \\\\ l \\\\ s\\end{array}\\right] ;()\\left[\\begin{array}{c}s \\\\ k \\\\ m\\end{array}\\right]=\\frac{a_{l s}}{a_{l k}} \\frac{a_{k m}}{a_{k l}}\\left[\\begin{array}{c}i \\\\ k \\\\ l\\end{array}\\right] ;()\\left[\\begin{array}{c}s \\\\ k \\\\ l\\end{array}\\right]",
"displayMode": "false"
},
{
"title": "heimUFT_FO1016",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\left[\\begin{array}{c}i \\\\ m\\end{array}\\right] ;()\\left[\\begin{array}{c}s \\\\ k \\\\ l\\end{array}\\right]=\\frac{a_{m s}}{a_{m k}} \\frac{a_{k m}}{a_{k l}}\\left[\\begin{array}{c}i \\\\ k\\end{array}\\right] ;()\\left[\\begin{array}{c}s \\\\ k \\\\ l\\end{array}\\right]",
"displayMode": "false"
},
{
"title": "heimUFT_FO1017",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "m(1 \\ldots q)",
"displayMode": "false"
},
{
"title": "heimUFT_FO1018",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\varphi_{k l}=b_{i}^{(k l)}\\left[{ }_{k}{ }^{i}{ }_{l}\\right]",
"displayMode": "false"
},
{
"title": "heimUFT_FO1019",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "\\bar{a}_{k l}",
"displayMode": "false"
},
{
"title": "heimUFT_FO1020",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"latex": "e^{-\\lambda \\mu}",
"displayMode": "false"
},
{
"title": "heimUFT_EQ0001_p009",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103451860",
"modified": "20260602103451860",
"kind": "Equation",
"latex": "c=\\frac{1}{\\sqrt{\\varepsilon_{0} \\mu_{0}}}",
"displayMode": "true",
"refnum": "1",
"equation_number": "(1)",
"page": "009",
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"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
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"latex": "x_{4}=\\mathrm{i} c t",
"displayMode": "true",
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"width": "745",
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"top_left_y": "2179"
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{
"title": "heimUFT_EQ0004_p010",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103451960",
"modified": "20260602103451960",
"kind": "Equation",
"latex": "C_{p} \\phi_{k m}^{i}=\\lambda_{p}(k, m) \\phi_{k m}^{i}",
"displayMode": "true",
"refnum": "4",
"equation_number": "(4)",
"page": "010",
"canonical_uri": 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"height": "67",
"width": "369",
"top_left_x": "849",
"top_left_y": "2439"
},
{
"title": "heimUFT_EQ0005_p011",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103451999",
"modified": "20260602103451999",
"kind": "Equation",
"latex": "(n-1)^{2}-1=p(p-1)(p-2)",
"displayMode": "true",
"refnum": "5",
"equation_number": "(5)",
"page": "011",
"canonical_uri": 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"height": "65",
"width": "527",
"top_left_x": "769",
"top_left_y": "936"
},
{
"title": "heimUFT_EQ0006_p011",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103452032",
"modified": "20260602103452032",
"kind": "Equation",
"latex": "(n-1)^{2}-1=4(3)(2)=24 \\Longrightarrow(n-1)^{2}=25 \\Longrightarrow n-1=5 \\Longrightarrow \\mathbf{n}=\\mathbf{6}",
"displayMode": "true",
"refnum": "5",
"equation_number": "(5)",
"page": "011",
"canonical_uri": 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"height": "67",
"width": "1280",
"top_left_x": "395",
"top_left_y": "1110"
},
{
"title": "heimUFT_EQ0007_p011",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103452064",
"modified": "20260602103452064",
"kind": "Equation",
"latex": "\\lim _{m \\rightarrow 0}\\left(r_{0} \\cdot \\lambda\\right)=\\tau \\approx 6.15 \\times 10^{-70} \\mathrm{~m}^{2}",
"displayMode": "true",
"refnum": "6",
"equation_number": "(6)",
"page": "011",
"canonical_uri": 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{
"title": "heimUFT_EQ0008_p013",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103452097",
"modified": "20260602103452097",
"kind": "Equation",
"latex": "\\sigma_{\\text {Newton }}=\\sigma_{(0) 0}=\\frac{M_{(0)}}{V_{0}}",
"displayMode": "true",
"refnum": "7",
"equation_number": "(7)",
"page": "013",
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"height": "108",
"width": "401",
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{
"title": "heimUFT_EQ0009_p013",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103452134",
"modified": "20260602103452134",
"kind": "Equation",
"latex": "\\operatorname{div} \\vec{G}=\\frac{\\sigma}{\\alpha}, \\quad \\text { where } \\sigma=\\sigma\\left(M_{(0)}+\\mu_{i}+\\mu_{e}\\right)",
"displayMode": "true",
"refnum": "8",
"equation_number": "(8)",
"page": "013",
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{
"title": "heimUFT_EQ0010_p014",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103452165",
"modified": "20260602103452165",
"kind": "Equation",
"latex": "\\left(=\\mu_{e}+\\mu_{i}+M_{(0)}=\\mu+M_{(0)}\\right)",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "014",
"canonical_uri": 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",
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{
"title": "heimUFT_EQ0011_p014",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103452195",
"modified": "20260602103452195",
"kind": "Equation",
"latex": "g_{i k}\\left(g_{i k}^{(1)}, g_{i k}^{(2)}, g_{i k}^{(3)}\\right)=g_{k i}^{*}",
"displayMode": "true",
"refnum": "9",
"equation_number": "(9)",
"page": "014",
"canonical_uri": 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",
"height": "74",
"width": "401",
"top_left_x": "831",
"top_left_y": "1190"
},
{
"title": "heimUFT_EQ0012_p014",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103452227",
"modified": "20260602103452227",
"kind": "Equation",
"latex": "M=M_{(0)}+\\mu_{i}+\\mu_{e}=\\mathrm{const}",
"displayMode": "true",
"refnum": "10",
"equation_number": "(10)",
"page": "014",
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"type": "text/vnd.tiddlywiki",
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"height": "124",
"width": "652",
"top_left_x": "708",
"top_left_y": "2348"
},
{
"title": "heimUFT_EQ0015_p015",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103452335",
"modified": "20260602103452335",
"kind": "Equation",
"latex": "\\dot{\\sigma}+\\vec{v} \\cdot \\operatorname{grad} \\sigma=0",
"displayMode": "true",
"refnum": "13",
"equation_number": "(13)",
"page": "015",
"canonical_uri": 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},
{
"title": "heimUFT_EQ0016_p015",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103452370",
"modified": "20260602103452370",
"kind": "Equation",
"latex": "0=\\dot{\\sigma}+\\operatorname{div}(\\sigma \\vec{v}) \\Longrightarrow \\dot{\\sigma}=-\\operatorname{div}(\\sigma \\vec{v})",
"displayMode": "true",
"refnum": "14",
"equation_number": "(14)",
"page": "015",
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"height": "88",
"width": "657",
"top_left_x": "703",
"top_left_y": "484"
},
{
"title": "heimUFT_EQ0017_p015",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103452404",
"modified": "20260602103452404",
"kind": "Equation",
"latex": "\\alpha \\operatorname{div} \\dot{\\vec{G}}=\\dot{\\sigma}",
"displayMode": "true",
"refnum": "15",
"equation_number": "(15)",
"page": "015",
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"title": "heimUFT_EQ0018_p015",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103452442",
"modified": "20260602103452442",
"kind": "Equation",
"latex": "\\alpha \\operatorname{div} \\dot{\\vec{G}}=-\\operatorname{div}(\\sigma \\vec{v})",
"displayMode": "true",
"refnum": "16",
"equation_number": "(16)",
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"title": "heimUFT_EQ0019_p015",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103452480",
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"kind": "Equation",
"latex": "0=\\operatorname{div}(\\alpha \\dot{\\vec{G}}+\\sigma \\vec{v})",
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"refnum": "17",
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"top_left_x": "863",
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},
{
"title": "heimUFT_EQ0020_p015",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103452511",
"modified": "20260602103452511",
"kind": "Equation",
"latex": "b \\operatorname{rot} \\vec{\\mu}=\\alpha \\dot{\\vec{G}}+\\sigma \\vec{v}",
"displayMode": "true",
"refnum": "18",
"equation_number": "(18)",
"page": "015",
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{
"title": "heimUFT_EQ0021_p015",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103452550",
"modified": "20260602103452550",
"kind": "Equation",
"latex": "b \\operatorname{rot} \\operatorname{rot} \\vec{\\mu}=\\alpha \\operatorname{rot} \\dot{\\vec{G}}+\\operatorname{rot}(\\sigma \\vec{v})",
"displayMode": "true",
"refnum": "19",
"equation_number": "(19)",
"page": "015",
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"height": "95",
"width": "519",
"top_left_x": "772",
"top_left_y": "1996"
},
{
"title": "heimUFT_EQ0022_p015",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103452585",
"modified": "20260602103452585",
"kind": "Equation",
"latex": "b(\\operatorname{grad} \\operatorname{div} \\vec{\\mu}-\\operatorname{div} \\operatorname{grad} \\vec{\\mu})=\\alpha \\operatorname{rot} \\dot{\\vec{G}}+\\operatorname{rot}(\\sigma \\vec{v})",
"displayMode": "true",
"refnum": "20",
"equation_number": "(20)",
"page": "015",
"canonical_uri": 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AkYyD9GoAyNN+G06ePE1m91nU3tNNx/Z0MuoSTyOSBvZ2YnapPy7R128+h6rxjoj654aube1Yx38OLixmXrHOnzIR6cjH0JrivhJKde1/wAY+LGJeK7vxbWrMekUYJA/Jk/KvVugoAw/BviGPxT4R03WUAVriL96g/hkBIcf99A1u15v8In8i28VaUMiKw1+6jiXsqEjAH4gn8a9IHSgAyM4zRWZrT6xHZg6HBZTXZcAi8leNAvc5VWOenH1rnxc/EjH/IM8Mf8AgbP/APG6AOzozXG/afiR/wBAzwx/4Gz/APxuprOfx6b2EX2n+HktS484w3kzMEyM7QY+TjOBwKAOsByMiikX7opk0qQRPLK6pGil2ZjgKAMkmgB7MqjLMB25NLXhniLTZPiJ8O9Z8Y3s90iw+bNpNskhSOCGI4Lso6u21iSegxiuv8P6lc+LLLwkILiRYrO1hvtSlRvvSeVhIT6kks5Hoq/3hQB6JRketN/CvCfiYutaD8RvCyWGs6lfm+u1kSzurnEXmLKu1cIoG35h1BxzQB7xmjIzXmNh8P8AV9F8c2/i3UvE8uoRJHM16swMaplDjYoJGwf3e2AaqeCppPipNqevaxJcro0N0baw0yOZoowFAJeQIRvb5l6kgfMMdKAPWMjGcjB71h+L9bk8N+E9T1qGBZ5LSEyLG7EBjwOSPrXmPxBsL/4YPZ+KPCdzcQ2JnEV7pskzSQPnowDHK5wVOORkYxzW58Rrm58Q/CObWtN1NrXT5rBbh7cQqxlVtp2lj93Ge1AHVeANdvPEvgjTdZ1BYVubsSO6wqVQDzGAABJ7Ad66WvJPhV4a1aXwj4f1QeKtQSzC+Z/Zyxp5eA7fLnGcfjXrOSOuPegDhPFXifULzxPB4L8MyJHqk0fn3t8RuFjBx823u5BGPTcPXIs2nwt8JxAve6b/AGpdtzLd6jI08kh9TuOB+AFcf8FZjrPiHxr4guCHubq9WNSedqAudo9sbR/wEV7EzrHGzuwVFGWZjgAe9AHmHiX4Q6D59hqHh/TZLK+ivYN/2SYopiMiiQkE4GE3HjB+teoL0FQ/bbQLu+1Q49fMFTAhgCCCDyCO9AC00/Q1Dd6hZafGJL27t7ZGO0NNIEBPpkmqX/CT6BnH9uaZ0/5+4/8AGgCr4U1ubXtOu7maKNGg1C5tlEecFY5GUH64Az71v1558PNf0a20TUVn1ewiZtXvXUSXKKSpmYgjJ6EHrXZQa/o11MkNvq1hLK5wqR3KMzH2APNAGjRkUh614f8AHmLUtIsLLULXXtWEV3deTJZCfbFjbngKAe3Q560Ae45HrSZA7j1ry6f4e+JNT8UaP4ov/ELtcw3Uc0+nKWSCGIHJjQg8kYAJI+bnNQ6Pqs/xM8b63aPdTw+GtFYQi2tpmiN5KSwLOy4JX5WO0EdVz3oA9YyPWqmo3LWWnXV2ieYYYWkCE4DbRnGef5V5Z8QfCs3hDRW8UeDbu6065sSr3NskzPDcR5AJZGJHHB+me9baa3eeOfhQNX06/wD7LeW1lNyEiWQ5UMHQFugJHXBOCKALXwu8Yaj428NXGr6hDBCxvXiijhBwqBVwDnqck1r+NfEQ8K+EL/V9gkmijCwRnkPKx2qMdxkjPsDXk3wb8Navqvgpbu08VX+m263jg2lvEhViNuSSeeeldl8Vm+03fgzSWyYbvXoDKv8AeRDyPp836UAdb4U0M6B4dtrOR/Nu2Uy3c55aaZvmdyfdifwxW5SDoM9a4HXdcudc+Ilt4J06Z4IIYPtmrTxMVcJxtiVgQV3FlyRzhuCOaAO7aeFH2NKgbrgsM0yS9tYWRZbmFC7BVDSAbmJwAPU5ryT4v+BPDFl8PdQ1Sz0i2tb63aIxSwrtZi0iqQcfeyGPXNdN4T+Fvhfw89hqcOkKmqxQqTI88j7JCoDEBiRnk8447UAbmu+F4Ndukml1PWbQqmzbY6hJAh75KqcE+/WsW68AwR2k81tr3iV5QhaNG1yZVZsHALZ4GePxrlPEPgDw7BPZ2l3atqHi/XrhyZzcyqqZJeSUorAbEGcDHJwPUjY+IfgnSIPhVcWMUl1bW2j2by28ccpCu4GQXH8RJB/FietAGr8PPA1x4Rsrm4vtSubzVNQYS3e+ZnjV/wDZzyx5wWPJxUXhub/hHPiDq3hNiFsruP8AtbTlxgRhmIljH/A8sB6E10HgoXY8DaEL9ma6+wQ+aX+9u2Dr7+vvXKeOXNj8U/h/fxjBkmurWQj+JXRQAfzY0AekDpRQOlFABRRRQAUUUUAcR8XdROmfC/XZVbDyQi3H/bRgh/Qmrfh+fTfCvw20qWSVEs7XT4XLLg7yVB+UdyzHgDqTxW5q+j2Ou6dcadqdstzZzqFeJ8898gg8Edu+axNA+Hfhvw5JHLY2MjPExaH7TM8whJ/uBiQp9wM+9AFP4b+Hr3StNv8AVtXjMer63dNe3MZ6whvuR/gCfpms2VfsP7Q1tI3C6hoDRIexdZdxH5KDXpI6c1w3xDsZbWTRvF1tGzzaDcmWdVGS1q67ZsDuQvzfQGgDtzzj0rxX7BDpvxnvofBeuw2moXMbT6rbXkQe3ySG2r8ylmJYHA6An5uq17ItzDLardRyK8DIJFdTkMuM5H4V4p4f8JaN8Y7y/wDF+qWn2GFpjbwwWkhV5QoX55WORnkYChenOaAPQ7HwjHN4lg8Qa3qKapqsEZS1CRiKG3U9THHkncc8szE8+1bviHC+GdWPQfY5j/44a8i8Y/A7w1pXhXUtU0q6vrS6sbd7lC8odGKAtgjGQTggHPBPfoeq8E6a3jX4WaG/iVr2Z5IXV9t3LD5yb2Vd+xhvygHXOc570AUP2fuPhnjuL2UH24WmfGbxHfadc+HdCt799Ns9WuTHe3kb7WSIMinB7DDkk+3pmuu0P4feHfDc6S6PbXdptbf5SX9wY2bGMshcqePUHoKu+JvCmj+LdPWx1qyW6gQ70O4qyN6gqQR+HWgDi/HWj+EvCnw71WG2sLSO7ubKRIX8sSXE7beW3YLH1LdutHgfT5tW/Z6j06D/AF91p13DHk4yzNIF/Wul0z4c+GNJ0S80q203FveRGK4d5GMsiH+Evndj2BAq/wCH/Cek+Fomt9HhubeBh/qmupZY15zlVdiFJJ5x170Aec/ALxJaTeGJPDM0gh1KwnkK27/K7Rsc5APcMWB9OKqftDazayeGrTRoXEt0l4k8wQZEK7HA3kfdLFuAeuD6V3WvfC3wl4jvzqF9pQjvWOXntpGiLH1O04JPqRmp5Phv4Ul8ORaBJpKtp0cwn8sSyKzyYI3s4O5j8x6mgDo9OIOl2hB48lMZ9MCvJv2htPu5fC2m6rbBmWwvAZMD7gYYDH2yAP8AgVen6NoNloNqbaw+0rCSMJNdSzBABgBd7MQPYVcubSC8t5be5gjmhlUrJHIoZXU9QQc5HXg0AZnhzxNp3ibw9BrNjPGYJI90i7xmFsZKP6Ec5/OvJbXWLfWv2mrO6syWtRZvFFNj5ZQsb5ZfVc7hkdcV2q/BnwQl/wDaU0l1UsHeAXD+U5zn5lzjGecdPatfUvh94a1XWYdWubCRb+GNYop7e6mgMaqCAF8t1A6npQBjfG4j/hUetDjrBx/23Stz4fjPw68N89dMtxx/1zFGseBNB1+3ht9VhvLqCKNI1ifULjYQv3SVDgFv9ogn3q3oPhfS/DUDQaXHcxQkACKS7lmRBk/dEjEL+FAHl3xNibwT8SdA8e26lbWdxa6htHB4xk+pKE4/65ivQ/CCf2k9/wCJ5Ac6rIPs2f4bRMrFj03fNJ/209q0vEPhzTfFOjyaXq9v51pIVZlDFSCpyCCOR/ga0ra3itLaK3hQJFEgRFHZQMAflQBIOnNeb/HLUvsPwzu4FbbJfzxWq8+rbz+iGvSa838f6fYeKPG/hfwtqKPLZyLc3txEjlSdqbU5HPUt+VAE+ratbaf4MutM0qdJLPSLDZd3MbfKipHxErD/AJaNgDjlQc8Hbmj8E2sNP8AabZLcwtqF55t7JCjBmVS5UMwH3RhVHPfiu2k8M6RJ4afw8LGOPSni8k28RKDaevIwc+/XPWl0Hw3pPhjT1sdHsI7SAHLBBlmPqzE5Y9uc0Aa46Csq/wDDOg6pdG51DRNOvJiADJcWqSNgdOSCa1R0FLQBgjwR4Tx/yK+i/wDgvi/+Jo/4Qjwn/wBCvov/AIL4v/ia3qKAK9lYWmm2qWtjaw2tumdsMEYRFycnAHA5JNLdQ/aLSeAMVMkbJkdsjGf1qemkA9RkUAeG/AbWYdGfV/BupsttqUV40scchwZDgIyrnuNoOPQk9q3vjxrNrB4AutKDeZeXDRMYk5MUayKd746LnCjPUsK6nxH8N/C3iq7F5qmlq13jBuInaJz6ZKkbsds5pIPhx4Xt/DlzoK6Zusbp1e5JlfzJirBlLODu4IHfA/OgC74DIPw98NHP/MLtv/RS15z8LiP+FwfELkf8fLf+jXr0Ww8FaNpmlS6bYjUILOVUTyk1K4/dhTkBD5mU99uM96oWPwx8LaZfNf2NneW93I26SaLUrlWkOcnd+85yex4oAn+IXhlfF3gnUdLCg3Bj8y2J7Sryv58j6E1598Odfk8c+HdC8OXAkY6XJv1Lfn5o4SDAp/3mKfUQv617SAcDrWNonhXSPD95qV3plr5E2pTefcnJ+Zsk8DsMsePegDaHSsvxHYafqnh/ULPVsDT5IGE7E42qBktntjrn2rVFcd8TPFEXhPwbdX0tkl75xFqtvL9x9+Qd3+zgHI79MjrQBxXwwj1mTQrmDw74qtB4ejneKza/shJcRrnkgLIoUE5I3Z9do6V6J4W8LaZ4YguhZSSXF1dyma7u5mBlnkJyScAADk8AVwOkfATwvJp8Nxqf2h7yceZIlvMUijLc7EBydozj5iScVzHijwJF8M/FfhjUfCt/erLfXy27W0kgYtyOAQBlSDggg9aAOs/aGP8Axbi36Z/tGL/0CSvTdJIOi2BB4NvGc/8AARWJr3gDw74onM+s2lzd5IYRPfTrEhAxlUVwq8egGeT3rR0Xw5YaBG8dgbwRMoXy57yadVAzjaJHYL17UAeX2t5/wnfxn1nQ9euX/szSlItdL8wpHOykAs4H3+pP0x2znN+KQ0Gz8T+DdN0e3tInttSXz0tIlREy0fykgYDe2cjIPevSvEHwy8K+JtVGqajpxN8MbpoZWjL44G7aRnjv17ZqfU/h54W1Wz06zutJX7Pp242scMrwiMtgk5Qg5JUHJ5z9aAOF/aF067k8K6ZqlsGZdPuwZCB9wMMBj7ZAH/Aq9I8OeJtO8TeHoNZsZ4zBJHukXeMwtjJR/QjnP51ai0izj0n+zXie4tChRku5GnLqc5DFyxYcng1yC/BnwQl/9pTSXVSwd4BcP5TnOfmXOMZ5x09qAOKtdYt9a/aas7qzJa1Fm8UU2PllCxvll9VzuGR1xXug6Vy+pfD7w1qusw6tc2Ei38MaxRT291NAY1UEAL5bqB1PSuktoEtbWG3jLlIkCKZHLtgDAyx5J9zyaAPN/jpemH4fCwVwj6new2oJOMc7yT7fJ+tWvFOuW1v4K1G10iRW0/TLIpcXMZyg2oAsCkcFm4DY+6D6kVD440zTfF3xD8P+GNUiaa0itJ7+aFXK7jlUTkYIHD967G58M6PeeG38PyWSLpTx+UbeLKALnPGOQc85/OgDj/g22n6d4A0nTY7qN76aJ7yaNG3FQ7nBbH3eNo564r0bcMf54rM0Tw/pfhzTlsdIso7SBedsY5Y+rHqT7mqvi3Wj4f8ADd1eRpvvHUQWcQ5aW4c7Y1Hr8xH4ZNAHLfCRTPH4s1Qf6u+8QXTxH1QEYP8AP8q9IHSue8FeHF8K+DtN0bIMsMWZmHRpWO5z/wB9E49q6GgDM1saz9iH9hfYPtnmAn7cHMe3v9znPT9a58D4l4+94T/75uf8a7OigDjMfEv+94T/AO+bn/GprRfiB9ugN+fDJtBIvneQs/mbM87cnGcetdbRQAg6D1rjPizqUulfC/XriEkSNAIQR6SOsZ/RjXaVm65otj4i0i40rUojLZ3ChZEBIJwQRgjkEEA0AcTp91ayfDTTfC+jrFe6jd6PHF5MbjbErxYaSUj7oySfUk4HcjO+CuvaRB8MreCee2tp7a5lgnV2CszsxK8HkkhlA9cYr0Dw/wCGdI8L2H2LRbCO0hJ3ELksx9WY5LH6mqGmfD/wzo/iC51yy0qJNRuHZ2lYlthb7xQHIXOT09SOnFAHTjGK8a+KxH/C2/h2Mji8X/0bHXsYXA9K5G/+GHhTVL9b7ULK7ubpG3xyyajclkOc/L+8+Xn0xQB0Ws2bajomoWMbbXubaSFW9CykZ/WvI/2etTS30rWPDV0DFqFpeNMYn4baVVSMHngpz6Zr1zTNMh0m1FrbPdNEDkG5uZJ2/wC+pGJx7dKwNa+HehazrCa1surDVR1vbCcwSNxj5scHj2/SgDC+OVwn/CuZNPVTJd6hcww20SjLOwcMcDr0X9aPEukS6H+z9c6TLzPa6UkcuDkbxjdj2zmuq0/wfpllqEeozG51DUIgRHdX0xmeIHqEz8qf8BAzWvd2cF/ZTWV1Es1tMhjlRhwykYIP/wBagDj/AIRXVu3wt0BVmjyY3jA3DO4OxI+vGcV3B557Vx3h/wCGHhPwvqx1TS9NZbrBCNJKz+WD12gnj0/ya7IdKAPCfh7eR/Dn4l+IPCmsMtrbX8omsZ5eEYZbb8x4+ZWx/vLjrXuM8EN1A8M8SSwyDaySKCGB9Qay/EPhXRPFVqttrWnRXcaHMbNlXQ/7LAhh+Fc9bfCzSbNBFBqviGO1HAtk1aVYwPTAIOPxoA4jUvDmhX/7RGm6Zb6Tp6WVpp5nurdLdFSSTDkFlAwfvR9R2r3CNEjjVI1CoowqqMADsAKxdE8IaB4eLPpelW9tM2d0+3dK2euXOWOfc1tjpQBS1LSNN1iNYtT0+1vYkOVS5hWQA+oDA1mnwT4VOAfDGi4z/wA+EX/xNdBTT1oA83+H3hXw7eaJqMl1oOlzsurXkatLZxsQqzMAMkHgAAfhXYWvhPw7Y3Ud1Z+H9Kt7iM5SWKzjR1PsQMiofCWiXOhaddwXTxvJNqFzdKYySAskhZRz3wRW+M4GetAAOByfzrxr9osj/hGtEGef7Q/9kavZT16Vymt/Dnw14luTPrVlc3rbsqsl/cbE/wB1Q4VfwAoA6rr3rwn4NTHw38RfFfhbUMpdTSCSHdxv8ssePXKuG+gzXsmkaFZ6JC8Vm12Y2I4uLyWfb/u+YzFR9DWX4l8BaD4quYbvULV0v4MeTeW0himTByPmGM4984ycd6AK/wAT763sfhrrzzkYltHt0Hcu/wAigDvyc/hWP4F0C60D4K/YbuNku5bO4neMjlS4YgY7HBGR610Nt4H02O5t7nUJ77V5rY7oG1K4aYRt/eCcLu98Z966QqGUqVBBGCDzke9AHlH7P91Anw3kDzIrJfyBgzAYLBMfn2rR+K6eRfeCtUPEVrr0CyH0Vz1Pt8taNh8J/B2l+IE1m10nFyj+ZGrSM0aP1yEJxx27AgY5Favjjw4fFPg7UNKjIW5kQSW7k42yqdynP1H60AdD179a8i8Dzxj46+OY7pgt26oYlY8mMbeR+Gw16L4V1weIfDdpqDDy52XZcxEYMUy/K6EdsMD17YrN174c+GfEesx6tqFi/wBuQAGaCZ4mcDoGKkfn1oAr61Cvi3xPZaTE2/TNKuFu9QZejzKMxQ56Eg/Ow7AKD1rsx0qpp+m2ek2MdlYW0dvbRjCRxjAHr9SepJ5JPNWx06Y9qAPKre9E37Sl5b3jgeTowisVY8EnY7bffmTp2B9K6XxXEvim6h8KQsHtndJ9VZeiQKdwjJHRpCFGOu3cfSrfiXwF4e8WXlvd6rZu11b4EdxDK0TqoOduVIyM/lzjFamk6LYaHYJZabapb26kttXJJJ6sWPLMe5OTQBoIAqKoAAAwAOBj2rznx0hvfif8P7FDlluLm5ceioin+hr0UHPB69SK4bQYf+Ei+Iup+KMbrGwg/suwftKwbM0g9t3yA+xoA7wUUCigAooooAKKKKACiiigApjqG4IyO+RT6KAMjRdDTQoJbS1ldrHfut7dlH+jg9UU/wBzPIHbpkjAHLab4G1TwhfXknhHULVNPu5TM+mX8LNHG57xupBXsMEHgV6BRQBxOo+FNb8VRi18S6nBHpe8NLp+mIy+eAcgSSsclfUKBn16Y7K3gitraKCCNIoY1CIiLgKo4AA7DFSUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABXLSeE3l+JCeLJbzcsFh9jgtVTGMsSzFs+/pXU0UAA6UUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFY/ibw5YeK9CuNH1ONmtpwPmQ4ZGByGU9iD/ntWxRQBxWmaR420TT49Oh1XSdSghUJDNewSRyhR0DbGIbA4zxnv61Y07wdI3iCLX/ABBf/wBp6nAhS1VIvKt7VT18tMn5j3YnJGOmK62igBF6d/xpaKKACiiigAooooAKKKKAOXj8JuvxHuPFs17vBsRZQWyx42LkMSWzycg9u9dOOlLRQAVkzaIl14gh1W6lab7KuLSAjCQsRhn93IJGT0GcYyc61FACAYAFLRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUmOaWigDIh0SOy1241OzkeFbsf6XbgZSVxgLIB/C+OCe4xnoDWsOBS0UAFFFFABRRRQBQ1Wxm1KxltIryWz83CvLDjeFz820/wkjIDdR1FS2Fha6ZYQWVlbpBbQIEjiQYCgdBVqigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAP/Z",
"height": "99",
"width": "805",
"top_left_x": "630",
"top_left_y": "2193"
},
{
"title": "heimUFT_EQ0023_p015",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103452626",
"modified": "20260602103452626",
"kind": "Equation",
"latex": "\\vec{w}=\\operatorname{grad} \\operatorname{div} \\vec{\\mu}-\\frac{\\operatorname{rot}(\\sigma \\vec{v})}{b}=\\operatorname{div} \\operatorname{grad} \\vec{\\mu}+\\frac{\\alpha}{b} \\operatorname{rot} \\dot{\\vec{G}}",
"displayMode": "true",
"refnum": "21",
"equation_number": "(21)",
"page": "015",
"canonical_uri": 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"height": "127",
"width": "851",
"top_left_x": "607",
"top_left_y": "2384"
},
{
"title": "heimUFT_EQ0024_p015",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103452660",
"modified": "20260602103452660",
"kind": "Equation",
"latex": "a^{2} \\ddot{\\vec{\\mu}}=\\operatorname{div} \\operatorname{grad} \\vec{\\mu}, \\quad a^{2} \\neq 0",
"displayMode": "true",
"refnum": "22",
"equation_number": "(22)",
"page": "015",
"canonical_uri": 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"height": "97",
"width": "483",
"top_left_x": "790",
"top_left_y": "2615"
},
{
"title": "heimUFT_EQ0025_p016",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103452700",
"modified": "20260602103452700",
"kind": "Equation",
"latex": "\\vec{w}=a^{2} \\ddot{\\vec{\\mu}}+\\frac{\\alpha}{b} \\operatorname{rot} \\dot{\\vec{G}}",
"displayMode": "true",
"refnum": "23",
"equation_number": "(23)",
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{
"title": "heimUFT_EQ0026_p016",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103452732",
"modified": "20260602103452732",
"kind": "Equation",
"latex": "\\vec{w}=-\\alpha \\beta \\ddot{\\vec{\\mu}}+\\frac{\\alpha}{b} \\operatorname{rot} \\dot{\\vec{G}} \\quad\\left[\\frac{\\mathrm{~kg}}{\\mathrm{~m}^{3} \\mathrm{~s}}\\right]",
"displayMode": "true",
"refnum": "24",
"equation_number": "(24)",
"page": "016",
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"height": "122",
"width": "534",
"top_left_x": "762",
"top_left_y": "502"
},
{
"title": "heimUFT_EQ0027_p016",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103452766",
"modified": "20260602103452766",
"kind": "Equation",
"latex": "\\frac{\\alpha}{b} \\operatorname{rot} \\dot{\\vec{G}}=\\alpha \\beta \\ddot{\\vec{\\mu}}+\\dot{\\sigma}_{\\mu} \\vec{f}(x)",
"displayMode": "true",
"refnum": "25",
"equation_number": "(25)",
"page": "016",
"canonical_uri": 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"height": "99",
"width": "419",
"top_left_x": "822",
"top_left_y": "973"
},
{
"title": "heimUFT_EQ0028_p016",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103452803",
"modified": "20260602103452803",
"kind": "Equation",
"latex": "\\frac{\\alpha}{b} \\operatorname{rot} \\vec{G}=\\alpha \\beta \\dot{\\vec{\\mu}}+\\sigma_{\\mu} \\vec{f}(x)",
"displayMode": "true",
"refnum": "26",
"equation_number": "(26)",
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{
"title": "heimUFT_EQ0029_p016",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103452842",
"modified": "20260602103452842",
"kind": "Equation",
"latex": "\\frac{\\alpha}{b} \\operatorname{rot} \\vec{G}=\\alpha \\beta \\dot{\\vec{\\mu}}+\\left(\\sigma-\\sigma_{(0)}\\right) \\vec{f}(x)",
"displayMode": "true",
"refnum": "27",
"equation_number": "(27)",
"page": "016",
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"height": "99",
"width": "538",
"top_left_x": "762",
"top_left_y": "1354"
},
{
"title": "heimUFT_EQ0030_p016",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103452876",
"modified": "20260602103452876",
"kind": "Equation",
"latex": "0=\\alpha \\operatorname{div} \\beta \\dot{\\vec{\\mu}}+\\operatorname{div}\\left(\\left(\\sigma-\\sigma_{(0)}\\right) \\vec{f}(x)\\right)",
"displayMode": "true",
"refnum": "28",
"equation_number": "(28)",
"page": "016",
"canonical_uri": 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"height": "79",
"width": "597",
"top_left_x": "733",
"top_left_y": "1573"
},
{
"title": "heimUFT_EQ0031_p016",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103452909",
"modified": "20260602103452909",
"kind": "Equation",
"latex": "\\begin{aligned} \\operatorname{rot} \\vec{G} & \\sim \\beta \\dot{\\vec{\\mu}}+\\frac{\\sigma-\\sigma_{(0)}}{\\alpha} \\vec{f}(x) \\\\ \\alpha \\beta \\operatorname{div} \\dot{\\vec{\\mu}} & =-\\left(\\sigma-\\sigma_{(0)}\\right) \\operatorname{div} \\vec{f} \\end{aligned}",
"displayMode": "true",
"refnum": "29",
"equation_number": "(29)",
"page": "016",
"canonical_uri": 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},
{
"title": "heimUFT_EQ0032_p016",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103452946",
"modified": "20260602103452946",
"kind": "Equation",
"latex": "\\vec{F}_{G}=m(\\vec{G}+\\vec{v} \\times \\vec{\\mu})",
"displayMode": "true",
"refnum": "31",
"equation_number": "(31)",
"page": "016",
"canonical_uri": 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"height": "99",
"width": "362",
"top_left_x": "849",
"top_left_y": "2608"
},
{
"title": "heimUFT_EQ0033_p017",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103453000",
"modified": "20260602103453000",
"kind": "Equation",
"latex": "\\operatorname{rot} \\vec{\\mu}=\\alpha \\dot{\\vec{G}} \\quad \\text { and } \\quad \\operatorname{rot} \\vec{G}=\\beta \\dot{\\vec{\\mu}}",
"displayMode": "true",
"refnum": "32",
"equation_number": "(32)",
"page": "017",
"canonical_uri": 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{
"title": "heimUFT_EQ0034_p017",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103453037",
"modified": "20260602103453037",
"kind": "Equation",
"latex": "\\operatorname{divgrad} \\vec{p}+\\frac{1}{\\omega^{2}} \\frac{\\partial^{2} \\vec{p}}{\\partial t^{2}}=\\overrightarrow{0}, \\quad \\text { where } \\omega^{2}=\\frac{1}{\\alpha|\\beta|}, \\quad 0<\\omega<\\infty",
"displayMode": "true",
"refnum": "33",
"equation_number": "(33)",
"page": "017",
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{
"title": "heimUFT_EQ0035_p017",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103453072",
"modified": "20260602103453072",
"kind": "Equation",
"latex": "\\hat{\\mathbf{B}}=\\hat{\\mathbf{A}}_{+} \\hat{\\mathbf{A}}_{-}",
"displayMode": "true",
"refnum": "34",
"equation_number": "(34)",
"page": "017",
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"title": "heimUFT_EQ0036_p021",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103453104",
"modified": "20260602103453104",
"kind": "Equation",
"latex": "\\Gamma_{i j}^{k}-\\Gamma_{j i}^{k}=2 S_{i j}^{k}",
"displayMode": "true",
"refnum": "35",
"equation_number": "(35)",
"page": "021",
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"title": "heimUFT_EQ0037_p021",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103453138",
"modified": "20260602103453138",
"kind": "Equation",
"latex": "G_{i k}=\\kappa T_{i k}",
"displayMode": "true",
"refnum": "36",
"equation_number": "(36)",
"page": "021",
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"title": "heimUFT_EQ0038_p022",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103453170",
"modified": "20260602103453170",
"kind": "Equation",
"latex": "\\vec{G}=-\\nabla \\Phi",
"displayMode": "true",
"refnum": "37",
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"type": "text/vnd.tiddlywiki",
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"top_left_x": "849",
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{
"title": "heimUFT_EQ0041_p024",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103453263",
"modified": "20260602103453263",
"kind": "Equation",
"latex": "b \\nabla \\times \\vec{\\mu}=\\alpha \\frac{\\partial \\vec{G}}{\\partial t}+\\sigma \\vec{v}",
"displayMode": "true",
"refnum": "40",
"equation_number": "(40)",
"page": "024",
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{
"title": "heimUFT_EQ0042_p024",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103453296",
"modified": "20260602103453296",
"kind": "Equation",
"latex": "\\sigma=\\sigma\\left(M_{(0)}+\\mu_{i}+\\mu_{e}\\right)",
"displayMode": "true",
"refnum": "41",
"equation_number": "(41)",
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{
"title": "heimUFT_EQ0043_p024",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103453334",
"modified": "20260602103453334",
"kind": "Equation",
"latex": "\\operatorname{div} \\vec{G}=\\frac{\\sigma}{\\alpha} \\quad(\\alpha=\\text { scaling factor })",
"displayMode": "true",
"refnum": "I-2.1",
"equation_number": "(I-2.1)",
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"width": "563",
"top_left_x": "751",
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},
{
"title": "heimUFT_EQ0044_p025",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103453377",
"modified": "20260602103453377",
"kind": "Equation",
"latex": "\\operatorname{div}(\\alpha \\dot{\\vec{G}}+\\sigma \\vec{v})=0",
"displayMode": "true",
"refnum": "42",
"equation_number": "(42)",
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{
"title": "heimUFT_EQ0045_p025",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103453409",
"modified": "20260602103453409",
"kind": "Equation",
"latex": "\\begin{aligned} \\operatorname{div} \\vec{G} & =\\frac{\\sigma}{\\alpha} \\\\ b \\operatorname{rot} \\vec{\\mu} & =\\alpha \\dot{\\vec{G}}+\\sigma \\vec{v}, \\quad(b \\neq 0) \\end{aligned}",
"displayMode": "true",
"refnum": "43",
"equation_number": "(43)",
"page": "025",
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"height": "170",
"width": "501",
"top_left_x": "781",
"top_left_y": "950"
},
{
"title": "heimUFT_EQ0046_p025",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103453446",
"modified": "20260602103453446",
"kind": "Equation",
"latex": "\\operatorname{div} \\operatorname{grad} \\vec{p}+\\alpha \\beta \\ddot{\\vec{p}}=\\overrightarrow{0}, \\quad \\omega^{2}=\\frac{1}{\\alpha|\\beta|}",
"displayMode": "true",
"refnum": "45",
"equation_number": "(45)",
"page": "025",
"canonical_uri": 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{
"title": "heimUFT_EQ0047_p025",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103453485",
"modified": "20260602103453485",
"kind": "Equation",
"latex": "\\left[\\hat{\\mathbf{A}}_{+}, \\hat{\\mathbf{A}}_{-}\\right]=0",
"displayMode": "true",
"refnum": "46",
"equation_number": "(46)",
"page": "025",
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{
"title": "heimUFT_EQ0048_p026",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103453516",
"modified": "20260602103453516",
"kind": "Equation",
"latex": "\\vec{\\xi}_{p}^{(j)}=\\vec{\\xi}_{1}^{(j)} \\ldots \\vec{\\xi}_{4}^{(j)}=f\\left(x_{1} \\ldots x_{4}\\right) \\quad \\text { for } j=1 \\ldots n \\text { interactions }",
"displayMode": "true",
"refnum": "47",
"equation_number": "(47)",
"page": "026",
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"height": "83",
"width": "995",
"top_left_x": "534",
"top_left_y": "1135"
},
{
"title": "heimUFT_EQ0049_p026",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103453550",
"modified": "20260602103453550",
"kind": "Equation",
"latex": "d s^{2}=\\left(g_{i k}^{(1)}+g_{i k}^{(2)}+g_{i k}^{(3)}\\right) d x^{i} d x^{k}",
"displayMode": "true",
"refnum": "48",
"equation_number": "(48)",
"page": "026",
"canonical_uri": 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"height": "95",
"width": "559",
"top_left_x": "753",
"top_left_y": "1941"
},
{
"title": "heimUFT_EQ0050_p026",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103453580",
"modified": "20260602103453580",
"kind": "Equation",
"latex": "g_{i k}=g_{i k}^{(S)}+i g_{i k}^{(A)}",
"displayMode": "true",
"refnum": "49",
"equation_number": "(49)",
"page": "026",
"canonical_uri": 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{
"title": "heimUFT_EQ0051_p028",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103453609",
"modified": "20260602103453609",
"kind": "Equation",
"latex": "T_{i k}=\\sum_{m=1}^{4} M_{i m} M_{m k}",
"displayMode": "true",
"refnum": "50",
"equation_number": "(50)",
"page": "028",
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"height": "126",
"width": "330",
"top_left_x": "868",
"top_left_y": "772"
},
{
"title": "heimUFT_EQ0052_p028",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103453645",
"modified": "20260602103453645",
"kind": "Equation",
"latex": "\\vec{\\xi}_{p}^{(j)}=\\vec{\\xi}_{1}^{(j)} \\ldots \\vec{\\xi}_{4}^{(j)}=f\\left(x_{1} \\ldots x_{4}\\right) \\quad(\\text { for } j=1 \\ldots n \\text { interactions and } p=1 \\ldots 4 \\text { coordinates })",
"displayMode": "true",
"refnum": "51",
"equation_number": "(51)",
"page": "028",
"canonical_uri": 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"height": "89",
"width": "1484",
"top_left_x": "337",
"top_left_y": "1715"
},
{
"title": "heimUFT_EQ0053_p028",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103453680",
"modified": "20260602103453680",
"kind": "Equation",
"latex": "d s^{2}=\\vec{z}_{, i}^{+} \\vec{z}_{, k}^{+*} d x^{i} d x^{k}+\\left(\\vec{z}_{, i}^{-} \\vec{z}_{, k}^{+*}+\\vec{z}_{, i}^{+} \\vec{z}_{, k}^{-*}\\right) d x^{i} d x^{k}+\\vec{z}_{, i}^{-} \\vec{z}_{, k}^{-*} d x^{i} d x^{k}",
"displayMode": "true",
"refnum": "52",
"equation_number": "(52)",
"page": "028",
"canonical_uri": 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",
"height": "90",
"width": "1036",
"top_left_x": "561",
"top_left_y": "2193"
},
{
"title": "heimUFT_EQ0054_p029",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103453714",
"modified": "20260602103453714",
"kind": "Equation",
"latex": "R_{i k}^{(1)}-\\frac{1}{2} g_{i k}^{(1)} R^{(1)} \\sim V_{i k}",
"displayMode": "true",
"refnum": "53",
"equation_number": "(53)",
"page": "029",
"canonical_uri": 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"height": "95",
"width": "383",
"top_left_x": "890",
"top_left_y": "607"
},
{
"title": "heimUFT_EQ0055_p029",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103453759",
"modified": "20260602103453759",
"kind": "Equation",
"latex": "R_{i k}-\\frac{1}{2} g_{i k} R \\sim T_{i k}",
"displayMode": "true",
"refnum": "1",
"equation_number": "(1)",
"page": "029",
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{
"title": "heimUFT_EQ0058_p030",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103453855",
"modified": "20260602103453855",
"kind": "Equation",
"latex": "\\text { Energy Density }=\\frac{\\text { Energy }}{\\text { Volume }} \\times \\frac{\\text { Time }}{\\text { Time }}=\\frac{\\operatorname{Action}(\\omega)}{\\text { Space-Time }(\\Omega)}",
"displayMode": "true",
"refnum": "57",
"equation_number": "(57)",
"page": "030",
"canonical_uri": 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{
"title": "heimUFT_EQ0059_p030",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103453889",
"modified": "20260602103453889",
"kind": "Equation",
"latex": "d \\Omega=i c w d x^{1} d x^{2} d x^{3} d t",
"displayMode": "true",
"refnum": "58",
"equation_number": "(58)",
"page": "030",
"canonical_uri": 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",
"height": "68",
"width": "396",
"top_left_x": "836",
"top_left_y": "1114"
},
{
"title": "heimUFT_EQ0060_p030",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103453921",
"modified": "20260602103453921",
"kind": "Equation",
"latex": "\\omega_{i k}=h N_{i k} \\quad\\left(\\text { where } N_{i k} \\text { is a complex integer }\\right)",
"displayMode": "true",
"refnum": "59",
"equation_number": "(59)",
"page": "030",
"canonical_uri": 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",
"height": "72",
"width": "783",
"top_left_x": "641",
"top_left_y": "1393"
},
{
"title": "heimUFT_EQ0061_p030",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103453954",
"modified": "20260602103453954",
"kind": "Equation",
"latex": "\\Delta \\omega_{i k}=h \\Delta N_{i k}",
"displayMode": "true",
"refnum": "60",
"equation_number": "(60)",
"page": "030",
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"width": "257",
"top_left_x": "904",
"top_left_y": "1640"
},
{
"title": "heimUFT_EQ0062_p030",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103453987",
"modified": "20260602103453987",
"kind": "Equation",
"latex": "W_{i k}=\\frac{\\Delta \\omega_{i k}}{\\Delta \\Omega} i c w=i c w h \\frac{\\Delta N_{i k}}{\\Delta \\Omega}",
"displayMode": "true",
"refnum": "61",
"equation_number": "(61)",
"page": "030",
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"height": "110",
"width": "494",
"top_left_x": "788",
"top_left_y": "1800"
},
{
"title": "heimUFT_EQ0063_p030",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103454021",
"modified": "20260602103454021",
"kind": "Equation",
"latex": "R_{i k} \\sim w \\cdot \\eta_{i k} \\quad \\text { (2) }",
"displayMode": "true",
"refnum": "62",
"equation_number": "(62)",
"page": "030",
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{
"title": "heimUFT_EQ0064_p032",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103454052",
"modified": "20260602103454052",
"kind": "Equation",
"latex": "\\alpha W_{k m}=\\sum_{j=1}^{4} G_{(j) k m}",
"displayMode": "true",
"refnum": "63",
"equation_number": "(63)",
"page": "032",
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{
"title": "heimUFT_EQ0065_p032",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103454098",
"modified": "20260602103454098",
"kind": "Equation",
"latex": "G_{(p) k m} \\Longrightarrow \\lambda_{(p)}(k, m) \\phi_{k m}^{(p)}",
"displayMode": "true",
"refnum": "64",
"equation_number": "(64)",
"page": "032",
"canonical_uri": 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",
"height": "90",
"width": "465",
"top_left_x": "799",
"top_left_y": "1005"
},
{
"title": "heimUFT_EQ0066_p032",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103454139",
"modified": "20260602103454139",
"kind": "Equation",
"latex": "C_{(p)} \\phi_{k m}^{(p)}=\\lambda_{(p)}(k, m) \\phi_{k m}^{(p)}",
"displayMode": "true",
"refnum": "65",
"equation_number": "(65)",
"page": "032",
"canonical_uri": 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",
"height": "93",
"width": "435",
"top_left_x": "815",
"top_left_y": "1194"
},
{
"title": "heimUFT_EQ0067_p032",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103454178",
"modified": "20260602103454178",
"kind": "Equation",
"latex": "\\begin{aligned} \\alpha \\nabla \\cdot \\vec{g} & =-\\sigma \\\\ \\beta \\nabla \\cdot \\vec{\\mu} & =-\\sigma \\nabla \\cdot \\vec{f} \\\\ \\nabla \\times \\vec{g} & =-\\beta \\dot{\\vec{\\mu}}+\\frac{\\sigma}{\\alpha} \\vec{f} \\\\ \\nabla \\times \\vec{\\mu} & =\\alpha \\dot{\\vec{g}}-\\sigma \\vec{v} \\end{aligned}",
"displayMode": "true",
"refnum": "7",
"equation_number": "(7)",
"page": "032",
"canonical_uri": 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"height": "289",
"width": "371",
"top_left_x": "849",
"top_left_y": "2224"
},
{
"title": "heimUFT_EQ0068_p033",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103454209",
"modified": "20260602103454209",
"kind": "Equation",
"latex": "\\begin{aligned} \\nabla \\cdot \\vec{g} & =-4 \\pi G \\sigma \\\\ \\nabla \\cdot \\vec{B}_{g} & =0 \\\\ \\nabla \\times \\vec{g} & =-\\dot{\\vec{B}}_{g} \\\\ \\nabla \\times \\vec{B}_{g} & =\\frac{1}{\\omega^{2}}(\\dot{\\vec{g}}-4 \\pi \\sigma \\vec{v}) \\end{aligned}",
"displayMode": "true",
"refnum": "\\\\left7^{*}\\right\\",
"equation_number": "(\\\\left7^{*}\\right\\)",
"page": "033",
"canonical_uri": 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"height": "302",
"width": "445",
"top_left_x": "810",
"top_left_y": "331"
},
{
"title": "heimUFT_EQ0069_p033",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103454240",
"modified": "20260602103454240",
"kind": "Equation",
"latex": "T_{k}^{i}=f_{k n} f^{i n}",
"displayMode": "true",
"refnum": "15",
"equation_number": "(15)",
"page": "033",
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{
"title": "heimUFT_EQ0070_p033",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103454272",
"modified": "20260602103454272",
"kind": "Equation",
"latex": "T_{i k}^{(E)}=W_{i k}+\\Phi_{i k}, \\quad W_{i k}=W_{k i} \\approx V_{i k}",
"displayMode": "true",
"refnum": "1",
"equation_number": "(1)",
"page": "033",
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"height": "85",
"width": "661",
"top_left_x": "703",
"top_left_y": "2444"
},
{
"title": "heimUFT_EQ0071_p033",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103454304",
"modified": "20260602103454304",
"kind": "Equation",
"latex": "\\Phi_{i k}=-\\Phi_{k i} ; \\quad \\Phi_{12}=\\varphi_{3} ; \\quad \\Phi_{13}=-\\varphi_{2} ; \\quad \\Phi_{23}=\\varphi_{1} ; \\quad \\Phi_{j, 4}=-\\varphi_{j}",
"displayMode": "true",
"refnum": "2",
"equation_number": "(2)",
"page": "033",
"canonical_uri": 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",
"height": "65",
"width": "1107",
"top_left_x": "479",
"top_left_y": "2633"
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{
"title": "heimUFT_EQ0072_p034",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103454338",
"modified": "20260602103454338",
"kind": "Equation",
"latex": "\\vec{\\varphi} \\sim \\vec{g} \\times\\left(\\vec{E}+\\vec{H} \\sqrt{\\frac{\\mu_{0}}{\\epsilon_{0}}}\\right)",
"displayMode": "true",
"refnum": "66",
"equation_number": "(66)",
"page": "034",
"canonical_uri": 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{
"title": "heimUFT_EQ0073_p034",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103454371",
"modified": "20260602103454371",
"kind": "Equation",
"latex": "V_{i}^{k}=f^{k l} f_{i l}-\\frac{1}{4} \\delta_{i}^{k} f_{m n} f^{m n}",
"displayMode": "true",
"refnum": "4",
"equation_number": "(4)",
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"height": "113",
"width": "433",
"top_left_x": "817",
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},
{
"title": "heimUFT_EQ0074_p034",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103454405",
"modified": "20260602103454405",
"kind": "Equation",
"latex": "\\left\\{\\begin{array}{c} i \\\\ k l \\end{array}\\right\\}=\\left\\{\\begin{array}{c} i \\\\ l k \\end{array}\\right\\}=\\frac{1}{2} g^{i m}\\left(\\frac{\\partial g_{k m}}{\\partial x^{l}}+\\frac{\\partial g_{m l}}{\\partial x^{k}}-\\frac{\\partial g_{k l}}{\\partial x^{m}}\\right)",
"displayMode": "true",
"refnum": "5",
"equation_number": "(5)",
"page": "034",
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"height": "129",
"width": "779",
"top_left_x": "643",
"top_left_y": "895"
},
{
"title": "heimUFT_EQ0075_p034",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103454438",
"modified": "20260602103454438",
"kind": "Equation",
"latex": "R_{i k}-\\frac{1}{2} g_{i k} R \\sim V_{i k}",
"displayMode": "true",
"refnum": "8",
"equation_number": "(8)",
"page": "034",
"canonical_uri": 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"height": "108",
"width": "321",
"top_left_x": "872",
"top_left_y": "1128"
},
{
"title": "heimUFT_EQ0076_p034",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103454473",
"modified": "20260602103454473",
"kind": "Equation",
"latex": "\\widehat{\\left.\\left\\{\\begin{array}{c} i \\\\ k l \\end{array}\\right\\} \\neq \\widehat{\\left\\{\\begin{array}{c} i \\\\ l k \\end{array}\\right\\}}, \\quad R_{i k} \\neq R_{k i}\\right\\}=0.0}",
"displayMode": "true",
"refnum": "11-12",
"equation_number": "(11-12)",
"page": "034",
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"height": "134",
"width": "464",
"top_left_x": "804",
"top_left_y": "1434"
},
{
"title": "heimUFT_EQ0077_p034",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103454511",
"modified": "20260602103454511",
"kind": "Equation",
"latex": "\\hat{R}_{i k}-\\frac{1}{2} \\hat{g}_{i k} \\hat{R} \\sim \\hat{T}_{i k}",
"displayMode": "true",
"refnum": "14",
"equation_number": "(14)",
"page": "034",
"canonical_uri": 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{
"title": "heimUFT_EQ0078_p035",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103454549",
"modified": "20260602103454549",
"kind": "Equation",
"latex": "T_{i k}=\\sum_{m=1}^{4} M_{i m} M_{m k}=T_{i k}^{+}+T_{i k}^{-}",
"displayMode": "true",
"refnum": "I-3.1",
"equation_number": "(I-3.1)",
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"height": "127",
"width": "529",
"top_left_x": "767",
"top_left_y": "1959"
},
{
"title": "heimUFT_EQ0079_p035",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103455308",
"modified": "20260602103455308",
"kind": "Equation",
"latex": "d s^{2}=\\left(g_{i k}^{(1)}+g_{i k}^{(2)}+g_{i k}^{(3)}\\right) d x^{i} d x^{k}",
"displayMode": "true",
"refnum": "I-3.2",
"equation_number": "(I-3.2)",
"page": "035",
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"height": "81",
"width": "538",
"top_left_x": "762",
"top_left_y": "2524"
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{
"title": "heimUFT_EQ0080_p036",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103455345",
"modified": "20260602103455345",
"kind": "Equation",
"latex": "R_{i k}-\\frac{1}{2} g_{i k} R \\sim T_{i k}",
"displayMode": "true",
"refnum": "67",
"equation_number": "(67)",
"page": "036",
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{
"title": "heimUFT_EQ0081_p036",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103455379",
"modified": "20260602103455379",
"kind": "Equation",
"latex": "\\left.\\begin{array}{r} k=1 \\ldots 4 \\\\ m=1 \\ldots 4 \\\\ p=1 \\ldots 4 \\end{array}\\right\\} \\quad 4 \\times 4 \\times 4=64 \\text { nonlinear eigenvalue equations }",
"displayMode": "true",
"refnum": "68",
"equation_number": "(68)",
"page": "036",
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"height": "255",
"width": "1064",
"top_left_x": "504",
"top_left_y": "1966"
},
{
"title": "heimUFT_EQ0082_p036",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103455418",
"modified": "20260602103455418",
"kind": "Equation",
"latex": "R_{k m p}^{k}=\\Gamma_{k p, m}^{k}-\\Gamma_{k m, p}^{k}+\\Gamma_{m s}^{k} \\Gamma_{k p}^{s}-\\Gamma_{p s}^{k} \\Gamma_{k m}^{s}=A_{m p}",
"displayMode": "true",
"refnum": "69",
"equation_number": "(69)",
"page": "036",
"canonical_uri": 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",
"height": "85",
"width": "798",
"top_left_x": "635",
"top_left_y": "2622"
},
{
"title": "heimUFT_EQ0083_p037",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103455451",
"modified": "20260602103455451",
"kind": "Equation",
"latex": "C_{m} \\phi_{k m}^{k}=\\lambda_{m}(k, m) \\phi_{k m}^{k}=0",
"displayMode": "true",
"refnum": "70",
"equation_number": "(70)",
"page": "037",
"canonical_uri": 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{
"title": "heimUFT_EQ0084_p037",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103455484",
"modified": "20260602103455484",
"kind": "Equation",
"latex": "16+16-4=28 \\text { empty spectra }",
"displayMode": "true",
"refnum": "71",
"equation_number": "(71)",
"page": "037",
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"width": "551",
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"top_left_y": "863"
},
{
"title": "heimUFT_EQ0085_p037",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103455515",
"modified": "20260602103455515",
"kind": "Equation",
"latex": "\\lambda_{(m)}(m, p) \\phi_{m p}^{i}=-\\lambda_{(p)}(m, m) \\phi_{m m}^{i}",
"displayMode": "true",
"refnum": "72",
"equation_number": "(72)",
"page": "037",
"canonical_uri": 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7pM6RuqT+arq67lIbaOw9P8ACuqoAyNe8Oab4jhhh1JbhkiYsohuZIeTxzsYZ/GsMfC/wt/zx1H/AMGtz/8AHK3Ne8NaR4lhhh1ezFzHCxZFLsuCeP4SKwh8KfBPbQ1Pb/j4l/8Ai6AHf8Kv8Lf88dR/8Gtz/wDHKtab4B0DR9QivrOK+W4iJKGTUbiReRjlWcg9e4qp/wAKp8Ff9AJf/AiX/wCLq3pvw98LaNqMOoafpKwXUJJjk86RsZGOhYjoTQB0y/p2ps7OkLtHGZHCkqgbG49hntTlOadQBxg8TeMe3w/uD/3Fbb/Gj/hJvGX/AET64/8ABtbf412dFAHI2viLxXNeQx3Pgae3hZ1V5jqdu/lqSMtgHJwOcD0rqwMdeafXKfEDWdW0nw6Y9B0+4vNWvX+zWwhjLCIkcyN6BRzz3x2zQBBJOPFvimWxjJbRtHmU3TD7txdjDLF7iPhmH94qP4a5v4UMNM8V+O/Dx+VLfU/tUKdtkm7H/jqp+ld14U8Pw+GPDdppMbF2hXM0p5MspOXc/ViTXnt5Frfh3473Wpadod5qNpq2nosphAVEZcDJc4UY2DOT/F3oA9cY9s81iaLqs+s3d1dW4QaVE7W8D9WuHVsO+egUMCox1wT0xVTxVql/o3w71fUpzDHfw2crD7Ox2o5BCgEjJwSvOBnGcDOK0/D+mJpHh3TdOjxttbWOLgYyVUAn8TzQBqCkbPAHeuE8ReL9V0XxtoOl/ZYF0+/afecl55NiDaFAwF3Mygcn320//hI/Edr8RNI0fUYbBbDVLeeRIoA7SwGMZ+Z+h6gcADk/UgG8mqy2viP+yL/aRdq01hKON4XG+Nv9pc5HqvupJ2u9cb8SZfsHh+y1pSVk0rUrW4BHUqZBE4+hWVhXZf54oA83+GRMni74gyscyHWCn/AV3AV6LcQw3ELRTxxyRt95JFBU/UGvPvCkbaR8XfGWmOMLqEdvqVvkfeXBVz/30cfhXfXc/wBltJpyjuIkZyqDLHAJwB3PtQB5Dodm/in4y+MplDLpsCw2Vw6nazhVAaEEdAzJ82Oy4/ipniBbjUvj9o2laSscP9maaf3gQFbXcGBcL0yFZQoxjcQSOorpfg7pF/p/hGe91W1lttR1O+mvJ45oyjjJwAQRkDjI+tVvh/pl5cfEHxn4l1CxuLf7RcLaWbzxMheFMgsueoISPn2oAzfinp1s9t4U8FWcZQapqivKclmZF4d2J5ZjvBLHkkc168oCjA6DgCvI9fTXJfjxp95BoN5fWun6eUt3B8uEO4bLNI3AGGIOMnjgHpXoGu6xL4d8HX2r3oha4s7VpSqAhGcDhRnnBOB+NAG7VDV5raxsJtUuIo2+wwyTB2HKgKS2D24HNc78NdZ1/wAR+FV1rX47eKS8kL20UEZVVhwADySeTk9ehFR/Fh9QPw71K00u0ubq8vdtskVvGXYhmG7gDpsDc0Act8FNCkufB1pqmoxjymuZbi2iP3WkLYM7Du3yhVz0Ckj71Z3w2tJPFXi3xpqEmV0m51ErIc83AUtsi9dm0gsO/wAo6ZB9H+zy+FPhx9nsoZJbjTtM2RJEhZpJEjwMADklgPzrM+EegS+Hfhxp9tdW0ltdzF57iORSrB2Y4yD0O0KPwoAxI401z9oUBFUW/h3SggCD5RK/Qf8AfMh/74r1TrXkHw1TxGPEviq9m0Ke2l1HUt73l9lI0iVmwiL95yNxAxheOT2Prw98596APN58x/tF2hQ/67w6d49vOb+oFQfE/U7zVfEegeAbCd4Bq7eZfSRttf7OpOVU+4V/yA71d0eJtU+OHiDUgMw6VpsGnq3Yu580/iOR+NUPHuk6tpPxF0HxzpumT6nb2cBtLq2tV3SKh3/Mq9TxIfyGcCgCv8RbK3PiP4d+FrKFY7T7eJvIQYCxwhcfoW/KnfGqBdQvPB2nWy/8TKfVQYCB8yoMbz9MlCfpWS/ii38RfG/TNQtNO1S4j0vS3ItRaMsolYspBV8BRhxySB79K7vRvDF7d+KZPFviLy/7REfk2NnG2+OxjPXnHzOwJyw45IHFAHZhQCWwMkdf8/WnVx2seNm0rxZpWkPpkgtb37Qz30z7VRYk3NhcEkZKgE4znjPFQ23jyWTxld6Jc6RNaW8Nktyk8smZZGZgqII1BwT83Gc8cgUAdvRXIeHvF91rPiPX9Kn0h7OPSPJG8yrI8hdS2CqZGcDoCetQ2PjqW48Uato8+j3EJsFgEQEivLcPKCwUIDhflBPLcAEnAHAB2tFcR4c8dT67bamZNHkhu7a/lsorOGcSvKYwu5txAAALYJzjsCTgHR8CeJ5vGHhiLW5rBbITyyKkQl8z5VYrnOB3B/yaAOmooooAKKKKACiiigCG6h+02k0G7b5iMmR2yMVyvwwlL/DbRUcFZIITbSKeqtGzRkfmprr26VzWnWE+heI7yCGKR9L1SZrtGUZFvcEZdWxyFfG4HpncDywoAxbSKPWvjXqF2y7o9A06K2jz0WaYlyR77OPxqDwLBFqHi/xp4rcAl77+z4Xx92OBFDFfYnH/AHzXoiqozgdev/16UAAYAGKAPOPg/fx6j4evdREcxuNU1C4vbhzGQkbM+FQMcZ+VRwucd8ZFanj5Tc3HhSxQFpZtet5VXvtiDSMfyWuyIAXAGB7VztpYz6r4pOuXkTxW9lG9tp8T8MxY/vJiO2doVf8AZBP8VAHRVx/iOyl0XxHaeMLSN3ijhNpqsSKSzW5OVkA7mNuTjnaWrsl6UjAHGaAGW80dzAk8MiyRSKHR0YMrKehBHUEelS1HBDHBEIoY0jjXoiKFA/CpKACkPalooA5TxX4UbxZe6Vb3syf2JazfaLm2x81zIBhFJ7KMkkd+Pw6lBgYAwBwB7U6igDzv436p/Znwu1FFbbJevHap75bJH/fKtXZeH7D+yvDmmafjH2W0ihx/uoB/SpNT0jTtYihj1Kwt7yOGQSxpPGHVXAI3YPGcE/nVxeM0AKa53xbqt1b2I0vSMNreoAxWoH/LEfxTMeyoDn3JUd66JqiSCJZ2nWNfNZQpfHJAyQM9wMn86AKXh7RLXw5oNno9kpEFrGEUnqx7sfcnJPuTV64mS3t5JpW2xxoXY+gAyakFR3NvDdW0lvPGssMqGORGGQykYIPsRQB5n8Cw914U1XWplxNqmqz3BPqOB/PdXqBqtp2n2Wl2aWmn2kNpbJnbDCgRV55wBxVhscUAee+EY4dS8deMfE8h/dw3S6bCW6IsKASH8Wbr7H1rJ8Czpo3w88Q+O5kzc6jLdagu48hQW2KPYlc/iM9K9Ng0ywtbSS1trO3ht5WZpIkjUK5b7xYdDnPOetN/snTm0o6WbG3/ALPMfl/ZfKAj2/3dvTHtQBzXwtjtbb4e6TbW9ws7rAJZ3T5gJZMyMCRwSCxBA6cVi+Bp9Pjv/Gniu8uIozJqstv5jt9yGLCjHpnHTvgV3l5Na6DoFzcJDHFa2Ns0gjRQqqiKTgAcAcVxfwr8KaVB4L0XWJ9MtJNWuITcPePCplbzGLj5uvRgPoBQBreANKvLe21TWtSt3t7/AFu9a7aCQAPDF92JG9woyfrzzXYUCigAooooAKKKKACiiigAooooAKKKKACiiigDlfiTZPqHw31+3iGX+xu4HrtG7H6VvaXdx6hpVnexNuS4gSZT6hlBz+tWZEDqVZQykYIPQ/Wud8L2c+hRSaBJHI1nbAtYXBBYNAW4jYnoyZ24J5UKRzuAAOU1fWNFh+OUD6vf2tqmmaOTbm5kCDzpHOcE8Z2cY963dJ0641fxzdeKrmJorOG1Fhpscg2s6k7pJip5AY4Vc8kDOBkZq+CbWS98XeNNaubZ1WfUI7W3aVCNyQJt3LkdCSeRxXdtz3oA434oKLjwWdPUZl1C+tLaMe7ToT+gNdlXNy2M2teKLa6uIZI9O0hmaASD/j4uGG3fj+6ilgD3ZiRwoJ6Ud+KAOR8XaTdRX+neKNLgee/0sss0CfeubVvvxgd2HDL7rjvXS6dfW+p2MN7aTLNbzoHjkXoQasmo4IY4FZYo1RSxYhVwCSSSfqSSfxoAlooooAK5fxp4Xm8XQWGmS3Ai0gXAmv4xnfOq8pGMdFLck/7IxXUUUARwxpFEsUaKkaKFVFGAoHAA/wAKkoooAKKKKACsrX9Zj0TTTcGJ553byra2j+/cSn7qL7nuegAJPArVqN4YnljlaNWkTIRyoJXPXB7dBQBg+DNAfw/ojJdyLNqd5M15fzL0knflsf7I4UewroTQDQQD1oA8q+HUv9s/FXx9rZ5WKeKxibsQmVP/AKLU/jXqg4FU9N0jTtISZNOsbe1ErmSQQxhN7HucdT71dNAHnzwR698a3Z8vB4f01Pl7CeZtwJ+iqD9QD2qHwfaR6v8AETxj4nlO5Le6XTbbJ4TyUAkOPqeD7t613sFjaW11c3MFtDHPcspmlSMBpSBhdxHJwOBmktNPsrGCSCztILeKR2d0ijCqzN1YgdSe5oA4P4Tahbapp2q6qk6SXWrajPeOi/MYo92yNWI+7wuRnk03wRLbtP4x8cXPKTXsyxSdhbQKFBH128+u0V3un6dY6VZLaafZw2lspysMEYRR+A4zTItI06DSm0yGwt49PZWQ2yxqIyrZ3AqOMHJz9TQB5b4cLeE/gXqXiOYkanqMEl20m77rysREAfTLhserGu98AQWdn4J0qxspY5UtbdI3eI7kMm0F8MOG+Ynp3yOoNa1xpOn3WljTJ7G2ksAqoLV4gY9q4Krt6YBAwParcMaQxrFEipGg2qqgAADoAB0HagCSiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAGSxpLG0ciK6MMFWGQfrSxosaBFUKqjACjAA9qdRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUU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"height": "81",
"width": "588",
"top_left_x": "740",
"top_left_y": "2352"
},
{
"title": "heimUFT_EQ0086_p037",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103455549",
"modified": "20260602103455549",
"kind": "Equation",
"latex": "\\phi_{m p}^{i}=-\\frac{\\lambda_{(p)}(m, m)}{\\lambda_{(m)}(m, p)} \\phi_{m m}^{i} \\xrightarrow{4 \\mathrm{D} \\text { limit }} \\frac{0}{0} \\phi_{m m}^{i}",
"displayMode": "true",
"refnum": "73",
"equation_number": "(73)",
"page": "037",
"canonical_uri": 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"width": "657",
"top_left_x": "703",
"top_left_y": "2576"
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{
"title": "heimUFT_EQ0087_p038",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103455585",
"modified": "20260602103455585",
"kind": "Equation",
"latex": "g_{i k}^{(6)}=\\left(\\begin{array}{ccc|c|cc} g_{11} & g_{12} & g_{13} & g_{14} & 0 & 0 \\\\ g_{21} & g_{22} & g_{23} & g_{24} & 0 & 0 \\\\ g_{31} & g_{32} & g_{33} & g_{34} & 0 & 0 \\\\ \\hline g_{41} & g_{42} & g_{43} & g_{44} & g_{45} & g_{46} \\\\ \\hline 0 & 0 & 0 & g_{54} & g_{55} & g_{56} \\\\ 0 & 0 & 0 & g_{64} & g_{65} & g_{66} \\end{array}\\right)",
"displayMode": "true",
"refnum": "74",
"equation_number": "(74)",
"page": "038",
"canonical_uri": 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"height": "474",
"width": "716",
"top_left_x": "667",
"top_left_y": "1786"
},
{
"title": "heimUFT_EQ0088_p039",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103455620",
"modified": "20260602103455620",
"kind": "Equation",
"latex": "r q e^{q}=A\\left(1-\\frac{\\gamma m^{3} r}{\\hbar^{2}}\\right)^{2}",
"displayMode": "true",
"refnum": "75",
"equation_number": "(75)",
"page": "039",
"canonical_uri": 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"width": "396",
"top_left_x": "836",
"top_left_y": "2005"
},
{
"title": "heimUFT_EQ0089_p040",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103455659",
"modified": "20260602103455659",
"kind": "Equation",
"latex": "\\lim _{m \\rightarrow 0}\\left(r_{0}^{*} \\cdot \\lambda\\right)=\\pi \\gamma \\hbar=\\tau",
"displayMode": "true",
"refnum": "76",
"equation_number": "(76)",
"page": "040",
"canonical_uri": 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"height": "79",
"width": "396",
"top_left_x": "836",
"top_left_y": "349"
},
{
"title": "heimUFT_EQ0090_p040",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103455690",
"modified": "20260602103455690",
"kind": "Equation",
"latex": "\\tau \\approx 6.15 \\times 10^{-70} \\mathrm{~m}^{2}",
"displayMode": "true",
"refnum": "76",
"equation_number": "(76)",
"page": "040",
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{
"title": "heimUFT_EQ0091_p041",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103455726",
"modified": "20260602103455726",
"kind": "Equation",
"latex": "\\text { Total Spin }=\\sigma \\hbar, \\quad \\text { where } \\sigma=\\mathrm{i}\\left(s+J(-1)^{P}\\right)",
"displayMode": "true",
"refnum": "77",
"equation_number": "(77)",
"page": "041",
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"title": "heimUFT_EQ0092_p044",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103455759",
"modified": "20260602103455759",
"kind": "Equation",
"latex": "B=k-1",
"displayMode": "true",
"refnum": "78",
"equation_number": "(78)",
"page": "044",
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{
"title": "heimUFT_EQ0093_p045",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103455794",
"modified": "20260602103455794",
"kind": "Equation",
"latex": "P-P(k+1)+5 k=2\\left(k^{2}+1\\right) \\quad \\Longrightarrow \\quad P=2-k \\text { or } P=2 k-1",
"displayMode": "true",
"refnum": "79",
"equation_number": "(79)",
"page": "045",
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iZHpOuW+leKdIudDe6OLe6eRZraQ5x/rF6ckZyOO+KAO9ornvFHi218J2H2y8sdSuogrMxsrYyhAOpZuFUc9SRXG3Xxv0m38KWmsx6bdT3F0HdbNCCY41dkDyMMhASpx75xnGaAPU6Q57VQ0PU11rQdP1RYmiW8to7hY36qHUMAfzq+e1AHnHjD4h6/4R1nS9Pk8P2F4dWnaGzMN+yscMqjeDFxnevQnvVrWvFnjXQNNk1G58H2d1bQrvmFpqhZ0UdTgxDOPbNc74v8A+Jv+0F4P0sZaOxt2vG9Fb52/nGn516R4j1S10Xw1qOoXjL5EEDs4Y8NxgL+JwPxoAh8IeLNP8Z6BHq+mlxEzGN45Bh43HVWx35B+hFb1eXfATRbrSfh3590jIdQuWuYlIx+7Kqqn8dpP0Ir1AnFAC0VSl1bTraVoZ9QtYpF6pJMqkfgTTP7d0j/oK2P/AIEJ/jQBoUVnHXdI/wCgrY/+BCf41atby2vUL2txFOqnBaJwwB9OKAJzXFeM/iJb+E7230y30y81fWLmPzYrG0UltmSNzEA4BII4B6V2hrJg0G3h8UXmvM5e4uLaK2UEf6pELNgfUtk/QUAeb23x0FpqsVj4q8K6hoPm/dllLNjnGSrIp2+4zXrEssj2jSWhikcpujLPhDkcZIB49xXmvx7hs3+GzvOq/aVu4vshI58wnkD/AIDv/Kuy8GWVxp3gnQ7O8UrcQ2MKSKeqkIMj8On4UAcr4U8YeJda+Jms6FqKafFZaVB+8+yBm3SMV2/M3PTd2FekA5+teP8Aww1KztLHxp411GYQWt9q0h8xv+eaElQO5OZMADk44ya7Dw14s13XtaeO48JXemaQ0ZeK8u5lWRyCAAYuq5z0z296AOxopFJOaWgAooooAKhu7qCytZLm5niggiUvJLKwVVUdSSeAKmqK4toLy3e3uYY5oJBteORQysPQg8GgDzbxD8aNH0sWw0uzu9UW4nECXSxmK33ZAIEjD5iMjhQR7ivTVOc14z8fY0js/CsaKFQahtCgcAYHFez4oAKKKKACkPSlqjqt7cWFn51tptzqEucCG2aNW6ZyTIyjHHrnnoaAPKNBgHiL4/8Ai+4aSVYLSyFmrxPtaNiEX5SOhysn512U/wAO9P1G5gk13VdW1qCBg8Vrfzr5IYdCURF3f8CzXJfDfS/FXhrXvEV/rfhW883WrtZvNt7q2cRjc5IOZRwN/bP0r18c0AIihFCqAAOAAKbOZRC/kBDLtOwPnBbtnHapKKAOM8z4l/8APDwl/wB/rj/4mjzPiX/zw8Jf9/7n/wCIrs+lFAHJWr/EP7XD9sg8MC23jzfImnL7cjO3K4zjPWusUkjmlwD1oxQAhrxf4eWY8SePPiHqjXE8Aa6W1hnt32OArtyG+kafXvXqmu6jfadaB9P0e51O4YMFSGSJFU443l3XAz6ZNed/CLSPEfg/TLrTta8N3q3F7fNO13HPbuigqo+bEu7qCeAetAHUp8PdNn1O31DWL/U9cltm3266jKrRxN6hEVVz9QegrrTwvHUDilUck9Se9KQOKAPN/gVj/hVlj13+fPvz6+Yf/rV03j3VBovgLXL/AHbWjs3WM/7bDan/AI8wrnvhdEdHk8UeGX+WTTtUeSJf+mEoDRn8cGpvi1oeteJvCsGiaNbGX7VeR/aX3qojiXLFjuIzgheBzxQBwHgae90TXfAen6zbRR6ReadI2nI/JS5Zt5kPbec4X0EgHc597HU1wXxO8H3Gv+EIV0WPZqulTJc2CoQpyuAVBPTjke6iuj8Nz+IbqxWfX7Wzspiij7LA5kZWA+Ys/Tk9FAOB/E2eADaPyr8o6Vx3mfErtB4T/Ga4/wDia7KlAxQB5JrT+PP+FgeFvPi8Ni+8q9+zBJZzGRsTfvyoP93GM9810/m/Eof8u/hP3Hn3Hr/uUviL/kp/gsZ/5Y6h/wCgR12QFAFTS21BtPi/tVbZb3H70WrM0YOf4SwB6Y6irlGMUyRmRGZUZyASFXGSfTkigDx346/8hjwN/wBhFv8A0KKvZa8X+JOl+MfGepaBPpnhC7ii0uczsbm7tlaQkocACQ4+4ep716po2p32oxyG+0W70uRMfLcSROGznO0xu3THfHUfgAaZrzb4K8eGdaA/1f8Abl15f+78n/167zWdRj0jRb3UZsCO1t3mbJ7KpNcv8JdJm0n4c6YLkEXN2GvJc9cyMWH/AI6VoA7UmuX1J/HX9ozf2VF4daxyPKN3LMJMY77VIrqaMUAeSeP38eHwwo1GHw0tv9ttebeactu89Nv3lxjdjPtmun8z4l84g8JjH/Ta4/8AietO+J3/ACKC/wDYQsuPX/SI67BeaAMvQW8QNBL/AMJBHpqTbh5f2B5GUr77wDmtRun6U4DFZuv6e+q6Fe6fHO8ElxC0aSoSDGxHysMehwcUALpeiaZosMsOm2Uduk0rTS7By7sclmJ5J+vSvG/HmhxeHvjZ4O1LRIxbS6ndKtxHCNobDqHbA9Vc5+ldnpvjnxJHbx2mr+BdbOpqoV2tFieCRh1YOXAUHr3x6mr2l+Gr7UvFSeLPEUcMN3BEYbCwjfetqh+8zt0aQ57cDHU9gDlfiNPeaj8VvB2i6dEk13apNehX+4rHhHf2Ux5Pr0HUVs/B3U/7T8J3TXaKNZhvpo9Scj55Jt2dzfgQvp8uBgDFP0Lw9q0nxb8Q+JtRszDZm2SysC7qxdRtLHAJIGV7/wB41n/8I74n8N/FTUNT8N2Fvc6TrcQe58+fy44Jx/GcAsecnABzvPTGQAeogDnjr1pHAI5AI96jtRKtvGs8iSTKoDsiFQx7kAk4BPbJ+pqagDgvsPwozzD4PB+ltR9h+E//ADx8Hf8AktXS/wDCJ+HP+hf0r/wDj/wo/wCET8Of9C/pX/gHH/hQBzJsvhP/AM8vB3/ktXYaPHpkemQro62q2AH7kWm3y8e23j8qqnwn4bIwfD+lY/684/8ACtK2tbeyt0t7WCOCFBhY41Cqv0A4FAErVk+INfsvDekyahfMxUEJFFGN0k8h+7Gg/iYnt+PAGa1WOBnBP0rw7UB8V7zxi2vxeDrKVbcFLC3vLmJltQerDEq/ORjJ59BgUAd74Q8L3Q1a58XeI0Q6/fIFSEHcthB/DEv+1/ebuc47k3viPuHw38R7AcnT5unptOf0rg31/wCOWOPCejIB/dkQ/wA569I+x3eueC/sOrKIby+0/wAm7VMYSR49r4wT0JPftQBD4AC/8K78N7On9mW35+Uuf1rmvjjqLWXw1ubWMM02o3EVrGqjLEltxAHfIQj8a0PhPeST/DvT7Wddl3p7SWNxH/zzeNyu0++3bVXxtoOr+IvG/hAQWpbSNOujeXcxdQNwxsG0nJ+6Rxn71AGP4Huruy+JmpaFrlvDHdRabbnSwOfKt1UBo1Pc5K7iOpjbsAB6vgEYPP1rzr4jeGdZn1zw/wCKvDFss+q6ZN5ckBcJ5sDHkEnsPmH0cntXcaS2pvaGTVVto7hzuEVuSyxDH3Sx++RzzhevSgC9tHpS0UUAU9UbUV0+X+yltWvsfuhdMyxk5/iKgnpnoK5fzfiURn7P4TwemJ7j1/3PSu0xSEUAeS6I/jz/AIT7xV5EXhs3uyy+0iSWcRgbH2bMLn1znHbFdSJPiVnmDwnj2muP/iaTw4f+Lm+NBn/lnp//AKLkrsyM9aAEUkjmloqpqN3NZWTz29jcX0q42wW5QO3IHBdlX35P50AeSSf8nSwf9g4/+i2r2YdK8VbTPGbfGNfGY8H3H2BIfI8o31sJNuzbu/1mM5PTPSvX9Nupr2ySe4sp7KRs5gnKF05I5KMy+/B6GgDC+I4Q/DfxF5n3f7Pmx9dpx+uKm8BFj8PfDhf739mW3X/rmv8ASsf4uTyj4f3OnWwDXmqzQ2Fuh/ieRxx/3yGrsNOso9N0y1sYv9VbQpCn0VQB/KgC1RRRQAUUUUAFFFFACMOlc54it/BstxCfE0WhmfafKOoiLdtzzt39q6SqN7oulak6vf6bZ3bqMK1xAshA9iQaAOQ+xfCf/nj4O/8AJak+w/Cf/nj4P/8AJaum/wCET8Of9C/pX/gHH/hR/wAIn4bP/Mv6V/4Bx/4UAcx9j+Eu/b5Xg3d6Zts0v2H4T/8APLwd/wCS1dKfCHhktuPh3Sdw7/Yo/wD4ml/4RPw5/wBC/pX/AIBx/wCFAHMmy+FHaHwf6cfZqqanafCaPTpXI8OxYGVk04xLcBgeDGYvn3ZxjbXYN4V8OKM/8I/pf/gFH/hXL+EfCVpdazN4svdEg0+UsYtNshbrEbaEHAdlAH7xzljnlQQB3oAk8EyeNWum/tFd2gf8u76mAuoFccbgmV/76w3rXeDkUAClwBQAUUUUAFFFFABRRRQAh6V46sY1/wDaWu1LMI9I0opuQ4KllAOCOh/fn8q9X1K7msbNp4LC5vpAQBBbFA5/77ZVx+NeUeDNO8VaH478S+IdW8JXsg1aT9wILq1Z403k4IMo7ben92gDsLn4dWWqPFHrWs63qtnGQy2V3cr5JIORuCKpfH+0TXXwRRwQpDDGscUahURAAFA6AAdBTlyc56dqdQAhNcrrlr4Dl1Jn8QReHTflRk3wh80r2zu5xXV1n3mg6PqE5nvdJsbmYgDzJrdHbA7ZIzQByX2H4T/88fB3/ktSfYfhP/zx8Hf+S1dN/wAIn4c/6F/Sv/AOP/Cj/hE/Dn/Qv6V/4Bx/4UAV/DkHhGF5/wDhGI9GViF8/wDs3ys99u7Z+OM+9b4FVLHSNN0wubDT7S0L43/Z4Vj3Y6ZwBnqfzq2TjFADZXWONndgqqCSzHAAHPJrzl7U/FHWYLmdT/wh+nTboVIwNTnXjfj/AJ5Lzj+8c9e1b4pR+O9YeLSPDugi50v5Xu5GuY0Fzzny/vqwX16E1mR618a7a3SC38F6FDFGoVEjkQBVHAAH2jgUAexrgDAGAKbOZRC/kBDLtOwPnBbtnHauV8BXnjG9sLt/GOn2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"height": "67",
"width": "1095",
"top_left_x": "484",
"top_left_y": "550"
},
{
"title": "heimUFT_EQ0094_p045",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103455825",
"modified": "20260602103455825",
"kind": "Equation",
"latex": "S_{k}=(-1)^{x} \\Sigma_{s}\\left(\\text { sum of } q_{i} \\text { of all possible multiplets for } k\\right)",
"displayMode": "true",
"refnum": "80",
"equation_number": "(80)",
"page": "045",
"canonical_uri": 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"height": "67",
"width": "947",
"top_left_x": "559",
"top_left_y": "788"
},
{
"title": "heimUFT_EQ0095_p045",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103455864",
"modified": "20260602103455864",
"kind": "Equation",
"latex": "m(N, k, P, Q, \\kappa)=m_{e} \\cdot\\left[1+\\sum_{j} f_{j}(k, P, Q, \\kappa) \\cdot \\mathrm{e}^{-N \\lambda_{j}}\\right]",
"displayMode": "true",
"refnum": "81",
"equation_number": "(81)",
"page": "045",
"canonical_uri": 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"height": "143",
"width": "872",
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},
{
"title": "heimUFT_EQ0096_p046",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103455895",
"modified": "20260602103455895",
"kind": "Equation",
"latex": "m_{L} c s_{0}=4 \\sqrt[4]{\\pi} \\sqrt[3]{3 \\pi s_{0} \\gamma \\hbar} \\sqrt{\\frac{c \\hbar}{3 \\gamma}}",
"displayMode": "true",
"refnum": "82",
"equation_number": "(82)",
"page": "046",
"canonical_uri": 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"height": "129",
"width": "497",
"top_left_x": "785",
"top_left_y": "1740"
},
{
"title": "heimUFT_EQ0097_p047",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103455936",
"modified": "20260602103455936",
"kind": "Equation",
"latex": "(2 \\pi)^{5} \\alpha \\sqrt{1-\\alpha^{2}}=9 \\vartheta\\left(1-A_{1} A_{2} Y_{3}\\right), \\quad \\text { where } \\alpha>0",
"displayMode": "true",
"refnum": "83",
"equation_number": "(83)",
"page": "047",
"canonical_uri": 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OUtY+nmyc9M8BerHI6ZIpfDiHz/COnaxNKs97qFrE0su3aFVVAWMDsF5+pLHvTdV+FPgzXdUuNT1PSZLm8uG3SyPeTjccY6B8AAAAAcAAUAa3h3TNK0CwXTrK4SWVmaaWRpA0s8h5Z29STn+XSt4dK5HQvhj4R8M6tHqmkaT9mu4wyq/2mV8AjB4ZiP0rrqAKGq6zp+h2D32p3UdraoQGlkPygk9K5//AIWl4H/6GWx/76P+Fb2satYaHp8l/qcvlWqEBm8tn78cKCTXN/8ACz/A466n/wCSM3/xFAE3/C0/A3/Qy2P/AH0f8KfD8TfBdxMkMPiOxeR2Cqoc8k9B0qt/ws/wP/0E/wDyRm/+IqSD4leDLi4jhi1LdLIwRB9imGSen8FAHYA5ANcH8ZY7iT4U659l3FwsTOFHOwSoW/DGSfYGu8HQU2WGKeGSGWNXjkUq6MMhgRggjuMUAcd8LtUtdV+G2htaMh8i2S3lUclZEAU5HqcZz75rg9U1WG4/af0eOwkEjQ2ptrnYcjd5crEfgCv0I9q6KL4K6FYancXWmazrul203MlrZ3nlofbOM7fYn8awfh9oVhq/xV1TxJpdrHDoGlR/YrAoMiR9u1nBP3uC5JPPzj3oA6f4l+PtZ8JaQ1xpGkCT9+tv9puzhC7AkBIwQzng88D/AHucZVvrj/DrxtrDeJoXi0nXJluoNRjQvHFLtAaNyBkDjj6fXE3xRA1Xxf4F8NnDJcaibudP9mID+YL/AJV1HxJ1aPR/h/rE8iCR5YDbwxkBt8r/ACpgd8Eg49BQB57+zzqVzNpmq2KWjCzW6kuWuGzgs4RUVfU4Ryf+A11M0p1f48WtuWzDomkPOo9JpWCn/wAcI/Kuh8CeH/8AhF/BGlaSyhZooQ0+O8rfM/PfkkVzGhfL8e/FYfOX062Zf93CD+dAHpWARXDfGED/AIVRr/H/ACzj/wDRqV3VcL8Yv+ST6/8A9co//RqUAXfhjz8MvD2ef9DSutrkvhh/yTHw7/15pXW0AFFYWu6d4gvp4jo/iGPS41Uh1ewW43nsclhisn/hH/HP/Q92/wD4JI//AI5QB2dFcb/wj3jn/oe7f/wSR/8Axyt3Q7TVrK0eLV9XTU5y5ZZktRBtXH3cAkHnNAGrRR2rL1/XbPw3ol5q9/JttrVC7erHso9STgD3NAHNeOdRutSurXwXpErR32qAtdzx8m1sxw7+zN91c+prlPE9la+GPjF8PZbOJYLTyH06JB0AAKge5/fD8a2vDvgWfU4pfEmvahqtprmq4lnSzvGhWGP/AJZxcf3Vx+Oa5X4r6CnhV/C+vpqWq3QtNVjz9uvGmCfx/Lnp/q+3pQB7oOlNJwcE4J4FR3CSSWsscMhikZCqOFB2nHBweOPevKrnTpdL+N/hOKTU7+/kltLqSSS6lzlgjD5UGEQeygUAetjkCmkkHrTh0rjfH2uXVpa2ug6Oy/27rMht7Y/88E/5aTN7KvP1xweaAM5SfHfjozcN4f8ADsxCDOVur7HJ91jB/wC+j3rH+GJOn/Ez4haU3G69W6RfQMznp9HWuk034ZabpenxWdprPiCCFAfki1J0XJ5J2jjkkn8a4/w9ZDwz+0Rf6eLm6njv9KDo91KZHYjaeWPJ/wBW1AHsuTn8KMnFc34r8Pz+JjYWDXU8GliRpL4QTGNplC/LHkc4JOTjsvvXnWs+Fofhx438K3fhSa6t4NTv1s7uwaZpEkUkZbknoCeuccdKAPauoryPxVD/AMIr8cvDevxDZb64p0+62/xPgKufrmP/AL4r1wfdH0ryT9oIj/hDtLSPP2x9Uj+zspwynY+SD+X5igDoNMt/+Ez8WPr9yN2j6TK9vpUXVZZlO2S49DgjanpgkV3Qxmqej6Xb6NotlplsoWG1hSFR6hRjP41zer+A7LxRrV3c+I/OvLFdsdnZi4dIkXaNzsFI+ctuHU8AUAdeGyP8KdtGc9/WvNfhpYXWkeIPFel211PceHbO5jjsGmk37H2kyordSFJCn6eua9LHSgDzr4cSHT/FHjfw6D+6s9TF3COyrcKW2j2GP1r0UcCvNvCvzfG7x66fcWGyVsf3vKH/ANevR8nNADqKB0ooAKKKKACq9490trIbJImuAP3YmYqhPoSASPyqxRigDzDw58RfEmv+M9Q8MvoenWd3p2WuDJduwZQwUlAI+c5BGcdRW38QfH9v4EtNNllRJJLy7WIox5EQ/wBY4x6Aj8WFcV4v/wCKR+Pfh3XwNlprMf2Oc9i/3Mn2G6I/hWhrnhpPiVb+K9Q2h1iRtO0cnpviO53X2aUbM+iUAek6jPfjTvO0lLSaY4ZftMrJGV9dyqf5VzXgHxVrXjDR11i90i2sLGYMINtw0kkhDY3Y2gBeG7546VxfhTxdca98GrfSIZSutyTLoS5+8u7jzMdfli3H6oa9f03T7fS9MtdPtE8u3tolijX0VRgUAeG+FtafR/jD46+z2U1/fzyMttawjBkYP/E54RR3ZuB7kgVvaj8UvFfhDUbU+MvC8FrpdzIEW6s5/M2dznruIGePlzg4qt8OEU/G/wAekgZDkA9x+8rW+PqKfhjKxA3Jdwsp/unJGR+BNAHoOoavZaVpM2qXtykVjDH5rynoFx2HUn26ngDmuZsvEXirxHpa6roOmadbWMo3W39pSv5s69m2oMID25JPtXEfFyadfgVoQjY7ZTZrN7p5RP8A6EFrrvDcHjSTwzpTWmreHTbPZxGItp8xYJsG3kTAHjvgUAWfBvxAXxXaalE2ny2ut6YxjutOLKTvGR8rHAIJGMnGD1OOa50fGC7t/Gt1oGp+HZLJ7eEsIVmE888hCmNECDBJDep/DBrZ8J/Dy60Lxrqvim+1WC5utRiZJLe3tTFGpLK2Rl2P8P6muVs4kk/amvy6hjHYBlJ7HyYxn8iaAOl8I/EDWNU1HXovEujpoUOmQpcfvidyxtu5YnhhhTyPerun+KPEPiqwbUvDen2NtprEi2n1V3DXODjcI0HyqSDgk5PHFZ3xykmi+FmpGH5Q8kKSn/Y8wcfnj86j8CReMH8C6E2n6roH2Q2UXliTT5WdRtHDFZQCQcgnA5FAGt4L8ff8JNf6jot/Zf2dr2mttuLbeHVhnBdGHUdP++hyc12wOQDXn2ifD2+sviFdeMtS1i3nu7mHyZLe2tDFH91VyC0jHooOK9AHQUAYXiXxGNBito4bdrzUb6XyLKzRgplfGSS38KqASW7D6iuc8D+M9d1PX/EOh+Kbaxtb7S/LkBtCQhjYE5JZj22nPHWqlnOdf+PN+WJa38P6cIYgOglmwWb67SR+FYmoQQXv7QV3pa3ifZtT0xUvo0PL7MExexKoAe+xj04IAPT/AA1rE2u6BbapNam2FyXeJG6mLe3lsR23IFb8a2KYiqiqqABRwoAwAKfQBz/iDwjpniGaK5n+0W2oW4It760lMU0WfRh1HscisYXXjTwvxdwp4n0xP+W1soivEHunCSf8Bwfau5xUckqQxvJIyoiDLMxAAHqSaAMbQvF2i+I96afeg3MX+utJlMc8J9HjbBH5YrcB/OvMPEuo6D4ynFtoWhya/qcJxHqNnIbdLVvX7UMdOuF3Z9K6zwZpmv6RoYtvEWrrqd2H3LIExsXHC7sAvyDyQCc0AdJXkXjCc337QXgvSpDmG3t5LpVPQOVkOf8AyEv5V66OgrxrxgDY/tHeD75+Ip7U26se7HzVx/5EX86APXrq3ju7Sa3lUNHLGyMp6EEYI/WvJf2drmRvBWpWjsSLfUW2+wKJwPxBP4167JIsUbSO21EUsxPYDk15R+z5aSReBb29kQqLzUZJE91CqM/99Bh+FAHrY6UUUUAFcJ8W9Onu/BR1C1QtdaNdRalGo6nyz83/AI6WP4V3dMdElR0dQysCrKRkEH2oAis7yHULKC8tpBJBPGssbD+JWAIP5GvKfE/g74ma14zGtWGq6Jaw2hZLCOUtJ5SH+Mq0TDeRjJ5x0BxXaeGtPu/DU8ugmOSXSQWl064XnyUJ5gfPI2k/KehHHBHPUgcfhQB45J4b+OLjnxjo3/AY1H8oK7/Q4PE2n+C0g1Oe21DxFHHJmTdiKRyzFMkKCBgr0HY10tJgUAcv4F8MT+F9CeG+uUu9Tu7h7q9uU6SyuecZ7AADoOnSsH4heENd1jxL4e8ReHntDeaTIS0N25VWUkHsD6EHp14r0bAowKAM3Sl1dbZn1ia1a5cg+XaqRHEPQFvmb6nH0FV/FusLoHhLVdUdwhtrZ3Q+r4wo/Fio/GtraPSuV1TTbjxN4gt4LqFotE02ZZmDj/j9nAyox/zzQnJz95sD+E5AHfDzQZPDXgHSNLmXbcRwb5lPUSOS7D8C2PwrqR0pABgUtADepNeT+B/hx4m0KG+0rUdYgi0Oe7e4aG0z59zkBcNJgbFIVchee2QK9axSYA7UAeYar4E8Q2fxFj8R+EbzTrCCezS0u454yVQKAPljA5G1UwMjleuM16LY28tpZRwy3Ml1IoJaaQAF2PU4GAPoOKtYFGBQAyREljaNwHRwVZSMgjoa8F0DXLn4Y6z4q8FojyyvIs2hoT/rHlKqi8/7yk9vkevfcCsDUPCWlah4u07xLcRFtRsInihOflwehYdyMtj/AHvpQBY8L6Enhvw5Z6Yr+Y8SZmlPWWVuXc9+WJP41sUgx1xS0AVL+W+jtJGsIIJrkY8uOeUxo3IzlgrEcZ6A9K8su/Bnjy6+Jlp42C+HUktojClobuYgqVZeW8rr855+leu4FGBnNAFPTpdQls0bUre3trok7o7ecyrjsQxVT+lXMA8kUYFLQAUUUUAGBRRRQBw3xV8IX/jXwgumabLCl0l1HOvnMVRgAVIJAPZs/hVmz8J3uoWE58W30eoX89s9viGPbDbo6lWEa92IPLnnHHAyK68gHqKNox0oA80+Hvg/xd4bsk0rVtatf7Js5ibeG1XMkoLbsO7DhCedoGTnGccV6WOgowB2paACiiigAxSY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{
"title": "heimUFT_EQ0098_p047",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103455974",
"modified": "20260602103455974",
"kind": "Equation",
"latex": "\\pi^{2} \\varepsilon_{ \\pm}= \\pm 3 \\sqrt{\\hbar / R_{-}}",
"displayMode": "true",
"refnum": "84",
"equation_number": "(84)",
"page": "047",
"canonical_uri": 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},
{
"title": "heimUFT_EQ0099_p047",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103456018",
"modified": "20260602103456018",
"kind": "Equation",
"latex": "m_{\\max }=\\sqrt{\\frac{c h}{\\gamma}} \\sqrt[4]{2} \\eta_{q}",
"displayMode": "true",
"refnum": "85",
"equation_number": "(85)",
"page": "047",
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},
{
"title": "heimUFT_EQ0100_p048",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103456055",
"modified": "20260602103456055",
"kind": "Equation",
"latex": "H \\approx \\sqrt{\\pi e \\gamma \\sigma}",
"displayMode": "true",
"refnum": "86",
"equation_number": "(86)",
"page": "048",
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{
"title": "heimUFT_EQ0101_p048",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103456091",
"modified": "20260602103456091",
"kind": "Equation",
"latex": "f\\left(\\frac{D f^{3}}{4 \\sqrt{2 \\tau}} \\sqrt{3}-1\\right)^{2} \\sqrt{3 \\tau}=D \\sqrt{2} \\quad \\text { where } \\quad f=\\frac{\\sqrt[4]{C}}{\\sqrt{C-1}}, \\quad C=\\frac{e D \\sqrt{\\tau}}{\\pi E}>1",
"displayMode": "true",
"refnum": "87",
"equation_number": "(87)",
"page": "048",
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"width": "1269",
"top_left_x": "397",
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},
{
"title": "heimUFT_EQ0102_p048",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103456130",
"modified": "20260602103456130",
"kind": "Equation",
"latex": "T_{0}\\left(D_{f m p}\\right)=0 \\leq t \\leq \\vartheta\\left(D_{p m f}\\right)=2 T_{A}<\\infty",
"displayMode": "true",
"refnum": "88",
"equation_number": "(88)",
"page": "048",
"canonical_uri": 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"height": "70",
"width": "714",
"top_left_x": "678",
"top_left_y": "2229"
},
{
"title": "heimUFT_EQ0103_p049",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103456185",
"modified": "20260602103456185",
"kind": "Equation",
"latex": "\\Phi_{H}(r)=-\\frac{G M}{r}\\left(1-\\mathrm{e}^{-r / R_{H}}\\right)",
"displayMode": "true",
"refnum": "89",
"equation_number": "(89)",
"page": "049",
"canonical_uri": 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"height": "108",
"width": "515",
"top_left_x": "772",
"top_left_y": "694"
},
{
"title": "heimUFT_EQ0104_p049",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103456217",
"modified": "20260602103456217",
"kind": "Equation",
"latex": "R_{H}=\\sqrt{\\frac{1}{\\pi e \\gamma \\rho_{a l l}}}",
"displayMode": "true",
"refnum": "90",
"equation_number": "(90)",
"page": "049",
"canonical_uri": 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"height": "140",
"width": "298",
"top_left_x": "886",
"top_left_y": "1818"
},
{
"title": "heimUFT_EQ0105_p049",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103456252",
"modified": "20260602103456252",
"kind": "Equation",
"latex": "D=2 \\cdot R_{0}\\left(m_{\\min }\\right)",
"displayMode": "true",
"refnum": "91",
"equation_number": "(91)",
"page": "049",
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{
"title": "heimUFT_EQ0106_p049",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103456283",
"modified": "20260602103456283",
"kind": "Equation",
"latex": "f\\left(\\frac{D f^{3}}{4 \\sqrt{2 \\tau}} \\sqrt{3}-1\\right)^{2} \\sqrt{3 \\tau}=D \\sqrt{2} \\quad \\text { where } \\quad f=\\frac{\\sqrt[4]{C}}{\\sqrt{C-1}}, \\quad C=\\frac{e D \\sqrt{\\tau}}{\\pi E}>1",
"displayMode": "true",
"refnum": "92",
"equation_number": "(92)",
"page": "049",
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"height": "128",
"width": "1269",
"top_left_x": "397",
"top_left_y": "2426"
},
{
"title": "heimUFT_EQ0107_p051",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103456315",
"modified": "20260602103456315",
"kind": "Equation",
"latex": "n=1 \\quad \\Longrightarrow \\quad \\tau_{0}=\\pi D_{0}^{2}",
"displayMode": "true",
"refnum": "93",
"equation_number": "(93)",
"page": "051",
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"height": "63",
"width": "451",
"top_left_x": "808",
"top_left_y": "1804"
},
{
"title": "heimUFT_EQ0108_p051",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103456350",
"modified": "20260602103456350",
"kind": "Equation",
"latex": "\\eta^{7}-\\eta= \\pm a, \\quad \\text { where } \\quad 2 \\eta^{2}=f_{(0)} \\sqrt[6]{6 / \\pi}, \\quad a \\sqrt{\\pi}=\\sqrt[6]{\\pi / 6}",
"displayMode": "true",
"refnum": "94",
"equation_number": "(94)",
"page": "051",
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",
"height": "63",
"width": "981",
"top_left_x": "543",
"top_left_y": "2103"
},
{
"title": "heimUFT_EQ0109_p052",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103456383",
"modified": "20260602103456383",
"kind": "Equation",
"latex": "t=n \\cdot \\vartheta \\quad \\text { (where } n \\text { is an integer) }",
"displayMode": "true",
"refnum": "95",
"equation_number": "(95)",
"page": "052",
"canonical_uri": 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",
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"width": "563",
"top_left_x": "749",
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},
{
"title": "heimUFT_EQ0110_p052",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103456414",
"modified": "20260602103456414",
"kind": "Equation",
"latex": "T_{0}\\left(D_{f m p}\\right)=0 \\leq t \\leq \\vartheta\\left(D_{p m f}\\right)=2 T_{A}<\\infty",
"displayMode": "true",
"refnum": "96",
"equation_number": "(96)",
"page": "052",
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{
"title": "heimUFT_EQ0111_p053",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103456449",
"modified": "20260602103456449",
"kind": "Equation",
"latex": "t=n \\cdot \\vartheta \\quad \\text { (where } n \\text { is an integer) }",
"displayMode": "true",
"refnum": "97",
"equation_number": "(97)",
"page": "053",
"canonical_uri": 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{
"title": "heimUFT_EQ0112_p054",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103456483",
"modified": "20260602103456483",
"kind": "Equation",
"latex": "\\int_{x_{0}}^{x_{n}} f(x) d x=n \\tau \\quad\\left(\\text { where } n \\in \\mathbb{Z}^{+}\\right)",
"displayMode": "true",
"refnum": "98",
"equation_number": "(98)",
"page": "054",
"canonical_uri": 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"height": "106",
"width": "606",
"top_left_x": "731",
"top_left_y": "2535"
},
{
"title": "heimUFT_EQ0113_p056",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103456519",
"modified": "20260602103456519",
"kind": "Equation",
"latex": "x_{n}=x(n), \\quad y_{n}=f\\left(x_{n}\\right)=f(n)",
"displayMode": "true",
"refnum": "99",
"equation_number": "(99)",
"page": "056",
"canonical_uri": 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",
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{
"title": "heimUFT_EQ0114_p057",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103456552",
"modified": "20260602103456552",
"kind": "Equation",
"latex": "\\frac{\\partial \\varphi}{\\partial n}=\\lim _{v \\rightarrow+1} \\frac{1}{v}(\\varphi(n)-\\varphi(n-v))=\\varphi(n)-\\varphi(n-1)",
"displayMode": "true",
"refnum": "100",
"equation_number": "(100)",
"page": "057",
"canonical_uri": 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",
"height": "110",
"width": "873",
"top_left_x": "596",
"top_left_y": "322"
},
{
"title": "heimUFT_EQ0115_p057",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103456585",
"modified": "20260602103456585",
"kind": "Equation",
"latex": "\\partial \\varphi(n)=\\varphi(n)-\\varphi(n-1) \\quad(\\text { for } 1 \\leq n \\leq N)",
"displayMode": "true",
"refnum": "101",
"equation_number": "(101)",
"page": "057",
"canonical_uri": 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"height": "65",
"width": "752",
"top_left_x": "653",
"top_left_y": "529"
},
{
"title": "heimUFT_EQ0116_p057",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103456615",
"modified": "20260602103456615",
"kind": "Equation",
"latex": "S_{n_{1}}^{n_{2}} \\varphi \\circlearrowright n=S_{n_{1}}^{n_{2}} \\circlearrowright \\phi=\\sum_{n=n_{1}}^{n_{2}}(\\phi(n)-\\phi(n-1))=\\phi\\left(n_{2}\\right)-\\phi\\left(n_{1}-1\\right)",
"displayMode": "true",
"refnum": "102",
"equation_number": "(102)",
"page": "057",
"canonical_uri": 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"height": "126",
"width": "1068",
"top_left_x": "497",
"top_left_y": "1046"
},
{
"title": "heimUFT_EQ0117_p057",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103456649",
"modified": "20260602103456649",
"kind": "Equation",
"latex": "S_{n_{1}}^{n_{1}} \\varphi \\circlearrowright n=\\phi\\left(n_{1}\\right)-\\phi\\left(n_{1}-1\\right)=\\varnothing \\phi\\left(n_{1}\\right)=\\varphi\\left(n_{1}\\right) \\neq 0",
"displayMode": "true",
"refnum": "103",
"equation_number": "(103)",
"page": "057",
"canonical_uri": 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",
"height": "72",
"width": "889",
"top_left_x": "589",
"top_left_y": "1388"
},
{
"title": "heimUFT_EQ0118_p058",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103456687",
"modified": "20260602103456687",
"kind": "Equation",
"latex": "C ; \\varphi(n)=\\Im \\varphi(n)=\\varphi(n)-\\varphi(n-1)",
"displayMode": "true",
"refnum": "104",
"equation_number": "(104)",
"page": "058",
"canonical_uri": 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",
"height": "69",
"width": "620",
"top_left_x": "721",
"top_left_y": "429"
},
{
"title": "heimUFT_EQ0119_p058",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103456724",
"modified": "20260602103456724",
"kind": "Equation",
"latex": "\\bar{Z}(i)=\\bar{e}_{i}()_{i}, \\quad\\left(\\bar{e}_{i}, \\bar{e}_{k}\\right)_{L}=\\hat{A}\\left(n_{i}\\right)_{1}^{L}",
"displayMode": "true",
"refnum": "105",
"equation_number": "(105)",
"page": "058",
"canonical_uri": 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"height": "72",
"width": "561",
"top_left_x": "753",
"top_left_y": "1343"
},
{
"title": "heimUFT_EQ0120_p058",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103456759",
"modified": "20260602103456759",
"kind": "Equation",
"latex": "{ }^{m} \\bar{T}={ }^{m} \\bar{C} ; n=\\left(\\prod_{k=1}^{m} C_{i_{k}}\\right) ; n",
"displayMode": "true",
"refnum": "106",
"equation_number": "(106)",
"page": "058",
"canonical_uri": 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"height": "138",
"width": "474",
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},
{
"title": "heimUFT_EQ0121_p058",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103456796",
"modified": "20260602103456796",
"kind": "Equation",
"latex": "\\left(C_{i} \\times C_{k}\\right)_{ \\pm} \\neq 0 \\Longrightarrow C_{i} C_{k}-C_{k} C_{i} \\neq 0",
"displayMode": "true",
"refnum": "107",
"equation_number": "(107)",
"page": "058",
"canonical_uri": 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",
"height": "65",
"width": "648",
"top_left_x": "712",
"top_left_y": "2544"
},
{
"title": "heimUFT_EQ0122_p059",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103456830",
"modified": "20260602103456830",
"kind": "Equation",
"latex": "{ }^{2} \\bar{C}={ }^{2} \\bar{C}_{+}+{ }^{2} \\bar{C}_{-}",
"displayMode": "true",
"refnum": "108",
"equation_number": "(108)",
"page": "059",
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{
"title": "heimUFT_EQ0123_p059",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103456862",
"modified": "20260602103456862",
"kind": "Equation",
"latex": "\\partial^{2} \\varphi-3 \\breve{\\partial} \\varphi+\\varphi=0 \\quad \\Longrightarrow \\quad\\left(\\partial^{2}-3 \\circlearrowright+E\\right) ; \\varphi=0",
"displayMode": "true",
"refnum": "109",
"equation_number": "(109)",
"page": "059",
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"height": "70",
"width": "867",
"top_left_x": "598",
"top_left_y": "1171"
},
{
"title": "heimUFT_EQ0124_p059",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103456898",
"modified": "20260602103456898",
"kind": "Equation",
"latex": "\\hat{s}=\\operatorname{ROT}_{N} \\hat{\\phi}=\\left(\\begin{array}{cc} 0 & { }^{2} \\bar{s}_{12} \\\\ -{ }^{2} \\bar{s}_{12} & 0 \\end{array}\\right), \\quad \\text { where }{ }^{2} \\bar{s}_{\\alpha \\beta} ; n=S S \\circlearrowright \\bar{\\xi}_{\\alpha} \\times \\partial \\bar{\\xi}_{\\beta}",
"displayMode": "true",
"refnum": "110",
"equation_number": "(110)",
"page": "059",
"canonical_uri": 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"height": "163",
"width": "1071",
"top_left_x": "497",
"top_left_y": "1800"
},
{
"title": "heimUFT_EQ0125_p060",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103456933",
"modified": "20260602103456933",
"kind": "Equation",
"latex": "\\begin{aligned} \\text { Gradient: } \\bar{\\delta} \\varphi & =\\mathrm{GRAD}_{\\mathrm{L}} \\varphi \\\\ \\text { Divergence: } \\quad \\text { sp } \\bar{\\delta} ;{ }^{m} \\bar{C} & ={\\overline{\\mathrm{DIV}_{\\mathrm{L}}}}^{m} \\bar{C} \\\\ \\text { Rotation (Curl): } \\quad \\bar{\\delta} ;{ }^{m} \\bar{C}-\\left(\\bar{\\delta} ;{ }^{m} \\bar{C}\\right)^{x} & =\\operatorname{ROT}_{\\mathrm{L}}{ }^{m} \\bar{C} \\end{aligned}",
"displayMode": "true",
"refnum": "112",
"equation_number": "(112)",
"page": "060",
"canonical_uri": 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"height": "181",
"width": "805",
"top_left_x": "630",
"top_left_y": "333"
},
{
"title": "heimUFT_EQ0126_p060",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103456966",
"modified": "20260602103456966",
"kind": "Equation",
"latex": "S_{\\Omega(L)} \\operatorname{DIV}_{\\mathrm{L}} \\bar{\\phi} \\breve{\\partial} V=S_{\\Omega(L-1)} \\bar{\\phi} \\breve{\\partial} \\bar{V}",
"displayMode": "true",
"refnum": "114",
"equation_number": "(114)",
"page": "060",
"canonical_uri": 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",
"height": "67",
"width": "521",
"top_left_x": "772",
"top_left_y": "872"
},
{
"title": "heimUFT_EQ0127_p060",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103457006",
"modified": "20260602103457006",
"kind": "Equation",
"latex": "\\underline{N}=S \\bar{K} \\breve{\\partial} \\bar{n}",
"displayMode": "true",
"refnum": "115",
"equation_number": "(115)",
"page": "060",
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"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
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"displayMode": "true",
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"equation_number": "(116)",
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{
"title": "heimUFT_EQ0130_p061",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103457119",
"modified": "20260602103457119",
"kind": "Equation",
"latex": "L=\\binom{N}{p} \\quad \\text { and } \\quad \\frac{N}{p}=M \\geq 1(\\text { where } M \\in \\mathbb{Z})",
"displayMode": "true",
"refnum": "118",
"equation_number": "(118)",
"page": "061",
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"height": "118",
"width": "798",
"top_left_x": "635",
"top_left_y": "424"
},
{
"title": "heimUFT_EQ0131_p061",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103457156",
"modified": "20260602103457156",
"kind": "Equation",
"latex": "\\Gamma_{p k l}^{(a b)}(\\tau)=[p k l(a b)] ; n, \\quad{ }^{[3]}[p k l(a b)]=[\\widehat{a b}]",
"displayMode": "true",
"refnum": "119",
"equation_number": "(119)",
"page": "061",
"canonical_uri": 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"height": "90",
"width": "703",
"top_left_x": "680",
"top_left_y": "1265"
},
{
"title": "heimUFT_EQ0132_p061",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103457190",
"modified": "20260602103457190",
"kind": "Equation",
"latex": "\\gamma \\frac{i p}{(c d)}[p k l(a b)]=\\left[\\begin{array}{c} i \\\\ k l(c, d)-+(a, b) \\end{array}\\right]=\\left[\\begin{array}{c} \\widehat{c d} \\\\ -+a b \\end{array}\\right]",
"displayMode": "true",
"refnum": "120",
"equation_number": "(120)",
"page": "061",
"canonical_uri": 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"height": "99",
"width": "707",
"top_left_x": "676",
"top_left_y": "1530"
},
{
"title": "heimUFT_EQ0133_p062",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103457227",
"modified": "20260602103457227",
"kind": "Equation",
"latex": "\\breve{\\mathrm{O}}_{p}^{2} n^{\\underline{i}}+\\frac{\\alpha_{k} \\alpha_{l}}{\\alpha_{i}} \\breve{\\mathrm{O}}_{p} n^{\\underline{k}} \\breve{\\mathrm{O}}_{p} n^{\\underline{l}}[k l(c, d)-+(a, b)] ; n=0",
"displayMode": "true",
"refnum": "121",
"equation_number": "(121)",
"page": "062",
"canonical_uri": 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",
"height": "104",
"width": "732",
"top_left_x": "667",
"top_left_y": "452"
},
{
"title": "heimUFT_EQ0134_p062",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103457263",
"modified": "20260602103457263",
"kind": "Equation",
"latex": "\\widehat{[]}=\\sum_{\\alpha=1}^{\\omega^{4}}\\left(\\left[\\begin{array}{c} \\widehat{(c d)} \\\\ -+(a b) \\end{array}\\right]+\\operatorname{sp}^{2} \\bar{Q}(\\alpha) ;() \\times\\left[\\begin{array}{c} \\widehat{(c d)} \\\\ -+(a b) \\end{array}\\right]\\right)",
"displayMode": "true",
"refnum": "122",
"equation_number": "(122)",
"page": "062",
"canonical_uri": 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"height": "134",
"width": "826",
"top_left_x": "616",
"top_left_y": "767"
},
{
"title": "heimUFT_EQ0135_p062",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103457296",
"modified": "20260602103457296",
"kind": "Equation",
"latex": "L ; \\hat{[]}={ }^{4} \\overline{0} \\quad \\text { where } L=K-\\bar{\\lambda} \\times()",
"displayMode": "true",
"refnum": "123",
"equation_number": "(123)",
"page": "062",
"canonical_uri": 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",
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{
"title": "heimUFT_EQ0136_p062",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103457327",
"modified": "20260602103457327",
"kind": "Equation",
"latex": "K_{m} ;\\left[\\begin{array}{l} i \\\\ k \\\\ l \\end{array}\\right]=\\underline{\\partial}_{l}\\left[\\begin{array}{l} i \\\\ k \\\\ m \\end{array}\\right]-\\underline{\\partial}_{m}\\left[\\begin{array}{l} i \\\\ k \\\\ l \\end{array}\\right]+\\left[\\begin{array}{l} i \\\\ l \\end{array}\\right] ;()\\left[\\begin{array}{l} { }_{k}^{s} \\\\ k \\end{array}\\right]-\\left[\\begin{array}{c} i \\\\ m \\end{array}\\right] ;()\\left[\\begin{array}{l} s \\\\ k \\\\ l \\end{array}\\right]=\\lambda_{m}(k, l)\\left[\\begin{array}{l} i \\\\ k \\\\ l \\end{array}\\right]",
"displayMode": "true",
"refnum": "124",
"equation_number": "(124)",
"page": "062",
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",
"height": "76",
"width": "1246",
"top_left_x": "370",
"top_left_y": "1891"
},
{
"title": "heimUFT_EQ0137_p063",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103457358",
"modified": "20260602103457358",
"kind": "Equation",
"latex": "a_{m l}=-\\frac{\\lambda_{l}(m, m)}{\\lambda_{m}(m, l)} \\Longrightarrow\\left[\\begin{array}{c} i \\\\ m l \\end{array}\\right]=a_{m l}\\left[\\begin{array}{c} i \\\\ m \\end{array}\\right]",
"displayMode": "true",
"refnum": "125",
"equation_number": "(125)",
"page": "063",
"canonical_uri": 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"width": "695",
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},
{
"title": "heimUFT_EQ0138_p063",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103457388",
"modified": "20260602103457388",
"kind": "Equation",
"latex": "\\left((a(k, l)-1) \\underline{\\partial}_{l}-\\sum_{l \\neq m} \\underline{\\partial}_{m}\\right) ; \\varphi_{k l}+\\varphi_{k l}^{2}=\\lambda(k, l) \\varphi_{k l}",
"displayMode": "true",
"refnum": "126",
"equation_number": "(126)",
"page": "063",
"canonical_uri": 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"top_left_y": "635"
},
{
"title": "heimUFT_EQ0139_p063",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103457420",
"modified": "20260602103457420",
"kind": "Equation",
"latex": "\\bar{a}_{k l} \\mathrm{GRAD}_{q} \\varphi_{k l}=\\lambda(k, l) \\varphi_{k l}-\\varphi_{k l}^{2}",
"displayMode": "true",
"refnum": "127",
"equation_number": "(127)",
"page": "063",
"canonical_uri": 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",
"height": "74",
"width": "543",
"top_left_x": "760",
"top_left_y": "989"
},
{
"title": "heimUFT_EQ0140_p063",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103457454",
"modified": "20260602103457454",
"kind": "Equation",
"latex": "\\frac{\\partial u}{1-u^{2}}= \\pm \\frac{1}{2} \\lambda(k, l) \\partial N_{k l}= \\pm \\Lambda_{k l}",
"displayMode": "true",
"refnum": "128",
"equation_number": "(128)",
"page": "063",
"canonical_uri": 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"height": "113",
"width": "561",
"top_left_x": "753",
"top_left_y": "1224"
},
{
"title": "heimUFT_EQ0141_p063",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103457485",
"modified": "20260602103457485",
"kind": "Equation",
"latex": "\\left(E-\\Psi_{k l}\\right)^{\\Lambda_{k l}+1} \\cdot \\Psi_{k l}^{\\Lambda_{k l}-1}=2^{-2 \\Lambda_{k l}} \\cdot C_{k l} e^{-\\lambda_{k l} \\mu}",
"displayMode": "true",
"refnum": "129",
"equation_number": "(129)",
"page": "063",
"canonical_uri": 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"height": "78",
"width": "714",
"top_left_x": "678",
"top_left_y": "1761"
},
{
"title": "heimUFT_EQ0142_p063",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103457516",
"modified": "20260602103457516",
"kind": "Equation",
"latex": "\\Lambda_{k l}=\\alpha_{l}(a(k, l)-1)^{-1}-\\sum_{m \\neq n} \\alpha_{m}, \\quad(a(k, l)-q) \\cdot \\lambda_{k l}=\\lambda(k, l)",
"displayMode": "true",
"refnum": "130",
"equation_number": "(130)",
"page": "063",
"canonical_uri": 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"height": "111",
"width": "1033",
"top_left_x": "516",
"top_left_y": "1987"
},
{
"title": "heimUFT_EQ0143_p064",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103457548",
"modified": "20260602103457548",
"kind": "Equation",
"latex": "\\bar{s}_{x}=\\sum_{\\mu, p, q} \\mathbb{P}_{x}(\\mu)^{q}= \\pm \\bar{s}_{0} \\hbar m_{x} / 2",
"displayMode": "true",
"refnum": "131",
"equation_number": "(131)",
"page": "064",
"canonical_uri": 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"height": "97",
"width": "515",
"top_left_x": "776",
"top_left_y": "1096"
},
{
"title": "heimUFT_EQ0144_p065",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103457593",
"modified": "20260602103457593",
"kind": "Equation",
"latex": "\\gamma_{i k}^{(\\mu v)}=\\sum_{m=1}^{6} \\kappa_{i m}^{(\\mu)} \\kappa_{m k}^{(v)}",
"displayMode": "true",
"refnum": "132",
"equation_number": "(132)",
"page": "065",
"canonical_uri": 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",
"height": "127",
"width": "343",
"top_left_x": "861",
"top_left_y": "2087"
},
{
"title": "heimUFT_EQ0145_p066",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103457624",
"modified": "20260602103457624",
"kind": "Equation",
"latex": "g_{i k}^{(6)}=\\left(\\begin{array}{ccc|c|cc} g_{11} & g_{12} & g_{13} & g_{14} & 0 & 0 \\\\ g_{21} & g_{22} & g_{23} & g_{24} & 0 & 0 \\\\ g_{31} & g_{32} & g_{33} & g_{34} & 0 & 0 \\\\ \\hline g_{41} & g_{42} & g_{43} & g_{44} & g_{45} & g_{46} \\\\ \\hline 0 & 0 & 0 & g_{54} & g_{55} & g_{56} \\\\ 0 & 0 & 0 & g_{64} & g_{65} & g_{66} \\end{array}\\right)",
"displayMode": "true",
"refnum": "133",
"equation_number": "(133)",
"page": "066",
"canonical_uri": 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"height": "462",
"width": "700",
"top_left_x": "678",
"top_left_y": "283"
},
{
"title": "heimUFT_EQ0146_p068",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103457659",
"modified": "20260602103457659",
"kind": "Equation",
"latex": "(n-1)^{2}-1=p(p-1)(p-2) \\Longrightarrow(n-1)^{2}-1=6(5)(4)=120 \\Longrightarrow(n-1)^{2}=121 \\Longrightarrow \\mathbf{n}=\\mathbf{1 2}",
"displayMode": "true",
"refnum": "134",
"equation_number": "(134)",
"page": "068",
"canonical_uri": 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"top_left_y": "1640"
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{
"title": "heimUFT_EQ0147_p068",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103457697",
"modified": "20260602103457697",
"kind": "Equation",
"latex": "R_{12}=\\underbrace{R_{3}(\\text { Space })+T(\\text { Time })+S_{2}(\\text { Structure })}_{R_{6}(\\text { Material World })}+\\underbrace{I_{2}(\\text { Information })+G_{4}(\\text { Background })}_{V_{6}(\\text { Non-Material Background })}",
"displayMode": "true",
"refnum": "135",
"equation_number": "(135)",
"page": "068",
"canonical_uri": 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xALeCNnYOW28nGBz7+tJ/wALN8NN4yi8LQXUlxqLu0ZMSZiRwMlS2evB6Zx0PPFAHY0Vh6r4r03SLyOxlaW41CVS8dlaRGaYqOpKrnaBnqSBVPSPHmj6rrTaK/2nT9WA3Cyv4vJkcYJyvOG4BPBPSgCx4on1LS7dNZ07fOlkGe6sQB+/h4LFfSRQMr68jHORrWF9balp9ve2comtp41kikHRlIyDU5AYZYcY6GuA+GsradqHijwmw2x6PqBe1X+5bzZdFH05/OgD0KikHSloAQsF6kUorjvio7x/DTWpI5HjdY0wyMQR+8XuK7HpQAUUUUAYHijxK/hfT5NQfSL29s4Y2knltmi/dAeod1J/AGqvhHxmfGFnHf2miahbadKrGK6uTEA5DbcBVct1zyRjjrWV8Z9Q/s/4WawQcPOI4F99zqD+ma2vAen/ANmeANBtCuGSxiLj/aZQzfqTQB0Y5FBOD7UZx2pOtAHN+INYum1W18O6TIE1K7jM0s+NwtLcHBkx3Yn5UB4zknIXBv6pqN1otlCbXSL7VFVSGFu8YdQo6ney5J9sn2rlPhnL/bl34l8UyjL3+otb27E5/wBHhAVAPTncT716Bt6fhQBwHhb4rW3jOaWPRPDmsTrAVE0r+QixbjxndIM9DwMnivQAcjNeGfs4Af2d4i4/5eIuB9Gr0Sb4neFItdtdEi1MXGoXFwtusUEbNtYnHJxgc+9AHYUV55qPxp8H6ZfNbSXFzNGrbGuoIC8O4HkBu+PYEV3GnanZ6vp0GoafcR3FrOu+OWM5DCgDN8SeJY9AhgjjtnvtSu3MVlYRMFe4cDJ5PCqByWPAFVvCGs+IdWhvR4i0H+yLiCYJGgk8xZFIByGGQeuODXmGr+MtIX9oSxvbrWLX+y7CxeJZ1lDRo7I2fu5GcnB+gHavYNM8QaTrOmNqmnX8E9ipYG4Bwq7evJxjFAGrRXHn4jaXJBJdWGn6xqVlGTuu7OxdouDg7ScFwMdVBFavh3xXo3iuwN5ot9HcxIcSDBV4z6Mp5H9aANuiuPufid4Ut9ettEXUhPqE9wtssMMbNhy23lsbcZ9/wplr8UPDF94rfw7a3jzXaB90qR5hUopZgX9gDz0460AdnRXG2/xS8I3es/2ZbaqksyxySSOEYRxqilmLOwA6A1mRfGvwc+qR2UlzdQJK22O6mtmSJu2cnnHvj647AHotFcf4n+Jfh3wnd/ZL2aae6VA8kNpF5rRKejNzhfXBOfatXw14r0jxbpn9oaPdC4gB2sNpVkbGcMp5B/nQBt0Vh674t0nw8yxXk7PdOpdLS3jaaZ19QignHueKxvD3xS8OeItaOjwvc2mofw299CYnY9cDPGcc46+1AHZlsHtQkiyAlWBwSDg55Fcl8StUt9M+H+tNLfpZzy2kiwEzbGZ9vAXnJPI6etcn8IPF/h2x8BaJpFzrNquqyySq1uz5kLtM+AR6ncPzoA7HV/iBoui+MNO8MXf2j+0L8KYikeY13EqoY5zyQegPvXVCuDufG/gO68X6dZmS1vtdMvkW7pbbnhJOOJCMKOvQ5rtLq8hsbWW5upo4YIV3ySSMFVFHUkngD3oAsUVxr/EjS/sZvrfTdau9PA3fbYNPcxFecsM4LAYPIBHfpzWzo/irRde0ZtW03UYJ7KMEyyAkeVgZIYHBUgc8gcUAbNFcdZ/E/wAJ6hrDaZaaok0scTzSyhCIokQZYs5wMfTNZQ+Nvg3+0FtZLm7hjc4S6ltXWJgTgHPXHuRQB6I3fHX64rl9M1e60zxI3hvVpDK0yNPpt2wAM8a/ejb/AG0yOccqQeoOenjdZo1ljcMjgMpU5BHYiuE+LMUlp4Ti8QWi/wCm6Hdw3sRHUqGCuv0KscigDvh0oqG1niurSG4hYNFKgdCO6kZFTUAFNLYYCnVx+rSOPir4bjDsEbT70lQeDzF2oA7CigDAooAKy9c8Q6Z4csDfardx28AYINxyzseiqo5Y+wBP860JpY4IZJZXCRopZmbgADqa8s+HZfx9r2oeOtUUtBDMbXR7dzlbdFA3SAHjccjn1B9sAGzL8QNdmHm6Z8P9buLftJctHbMw9QjEn+tLoXxQttV8SweHb/QdX0jVZwzRRXcA2sFUsSGz6A84x713gXjn9KzrvR4bvWtP1N3fzbFZRGo6HeACT78dvU0AaQ6UUg44HagHIoAgvr2302ynvbuVYra3jaSWRuiqBkn9KxfDNxqWqwNreob4I7xQbSxIx5MPVS/fzGByew4HYk4HxMma/vPDPhRDldZ1BTcr/et4cPIPx4rv1QKAB0HSgDzzWvi1b+HdYttJ1Pw1rUV5dkC2RRA/m5O0YKyEcmrGo/EufSLVrzUPBXiWC0QEvKIInCDHU7ZOB7muK+MBVPiz4DckKPtMW5j2AnTmvUvEniLRtG0a5k1G4gKtGVW23BnnYj7iqOST7CgCbw14p0rxdpS6lo9yJrctsbKkMjDqrA9Dz9K2hXlXwL8J6r4a8MXk+rRPbzX8yyJbycMiAYBYdieeD6Cus1zx/ouhTy2zG5vrqHHm2+n2zztF/v7RhfoSDQB1NFcr4T+IOgeNPOTSbh/tEAzLbTpskUdM45BGeODXRXl7b6faS3d5PFb20Q3SSysFVB6kmgCxXIeOvGl54M0ubUY/D8+oWkKqZZ1uY40jJYKAckv1I6KetZ178YvC9i6tKup/Y2PF6LCQQH3DEAkfQGk+K15BqHwZ1a+tJPMt7i2hlicAjcjSIQcHnkGgDqfCusv4i8K6ZrEkKwPeQLKY1bIUntmtiuR+Gj7fhp4fJIH+hIST/OrOieONH8RalNZaUbq6ELMj3SWz/Z9y9QJcbT+fPbNAHS0Vj6r4m0zRp4ba6nZrycEw2kEbSzSY7hFBOPc4HqRWCnxT8Nxas+mao91ot2F3hNUgMAYeoblcccc89qAO2ormz498LjTp9QGuWT2kDiOSaOTeqsQTjjPOATWZF8WPCMuh3msrqDfYbWYW/mNEymaQruCop5Jx6ge+KAO3orn9C8Y6T4g8MjxDbzGDTvnLyXQEewKSCTk4A465rNk+JGliza+t9N1q709Rk3sGnuYivOWGcFlGDyAR36UAdlRWToPiXSfE2mjUNIvYru3zglMgqfQggEH2IHUVjW3xM8K33iK00Kx1H7XfXLFVWGNiowpbJYjH8J6E0AdfRWNr/irRfC8CT6zqEVnHJny94JL4xnAAJPUfnUOkeMtH1rw03iG2uDHpil8zTrswFOCSDzjIoA36K42y+KXhHUbq+htdVDJYwGe4neNkjRdwXqwBJJYAADntWdY/Gnwdeamlg9xd2ckjBY5Lu3MaNnoc9h7nFAHodNJOaTed2MVzWseO9H0q4ktUW81O7i5lt9MtmuXi/wB/bwh9iQaAMLX/AIl6hoXi7RtCn8MTQrql4lvFcz3UeChkVCwVC3ZgcEjrXcajbyXljNDBcyWk7r+7nQAtG3VTg8HnsevIrwjxp4y0bxf8Qvh+2lyzGS11RFuIJoWjeItNDgEEex6HtX0EFBHOemKAMHwv4gk1iC7tb2KODV9Ol8i+gjJ2hsZV1z/A4O4fl2roByK8916T+wPi/wCHr9Plt9bt5dPusdC6fPET75JUe1egjpQAtFFFABRRTHkEaM5zhQScAk/kOTQB5F8eGN/B4X8OoTv1PVFwB3xhP/aorL+K2iyeGvFGneLJIH1Pw4ZEiv8ATpyZIoz0DKh4AI6f7Q5+9ipfFmoXGufFvwxqceh69Joel/M9wNKuMeYSTwuzJGVTke/pXrd3a2Hibw/LbXMLS2N9BtZJY2jYqw/usAynuMgEGgCXSrmxvtItLnTXjaxliV4PKAC7McAAdMelYPjTU/Emm6Tqd3pMVhDbWVjJcm6uGaRyyKzbFjAA7D5ixHP3TXC/Dq41/wABazf+EdY0zVLvRklJsNQt7OSWNd3IBKggBs5/2WyDxyPRvHI/4t74lYjn+yrr/wBFPQAeCNSu9V8DaNqN9L5l1cWiSSyFQNzEcnA4rk3g+Jmu2Dazp2v2OliUtJa6WbJXDR/w75GyQxGCcDv26Dofhrk/DXw7z/y4xfyq54m1uTS7SO20+IXOs3mY7G1B+83d29ETqx6dupAoAofDfxdceMfCSX97AkF9DM9rcon3fMXHI9MgiuvHSud8F+GIvCPhm30tJfOmBMlxN3llblm+mensBXRDpQBi694X0vxIYRqSXDiHOxYbuWEc4znYwz0HWsb/AIVf4WPPkaj/AODS5/8AjlbOv+E9E8TiEazZC6EO7ywZHTGcZ+6RnoOtY/8AwqnwT30RSe5+0S8/+PUAJ/wq7wt/zw1H/wAGlz/8cq9pPgbQtDv0vbFL1Z0BA8y/nkUZHdWcg/lVL/hVPgn/AKAaf+BEv/xdXtI8A+GNC1BL/TNLFvcoCFcTSNgH2LEUAdGOlHel7Vm6xrEOi23nzwXs4JwsdpaSTuTgnoinH1OB70AeTeGLCPxb8YviBdSvMsMcI04SROVZDkJlSOhHkkiq3w0aLwp8Q9Q8LeJoIZtZZi+n6rMu6SZCPuB2yQCOQM9QwPar3wXa60yTWl1rStWstS1S+MwabTpgjLgnl9u0clupFbnxe8Gz+IdCi1nSFdde0lvPtmiHzuoOSo75H3h7jHegD0K5uBa2k0+x3ESF9qKWY4GcADknivN9Wi+JVp4en8Rf8JHYwXEEJum0cWCmIKF3FDKfmLYB9Bnjgc10fgfxNe+INDh/tbSNQ0zVYkC3Ed1aSQo56bkZlAOeuByP1qHxloPiXXtPvbbTtXsobSRQBZSWjH7QuBujklDghWPHygHBxk5oA2/Cusv4h8K6ZrEkPkveW6ytH/dJHOPb0rjdCO/4++KyxOY9OtkT6EIT+tbnw48VL4u8G22oCySyeNmt5IIxhEZMfd9FwRgdulY8sbaT8e4bhhiDWtHaFGPeWJgxH4IAfxoA9ExXmuu/AzwbrdzJdRxXWnzSHcxs5QFJ9drAj8sV3WuidtA1FbVXa5NrKIlT7xfYcY984rz/AML/ABSsNP0Sz0zxTZ6rpWp2kKQS/aLKVxKyjG5SqknOM9O9AHBeK/BPib4SWkWveG/El1Np8cqrLC+VCZOF3Lna6k8dAeR9a6T41X41f4M6JqrRhGu57a42/wB3fC7Y/WtrxML74oW8Gh6XY3dloLzLJe6leQGEyqpyFhRwGJJx8xAAxVH4+28Vr8LrG1t49kMN9DHGg52qI3AH5UAejeFtKstK8NWFtZwLGhgR3PeRyoLMx7sT1JryTXNJTwv+0R4ek0FFt11SPdc28QwpGWD/ACjoCFDf7wJrp/DvxQP9l2dlf+FfEMOopEieTFYtIsmAMFWyOCMHnGM9cc1qaF4Xv7zxpN4z8QJHFfGAW1lZIwcWcXfL9Gc5bOOBuPWgCbxDrfhrw/4qtrm4jnuvEVzam2t7W0jMszxbi3C8ADIPJI6H0OPNfjNd380Xh7WZ/D8mlyW16FguJLiN5Tn5gpVCQB8oI+birurvqngv453via90O+1LStQtVhjms4PNMPyxjtwGBQjGRkMSPSmfFxPEvirQdHuLTw9epaC8EiWohMt0w2n53VMiMY4wcnnnbjFAG78dvEF1ongeK0spWgfUbj7PJKDyItpLDPXngH2J9a9J0rS7PR9KttOsIlitreMRxqo7Dv8AU9Se5JNcN8RfDZ+JfgTbpiTRXtvL59sl3A8DMyghkIcAjIPBIxkDnGayfCfxVOm6Xb6N4v0nVrLVbVBCXNm8gn28bhtGc4xnseooAf8AFOMeCvhnrQ0l3ibVtQzKwwNhl5fGBwCExz61oeCden0rwTotlbeDNdeKOzjIktxblJSVBZxmYfeJLcjvVvxNp7fE74eX9rBZXdhJI26zN/H5TMyYKttySqnkZIB6nGMZ5XwT8Rrjwpo9r4a8Z6Pqlnd2SCCGdbVpFkjHCj5euBgZGQcUAXvAnhzX9O+Keva3Jo8+maFqUbMIp5YtxlypyVRmxz5n4NXqzorxFG+6VIPtxWHoXiGfXpZ5ItFvrOyVfknvU8p5W9Fj+8F/2jj2B61b8Sakuj+GtU1FsYtrWSXBPUhSQPx6UAcZ8DGZvhbYKT8sc86r9PMY/wAya9F3EdBkAVyPws0h9F+GehWkqlZWg89weoMjGTB9xuA/Cuw2jj2oA5O78R+K4ryaO28DT3MCuRHONTt08xc8NgnIyO1ch4y1/wAUXFx4a+0+C5rUx63BJEDqMD+a4STCfKeMjJyeBivXMVxfxAH+leEeAf8Aiobc/wDkOWgBR4n8YkA/8K+uP/Btbf410OjX2o39iZdS0ltMuNxX7O06zHHY7l4rRAGKMCgBazPEOof2V4c1TUc4+y2ks3/fKE1pgYrzv4r6xPL4R1bQdK03Vb3U7iNYgttp8zptYjcd4Xaflz0J5oAp/ATTzZfDGG4I5vbqac56nB2f+yV6eOBiuK+GV1BB4L0nR/smoWt3aWi+fHd2MsIDn72GZQp+bPQmu1HQUAebXnz/ALRVirkhU8OsyfUzMP5V6SOledeKUOl/GLwhrLf6i8hn02RuwbBeMfUsSPwr0UdKADvXhvwI/wCRv8c/9fKf+jJq9i1bWLfRrcT3EN5KC20LaWklw2cE/djBIHHU4FeJ/CW4v/DPiTxJd6z4d1+0g1ORZYXOlTuBhnODtQkff69OKAPeJo1kgkVgCrKQQRnIryD9nI7vAupf9hN//RUdeoazrUOkWBnlt72fdlUjtLWSd2OCeiAkdOpwK8q+Bj3fhvQbzSNY0fWLK5mvGnjMumz7CvlqPvBcD7h6nnIxQBX8S6ZZan+0zodpeW6SwPY73jYcMVSUjI7jKjg9cYPHFdX8bdOtrn4V6lLJChktGilgbHKN5iqcH3ViK5LUb66uPjvpXiiLQtefSLa1MMlwNJuOpSQZ27N2MuO3511fxY1BtT+H97pGn6bqt5e38MMkMdvp0z/L5it8xC4Q4U/K2G9qANP4Vada2Xw30WSCJVkubZJppMfNI5HUnqcDgeg4rifhpbx6V8bPG2l2arFaBfMESDCg7wRj2G84+tdp8Mr8/wDCGaXpM9jqNpe2Nqkc0d3ZSwjI44ZlAb8P0rjdB+2eHvjb4q1PUNH1f+z7xDHFdQadNMjNlD1RTwcHnpxQBS/t25vP2h9Rkk0q91VdJtWitLW22Ew8IGcb2UclmHXPI9K6H4iDVvHPg240az8G60l67xyW8t0bZURgwySRMcZXcPxrI8Y6Lrvg/wCKEfj7Q9Om1KxuECX9tApZx8oU/KATg7VYHsw5rrbL4qabq8KjS9G129vG6Wq2JUqfRnb5FGep3cUAdL4Qt9StPCGk22sAjUYbZI58uGO4DHJHU+9cf46Ji+K/w6lQ4czXiH3BjQf1NeiWzzPaxPPEsUrIDJGr7gjY5AbAyB64Fef6uh1f45+H4FXcmjabNeSMOgaU+WAffgGgD0YdKzNbv9R0+yEumaS2qXG8D7Os6wnbg5O5uOw/OtIdKCM0AcYfE/jH/on0/wD4Nrf/ABrmPBmv+JreXxJ9l8Gy3Zk1qeSbbqUCeTIVjzHyeSBzn3r1k9a43wBgS+Lcg8+Ibnj/AIBHQBPZ+I/FU17BFdeCJrW3dwJJzqUD+WueW2g5PGTj2rrAcgGgDiloArXtnbahaTWd3Ck1vMhSSN+Qykcg15RqHwHsLed7rwtr+p6NdHJVVkLKPYEYYD3JNb/jfXr7w54y0LUm0vUrvR4reeO5eyiMgRnKBSwHYbT+dTf8LKtdTiMfh7RtX1O9YYWI2jwxo3/TSRwAooAx/g94n13VRr+h+I5vtN9olwsLTtgs2S6kE98GM89807yfihrOkJrthr1hYPMnnwaR9iVhsIyiPI2SGI69MGuj8CeEpfC2l3Ul7MlxrGp3D3l/NGMKZWOdq99oyf1PGat+KNbm0+2TT9KQT63egx2UOeF7GV/REyCT3OB1NAFb4c+LZPGng211aeFYbnc0U6J93ep5Iz2IIOO2awYj537Rc28/6rw4Nmf+u6//ABRrq/Bvhm28IeF7PRrZjIIVzJIRgySE5Zsdsk9PTFcxrsZ0r43+G9TIxBqVhNpzN2DITIvPqeB+FAHon61554i+C3g/xHey3zQ3NlczEvJJZy7Q7HvtYED8MV38xYW8jKpZghwB347V5V4N+JUOieH7TRvGGn6rpmoWcYhaWezldZQOjZCk9MdqAOQ8V/DnXfhhpreIvDPia9a1tnUzQk7CoLAAkA7XGSMgiuu8a3cPiT4Ay+Irm0h+3zWELmQoNysZEDbT1Aznj3q74mvr34kaWfD3h2xu7fTbt1+26reW7QRiIMCRErYZ2JA7YxxnnI2PG/hp5vhLf+HdFgLtFZxxW8S/eYRspx7khfxNACfC/S9PHw98O3YsbYXP2RW84RLvye+7Gc1wfifSLXV/2ldJsbpN1tLYhpU7SBUkO1vUHaAQeo4rofhX4rum8Pad4en8NaxbTadblLq5nt9kKhc7cfxMx4G0Lnk9hXP399dzfHjT/FEega+2kW9qYJJ/7IuMgmOQfd2Z6sO1AHrtp4a0bT9WfU7LT4La7khEDvCmwMgO4AqOM574zXl3wxVU+MfxAVRgeex9v9YxP6169Z3kd/ZxXUKzLHINwE0LROPqrAEfiK8SE2r/AA2+MGu6pdaDqOoaTrJLJLZReYcsQwx2yDuBUkHoenUA6H9oFVPw1BOMi+iwfwapfiD4hu/DfwXt7mxleK7ube3tklVuU3JliD2O0Ng9iQRXPfFSbxL428ExS2Hh3UrWwW6RltZrctd3DYI3GNc7EAz1OSSOg69Tqeir8QfhZ/YawXllew28IUXtnJAUmRRx8yjcpwVyuRyfpQB0vgPTLPS/AuiQWSKsbWccrMv/AC0d1DMx9SSc1at/DOm297q1wYEkGqSpLPDIilCyoFB24x/DnnPNeYeCfiJd+ENKt/DHjTSNTtbmxHkw3KW7SpJGPujK5zgYAK5BAFenaB4jTxDBNcQ6fqFpbxsFSS9g8nzTjkqpO7A6ZIHP0oA8p+E+mWFz8RfiHFPZW8kcOoFY0eJSqDzZuAMcDgdPStX9oGGKL4Z26RxqiJfxKiqMBRsfgDtWF4fv9S+H3xO8W/bvDer3sWs3ZltZLG33h8yOy8kgYIk554I5rtPi5oGp+K/hu9vY2jNfxSR3RtVYMxwCGUHuQGJ467eOooA7XRudD08k8/Zo8899oryf4boq/G3x4igBdx4Ax1krU8KfEfVb7SLLSk8F60dXhhWFzLF5VqrKMbmlblRxnG0kdBu78/4BTVvDfxT8T3Wu6dqkqXzlFvYNNmaF3354IU4Xngk4wM5oAn+PduLjVfBUYd42lvXTzEO1ly0QyD2Nelp4P8OWElleW+kW0M2mgtbyQpsYfIVOSOWyCeueeeteZfF6a81zXvDa6VoutXi6Teu908WmTlBhk+623DD5G5GRXrml6xb6zbNNBDdxqG2Ml3aSW7Z4P3XUEjnqOPegDxT4P+Jr6eTxDrk+g6pq17f3YM1zaeUdgAyE+d1IHzdBxgD0rX8eaX4l8X+IfDmq6H4Y1Kxu9MnLST3csEeU3KQPllJI4PHufWsnQxq/wX8V6nb3ek3l94Xv5N8d1aJvMWM7SccA4OCDjpkcDn0rTfHsGvT28eh6Lqt5HI6iS5ltmggiTI3MXfqQDkKoJPtnNAHYAfLjGK830DMfx78XIp+WSwtXcf7QVQP0r0jJx29s1554GjOpfEPxzr4X9013Fp8R7HyUAcj8cUAeijpXNavrniOy1J4NO8IzajbKBtuVv4YgxwM/Kxzwcj8K6UUmM0AeSfEXX/FF34B1aC98FzWVu6KHuG1GCQIN6/wqcnt+ddSPE/jE9Ph9cH/uLW3+NJ8V8n4Z62AAT5SY7/8ALRa7MYxQBjaFqmsagJ/7W8PyaQU2+WHuo5vMznP3CcYwOvrWyMkc9aMUmcZA7D60AeR/H13vNG8P6DEcSalqaKAO+Btx+ci/lXd+KbnV7LT7Gx8OxwLfXlwttHLMhZLdAjOzkDrgJgD1IrzTxrqFxr/xO8KXsGia7No2kSedNONKuAA5cHhSmTjYnOK9ktLuK+tIrqBZRHIMqs0LRP8AijgEHjoQKAPLNV1rxz8PtW0m61zWrTXtEv7tLWYrZrbyQs2cEbevAJ5znbjjINeqXjsmnXDxn5hExB98HFcRqlmPH/iWyt1GdA0S7E9xKORdXaZCxof7qZO5uhJ29iR3pUFSpGQeoNAHn/wSUL8JNGYHJY3DN9fOcfyxXoVed/B5W07wzqPh+X/W6PqlxakHqy53q30O44+ldhrOuw6JAJJrW/uWbO2OyspbhmIGf4FIX/gWKAPIf2budN8R/wDXzF/Jql+Ldhbah8WfA1pcxiSC4kEcqn+NPMGVPsckfjVT4IPf+E01a01zQtctGvJomikbS5yh+8MEhfl6jk8e9WfiBdXeqfE7wpqthoeuXFlpcwNzMmlzgD94CduUG7gZyKAPWdb0ax1Hw1eaXPbRm0e3aPygoCqMcYHbHb0rzv8AZ6mkuPhvcRytuSHUJY0B6BdkbfzY/nXpaXsepaM9zbxzhJY3CrNA8T8ZGCjgMOR6c15T8D5rnw34YutI1fSNYtLmS8kuEMmmzhGTyk/i24z8jYHfgDJIFAFeewsx+03bWotIBbnTyTEIxtJ8tucYxmrPx81JtJ8J6bo1jttYNRuiJvLG0bFAJBA7EsD+FUZr65f48weKF0LXjoyWvkG5Gk3HXyyM7dm7GSB0z7V1fxX8ITePvBULaYp+327C5to5FKGQFeU+bBBII4OORg45wAegWdnb2NlBaW0Yjt4I1iijXoqqMAD6YrxGSFvCP7S0EGnAx2mtRb5oUHB3q2Tj/fTd+frXYeEviZZvotvZeJI73TtbtoxHPBPaSlpSBjcoCknPBx15/GodC8PXviH4mz+OtUtJbO2ggFrpdtOu2UjBBkdTyv3nwDz83OMcgHN/GOxiv/iX4FtHLIt1P5MjIdrbTKg4I5HU/SvVoPCOgWuoWd9a6Va21zZxtFC8EYTarDBUgdRj1ryn4iXN3q/xG8Jalp2h65c2Wk3IkuZk0ufAHmqTtyo3cKTkV6/Y6zb6hprX0MV2sSBiUmtJIpOBk4RlDH8Ac9qAPHtT0uy1D9p21t7u3jmhFkspjdcqzLGdpI74IB/AV0vx2062uPhbeXMkStLZywyQvjlC0iocH3DH9K5mW9um+PUXicaFrx0dLb7O1yNIuPveWRnbs3dTjpXS/GC8k1XwFd6Lpumate3t4sEsa2+nTMoUSK3zNtwDhT8p59RQB0Pw4020s/h3ohhhVWurKKediMmV3QFix79cc9uK4P4TQR6Z8VPHel2qiO0Sfcsa9FxI20D6BiK7n4d6j5vg7StNlsdRtLuxsoYJku7KWH5ggU7S6gN0zwTwa4bwibzw98XfF99qGkaullfzFYLmPTppI2O/I5VDxz16UAdrq2v+HNA8YOUguL7xLe26RfZbNDLL5SbiMgkKg5JOSM8V5x8S7i/fxt4H1e40M6TML9Y1kkuEeSRRJGcMEyBjJ7n7x9anS51XwJ8Zde1fUdB1PULHVVxBdWVuZWUEgqvb+7tIODwKf8T08Ta1qnhTU18PXosra7MwtbeBp50UMhLS7MhCQOFGehyc8AA9A+JtjaXHw81y4mtYZJoLGUxSOgZkOM8E8jpWR8GtKsJfhdoN29lbtcgSkSmJS4ImkwckZyK6HxPG/ib4eavDp8U/mXllKkKTwvC5bBABRwGGT6jvXEfB/wASX1poOneELnwzq8N3ZmTzriWDy4UQuz5JYg5+bGADn6dACv8AERQvx08CMOCcAkenmH/Gl+OmoSSXXhfw3vKWepXoa6w23cqsiqDjt8xP4D0FUvHF5d6n8VvC+tWOha7Pp+mMouJl0qcAfvDnAKgnjmtz4seFbnx74U0/V9Cjm+36ezSwRSxNDI6EjcNrgEMCikAjnHHWgD1KOKOKJI41CRqAoVRgADoMdhXhnhyJvCf7R+o6HYApp2pxNIYV4UEx+bkDtht4HoDiu48PfFHTL7S4k1aG9sNYjUJcWb2UpcydDtCqcg9QOvr61R8MeHryfxxrPxD1u0mtfNiMdhZMhaWOFVA3sq5IchfujJ5NAHNXGl2Wo/tPyQ3duk0S2azbGGVZ1iG0kd8cEe4HpXb/ABf0u11D4Zaw1xCkj20fnwsQMo4Ycg9uMj6E1w8V9cj49SeJzoOv/wBjta+QLn+ybjr5YGduzdjIx0r0b4hRT6p8NNaisreeaae0PlQrE3mMTggbcZB9iM0AR/CmeS5+F3h+SRtzC22Z9lYqP0Aqx8SEST4b+Ig5wBYSsPqFJH6gVk/CS7kg8Dadot3p2pWV9ZRMJY7uyliHLsRhmUA8EdDU3xbu3g+HGqQQrvub3y7SGMdXaRwuB74z+VAGx4DdpPh74bZ87jplvnP/AFzWt6R2VGKJvYDIUHGT6e1VdHsBpWiWGnKci1t44AfXaoH9KuEA0Acb/wAJP4x7fD+dh6jVbcZ9+tcvqWv+KG+I2hXD+C5o7mOxu1jtv7RgJkUmPJ3A4GMDr/er1vFcZq4/4ux4a4/5h97j84qAE/4Sfxl/0T6b/wAG1v8A411en3FxdafDPd2htLh1y8BdXKH03LwfwqcAY44+lOoA5r4gvJH8O/EbRfe/s6f8BsOT+Arnfge0Z+E+lBMbg84k+vnP/QivQbu2hvbSe1uEDwTRtHIh6MpGCPyNeLeHYvEPwc1C90250i+1jwvPL50F1ZR+ZJATwSyj2AznA4yPSgD2LUru7s7XzbTT5b+TcB5MUiIxHrlyB+tcjpPxJ/tjxXN4cg8N6ml9akfa/MkgCQLkAsWEhzjcOBkmnxfFLw9dDFjDq95cHpbwaZMZD7cqB+tZPw10LWLXxH4s8S65pz2H9rTrJbJMyF1iBc4YAnacFOvpQB1PjPX7jQ9BnksESTU5IZGto26AqhZnb/ZVRn3JA6kUnw81W91vwFpGpajN513cRF5JNoXJ3HHAAHTArz69+JXhDUtM8Q3txrUP266s57SytzFJmOLawUZ24y7fMf8AgAP3a3/g54m0fUPBOl6NaXqy6hZWuZ4NrAp8x7kYP4UAN8REv8ePByufkjsbt1HuUYH9MV6UK858eI2n+PvAuv4/dR3slhMfTz02rn053fpXooPFAHhXxogiuvih4Itp41khmlSORGGQymZQQRXomofC3wfewlYtGhsZv4Lmx/cyRn1BXH15yK89+Kyajf8AxM8N3lhoWsXltpEkclxLbWErqSJA5VSFwxwOx68V2178Rb2a2K6J4M8R3V6wxGLqxNvEG/2nY8D6fmOtAHJ/CHxPro8X674K1i/k1BdNEvlXEpyw8uQRkZPJB3AjJOMV11r4m0HS9Z1PR/DemXmralJdSXN9HZKCiSt94vK5VF6YxntjFUfhl8P73wzFqWta3PHJ4g1Ul5inIhBJYjPcljkkccDGcZPIfDDU9U8ASan4b1fwtrFzfT3ZlintbcOJuAOXYgbeMg5x8zZxQBNYtdQ/tKW0k+mrpst/Yu00CziTeNjfMSvGSYxke341p+Lr8a98c/DXhS8+bSraNrx4G+7NKEdlJHfG1eD/ALXrVC8XX7T47ad4h1bR7xrKOzKF9Ps5rlIAUkAQuinc2TkkDv04zV74peFdbPiLSfHvheF7i9sFUTWwU72VSSDt6nIJVgOcH60Aeq6jp0Op6ZdafcDMNxC0Tj2YYP8AOuH+KVlFpvwU1Owgz5Nta28KZ/urJGo6ewpNM+MOj39uFfSNcj1EDD2K2LySBv7oKjByemcfQUz4q382o/D+80q10jV5dSvoInjtobGSUx/OCQzoGQMArZG7tQB53oPi6PU7fw34J19rnRdCexj3S/dOoZHCl/4IjyOM5IwSOcfQVnY2un2UVnZW8cFtEgSOKNcKo7DFeWaH4W0zxx8MtO8N6xpt/Y6lp9qqiW4sZIXgfplWZQGB7qDz3wQDS+AtZ8X+GdVHg3xHpF/qMMJVLTVLaIvGsecLvY4AX8cjGCKAKWg6kum/tE+Io9dl8ma7t1jsHmOAyZQqq59QD07g96k+MWmx+KNf8L6LpgS41cXDPJs+byIPlyz+i8Dr12mq3xV102fj7SLTXvDbah4cjXzIliiVpLiXHIyew4+TIzjJyMVLY/GPwb4bthHaeENV0u3cjJisIolbjqfnGT+f1oA9es9NsdPgMVlZW9tGx3FIYlRSemcAda8Q+Afh/TNQtNcvL61iunhu/JiSdQ6xggElVPAJwAT6AV6vaeNdIv8Aw1b67ZfbLqznbYq21pJNKHGcqyICRjGMnjpzyK80+Ck934btdS0/WNE1uzmvb1ZIWk0ycoQwxywQhQD1J4568GgCL4t21pokHhXwZpkQs9J1DUGluYkYquDIpx7Ll2OO2F9BXt8cUcMSRRqEjQBQqjAAHQYrzX4y+Cb7xdoNpe6QN2p6XI0sUYIBkRsbgD/eG1SPofWr/h74o6ZfaXEmrQ3thrEahLizeylLmTodoVTkHqB19fWgDh/DkTeE/wBpDUdEsAU07UomkMK8IMx+bnA4GGDAegOK0PFKqv7TPhTao+bTyWOOvFwOfwAre8JeGL2/8f6r491i1eze5XyLCzlx5kcQCje4BOGIH3c8ZNYXxRsda0f4j+HfG+n6XPqVrZRCCeO3Qsy4Z85A5GVkOD0yOaAPR/GyqfAfiJW5B0y5zk/9MmrlfgWM/Cywyc/vp/8A0Yar614q1jxt4L1e20Tw5qthE9jL5tzqMGxnGwny4Y1JMjN90HgDOeTwYfhDqEmgeA49K1XStZs7u1aaVkl0u4wylsjaQnJ56deOlAGL4P0uyvP2ifFj3Fukn2VGmhVhwshKDdj15PPua3/j3ptrc/Daa9khU3FnPE0MhHzLuYKRn0IY8dOnoK5/wle3Wn/GLxJ4gvNC1+HS9QjZIJzpNwckMmMqEJGQCeR2rs/jHY3mq/DLULWwtLi6uXkh2QwRM7tiRc4ABPTmgDO8UeJb3RvgJa6rbSsl9Pptqiyg8q0ioGYH1wWwfXFdF8NdMtdO+HWhLbIoM9nHcyt1LyyKHZie5yxrBt9JXxr8HY/C8ltfWN7b6dbwsL6zlg2TRqMY3KNw3JztzgH3Fc/4I8aa74G0lPDPivwvrbtZ/JbXNnbGZXTJwuQcHGcAqTxigBfiza28XxS+HlxHAizzagglkCjLhZocAnvjJ/Ovax0rwfx7B4m1Pxp4O8ST6Hf/AGO3ulmWwtbZ55beNJI3LS7QQHfn5R0CDknNe26dfxalZpcwpOiMSNs8DwuMEjlHAYdO496AOB+K/wAl/wCB51P71PEVsqj1DZz/AC/WvSAMAAdK878cRHV/iN4H0dBu8i4l1KYj+BYgNhPsW4+teijpQAUUUUAFJilooATaM96CAaWigBuwHrzXP+MbLWdV8PX+k6Tb2LfbrSW2eW7uXj8vepXIVY23dTxkV0VJjNAHKeC9N1zQfC9po2pW+nFrG2EUctvduwlK9MgxjaOnr9K5O20D4rW2rX2qJceEnu7sgGSZrhmijHSNcLgKOenUnJzXq+Oe9LigDmPCcXjGL7Z/wls+ky5KG3OnbwB13btwH+zjHvXTDpRjnNLQAUUUUAFFFFABSEA0tYkHinTLjxVe+G1lZNStY0laORdokVhnKH+LGRn0/OgDa2jNG0YwOKAcgGloAztbsp7/AEO+s7SY29zNA6QzKSvlyEHa2Rzw2DWBb3Pji6sDZ3OmaXZXmzY18l40kYJ43pFsyT1IUkD3rr8c5oKg/T0oAx/C3hyy8KeHbXR7DcYYAcu5+aRicsx9yao+M9DudWsbe800qur6XOt1ZM5wrMPvRseyupKn6j0rp6TAzmgDN0bV7fXdMjvbcMhYlZIZBh4ZBwyOOzKcg/TjjmtIDimLBFG8jpGqvIdzsoALHGMk9zgAfhUlADSgPWvJv2hyB8OrdScbtRiA/wC+JK9brntX8DeGtevXvNV0qK7nfGTKzEcDA4zjp7UAaWjENolgy9DbxkfTaKugd8n86z9H8P6X4ftmt9LtRbQsQSgdmHHAxknFaVACbRRilooAbsHvRtFOooATaDRtHpS0UAMbByCM9ua4zxRCfFuow+FYATYRyJPrEo6CNTuSDPdnOCeeFBJ+8M9tio47eGFWEUSRhmLEIMZJ6njvQA9QFUADAAwAKWkAwMCloAKpahpNlqjWbXkPmGzuFuofmI2yKCA3HXG41dooAKKKKACkxk0tFACYFLRRQBgeMPD58SaDJZxS+RexSJc2Vx3hnQ7kb8+D7E1N4d1z+2tNMk0P2a/gbyry1Y8wygfMPcdwe4INbBUE5pgt4VmeYRIJXADvtG5gM4BPfGTj0yaAHABgCRS7RxSgYGKKAE2ijaM5paKAECgHPOfrRtA6cUtFADQoHSl2ilooATaKNoBz+fvS0UAUtU1K10jT5r68k2QRLlsDJb0CjqWJwAB1JFYHg7Rrq2bUde1WMR6trEolmTOfs8SjbFFn1VeuP4ifauolgimKGWNHMbB03KDtYdCPQ8nmnhQAAOg7UAKOBiigDAooAQjNUtP0ix0prs2UIiN3cNdT4JO+RgAW59lFXqKAADAxRRRQAhGTmk2Dj2p1FAEE/mpbyfZ0RpQp8tXbCluwJAOBnjpXl1noHxXs9RvtQjufCMl1ePl5pmuGZUH3Y1O0AIvOAB3JOSc16vtBOaXFAHNeFI/F0UV0PFk2lyyFgYDpwfaFwc7twHfFP8Y+H5PEOhiO2kSHUrSVLuxnbpHOhyufY/dPsTXQlQaCoIwc0AZGg62muaWLnymt7mM+VdWzn57eYfeRvp1z3BB6EVrgd6jW2hSZ5ljVZXADOAMtjpk+1SjigBNoznJ/OgqD/OlooAaFAHU8UoUDHtS0UAIFAGAOKCoNLRQA3aPejYBTqKAG7Ril2jOaWigBNvufzpNijHHSnUUAIFA9aNo/+vS0UAJigrnuaWigBMDOaTaAeKdRQBg+J9Zl0nTxBp8Ym1a7/c2Fv/ef+8fRFHLHsB6kVJ4V8PReGfDlrpcbGR41LTSk8yyscu5+pJ/DFaxhjM/nGNfNC7A+PmwTnGfTgVn69r2n+GdHn1TVJ1htIRyx6sT0UDuSaANSiq2n3sepaba30SusVzCkyLIu1gGAIBHY89Ks0AUtW0my1zTJ9O1GET2k4AkjJIDYII6e4FXaKKACkKg0tYuteKNM0DUdLstQlaF9TlaG3kK/JvGMBm7ZzgetAGxtHTt6dq5jxvYeKNS0Y2Hhi5sraaY7Z57qV0Kp3CbFJBPTPBA6YPNdRnnpRgMOf5UAeX22l/FiwsobWyk8F21vCgSOOJZwqAdAMrXpNmtwLG3W8KG5EaiUx/d345I9s9Kn2jOe/rS0AcTqkB8KeMX8SxqRpWpRpBquOkLrxHOf9nHysewwegJrtFwy5BBB7jvQyK6srAEMMEHuKI40hiSKJFSNAFVVGAoHQAdhQAuKNopaKAExQFA6UtFACY9zSbBnpTqKAE2ijaP/ANdLRQAgUCjApaKAE2jOeaTy1znv606igBNopcUUUAJt5zmkCAY46dKdRQA0IAMD6Uu0ClooAbt56mjYM55/OnUUAJtGc96TaN2e+MU6igBu0ZpcUtFADGxn3xXGTQjxh4xtHA36JoMzSbv4bi9AKjHqIsnn+8cdjXalQe5qOG3htoUhgjSKJFCIiKFVVHQADgAUASLyoJpaKKACqU2k2Vxq1tqksW68tonhifcflVypYY6HO0VdooAQDApaKKACk2g9velooATHuaNopaKAMDxTbave6Ld6dpFvZyPdW0kLSXdy8Yj3LtBAWNt3UnHHT3qj4B0jWvDvhiy0TVobA/Y4vLWe1uXffyTyrIuOuOprrNozS4oAxfFGgQ+JfD13pcztGZVBjlXrFIpyjj3DAH3qLwxrU2qaebfUYxBrFkRDfQf3X/vr6o3VT746g43sVGLeIS+cI183bs8zaN23OcZ9PagB+3PJ6+1LtHvSgYGB0ooATaKNvGMmlooATaM55o2ilooAbsFLgUtFACBQMewxSMBjGBjHenUmKAPIfhjcBfiB4wh16QnxH9rxF9ob5jb5YgRg/wAPQ4HYiu98ZavpGj+Gb2TWDG8EsTRrbvy1wxBARV6sSSOB/Srmr+GdF14xnVNNt7p4/wDVvIvzp/ut1H4GoNO8G+HtKu1u7PSoEul+7O+ZJF9gzZIH0NAHPfCDwze+F/AFva6ihjuriV7l4W6xBsAKfQ4AJHqTXebQetLj1pQMDFACFQTnmjaM570tFACY96TaPf0p1FACbRRtGMUtFACYo2ilooATaM5o2gE+9LRQAm0VBd3cGn2k1zdSpDbwoXeRzgKoGST+VWKjlginTZNGsi5B2sMjIIIOPUEAj6UAcp4W06e+1m/8X6jBJDc3yCCyglGHt7RTlQR2Zz85HbIHY1146UhIGBWJonivSvEGo6pZaZOZ20yRYriQL+73HPCt/FjBBxQBuUUDpRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFcH8RPAs/iYW2raLdfYPEenfNZ3Ktt3jr5bH09PqexNd5SEZoA8MsPjrqnh24/srxz4duIryLhprcBWf32MQD9Q2K62x+OHgq8tZbmW8ubOGJkRjcWzk7m3EABN3ZW56ce9dvquhaVrlt9n1XT7a9i6hZ4w+D6gnkH6Vy7fB/wI0EsH9gqIpZFkdRdTDLKGAP3/APbbjpzQBX/4XZ8Pf+hg/wDJK4/+N0f8Ls+Hv/Qw/wDklcf/ABul/wCFJ/Dw/wDMv/8Ak7cf/HKT/hSXw8/6F7/yduP/AI5QAf8AC7Ph7/0MP/klcf8Axuj/AIXZ8Pf+hh/8krj/AON0f8KS+Hn/AEL3/k7cf/HKP+FJfDz/AKF7/wAnbj/45QAf8Ls+Hv8A0MP/AJJXH/xuj/hdnw9/6GH/AMkrj/43R/wpL4ef9C9/5O3H/wAco/4Ul8PP+he/8nbj/wCOUAH/AAuz4e/9DD/5JXH/AMbo/wCF2fD3/oYf/JK4/wDjdH/Ckvh5/wBC9/5O3H/xyj/hSXw8/wChe/8AJ24/+OUAH/C7Ph7/ANDD/wCSVx/8bo/4XZ8Pf+hh/wDJK4/+N0f8KS+Hn/Qvf+Ttx/8AHKP+FJfDz/oXv/J24/8AjlAB/wALs+Hv/Qw/+SVx/wDG6P8Ahdnw9/6GH/ySuP8A43R/wpL4ef8AQvf+Ttx/8co/4Ul8PP8AoXv/ACduP/jlAB/wuz4e/wDQw/8Aklcf/G6P+F2fD3/oYf8AySuP/jdH/Ckvh5/0L3/k7cf/AByj/hSXw8/6F7/yduP/AI5QAf8AC7Ph7/0MP/klcf8Axuj/AIXZ8Pf+hh/8krj/AON0f8KS+Hn/AEL3/k7cf/HKP+FJfDz/AKF7/wAnbj/45QAf8Ls+Hv8A0MP/AJJXH/xuj/hdnw9/6GH/AMkrj/43R/wpL4ef9C9/5O3H/wAco/4Ul8PP+he/8nbj/wCOUAH/AAuz4e/9DD/5JXH/AMbo/wCF2fD3/oYf/JK4/wDjdH/Ckvh5/wBC9/5O3H/xyj/hSXw8/wChe/8AJ24/+OUAH/C7Ph7/ANDD/wCSVx/8bo/4XZ8Pf+hh/wDJK4/+N0f8KS+Hn/Qvf+Ttx/8AHKP+FJfDz/oXv/J24/8AjlAB/wALs+Hv/Qw/+SVx/wDG6P8Ahdnw9/6GH/ySuP8A43R/wpL4ef8AQvf+Ttx/8co/4Ul8PP8AoXv/ACduP/jlAB/wuz4e/wDQw/8Aklcf/G6P+F2fD3/oYf8AySuP/jdH/Ckvh5/0L3/k7cf/AByj/hSXw8/6F7/yduP/AI5QAf8AC7Ph7/0MP/klcf8Axuj/AIXZ8Pf+hh/8krj/AON0f8KS+Hn/AEL3/k7cf/HKP+FJfDz/AKF7/wAnbj/45QAf8Ls+Hv8A0MP/AJJXH/xuj/hdnw9/6GH/AMkrj/43R/wpL4ef9C9/5O3H/wAco/4Ul8PP+he/8nbj/wCOUAH/AAuz4e/9DD/5JXH/AMbo/wCF2fD3/oYf/JK4/wDjdH/Ckvh5/wBC9/5O3H/xyj/hSXw8/wChe/8AJ24/+OUAH/C7Ph7/ANDD/wCSVx/8bo/4XZ8Pf+hh/wDJK4/+N0f8KS+Hn/Qvf+Ttx/8AHKP+FJfDz/oXv/J24/8AjlAEE3x08AxSoiarNMrdXS0lwv1yoP5A11eg+MPD/ieJn0XVbe8KjLRo2JFHqUPzAe+K5p/gj8PWUqNBZPdbyfI/N65bWfgHbWki3/g/WbzTtRhO+FZnyu70DqAy/X5qAPaQeM9Kgu722sLaS5vLiK3t4xl5ZnCKo9yeBXmfhz4pPpuk6pY+OIvsOt6NF5kqgAC6TICsgHBJJA445BHGcczH4N8WfGC4TW/Et6+kaGx3WNjGNzeWejYOACR/GeT2GMCgDvJvjL4KXUodPg1Rrm4lkWIGGBygYnAyxAGPcZpo+Nvw9x/yMH/klcf/ABFQaT8EPBOlT29ytpdXE8DrIkk1y33gcg4XA6j0qf8A4Ul8PP8AoX//ACduP/jlAB/wuz4e/wDQw/8Aklcf/G6P+F2fD3/oYf8AySuP/jdH/Ckvh5/0L3/k7cf/AByj/hSXw8/6F7/yduP/AI5QAf8AC7Ph7/0MP/klcf8Axuj/AIXZ8Pf+hh/8krj/AON0f8KS+Hn/AEL3/k7cf/HKP+FJfDz/AKF7/wAnbj/45QAf8Ls+Hv8A0MP/AJJXH/xuj/hdnw9/6GH/AMkrj/43R/wpL4ef9C9/5O3H/wAco/4Ul8PP+he/8nbj/wCOUAH/AAuz4e/9DD/5JXH/AMbo/wCF2fD3/oYf/JK4/wDjdH/Ckvh5/wBC9/5O3H/xyj/hSXw8/wChe/8AJ24/+OUAH/C7Ph7/ANDD/wCSVx/8bo/4XZ8Pf+hh/wDJK4/+N0f8KS+Hn/Qvf+Ttx/8AHKP+FJfDz/oXv/J24/8AjlAB/wALs+Hv/Qw/+SVx/wDG6P8Ahdnw9/6GH/ySuP8A43R/wpL4ef8AQvf+Ttx/8co/4Ul8PP8AoXv/ACduP/jlAB/wuz4e/wDQw/8Aklcf/G6P+F2fD3/oYf8AySuP/jdH/Ckvh5/0L3/k7cf/AByj/hSXw8/6F7/yduP/AI5QAf8AC7Ph7/0MP/klcf8Axuj/AIXZ8Pf+hh/8krj/AON0f8KS+Hn/AEL3/k7cf/HKP+FJfDz/AKF7/wAnbj/45QAf8Ls+Hv8A0MP/AJJXH/xuj/hdnw9/6GH/AMkrj/43R/wpL4ef9C9/5O3H/wAco/4Ul8PP+he/8nbj/wCOUAH/AAuz4e/9DD/5JXH/AMbo/wCF2fD3/oYf/JK4/wDjdH/Ckvh5/wBC9/5O3H/xyj/hSXw8/wChe/8AJ24/+OUAH/C7Ph7/ANDD/wCSVx/8bo/4XZ8Pf+hh/wDJK4/+N0f8KS+Hn/Qvf+Ttx/8AHKP+FJfDz/oXv/J24/8AjlAB/wALs+Hv/Qw/+SVx/wDG6P8Ahdnw9/6GH/ySuP8A43R/wpL4ef8AQvf+Ttx/8co/4Ul8PP8AoXv/ACduP/jlAB/wuz4e/wDQw/8Aklcf/G6P+F2fD3/oYf8AySuP/jdH/Ckvh5/0L3/k7cf/AByj/hSXw8/6F7/yduP/AI5QAf8AC7Ph7/0MP/klcf8Axuj/AIXZ8Pf+hh/8krj/AON0f8KS+Hn/AEL3/k7cf/HKP+FJfDz/AKF7/wAnbj/45QAf8Ls+Hv8A0MP/AJJXH/xuj/hdnw9/6GH/AMkrj/43R/wpL4ef9C9/5O3H/wAco/4Ul8PP+he/8nbj/wCOUAH/AAuz4e/9DD/5JXH/AMbo/wCF2fD3/oYf/JK4/wDjdH/Ckvh5/wBC9/5O3H/xyj/hSXw8/wChe/8AJ24/+OUAH/C7Ph7/ANDD/wCSVx/8bpsnxv8Ah+kTuuuNKVGQiWc+T7coB+tO/wCFJfDz/oXv/J24/wDjlH/Ck/h5/wBC/wD+Tlx/8XQBy+p/tG6BFERpekahdz/wiYpCh/EFj+GKj8P+HvFHxO1i21/xshs9EtmEtnpOCgkbszKedvuevQYBr0bRfh74S8PyibTNBs4plOVldfMdT7M+SPwNdLj60ACjCgAYxS0AYGKKACiiigArB8XeFrDxh4fuNI1BTskAaOQD5onH3WHuOfwJ9a3qQjNAHgqeP/GnwsuE0nxdpzatpqHZbagjbWZe3z4IY4/hOG966zSfjv4P1OVYmGoWhCM7Ge3BCqqlmPyMx6A9ua9JubS2vLZ7a6gingcYeOVAysPQg8GuSk+E/geS6e5Hh+COV0dD5Mkka7XUqw2qwA4Y9BQBS/4XZ8Pe/iDn/ryuP/jdH/C7Ph7/ANDD/wCSVx/8bpf+FJ/Dw/8AMvf+Ttx/8cpP+FJfDz/oXv8AyduP/jlAB/wuz4e/9DD/AOSVx/8AG6P+F2fD3/oYf/JK4/8AjdH/AApL4ef9C9/5O3H/AMco/wCFJfDz/oXv/J24/wDjlAB/wuz4e/8AQw/+SVx/8bo/4XZ8Pf8AoYf/ACSuP/jdH/Ckvh5/0L3/AJO3H/xyj/hSXw8/6F7/AMnbj/45QAf8Ls+Hv/Qw/wDklcf/ABuj/hdnw9/6GH/ySuP/AI3R/wAKS+Hn/Qvf+Ttx/wDHKP8AhSXw8/6F7/yduP8A45QAf8Ls+Hv/AEMP/klcf/G6P+F2fD3/AKGH/wAkrj/43R/wpL4ef9C9/wCTtx/8co/4Ul8PP+he/wDJ24/+OUAH/C7Ph7/0MP8A5JXH/wAbo/4XZ8Pf+hh/8krj/wCN0f8ACkvh5/0L3/k7cf8Axyj/AIUl8PP+he/8nbj/AOOUAH/C7Ph7/wBDD/5JXH/xuj/hdnw9/wChh/8AJK4/+N0f8KS+Hn/Qvf8Ak7cf/HKP+FJfDz/oXv8AyduP/jlAB/wuz4e/9DD/AOSVx/8AG6P+F2fD3/oYf/JK4/8AjdH/AApL4ef9C9/5O3H/AMco/wCFJfDz/oXv/J24/wDjlAB/wuz4e/8AQw/+SVx/8bo/4XZ8Pf8AoYf/ACSuP/jdH/Ckvh5/0L3/AJO3H/xyj/hSXw8/6F7/AMnbj/45QAf8Ls+Hv/Qw/wDklcf/ABuj/hdnw9/6GH/ySuP/AI3R/wAKS+Hn/Qvf+Ttx/wDHKP8AhSXw8/6F7/yduP8A45QAf8Ls+Hv/AEMP/klcf/G6P+F2fD3/AKGH/wAkrj/43R/wpL4ef9C9/wCTtx/8co/4Ul8PP+he/wDJ24/+OUAH/C7Ph7/0MP8A5JXH/wAbo/4XZ8Pf+hh/8krj/wCN0f8ACkvh5/0L3/k7cf8Axyj/AIUl8PP+he/8nbj/AOOUAH/C7Ph7/wBDD/5JXH/xuj/hdnw9/wChh/8AJK4/+N0f8KS+Hn/Qvf8Ak7cf/HKP+FJfDz/oXv8AyduP/jlAB/wuz4e/9DD/AOSVx/8AG6P+F2fD3/oYf/JK4/8AjdH/AApL4ef9C9/5O3H/AMco/wCFJfDz/oXv/J24/wDjlAB/wuz4e/8AQw/+SVx/8bo/4XZ8Pf8AoYf/ACSuP/jdH/Ckvh5/0L3/AJO3H/xyj/hSXw8/6F7/AMnbj/45QAf8Ls+Hv/Qw/wDklcf/ABuj/hdnw9/6GH/ySuP/AI3R/wAKS+Hn/Qvf+Ttx/wDHKP8AhSXw8/6F7/yduP8A45QBA3xz8ArcrENVmZCOZhaShR+ag/pXZ6L4i0jxFa/adH1G3vYhwTC+Sp9GHVT9cVyEvwP+HzoVTRHiP95LybI/NzXJap8Eb7w5djWfAWtXMN/B8y21yw/eDuA4AB+jDB7kUAe3buOBVPUtXsNHs3u9SvLezt16yTyBFz6ZPf2Feb2fxjtLfwXeXmtWjweIbCQWk+mkYeSc527QeinBJ64wevGeetPhX4l+IN0Ne8e6tNarJ80OnwYzGh6AZyqfkT680Adsvxp8ES3/ANkg1OSXCuzSrbSbAqqWY9MnAU9Ac0v/AAuz4ejr4g5/68rj/wCN0zTfgp4H04lxp08zmN4y0t1JnaylW4UgcgkdKf8A8KS+Hn/Qvf8Ak7cf/HKAD/hdnw9/6GH/AMkrj/43R/wuz4e/9DD/AOSVx/8AG6P+FJfDz/oXv/J24/8AjlH/AApL4ef9C9/5O3H/AMcoAP8Ahdnw9/6GH/ySuP8A43R/wuz4e/8AQw/+SVx/8bo/4Ul8PP8AoXv/ACduP/jlH/Ckvh5/0L3/AJO3H/xygA/4XZ8Pf+hh/wDJK4/+N0f8Ls+Hv/Qw/wDklcf/ABuj/hSXw8/6F7/yduP/AI5R/wAKS+Hn/Qvf+Ttx/wDHKAD/AIXZ8Pf+hh/8krj/AON0f8Ls+Hv/AEMP/klcf/G6P+FJfDz/AKF7/wAnbj/45R/wpL4ef9C9/wCTtx/8coAP+F2fD3/oYf8AySuP/jdH/C7Ph7/0MP8A5JXH/wAbo/4Ul8PP+he/8nbj/wCOUf8ACkvh5/0L3/k7cf8AxygA/wCF2fD3/oYf/JK4/wDjdH/C7Ph7/wBDD/5JXH/xuj/hSXw8/wChe/8AJ24/+OUf8KS+Hn/Qvf8Ak7cf/HKAD/hdnw9/6GH/AMkrj/43R/wuz4e/9DD/AOSVx/8AG6P+FJfDz/oXv/J24/8AjlH/AApL4ef9C9/5O3H/AMcoAP8Ahdnw9/6GH/ySuP8A43R/wuz4e/8AQw/+SVx/8bo/4Ul8PP8AoXv/ACduP/jlH/Ckvh5/0L3/AJO3H/xygA/4XZ8Pf+hh/wDJK4/+N0f8Ls+Hv/Qw/wDklcf/ABuj/hSXw8/6F7/yduP/AI5R/wAKS+Hn/Qvf+Ttx/wDHKAD/AIXZ8Pf+hh/8krj/AON0f8Ls+Hv/AEMP/klcf/G6P+FJfDz/AKF7/wAnbj/45R/wpL4ef9C9/wCTtx/8coAP+F2fD3/oYf8AySuP/jdH/C7Ph7/0MP8A5JXH/wAbo/4Ul8PP+he/8nbj/wCOUf8ACkvh5/0L3/k7cf8AxygA/wCF2fD3/oYf/JK4/wDjdH/C7Ph7/wBDD/5JXH/xuj/hSXw8/wChe/8AJ24/+OUf8KS+Hn/Qvf8Ak7cf/HKAD/hdnw9/6GH/AMkrj/43R/wuz4e/9DD/AOSVx/8AG6P+FJfDz/oXv/J24/8AjlH/AApL4ef9C9/5O3H/AMcoAP8Ahdnw9/6GH/ySuP8A43R/wuz4e/8AQw/+SVx/8bo/4Ul8PP8AoXv/ACduP/jlH/Ckvh5/0L3/AJO3H/xygA/4XZ8Pf+hh/wDJK4/+N0f8Ls+Hv/Qw/wDklcf/ABuj/hSXw8/6F7/yduP/AI5R/wAKS+Hn/Qvf+Ttx/wDHKAD/AIXb8PP+hh/8krj/AON1lah+0F4Ls5GS3/tC+A6PBb7VP/fwqf0rV/4Ul8PP+he/8nbj/wCOVYtPg/4BspRLF4cgZh2mmklX8nYigDzuTx941+Ks7aT4U006RpznZc37OWZUPYvgBSR/CuW98Zr17wh4U0/wd4eg0nTwSifNJK33pZD95j9fTsABWvbWdtZ2629rbxQQIMLFEgVQPYDip6ACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKQnFLTSM596ADcKNx9O+K8ssdMXVvi/wCINObUNX/snTrOEtbJqlyq+fIA27IkyPlzx0/KrOgvf6X8XtQ8PWWoXt7oy6alxLHdXDT/AGWYthVDuSwyOdpPQ57UAelg5GaWkFLQAmcUhY5xisXxd4ii8K+F9Q1mZN4to8xx/wB9ydqj8WIFc/N4fnt/h5f3Gp3d2NaktZb24ube5kiZJ/LOApRh8qcADoQuTk80Ad1u9KCxz0ryj4PeIdTL6l4V1+7ln1K0C3dvNM5dpYJACDk8nG5T/wACA7V3nirWH0Xw/Pc2yCS+lZbeziP/AC0nchYx9NxBPsCaANstinDpXkfwTS8vbDV73V9Uv7+9tNSktFea8laMKqr0Qtt5JPavSbvxBo+n3S2t7qtjbTt92Ka5RXb6AnNAGnRWX4g1V9G8N6nqscSytZ2ktwqFsByiFsZHriq3hDWLrXvCOl6reRxR3F3brM6RAhRu5wMknpjvQBu0hUE5rPm13Sbe9Syn1Sxiu3wVge4QSMD0wucnqKsXd/a2EBnvbmC2hXkyTSBFA9yaAMbX/BPhzxNqFpe6zpcd1cWf+qdmZcDOcNggMM84OR19TW+AAAFGMcD2qr/aVi1/JYC8t/tkaeY8AlXzFXj5ivXHTn3HrWT4PsZNN0iW1m8Rya9Ktw5a6kYMyZI/dnBPT69+w4oA6MdKaSc9OKz28QaNHqC6e+rWC3rHAtmuEEhPsuc9xXK/F+0in+G2rXRaZZraHfE0czJgllByAQG47HNAHdg5GaN3XpxWT4V/5FDRf+vCD/0WtcH8bIbzT/DkHiHT77UbaS1uY0uVtr2WJZIGJBBVWAzuK89eaAPUC2M9KXcfSuc1nUU0DwXJc6aXmkMKx2KvI0jSzSELENzEk5dl6np9KwfhBrt1rHgxrDUnc6ppNxJZXW9svkH5SfwOM+qmgD0Dcevan1wng3Tkl8ReINRS6v5LSC9+yWcM1/NKibECysFZiOXLDnpt4xXT23iHRru8+x2ur2E9yODDHco0g/4CDmgDUpCcfSq91f2thA097cwW0K9ZJpAij6kmqtzPpuo3E2jyXkbXITfJbRXOyZU45IUhwORz05oA0Q2SRxwcHFGT7GvNfglkeDb5Gd326rcKC7ljgbe5Ndvqup6RaxC11XUrW0+0KUVZrkQs+ePlOQc89uaANPfxnB/KgNkdRmvLvhTBB/avjm3UmW3TWHiTe5kzGMgDJJJGK3PC+oTaR4q1DwZeTPKlvCt5pkjsWZrZjtKEnk7GyoJ5xj60AduOlFIvQUtABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFNJINOrzL4nQSWOueFr+K+1G3t7zV4rK9SC+miSRHAxkKwA+6eRigD0vceMjn0pN5rN1efT9I8O3c19JJHYW1ufMIkbftAxgNncW6DOckmsHwBoF5pulNqGq3F+99fM0pt7m8lmW1iY5SIBmIyoxk9c55oA7MdORSZ5oAwMVQ1vVLbQ9EvdUuyfs9pC0r46kAZwPc9KAL2/nGR789KTf6/wD6q5Dwnpc+r+Hf7W1x5zf6wqXEgiuJIvIi6xRIUYFQFOTg5JLZzXnPgvxZrPgzULGPxRfT3nh/W2Y2l/cSM5t5QxUq7Nk4+UZyccgj+LAB7qGJPT6U7dWfq9hDqWmSwzPOq7SwaCd4Wzg85Qg96w/h5blPA+kXj3F5cXN5ZxTzy3V1JKWdkBJG9jjk9sUAdbRWWviPRm1A6eur6eb0Nt+zfaU8zOcY25z146Vcub22s7dp7qeK3hQZaSVwqqPcngUAWKKzpte0m3vo7KfVLGK7lA2QSXCK7Z6YUnJzWgCSASMGgAJx7mgGs/WdPi1HTZoZXuEwC6vBcPEysAcEMhB/pXlPwa8S6pFey+GvEN3Nc3NzaxapYzTyF2kikQFlBJycZH5N6UAeylsdaN3GayvEWrpoOg3epOhlaJB5US9ZZWO1EHuzFR+NeafB9NUvta8Ttr+p3t5e6bqBgAa8lMSNlw21N23GQcZHpQB7EKKzb7XtJ0qVIdR1SytJJOUW4uEjLD2BPNT394bTTLm7RRIYYXlCk4DYGetAFuiuZ8B+IrvxR4M0/Wr6GGG4uhIzRwhtqgSMo65OcAZ981q3WvaTY3iWl3qllb3L42wy3CK7Z6YUnJoA0aawBJzUN1e21jA093cQ28S/ekmcIoHqSelRjVLB777Ct5btd7PN8gSr5mz+9tznHI5oAyLvwR4b1DxJB4iu9Kil1WHGyYlsfL0JXO1iM8EjPA54FdEBxXO+FbKSwTU45fELayZLxpMuVzbhgMRcE9B6+vQVoz6/pFrfLYz6tYxXjY228lwiyHPoucnqO1AGhuwSKUHIzXGfFSziufh1rU7tMslvavJGY5mTBx3CnBHscitbwP8A8iB4b/7Bdt/6KWgDdJxSbuCeOM5rzv40CW08A3urWd5e2l9amIRyWt1JFgNIqnIVgDwx5NUvEWgQaf8ADWXXrbXdbstQt7AXS3H9rTuGk2ghSruVIZiFxjuMUAepA5FLXPeC7/U73wXpN1rUZj1CS2Vpgw2nPqR2JGCfrV+y1/SNSuXt7DVLG6nj5eKC4SRl+oByKANKkLAen41HJOkMbyyuiRINzOzYCjuSazor/R/EUE9vaajbXiFdsv2S6BZR9UbI/OgDUDZOO9KDkZFeY/BdPL0LxDGGZvL165jQyMWOFWMAEnJ4r0S11KzvJJo7a7t53hbbKscqsYz6NgnByD19KALdFZk/iDSLa+WyuNVsYbtiAsEtwiyEn/ZJzV+SZYkaSRlRFGWZjgAeufSgCSis/wDtzTM2w/tKy/0pilv+/U+awOMLz8xzxgZpdQ1vS9IVG1PUbOyD/dNxOsYPrgsRmgC/RUMN1DcQrNBKksTDKujBgR7GmW99bXTSpb3MMzwtslWNwxRsZ2nHQ8g4oAs0VViv7Wa4lt4rmB54QDJGsgLID0JAOQDg9ahm1zS7eO4lm1GzjitiFnd51URE9NxJ4/GgDQpCar2d/aahbLcWNzDdQNnEsMgdTj0IOKj1HU7DS4PO1G+trOEnb5lxMsYJ9MkjmgC1vPpQGPQkf5715V4TWzX45a6NPuDPZtpMckbfaGmXLMhJDFjxnsDit4Xr+FfiFbaS7k6PrwkltlJyILpfmdR/suDux/ezQB3IORmlpF6DIwaWgAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACkPWlqrfx3stq6WFxDBcH7sk0JlUf8BDKT+dAHjmm6brXiLS/H2saBqE9pqUusutq0TbTOkC4CE+hDcEEYIHTmu4+GeoaNqvhVb7SrNbS4kcrfxEs0guB9/ezEsx7gsScH61P4E8I3ng3SG0ufU4L+DzXlEgtDFIXY5JY72B/IVFa+Cp9J8dXniHSNVS1tb8Kb/T5LYukrg8uGDjaxGecHkknPYA0J9bur/W7jR9EEIezC/bbydSyQFhlY1UEb3IwTyAoIzkkCuhTcEXcQWxzj1ryPw54btNT0rxg+qX99b3sOsXkjSRXbw/Zm4KyYRhn5dpBbPHA4znvPAd1qN94E0W61bcb2W1RpC4wzehPuRgn60Acv8AGjc3h/Qoz/qZNetVm9NuH6/jiuz8TjHhPWMdrGfH/ftqzfiD4ck8U+Db7TrYgXoAmtGPGJUO5fpnGM+9NNxdeNfBCtpt3DYNf27RXBuLZpWiJBSRNoddrqxI5zyOlAHAeMrWbw1aeDfiDp8RLadBBbX8cfWS3dQP6kc92X0rt7O5g8XeM4ry2kWbSNFhDRSJ92W6lTOQe+2Jh+MvtWhb+HJZvCEvh3W7qC9he2+yeZDbGHKBNuSC7fNxnII57VH4Z8MP4S8F22h6ZcQC5hTJuZoS6vITlmKBlJ6nHzcYHpQByHwSZU0XxMzFQq65OSWOAMKnU1Dc22h+JPA2qLofhtL6wKXBGq3zLEZH5JkRsNI2GyBkKPlxnFb3g/wBf+FrXUrCfW7e+sNSmlmuE+xNFIGddp2t5pAHA6g/WoNC+Hmr6R4cuPDcviZpdI2SJbpHbBJVD5OGfccqCx4GCfXHFAGXaRprf7OAl1AGd4NHndCzN96JHCk9M42jr0NVdNs7Hwn8ER4p0XT4INafR0U3ca/OS5UE59jhvqK7LQ/BcumfD+Xwje6il1bvbSWizxW5iYI4YHILtkjcemKg8O+CdQ0/wvN4c17WE1TTDbG1ihS2EOIz3LZJJA4HIoAwdK0651X4Uw6SvhZp11CwWVrqS6iPnTOm7z2JO7duO7PX8qw/iNoN1Y/AyxbXorefXbExQfahh2VfMIADkZ5Xbn1PrXY+H/CPjDwvaLpOneJbCfSUJ8h7+yd54EPIUbXUNj3/ACxxVvxp4K1Hxh4ai0NtdjghyrTTyWXmSyOpyCNrqqj2waALtl8PPDVney3v9nJNdXEDQXTz/vftOWVy0gbIZtyg5x/SuO+Eclnp/wANNZkupha2MN/d+ZIGx5SADkHtgf0r0iOLWBpjRy3ti1/kbZ1tHEQGR1TzCSev8QrjNG+Gk+n+EdX8NX2sw3en6kZZC8dmYpI5HwcgmRgVG3OMZ96AOW8ZWWmap8J573SPCyW1jbW8ctpqNyyxTlVIxIoUMzbh/eKk7s11Xju5e8+BV7dSkmSbTIZHJ9TsJpj/AA91u/8ABEvhnVfFHnQLCtvbtBa+XhVxgyDdl8ADjIHrmtHVfB2rav4CXwq+s2cSeQtvLciwYl0XbtIXzflb5TnJOc9BQBv+FefB+if9eEH/AKLWqfj7Sf7c8B63pwXc8to5jX1dRuX/AMeUVd8P2F7pOiW2nXl1BdNbRrDHLDA0WUVQBlSzfNwckHHsK1Cfx9qAPJfAGqf8Jlp/g+1zvg0ayF1d9/36loIAffCyP+Cmor3UIvhx8X9Uu5hs0rXtOe8wOB58KlmH1IDH6yCuz8BeB7bwNpl3ZwSCVrm6edpAm35Twi/gP1z60eN/A1t41XSBcSrGbC9S4YlN3mR/xx+27C8+1AHE+JjdaH4H8F+HZ5Hi/tnUIY9UccFhI++Zc9ss5+oBFdb8RvDun33w+1IR28UEum2r3NlJEoQwPEpYBCPujjHpzWp4z8I2fjTQW026lkt3SRZre4jGWhkXow9eCRj0P0NUJ/D3iLWNDOi65q1o1pIoiuJ7SBkmuI+4+ZiEJ5B4PBOMUAedePJR4g+AOl+IdQto31YpAPtLxjzB8+0kHqA3U4616po/gjQ9E1c6vZ27DUZIGhnuGkLNPuZWZnz1bcuc8dTWb408DTeKvDMPh6y1C30vTY9g2izaVhsPyhT5igDjuDXRxxawNMaOW9sWv8jbOto4iAyOqeYST1/iFAHl/wAO9Tl0b4ReKNUgXdNaXd9OgIyNyqCMj0zium8B6Npep+A9NvtQt7fUbvUbcT3lxdIsrzO3LBiw6DkAdABUvg7wPceF9IvtHvtStdT068eWSRPsZiYmTAZc+YwK4B4xnnrVLQvAWv8AhlW0zSPFnl6EZC6QS2ayTW6k5IRycdc8lSATnFAFD4QWdvYap44srWIRW1vrLxxRrnCqMgAZ9AKseIiY/jz4OaP70tldJLj+6EYjPtmtTwd4HuPBuqarJbapHNYahctcNBLAxlQ9v3pkO7rySuT+NQaTanxD8UtR8SAH7Dpdt/Zdo3aWXcWlYf7pOz65oA70dKWiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACvO/jVC3/Cu5r5BmTT7u3ul9ciQLx/32a9ErF8WaCvibwvqWjNKIftkJjWQru2N1U44zggUAY12y+MPE0Ngh36PpRjubr0nuThoovogw7e5Qetamqa5ONZi0LSYo5tSeLz5ZJc+VaxZwGfHLEnO1MjOCcgDNTeG/D9t4a0C10q2ZnEK5eVx80rk5Z29yc/y7VxWmeHrXWPiN43j1aW6JZ7QxwxXDwbovKwrAoQxGQw64yM4zQB6RbLMltGs8iSzBfndE2Bj6gZOPzrgvjc8sfwo1cx8AtAHI9DMn/1q0fhnPfz+E2W+vJr1YLyeC1upjueeBJCqOT3yB174FbHirQo/E3hTUtHlIH2uBlViMhH6q34MAfwoA07RI47KBIgBGsahQOmMDFcLoPh3T/FXwltdI1KPfBMsuGHLIwkfDr6EH/Doa1PCeo3+q+CLWOKWK11ezUWd0tzCZRFNHhX3KGXrjI56MDVrwjoOo+G9HTTLzU7e+ihz5UiWphblix3fOwPJPTFAHEeBvEeoeHdRuPh54qlH223iP9mXbE7bqHBwoz3wOPoR1HNTxJrl5of7PmgvZzPbyXVpZ2rTocNEjINxB7HAIz712vj7wJa+N9KiiMxs9RtZBJaXqLloT37g4OB36gHtT38D2uofDi18I6pJ5ixWcVuZ4uCrxgYdc9ORmgCbXvB+j6h4Kn0EWUMdoluwtwFx5LgfK4PqDg56nv1NeRatcHxH+zOusatAlzqlkVghvJUBkCi4VMhuvK/KfUg5zXqNn4e8UL4f/sG81y0kthEYPt0duwuTHjbjBbbuxxu59cZqLxL4B/tjwRH4S0q+g0zSlREObUzP8jBhgiRRyQCcg55oAyvGvgnw9/wq3VJzptubuGwa4F2yAzmRV3ZMh+Y5IweenHpjQ03xF4ig+Hvhm80zw++u3VxYxNcE3qW+392vzFn+8ST2rcvdCvdS8FXug31/A09zava/aYrcooDLtB2FySf+BflUnhTRrvw/4es9Jur6G8WziWGGWK3MJ2KMDcC7ZPuMD2oAg0TVte1Syvm13w5/YhRcRKb1LgycHJ+UYGOPrmvMPEOnXOnfDjwN450tM3+g2Vq0oXjzLdkUMp74ycfRmr2PVLa+udPkh066t7WZgV82aAzBRg/whlyfxrL0Dw5cab4WTw9qt1bajaR2wtEKWzQlogu3DZdsnGOmO9AGTBqNt448S6U9k3m6TpsCalIez3Eq/uVPuil3I7EpWJ8J8jxV8RMf9ByT/wBDkrqvB/g1PBPhL+xtNuEa48x5Tcyxkh3Y8FlBGcKFXgjpWd4P8Dar4V1nVr99dtLyPVro3V1F/Z7RkOSxOxvNOBlj1B6CgDPht9A8T2WsWujeG4tWt5rmYXGo3zLHG8rEk7H2s52ZABC4AAwSRVPwHHHrf7P8UeoAzrHbXKgOSOEdwvTsAAMegrW8MfD7VfDNrNo0PiWRtBZ2eKBLcJOu7qvm7jgd8gA+hFaPgvwZP4W8IP4butSivrTa6xvHbGFwHLFs5dgeW44HTvQBwfhCysPD3wP/AOEtsNNt01xNOuGW72ZfO9lz+Ax+QrW8NWVzqPwug09vC73Y1Oz8y4unuomNxLIuTKxY7icnIPJH4Vt+EfAmoaDoE3h/VNaj1PRDDJBDbC2ER2SEltzgknqcY9fpiDw94N8W+EoP7K0jxHYT6MrEwDULN5JrcHnaNrqCOT1/LtQByXjjw7d6d+z6ieIobW41rTljiW4ADtGhnAUK+M/cwDXoWk+APDttJFqRsFmvprQw3U058w3IfaWMgbhjkenGcdMAReMPB2peLPCf/CPvrsccUgX7Rcy2XmSOyuGGAroFGQOx47963rO31a30k2099ZS3qrtimS1ZEAwMbkMhJ5HZhQBwHwl+y6ZaeNAPKtbO11664A2pFGoH4AAD8AKy9asdG1v4VahLo3hhZdOt7KWWHVL9lilkMasxmXAZ2JIJ+bbuJPQHNdTofw9vNMsvEWn3msQXdlr0lxLcrHZNE8bTLtOxjIwwPQgn3qCx+HmsxeDrjwvf+KTLYfZntrbybXy2UMCB5h3ZYDI+UbcgYJI4oAi1W6lvf2d3uZ2LTSaEhdj1J8tck11vgf8A5EDw3/2C7b/0UtYcvgrVpPh4nhD+27MRC3+yG5/s5txiCgDC+b97g85x04rofDGl3uhaDZ6Vd3kN4LOFLeKWK3MOURQo3Au2W46jA9qAOU+OH/JJtX6feg6j/pslRXPgDTr/AMH2d7b3uoW9/b2aT288t7JOkcgj3A7JWZQAfQDHbFdB488LXHjXwzJokeox2MczqZZDbmUkKQwAG5ccj3qhJ4Q8RX+jppF74qijsBEIJfsGn+TNJGBgr5jSPjI4OAKAOc0TxrZeIvhPZ6p4xV3L3a25igjyb6RXyqCMcHdjBXocHoKp+LbR7Pxf4K1iHw9b6PJJq0dmWSRfNkSTgq6ICuMFv4zjJHfjrfEPw5tNQ8L6Vo+jXR0l9HuEubGZU3hJFzywJ5yTkn1qHWvAOr6+2i3l94jQ6jpd4l2p+x/uCV52iMODzgZJYn0xnFAFae7TxH8Zbjw/qKrNpumaYLqKzcZSaVmXMjDo20NgA9OtdZaeFdIsPELa1Y2kNrcyW5gkEESoJAWDbjgcnjGfesXxL4FudV1nT/Eelat/ZviCzj8ozrDviuF5yroT05bHPGfYY1tPtfFSwzNqWp6S0xj2Qrb2TiNWz95syZbjjAK0AeJ+HvE1xo1vqOnXa3Nh4fvvEV1HeavbctGSEAj9Y88fPycZxyCR7Pd6Wml+CL628JW0EE32GRrMW4ADSbSUIPck45J/rWT4Z+H0mi6Zq2larf2eraZqlxJdTQvYtE3mPtzg+YwAG3I4yDzmobDSm+GPhzV7i98Q3Fx4etkZrW3aANNa7iAAr5w3JAAIA57c0Acza3Wiaz8GJPDgtXl137K0T2DQn7SLzBO9lIyMsdxY9jya6K28A6RovwvubW90u0e+Om77t2QPunSJvmBOeQS2GHrWV4W8M/EfT/DsMdr4k0+GOYtOkd3Z+ZN85L/vHHVucnrzxmtLwxqvibxf4e8QaJqU2n2up2N1Jp893HbtLE6FeSq71OefXpjigDO+GHgrRNQ8CeG9bvbZp9TgPnw3Jclo9kjbUUdAvtjqSevNX/hBcr4h0PUvEd8qy6lfX8qyu65ZI1xtiGeigHp7muj8E+HL/wAJ6DbaNPqNve2tqpWBktWiflifmPmMD17AVmaX4J1L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"height": "131",
"width": "1408",
"top_left_x": "294",
"top_left_y": "1973"
},
{
"title": "heimUFT_EQ0148_p071",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103457737",
"modified": "20260602103457737",
"kind": "Equation",
"latex": "M(c, d)=T ; m=\\mu_{+}\\left[\\sum_{j=1}^{4} \\alpha_{j} G_{j}+\\left(1-\\frac{\\alpha_{-}}{\\alpha_{+}}\\right) F_{S}+q \\frac{\\alpha_{-}}{\\alpha_{+}}\\right]",
"displayMode": "true",
"refnum": "136",
"equation_number": "(136)",
"page": "071",
"canonical_uri": 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"height": "141",
"width": "919",
"top_left_x": "571",
"top_left_y": "1525"
},
{
"title": "heimUFT_EQ0149_p074",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103457773",
"modified": "20260602103457773",
"kind": "Equation",
"latex": "\\bar{m}_{0}= \\pm m_{0} \\sqrt{ \\pm i}",
"displayMode": "true",
"refnum": "137",
"equation_number": "(137)",
"page": "074",
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"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
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{
"title": "heimUFT_EQ0152_p076",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103457879",
"modified": "20260602103457879",
"kind": "Equation",
"latex": "T_{i k} \\sim \\frac{d W_{i k}}{d \\Omega}",
"displayMode": "true",
"refnum": "139",
"equation_number": "(139)",
"page": "076",
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{
"title": "heimUFT_EQ0153_p077",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103457913",
"modified": "20260602103457913",
"kind": "Equation",
"latex": "W_{i k}=h\\left(N_{i k}+i K_{i k}\\right), \\quad N, K \\in \\mathbb{Z}",
"displayMode": "true",
"refnum": "140",
"equation_number": "(140)",
"page": "077",
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"height": "76",
"width": "563",
"top_left_x": "751",
"top_left_y": "411"
},
{
"title": "heimUFT_EQ0154_p077",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103457952",
"modified": "20260602103457952",
"kind": "Equation",
"latex": "\\eta_{i k}=\\frac{\\Delta N_{i k}}{\\Delta \\Omega}",
"displayMode": "true",
"refnum": "141",
"equation_number": "(141)",
"page": "077",
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"height": "540",
"width": "1159",
"top_left_x": "667",
"top_left_y": "1409"
},
{
"title": "heimUFT_EQ0157_p078",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103458077",
"modified": "20260602103458077",
"kind": "Equation",
"latex": "x_{n}=x(n), \\quad y_{n}=f\\left(x_{n}\\right)=f(n)",
"displayMode": "true",
"refnum": "143",
"equation_number": "(143)",
"page": "078",
"canonical_uri": 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",
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{
"title": "heimUFT_EQ0158_p079",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103458110",
"modified": "20260602103458110",
"kind": "Equation",
"latex": "n=\\binom{4}{2}=\\frac{4 \\times 3}{2 \\times 1}=6",
"displayMode": "true",
"refnum": "144",
"equation_number": "(144)",
"page": "079",
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"height": "115",
"width": "396",
"top_left_x": "836",
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{
"title": "heimUFT_EQ0159_p080",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103458145",
"modified": "20260602103458145",
"kind": "Equation",
"latex": "x_{i}(n)=\\alpha_{i} \\cdot n_{i} \\cdot \\sqrt{\\tau}",
"displayMode": "true",
"refnum": "145",
"equation_number": "(145)",
"page": "080",
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"height": "67",
"width": "330",
"top_left_x": "870",
"top_left_y": "502"
},
{
"title": "heimUFT_EQ0160_p080",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103458178",
"modified": "20260602103458178",
"kind": "Equation",
"latex": "L=\\binom{N}{p}=\\binom{4}{2}=6",
"displayMode": "true",
"refnum": "146",
"equation_number": "(146)",
"page": "080",
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"width": "387",
"top_left_x": "840",
"top_left_y": "961"
},
{
"title": "heimUFT_EQ0161_p080",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103458212",
"modified": "20260602103458212",
"kind": "Equation",
"latex": "\\lim _{n \\rightarrow \\infty} \\sum_{i} \\Delta x_{i} \\approx \\int d x",
"displayMode": "true",
"refnum": "147",
"equation_number": "(147)",
"page": "080",
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{
"title": "heimUFT_EQ0162_p081",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103458242",
"modified": "20260602103458242",
"kind": "Equation",
"latex": "\\frac{d f(x)}{d x}=\\lim _{\\Delta x \\rightarrow 0} \\frac{f(x+\\Delta x)-f(x)}{\\Delta x}",
"displayMode": "true",
"refnum": "",
"equation_number": "",
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"height": "116",
"width": "561",
"top_left_x": "753",
"top_left_y": "970"
},
{
"title": "heimUFT_EQ0163_p081",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103458276",
"modified": "20260602103458276",
"kind": "Equation",
"latex": "\\frac{\\Delta \\varphi}{\\Delta n}=\\frac{1}{v}(\\varphi(n)-\\varphi(n-v))",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "081",
"canonical_uri": 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},
{
"title": "heimUFT_EQ0164_p081",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103458310",
"modified": "20260602103458310",
"kind": "Equation",
"latex": "\\frac{\\partial \\varphi}{\\partial n}=\\lim _{v \\rightarrow+1} \\frac{1}{v}(\\varphi(n)-\\varphi(n-v))=\\varphi(n)-\\varphi(n-1)",
"displayMode": "true",
"refnum": "148",
"equation_number": "(148)",
"page": "081",
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"height": "117",
"width": "876",
"top_left_x": "593",
"top_left_y": "1640"
},
{
"title": "heimUFT_EQ0165_p081",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103458340",
"modified": "20260602103458340",
"kind": "Equation",
"latex": "\\partial \\varphi(n)=\\varphi(n)-\\varphi(n-1), \\quad(1 \\leq n \\leq N)",
"displayMode": "true",
"refnum": "148",
"equation_number": "(148)",
"page": "081",
"canonical_uri": 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"height": "72",
"width": "721",
"top_left_x": "671",
"top_left_y": "1877"
},
{
"title": "heimUFT_EQ0166_p081",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103458376",
"modified": "20260602103458376",
"kind": "Equation",
"latex": "\\begin{gathered} S_{n_{1}}^{n_{2}} \\varphi \\circlearrowright n=S_{n_{1}}^{n_{2}} \\partial \\phi=\\sum_{n=n_{1}}^{n_{2}}(\\phi(n)-\\phi(n-1))=\\phi\\left(n_{2}\\right)-\\phi\\left(n_{1}-1\\right) \\\\ J\\left(n_{1}, n_{2}\\right)=S_{n_{1}}^{n_{2}} \\varphi(n) \\circlearrowright n, \\quad n_{1} \\geq 1, n_{2}>n_{1} \\end{gathered}",
"displayMode": "true",
"refnum": "M2a",
"equation_number": "(M2a)",
"page": "081",
"canonical_uri": 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"height": "218",
"width": "1075",
"top_left_x": "493",
"top_left_y": "2352"
},
{
"title": "heimUFT_EQ0167_p082",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103458415",
"modified": "20260602103458415",
"kind": "Equation",
"latex": "\\begin{aligned} & \\partial^{0} \\varphi=\\varphi \\\\ & \\partial^{1} \\varphi=\\varphi(n)-\\varphi(n-1) \\\\ & \\partial^{2} \\varphi=\\varphi(n)-2 \\varphi(n-1)+\\varphi(n-2) \\\\ & \\partial^{3} \\varphi=\\varphi(n)-3 \\varphi(n-1)+3 \\varphi(n-2)-\\varphi(n-3) \\end{aligned}",
"displayMode": "true",
"refnum": "M3",
"equation_number": "(M3)",
"page": "082",
"canonical_uri": 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"height": "268",
"width": "844",
"top_left_x": "607",
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},
{
"title": "heimUFT_EQ0168_p082",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103458448",
"modified": "20260602103458448",
"kind": "Equation",
"latex": "\\delta^{k} \\varphi=\\sum_{v=0}^{k}(-1)^{v} a_{v}(k) \\varphi(n-v), \\quad a_{v}(k)=\\binom{k}{v}, \\quad 0 \\leq k \\leq N",
"displayMode": "true",
"refnum": "M3",
"equation_number": "(M3)",
"page": "082",
"canonical_uri": 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"height": "140",
"width": "1031",
"top_left_x": "516",
"top_left_y": "781"
},
{
"title": "heimUFT_EQ0169_p082",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103458482",
"modified": "20260602103458482",
"kind": "Equation",
"latex": "\\check{\\partial} \\sum_{j} u_{j}(n)=\\sum_{j} \\check{\\partial} u_{j}",
"displayMode": "true",
"refnum": "149",
"equation_number": "(149)",
"page": "082",
"canonical_uri": 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"type": "text/vnd.tiddlywiki",
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"latex": "\\partial C=0",
"displayMode": "true",
"refnum": "150",
"equation_number": "(150)",
"page": "082",
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"title": "heimUFT_EQ0171_p082",
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"type": "text/vnd.tiddlywiki",
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"latex": "\\check{\\partial}(C u)=C \\check{u}",
"displayMode": "true",
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"equation_number": "(151)",
"page": "082",
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},
{
"title": "heimUFT_EQ0172_p082",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103458583",
"modified": "20260602103458583",
"kind": "Equation",
"latex": "\\begin{gathered} \\partial(u v)=u v-u^{\\prime} v^{\\prime}=u v-(u-\\Im u)(v-\\Im v) \\\\ \\partial(u v)=u \\grave{v}+v \\grave{v}-\\grave{\\partial} u \\grave{v} \\end{gathered}",
"displayMode": "true",
"refnum": "152",
"equation_number": "(152)",
"page": "082",
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3hiK3vSrajcSPd3pXvPI25h744XPfbXTUAFZWua9DoNtHPNZahdCR9gWxtWnYcE5IUZA461qN0rK1zWv7Et45hpepahvfb5dhB5rLwTkjI44/UUAYf8Awsex/wCgB4n/APBNN/hR/wALHsP+gB4n/wDBNN/hSf8ACwD/ANCd4s/8Fo/+Lo/4WAf+hO8Wf+C0f/F0AWtO8dWepahDZpo3iCFpW2iS40qWONf95iMAV1AOa5bT/GZ1G/htP+EX8R23mtt866sQka+7HdwK6kUAVdRmu4bNmsrZbi4JCojyeWoJ7s3JAHfAJ9q8/wDh14h8Sa34s8XW2sXdvNb6bcLbQpbxBEVwXDY43H7ozknrXod9dRWNjPdzNtihRpHb0UDJP4AE15j8HZU034dXXiC/3CTVL+a6IVSWkJYIqqO5LKcDqc+9AGp4l8Sar/wtTw14W0u6EMM0cl3fkRqxaMZKrkg4yUIyOeRWr4mtfFWp6vbWeg6uujWsURmubtrRLgyMWwkaq3HG1iTnuvrXF+AIrrWfjL4v128IMlpHHZhQdwiY4yinodvlkEjrknjNb3xm1240L4cXptnMc17Ilmr5xtD5Lf8AjoYfj7UAP8FP4nvoNSv7nxNHq9ptaDT2eySCKV1+9KdmWK7htHOCATjkVB8Otb8S3HivxVoHiS8hvZdMkiaOeKMIoEgJC4AHGAMZyRyMmu1s7ez8P6BDbBlhsrC2VCzEAKiLgk+2BmsD4f6bMltqWv3cTR3eu3Ru9jA7o4cYiQ57heT6FiO1AHYE4FGaCM965GbwHLNPJL/wmPimPexbYl5GFXPYfu+lAHX0hOBmuO/4V/L/ANDr4s/8DY//AI3R/wAIBKCD/wAJp4rOPW9j/wDjdAHZUhGRSIu1QNxbAxk9TTjQB5z8LX/tPU/GmvMdz3WtSW6n/pnCoCfo36V3t9JPBZvJa2xuZxjZEHCbjnux6AdTwTgHAJwK8/8Agupi8P67bOMSW+u3UTjvkbf8/hXo8hVULMQFHJJ6CgDzXwZ4h8Uar8TPEumareWsljpsKIIrWMBEkYgjDEbiQNw5PUdBVrxv4l1W18b+EfDmjXXkSahcGW8wiufIQgkfMDjID8j0rH+EN1CdF8S+Lr5jENT1WSUMVJOwH5QO5O52AUZPYZzVXwytzr/x91bVLxCBpenpHHEf+XcyAbUPvtZ92MjcWxkUAexqAOlLTVPOPaqOs6W2r6e1ouoXtgWYHz7KQJIMdgSD/KgC+DmlrjP+Ffy/9Dr4s/8AA2P/AON0v/Cv5f8AodfFn/gbH/8AG6AOypCR17etYGieFn0a9a4bxFrmoAoU8q+uEdByDkAIOeP1Nb56UAcT4j8YXS+K7Lwf4fER1e5Xzri5mUvHZw9SxUEbmx0BIHI9a05tP1vT7ZrmHWLnVXjGXtLqGFVmHcIURSrHtkkZ4x3Hnnh+KW3/AGm/EP2rIafT90RPRlxDjHrgKR+HtXseeDkce/WgDxb4B6gDc+KtJtmZtPt7pZrUMDwrF16HpkIv5VseLPE3i218deE9MtmtrG01O9xJboBLM0SMu4uxGFypJwvTHWqXwNsN1x4t1uMD7Ne6j5cDDoVQu2R7fvBz7fWrsh/tv9oyKMcx6FpRY55xJJ/9jKPyoA6r4jeIpfCngPUtVtZFS6jUJblgCPMZgo46HGSfwrT8L/2g3hXS31WdptQe1je4dlCkuVBIwABwTivLfiteN4q1fwv4ftnJ0+81QJuHIn28SMP9lA+M9zu/ugn2hSOFAwMcUAeefGjdaeB4tZiH+kaTqFveRH/aD7cfT569CR1ljWRDlWAIPqDXBfG1wvwk1lTyXMCqPU+fGf6V29hE8Gn20L/ejiRD9QooA4HwY/8AavxV8calIc/ZWt9PhHZVUEuPxYZ/Gu212a8t9DvZdOh86+ER+zpjgyHhc+2SM+1cP8NF8nxj8QbdhiQav5pHfDhiP616O3SgDyy4svHltrGn6O3xBS5vbv8AeyxRaPCvkwKQHfdzgAnauRyxA45qb4i6z4t8NazoeoWN9bHRpr+GzltPKBkmL5zuJHTAIG3GDg9+HfC+9bX9c8YeIZyWml1L7FFk58uCIfIo9PvZPqeeta2vWp8S+OtF0wANaaM41O8PUCXBWBPryzfQD1FAHajjrSg5pB1/AVia54bfW5YZF17WdNEaldmnzrGre7ZU5NAG7RXG/wDCv5f+h18Wf+Bsf/xuj/hX8v8A0Oviz/wNj/8AjdAHY55oJwM1l6ForaJaPA2q6jqO593m38okccAYBAHHHpWo3Az6UAcJd+K7/W/G03hTw7JFALFBJqWosnmeVnpHGp4LnPU5AweDirPiTT9QsPDmotc6jcatpz20iXkN1FEJEjKkM8ZiROQCSQQSQOCDjPF/B+OW2+InxBt7sn7Ub0Md3Vh5kuSPY7lP4ivVNemht/D+oy3BUQx20ryZ6bQpJ/SgDy34K61qEnwk1FLeJ7q606aZLSIc7yUV1X/vpj+BFXruy8f2eoadpbfECK41G+O4wR6PDiKJfvyFj/CuQASOWIHqRL8BdMk0/wCG6zyKym+upLhc/wB3iMf+gZ/Gpfh1eNr/AI18a63O2+SK8XTrcZz5cMe7gegJwx96AG/E3WvF3hiTStU0u/t/7KW6it5bYxAyzls5LEjAHGPlx1r0wAdB6dK4zxPbf8JL4t0PRFG6106ZdWvmHQFcrCn1Zixx6J712mSOo9qAPO9Al/s743+KNMTiLULGDUNvYMuIyR9c8/SvRq82tl879oi7dfuweHVR8f3jMpA/KvSaACiiigAoIzRRQBR1fSbLXNJudM1GAT2lwuySM8ZHX8CDgg+ormdK0TxX4b09NKsLzTtTsYV2Wz35eOaJOysUBDgDgY28Cu0pCuetAHL+HfCTadrF7r+q3Yv9cvAEedY9kcMY6RxKSSF6ZJJJNaPirRV8ReFdU0hsZu7Z40LdFfHyn8GANbGKQ0Act8PNUbVPAumGUMt1bRCzuUf7yTRfI4Pvlc/jVX4i+BpvHOnafbQap/Z7Wl0LjzPK39ARwMjkZq+uj3OkeJ5dS00K9nqLL9vtd2NsgGBMnbJAAYd8A9Vw3RqQfwoA5DU/AiXngzVNEi1G4N7qKBZ9RuP3kshBHXkfLgEBRgAE+pqx4P8ABieFtOtYJdRudQuLeEQpLMcLGnHyxoOFGQOeSeMk4GOpoxQBwvjTwDca/rmmeIdG1Y6Xrenr5aTGLzFdOflIyP7zevBIra0Xw/cWtwL/AFjUm1TVNmxZjEIo4lzkrGg4GTjLEljgZOBiugNGOaAG9PxNcBqkH/CRfGDSIUy9r4etHu5z/CJpvljU++0F/pXb6lJdRafK9jbrPdYAijd9qlicfMeyjOTgE4BwCcVneGtCXQ7KUSTm5v7qU3F7dFdpmlbGSB2UAAAdgB70AbQpaTFLQAgUDpS4oooAQjNAHOc0tFAAa4Lxj8PbvxP4u0fXLXXZdMbT42T9zEGfknJUk4BwSOhrvaTHvQBwnjD4bQeJPB9t4esb97CKO6W5kmdTM8xAYHeSQWJLZyT1Arp9F0RNHt2DXVze3UgXzrq5fc8hGccdFAycKoAGT3JJ1aMUAeeax8O9SPjh/FXhrX10u8uohFeRy2wmSUAAZxkf3V49utdZo2hjS/Onnu5b3UbjH2i8mADPjooA4VRk4Ucck8kknWxS0AIBiloooAKKKKACkNLRQBwfjf4f3Xi3xFoeq22tyaa2mFuY4tz8kHKknAPGOhp3iz4cw6/4KHh2zv5LQG4W4luZVM0kzDO4ucgsTwc57DsBjucUY96AMjQNAj0O2CteXN9dMipJdXL5ZgvQADhFHOFA/M5J2KKKAOQ8f+BY/G2mWsaXz2GoWU4ntLpFz5be44OOB0IwQPoZdG8NaqZbe68T63/a9zbHfBGlusMMb4xvKj7z8nBJwOwB5rqjSYoAFXb34paKKACkApaKAExS4oooAQjNLiiigDN8Q6Wdb8OalpSzGA3lrJbiUDOzcpXOO/XpXMeBfh6nhTT7WK/1ObVJrUMLYSKFhtgxJOxMnDHJyxJPpgZz3JGaMUAee+FvheNC1TU7y91u6vYr27a6Nqo8qNmJJBkwSXIz0JC98dMdB418JWvjTwxcaNdStCXIeKdVyY3Xocdx1BHoT0roqKAOH0PwZra2kFp4n8SHV7O22+XapbLGsm37plblnxgHBOD33V24GKXFFABRRRQAUUUUAFIelLQaAPP/AA1AfDnxP8S6U4KwauE1Wz9GbJWYfXcVP0IrtdStTqGl3VoJTF58Lx+YP4dwIz+tZniTQW1aG1ubWYW+qWEvnWdwRkK2MMr+qOuVYeh9q1bKS4mtYpLq3+zzsgMkW/eEbuMjqPQ0AcP4E+Ga+E7OCK/1abUzbuz28JXZDAWzlgmTlzk/Mc4ycYpuj/C8WPinXtXu9buri21W5ad7GMeWjDczKshyS6jcRjgEcEEcV6FiloAQDH0paKKACiiigAoIzRRQBy3ijwcmt39jrNjdnT9d08/6NeLGHBU5yki/xIQTxkYz1qvf6d4z1iwfTZ7zSdNgmXy5ruz8ySYqfvbFYAISM85bFdjSY96AM7RNFsfD2j22labCIrW3Xai9Seckk9yTk5964pfhfJJ4+1bxBNr90tlqO0S2UA8syqAPkeQHO3jkAAkcZ9fRsUYoA4PxJ8OW17xZousW2sS6ZFpcBhSG2hXcOv3SeF4OPunpxXZ2FhBploltbBti5OXcszEnJZmJySTySeatVHM5jhd1RpGUEhF6sRzgZ4/OgDg/iJD/AMJBq/hrwqgLfab4X12B0W2h5bd7MzKB7133Pb9a5/QNCnt7671rVHjfV71VVwh3JbxKTshQ+gySTxubJwOldDigDz+CH/hHvjPcyN8tr4kslKN2+0wDlT7mMk/nXf5z0rJ8R6BFr+mrbtM0FzDIs9rdIMtBMv3XHr6EdwSKtaU97Lp8TajDHDeY2yrE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{
"title": "heimUFT_EQ0173_p082",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103458616",
"modified": "20260602103458616",
"kind": "Equation",
"latex": "\\partial\\left(\\frac{u}{v}\\right)=\\frac{u}{v}-\\frac{u^{\\prime}}{v^{\\prime}}=\\frac{1}{v v^{\\prime}}\\left(u v^{\\prime}-v u^{\\prime}\\right)=\\frac{1}{v v^{\\prime}}\\left|\\begin{array}{cc} u & u^{\\prime} \\\\ v & v^{\\prime} \\end{array}\\right|",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "082",
"canonical_uri": 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{
"title": "heimUFT_EQ0174_p082",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103458653",
"modified": "20260602103458653",
"kind": "Equation",
"latex": "\\boldsymbol{\\partial}\\left(\\frac{u}{v}\\right)=\\frac{1}{v v^{\\prime}}(v \\check{\\partial} u-u \\check{\\partial} v)=\\frac{1}{v v^{\\prime}}\\left|\\begin{array}{cc} \\Im u & \\partial v \\\\ u & v \\end{array}\\right|",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "082",
"canonical_uri": 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"height": "177",
"width": "727",
"top_left_x": "667",
"top_left_y": "2414"
},
{
"title": "heimUFT_EQ0175_p083",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103458685",
"modified": "20260602103458685",
"kind": "Equation",
"latex": "\\Im\\left(\\frac{u}{v}\\right)=\\frac{1}{v}\\left|\\begin{array}{cc} \\Im u & \\partial v \\\\ u & v \\end{array}\\right| \\cdot\\left|\\begin{array}{cc} v & \\Im v \\\\ 1 & 1 \\end{array}\\right|^{-1}",
"displayMode": "true",
"refnum": "153",
"equation_number": "(153)",
"page": "083",
"canonical_uri": 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"height": "182",
"width": "559",
"top_left_x": "753",
"top_left_y": "424"
},
{
"title": "heimUFT_EQ0176_p083",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103458717",
"modified": "20260602103458717",
"kind": "Equation",
"latex": "C ; \\varphi(n)=\\check{\\partial}(n)=\\varphi(n)-\\varphi(n-1)",
"displayMode": "true",
"refnum": "154",
"equation_number": "(154)",
"page": "083",
"canonical_uri": 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",
"height": "63",
"width": "615",
"top_left_x": "726",
"top_left_y": "2430"
},
{
"title": "heimUFT_EQ0177_p084",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103458748",
"modified": "20260602103458748",
"kind": "Equation",
"latex": "\\partial^{k} \\varphi(n)=\\sum_{v=0}^{k}(-1)^{v}\\binom{k}{v} \\varphi(n-v)",
"displayMode": "true",
"refnum": "155",
"equation_number": "(155)",
"page": "084",
"canonical_uri": 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"width": "563",
"top_left_x": "749",
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},
{
"title": "heimUFT_EQ0178_p084",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103458784",
"modified": "20260602103458784",
"kind": "Equation",
"latex": "\\begin{aligned} S_{n_{1}}^{n_{2}} \\varphi \\text { ð } n & =S_{n_{1}}^{v} \\varphi \\text { ð } n+S_{v+1}^{n_{2}} \\varphi \\text { ð } n \\\\ S_{n_{1}}^{v} \\varphi \\text { ð } n+S_{v+1}^{n_{2}} \\varphi \\text { ð } n & =\\left(\\phi(v)-\\phi\\left(n_{1}-1\\right)\\right)+\\left(\\phi\\left(n_{2}\\right)-\\phi(v)\\right) \\\\ & =\\phi\\left(n_{2}\\right)-\\phi\\left(n_{1}-1\\right)=S_{n_{1}}^{n_{2}} \\varphi \\text { ð } n \\end{aligned}",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "084",
"canonical_uri": 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"height": "195",
"width": "1002",
"top_left_x": "529",
"top_left_y": "1818"
},
{
"title": "heimUFT_EQ0179_p084",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103458818",
"modified": "20260602103458818",
"kind": "Equation",
"latex": "\\left|S_{n_{1}}^{n_{2}} \\varphi \\circlearrowright n\\right| \\neq\\left|S_{n_{2}}^{n_{1}} \\varphi \\circlearrowright n\\right|",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "084",
"canonical_uri": 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{
"title": "heimUFT_EQ0180_p085",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103458849",
"modified": "20260602103458849",
"kind": "Equation",
"latex": "\\begin{aligned} S_{n_{1}}^{n_{2}} \\varphi{ }^{\\circ} n+S_{n_{2}}^{n_{1}} \\varphi{ }^{\\circ} n & =\\phi\\left(n_{2}\\right)-\\phi\\left(n_{1}-1\\right)+\\phi\\left(n_{1}\\right)-\\phi\\left(n_{2}-1\\right) \\\\ & =(\\breve{\\phi})_{n_{1}}+(\\Im \\phi)_{n_{2}}=\\varphi\\left(n_{1}\\right)+\\varphi\\left(n_{2}\\right) \\end{aligned}",
"displayMode": "true",
"refnum": "",
"equation_number": "",
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"height": "134",
"width": "1022",
"top_left_x": "520",
"top_left_y": "328"
},
{
"title": "heimUFT_EQ0181_p085",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103458885",
"modified": "20260602103458885",
"kind": "Equation",
"latex": "\\begin{aligned} \\Im S_{a}^{n} \\varphi(v) ð v & =S_{a}^{n} \\varphi \\Im v-S_{a}^{n-1} \\varphi \\Im v \\\\ & =\\phi(n)-\\phi(a-1)-\\phi(n-1)+\\phi(a-1) \\\\ & =\\phi(n)-\\phi(n-1)=\\Im \\phi \\end{aligned}",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "085",
"canonical_uri": 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vjRe+KNO0G2vbTWPsEEmoJbR29pkPICGIZ5ODn5R8gAHJ5anwWX9t/tHz38QDQ6Lp6pLIOgldCAv1xI3/fJqb43lZLTwrZMQqz61Dn6AEf8AsxoA9L1G/g0vS7rUbg7YLaF55D/sqNx/lXOfDa01WDwXZ3Ot3Vxcajek3cpncsYw/wB1RnoAoXj1zUniBB4ivoPDSEPAXS41TachYVOViJHQyEDj+6G6ZFdVgDtQAtcxqniHX7LUZILLwfe6hbrjbcR3cCB8gHozZGORz6V09cvqms+KLTUpYdO8JDULVcbLk6lHFvJAJ+UrkYPH4UAVf+Er8U/9E+1H/wAD7X/4uj/hK/FP/RPtR/8AA+1/+LpP+Ei8bf8AQgp/4OYv/iaP+Ei8bf8AQhJ/4OYv/iaANvQtV1PU4pTqWhXGkshXYJZ45PMB7jYxxj3rYrG0LUNZv45W1jQxpbqwEa/a1n3j1yoGK2T0oA5H4keGbjxb4Fv9Is3VbptskO84BZGBwT2zgj8a890v4t634Q0+20zxr4T1GH7Mqw/bYV+WXbxnnCk4AyQ3J9K9bm1qGPxPa6HtYzz2kt1uB4VUZFwR77//AB2r1ytubaf7UsRgKESiXGzZjndnjGM0AZfhnxTpPi3Shqej3Img3bHBBVkfurA8g8j+lV/DXhttAudauZrv7VcapfvdM/l7NikAJGOTkKo6/pXEfA/SWs7LxBqkKtHpl/qDGwU/xRIWww9jnGe+2vVZJkiUySSIiL1ZjjFAHL+EfB8/hh76SfV5bz7XfTXnliMRoryHnODljgY5OPatPxL4lsPCmg3Wsak7C3hHCrjdIx6KvqSf8egrWVg4yDkdMjmvJfjKVuPEXgLTbkgaZc6ruuAx+Q4aMDPb7ruPzoAvav4n1fRvB/8AwmniEzQsWU2ei2z+WilvuCV8bnbHzEcAYxt61m/EC28R+GvDVt4zXxFqB1e0mhe5tfMxZkPhSgiA4ALAZOT1yc8jR+LpF9e+DNCHAvtZjdxg8ohAb/0ZS/EwS+L9Q0zwHppLSzTJd6jKvS2t1zjd6MxPA9vegD0TTb0alpdpeqpVbmFJgp6gMAR/OuH8QeJ77VfH9t4G0K6No6w/adTvY1DPDF1CJkEBjlfmIONw967+GGOGFIYlCxooVVHZQOP5V4/otvJpf7TGsG7+Uajpxe1Lf8tOIiQPXHlv/wB80Aegy+HJbOEzaRqF+L1BlVvL6W4im/2XWRiAD6rgjNeX/Au+nfUPGttaQ7IlnWW2t522iNyZPlYgHH3VBIB+70r3BmVFZ3IVVGSScADuc15R8DtPZrbxJ4iK7YtW1FjBkY3RozEMPbLsP+AmgBIbzxFa/HvT9N1DW3ubaTTXuWtoVMUEeQw2hMnOCoOSSfoOK6f4k3N+PD9tpekXMttqerXkNnBLE2HjGdztkcgBFbJrnLVluf2lb8HBNrogAB9cof8A2euu0xV8QeJjr+Q9hZxva6ew6Ssx/ezD2+VUB9mIyCCQDpLaH7Pbxw7mfy1C7nYlmwMZJPWpSeR6UAACqGsaLYa9YNY6jC8tuzBiqSvGcj3Qg/rQBoUVxv8Awqrwb/0DJ/8AwYXP/wAco/4VV4O/6Blx/wCDC5/+OUAdhk5px6Vz+ieCtA8O3rXml2csM7IYyz3Usg25B6OxHYc10FAHC/FfwneeMPBMljp2DfQTLcwJu272UEbcnoSGOK4+y+NOpeH44bXxt4T1KzljAR7qJPlkPTcFYAfkx9q9T/tuA+Km0Dy2M62QvC2eNhcoBj6g/lVnVPsP9l3X9piI2AiY3HncoI8fNuzxjFAFbQfEOmeJdIj1XSblLi1kyAwGCpHUMD0PsapeE/DLeGNDnsnvTdXNxcS3U1yItheSQ5J25Pt37Vx3wH0i403wPcXUsUkUN9evPbRP1Ee1VB56E7T9QBXp8kscKh5ZFjXOAXOOfxoA5nwJ4Qk8HaFBps2qyX/lbwjGMRou5y54GSSSerE9OMV1mKYp3YKkEZxxT6ADFIRjnvS0UAcHq/gvXtV8XaV4i/4SCwin0oSC2iGluykOMNvPnZJxxxj6V20BmWBBcOjzAfMyIUUn2BJwPxNTYpOgoA4jVvF93qHi7/hEPDfl/bI083UL+RdyWaHoAv8AFIc9DwO+eQM60vLnWPF2q+D7PVtSjtNOiWXUNR81TcTSuF2xo2Nsa7ck7VHIOMdayvgbi6i8V6jOf+JlcaqwuAx+cADIz+Lv+XtUvwuv7Vf+E58W3c6xWlxq0uZXOAIowSv6PigCX4f6nqWlfEbxH4Gvb+61G2s0W7tLi6kLyIh2EozHr/rF/I13viTXbXwz4dvtZvSTBaRlyo6uc4Cj3JIH41xfwz0y6v8AWdd8c6hA8EutyhbOKQEOtsvCkj/aCr+C56Grvxk0651L4W6vFaqzyRiOYovOVR1ZvyAz+FACeELPUfFmiQeIfEGoXqvfjzbeysrqS2it4T9z/VlWdiMEsxPXAAxXAfHSO90Wz0LFxLcCK786yupDukhIGWRm6sMiMgnJ4OTwM+qfDq4iufhx4dkiZSo0+GNiOfmVdrfqDXGfGqyOv3nhLw1Eu+5vtQLlQORGow59gA2T9PagDrvG0uu/8IlqF1pl9DpiwWEtw8wTzJSyoW2LnAUcfe5PoB1qD4S3V3ffDDRbm/uJbm5kSXdLK5dmxK4GSeTxirnxHuBbfDXxE/QGwlT/AL6Ur/WsLwjqL6R8JfD1tYBZNTvLQJZQ5+9I2W3H/ZXO5j2APfigC94Xkv8AV/HnibV5Lud9Kt5l06ygLnywyBfOYL0J3jGfrXc1maFo9voOi2emW5LJbpgu33pGJyzn3ZiSfrWnQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAY/iHw3pvifS/sOpRMyK4kikjYrJC46OjDkMO1ZT+G/EL2RsZfGEotSuxpY7KNbkjp/rM7QccZCZ711tJgUAZuiaJp3hzSYdN0yAQ2sI4GclierMe7H1NcjN8MpLbWb3VNB8VavpEt9M1xcRKVliZ2OSdrDGTXoGBRigDlNM8D21tqMOp6vqN9rmoQcwyXzgpCfWONQFB98E+9X/F2ur4Z8Kalq5UO9vEfKQjIeQ/Ki4HqxArc6CuU+IHh/UfEnh6Gy0uW3S6jvIbgC5YhGCMDg45x06UAcL468NacNA8PaPf20Fz4n1m9ghmv3UNP95WmcP1CDoAOAGwBXsaKqoAoG3GAB2FcLqng/Wr3xV4e1eK+tGezM0l5LNGwJZk2oI06AKC+ATwSSckmu6RSqqGYswGCcYzQByXiX4e6Z4h1i21qO7vdM1e3UIl7YyhHKjswOQev1xxXBfC7w6viO88W6lqOpX15bz6kbV8SCIXSxjgybMEghxwCAc8g17Lfi4/s66+x7ftXkv5O44G/B25PbnFcn8MfCV14L8HxaVfSQSXZmeaZoWJUlsY6gHOAO1AHXW9pb2dtHb2sEcMMS7I441CqqjoAB0Fcp8SdDuNc8HTfYV36hYSpf2g9ZIznH1IyPxrsaQgGgDP0TVrbXdGstUtG3W91Csqc8jI6H3B4I9RWD41+H+m+OJtMlvrq8t5NPkZ4ntXCsd23IyQcfdXkc8Vo6Tob6Lq139ikUaVds05tWHMExPzGP0RuSV7HJH3iBvUAZ+kaTZaJp8Vjp8Kw28fQAlixPUsTyWJ5JPNaB4FGKiujOLWX7KIzPsPliUkLuxxnHOM0AcN4hgHiX4kaBpKDfa6KTql6ewkOVhX65DN9BXfYBz71jaDoceiwTbpWur25lM93duMNNIe+OygYAXoAAOcZrZoAoazo+n67pNxp2p2yXFnOuJI24/EHsR1yOlYFv4Z1+ws1sbHxZMtmg2xtc2aSzxr6CTIBx2LKx9c111JgelAGL4d8NWHhmykt7JZHkmlM1xczNvlnkPJZ27n9Kz/HHgXTvHNpZ2+oXNzbfZJvOjktmCt0wRyD7c+1dVgUAAUAZui6HYaBp6WWnxFIgd7O7bnkc9WdjyzH1NadJgUtABSYHpS0UAFGKKKAEwM5xSnpRRQBx/irwHB4k1W01aHV9R0rU7WMxRXFnKF+QnOGXvz6YqvF8P7m8UReIvFer6vbDrakrbxyD/bCAFvz5ruAAOlJgUARwW0Nrbx29vDHFDGoSONFAVVHQADoK80W90nXvD2v+MPEdtb3+lQSzLp0M6B41hiygdQeA7uG+br0HQV6XcRvLbSxxvsd0Kq390kcGvLYvh54hb4U/wDCMz3mnm/jh8q2RN4hQM+WZyRlm2FwDgAZ6d6AOj+FWk/2R8NdFiZdss8H2l+MHMh3gfgCB+Fa/irwlpPjHSDp2rQs8Qbejo2142xjKn8e+R6g1d0m1ubLTYLa5mikkRQp8mMrGgAxtUEk4AHck1fIHNAHhkvhq6Pxo0LQH8R6tew6dYSXazzOhmh3ZXbv285wnJ554xXsOj6Hp2hwvHYW+wytvmlZi8kz/wB6RzlmPuSa5fQ/COpW3xT17xZfyW5t7u3W1tI0cl1QbM5BAA5TPB713WBQAEDGf5Vg+I/Clh4jW1ed5ba+s38y0vbZtssDd8HoQe4OQa36MCgDkb3wprGrWbafq3ieWXT3G2aO1tFgknXuruGPB77Qua6SwsLXTLCGysoEgtoUCRxIMBQKs4FLgUAcNq3wu0PW/Gb+JLya982WJY5beObZHKBxhsfMQQACM4NdtFDHBEkUUaxxooVEQYCgdAB2FOxS0AFFFFABRRRQAUHpRRQBxfiX4fx67r8eu2muanpOqxwiES2kg2sgJIBU9RknvTIvh694Y18S+I9S12FGDC1m2QwOQeC6IBv/ABOD3rtsCgADoKAIwkNtBgKscUa4AHAVQP0wK8nv7nStU+HGseNfEdpBeC4EzabFcx7hDFnZCiA/dJID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"height": "195",
"width": "906",
"top_left_x": "577",
"top_left_y": "790"
},
{
"title": "heimUFT_EQ0182_p085",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103458924",
"modified": "20260602103458924",
"kind": "Equation",
"latex": "\\phi(n)=S \\varphi(n) \\check{ } n+C, \\quad \\check{ }{ }",
"displayMode": "true",
"refnum": "M5",
"equation_number": "(M5)",
"page": "085",
"canonical_uri": 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{
"title": "heimUFT_EQ0183_p085",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103458959",
"modified": "20260602103458959",
"kind": "Equation",
"latex": "",
"displayMode": "true",
"refnum": "M6",
"equation_number": "(M6)",
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",
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{
"title": "heimUFT_EQ0184_p085",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103458999",
"modified": "20260602103458999",
"kind": "Equation",
"latex": "",
"displayMode": "true",
"refnum": "M6",
"equation_number": "(M6)",
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"height": "90",
"width": "1374",
"top_left_x": "310",
"top_left_y": "1807"
},
{
"title": "heimUFT_EQ0185_p085",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103459044",
"modified": "20260602103459044",
"kind": "Equation",
"latex": "S \\frac{\\varphi}{\\Psi} \\breve{ } \\partial=\\frac{u}{v}, \\quad \\text { where } \\frac{\\varphi}{\\Psi}=\\frac{v \\grave{ } u-u \\grave{v}}{v(n) v(n-1)}",
"displayMode": "true",
"refnum": "M6a",
"equation_number": "(M6a)",
"page": "085",
"canonical_uri": 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{
"title": "heimUFT_EQ0186_p085",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103459080",
"modified": "20260602103459080",
"kind": "Equation",
"latex": "\\partial_{\\epsilon} \\ln \\varphi \\approx \\frac{\\partial_{\\epsilon} \\varphi}{\\varphi} \\quad\\left(0<\\left|\\partial_{\\epsilon}\\right| \\ll 1\\right)",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "085",
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"height": "122",
"width": "547",
"top_left_x": "758",
"top_left_y": "2567"
},
{
"title": "heimUFT_EQ0187_p086",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103459110",
"modified": "20260602103459110",
"kind": "Equation",
"latex": "\\breve{\\partial}_{\\epsilon} e^{\\varphi}=e^{\\varphi}-\\exp \\left(\\varphi-\\breve{\\partial}_{\\epsilon} \\varphi\\right)=e^{\\varphi}\\left(1-\\exp \\left(-\\breve{\\partial}_{\\epsilon} \\varphi\\right)\\right)",
"displayMode": "true",
"refnum": "156",
"equation_number": "(156)",
"page": "086",
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",
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"width": "819",
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},
{
"title": "heimUFT_EQ0188_p086",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103459148",
"modified": "20260602103459148",
"kind": "Equation",
"latex": "\\breve{\\partial}_{\\epsilon} e^{\\varphi} \\approx e^{\\varphi} \\breve{\\partial}_{\\epsilon} \\varphi",
"displayMode": "true",
"refnum": "156",
"equation_number": "(156)",
"page": "086",
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{
"title": "heimUFT_EQ0189_p086",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103459188",
"modified": "20260602103459188",
"kind": "Equation",
"latex": "f=f(\\varphi), \\quad \\check{\\partial}_{\\varphi} f \\cdot \\check{\\partial} \\varphi=f(\\varphi)-f(\\varphi-\\check{\\partial})",
"displayMode": "true",
"refnum": "M8",
"equation_number": "(M8)",
"page": "086",
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"height": "56",
"width": "703",
"top_left_x": "680",
"top_left_y": "861"
},
{
"title": "heimUFT_EQ0190_p087",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103459220",
"modified": "20260602103459220",
"kind": "Equation",
"latex": "S_{n}^{n} \\varphi=\\varphi(n)",
"displayMode": "true",
"refnum": "157",
"equation_number": "(157)",
"page": "087",
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{
"title": "heimUFT_EQ0191_p087",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103459253",
"modified": "20260602103459253",
"kind": "Equation",
"latex": "S u ð v=u v-S v^{\\prime} \\partial u",
"displayMode": "true",
"refnum": "158",
"equation_number": "(158)",
"page": "087",
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"title": "heimUFT_EQ0192_p088",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103459288",
"modified": "20260602103459288",
"kind": "Equation",
"latex": "1 \\leqq i \\leqq L<\\infty, \\quad 1 \\leqq \\kappa_{i} \\leqq n_{i} \\leqq N_{i}<\\infty",
"displayMode": "true",
"refnum": "M9",
"equation_number": "(M9)",
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"height": "81",
"width": "691",
"top_left_x": "687",
"top_left_y": "552"
},
{
"title": "heimUFT_EQ0193_p088",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103459324",
"modified": "20260602103459324",
"kind": "Equation",
"latex": "\\check{\\partial}_{i} \\varphi=\\varphi-\\varphi\\left(\\ldots, n_{i}-1, \\ldots\\right)",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "088",
"canonical_uri": 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{
"title": "heimUFT_EQ0194_p088",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103459358",
"modified": "20260602103459358",
"kind": "Equation",
"latex": "\\left(\\check{\\partial}_{i} \\times \\check{\\partial}_{k}\\right)_{-}=0, \\quad \\text { where }(a \\times b)_{ \\pm}=a b \\pm b a",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "088",
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"height": "72",
"width": "750",
"top_left_x": "660",
"top_left_y": "1183"
},
{
"title": "heimUFT_EQ0195_p088",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103459407",
"modified": "20260602103459407",
"kind": "Equation",
"latex": "\\Im \\varphi=\\sum_{j=1}^{\\lambda} \\Im_{\\Psi_{j}} \\varphi \\Im \\Psi_{j}, \\quad \\partial_{\\Psi_{j}} \\varphi=\\left(\\varphi-\\varphi\\left(\\ldots, \\Psi_{j}-\\Im \\Psi_{j}, \\ldots\\right)\\right)\\left(\\Im \\Psi_{j}\\right)^{-1}",
"displayMode": "true",
"refnum": "M9a",
"equation_number": "(M9a)",
"page": "088",
"canonical_uri": 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"height": "143",
"width": "1089",
"top_left_x": "488",
"top_left_y": "1537"
},
{
"title": "heimUFT_EQ0196_p088",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103459445",
"modified": "20260602103459445",
"kind": "Equation",
"latex": "\\phi=S_{1+\\kappa_{1}}^{N_{1}} \\ldots S_{1+\\kappa_{L}}^{N_{L}} \\varphi\\left(n_{i}\\right)_{1}^{L} \\prod_{k=1}^{L} \\check{\\partial} n_{k}, \\quad \\Im_{i} n_{k}=\\delta_{i k}",
"displayMode": "true",
"refnum": "M10",
"equation_number": "(M10)",
"page": "088",
"canonical_uri": 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"height": "140",
"width": "783",
"top_left_x": "641",
"top_left_y": "2001"
},
{
"title": "heimUFT_EQ0197_p088",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103459479",
"modified": "20260602103459479",
"kind": "Equation",
"latex": "\\left|\\varphi\\left(n_{i}\\right)_{1}^{L}-\\varphi\\left(n_{i}^{\\prime}\\right)_{1}^{L}\\right|<\\varepsilon, \\quad\\left|\\varphi\\left(n_{i}\\right)_{1}^{L}-g\\right|<\\varepsilon",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "088",
"canonical_uri": 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{
"title": "heimUFT_EQ0198_p089",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103459510",
"modified": "20260602103459510",
"kind": "Equation",
"latex": "\\lim _{n_{1} \\rightarrow \\infty} \\varphi=\\varphi_{1}\\left(n_{i}\\right)_{2}^{L} \\ldots \\lim _{n_{L} \\rightarrow \\infty} \\varphi\\left(n_{L}\\right)=g",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "089",
"canonical_uri": 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"height": "97",
"width": "638",
"top_left_x": "717",
"top_left_y": "390"
},
{
"title": "heimUFT_EQ0199_p089",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103459546",
"modified": "20260602103459546",
"kind": "Equation",
"latex": "\\varphi\\left(t, n_{i}\\right)_{1}^{L}=t^{h} \\varphi\\left(n_{i}\\right)_{1}^{L}",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "089",
"canonical_uri": 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"height": "76",
"width": "351",
"top_left_x": "858",
"top_left_y": "991"
},
{
"title": "heimUFT_EQ0200_p089",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103459581",
"modified": "20260602103459581",
"kind": "Equation",
"latex": "\\breve{\\partial}_{n} \\varphi=\\sum_{i=1}^{L} n_{i} \\breve{\\partial}_{\\eta_{i}} \\varphi\\left(\\eta_{i}\\right)_{1}^{L}",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "089",
"canonical_uri": 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"height": "129",
"width": "381",
"top_left_x": "842",
"top_left_y": "1308"
},
{
"title": "heimUFT_EQ0201_p089",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103459617",
"modified": "20260602103459617",
"kind": "Equation",
"latex": "\\partial_{n} \\varphi=(-1)^{h+1} \\sum_{v=0}^{h-1}(-1)^{v}\\binom{h}{v} n^{v} \\varphi\\left(n_{i}\\right)_{1}^{L}",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "089",
"canonical_uri": 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"height": "132",
"width": "663",
"top_left_x": "701",
"top_left_y": "1516"
},
{
"title": "heimUFT_EQ0202_p089",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103459652",
"modified": "20260602103459652",
"kind": "Equation",
"latex": "\\sum_{i=1}^{L} n_{i} \\breve{\\partial}_{\\eta_{i}} \\varphi\\left(\\eta_{i}\\right)_{1}^{L}=(-1)^{h+1} \\sum_{v=0}^{h-1}(-1)^{v}\\binom{h}{v} n^{v} \\varphi\\left(n_{i}\\right)_{1}^{L}",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "089",
"canonical_uri": 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"height": "134",
"width": "837",
"top_left_x": "612",
"top_left_y": "1726"
},
{
"title": "heimUFT_EQ0203_p089",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103459689",
"modified": "20260602103459689",
"kind": "Equation",
"latex": "\\pm \\sum_{i=1}^{L} n_{i} \\breve{\\partial}_{i} \\varphi\\left(n_{i}\\right)_{1}^{L}=(-1)^{h+1} \\varphi \\sum_{v=1}^{h-1}\\binom{h}{v}(\\mp 1)^{v}",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "089",
"canonical_uri": 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{
"title": "heimUFT_EQ0204_p089",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103459721",
"modified": "20260602103459721",
"kind": "Equation",
"latex": "\\varphi=\\sum_{j=1}^{\\binom{L}{h}} S_{j}, \\quad S_{j} \\sim \\prod_{a=1}^{h} n_{a}",
"displayMode": "true",
"refnum": "",
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{
"title": "heimUFT_EQ0205_p090",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103459757",
"modified": "20260602103459757",
"kind": "Equation",
"latex": "\\breve{\\mathrm{O}}_{\\varphi} F+\\sum_{i=1}^{L} \\breve{\\partial}_{i} F=0",
"displayMode": "true",
"refnum": "",
"equation_number": "",
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{
"title": "heimUFT_EQ0206_p091",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103459791",
"modified": "20260602103459791",
"kind": "Equation",
"latex": "\\sum_{i=1}^{L} n_{i} \\Im_{i} \\varphi=\\lambda \\varphi",
"displayMode": "true",
"refnum": "159",
"equation_number": "(159)",
"page": "091",
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{
"title": "heimUFT_EQ0207_p092",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103459824",
"modified": "20260602103459824",
"kind": "Equation",
"latex": "\\sum_{i=1}^{L} n_{i} \\breve{\\mathrm{O}}_{i} \\varphi=\\lambda \\varphi",
"displayMode": "true",
"refnum": "",
"equation_number": "",
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"top_left_y": "1027"
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{
"title": "heimUFT_EQ0210_p092",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103459922",
"modified": "20260602103459922",
"kind": "Equation",
"latex": "Z(i)=()_{i}, \\quad \\varphi\\left(n_{i}\\right)_{1}^{L}=\\phi ; n, \\quad \\phi=\\phi\\left(C_{k}, Z(i)\\right)_{i, k=1}^{L, K}, \\quad C_{k} ; n_{i}=f_{k}\\left(n_{i}\\right)",
"displayMode": "true",
"refnum": "M11",
"equation_number": "(M11)",
"page": "092",
"canonical_uri": 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"text": "<$latex text={{!!latex}} displayMode=true />",
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"title": "heimUFT_EQ0212_p092",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
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"title": "heimUFT_EQ0213_p092",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103500036",
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"kind": "Equation",
"latex": "\\left(C_{i} \\times C_{k}\\right)_{ \\pm} \\neq 0",
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"title": "heimUFT_EQ0214_p092",
"text": "<$latex text={{!!latex}} displayMode=true />",
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"tags": "equation heimUFT",
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"displayMode": "true",
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"height": "115",
"width": "551",
"top_left_x": "758",
"top_left_y": "2588"
},
{
"title": "heimUFT_EQ0215_p093",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103500104",
"modified": "20260602103500104",
"kind": "Equation",
"latex": "\\bar{Z}(i)=\\bar{e}_{i}()_{i}, \\quad\\left|\\bar{e}_{i}\\right|=1, \\quad\\left(\\bar{e}_{i}, \\bar{e}_{k}\\right)_{L}=\\hat{A}\\left(n_{i}\\right)_{1}^{L}",
"displayMode": "true",
"refnum": "M11b",
"equation_number": "(M11b)",
"page": "093",
"canonical_uri": 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},
{
"title": "heimUFT_EQ0216_p093",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103500145",
"modified": "20260602103500145",
"kind": "Equation",
"latex": "\\bar{\\varphi}=\\bar{C} ; n, \\quad \\bar{C}_{i}=\\bar{e}_{i} C_{i}",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "093",
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{
"title": "heimUFT_EQ0217_p093",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103500178",
"modified": "20260602103500178",
"kind": "Equation",
"latex": "T_{i_{1} \\ldots i_{m}}=\\prod_{k=1}^{m} \\varphi_{i_{k}}=\\left(\\prod_{k=1}^{m} C_{i_{k}}\\right) ; n",
"displayMode": "true",
"refnum": "M11c",
"equation_number": "(M11c)",
"page": "093",
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{
"title": "heimUFT_EQ0218_p093",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103500216",
"modified": "20260602103500216",
"kind": "Equation",
"latex": "{ }^{m} \\bar{C}={ }^{m}\\left[\\prod_{k=1}^{m} C_{i_{k}}\\right]_{L}, \\quad{ }^{m} \\bar{T}={ }^{m} \\bar{C} ; n, \\quad 0 \\leq m \\leq L",
"displayMode": "true",
"refnum": "M11c",
"equation_number": "(M11c)",
"page": "093",
"canonical_uri": 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"height": "118",
"width": "771",
"top_left_x": "648",
"top_left_y": "1484"
},
{
"title": "heimUFT_EQ0219_p094",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103500255",
"modified": "20260602103500255",
"kind": "Equation",
"latex": "\\left(\\bar{e}_{i}, \\bar{e}_{k}\\right)_{L}=\\hat{A}\\left(n_{i}\\right)_{1}^{L}",
"displayMode": "true",
"refnum": "161",
"equation_number": "(161)",
"page": "094",
"canonical_uri": 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},
{
"title": "heimUFT_EQ0220_p094",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103500285",
"modified": "20260602103500285",
"kind": "Equation",
"latex": "g_{i k}={ }^{2} \\bar{C} ; n=\\left(C_{i} \\cdot C_{k}\\right) ; n",
"displayMode": "true",
"refnum": "162",
"equation_number": "(162)",
"page": "094",
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"top_left_x": "824",
"top_left_y": "1722"
},
{
"title": "heimUFT_EQ0221_p095",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103500316",
"modified": "20260602103500316",
"kind": "Equation",
"latex": "\\prod_{k=1}^{l-2} C_{i_{k}} ; C_{l-1} ; C_{l} ; \\prod_{k=l+1}^{m} C_{i_{k}}",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "095",
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"height": "140",
"width": "435",
"top_left_x": "813",
"top_left_y": "758"
},
{
"title": "heimUFT_EQ0222_p095",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103500346",
"modified": "20260602103500346",
"kind": "Equation",
"latex": "C_{i_{1} \\ldots i_{m}}^{T l-1, l}=\\prod_{k=1}^{l-2} C_{i_{k}} ; C_{l} ; C_{l-1} ; \\prod_{k=l+1}^{m} C_{i_{k}}",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "095",
"canonical_uri": 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"height": "133",
"width": "593",
"top_left_x": "735",
"top_left_y": "1005"
},
{
"title": "heimUFT_EQ0223_p095",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103500378",
"modified": "20260602103500378",
"kind": "Equation",
"latex": "{ }^{m} \\bar{C}_{ \\pm(l-1, l)}=\\frac{1}{2}\\left({ }^{m} \\bar{C} \\pm{ }^{m} \\bar{C}^{\\times l-1, l}\\right)",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "095",
"canonical_uri": 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"height": "106",
"width": "533",
"top_left_x": "767",
"top_left_y": "1297"
},
{
"title": "heimUFT_EQ0224_p095",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103500410",
"modified": "20260602103500410",
"kind": "Equation",
"latex": "\\begin{aligned} 2 C_{ \\pm(l-1, l) i_{1} \\ldots i_{m}} & =C_{i_{1} \\ldots i_{m}} \\pm C_{i_{1} \\ldots i_{m}}^{T l-1, l} \\\\ & =\\prod_{k=1}^{l-2} C_{i_{k}} ; C_{l-1} ; C_{l} ; \\prod_{k=l+1}^{m} C_{i_{k}} \\pm \\prod_{k=1}^{l-2} C_{i_{k}} ; C_{l} ; C_{l-1} ; \\prod_{k=l+1}^{m} C_{i_{k}} \\\\ & =\\prod_{k=1}^{l-2} C_{i_{k}} ;\\left(C_{l-1} ; C_{l} \\pm C_{l} ; C_{l-1}\\right) ; \\prod_{k=l+1}^{m} C_{i_{k}} \\\\ & =\\prod_{k=1}^{l-2} C_{i_{k}} ;\\left(C_{l-1} \\times C_{l}\\right)_{ \\pm} ; \\prod_{k=l+1}^{m} C_{i_{k}} \\end{aligned}",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "095",
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"width": "1141",
"top_left_x": "461",
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},
{
"title": "heimUFT_EQ0225_p095",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103500455",
"modified": "20260602103500455",
"kind": "Equation",
"latex": "\\left.{ }^{2} \\bar{C}=\\left[C_{i} ; C_{k}\\right)_{ \\pm}\\right]_{L}, \\quad{ }^{2} \\bar{C}_{+}={ }^{2} \\bar{C}_{+}^{x}, \\quad{ }^{2} \\bar{C}_{-}=-{ }^{2} \\bar{C}_{-}^{x}",
"displayMode": "true",
"refnum": "M12",
"equation_number": "(M12)",
"page": "095",
"canonical_uri": 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{
"title": "heimUFT_EQ0226_p096",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103500496",
"modified": "20260602103500496",
"kind": "Equation",
"latex": "\\mathrm{sp}_{j=l}{ }^{m} \\overline{\\mathrm{C}}=\\left\\{{ }^{[m-2]}\\left[\\sum_{l=1}^{L} \\prod_{k=1}^{j-1} ; C_{i_{k}} ; C_{l} ; \\prod_{k=j+1}^{l-1} ; C_{i_{k}} ; C_{l} ; \\prod_{k=l+1}^{m} ; C_{i_{k}}\\right]_{L}={ }^{m-2} \\bar{C}\\right.",
"displayMode": "true",
"refnum": "M12a",
"equation_number": "(M12a)",
"page": "096",
"canonical_uri": 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"height": "143",
"width": "1093",
"top_left_x": "486",
"top_left_y": "694"
},
{
"title": "heimUFT_EQ0227_p096",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103500533",
"modified": "20260602103500533",
"kind": "Equation",
"latex": "\\mathrm{sp}^{2} \\bar{C}=\\sum_{i=1}^{L} C_{i}^{2}, \\quad \\mathrm{sp}_{i=k}{ }^{m} \\bar{C}_{+(i, k)}={ }^{m-2} \\bar{C}, \\quad \\mathrm{sp}_{i=k}{ }^{m} \\bar{C}_{-(i, k)}={ }^{m-2} \\overline{0}",
"displayMode": "true",
"refnum": "M12a",
"equation_number": "(M12a)",
"page": "096",
"canonical_uri": 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Ef2rWpLb/n3bUZBGfbC4NAHWweINLutal0i2vopr6GPzJYoju8oZA+YjhScjAPJ9KoXNtpeoeOLKYaxJ/aWmQSN/Z8VwNu1wF3yRjk4zxnHUVoaRoOlaDYCy0qwhs4O6wrtJPTJPUn3JzXGeBbK0n8deMdYs7aOK3iuI9NhKL1MSgyknuSzDk8nFAHoo6Cue1/xronhvULPT9QunF7esqW9tFEzvIS20dBgc8cmugLYBPHHWvMdF0V/GHxOu/Gd9Cy6bpY+x6SsikGVlzumx/dyzbT3yD/DQB6gORRRRQAUUUUAFZfiDU4NF8P6hqdzCZobSB5Xi4JdQCSOeOelalUdW0qz1vS7nTNQiMtpcoY5UDFSwPuCCKAPO9a+BvgvXCbqySfT3kG5Xs5QY2z32sCMf7uKg+Cz6xa/8JNo19fyX2n6XfC3tLqQkhiu4OASTwAqHGeN1dJZfDXTbC2FnDq/iAWIG0Wg1KQRhf7oxgge2a6jTNKsNHsI7LTrSK1tYx8sUS4A9/c+/WgDx74K3ltD4y8c2Uk8aXEt9vjhLYZ1V5Q2B3xkfmK7T4n6oLXwdd6Vbp9o1bV0a0s7SIgySlxhiB12gZJPQd+teZfDjwToXjDxJ41/ti2kke11IGCWOZo2Ql5c42n2H5V7T4e8IaL4YEjadasJ5QBJczSNLK47AuxJx7dPagCLwR4dPhTwZpmjlw0ltF++YdDIxLPz6ZY4q3oo11bnUzrEto8TXTfYVtwcpB/DvJ/i9fepPEExttDvLlryS0igheWWaMLvVFUk7SwIB46kH8+a5z4exaunwu0yWa6N1qlxAbkS30jOCZCXXJ5bABFAHb9qK5rPjb/qX/wDyNRnxt/1L/wCU1AGrrM81tpF3cQ3KWzQxtIZXj3hQBk8ZFYfw51HVtW8CadqetXHn312GmZhGEAUudgAUYxt2/nVX4iajc6b8K9ZluzCt3JafZ2MWQhaUiP5c84+b+tZmh2EPjDRUs7bV7+y0bSSNNjgsnMEskkQCl5G6gdMIMcHJJyAAD0kdKKaihI1QZwoAGTn9adQAUUUUAeJfF+G58MePvDfj2GB5bW2K29yEHIwWPf8AvK7AHplRXr2k6zp+t6bFqGm3cV1aygFZIz+hHY+x5FWbuztr60ltbu3int5V2yRSqGVh6EHg1wTfBnwnFdvc6eNR0xm+8tlevGD+ecD2FAHX6z4h0rw/bCfVL2K2RjhAxy8h9FUZZj7AE1pjkCuZ0LwD4c8P3f221sPNvv8An7upGnl/BnJx+GK1NUsdQvfKFjrE2nbM7/Kgjk35xgHepxjB6etAFPXrqe31zwxFDKyR3GovHMo/jUWs7AH8VU/hW+Oled6/o2tprvhhZPFd1Iz6jII3NpADGRazktwmDwCOf71dJbaNrkFzFLN4qup4kYF4WtIFDgdRkJkZ9qAKHjqVro6L4eX7usXyxTj1t41Msg+hChT7Ma6a6uYrO3aeY7Y0x91Sx64AAHJJ6YA/OuS8UZX4keBpGB8syXqZ7bjBkforCuk13U00Xw/qOpyAMlpbSTkH+LapOPxxQBkeD9Y0nxF/auq6bpcllIbw2lzJPAsckzxADJxkkDOBnkYrd1S9TTdJvL+QfJbQPM2fRVJP8q5n4ZWX9n+ANLhlkD3UsX2u5OctvmPmfN6HDfpWf8RvENpe/DnVotGvbe8nupY9MX7PKJB5sjKpTgnnaTxQBQ8EatF4S+GuhWzWd7qOq3sDXptbOLfK4kYvvboFXDKMkj0GSK7PX7CTxD4OurYRSW9zPbCSFW4eGYAPGeP4lcKfqK5fwQ82geL9e8M6lOstx5cF7aTsu3zLfYIyo/2EZcAe59zXoTOqxl2YBANxOeMdc0AZXhTWf+Eh8J6Vq5AVru2SRwvQOR8w/PNbNcX8KImi+F+ghhjdCzj2DOxH6EV2lAGLrw8R7Yf+EfbSw+5vN/tASEYwMbdnfr1rGA+JeOvhL/vm5/xrssCloA43HxL/AL3hL/vm5/xq3pQ8b/2in9sN4fNlhvM+xrN5mcHGN/HXH6109JgelAC0UUUAFFFFABRRRQAUUUUAFeH/ABTS68H/ABR8P+PFheTT1AtrooMlPvA/mjnHup9q9wqve2NrqNpLaXtvFcW8o2vFKoZWHuDQBFpuqWWs2EV9pt3Dc20oykkTBgfb6+3aoNW8QaXocUb6lfRQeawSJGOXkY8AKoyWP0Brj/8AhTHhOG6efTzqem7+qWd86Kfzya39C8CeHvD919ss7HzL5hg3lzI0034O5JH4YoA2tQ1G20vT57+9mENrboZJXIJ2qOvTmqPhzxLp/irTG1LSpJJbPzWjSR4igfHUrnnGT37g1y3xQW+1rTbTwdpSE3OsSgTy7TstrdCGd27dQAB35ArstD0az8PaHZ6TYJstrWIRoD1PqT6knJJ9TQBoUUUUAFFFFABXC634Z8KfELVdTsdV0/dfaVIkBuEk2SgNGsgII6r85HzZGQa7quQv/h1pF54gn1y3utU07UbggzzWV48fm4AA3DkYwBxQB5bf+CLj4Y+PvC58LaveSx6neCGWymcEsgKli2MBl2k87flwDmtf42XEVp4z+HtxPJ5UMV88jyZxtUSQEnPsMmvTNJ8JaVpN8dQVZ7rUGXZ9svZ2nlC/3VZido9hgV5j8cLWC+8YfD+zuYxJBPevHKh/iVpIAR+VAHsbXVqll9qaaEWwj3+buGzZjOc9MY79K808C6Y2vfEnxD49MbpYTgWenM4x5yqFUygdcHYMHvk1t6d8JfCGm3CvDYTSQq+9bae5kkgB/wBwnDf8CzXbAYGFGOMD2oAytXXXW1HS/wCyZrSOzWYtf+eCXaPHAQDvn+lbFeeWf266+M9zF/a13NZ6dpYeaAttiSaVjtUIP9gZycnpXTXx8VfbJP7PGjfZcjy/P83f05zjjrQBu0VzWfG3/Uv/APkar+lnX/Nk/tf+zfLx+7+xiTOffdQBzcWra3L8YH0T+0FfSrfTDeSRJAq4dpNqozHJ4HPGM13GT6fhXkOn68J/iX4ltbK7WDUtWvl06Cdo9wt0tocuwB4LEltoPGQScgbW9H0Dw9D4fimSO/1G8ed97yX1yZWJ9uw+gAFAGzRijtRQAYrmvH+gyeJfAusaTDzNPBmIHu6kOo/EqK6WkwKAPKPgn4utrzwvH4YvJBBrGll4Tby8O6BiQQO+PukdRtz3r1R5FjRnd1RFGWZjgAep9K5TxJ8NPCvim6N5qGmhb3/n5t3MTn3ODhjwOSDVK3+EnhpCn2xtT1JEO5Yb6/kkQH/dBAP40AdTpeu6drcdxJpd3HdRwSmF5I+U3gAkBujYyOmfStMdKrQ2UNrZLa2cUdrEibIkhQKsY7YXGBj0rD/sHxB/0ON5/wCAVv8A/EUAdLTJZFhieR22og3E+gFc9/YXiD/ocbz/AMArf/4itDVbec+Gb23ErTXBs3TzCAC7bCMkDgc88UAYnw8El74XGt3Kn7VrMz30u7qFY4jX6CMIB9KdrHiHRJvE2j+HbvTZb6e5uHeCRoA0UMkS7i25uNy9OM4zzip/h7Ikvw58NsnI/s2BT9QgB/UGsNLiPVPjRdyyyIINB05Ldd7AYnuCDkH1KADH888AHoQ6V51dz28nxmuL+7mWOy0LRAXkcgCOSWQ9ef7in/PXt7jVrC0vbezuL23iurn/AFEDyASScEnavU8A/ka8Yurq9j1XW/HnmbtKtfEkUVxAE3CW3hHk+YfXaW3L6HJPIGAD1jQtfbXZLo/2PqVhBFt8qW9i8rzwc8opO4Dj+IA8jgVl6LL/AGX8Qtc0ReILuCPVrdB0VmJjmx6ZZVb6sfWurjlSVA0bq6su4MpyCD0INcey7vjVGy/8s/Dzh/8AgVwuP/QTQB21Rzeb5Mnk7BLtOzfnbu7Zx2qSjFAHGD/hZWPveEv++bn/ABpcfEv+94S/75uf8a7KigDjMfErP3vCf/fNz/jXV2X2v7FB9v8AJ+17B53kZ8vdjnbnnGemasUUAFFFFABRRRQAUUUUAFFFFAHlnx70mbUvh01zApZ9PukuW2jJ2YKH8t4P0Br0DQdYh1vQNP1SF1aO6t0lyCDgkcj6g5B+laEsMU8TxTRrJG4KujjKsD1BB6iuPh+Guj2aSW+n3usWOnysWawtb944cnrgdQD6AigDnPh1anVviR408WKM2ss4sLaVTkSBMbyPUfKnPufSvVqqabpllpOnQafp9slvaQrtjiQYCj/HvnrmrfSgAooooAKKKKAExUF4bv7JL9i8r7TtPl+dnZn3xzVijAzQB5VpPgTxfpHj3UvFqX+iyXOoxmOWAxyhFXKkbT1z8g6+9eqAcdMH2owKWgAooooAKKKKACjFFFABRRRQAUUUUAFFFFABXL+PfFcXg7wle6s4DTKPLtkP8crDCj+ZPsDXUVS1QWC2E0+prb/ZIFM0jTqCiKoyWOfQZoA+UfBfxVu/Bh1GdNKt7++1Gbzbi6nkYO3Xjj3LH8faur/4aT1jp/YFj/39evebGw0K/sYLy0sbCW2njWSORYEwykZBHHoatjSdNx/yD7T/AL8r/hQB89/8NJ6z/wBACw/7+vVe5/aN8SSxstvpOmQsQQGbe+3Pf7w5r6M/snTf+gfaf9+V/wAKik0nSQC0mnWQUDJZoV4A9eOlAHnXwIS5vPDOqeIL+UzX2q37PJKRyyqAB+RLgAdK9Wqjpkmny2SyaWbZrRidjWxXYTkg4xx1Bq8OlACYFLiiigBp784Ncn4J8HT+E7OaKfV5b5pLiWfHlCNAznJJA5Y9OSfoBXW4FG0ccDjpQAADAowKWigAooooAKKKKACjFFFABgVS1M6j9jb+yxa/asjH2rdsx3zt5q7RigDy/wAC+BPFHg3WtTvDfaTdRarcJNdKFkDJhmJ2fg7dfb3r0/AowKWgDkPiVp+r6t4D1LTtDt/PvbkJEqiQIdpcbuSQPu7vzrWsrGabQxY3iC0UxiNY7SdlaJAMKBKu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"height": "131",
"width": "1082",
"top_left_x": "495",
"top_left_y": "934"
},
{
"title": "heimUFT_EQ0228_p096",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103500569",
"modified": "20260602103500569",
"kind": "Equation",
"latex": "\\begin{aligned} & \\bar{D} ;{ }^{m} \\bar{C}={ }^{m+1} \\bar{W}, \\quad \\operatorname{sp} \\bar{D} ;{ }^{m} \\bar{C}={ }^{m-1} \\bar{W}, \\quad D ;{ }^{m} \\bar{C}={ }^{m} \\bar{W} \\\\ & \\bar{\\partial}=\\sum_{i=1}^{L} \\bar{e}_{i} \\widetilde{\\partial}_{i}, \\quad \\bar{\\partial} \\varphi=\\operatorname{GRAD}_{\\mathrm{L}} \\varphi, \\quad \\bar{\\partial} ;{ }^{m} \\bar{C}=\\widehat{\\operatorname{DIV}}_{\\mathrm{L}}{ }^{m} \\bar{C} \\\\ & \\operatorname{sp} \\bar{\\partial} ;{ }^{m} \\bar{C}={\\overline{\\mathrm{DIV}_{\\mathrm{L}}}}^{m} \\bar{C}, \\quad \\bar{\\partial} ;{ }^{m} \\bar{C}-\\left(\\bar{\\partial} ;{ }^{m} \\bar{C}\\right)^{x}=\\operatorname{ROT}_{\\mathrm{L}}{ }^{m} \\bar{C} \\end{aligned}",
"displayMode": "true",
"refnum": "M12b",
"equation_number": "(M12b)",
"page": "096",
"canonical_uri": 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},
{
"title": "heimUFT_EQ0229_p097",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103500604",
"modified": "20260602103500604",
"kind": "Equation",
"latex": "\\left(\\widehat{\\mathrm{DIV}}_{\\mathrm{L}} \\mathrm{ROT}_{\\mathrm{L}}\\right)_{i k l}=\\check{\\partial}_{i}\\left(\\check{\\partial}_{k}()_{l}-\\check{\\partial}_{l}()_{k}\\right) \\neq 0",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "097",
"canonical_uri": 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},
{
"title": "heimUFT_EQ0230_p097",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103500643",
"modified": "20260602103500643",
"kind": "Equation",
"latex": "\\begin{aligned} \\left(\\overline{\\mathrm{DIV}_{\\mathrm{L}}} \\mathrm{ROT}_{\\mathrm{L}}\\right)_{l} & =\\sum_{i=1}^{L} \\check{\\partial}_{i}\\left(\\check{\\partial}_{i}()_{l}-\\check{\\partial}_{l}()_{i}\\right) \\\\ & =\\sum_{i=1}^{L} \\check{\\partial}_{i}^{2}()_{l}-\\sum_{i=1}^{L} \\check{\\partial}_{l} \\check{\\partial}_{i}()_{i} \\\\ & =\\operatorname{DIV}_{\\mathrm{L}} \\operatorname{GRAD}_{\\mathrm{L}}()_{l}-\\left(\\operatorname{GRAD}_{\\mathrm{L}}\\right)_{l} \\operatorname{DIV}_{\\mathrm{L}}() \\end{aligned}",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "097",
"canonical_uri": 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"height": "321",
"width": "917",
"top_left_x": "575",
"top_left_y": "486"
},
{
"title": "heimUFT_EQ0231_p097",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103500694",
"modified": "20260602103500694",
"kind": "Equation",
"latex": "\\begin{gathered} \\operatorname{ImROT_{L}=2}={ }^{2} 0, \\quad \\operatorname{sp~ROT}_{L}=0 \\\\ \\overline{\\mathrm{DIV}_{L}} \\mathrm{ROT}_{L}=\\mathrm{DIV}_{L} \\mathrm{GRAD}_{L}-\\mathrm{GRAD}_{L} \\mathrm{DIV}_{L} \\\\ \\mathrm{DIV}_{L} \\overline{\\mathrm{DIV}}_{L} \\mathrm{ROT}_{L}=0, \\quad \\mathrm{ROT}_{L} \\mathrm{GRAD}_{L}={ }^{2} 0 \\end{gathered}",
"displayMode": "true",
"refnum": "M12c",
"equation_number": "(M12c)",
"page": "097",
"canonical_uri": 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"height": "195",
"width": "767",
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},
{
"title": "heimUFT_EQ0232_p097",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103500726",
"modified": "20260602103500726",
"kind": "Equation",
"latex": "\\begin{gathered} S\\left(\\operatorname{GRAD}_{\\mathrm{L}} \\phi \\breve{\\partial} \\bar{N}\\right) ; n=\\text { const }, \\quad \\mathrm{S}_{\\mathbf{m}(\\mathrm{L})} \\operatorname{DIV}_{\\mathrm{L}} \\overline{\\mathrm{G}} \\partial \\mathrm{~V}=\\mathrm{S}_{\\mathbf{m}(\\mathrm{L}-1)} \\overline{\\mathrm{E}} \\partial \\overline{\\mathrm{~V}} \\\\ S S R O \\mathrm{~T}_{\\mathrm{L}} \\bar{\\phi} \\breve{\\partial}^{2} \\bar{F}=S \\bar{\\phi} \\breve{\\partial} \\bar{N}, \\quad \\breve{\\partial} \\bar{N}=\\sum_{i=1}^{L} \\Im_{i} \\overline{\\mathrm{Z}}(i) \\\\ \\partial V=\\prod_{k=1}^{L} \\Im_{k} Z(k), \\quad \\partial \\bar{V}=\\sum_{j=1}^{L} \\bar{e}_{j} \\partial V_{j} \\\\ \\partial V_{j}=\\prod_{k=1}^{j-1} \\Im_{k} Z(k) \\prod_{j+1}^{L} \\Im_{k} Z(k), \\quad\\left(\\bar{e}_{i} \\bar{e}_{k}\\right)_{L}=\\hat{E} \\\\ \\partial^{2} \\bar{F}=\\left[\\Im_{i} Z(i) \\Im_{k} Z(k)\\right]_{L} \\end{gathered}",
"displayMode": "true",
"refnum": "M13",
"equation_number": "(M13)",
"page": "097",
"canonical_uri": 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{
"title": "heimUFT_EQ0233_p098",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103500767",
"modified": "20260602103500767",
"kind": "Equation",
"latex": "\\xi=\\lim _{n \\rightarrow \\infty} \\varphi(n) / \\varphi(n-1)=1+1 / \\xi",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "098",
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{
"title": "heimUFT_EQ0234_p098",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103500800",
"modified": "20260602103500800",
"kind": "Equation",
"latex": "\\partial^{2}-3 \\partial+()=0, \\quad 2 \\xi=1+\\sqrt{5}",
"displayMode": "true",
"refnum": "M14",
"equation_number": "(M14)",
"page": "098",
"canonical_uri": 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{
"title": "heimUFT_EQ0235_p099",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103500892",
"modified": "20260602103500892",
"kind": "Equation",
"latex": "C_{p} \\phi_{k m}^{i}=\\lambda_{p}(k, m) \\phi_{k m}^{i}",
"displayMode": "true",
"refnum": "II-1.3",
"equation_number": "(II-1.3)",
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"height": "72",
"width": "373",
"top_left_x": "845",
"top_left_y": "415"
},
{
"title": "heimUFT_EQ0236_p099",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103500924",
"modified": "20260602103500924",
"kind": "Equation",
"latex": "H_{k m}^{(p)} \\Psi=h_{k m}^{(p)} \\Psi \\quad \\text { and } \\quad L_{k m}^{(p)} \\Psi=l_{k m}^{(p)} \\Psi",
"displayMode": "true",
"refnum": "163",
"equation_number": "(163)",
"page": "099",
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",
"height": "88",
"width": "643",
"top_left_x": "712",
"top_left_y": "669"
},
{
"title": "heimUFT_EQ0237_p099",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103500956",
"modified": "20260602103500956",
"kind": "Equation",
"latex": "H_{k m}^{(p)} \\Psi=\\lambda_{(p)}(k, m) L_{k m}^{(p)} \\Psi",
"displayMode": "true",
"refnum": "164",
"equation_number": "(164)",
"page": "099",
"canonical_uri": 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"height": "85",
"width": "437",
"top_left_x": "815",
"top_left_y": "895"
},
{
"title": "heimUFT_EQ0238_p099",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103500988",
"modified": "20260602103500988",
"kind": "Equation",
"latex": "0=\\int\\left(\\Psi^{*} H_{k m}^{(p)} \\Psi-\\Psi\\left(H_{k m}^{(p)} \\Psi\\right)^{*}\\right) d \\Omega \\Longrightarrow 0=\\lambda_{(p)}(k, m)-\\lambda_{(p)}(k, m)^{*}",
"displayMode": "true",
"refnum": "165",
"equation_number": "(165)",
"page": "099",
"canonical_uri": 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"height": "107",
"width": "1187",
"top_left_x": "438",
"top_left_y": "1059"
},
{
"title": "heimUFT_EQ0239_p101",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103501029",
"modified": "20260602103501029",
"kind": "Equation",
"latex": "m / p=M \\geqq 1, \\quad(M) \\mathrm{MOD}(1)=0",
"displayMode": "true",
"refnum": "15b",
"equation_number": "(15b)",
"page": "101",
"canonical_uri": 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",
"height": "61",
"width": "599",
"top_left_x": "733",
"top_left_y": "995"
},
{
"title": "heimUFT_EQ0240_p101",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103501067",
"modified": "20260602103501067",
"kind": "Equation",
"latex": "\\varphi\\left(n_{i}\\right)_{1}^{L}=\\varphi\\left(x_{k}\\right)_{1}^{N}, \\quad L=\\binom{N}{p}",
"displayMode": "true",
"refnum": "M15",
"equation_number": "(M15)",
"page": "101",
"canonical_uri": 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"height": "118",
"width": "513",
"top_left_x": "774",
"top_left_y": "1621"
},
{
"title": "heimUFT_EQ0241_p102",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103501102",
"modified": "20260602103501102",
"kind": "Equation",
"latex": "(n-1)^{2}-1=p(p-1)(p-2)",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "102",
"canonical_uri": 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"height": "68",
"width": "528",
"top_left_x": "612",
"top_left_y": "1548"
},
{
"title": "heimUFT_EQ0242_p103",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103501132",
"modified": "20260602103501132",
"kind": "Equation",
"latex": "\\begin{gathered} { }^{2} \\bar{g}\\left(x^{\\underline{k}}\\right)_{1}^{N}={ }^{2} \\bar{\\gamma}\\left(Z^{\\underline{k}}\\right)_{1}^{N} ; n, \\quad \\kappa^{\\underline{i}} \\kappa^{\\underline{k}} \\gamma_{i k}-\\alpha(p, \\tau) \\frac{()}{()}=0 \\\\ \\alpha(p, \\tau) \\neq 1, \\quad p \\neq 2, \\quad{ }^{2} \\bar{\\gamma}={ }^{2} \\bar{\\gamma}_{+}+{ }^{2} \\bar{\\gamma}_{-} \\neq{ }^{2} \\bar{\\gamma}^{x}, \\quad{ }^{2} \\bar{\\gamma}=\\bar{\\gamma} \\times \\bar{\\gamma} \\\\ \\left(\\gamma_{i} \\times \\gamma_{k}\\right)_{ \\pm} \\neq 0, \\quad{ }^{2} \\bar{\\gamma}=\\operatorname{sp}\\left({ }^{2} \\bar{\\kappa} \\times{ }^{2} \\bar{\\kappa}\\right), \\quad{ }^{2} \\bar{\\kappa} \\neq{ }^{2} \\bar{\\kappa}^{x} \\end{gathered}",
"displayMode": "true",
"refnum": "M16",
"equation_number": "(M16)",
"page": "103",
"canonical_uri": 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ZXUjBBB4II7UAeY3fjLwv4r1Ro9R8QaZBoFnLkW0lwgN/Ip+8wznylPQfxEZPygZ7/Rtf0jxBBJLpOoW95HEwV2gfcASM4zVIeBPCAGP+EV0Q/8AcPi/+Jq7Y6Pp2hWs6aNpVnab8uYraJYRIwHGcD9aAKXi3UbO10WWC58Rw6FLPhYbt5EVgcgnaGPzH/GuYs/CXiC/tY7qz+KF/c28g3JNDDC6MPYjIP50vgjwncah9o8T+M7JbjXb5mC29ygdbOIHCoinIGRyT/8AXyaf9m8D/Ea90xNlroWp2LajGn3Y7eaI/vQo7AqQxA6UAdlpFvcaNoaQ6lqkt/JArtLeTKFZhuLAkDgYHH4V578TtXstQ0nTtRtBBeWGi6na3d5Mh3rtZgvlDHDFlfJHYbePmGOi8LS6x4knv9b1ZfJ0W9jEWn6a6jmA9ZZRj7zjHGeFJFdJHoWkw6MdHj021TTShQ2qxKIipOT8uMcnmgCSx1Oy1JWksbuG5jQ7S8LhxnrjIyKu1Ba2dtY2kdra28UFvEu2OKJAqqPQAcAVPQAUUUUAFFFFABWdq2rWWiaZcanqM6QWluhaSRz0Hp7nPb1wK0ap6jpOnavbC21Kwtr2AMH8q4iWRdw6HBGM0AeeaX4u8LajqkfiTXvEOkx3CKRp9l9rRhZoeCxwTmVh1P8ACMKO5Poen6haarYxX1jcJcWswJjljbKsMkcflWV/wgnhDp/wiuifX+z4v/iah8TrqOheB7yPwjpkRvIYwlpbQIqqmSASqjjgEtjvQBS8Z31pJNa2A8dQeHLxW3FBJFvkB4AIc9PSqQ8D+KWAI+JGqEHoRaxcjqKueHfh1o+m+H/suqWdvqd/cjfqF3dIJHnkI+b5jk4HQfn15rD8O+Iz4O0PxBot55t3LoN6LWwizmSeOYBreP1JOcfQe1AHpyKyRqrMWIAG496fXPeErbXLfRvM8RXazancytPKkZHl24P3Y0x2UAevJPJ610NABRXMappni241GSXTfEtnZWjEeXBJpnmsuAAcv5gzyCeg61T/ALF8e/8AQ5ad/wCCYf8Ax2gDs6K4z+xfHv8A0OWnf+CYf/Ha2tEtNds45V1rV4NRdiDG0Nn5GwDrn5m3dvSgDZqKWZIImllkVI1GWZyAAPXPpUtee+J9D1fxb44sdIvYni8JW0P2q4Mb4F5LnAiYjsOpHcZ9sAFVLO48TavevoXxUkZDIz/ZbQQyiFSeADnOB0Bro/DnhvWtH1GS41HxZe6vC0ZQW88KKFYkHdkd8Dp71h/EDQrTQ9BTxPoOn29nqOhstwhtoxH5kIIEkbbQMoVJ+mOKs6vrep+Idas9C8M3HkwqsVzql+MZhhY7ljTr+8dcn2GD3oA7yqt9dpY2U95KJDFBG0jiNC7EAZOAASTj0q1RigClpmpWesadBf6fcLcWs6ho5EPDA/qPoelS3V3DY201zczJFbwqXkkc4VVHJJP0rh9Ys7nwFd3PiPR4zLosrGXVdNUgCP1uIc8Bu7L/ABexqGzV/ifcx6jcq0fhGCTda2rfe1F1OPMlHaMEHCHknk9hQB2+k6pa61pkGpWTyNa3C74meNkLLng4YAgHr+NX6aqKoAVQAOAAKdQBS1O+tdP0+W4vb6GxhAINxNIqKhPQ5Y4rz3TNA1fWrdrjS/ivd3sKnaXt4oXCn0OOhqe08Nah4p8falqviu0B0vTZfI0mxk+aJ+5nIPDEgjBPTJHVadr1jbeEPG/h/XtLt4rS21O5GlajFCoVJC4/dOQOAQwxnrg0AdT4a0bUtGtp49T1+61h5HDI88aoUAGMDb1rdridP1TV/E3jNpbGX7N4Z0p5IpJBwb64xtIGRzGhJ5GMsO/btqACiiigAryb4430cFl4YtbltllNq8T3DnoETrn8Gz+Fes1n6poml63BHDqmn217FG+9EuIw6humcEe5oA82+JF/J42+Hesf2Gol0q2j8+S8ZDicxsGKxeoABJfpxgZJO3ofAfjjSPEOh6Pb2lx51+bRRcQRIT5DKuG3kDCjcCBnG7PGa7QQQrCIViQRBdoQKNoHpj0qnpWiaXodu0GlafbWUTtuZLeIIGPqcdTQBw/xaT7MfCestnytP123aY/3Y2PJ/MAfjXpFYfizQIvFHhe/0aVgv2mIhHI+5IDlG/BgKh8H61NrOgQm8Bj1O1Jtb+E9UnThvwPDA9wwoA5P47XnlfDk2XmKn9oXsFtljgAbt+T7DZXRX/ibS9F8OxQaLNb6heeSIdNsrWRZGmYABQAD90cZboAOTXKfExYtb+IngXw1LGk0L3T3lxC67lZUxgEHgghXFehaR4b0TQBJ/ZGlWdiZPvmCEIW9iepoAx/h74Vk8JeGBb3cizaldTNdX0oOd0rdee+AAPrk96ZJ8QLA/EFfBttZ3c+oBd88oAEUKbN+SScngqOB1OM1093cfZbOa48qSXyo2fy4l3M+BnCjuT0Arivh54UutLk1LxLrcKpr+tTGWZM7vs8ZOViB/LP0HpQB31cJ8Yp5rb4U649vnc0caNgfwtKit+hP513dQXVpb39pLa3cEc9vKpSSORQysPQg8EUAcr4E1jSZPB/huys7+3lmOnQhYY3DONkY3EgcjBGCSOvHUiuxrM0jQNH8PwPDpGm2tlG5y4giCbj6k9/xrToA83+Li/boPC2jpky32u242j/nmu7cfoMgmvSK4S2g/wCEp+JH9rDLaX4fR7W2cjiW6kx5rD1CqAn+9nHQ13dABXN6zo3iO+vzNpnittNtdoAtxp8U3I77m5rpK53xhr0ugaBJNaIJdRuXW1sYTz5lw5wg+g5J9lNAHA22heJ/FPi64z4waW28PTBIbk6bDta7ZcOAg+UlFIGTyCxwK63/AIRvxn/0P5/8E8H+NbPhfQo/Dfh6z0tJDK8a7ppj1llY5dz9WJNbVAGFoWma3p7TnV/EB1UOF8sG0jg8vGc/d654+lbtFFAETSKgyzgL6kgV4r4P1Czb9o3xW4uotsto0cbBxh2BhyB7jafyNexalpGnazai21Owtr2AMHEdxEsihhnBwQRnk8+9Zf8AwgnhAjH/AAi2iY/68Iv/AImgDfByBzwfSuR8JeP7DxrqWo2+lWt2LawISS6mAVXck8KAT6HnjtVrxMLzSfB01l4a07N46C1s4bdAiQluNx7Kq8nPsKPA/hK18FeF7bSLdld1zJcTDjzZCBub9AB7AUAdNRRRQAUUUUAFZniHUP7J8NapqOcG1tJZhz3VSR/KtOvP/jRqf9l/C7VtrbZLoJbIM9dzDI/75DUAZXwh1LQtC+Fdg9zqljE7NJNcAzLuDljgEdS20Lx146VqeDdEvr/xbq3jjVoHt5bxBbadbSjDw2wP3mU/dL4DY6jJ9a1fC/gbQND0/TZo9FsE1KG2iR7gW6iQuFAZs4yCTkk11e0egoAWqmowXVzYTQ2d39juWXEdx5Yk8s+u08GrdGKAPMPFUfjLw5orXa+OJLq6kkSC0tl0qBWnmc4VAegGeSfQGrOh+A/FOi6Wlra+ODECzSyY0uJy0jnc5LMct8xPJ9qu2n/FV/EOa9Pz6V4dJt4P7sl4w/eN77Fwv1Zq7nAoA4weG/GgP/I/N/4KIP8AGuxUEKAx3EDlqdRQBBc3UNnbS3NzMsMMSl5JHOAqjufavFLj4m+D/FPiAz69rH2fQ9PlzZ6ebaV/tcgPE8u1SNo/hTPucdK9qvLK11C0ktby2iuLaQYeKVAysPcHg1jDwH4QH/Mq6H+NhEf/AGWgDAh+M/gW5vIba31d5ZZpBGgFpKMsSAOqj1rW8a+OdN8C6dBeajFczm4cxxRW6gszYz3IwO341bTwP4TilSWPwzo0ciEMrpYxgqR0IIXg1zeoeGrrxd8TLa/1O2ePRPD6g2iSLxdXDYYuP9hcL+KjqDQB3dnNLcWUE80LQSSRq7QscshIyVP0qxRgelFABRRRQAUUUUAFGKKKADFeSfEmzXxB8UfBmgIxXdHcSXe0/etztLKfZhEy++6vW68p0KQ6x+0L4huz88OlaclnGfRiUY/qZOPegD1VVVQAqgADAAHSloooAwdc0vXdQlifSfEZ0qNVIdBZRz7znrlulZX/AAjfjT/of2/8E8H+NdnRQBxn/CN+NP8Aof2/8E8H+NaGiaP4hsb4zap4pOpwFCog+wRw4bjncvP4V0dFABRRRQAUUUUAQXFxHa2s1zM22KFGkdj2UDJP5CvL/gRpLR+Dm1qfJe9kaO3B/wCWUCO5Cj0/eNKfxFdH8VtTOk/DHXZ1bDyQfZ1x1JkITj8GJ/Cr/gHT/wCzPh/oFoVCsljGzj0ZgGb9SaANa+1fTNKKf2hqNnab8lBcTrHu9cZPPWuS1vxNoEnijwxKmt6Y8cVzcGR1u0KoPs7gZOeOTiu2ntLa6Km4t4pSudvmIGxnrjNctrum2K+LPCqrZWwVricMBEuCBbyEZ49aANi38T6Fd3EcFtremzzSHCRxXaOzn2AOTWvVZNOsYpBJHZ26ODkMsSgg/XFWaADA9KKKKAOM+HY/0fxJ/wBjDff+jK7PA9Kw/DuhHQYtRT7R5323UJ74nZt2eY2SvU5x61uUAFFFFABRRRQBwvxguobP4V6403/LWNYkHqzOoH+P4VreBtGfQ/CFhbzkveSp9ounPV5n+ZyfxOPoBXG/GmT7e3hPw2OTqerR71HOUXCnPt+8BP0r1bA9KAM288QaPp03kX2rWNtPjPlzXKI2D7E5qD/hLvDf/Qw6T/4Gx/8AxVaM1jZ3D75rWCR8Y3PGCcfjTP7K07/nwtf+/K/4UAMsNX07VN50/ULW7EZw/wBnmWTZ6ZweOlXqhgtbe2BEEEUQPXy0C5/KpqAK9xHLLayxwTGCUoQkoUNsYjAOD1x6Vweu2nivw/ol5qt58QH8m2jLlRpEGWPZRz1JwAK9ExXDax/xVHjqz0FDu0zRyt/qI7PMf9REfocuR3wKAMjwz4L8ZWtg9/N4vaz1HVGF3ex/2bDIRIVA27jzwMDA4GDgVu/8I340/wCh/b/wTwf412eAe1FAFa1jmhs4Y7ifz5lRRJLtCb2xgtgdM+narNFFABRjFFFABivJPiTZr4g+KPgzQEYrujuJLvafvW52llPswiZffdXrdeU6FIdY/aF8Q3Z+eHStOSzjPoxKMf1MnHvQB6qFVQAqgADAwOlLRRQAVx/iDx/Y6D4p03w0LS7u9U1HY0SQgbURmK7mYnjG0ngHpXYV534U8N3N/wCM9T8c65bvBczn7NptrKPmt7ccBmHZ29O2T68AHolFFFABRRRQAUUUUAFGBRRQAYHpXkeg2Sa78fPE1+DustLWDKdQ1yIvLDf8BHmj2NesvIscbyOwVEBYk9h1NeWfA5m1DR9f1+UES6pq0svP93AI/IswoA9VwPQUtFFAHL6ronia81GSfT/Fz2Fq+NlsNOil28Afebk8gmqn/CN+NP8Aof2/8E8H+NdnRQBxn/CN+NP+h/b/AME8H+NbOhadrFhHKNW106qzkGNjapB5YHb5etbVFABRiiigDlfiTdw2Xw28RSzY2tYyxDP95xsX9WFVfhdo8mkeAdNe5YyXl7Et1PIepLqNoP8AuoEX/gNYHx2uZH8HWGjQH97q2oRQbR3UZbP/AH0Er0+GFLeFIY12oihVA7AdKAJKgubmKztpbm4mWKGJS7yO2FRQMkk9hxU9MkijmiaOWNXjdSrKwyGB6gj0oA8/t7e4+JF7Hf30UkPhOFw9pZyLhtQYdJZB2jz91D97qeKk1LTbzwPqFxr3h+3a40advM1PSohkoe88A/vY5Ze/Uc13wAAAAAA6UtAFLTdStNY0+DULCdZ7S4TfFIp4YH/Jq7TIoYoIxHDGkcYzhUUADJyeB70+gArzP423EqeFdMtLNiuoXOrW6WhU4KyDJB/AgfmK9MryjxzINW+M/gbRAfltTJqDjGRxkqf/ACEfzoA9H0TSrfQ9EstLth+5tYliU9yR1Y+5OSfc1oUYooAKKKKACiiigAooooAMVmrpNrHrLarCHjuZIhFKUOFmUfd3DoSOcHqASOlaVGAKAOZm8G2Nx48g8XTXFy97bW5toIdw8tFO7J6Zz8zd66bFGKKADA9KMUUUAFFFFABVe8g+1WksHnTQiRSvmQvtdc9wexqxRQBUsLC20uxhs7KFYbaFQscadAP6k+tW6KKACqlxp9pd3FtPcQRyy2rmSB3GTGxXaSPTgmrdFABgelFFFABRRRQAUUUUAGB6UYFFFABRRRQAUUUUAFcz4w8G2XjSzs7PUri4jtra4Fz5cJUeYwBAByDx8xrpqMUAGB6UUUUAFFFFAFSx060063MFnbxwRF3kKRqANzEsx+pJNW6KKACiiigAooooAKMD0oooAKKKKACiiigAooooAKKKKACqNlpVjp0t1LZ2kMMl3KZp3RADK5/iY96vUYoAKKKKACiiigAooooAKKKKACiiigCjqOlWOr2yW+o2sV1CsiyCOVQy7l6HB4q6AAAAAMdKWigAqCW1gmnhnlhR5YCWicqCUJGCQe2QSPoanooAKKKKACiiigAxRRRQAUUUUAFFFFAFGfSrG51O31Ce0ikvLZWWCZlBaMN12k9Onar1GKKACiiigAooooAKqW1haWktzLbW8cb3MnmzMqgGR8Bcn14UCrdGBQAUUUUAFFFFABRRRQAVRstKsdOlupbO0hhku5TNO6IAZXP8THvV6jFABRRRQAUmB6ClooAKKKKACiiigAooooAKKKKAI5oUnheKVA0bqVdT3B6ioLCwtNLsYrKxt4re2hXbHFEuFUfQVbowKACiiigAooooAKKKKACiiigCjd6VY3t5aXV1axTXFozPbySKCYmPUrnofer2KKKACiiigAooooAKKKKACqK6VYrq76oLSEag8QhNxsG8oDnbnqBk9KvUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABUUciyLuRwwyRkHPTqPrnNcv4q1S7m1TT/C2lXDQ32oBpZ50PzWtqvDuP9pjhFPYkntXRWFjbaZYw2dnEsVtCu1EXoP8AEk55oAt0UUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUARySJGoLuFBIAycZOeP1xUlU9R0+21TT57K7j8y3mXa65x9CD1BHBBHQ1zvhLV7sX2o+GdVuGm1LSmUpcN1ubZvuSH/aHKt7j3oA66iiigAooooAKKKKACkzilrj/ABne3V1dab4W0y4lgvNTkLzzxMVe3tUIMjgjkE8Ivu3tQB2FFIBgYyfxpaACiud8W+K4PCunQzNA91eXc621lZxsFaeVj8q5PCj1J/8ArVga/rHj/wAO6PLrckGhXttbL51zYwJMkixj722RmwxA5JKjgdKAPQaKx/DXiCz8U+HrTWLFm8i5UsFb7yEHDKfcHIrYoAKKKKACiiigArk/FM/iW51Ox0fw5cwWLTRST3N/PD5vlKpUKqr0LMWPXstdZUUkkcUTSSsqRqCWZjgD1zQB5lpniDxf4X+IOm+GvFGoW2rWWrJJ9kvo4BC6ugyVKrx6Dv8AeBz1FepVwel2B8WeMrfxhOjJpenxNDpCMMNOXGHuCDyFI+VR3A3dxnvKACiuN1r4laDoOrz6ZejUPtEG3f5VlJIvKhhhgOeCKfofxG0LxFqsem2AvxcSBivnWbxrgDJ+YjjigDr6KKKACiiigAooooAKKKKACiiigAooooAKzNX1I6fo2pX0CG4ls4JJPJU5LMqltv1PH51meMddudLtbSw0xlOs6pOLWzDDIjPV5SO6ouT+XrWnoukwaLp0dnBvbblpJXbLyufvO5PJYnk0Aed66nxR0XQ5vEX/AAkemztbRm4uNKWxVYlRRuZRJ95sAHuCa77wtri+JPDGnaysZiF3Cshjzna3cfmKxfGlzcatBJ4Q0lh/aGoxbLmXqtnbNkO7e5GVUdSSewNdJpGl22iaPZ6XZpst7SJYYwepCjGT7nrQBforkde+Iuh+HNVfTr8X/nqqt+5s3kUgjjkCodH+Jvh/XNXt9NsxqH2ickJ5tlIi5AJ5JHHANAHaUUUUAFFFFABRRRQB5xPB8RPEP2vUNL8QWWjWy3EqWVo1kJDMiOVVpHbld2M8A8EVf+G3i3UPFOh3Y1aFINU067ezuhH91mXHI9O4x7Z6Gt3xFro0SyVoojdX9y3lWVmh+aeXGQPZQOS3YAmqfgnwwfC2iNBNKs+oXcz3d9OBgPM/LY9h0HsM96AOnorn/Evi/TPCa2zan9qxcFhH5EDS9MZztHHUVz//AAuPwr/d1X/wXS/4UAd5JIkagu4UEgDJxk54/XFSVT1HT7bVNPnsruPzLeZdrrnH0IPUEcEEdDXO+EtXuxfaj4Z1W4abUtKZSlw3W5tm+5If9ocq3uPegDrqKKKACiiigAooooAK4XVh4117XdStdE1m20PT7BkiWdrMTyXEhjV2PzHAUbwM+ufSu6rP1bVrTRdNlv72QpDGAMKMs7E4CKOpYkgAe9AHF+AvFWv3fiDWvCvijyJNU0vY63NuNqzRt0JA47jp64wCDXolcb4L8P3Nrfap4k1eMR6zrLq8kI5FtCqhY4s92AA3Hufpk7mv+ILLw1pZ1DUPPMAcJ+5iaRsnpwKANaivP/8AhcfhX+7qv/gul/wrtNN1CHVdNtr+23+RcRiRPMUq2COMjsaALlFFFABSZxS1x/jO9urq603wtplxLBeanIXnniYq9vaoQZHBHIJ4RfdvagDsKKQDAxk/jS0Acb4gfxXqevnSfD+oW+lW0NqlxPfy23nsWdnVURSQvHlkkn1FYvhfxJ4p0vx/J4M8V3FvqDTWxurK/giEZdQcYZRwOh4xkEdwQa9CvLu30+0mu7udYLeFC8krnAVQOST+Fch4b0mbV/Flz431GF4HlgFnpltIvzxW4Jbe47M5JOOqqcHqcAHc0VQ1bVINF0u41G78wwQLufy0LtjPYCuO/wCFx+Ff7uq/+C6X/CgD0ColmR2ZFkVmXggEZH+FZ+h63a+ItHj1GxaZYJSyqZYyjZBIPB9684v9CTwp8UtHj0GY2sniG0uLe5kllLnfHhzMQ2cvjOM8Z69TQB6wjq2QHBKnBwc4NSVjaB4b0vw1BcRaZC8YuZjPM0krSNJIQBuLMSc8Z+pNbNABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQB514Nl/tf4m+NdXc7ktZItMg/wBgRglx+L813l3dQ2VpNdXMqRQQoZJJHOAqjkk+wHNeffCobdV8dxuP3g8RXDE+xPH9a7nXNGs/EGi3Wk36FrW5QpIAcH2IoA4mw8TeNPGEMup+F7XS7HR1YrbSaqkjSXeONwCH5EJ47mul8I+JT4l0uWSe3NpqNpO1re2pbd5Mq9QD3UjkH3rYsbGDTbC3sbWMJb28axRIP4VAwK8m1ma8tviprnhvSZGgufElvaO0yD/j3VQ6yyD0OxeD6kUAem6R4g0/XJL0afK00dlObaWUKdhcAFgrdDjIBNaEdxFLJJHHKjvGdrqrAlD1APpWdYafpHhTQo7S0SGw0+1XGSQoHuSe5Pc81m+D38N30Wo634c3Omo3TNcTsHHmSL8vAccAe3HJoA6muc8UDxBCltqWgSCZ7QsbjTXAAvIzjIVuquMZU9MnBro6YzKilmIGOSTxx3oAzNC8Q2HiLSU1KwlPlElZFkG14XH3kcHow6EVgWOu6l4u19H0Sc2/hyxmPnXuwMdQkU4McWekYP3n7ngdCa4nXdOvPF+ranrPhK2kOjbRFqKx3BhGubXG5Y8DoFDL5mfmztHc16h4X1bSdY0K3m0YLHZxqIRbhAhtyvHlsv8ACR0x+VAG3Va7u4rK0murmVYoIUMkkjnAVRySfYDk1ZrO1zRrPxBot1pN+ha1uUKSAHB9iKAOJsPE3jTxhDLqfhe10ux0dWK20mqpI0l3jjcAh+RCeO5rpfCPiU+JdLlkntzaajaTta3tqW3eTKvUA91I5B962LGxg02wt7G1jCW9vGsUSD+FQMCvJtZmvLb4qa54b0mRoLnxJb2jtMg/491UOssg9DsXg+pFAHpuka/p+vPfDTpmnSznNtJKFOxnABYKf4sZAOK0w4OfmHHBx2rIttD0jQfDJ021tlttNt4iWSMlSQOWJI5yccnOTXHfC+az8PfCy21TVruGzW9lku5JLmbAy7HZ8zHk7VXqSaAPS8D0rzrxVJ/Y/wAXPB+qK21dQjn024/2lwGjH/fZrvoJ47q3inglWSKVQ6OhyGBGQQe4rzz4nDf4n8AIg/ef22jf8BXBagD0qoJ7iK3VWmmSIO4RS7YyxOAPqTT5JEiALuFHTLHHP+RXMeMp4GtNJHmof+JxZnAYHpKD+AFAHV0VCLmAkATRknphxzmpqACud1fxz4Z0G+Nlqmt2tpdBQ5ikfnB/Cuirmda8b+GdB1A2WqX3k3IUOV+zSPx2OVUigCp/wtLwRj/kZrE/Rz/hXJ+E/H/hSbVNV8TatrtpBe38nkW8MjHdb2kZOxcY4LHc7fUelN8afEPwvrlvZeH7PUWW2vpwNRnW1lUx2y/M6gbc5cgIMA4yc108fxL8CQxJFHqIWNAFVVsZgFA6ADy+KAN3RPFmg+I3mTR9Ut7xoQPMEbZ25z/hW3WDoHirQ/EbXC6NdeeYAvmfuHj2g5x95Rnoa3qAPIvF9wb79oPwVpbnMVvbS3QHYMRIf/aS16tdW8d3azW8oyk0ZjceoIxXkPjAfYf2jfB98/EU9oYAT0LfvVx/4+v517C8iRRvK5CogLMT2HU0AeRfs7Tu3gjUbSQ5EGotjnplEP8AMGvYa8k/Z8tHi8CXt5IpUXmoSSJx1UKi5/MNXrPtmgB1FFFABRRRQAVwvj7R/F+vta2ehPo66auHuo795P8ASG5wjBFPycAkZ+boeOvdUYHpQB5zBb/FoXMH2i68JLbCRfMWFZ92zPzbcr1xXQ+MPGFr4R02KaSKS7vbqTybKyh5kuJD2HoB3P8AiAelxWNf+GdM1LxDpuuXMBa+04OLds8DcMHI6HHUelAHJXev+OvDdomt+ILTRptIUqby3sfM8+1Q8bgx+V9ucn1xx612Oq6/pmjaJLrF/dpHYRp5hlzncD0x6k9gKs6lZRanpV5YTAGK5geF8+jAg/zryX4aRHx7ouiS6nGZNJ8PwJBFBIMpPdgffYdwibAAe7N6UAevW04ubWKcLIglQOFddrKCM4I7EU6eeO3geeWQJEil2djgAAdamwKhmljt4JJ5DtjRS7HHQAdaAOV/4Wn4H/6GWx/76P8AhS/8LS8Df9DLY/8AfR/wqH/haHgj/oKf+SU3/wARSf8AC0PA/wD0FP8AyRm/+N0AT/8AC0vA3/Qy2P8A30f8K6ayvbfUbKG8s5lmt50DxyJ0ZT3Brkv+FoeB/wDoKf8AkjN/8brrLG8t9RsILu0ffBMgeN9pGQenBoAtVw9j4s1jxVc6gfC9vYLYWVw1qbu/kf8AfSqAW2IgyFGR8xPPpXcV4cPA/wAQPBN9eXHgPUrW/wBJupjMLKVlzk/73y8cDcGBOBkcUAehaB4j1661DWtL1nR4Ir7TI4pUazuNyXSyeZt27wNvMZHJ69cYrmovi3dxeO5fDmqeHpbF4YiwiWYTzzyEKUVAny8hvUj1IwcO8BfEXVdX8UXXhvxRoaaZrSQeYJI1IEijHBBz/eJBBIPPTvlWSqf2ptRJAJXTwRkdD5Uf+JoAva149+Inh9H1S/8AA0I0eP5pBHeCSWNPVipOMDqduB3Nd54V8Uaf4v0KHVtNdzFISjJJw8bg8qw7Hv8AQitidYngkWZUMTKRIHxtK45Bz2xXkP7PdhLB4d1m8XeLK5vttqG7qgwW/HIH/AaAN6KQ6x8eZ0Y5h0PSQEU84mmYEsP+AHFdrqp1BdLuf7KW2N/sItxdOVj3dixAJwOuMe3HWuF8LjZ8cPHQcctBZMme6+WM/rXpO0egoA8n0rQPivpEMqwXXhKSeeQzXFxKbhpZnPdjtxwBgAAAAYFdxoUviGy0CWXxR9luNQR2YDTI2ZSnG0AEZLde1dDgelGB6UAec6R461u++J194fvtMttO0+zsTdSF5BJKBlcFmB2jhuRz35PWpJvEnjPxBdpN4R0mxj0YSAC+1QsPtIzy0cYIO3HIJ+9Xm2u2uteIbz4m65pc3lW9tLHAxUbjOsHDoO23au4+vyjoTXuXhfWoPEXhrTtXt9oS6gVyq/wNj5l/A5H4UAbNVb2CW5sbiCG5ktpZI2RJ4gC0ZI+8M8ZHvVqjFAHIeG/Et4upN4a8ShItbiQvDOgxFfxD/lonYN/eTt1HHSbxP4on0+5h0XRYFvfEF2uYISfkhToZpT/Cg/NjwKx/iNLb6qlr4dsrc3PiSVxPYtG+xrEqf+PhnHKKOn+0eBmoPADroOs6hoeurjxRcSNcPfyHI1OPPytGf9kcFAPlx7nAB3OkW13ZaVb21/fPfXaJ++uWQIZG6k7RwBz0q/RRQB5X/YfxRHiO71lJfChnmHlQCd53NvDkfIhCgDnknHzHrwAB1PhWLxvHdXP/AAldxo0sBQCD+zhJkNn5t24CurwPSjA9KAPN/E3j7XdM8V+HNKsdFSK01a98nz7w/vHQMgdljBBTAbILc+qjvoa74o166v7jS/BenQXtzbNsur67fba274/1fHLv6gfdyM9xXMeNI7/xB8ZtF0nS7lYJtN02a4a5Ybvs5kym4Du3CY7AkHtitr4Nas974HGm3QC6jpNxJaXKHg7gxbJ/Pr3INAHa6OdSOkWp1kWw1ExjzxbZ8vd3255rivFUn9j/ABc8H6orbV1COfTbj/aXAaMf99mvRa81+Jw3+J/ACIP3n9to3/AVwWoA9KoopuaAHUUUUAFFFFABXm3iHRPiHf8Ai1dU05/DZs7TK2MN68zeWSMGUhVx5mMjqQAcDuT6TRQBxPh+H4jJrcTeIrjw8+mbW3rYrL5m7Hy43AcZqh8SfHuseEtJe60rRhKqzLA11dnbHvYHhEyGfp14HoTzj0WvK/i89xqGpeDvD1mqSXF3qgudrk7QsQ5LY/hw5J+lAHS674o1O1li0jQ9NXUvEDxK8sW/bBag/wAUr9gSDtUcnBrT8MHxE2k58TrYrqBkbAsd2zZxt+936/pXF/DG+u7HxL4u8L6vcGfUoL43izuAGuIpAArcegCfTcB2r1DA9KACue1jxt4a0C9FnqutW1pcbA/lyNztPf8ASuhrm9c8a+G9AvxZ6re+Tc7BIFNtI/HY5VSPWgCl/wALS8EY/wCRmsT9HP8AhXJ+E/H/AIUm1TVfE2ra7aQXt/J5FvDIx3W9pGTsXGOCx3O31HpTfGnxD8L65b2Xh+z1Fltr6cDUZ1tZVMdsvzOoG3OXICDAOMnNdPH8S/AkMSRR6iFjQBVVbGYBQOgA8vigDb0XxdoHiOSWLR9Wt7ySJQzrE3Kg98HtW7WBoPi3QfEUk8ej3XnvEoaQfZ5I8Dt95Rmt+gDz3xpovjfXNZtG0ZtBGk2hEqwag8p8+UdGdVXGFPRc4yMnnAD9Nh+KQ1e1bVLrww2n+YDcLaiXzCnfbuXrXf4HpRQBxnj3xbqXhfQb290zSTdPaxiSSadtkMYJA+rnkfKO3cHgwR+Nb9PCmiSjTvt/iTVLRJ4tPtm2DlQS7lj8iDI5Pc4rO+N91Ivw+Ol26l7jVb2C0iQdWO7fj/xz9ao+Dpr7w78WtW8PaxcRyyajYwXFlIFwFWMEeUg67QN+PUIT1JyAdNpcvxAfQ9SfVINDj1TKmxigZ/L9WEh5PTuKz9f8Ia/qVtper21xYf8ACTWl9HdkuXW3CBWUwqQC23DZJxkkseMgD0OkwPSgCpZLeR2qi+mjlujy5hTag9gDk4Hqf/rVcpMD0FLQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAed6DCdA+MHiSwb5INatotStvQsnySgerZYMfavRMVzvifQpdVjtL7T5Eh1jTJTPZyv90nGHjY9drr8p/A9q1NPvJb3T4LiW2mtZWH7yCYfMjA4IOODyDgjgjBGRQBeryvwUy658ZvGus9UsFi02LPbH38H/ej/AFr1Q9K4X4aeEdQ8K6TqEmrSwvqWpXj3c/lElU3Y+XPfnJ/GgDofFWqRaJ4X1LVpURvsVu86bxn5wPl/M4FZ3w70k6L4A0WyYHzfs6zS56+ZJ87Z/FjWh4o8O23izw7daJeTTw21zsEjwMFfCsG4JBHarel6dBpdmLeAysByzzSGR3OAMsx5JwBQBfrnfFGgXfiQWlg18bfSGYtfxRZElyoxtjDj7qE53dyAAOproqTAHYUARW1tBZ20VtbwpFBEoSONFAVQOAAB0Fc5ceFpLbxZDr+iXS2ckzBdSt2UmO7T+9gdJB2b866migAoxRRQAV5X4KZdc+M3jXWeqWCxabFntj7+D/vR/rXqh6Vwvw08I6h4V0nUJNWlhfUtSvHu5/KJKpux8ue/OT+NAFz4mal/ZPw3164XO97U28YHXdJiMY9/mz+Fc/4ItLXUr680jXdNiN7oCwW9pazASJDbmJdrgHjexDbm5x0zgGus8U+G28TQ6bbNeeRb2uoRXky+Xu84RkkR9RgFsc89Kq6n4QmuvGVt4i0/VZNOmFs1pdrFErm4jzlcbuAynvg8YoA6pESNFRFVVUAAAYAA6V5/q0J174y6JbKd0Gg2Ut7OR0EkvyIp9+Nw+ldnqN3NY6dLPBazXk6gLHBH952JwBnoBnqx4AyelZ3hbQpNItrm6vZUuNW1Gb7TezqOGfGFRe+xFAUewz3NAGnqWkaZq8KQ6np1pexI25UuYVlVW9QGBwa4zxb4P8MW1ppjQeHNIiL6raIxjsY13KZVBU4HII4Irr9U0i11iFIbt7kI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"height": "237",
"width": "1027",
"top_left_x": "520",
"top_left_y": "2407"
},
{
"title": "heimUFT_EQ0243_p104",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103501171",
"modified": "20260602103501171",
"kind": "Equation",
"latex": "\\begin{gathered} \\hat{\\kappa}=\\left(\\kappa^{\\underline{i}} \\kappa^{\\underline{k}}\\right)_{N}, \\quad|\\hat{\\kappa}|_{N} \\neq 0, \\quad 2 \\bar{\\gamma}=\\bar{\\gamma} \\times \\bar{\\gamma}, \\quad \\gamma_{ \\pm i k}=\\frac{1}{2}\\left(\\gamma_{i} \\times \\gamma_{k}\\right)_{ \\pm} \\\\ \\kappa^{\\underline{i}} \\kappa^{\\underline{k}}\\left(\\gamma_{i} \\times \\gamma_{k}\\right)_{+}-2 \\alpha \\frac{()}{()}=0 \\end{gathered}",
"displayMode": "true",
"refnum": "M16a",
"equation_number": "(M16a)",
"page": "104",
"canonical_uri": 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"height": "216",
"width": "1054",
"top_left_x": "504",
"top_left_y": "593"
},
{
"title": "heimUFT_EQ0244_p104",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103501202",
"modified": "20260602103501202",
"kind": "Equation",
"latex": "\\gamma ; n=\\left.\\left.\\right|^{2} \\bar{\\gamma}\\right|_{N} ; n=w^{2}, \\quad w=W ; n, \\quad V=\\kappa \\tau^{M} S W ; n \\breve{\\partial}_{n}, \\quad \\kappa=\\prod_{k=1}^{N} \\kappa^{\\underline{k}}",
"displayMode": "true",
"refnum": "M17",
"equation_number": "(M17)",
"page": "104",
"canonical_uri": 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"height": "136",
"width": "1138",
"top_left_x": "466",
"top_left_y": "1521"
},
{
"title": "heimUFT_EQ0245_p105",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103501239",
"modified": "20260602103501239",
"kind": "Equation",
"latex": "\\Delta s^{2}=g_{i k} \\Delta x^{i} \\Delta x^{k}=\\tau",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "105",
"canonical_uri": 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{
"title": "heimUFT_EQ0246_p105",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103501274",
"modified": "20260602103501274",
"kind": "Equation",
"latex": "{ }^{2} \\bar{\\gamma}=\\operatorname{sp}\\left({ }^{2} \\bar{\\kappa} \\times{ }^{2} \\bar{\\kappa}\\right)",
"displayMode": "true",
"refnum": "166",
"equation_number": "(166)",
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{
"title": "heimUFT_EQ0247_p105",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103501307",
"modified": "20260602103501307",
"kind": "Equation",
"latex": "w=\\sqrt{-\\left|g_{i k}\\right|_{4}} \\Longrightarrow \\boldsymbol{\\partial} V=\\tau^{M} \\cdot w",
"displayMode": "true",
"refnum": "167",
"equation_number": "(167)",
"page": "105",
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"height": "94",
"width": "579",
"top_left_x": "744",
"top_left_y": "2613"
},
{
"title": "heimUFT_EQ0248_p106",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103501339",
"modified": "20260602103501339",
"kind": "Equation",
"latex": "\\begin{gathered} n_{i}\\left(k_{l}^{(i)}\\right)_{1}^{p}=c_{i} ; n, \\quad P_{l}^{(i)} \\leqq k_{l}^{(i)} \\leqq Q_{l}^{(i)}, \\quad c_{i}=c_{i}\\left(\\kappa_{l}^{(i)}\\right)_{1}^{p}, \\quad \\kappa_{l}^{(i)} ; n=k_{l}^{(i)} \\\\ \\varphi\\left(n_{i}\\right)_{1}^{L}=\\varphi\\left(c_{i} ; n\\right)_{1}^{L}=\\phi ; n, \\quad \\phi=\\phi\\left(K_{k}\\right)_{1}^{G} \\end{gathered}",
"displayMode": "true",
"refnum": "M18",
"equation_number": "(M18)",
"page": "106",
"canonical_uri": 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"height": "147",
"width": "1129",
"top_left_x": "468",
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},
{
"title": "heimUFT_EQ0249_p107",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103501380",
"modified": "20260602103501380",
"kind": "Equation",
"latex": "{ }^{2} \\bar{\\gamma} ; n=\\text { const }, \\quad \\xi^{\\underline{k}}=X^{\\underline{k}} ; n, \\quad 1 \\leqq k \\leqq N",
"displayMode": "true",
"refnum": "M18a",
"equation_number": "(M18a)",
"page": "107",
"canonical_uri": 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"height": "65",
"width": "689",
"top_left_x": "689",
"top_left_y": "315"
},
{
"title": "heimUFT_EQ0250_p107",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103501411",
"modified": "20260602103501411",
"kind": "Equation",
"latex": "\\begin{array}{cl} C_{k}=\\kappa_{k} \\sqrt[p]{\\tau}()_{k}, & x_{k}=C_{k} ; n, \\quad C_{k}=X_{k}, \\quad{ }^{2} \\underline{\\gamma} ; n=\\mathrm{const} \\\\ & C_{k} \\neq X_{k}, \\quad{ }^{2} \\bar{\\gamma} ; n={ }^{2} \\bar{g} \\end{array}",
"displayMode": "true",
"refnum": "M18b",
"equation_number": "(M18b)",
"page": "107",
"canonical_uri": 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"height": "133",
"width": "945",
"top_left_x": "561",
"top_left_y": "1030"
},
{
"title": "heimUFT_EQ0251_p107",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103501446",
"modified": "20260602103501446",
"kind": "Equation",
"latex": "(n-1)^{2}-1=p(p-1)(p-2)",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "107",
"canonical_uri": 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"top_left_y": "2627"
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{
"title": "heimUFT_EQ0252_p108",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103501479",
"modified": "20260602103501479",
"kind": "Equation",
"latex": "(n-1)^{2}-1=4(3)(2)=24 \\Longrightarrow(n-1)^{2}=25 \\Longrightarrow n-1=5 \\Longrightarrow n=6",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "108",
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"height": "65",
"width": "1278",
"top_left_x": "397",
"top_left_y": "331"
},
{
"title": "heimUFT_EQ0253_p109",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103501512",
"modified": "20260602103501512",
"kind": "Equation",
"latex": "\\hat{s}=\\operatorname{ROT}_{\\mathrm{N}} \\hat{\\mathrm{E}}, \\quad(\\hat{\\mathrm{~s}} ; \\mathrm{n})_{\\mathrm{n}=1}=\\hat{\\varnothing}, \\quad \\hat{\\mathrm{s}}=\\left({ }^{2} \\overline{\\mathrm{~s}}_{\\mathrm{fffi}}\\right)_{\\mathrm{p}}, \\quad{ }^{2} \\overline{\\mathrm{~s}}_{\\mathrm{fffi}} ; \\mathrm{n}=\\mathrm{SS}_{\\mathrm{o}}^{-}{ }_{\\mathrm{sff}} \\times \\breve{\\partial}_{\\mathrm{sfi}}^{-}",
"displayMode": "true",
"refnum": "M19",
"equation_number": "(M19)",
"page": "109",
"canonical_uri": 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"height": "67",
"width": "1141",
"top_left_x": "461",
"top_left_y": "331"
},
{
"title": "heimUFT_EQ0254_p109",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103501544",
"modified": "20260602103501544",
"kind": "Equation",
"latex": "F_{i} ; n=S_{v=1}^{n_{i}} \\int_{\\tau} \\prod_{l=1}^{p} d \\xi_{(i)}^{l} \\check{\\partial v}, \\quad \\tau c_{i}\\left(()_{(i)}^{l}\\right)_{1}^{p}=F_{i}\\left(C_{k}\\right)_{1}^{N}",
"displayMode": "true",
"refnum": "M20",
"equation_number": "(M20)",
"page": "109",
"canonical_uri": 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"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103501576",
"modified": "20260602103501576",
"kind": "Equation",
"latex": "\\left.\\varphi\\left(x^{\\underline{k}}\\right)_{1}^{N} \\rightarrow \\phi ; n, \\quad \\frac{\\partial \\varphi}{\\partial x^{k}} \\rightarrow\\left(\\frac{\\breve{\\partial}_{k} \\phi}{\\partial C^{\\underline{k}}}\\right) ; n, \\quad d \\varphi \\rightarrow\\left(\\sum_{k=1}^{N} \\partial_{(C}\\right) \\phi\\right) ; n",
"displayMode": "true",
"refnum": "M20a",
"equation_number": "(M20a)",
"page": "109",
"canonical_uri": 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"width": "1036",
"top_left_x": "516",
"top_left_y": "1713"
},
{
"title": "heimUFT_EQ0256_p110",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103501611",
"modified": "20260602103501611",
"kind": "Equation",
"latex": "\\frac{\\partial \\varphi}{\\partial x^{k}} \\Longleftrightarrow \\frac{\\partial_{k} \\phi}{\\partial C^{k}}",
"displayMode": "true",
"refnum": "168",
"equation_number": "(168)",
"page": "110",
"canonical_uri": 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"height": "111",
"width": "250",
"top_left_x": "909",
"top_left_y": "1802"
},
{
"title": "heimUFT_EQ0257_p110",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103501643",
"modified": "20260602103501643",
"kind": "Equation",
"latex": "\\hat{s}=\\left(\\begin{array}{cc} 0 & { }^{2} \\bar{s}_{12} \\\\ -{ }^{2} \\bar{s}_{12} & 0 \\end{array}\\right)",
"displayMode": "true",
"refnum": "169",
"equation_number": "(169)",
"page": "110",
"canonical_uri": 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"height": "166",
"width": "342",
"top_left_x": "858",
"top_left_y": "2286"
},
{
"title": "heimUFT_EQ0258_p111",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103501693",
"modified": "20260602103501693",
"kind": "Equation",
"latex": "M=\\omega \\frac{m}{p}=M \\geqq 1, \\quad(M) \\mathrm{MOD}(1)=0",
"displayMode": "true",
"refnum": "15b",
"equation_number": "(15b)",
"page": "111",
"canonical_uri": 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{
"title": "heimUFT_EQ0259_p111",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103501726",
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"kind": "Equation",
"latex": "\\alpha^{\\underline{k}}=\\alpha_{k}=\\kappa_{k} \\sqrt[p]{\\tau}",
"displayMode": "true",
"refnum": "",
"equation_number": "",
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{
"title": "heimUFT_EQ0260_p111",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103501756",
"modified": "20260602103501756",
"kind": "Equation",
"latex": "\\alpha_{i} \\alpha_{k} \\gamma_{i k}=\\sum_{l, m=1}^{N} \\Im_{i} \\bar{\\Psi}_{l} \\Im_{k} \\bar{\\Psi}_{m}=\\Im_{i} \\bar{\\Psi}_{k} \\bar{\\Psi}",
"displayMode": "true",
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"height": "134",
"width": "617",
"top_left_x": "724",
"top_left_y": "2478"
},
{
"title": "heimUFT_EQ0261_p112",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103501789",
"modified": "20260602103501789",
"kind": "Equation",
"latex": "\\alpha_{k} \\bar{\\gamma}=\\partial_{k} \\bar{\\Psi}",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "112",
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{
"title": "heimUFT_EQ0262_p112",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103501822",
"modified": "20260602103501822",
"kind": "Equation",
"latex": "\\partial_{k} n^{\\underline{k}}=\\sum_{l=1}^{N} \\partial_{l} n^{\\underline{k}}=\\Im n^{\\underline{k}}=1",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "112",
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"height": "134",
"width": "460",
"top_left_x": "804",
"top_left_y": "609"
},
{
"title": "heimUFT_EQ0263_p112",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103501853",
"modified": "20260602103501853",
"kind": "Equation",
"latex": "\\sum_{k=1}^{N} \\bar{\\gamma}_{k} ;() \\breve{\\partial} x^{\\underline{k}}=\\hat{\\kappa} ;() \\breve{\\partial} x^{\\underline{k}} \\quad \\text { where } \\quad \\hat{\\kappa}={ }^{2} \\bar{\\kappa}",
"displayMode": "true",
"refnum": "M21",
"equation_number": "(M21)",
"page": "112",
"canonical_uri": 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"height": "136",
"width": "703",
"top_left_x": "680",
"top_left_y": "840"
},
{
"title": "heimUFT_EQ0264_p112",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103501891",
"modified": "20260602103501891",
"kind": "Equation",
"latex": "\\bar{\\Psi}=S^{2} \\bar{\\kappa} ;() \\grave{\\partial}, \\quad{ }^{2} \\bar{\\gamma}=\\operatorname{sp}\\left({ }^{2} \\bar{\\kappa} \\times{ }^{2} \\bar{\\kappa}\\right), \\quad{ }^{2} \\bar{\\gamma}_{+} \\neq{ }^{2} \\overline{0}, \\quad \\bar{\\Psi} ; n=\\bar{\\xi}",
"displayMode": "true",
"refnum": "M21",
"equation_number": "(M21)",
"page": "112",
"canonical_uri": 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G/hgF2+AQrZJPlg9VwNxA7fe5DQ9Fvfhr8Z9L8O6VqVzc6PqsLStbzNnaNr8kdMgrnIA44r3cYwKAOD0jxF4+udYtbfUfA0Nhp7viW5GpRSGNfUBTz2qx4+8Z6f4b0O8efSpdX8lUaa3WMGKPJG0ysQQuTggcnocY5rta8z+OV0yeAF02JXebVL6C1SNOWY7t+APqo/OgC3cap4Zs/Cuk6tdeGLZ77U4Ekt9MtrNJZpHZAxVRtGQAeScYA5rZ8G6nq2oabKNT8MLoCxPtgt1mVwyEZzhQAOv556VyngS+uoviT4i0jXILdNRgtYHsTHysVqAB5aE87QSucdWycV6kAD29qAOQ8J/EXR/GOr6npunJdrLYNhmmjCiQZ25XBJ6juAa67PHXNVbTStPsLi5ns7C1t5bp987wwqjSt6sQPmPJ5NWz9KAPPPC8ra58WPFmqN80WmRw6XbH+71eT8d1eh4BHQV5r8KR/xNPHZb/Wf8JFc5B9M8V6WOlAHnnxdL6d4csfEkIHnaJqMF1uHUoW2Mn0O8V3ckcN5asjqstvMmGBGQ6keh6gj+dcd8YAh+FWvb+nlRnPuJUI/WptYvbvT/AIQXN5AXW7h0XcrKTuR/KHI9x1/CgCHRtZsxd3Wj+CdAs5Laxk2XNwJBbWyyd0VlRi7DvhccjmuP+MN3cx6HZarNajTfEGkXEdzazxSeakkZYKwR9ozhimVZR+IOa6L4GwxR/CjTJEUBpZZ3cgYy3msvP4AVV+PlvDJ8MppZAPMhuoniPfJJU4/AmgDt7DxBb3PhS08QTt5NtLZpdOM52AqGI9SecY7niuE0rxpba54+j0DxJ4IXTru7hMlnNdoskkiAEgN8vy8K3c4II613HgqzksPA2g2kq7ZYdPgR1I6MEGR+deefGcw2viLwXfLetaXIvmgaWL/WJFJtVnB7Y5x9aANuHX9PTxvZaXoXg5Li289oJ9Yht1jigkCsWVGCfMRgg8jnIr0UdKr2VlbafYw2dpCsVvCgSONRwAOlWKACiiigAooooAKo6rdXdnp1zcWNk99cohMVsrqhkbsNzEAD6/rV6jGaAPINHvfiTpslzfTfD+O81S7bM90+rwDIBO2NFz8qLnhc+pOSST6F4a1HWr7SfP8AEOkrpV6JGH2dZ1lGwdG3Dj1rdqjrGnrq2j3unNNJALqB4fNiOGTcpGR7jOaAOIvvF8/ia7urLw34Wh8RWVlLsnubqdIoDKB9yPcDvIz1HAz3BrT8Lnw54m0+SYeHrO0u7aVoLyzmtY98Eo6g4H4g9wa3PDOgWnhfw7ZaPYj9zbRhdxGC7dSx9yST+Ned+INWn8K/FPVINLRWvte0qBrWJvutdiXylJHoEJY+ymgD0myvtPe5n0yzmhMtgiLLBF/yxBB2jA6cA8dhitEdK57wp4XtfCulNawSST3M8hnu7qViXuJj952P9K6AcjNAFW41OxtJvKub23hfAOySVVOPXBNRf27pH/QVsf8AwIT/ABrF8QW3gWbUw3iKLw+b7YADfiHzNvb7/OKyxY/CcgHyPB5/C2oA67+3dI/6Ctj/AOBCf41PbahZ3hYWt3BOV5bypA2Pyri/sPwn/wCeHg/8ratrw7b+DoZ5j4Zj0RZSoE39nCLdt7btnOPrQB0YrB8ReKLXw+9nbtFNdX99IYrOyt9vmTMBkn5iAFHdicCt4dK8z+J3hfxNfa3onibwo0cmo6UHX7NIwG8N6bsA5GQRkcdDQBq33jbVdFntf7Y8KXkFlcTpbi6guo5/LZyFXeAQRyQM8/U9C7xr8RrDwREWvdN1WfJCrJDbHySxGQvmHC54PAyeOlcHJ8YdSsWisfH3gm4tIHkQtNGrBNykMCqsOcEA8Oelbfx2miuvhSJ4XWSKS5gdWXowOcGgDV1H4nmO3gbRPDmqa7MYkknFlGWigLAHYZACCwz0A+tWfBfxN0jxlczaekdxYarBnzLK6XDYBwSp6HB6jg+1b3hC2htPBuiwwRJHGtlEdqjAyUBJ/Ekn8a8t8eab5Hx88HXWlqEvboq1zsHLIhwzH6x7lPstAHcfFPWZNF+HOq3FucXNxGLWHHB3SEJx7gEn8K6LQ9Mj0TQbDTIgoS0t44QfUqACfx6/jXDfGv8A5FPSwc+X/bNsJPZfm/8ArV6VgUAeZeL5fGd/4iigtPBjaloVoQ6xPqEMK3Mo5DOCSSq9lPBPJzwBq6F4g8dXuuW9trHgyLTdOfd5l0uoRymPCkj5VPOSAPxzXc4HpRgenSgDgfiJ450/w1o1yZdGk1jynVZYzF+4iY4K73IIB6HABPI6ZBo1jUPDuj6XYynwtbXeq30Qkg0y1tEeVjgFsnbwq55Y4HtWX8bZWuNH0LQoYTPNqeqxJ5CkAyIucjJ6clee3epfh1qd5P4z8X6fryQnXre5RvNQdbYgbETPOxcA/wDbTJ5zQB1Xg+/1S+0bdqfh9dCeKQxxWiyhx5YAw3ygAdSMe1dEDwKBgiloA5LU/E174c8SbNaSJdAvGVLa/QEC2lwBsm9FY5IfoOh9R0tzdw2drJdXEyRQRoXeSRtqqBzknsKg1hdOfSbtdWEJ0/ymNwJsbNmOc57V4vYPLJPp0HiCS/Pw7Nww017oD94ePKFwc7vJzu2buvy7uMUAeneGdf1LxJdXGprbrbeH2QLYmVSJ7k5/12P4UI4UdT17iuoHTmkUAKAAMAcY6U6gDh/iFc+K3gg03w3okt5DPzeXEd5HbsI+8aMxyGIzlgOB05ORk2Ou/EKxhtbK2+GttZ2UQWMKmqQkRpwOFB7DtXp2KKAMDxJ4jtNC02aSW1nvpRC8gtLePezoo5J7KvqT9Bk4FcnoXiDwrqPgKPxXqXhzT9Pt5JHjjhECStIQ5RQnyjcxI6Adq3/iVqK6V8OfEF0Tj/QnhU+jSDyx+rCvNvBE19o3i3wdpmt2sUdhcaLnS0YZ8q4PzuxPTewB+gdVHJbIB6B4L1bU768uYZPBLeHtN2ebDK7IrStkD5o1UbTj1ParPxI006r8O9agXKyxWxuYmHVXj+dcHscriurHSs/Xgh8PamJOENpKGPtsNAFfwlq51/whpGqtjzLq0jkkx0D7RuH55rZrhvg5v/4VNoO/OfLk6+nmvj9MV3NABRRRQAUUUUAFcz42vvEdnojr4W0s32pTHYrGWNFgGOXO8gE+nbPJ6YPTUYB7UAeUaXqXxB0PTVs7D4bRBASzvJrULvK5PzO7dWYnqa9CXVvsfh2PVNb8vT/Ltlmu1ZwVhbaCy574PHHWtXFc74x8J2vjLSYdMvZ5orZLmOeRYmx5oU8o3sQfwOD2oA5G48Xahrlkdcj+Hw1HQo1LR3FzLGLiSIHLOkTKeMDIGQTwa67SrLwzqumWmrafpenPbzos0Uq2qA46jtwR+hreiRY4VSNVVVUBQowABwMD0rxbRPtN22sfDfTp3t4l1e5aaSPrb6eSr7V9GdpNg9AWPagD2HTtSs9WtBdWFylxblmQSRnKkqxU4PfBBH4VcqnpWmWej6Va6dYQiK0toxHEgOcKPfv9ao+KtRudK0Jru1KrKLi2jywyMPOiN/46xoA2qKB0ooAKqXGqafaSmO5vraGQDO2SZVOPoTVuuU1628By6m7eIIvDpvtqhjfiHzCvbO7n0oA2m13ScEnVLLAHP+kL/jXGeFdW07W/EWp+LbvULVI3zY6akkygrbI3zSYJ4Mjgn/dVa53xpb/D2W0tNH0eHwvDd6nOInvIVt/9EhHMkm7oGwNq5xy3tXTxad8J44UjEXhFlRQAWNuxPGMknk/WgDtbW/tLzd9luYZioG4RSBtuemcVaHSud8OQeEYZLj/hGItFVyB5/wDZoizjtu2fj1roR0oA848eSeML/WYtP07wm2p6FFiSYG/hgF2+AQrZOfLB6rgbiB2+9b0jxF4+udYtbfUfA0Nhp7viW5GpRSGNfUBTz2rvaKAPJdYujqv7Regae53QaZYSTqh5HmOrZP5bPyr0HxZYpqXhHWLKRQVmspU59dhxXmdzm0/ajtfM4W704+X7/u2/qhr1bWZVg0S/lfASO2kdj6YUmgDz/wCA1/Je/DGCKRy32W6lgUn0yH/9nr08V5b8AbR7b4ZRyMMC5vJZV9wMJ/NDXqQ6UAFFFFABRRRQAVw/xb0K58RfDzUbOyjMt3GFuIol6vsYFgB1Jxn8cCu4oxQB4R4a+I2iXnwbv/D99eR2erWmk3FoIJzs83EbBNpPUkYGODntVb4VePNG8JfDKSGeYz6q95L9n0+AFpZmIUKMAcAnuf16V6R4/wDCPh288K69qM+h2D30dhPKtx5CiTeI2IO4DJOa5X9n7SdPPghtTNjbG/8Atksf2kxL5gXC/LuxnHtQB3fgHRrrQ/Ben2moAC/YPcXI/uySOZGH4FsfhVfXviLo3h/xhpnhm7S5N5qGzY8aAom9iibjnPLDHAOK6+qk+lafdX0F9cWFrLd2+fInkhVpIs9drEZH4UAWc8dfzrg/EfxMh0fW9I0yy0q5vv7SvFtRck+XEDuVWCEjLkbhnAx78EV32BXkXxElu9U+Lvg7RdO2/abeKa63sMiHcCBIR0JXYSAepAHegDqvGHj+HwxZXclpp11qtxaJ5lwlvxHbjqPMcghc+mC2Ocd62fCOvN4n8J6drT2ptWu4t5hL7tvJHXAznGfxrh/i4YPDvwol0qxRvMv547VCW3PI7NudmPVmYK2SepavQ9D01NG0DT9MjxttLaOAEDrtUDP6UAX6qXGqafaSmO5vraGQDO2SZVOPoTVuuU1628By6m7eIIvDpvtqhjfiHzCvbO7n0oA2/wC3dI/6Ctj/AOBCf40f27pH/QVsf/AhP8a5L7D8KO8Hg/P0tqPsPwn/AOeHg/8AK2oA7S2v7S8LfZbqCfbjd5UgbHpnFWR0rnfDkHhGGS4/4RiPRVcgeedNEWcdt2z8etdCOlAFa/vrXTbOe9vZ44LaFN0sshwqr6k15b42Hizxcuiar4Y0JzBpt2t7bvd3CxfafQ+U2CB6Fipwegzxa+J9wdU8Y+DfCRwbW9vPtV4h6SRx4IU+oOG49QPSvUQBjpQBleH73VNR0iG41jShpl6xIe189ZduDjO5eDnr+Naw6CiigAooooAKKKKACuI+JC63qfhrUtC0fQLq+lvLcILgTQxxJk8gl3DZwOw79a7ejAoA80+FNp4h8NeGbLw7rXhy6tzFJKRdpcQPEAxL87X3dSRwD298elKcqD60tFABVS+0rTtTCDULC1uxHkoLiFZNueuMg4q3RQBj/wDCJ+G/+hf0r/wCj/wo/wCET8N/9C/pX/gFH/hWxRQBm2nh7RLC4W4s9H0+3nXO2SG2RGGRjggZ6VpUUUAcr8RNO1bVvBd9ZaLCk167RMsbOEDBZFYjJ45AI/Gsm08d+JZYxDN8PdYS+6FRNF5JPvISMD8K9AooA4zw94Wvn8Sz+LfETQtq8sP2a3t4Dujs4eu0MR8zEkkn3IHFdkOlLRQAVwPi3QtW134i+E5I7XOjaW73lxOXUDzcfIuM5Jyo6D+Ku+ooA828e+HNb/4Szw/4s8L2aXOpWTG3uLdnEYlgbPc+mWHf7w44rtrKe9t9Me41h7WGRQZGFvny4UHOCzfewAcnC/StPArG8TaIfEWiXGktey2kNyAkzwgbjH/EoJ6bhkE+hNAHEfCjV/EviuXU/EusX0x0yaRoNNtdiogQMSWwByRgLkkn71enfr9KgsLG103T7exs4EhtoIxFHGo4VQMAVZoA878KwnRPit4v0p+I9RWHVLbPcHKyH678V6GOnNcx4r0a5murDX9JRW1fS2LLESF+0wNxJCT2yOVJ4DAdMk1tWOpW+oacl9EzpC6kkSqUZMcMrA/dYEEEdiKAOM+L++/8LWfh2A/v9b1CCzUDqF3h2b6Dbz9a7eayt7jT3sZYQ1tJEYWjI4KEbSPyOK5jS7KbxD4oHie7iZLK1jaDSYZVIYhv9ZOQem7hVH90Z712GARyPzoA828KWOp/DhLjQp9Pu9S0Hz2lsbyyTzXhDcmOSMfNwcnIDZz26U/XtMvviNqGm2Nxp11YeGrOcXVy14gjlvHXhY1j+8E5OSwGe3TNej4owB2oA5rxdqXiLSraxm8O6MNVkNyFngMqxDyyrc7iePmKHOCMA/hyXjLwPq/iL4e6gbgwz+Jbh47oLG2ETyz8sKE/wqrPyerMTxnFepYGMYooA5bwjc+K72zguPElpbacwh8v7NG4kkkfjMjMDhehwgyeTk8YrlvH3iDxDd+OdC8IeGNQa0e5jM9/LGisyQ5xuyQduAremSVr1BgDnucdK5/RPC0Gkazq2sSztd6lqUu6S4kXaUjXhI1A6KAPx70AdCv3aWgdKKACiiigAooooAKMUUUAJXlloF179oe+uHG+LQdMWFD2Er8/ydx+FepN1rz34beHNV07WvFWu6xb+RNq98XhjY5ZYkZ9ufThunoBQB6H29aWkHSloAz7zQtI1GcT32lWN1MBt8ye3R2x6ZI6VX/4RPw3/wBC/pX/AIBR/wCFbFFAGP8A8In4b/6F/Sv/AACj/wAKt2OjaXpjO1hptnaM4wxt4FjLD3wOau0UAFcN4m1LX9E8b2Wo2mhXuqaMbFoLgWjKXSQuGDBCw3EAAdvvdeMV3NFAHmvi2HVfiNon9gWuh3um2lxJG9ze6mix+UisGwiAli5xjnA6881n/G+1jsfhFFZw/LFbz28SAnJCqCB/KvWsAdq8k+P+oWS+ADY/a4Bdm7iIgEi78YJztznFAE3hTxZ43ttA0+yvPA0tywtoxBdW97GkUibRtLZJ28Yycn6dq6XQ/Cc6+JJvFOvTx3GsyxCCJIgRFZxf3Ezyx65YgZyeBnFaHg3UbPUPCelNZ3UM4SzgDiKQNsOwcHHQ8Gt8YIzxQBxXxY0iXWfhvqsVupNzbqt1FjrmNtxx77Qw/Gun0TUo9Z0HT9TiIKXdukwx/tKDirbqrKVYAqRgjtj/AArkfDVvL4Sv28OSI50uZ2m0qYZKxgks1ux7FTkqT95eOqmgDsqKQdOuaWgDgdb0HVtY+Lugai9p/wASTSLWRxMzrhp5AwwFznjCHp2qj4v8Oa/Z/EfR/F/hexW8mKG01C3adYlePnBLH2PXnlV4NemUYoAqad9uFlH/AGi9u10fv/ZwQg9hnk4HGeM9cDoLdFFAHIav4dv/ABP4h8vWGjXw3aFHis0bJvZMA7pv9hTwE7kZPaukvLG11Cwlsbu3imtZkMckLjKsp7Yq3RigDlfC+kax4eurjSZbj7ZoUabrCaRyZ4RnmFv7wA6N1xxXUjpS0UAFFFFAHBfFXQ9X8TaLp+iaZamSC4v43vZN6qscK8knJGeSDgf3aZ8U/Cl/4g0KzvNDT/id6TcpdWeCFLc/MoJ47A/8BHrXoGKMD0oAxdCm165s/tGuW1nZSuqkWtu5kMRH3t0mQGJ44AwMHls1nfEXU/7K+HeuXIz5j2rQRgdS8nyLgdzls11RPNcdeWr+LfEtqHjYaHo0/mlnUj7XdrkKAOpSMkknoWwP4TQBr+EdIbw/4Q0jSXAElraxxyY6F8Dcf++ia4i18QeIfEnxkvNNsNQeLw1ooU3XlIuJZNn3C2M/eJ4/2D7V6VOsslvIkEgjmKEI+3cEbHBx3xwayvCvhmz8K6QLG0d5nkkaa4uZT+8uJW5Z2Pqf5ACgDcHSlpB0paACiiigAooooAKKKKAGtjuenJry34NouqSeKvFTKC+qarIsbH/nknKj6fPj8K77xM14vhjVf7Oiea9NpKII0Iy0hUhQPxxWL8MvDdz4V8Aadpd8ireKHkmCHIDM7MB9QCB+FAHRakNTa2xpUtpHcbhzdRs6bforA1xHjKPxb/wjbfarrRGi+1WnEVvKrbvtEe3kyYxuxXoo6Vj+J9Mn1jRGs7YoshuLeTMhwuEmRz+imgCiI/GvGbzQOvQWsw/9qV0q52jccnvigAFcYBBFLQAVmahomi3cr3mo6Zp87qvzTXFujEKPUkdK065fxvZ6nq2lwaJpySLHqMwhvblDjyLfBLn6sBsH+9QBz3grw1o2uXGo+KJ9E08Wt7J5WnQNaJtW3QkCTbjhnOW+mK7AeEvDeP8AkX9K/wDAOP8AwrUtbaG0tIba3jWOCFFjjRRwqgYAH4CpaAKVjpGmaZv/ALP060tN+N/2eBY92OmcDmrtFFABRRRQB518RPCWq3uu6L4t8OxpNrGkPhrZ3CfaYSclQx6Hlh9GP0Ltd1jXfFnh+40TSPDup2F1fx+RNcajGsUdtG3DnIYlzjIAUdTk16HgUYHpQBztvb2PgTwP5UZ22elWbEs3G7apJJ92OT9TXOfCS98T6zoE+veJb55jfsptIfLVFjiXPzALjG4k/goPeuo8U+HI/FWmx6Zc3UkVkZ0kuY4xzOinPlk9gTgnHPFbMEUcFvHDEipFGoREUYCgcAAdqAJB0ooooAKKKKACiiigDlPHcurz+HtR0nSNCutQmvrOWASxzwxxxF1K/MXcHPOeAfrXKfCLTPEvhDQv7C1nw1dRCS7aVbqO5geNVYD7wEm4dOwNerUUANzxnNeXa1rviHWvjHaeGNE1F7bSrCGO41Qxquc5LbS3UbgUXAPcntXqJ69PyrA8L+F7bw3DeSLK91f38zXF3dyDDSuScDHZRnAHagDf5xXn2g+HdWb4ueIvE+pWhhtGt0tLAl1Yso25bAJI5UnkDrXoQAx+NLQB5l8UNB8Q65r3hKTRtOjvLWxvGubgSzBIwVKFd3fGA3QE89Ox77TY7+O2P9pXMU1yxLN5KbET/ZUEkkD1JyevHQX6MA9qAEHSqF5oOj6hP597pNjczEAeZNbo7Y9MkZrQooAx/wDhEvDf/Qv6V/4BR/4Uf8In4b/6F/Sv/AKP/CtiigClY6Rpmmb/AOz9OtLTfjf9ngWPdjpnA5q7RRQB5j8SvDWvTeJ/D/izw7aJfXelOVltDIEMiEg8E/Vge/I4qbUviF4o0zSptSm+Ht8lpbp5k0kmoRKUUdTtAJOBk9Pyrq/F41w+F9RHhtkXV/LzbbwOuRkDPG4jIGeM4rD8zW/GuhDTNQ0a50W2nQRahJcOvmSL/GkQUnhuRvbHBOATg0AdXo2pJrGh2GpxxPEl5bx3Cxv95Q6hgD781eqOCGO3t44YUVIo1CIqjgKOAB+FSUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABSEA9QKWigAooooAMCjA9KKKADA9KOlFFABRRRQAUUUUAGKMD0oooAOlFFFABRRRQAUUUUAFFFFABRiiigAooooAKKKKACiiigAooooAKpXGj6XdztPc6bZzSsAGkkgVmOPUkVdooArWmn2VgHFnZ29vvOX8mJU3fXA5qzRRQAUYoooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAEIB6ijA9KWigAwPSjFFFABRRRQAUUUUAFFFFABRRRQAUYoooAKMUUUAFFFFABQQD1FFFABRRRQAUUUUAFFFFABRRRQAYHpRRRQAUUUUAFFFFABRRRQAUUUUAGM9aKKKACiiigAooooAKKKKACiiigAooooAMD0oIB6iiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAP/2Q==",
"height": "85",
"width": "997",
"top_left_x": "534",
"top_left_y": "1055"
},
{
"title": "heimUFT_EQ0265_p112",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103501923",
"modified": "20260602103501923",
"kind": "Equation",
"latex": "2 \\gamma_{-i k}=\\gamma_{i k}-\\gamma_{k i}^{*}=2 \\sum_{\\mu=1}^{N}\\left(\\kappa_{+i \\mu} \\kappa_{-\\mu k}+\\kappa_{-i \\mu} \\kappa_{+\\mu k}\\right)",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "112",
"canonical_uri": 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"height": "145",
"width": "812",
"top_left_x": "625",
"top_left_y": "1356"
},
{
"title": "heimUFT_EQ0266_p112",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103501957",
"modified": "20260602103501957",
"kind": "Equation",
"latex": "S(\\mu) ;{ }^{2} \\bar{\\kappa}_{(\\mu)} ; n={ }^{2} \\bar{E}",
"displayMode": "true",
"refnum": "M21a",
"equation_number": "(M21a)",
"page": "112",
"canonical_uri": 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{
"title": "heimUFT_EQ0267_p112",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103501996",
"modified": "20260602103501996",
"kind": "Equation",
"latex": "S\\left(\\mu_{j}\\right)_{1}^{s} ; F\\left(\\mu_{j}\\right)_{1}^{s}=F(E ;()), \\quad\\left(\\mu_{j}\\right)_{1}^{s} S ; F(E ;())=F\\left(\\mu_{j}\\right)_{1}^{s}, \\quad s \\leqq \\omega",
"displayMode": "true",
"refnum": "M21a",
"equation_number": "(M21a)",
"page": "112",
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",
"height": "83",
"width": "1047",
"top_left_x": "511",
"top_left_y": "1740"
},
{
"title": "heimUFT_EQ0268_p112",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103502030",
"modified": "20260602103502030",
"kind": "Equation",
"latex": "\\bar{\\Psi}_{(v)}=S^{2} \\bar{\\kappa}_{(v)} ;() \\breve{\\partial} \\bar{x}^{\\prime}, \\quad{ }^{2} \\bar{\\gamma}_{(v v)}=\\operatorname{sp}\\left({ }^{2} \\bar{\\kappa}_{(v)} \\times{ }^{2} \\bar{\\kappa}_{(v)}\\right),{ }^{2} \\bar{\\gamma}_{(v v)} ; n={ }^{2} \\bar{g}_{(v)}\\left(x^{l}\\right)_{1}^{N}",
"displayMode": "true",
"refnum": "M21b",
"equation_number": "(M21b)",
"page": "112",
"canonical_uri": 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",
"height": "88",
"width": "1175",
"top_left_x": "388",
"top_left_y": "1909"
},
{
"title": "heimUFT_EQ0269_p112",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103502065",
"modified": "20260602103502065",
"kind": "Equation",
"latex": "{ }^{2} \\bar{\\gamma}_{(\\mu v)}=\\operatorname{sp}\\left({ }^{2} \\bar{\\kappa}_{(\\mu)} \\times{ }^{2} \\bar{\\kappa}_{(v)}\\right), \\quad \\hat{\\gamma}=\\left({ }^{2} \\bar{\\gamma}_{(\\mu v)}\\right)_{\\omega}",
"displayMode": "true",
"refnum": "M22",
"equation_number": "(M22)",
"page": "112",
"canonical_uri": 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"height": "86",
"width": "729",
"top_left_x": "667",
"top_left_y": "2060"
},
{
"title": "heimUFT_EQ0270_p113",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103502106",
"modified": "20260602103502106",
"kind": "Equation",
"latex": "d \\vec{z}_{p}^{+}=\\sum_{j=1}^{m} d \\vec{\\xi}_{p}^{(j)} \\quad \\text { and } \\quad d \\vec{z}_{p}^{-}=\\sum_{j=m+1}^{n} d \\vec{\\xi}_{p}^{(j)}",
"displayMode": "true",
"refnum": "170",
"equation_number": "(170)",
"page": "113",
"canonical_uri": 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6V4P+0P4RMtpaeK7WP54cW14R3Qn5GP4nb/wIele8kZqhrOk2ut6LeaXeKXtrqJonA64Ixke46j3AoA4/wCEPjD/AIS3wPbtPJu1CxxbXOTy2B8r/iuPxBrvgc18u/C+TVvA3xifw3LE8vnyPaXMaD7wHzLKB6ADdn+6TX1EM5NAARkUAYpaKAEJwM1Wv9QtNMs5Lu+uYre3jGXkkbaB/wDX9qsnpXnOjX7eMPinrEkh3aX4axb28ZHytdNnfIR6rtZR9c96AOa+KfxP8O6t4G1LRdIvZZNRuWjiWNraSMld4JILKOwx6816zoWnLovh7TtNUcWdtHBx/soB/T9a83+JU8WtfEPwR4UjxI4vRfXK9cImSB+IWT8hXV/EvxTJ4Q8DX2pW5H2xtsFtkZxI3Q++BlvwoAxPiNr1n4U8D6jo+g3Yh1cx7ooIQ0siB3zI7YBKEgudzEc9DmtT4a+I/Dev+GYoPD0RgWzjjW4tjEVMTkHqcYYkgncCSeprZ8JeH08PeHbazJZ7xlEl3O5JeaY8uzHOSc5/DitsIEyVABJ5wOtAHJ38R0T4hWmsnAstUtv7OuH6COZWLQsf97c6c9yo74qH4mxvqPhq20KPO/WNQt7M7eoTdvc/QIjE+1dXe2dtf2stpdwrNBKNro3QiqUOgWiax/abS3U0yoEiWaZnSEbQpKKeASByevX1NAGoAFUAAAAYAx0Fcp4RiOo6zrficj91fvHb2RP8VtCCA4Po7s7D1G01015ZQahaS2typeCVdrpkjcvcHHY9CO4qWONY1VUAVFGFUDAA9qAH0UUUAFFFFAATisvWfEekeHrYXGr6hb2cTcKZXwWPoo6k/StNs44Ga4nU38JeHfFV5qmq3SS6rqcccUdsYjPKqIuNscaqWwx5PHJA9KANnQvGfh3xNJJHo+q293LHy0asQwGcZwcHHvVzU/EGkaLF5mp6laWaYJ/0idUJ+gJ5rxHXGs7H41eENT0fRrzSVvZvImE1t9nE+TsZgnX7r4OQO1df8ddJ05/h1qGpvY25v4ngCXPlDzAPMUY3dcYJ46UAdfqXjvwzpFjZ3l/q9vBDexrLbFiS0qMMhgoG7HI5x3rS0nXNL12z+16VfW95BnBeFwwB9D6VyPgHwfobeBNFuLzT7e/ubvToHmnvYlmcqY1ITLA4RQdoUcYHrzXHeAbGLwv8ffFHh7Tt0emvaCdYQeFb904x9PMcD2NAHtjypGjPIyoijLMxwAPUmuWX4l+C5NQNiPEmn+cDtyZPkz7P939a4/Vr5vF/xvXwnduTomk232qe1zhLmXCkb/7wG9OPVTXouqeGdF1rTDp+o6baz2u3aEMQGwf7OOVPuKAPMf2dM/8ACLaz/wBhA9v9ha9lrxr9nNdvhTWAB01Aj/xxa9loAKKKKACkJwCaWobu4itLSa5nbbDChkdvRQMk0AUNc8R6T4etlm1W9S3VyQi4LO+Ou1VyzY4zgGvI/FPirR/iJ488EaPoty1zFDftc3aPC8ZXZtYDDAfwq9dd8Lp7rxBp194z1AZutVndbZT0gtkbasa+g3BicYyeT61kaNPD4l/aE1W9h2vBoeni0WQDrKWwf5yL+FAHaeL9f8L+HLO3ufEzQLE7lIfMtjMS2MnACnHA61kaf4t+Gepx77e/0BR6TpHC35OAa6u90Ow1DUra+vIFnkto3jiWRQyrvK7jg9/kAz6Z9a46bw9ovizW5YbLSLCHSbWTbe3sVsiveSKeYUcDOwY+dgeT8o/iwAW/CvgnwofDzPDBFqiX5Ms97PGN1wc9RwMJkfKBxjpnOTqf8K/8JkknQrM5/wBiugjRYlEaKFVRhVHAAHpT8+1AGDbeCPDNldRXNtotpFPEwdHVOVI6Gt4DnNLRQAhOKM80H8fwrltQ8IXd9fzXKeLvEFosjZENvLCET2UGMnH40AdVSE4Fcb/wgt9/0PPif/v/AA//ABug+Bb7H/I8+J/+/wDD/wDG6AOyByelLWVoWkTaPbywzavqGpF33CS+ZGdeMYBVV44rVoAKKKKACmSossTRuoZHBVlboRjoafSEZFAHyjOLj4PfGMNGH/s9JN6gcmW0k6j3K4P/AAJK+qraeK5t47iCRZIpUDo6nIZSMgj6g15T8evCH9t+E01u2j3Xmlks+By0LfeH4HDfTdUvwC1681fwK9ldI5XTZfIhnI4ZCNwXPquSPYYoA9WoIzRRQAgHNLRRQAUUUUAITgVyut/Ebwt4fuHttQ1LEqHEqQwvN5fsxQEKfY896pfFHxLeaB4Zht9Kbbq2q3KWNo2f9Wz8F/wHT3IrUuW0/wAC+BppFx9k0y1Jw4GZWA6n1ZmPXuTQBw/wrli8QeOvG/iqJvOgnuUtbWXBw0a59RkDCx16Nqkmk6dKNa1KSKA28TQrPK2NquVJUZ6klV4xniuN+CWnPZ/DS1uZARLf3Et05xzy20H8QgP0NR+ELg+NvHmv67dESWGj3JsNLiOCiMP9ZLj+8eMHsGIoAwPC3j7R5PidrP8AbZm+2Xdytvo9y9rIB5JO1Y1UrlCSQScAHPJ4Fel+MNEfxB4U1DTrchbmRA9u5OAsyEOh9huVf1rcMSnBIHHQ46f5zTugoAzdC1ePW9Gt75FMbumJom4aGQcOjejK24Ee1c78PomnbxDrsi/NquqzNC3doIj5Uf8A6Ax/Gt+60C0ukuhHJdWb3To80lnM0TMV4B47kYBPUgAHoMXrSzt7Gyhs7WJYYIUEcaL0VQMACgDmvF6f27faT4ajG5ZblL2+H9y3icMM/wC9IFA9cN1xXWjrVa30+2tbi5uIogJrlg0zk5L4GAMnsB0HQc+pqyBQAtFFFABSN0paQgEYNAHhfw78SPpnibxlp0WnXV9rt3q8kiRIuIwu9hukk6IoJPXn0BJxTpHax+PVj9qgudSv7bT2kc20WTJcyAjucIgQhRkgDbyckmvcFiRGZlUAscsQMZo8td5bau4gDdjnA6UAcv4r8Wy+HdEgZbCS41m7Xbb2UCPNh8Dcx2jJRMgk4GeBxmuL0j4o+FvDW+21Wy8QWd9PKZLq81Gw8tp5ccsQpJAAwAuOBgCvXdnv29KbLBHNGY5Y0kQ/wsoI/I0Ac74S8Tr4n0m91qAMdPa4dbM+Wd7xIoBYjrkvvwMdMDFZ+nePJbzxJrWkSaLPFLYGFYYhKjyXDSKX6A7VAABJLHGRnBIB7JYkijCIqoijAAGAB9K838DTaeuoeNfFl7PErS6pLb+a5BKQRAKo9s46DrheuBgA6Hwj4qvNe1LXNN1LTEsL3Spo0dI5/NVlddykNtHb2rq6434f6XdwW+q61qUDwX2tXj3Zhfhoovuxo3+0FHPoSRXZUABGawtc8MjXJopDrWs2HlqV26fdmEN7sMHJrdooA43/AIV6v/Q3eLf/AAaH/wCJo/4V6v8A0N3iz/waH/4muyooA57RfCg0W9NyNd1y+yhTyr+9MqDJByBjrx19zXQ0UUABrM8Qa3Z+HdBvNXv3221rGXb/AGj0Cj3JIA9zWkeleMePJ5viL8QrLwHYyMNMsGF1q0qHAyP4c+wIH1bp8tAF74Q6Hd6rdaj8QtbXOoauxFqpH+qhBxx6ZwAP9lRyc16yq47596itoIrW2it4I1ihiQJGijAVQMAD8KmoAQ0m4frilJ44rkZfEk198SrXw7ptwvkWNrJc6nhQ3LbVijz2PJYj0x70AdaW9a8J+F/iWWwufE+kW2m3N54gudWll2bCsUY6b5ZMYRQd3ueAAScV7tjIx045FNWFELFFCljlioxk+poA8Qt5TYfH1hPbXmpX1rpv3oIuZbiTBLHJxGmxyo3HCqqjk9dz452eoX/w5tLqO23PZXkV3cxxkuFUI6sc4GQCw5wOOeOa9UEShi4ADHqQOvpTLiQwW0sqxtKUUsI0+82ATge5oA4i3+MXgWSxiun1yKEyKGMLRuZEPcFQDyPbr2rq9G1zTfEWlx6jpN2lzaSZCyJnqOoIPIPsa47w58Q/D+saB9qtLWNdVl3qdGgAacuCQARgcEBcscKM8kVveBvDP/CJ+FLfTH8vz9zzTmIfIJHYkhfYZwPYUAc3feIPEVt8WLfRIrmGaGXTHuEso49sauX2gyPycAAtkY9ACSKt6Rf67a/Fm60O91Y6hYPo4vgPIWMQyGbZhcc4IBPJJ/KsvTNatI/i74qubi1v7iREtrC1e2s5ZlG1d0ilkUhTuYHkjp1rq/DGh3Vvq2reINUCrqOqOuIQc/Z4EGI489N3UtjjceMgA0AdPRRRQAUUUUAFFFFACN0rwHw14l03wh8XvGEvjIvb3t1MfslzLEz4i3NhVwCdpTy8ey49K9/IzUMlrBLJHI8UbPGcozKCVPqPSgDwn4ia/wCf8S/Auo3ls+n6ZDch45rv927r5ibnZD9xRxjdg4ySBxnovjX4m0O6+Gt1YwatZzXN35EsEUUyu0ieYDuAHbCnnpXrGwZzgflSeWuQcDI6cUAcj8Ndb0zU/AuiW9jfW9xPaadbRXEUcgLQsIwuGHUcqevpXnsWs6bon7Tev3OqXsFnA9kkSyzuEXcYoCBk8DoevpXuHljcTxk8ZxSlFOeBz1460AeF+PItR8B/Fm3+IFvZzXej3UapdmEZ2fIEI9BkBWBPBPFd1F8T9H16A2vhJ5NV1WVP3UIhdFh/25WYYVRnnqTjABJFd1sBGDyP6VFFZW0G/wAmCKPecvsQDd9cdaAPEP2e9a0qx0rU9KutStYr+a+zDDJKFaUbAPkB68g9K92zmmCMDHt3xTguDmgBaKKKACua+IRm/wCFdeIvIBLnT5hx1xsOf0zXS0jKGGDyO4PegDyT4aa9ca14D0jQtAtriAwQ+Xe6jJHtjgOcsI8/fkOeOy5yc/dND4P3oTXPFP2DSriR7nUxGGwVhgt4yQu6Q9WAJwvJJ68ZI9oSJI1CooVQMAAcAf4UCJVUqo2g8nbxQB59478Ztb3n9gWFpq1wQA+oz6ZavLJDGRny1I4V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{
"title": "heimUFT_EQ0271_p113",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103502142",
"modified": "20260602103502142",
"kind": "Equation",
"latex": "J_{k m}^{i}=\\int_{\\Omega} \\phi_{k m}^{i} \\phi_{m k}^{i *} d \\Omega<\\infty \\Longrightarrow J_{\\ldots}^{i}=1",
"displayMode": "true",
"refnum": "171",
"equation_number": "(171)",
"page": "113",
"canonical_uri": 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{
"title": "heimUFT_EQ0272_p113",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103502194",
"modified": "20260602103502194",
"kind": "Equation",
"latex": "\\Gamma_{a k j}=\\frac{1}{2}\\left(\\frac{\\partial g_{j a}}{\\partial x^{k}}+\\frac{\\partial g_{k a}}{\\partial x^{j}}-\\frac{\\partial g_{j k}}{\\partial x^{a}}\\right)=[j k, a]",
"displayMode": "true",
"refnum": "172",
"equation_number": "(172)",
"page": "113",
"canonical_uri": 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{
"title": "heimUFT_EQ0273_p114",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103502226",
"modified": "20260602103502226",
"kind": "Equation",
"latex": "\\Gamma_{k j}^{i}=g^{i a}[j k, a]=\\left\\{\\begin{array}{c} i \\\\ j k \\end{array}\\right\\}",
"displayMode": "true",
"refnum": "173",
"equation_number": "(173)",
"page": "114",
"canonical_uri": 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{
"title": "heimUFT_EQ0274_p114",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103502262",
"modified": "20260602103502262",
"kind": "Equation",
"latex": "\\underline{N}=S \\bar{K}^{\\partial} \\bar{n}, \\quad \\bar{n}=\\sum_{k=1}^{N} \\bar{e}_{k} Z(k) ; n",
"displayMode": "true",
"refnum": "M23",
"equation_number": "(M23)",
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"canonical_uri": 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"height": "134",
"width": "545",
"top_left_x": "760",
"top_left_y": "696"
},
{
"title": "heimUFT_EQ0275_p114",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103502297",
"modified": "20260602103502297",
"kind": "Equation",
"latex": "{ }^{2} \\bar{K}={ }^{2} \\bar{\\kappa} ; n",
"displayMode": "true",
"refnum": "M23a",
"equation_number": "(M23a)",
"page": "114",
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{
"title": "heimUFT_EQ0276_p114",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103502332",
"modified": "20260602103502332",
"kind": "Equation",
"latex": "\\partial A^{\\underline{i}}=-\\left(\\Gamma_{k l}^{\\underline{i}}\\right)_{\\tau} A^{\\underline{k}} \\alpha^{\\underline{l}}",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "114",
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{
"title": "heimUFT_EQ0277_p114",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103502362",
"modified": "20260602103502362",
"kind": "Equation",
"latex": "{ }^{2} \\bar{\\gamma}_{(a b)}=\\operatorname{sp}\\left({ }^{2} \\bar{a} \\times{ }^{2} \\bar{b}\\right), \\quad \\Gamma_{p k l}^{(a b)}(\\tau)=[p k l(a b)] ; n, \\quad{ }^{[3]}[p k l(a b)]=[\\widehat{a} \\widehat{b}]",
"displayMode": "true",
"refnum": "M24",
"equation_number": "(M24)",
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"height": "97",
"width": "1095",
"top_left_x": "484",
"top_left_y": "1729"
},
{
"title": "heimUFT_EQ0278_p114",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103502393",
"modified": "20260602103502393",
"kind": "Equation",
"latex": "{ }^{2} \\bar{\\gamma}_{(c d)}=\\operatorname{sp}\\left({ }^{2} \\bar{c} \\times{ }^{2} \\bar{d}\\right), \\quad \\gamma^{\\frac{i p}{(c d)}}[p k l(a b)]=[k l(c, d)-+(a, b)], \\quad[3][k l(c, d)-+(a, b)]=\\left[\\begin{array}{c} \\widehat{c d} \\\\ -+a b \\end{array}\\right]",
"displayMode": "true",
"refnum": "M24a",
"equation_number": "(M24a)",
"page": "114",
"canonical_uri": 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"height": "124",
"width": "1454",
"top_left_x": "242",
"top_left_y": "2149"
},
{
"title": "heimUFT_EQ0279_p115",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103502427",
"modified": "20260602103502427",
"kind": "Equation",
"latex": "\\Gamma_{k m}^{i}=\\Gamma_{(+) k m}^{i}+\\Gamma_{(-) k m}^{i}",
"displayMode": "true",
"refnum": "174",
"equation_number": "(174)",
"page": "115",
"canonical_uri": 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{
"title": "heimUFT_EQ0280_p115",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103502457",
"modified": "20260602103502457",
"kind": "Equation",
"latex": "\\Gamma_{k m}^{i} \\xrightarrow{\\text { micro }} \\phi_{k m}^{i} \\quad\\left(\\phi_{k m}^{i} \\neq \\phi_{m k}^{i *}\\right)",
"displayMode": "true",
"refnum": "175",
"equation_number": "(175)",
"page": "115",
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"height": "83",
"width": "501",
"top_left_x": "781",
"top_left_y": "1281"
},
{
"title": "heimUFT_EQ0281_p115",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103502488",
"modified": "20260602103502488",
"kind": "Equation",
"latex": "C_{(p)} \\phi_{k m}^{(p)}=\\lambda_{(p)}(k, m) \\phi_{k m}^{(p)}",
"displayMode": "true",
"refnum": "176",
"equation_number": "(176)",
"page": "115",
"canonical_uri": 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",
"height": "87",
"width": "430",
"top_left_x": "815",
"top_left_y": "1720"
},
{
"title": "heimUFT_EQ0282_p115",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103502526",
"modified": "20260602103502526",
"kind": "Equation",
"latex": "\\Gamma_{k l}^{i} \\rightarrow[k l(c, d)-+(a, b)] ; n",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "115",
"canonical_uri": 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"top_left_x": "822",
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},
{
"title": "heimUFT_EQ0283_p116",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103502558",
"modified": "20260602103502558",
"kind": "Equation",
"latex": "\\check{\\partial}_{p}^{2} n^{\\underline{i}}+\\frac{\\alpha_{k} \\alpha_{l}}{\\alpha_{i}} \\check{\\partial}_{p} n^{\\underline{k}} \\check{\\partial}_{p} n^{\\underline{l}}[k l(c, d)-+(a, b)] ; n=0, \\quad \\mathrm{O}_{p}^{2} \\xi^{\\underline{i}}=0, \\quad\\left[\\begin{array}{c} \\widehat{c d} \\\\ -+a b \\end{array}\\right]_{(\\xi)}=\\hat{0}",
"displayMode": "true",
"refnum": "M25",
"equation_number": "(M25)",
"page": "116",
"canonical_uri": 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"height": "109",
"width": "1237",
"top_left_x": "367",
"top_left_y": "310"
},
{
"title": "heimUFT_EQ0284_p116",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103502595",
"modified": "20260602103502595",
"kind": "Equation",
"latex": "{\\underset{\\partial}{p}}_{p}^{2} x^{\\prime i}+{\\underset{\\partial}{p}}_{p} x^{\\prime k}{\\underset{\\partial}{\\partial}}_{p} x^{\\prime l}[k l(c, d)-+(a, b)]^{\\left(C^{\\prime}\\right)} ; n=0",
"displayMode": "true",
"refnum": "M25a",
"equation_number": "(M25a)",
"page": "116",
"canonical_uri": 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",
"height": "110",
"width": "734",
"top_left_x": "667",
"top_left_y": "555"
},
{
"title": "heimUFT_EQ0285_p116",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103502630",
"modified": "20260602103502630",
"kind": "Equation",
"latex": "{\\underset{x^{\\prime} \\underline{m}}{x^{\\prime} \\underline{\\mu}}}_{2}^{2} x^{\\prime \\prime \\underline{i}}+[k l(c, d)-+(a, b)]^{\\left(C^{\\prime \\prime}\\right)} ; n \\breve{\\partial}_{x^{\\prime \\prime} \\underline{m}} x^{\\prime \\prime k} \\breve{\\partial}_{x^{\\prime} \\underline{\\mu}} x^{\\prime \\prime l}=[m \\mu(c, d)-+(a, b)]^{\\left(C^{\\prime}\\right)} ; n \\breve{\\partial}_{x^{\\prime} \\underline{p}} x^{\\prime \\prime \\underline{i}}",
"displayMode": "true",
"refnum": "M25b",
"equation_number": "(M25b)",
"page": "116",
"canonical_uri": 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"height": "118",
"width": "1310",
"top_left_x": "319",
"top_left_y": "753"
},
{
"title": "heimUFT_EQ0286_p116",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103502674",
"modified": "20260602103502674",
"kind": "Equation",
"latex": "\\left.\\partial_{l} \\varphi=\\alpha_{l}\\left[k l \\begin{array}{c} k \\\\ k \\end{array}\\right)(\\kappa)\\right] ; n, \\quad \\ln \\sqrt{|g|}=\\varphi ; n, \\quad{ }^{2} \\bar{g}={ }^{2} \\bar{\\gamma} ; n",
"displayMode": "true",
"refnum": "M25c",
"equation_number": "(M25c)",
"page": "116",
"canonical_uri": 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",
"height": "106",
"width": "896",
"top_left_x": "587",
"top_left_y": "1085"
},
{
"title": "heimUFT_EQ0287_p116",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103502705",
"modified": "20260602103502705",
"kind": "Equation",
"latex": "\\left[\\begin{array}{c} \\widehat{c d} \\\\ -+a b \\end{array}\\right]=\\left[\\begin{array}{c} \\widehat{c d} \\\\ -+a b \\end{array}\\right]_{+}+\\left[\\begin{array}{c} \\widehat{c d} \\\\ -+a b \\end{array}\\right]_{-}, \\quad\\left[\\begin{array}{c} \\widehat{c d} \\\\ -+a b \\end{array}\\right]_{ \\pm}= \\pm\\left[\\begin{array}{c} \\widehat{c d} \\\\ -+a b \\end{array}\\right]_{ \\pm}^{x}",
"displayMode": "true",
"refnum": "M26",
"equation_number": "(M26)",
"page": "116",
"canonical_uri": 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d5pm2BRkgZ2KSSSABySOtel9q828MXOnTfEnxxrV1PDHJaPDZq0rBTFGkYLnJPALD/x0UAbfhjxVfax4j1vRNS0pLC60swt+7uPODrIGYHO0YOB+vtVT4p/8i/pf/Yasv/Roq14L0yYXuueJLqJ4ptbuVeKN1IZbaJdkO4HoxGWx23AHkVV+Kf8AyL+l/wDYasv/AEaKAO47ilpO4paACiiigAooooAKKKKAKOtf8gLUP+vaT/0E1hfDP/kmfh3/AK8Y/wCVbutf8gLUP+vaT/0E1hfDT/kmfh3/AK8Y/wCVAHV0Vk6roceqyRM97qVtsGMWd48Ib6hTg1Q/4Qy2/wCgz4g/8Gkv+NAHS5HrRWRpegxaTctLHf6ncll27bu8kmUc5yAxIBrXoAK5vxRIyX/hgI5Xfq6qQDjcPImOD+WfwrR1bR49WjjWS7v7fYSQbS5eEn67TzXG+JPCkEF94eUatrbCbVVjJk1KViv7mU5XLcHjGfegD0Wiuft/CVvb3MU41bXHMbhwkmpSsrYOcEE4I9q3+2KAMzWtZtdD0t7263sgZUSOMAvK7HaqIMjLEnjmuck8W69Z+L9H0W/0Kyjj1dpDDJBfs7xLGu5i6mMDOMdD17mqfjfVLSPx74O0/ULiKCxSSfUJfNbAaSNMRAep3MSB3IFUdLvxqPxuvLi+lELWWmxwWlk5/eKZW3E7epbaAW/uhgD0zQB6jXnXxSuIJJ/CelzvtiuNYSeUYyXjhUuVwOSSSoAHU4Fei151qz2eo/HHRLS7ePGmaTNeQBz1ldwnfqQqk/hQBpW/jHUT45stBvdCNlBf28k9vM1wGkO3kh0Awp9sn69qf8U/+SX+If8Ar1P8xUenWn9ufESbxEMNp+n2hsLN+0srNuldT3AACZ7nd6CpPin/AMkv8Q/9ep/mKAOm07/kG2n/AFxT+Qq1VXTv+Qbaf9cU/kKtZFABRWTqupvYanolskauuoXjW7sf4QIJZMj3zGP1rWoAKKKKAEPQ965/wrol1ocerLcvG32zVbm9j8sk4SRsqDnv64roaKACiiigArhfAn/IzeOP+wuP/RSV3VcL4F58TeOP+wuP/RSUAd1RVe7tReWklu0k0SyLgtDIUZfoRyDWF/whlt/0GfEH/g0m/wAaAOlozXNjwdbqQw1jXyRzg6pKQf1roQuMf5//AF0APyM4rN8RMV8M6swYqRZzEEHBHyGrN3ai8tZLdpJo1kXBeGQo6/QjkGuT1/wjbw+HNUlGr66xS0lYK+pylThD1GeRQB0egMzeHdLZiSzWkTEnudgzWlketcVong+3l0DTpDrOvDfaxHC6nKAPlHQZ4rrbW3FnaxwJJLIqDAeaQux+rHk0ATswCkkgAdSTivP9d8f6hY+G5vE+m6RbXWhQ5zNPeGGSdd2zdGgRhtJ6EkE5zjvWh8UtVm0f4aa5d27bZTCIFYHBXzGWPP1AfNcf41urGXS/CXh+yuraPQP7Qt4ZpywEc8cS7mCt0KjauT3JGOhoA9Ys5J57K3luYhDO8atJEDnYxHIz3wfaqPifUv7I8KatqQO1razllX/eVCR+uK0oZFlhjlTcFdQV3Ag4IzyD0NcN8YbpYPh3dWrTCEX08FqZT0RWkXcT7bQaAOf0rxNdeB/hJpl1YaJ9us7G3ja8necRAO7ZcRjBLlWcgngZ6E4IHrSNvRWwRkZwe3tXEeLtMt9b03TvBWmrGLaWWE3apytvaREPg46Fiqqvryeimu6HT0oA4f4Tf8iU/wD2Ebz/ANHtXc1w3wm/5Ep/+wjef+j2ruaACiiigArhfibcX9z4cTw7pETyajrbfZUIHEUPHmOx/uheP+B13XFMxyCRz60AZHhbw7aeFPDllo1mP3VumGfHMjnlmPuSSa2qKKACiiigAooooAK4XwJ/yM3jj/sLj/0Uld1XC+BefE3jj/sLj/0UlAHdUVXu7UXlpJbtJNEsi4LQyFGX6Ecg1hf8IZbf9BnxB/4NJv8AGgDpaM1zY8HW6kMNY18kc4OqSkH9a6ELjH+f/wBdAD8jOKzfETFfDOrMGKkWcxBBwR8hqzd2ovLWS3aSaNZFwXhkKOv0I5Brk9f8I28PhzVJRq+usUtJWCvqcpU4Q9RnkUAdHoDM3h3S2Yks1pExJ7nYM1pZHrXFaJ4Pt5dA06Q6zrw32sRwupygD5R0GeK621txZ2scCSSyKgwHmkLsfqx5NAE7MApJIAHUk4rz/XfH+oWPhubxPpukW11oUOczT3hhknXds3RoEYbSehJBOc471ofFLVZtH+GmuXdu22UwiBWBwV8xljz9QHzXH+Nbqxl0vwl4fsrq2j0D+0LeGacsBHPHEu5grdCo2rk9yRjoaAPWLOSeeyt5bmIQzvGrSRA52MRyM98H2qj4n1L+yPCmrakDta2s5ZV/3lQkfritKGRZYY5U3BXUFdwIOCM8g9DXDfGG6WD4d3Vq0whF9PBamU9EVpF3E+20GgDn9K8TXXgf4SaZdWGifbrOxt42vJ3nEQDu2XEYwS5VnIJ4GehOCB60jb0VsEZGcHt7VxHi7TLfW9N07wVpqxi2llhN2qcrb2kRD4OOhYqqr68nopruh09KAOH+E3/IlP8A9hG8/wDR7V3NcN8Jv+RKf/sI3n/o9q7mgAoyK53xxcz2fgjV7i2leKaO3JV0OCp9c10A445oAdRRmigAooooAKKKKACsfXPDWl+I4ootUhmlSJiyCO5lhwT1/wBWy5/GtiigDjP+FV+Ef+fC8/8ABpdf/HKZF8J/BsMeyPTbpFyThNSugMnrx5ldtRQBy2mfD7w5o+pQ6hY2l1Fcxfcdr+4cDjBBDOQRj1FdTRRQAVwvwo/5FCf/ALCd5/6Oau6rhfhR/wAifcY/6Cd5/wCjmoA7qis7VNIj1WJI5Lu+t9jZDWly8JP1Knmss+DLbH/IZ8Qf+DWb/GgDpciisPT/AA3Fp16t0mpavOy5Gy4vpJIzn/ZJx+Nbh6GgBCeK5zxnI8ejWZRyrHVdPGQcEg3cQ/lkVqappi6rbLbyXN5bqH3B7S4aF+nTcpBx7VxXi7wrBb6VaONW1tt2p2KYk1GVh81zGpIGeCM5B7GgD0SlyPWubHg63GCNY14kc4OqSkH9a6EKRx/n/wCvQBV1XVLPRtLudRv5litbdC8jt2A/me2O5IFchqXjLxBpep6Mlx4et1tdWu47WFTen7REW5JkTZt+VQSQGPOBmo/idfQJJ4Z0y8mjgsr3Vo3unmYKhjiBkKsTxgkLWXe6pHqvxl0EXcogs7LT5by0gkGHmaRvKVtvXJ+YheoCgnGSAAepjpzxXB/F+4C/D+exEqxtqV1b2auzYC7pBuyfTarV3g9cfpXnnj9rW/8AGfgXRb1o/s819LeMH+6zQxkoOeDlmxjvQBauPGd5pWsaBYroEiaPqM62UF1JNskB2/KfKxkKcZGSDgHIFdVrv/Ivan/16S/+gGubvrX/AIST4gaTJCwbT9C8yaaQHKvcuu1YwfVV3M3plR3NdJrv/Ivan/16S/8AoBoAxvhv/wAk28Of9g+L/wBBFdTXLfDf/km3hz/sHxf+giuoJGOtAC0Vz3iy4ntrXTGgleMvqtpG5RiNytKoIPqCO1dDQAUUZooAKKKKACiiigDhfip/yLOn/wDYXs//AEcK7kGsfxL4csvFWk/2bfmdYfNSUNBJsdWU5BBrL0jwJbaRqsOoJrfiC4eIk+Vdak8sbkqR8ynr1oA62iiigAooooAKzxpcQ17+198nnG1Fts/h2792ceuTWhRQAUUUUAUYdLsoNRm1CKygjvZ1CzXCxgPIAMAM2MkDtmnWGnWelw+RYWcFrCWLGOCIIuTyTgAc5NXKKAAgEEEZFZMnhnQ5tWGqyaPYvqAIIumt1MgI6HdjP41rUUANAzz+NcR8Uz/xT+l/9hqy/wDRorrtQsl1LTp7N5Z4VmQoZIHKOuRjKkcg+9cj/wAKt0t57aW41jxBdC3mSdIrrUnlTepBBKn3FAHcd6Wk75paACiiigAooooAKKKKAKOtf8gLUP8Ar2k/9BNYXwz/AOSaeHf+vGP+VdNcwJdWs1vJnZKjI2DzgjBrh7f4U6XZ2yW9trviWCCNdqxxao6qo9lHFAHe0UxF2gDk47k/5zT6ACiiigAPSs/UdLi1KfT5ZXdWsboXMe3uwR0wfbDmtCigAoPSiigCjcabZXV7bXs9lBJdW2fs80kYZ4t2M7SeRnHanQ6bZQ3899DZwx3dwFE06xgPKFHAZupxjvVyigAPSsrU/Dmi6zPFcanpNleTQ8RvcQK5X2BI6Vq0UARogjUKiKqgAKFGAB6VyXxTI/4Vf4h5/wCXQ/zFdfIgkidCWAZSMqcEfQ9q4K5+E+l3ts9vda54knhkG2SOXVHdHHoVPBFAHa2A/wCJZag/88V/9BFVdVudWtRF/Zmlw3u7JkEt35GzpjB2tnvWhDGsMMcSA7UUKM9cDipKAPOtd1LxM2ueGDL4dtVddQcxAalu8xvss4Kk+WMYGTnH8IGOa6W11LxLJdQpc+HbWGFmAeRdS3lFzyceWM8ds07WrC5u9a8OTxRF4rS/eWY8fIptpkB56/M6jj1zW9QAUUUUAFFFFABRRRQAVwvgT/kZvHH/AGFx/wCikruSMgiuMvPhrpl3q17qUeqa7ZzXsnmzLZ6g0KM2AM4X2AoA7Sis7RtKXRtMisY7m7uVQsfNu5jLIcsW5Y9euB9K0aACiiigAqvfWiX+n3NnIzKlxE0TFeoDAg49+asUUAV7K1Wysbe0RmZYY1jUt1IAxz+VWD0oooAqX2n2up2b2l9bRXNs+N8UyB1bGCMg+4FNl0nTrh7V5rC2drQ5tmaJT5J6fJxx+FXaKAG4P05qrqGnWeqWb2l/Zw3VvJjfFNGHU+5B71cooAo6bpVhpFsLXTbC3s7cHPlQRKi59cDvV6iuR1TwDa6tqU99JrfiGB5m3GK21J4414AwFHAHFAFT4Tf8iU//AGEbz/0c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"height": "111",
"width": "1077",
"top_left_x": "497",
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},
{
"title": "heimUFT_EQ0288_p116",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103502741",
"modified": "20260602103502741",
"kind": "Equation",
"latex": "\\begin{gathered} \\binom{\\beta \\pm}{\\alpha}_{( \\pm)}^{\\left(s_{1}\\right)\\left(s_{2}\\right)}=\\sum_{k=1}^{N}\\binom{\\beta \\pm}{\\alpha}_{( \\pm) k}^{\\left(s_{1}\\right)\\left(s_{2}\\right)} \\\\ \\binom{\\beta \\pm}{\\alpha}_{( \\pm) k}^{\\left(s_{1}\\right)\\left(s_{2}\\right)}=\\frac{1}{\\alpha_{k}} \\partial_{k}+\\sum_{\\lambda=\\mu+1}^{m}()^{\\underline{\\sigma}}\\left[\\sigma k(\\beta(\\lambda))(\\alpha(\\lambda))( \\pm)\\left(\\varepsilon_{\\lambda}\\left(s_{1}\\right)\\right)\\right] ; n-\\sum_{\\lambda=1}^{\\mu}()_{\\sigma}\\left[i_{\\lambda} k(\\beta(\\lambda))(\\alpha(\\stackrel{\\sigma}{\\lambda}))( \\pm)\\left(\\varepsilon_{\\lambda}\\left(s_{2}\\right)\\right)\\right] ; n \\end{gathered}",
"displayMode": "true",
"refnum": "M27",
"equation_number": "(M27)",
"page": "116",
"canonical_uri": 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"height": "266",
"width": "1596",
"top_left_x": "239",
"top_left_y": "1624"
},
{
"title": "heimUFT_EQ0289_p116",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103502776",
"modified": "20260602103502776",
"kind": "Equation",
"latex": "\\binom{\\widehat{\\beta \\pm}}{\\alpha}=\\left(\\binom{\\beta \\pm}{\\alpha}_{( \\pm)}^{\\left(s_{1}\\right)\\left(s_{2}\\right)}\\right)_{P, Q}, \\quad \\widehat{()}=\\left(\\binom{\\widehat{\\beta \\pm}}{\\alpha}\\right)_{V, W}",
"displayMode": "true",
"refnum": "M27a",
"equation_number": "(M27a)",
"page": "116",
"canonical_uri": 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9a7LxDp11rmjiDT9QWynE0NxFM0QlXMbq65GRkEqO9RWug3N1f2Wp67dW93d2Qb7MttA0UUbMMM2GdiWxkZzjB6Z5oAzvEHiHWtK8RaHbLa2UdjfagtoXaRpJmUozbsYAT7vq2c9q7EdBXD+PMDXPBI3f8xpf/RUldtuAFAHFuCPjZGV6N4ecPj2uF2/zalu23/GXTY2Hyx6HcOn+8Zogf0FS6FEdU8da5r+CbeGNNKtW/veWxaYj23tt+qGk8VRtp/ibw54ix/o9vM9jeHptinACsc/wiRUz9c9BQBe8bWGq6n4RvrTRmQX0gTajtsEihwXQntuUFc+/auf0jxNHqXijS9J8QeFrnRdZt4pJrHcySREBCrhJF/2T06ceuAem8RaXqGqR2MulX8Nnd2Vz9pVp7cyxyfu3QowDKcEOec54os9EddVXWdVuYrrUIoWhieKMxRQISC21SzHJwMkk9BjAzkA47xQ3jPQfDd14qPiJVmtf3zaU1rH9n8veB5e8fNu2n727k9MCvSoJGmt4pXjaNnQMUbqpI6GvLr74jeDNZ1Ux6jrtsulWMwZICrsbuZDw7AA/u1OCo6sw3HgDd6XY6ha6lp9vfWcoltriMSRSYI3KRkHnnkUAcpo25Piz4pCY2PY2LP/AL370D9K7TGa5DwbF9u1PxB4l/5ZapdLHbN/eggXy1YezN5jD2INdhQB5V48ceDfiLoHjKMbbO+b+y9U9CDyjn6YJ+iCvVM1xvxW0dda+GmuQ7cvDAblDjkGP5+PqAR+NWvh1rTeIPh9ouoyPvma3EcrHqXT5GJ+pUn8aAOpooooAKKKKACiiigAooooAKKKKACiiigAooooAaWx2rldX8b29vdyabolnPrerqdrW1rwkR9JpT8sf0PPtXTXFtHdW8tvMu6OVGRx6qRgisj7Zp2h3VhoOm2SrNNkpa2qqqxRAgNI3YKM/iSAO+ADnrXxf4k0Q/8AFZeHxDZt8w1DSibiKIHnEqD5lx0LAEE12llqFpqVpFd2NxFc20o3JLE4ZWHqCKqazrMOh2qXt1HIbMSBZ505Fup6Ow/u56kdAcngEiWy0vTrKae5sbSCB7ohpWhUKJCOjHHBPPWgDQooHAooAKKKKACiiigAoopM0AeXfFCeTxB4h8PeAbaQhdSm+1aht6i3jOcZ99rfior06KGOGKOKJFSNAFVVGAABgAV5R4FceJPjH4y8QsS0Vht062J5AAOGx/37J/4FXrdAAOBSM20Z4wOpJ6Utcj8TdZOhfDrW7xWKytbmCIg87pDsBH03Z/CgDmvh87eMPHPiHxtMd9tFIdM0vPRYl5Zh/vZBz/tEV6mOgrkPhho40T4caHahNrvbLcSAjndJ85z9N2Pwrr6AOX8c+ILjw9oKPYqj6he3cVjZiQZXzpGwCR3wATj2rE13w80PinwzNpd7fNq/2wPdySXTkSWiqfNLJnYAWKKAABlhgY6P8ZwHWfiD4R0Xe6xRm51Cdo2wybE2xsD2O56y/FkVx8Pr3S9a0nUb65Oo6hBYXlrfzG4+0I27G0t8ylecYOOenqAepbuPWueluJv+FhWtt5sn2c6XM7Rbjs3+bGAcdM4Jqzqei3eoXQmh8Q6rYoFAMVqINpwep3xMc/jXKS+Hb0fEG1g/4SrWy/8AZUz+afs28DzY/l/1OMHOemeBzQB6ECDgD8M07GRWLp2h3djdrNN4j1a+QAjyLn7PsPv8kSnj61tD7o5zxQB5X48ceDfiLoHjKMbbO+b+y9U9CDyjn6YJ+iCvVM1xvxW0dda+GmuQ7cvDAblDjkGP5+PqAR+NWvh1rTeIPh9ouoyPvma3EcrHqXT5GJ+pUn8aAOpqKe3iubeWCdFeKVSkiMOGUjBB/CpaKAPL/hXcyaHq2veAbp2ZtInMtkznJa2c7h+W5T/wPHavUB0FeS+M3/4Rv43eE9cU7IdVjfTrjHAbkBc/i6f98V61QAUUUUAFFFFABRRRQAUUUUAFFFFABRRRmgDx/wAMMdV/aM8VXjcx2NmtvGPQ/uwf1DfnXsFeNfCYmf4o/Ea4bkrflAfbzZf/AIkV7KOlADGYICzEBRySe1eWfDXTPED6BNrthq1msGuXU969td2jSeU7SMNysJFzlQpII6969Nv7Vr3T7m1WUwtNE0YkUZKZBGfwzmqvh/RIfDugWOkW8jyRWkQiV3xubHc/WgCnofhaHR7y+1Ka5e81a/IN1eSKASAMKiL/AAIOy5+pNNnsPFrTyNB4g0qOEsSiPpDsVXPAJ+0DJx3wPpXQjgUUAcbp/hrxVpst9JB4l0ste3JuZd+juRvKqvH+kcDCCug0m21e3SQatqNpeOSCht7M24UdwQZHz+laVFAB2rz342WS3nwq1YlcvAYpl/CRQf8Ax0mvQq5T4lxCb4aeIlPIFjI35DP9KALngi/Op+BdCvGOXksIS5/2tgB/XNb9cL8HpTP8J9BYnJEUiZ+krgfyruqAEz7UuaY2SDtAJ7Z9a5A3PxHydumeGcds3s+f/RdAHZUVxv2n4kf9Azwx/wCBs/8A8bo+0/Ej/oGeGP8AwNn/APjdAHZZoqlprX7WELanFbx3xH71LZy8YPsSAT27VdHSgCve3C2djcXT/dhiaQ/QDP8ASvLf2foGPgW+1CU7przUZJGbHXCqP55/Ou78bymHwF4ikU4ZdMuSD6Hymrl/gYmz4U6Y2P8AWSzsf+/rD+lAHo9FFFAHlHxSP9q+OvAfh0ndFNfm7nTHVY8Y/TeK9XryTXj9o/aY8MREZWDS5Hx6Eif/AOtXrdAHE/EFZ7m48LWEMUkgm1y3lm2oSBHHlyWx2yF612KW8Ubs6Rort95lUAn6kVJt6+9LQA3YOPalxS0UAJiloooA5T4laamqfDjxBbMm4izeZRj+JBvX9VFR/DDU21n4aaDdu25xaiBj3JjJj59/l/Wuj1SH7RpN7ARkSQOmPXKkV5z8AZ2m+GMak8Q3kyD6cN/NjQB6lTWjV1ZWAZWGCCMginUUAUdL0qHSLJbO2klNtGT5Ubtny07ID1wO2eg4q9RRQBl33hvRNUuVub/R9Pu51IIlntkdxjpgkZFW5rJXsWtIJHtUMflo1vhTGMY+XjA46ccVZooArWVhbabZQ2dnEsVtCgSOMdAB+ufc9adc2kF5bS21zGssEyFJY3UMrqRggg9QanooAq2FithZRWqzSzJENqtMdz4HQE98DAyeeOSTzVjaMYp1FADdgwB2FVdQ06PUdPlspJJY4Zhtk8ptrFc8rntkZBxzg8Y61cooAiigjt4UhgRY441CoirgKAMAADoBUtFFAEF1bpd2s1vIAY5UZGB7gjBryv8AZ9uXbwRf6dMfnstRkjx6KVU/+hbq9aPWvHPgj+617x5aLwsOpggf8DlH/sooA9kHSiiigAooooAKKKKACiiigAooooAKKKKACiiigCveXUVjZT3dw4SGCNpZGPQKoyT+Qrkfh3HNqOkT+Kr5f9P1yTzwDz5cCkiGMewUZ6dWJpvxevHsPhXr8qNhnhWL8HdUP6Ma6bQLRbHw5plpGAqQWkUagDoAgFAF2WCOeJ4pVV43UqysoIYHqCPQ1xPgC6k0++1vwbcymRtEnX7IzclrSQboxnuVyVJ9hXd15vcubH9oWzCDamoaEyOB/EySM2frgCgD0jtSZpaim83yZPJCtKFOwOSFLdsnHSgCWiuM+0/EgcDTPDH/AIGz/wDxql+0/Ej/AKBnhj/wNn/+N0AdlRXG/afiR/0DPDH/AIGz/wDxuuqsmu2sYTfRwpdlB5ywuWQPjnaSASM9MigCxVe9uFs7G4un+7DE0h+gGf6VYrA8bymHwF4ikU4ZdMuSD6HymoA4T9n6Bj4FvtQlO6a81GSRmx1wqj+efzr1qvOPgYmz4U6Y2P8AWSzsf+/rD+lej0AFeRftATvJ4W0jSoz81/qSKcdwFP8AVhXrteN/GkmXxh8PbTtJqRyPX95CB/M0AewQxLBDHEgARFCgegAwKko7UUAeZXNhqeufGLUr/SdTitJtEsbe1KTQGWOYS75GVgGUjjacg9hXTJ4Wn1DWrPVtfvYryaxJaztreHyoIXPWQgsxZ+wYkYHQZ5q5pHhyLSta1vVBcyzT6tMkkm4ABAi7VUfQVtYoAx9TsvEE92H0zV7C0t9oBjuNOadicnJ3CZPyxWM3hrxU+tx6sfEul/aI7drYKNHfbsZlY8faOuVHNdlRQBiadZeI4bwPqWtaddW2DmKDTXhbPbDGZsflW3RRQBBdW6XdrNbyAGOVGRge4Iwa8r/Z9uXbwRf6dMfnstRkjx6KVU/+hbq9aPWvHPgj+617x5aLwsOpggf8DlH/ALKKAPZB0ooooA8j/aBjeHwjpWqQjE9jqcbq3oCrH+arXrFvMlzbRTx8pIgdfoRkV5z8d4hJ8K75j/yznhYH0+cD+tdj4RlNx4L0KZjkyadbuT9Y1NAGzRRRQAUUUUAFFFFABRRRQAUUUUAFJilooA8b+EI8v4j/ABJiPX+0sj6edP8A4ivZK8e8EKdO+P3jbT24NxEt0PcEo3/tWvYaACiiigAooooAKKKKACuV+JLiP4a+IiehsZV/MYrqq4X4xXQtPhXrjZwZI44h77pFH9T+VADfg0mz4S6EuP4JT+czn+td5XMfDu0Nj8OvD0DLtb7BE5HoWUMf5109ADG3c7cZ7Vx5/wCFk5+V/CeO2VuP8a7LbS4oA4z/AIuX/e8Jf983P+NH/Fyv73hL/vm4/wAa7PFGKAKOm/2h/Z8X9qfZjfbT5v2Xd5ec8bd3OMY61epMUtAHPeO0L/D7xIo5J0u5wP8Atk1c58EGDfCTRwP4WuAf+/zn+tdvrFob/RL+yAybi2kiH/AlI/rXm37P9yJvhs0HQ219LER6ZCt/7NQB6tRRRQB5Hrn7n9prw03QTaU6/UgT1652ryb4lp/ZfxP8A69nbGbprKV+yhiAM/g7/lXrNABRRRQAUUUUAFFFFAFbUHEWn3MhbASF2z6YBrzX9n+Jo/hkrEf6y8lYf+Oj+ldf4+1BdM8Aa/ducbLGVVIP8TKVX9SKzfhLpraX8L9ChZcPLCbg5/6aMXH6MKAO2ooHSkLYPTNAC0VGsyOzBSGKHDYP3TjOD6HBBx70/dxQAtFAORmmPIsYyxCjIGWOBknA/WgB9FJn2paACiiigAooooAKKKKAErxv4JfvPE3j+ftJqQwf+BzH+texO6xqzscKoyT6V5F+z9G0/hvXNUdcG81NyCe4Cg/zY0AewUUUUAFFFFABRRRQAU1nCgk9BTq5T4gard6d4VuYdNt5LjVL8/YrOKNckyOCNx9Aq5bJ44oAteG/GuieLZb1dFuJLmOzKLJN5TKhLZ4UkDJGOceo9a6GuY8B+D7fwV4UtdJiZXm/1t1KB/rZT1P0GAB7AV0/agAooooAKKKKAOH+L9m9/wDCrXokGWSJJuPRJFc/oprp9Bu1vvDumXaHck9pFID6hkBqe/tIdQsbmyuU3QXEbQyL6qwwa5P4cTT2WhS+GL9sahocv2R88b4TkwyD2KcfVTQB21eb3aG9/aEsNnzLYaE8jkdi0rLj64Ir0V5UjRnchUUZZmOAK4jwFbNqWqa54zlUgazMqWQbr9liG1G9t2C2PTFAHdDpUU3m+TJ5Ozzdp2b87d3bOO1S0mPegDjf+Ll/3vCX/fNz/jR/xcv+94S/75uf8a7LHFLigDjMfEn+94T/AO+bj/Guqsvtf2GD7f5H2zYPO8jPl78c7c84z0zVnFJigBa57x2hf4feJFHJOl3OB/2yauhqlrFob/RL+yAybi2kiH/AlI/rQBxHwQYN8JNHA/ha4B/7/Of616JXlP7P9yJvhs0HQ219LER6ZCt/7NXq1ABXjfxlHl+PfhxP2XUjk/SWA17JXj3x+Q22m+GtYx8tlqi5I6jI3f8AtOgD2GigHIyOlFABRRRQAUUUUAFFFFACV438Ev3nibx/P2k1IYP/AAOY/wBa9id1jVnY4VRkn0ryL9n6Np/Deuao64N5qbkE9wFB/mxoA9gooooA82+Oz7PhVqC/35oV/wDIgP8ASuu8GoYvA3h+M9V022X8olrgf2g7gp8Pra1QEyXWoRRqo6nCuf5gfnXqNhbCy061tRjEMKR8ewA/pQBYooooAKKKKACiiigAooooAKKKKACiiigDyLxCv/CP/tC+HtUOUttYtGs5G/vSAEAfn5Veu1518ZNFuNQ8Hpqunj/iZaJcLfwkD5sL97H4Dd/wCuz0DWrfxBoFjq1qQYbuFZRz90kcg+4OR+FAGlRRRQAUVS1PVLXSLF7u7YiNSFCqNzO7HCqo6liSAAO5rC0bx5p+r6Pdag1nfWbWt8LCW2uYwJVlLIoG0E/31/X0oA6qiiigAryb46yyX2j6F4atmxdavqcaAdflHH/oTpXrBbGf6mvKoEHjH47zXWN+neFrbylPVTcvnP5ZYexjFAHqUEEdtbxQRDbHEgRB6ADAqSgdKKACiiigAooooAKKKKAExXkfwqT+wPHnjjws3yLHdi7t0/6Ztnn/AL5aOvXa8q8aqfCfxW8O+LwQljfj+yr9ugUt9xmP5H/tnQB6rRSZpaAOE+Lfh6XxF4BvFtlJvLFhe2xXruTqB7lS2B64rofCmvw+JvCum6xCQRcwK7gH7r9HX8GBFbJXII7GvONCj/4V54vn0GX5PD+tTmbS5P4ILg/etz6Z6r+XJoA9IooHSkzQAhfB6Ubv8ivN/F0t94oi8U22n6le2MGhW37t7KXyzPd7PMwzDnao2Lgd3b0FbfgzU7zxHZ2GtNPKLI6fEioRjzp2CtK59dpAQe++gDr6KB0qte39tp1jPe3kyQ20CF5ZXOFVR1NAHnvxdkk1a30XwZauftOuXyiULyVt48O7fhwffBr0a3t47W1it4VCRRII0UfwgDAFcJ4KsLrXtdvfHeqwtFJeRiDSreUfNb2mchj6M5+b1AJ5wcD0AdKACsHxZrMujaG0loEbULmaOzskk+6Z5GCrn2Gdx9ga3q4vxgRL4z8D2jDMb6hPMQem5LdyP50AdHpOlRaTp8drE7yEZaSWQ5eWQ8s7HuxP5dBip7+V4NOuZozh44XZTjOCAcU+6juJLWVbWZIZ2UiOSSPeqnsSuRn6ZFcvqWn+Lxpl2X8RaUVEL5A0dwcY5AP2jigDc8OXc1/4X0m8uX3zz2UMsjYxlmQEnH1NW7u1hvbaW1uIllgmUpJG3RlI5FcZ4XsPFjeEdFaDxBpccJsICiPpDuVXy1wC3njJx3wM12VlFdRWka3txHPcgfvJIojErH1Clmx+ZoAwvCuoTtNqmhXszzXmkTrH5rnLTQOu+Jye7Yyp9ShNdNXEQ7ofjTdxx8JPoEUkgHA3LO6qT+BI/Ou3HSgAooooAKKKKACiiigDmfiDq39ieAddvt2HW0dIyDyHf5F/8eYVmfCPRzovwy0aF1AkniN0/v5h3D/x0qPwrF+LTSeINS8O+BbVm36ndCe72HlLePkk/Xkj3TFeoRQxwQpDEipHGoVVA4AHAFAD6KaSQOBmuPbx83/CTTeHo/DWrS6jDALh0R7cL5ZIAO5pQOp6dfagDsqK5fR/HFjqmv3GgXFle6Zq8Efmm1vVUGRP7yMrMrD6H+VdPu9qAForH1XxJZ6ZdxWCxz3mpTKXjsrVQ0rKP4jkhUXtuYge9Y+oeNr3RITeaz4W1K105cebdRSxT+SPV1RiwUdyMgUAdhTdvJ96hsr621GxgvbOVJradBJHKhyGUjIIqxQAUUUUAFFFFABRRRQAmPesq90KK41m01eCZra+gHlvIgyJoSQTG47jjIPUH2yDrUUAZWt6IuuWq2U9w8dk7f6TDGMGdP8AnmWzwpPXHJHGQCc6SRLGioihUUAKqjAAHYU+igAooooAKKKKACiiigApMUtFAHkXwqT+wPHnjjws3yLHdi7t0/6Ztnn/AL5aOvXa8q8aqfCfxW8O+LwQljfj+yr9ugUt9xmP5H/tnXqmaAFrgfjJpB1j4Y6sqLultVW7T22HLf8Aju6u+qG4gjubeWCZA8cqlHU9GBGCDQBi+B9WGueBtE1Hfveazj8w/wC2Btf/AMeBroK8t+EUsuhS694GvXP2jSLtpLfdxvt5OVI/Hk/74r1KgAoopCfagBaK5Sx8fadqHiqLQobS9xPFJJb3rRYguNhw4Rs5bHrjH4EE7+manBq1il5a7jA7MEYjG4KxXcPY4yD3FAFyiiigDmfiDq39ieAddvt2HW0dIyDyHf5F/wDHmFZnwj0c6L8MtGhdQJJ4jdP7+Ydw/wDHSo/CsX4tNJ4g1Lw74FtWbfqd0J7vYeUt4+ST9eSPdMV6hFDHBCkMSKkcahVUDgAcAUAPoopCcUAeR/E0f298TvA3hlDkLO19cL/sKc/yjf8AOvXR0rynwJH/AMJX8S/EvjQ/NZ27f2bpzHoyrje49jgH/gZr1YcCgAornvFviuPwhpEmq3Wm3l1Zxf657Yx5jyQBkMyk5J7ZxWnpeovqWnx3bWU1p5gDLHMyFtpGQfkZh096AL1Fcva+MmuvFk/h1dC1Jbm3RZZpy0JhjRjhWLCTPOOFxu9sc10zvtUkKWx2HU/nQA6iuT0Hx0mv6/qGjw6HqVvPprhLx5jDsiJDFfuyEtnaegNak/iTT7fxTaeHWk/0+5tnuUUdlUgY+p+Yj/cNAGxRWB4j8UL4cW0Z9LvLxbqdLeM2pj/1j/dXDup5rchdpIY3eNonZQWRiCVOOhxxx7UAPooooAKKKKAGSRJKjpIAyOMMpGQR3BrzbwaH8C+LbzwVdMRpt2z3mhyueCp5khB9V64+p7ivTKwfFXhm28UaV9lklkt7qGQTWl3CcSW0q/ddfx6juPzoA3QeBxilrD8NXusT6c0Wu2Ygv7dzG8kTAx3AAH7xMHIB9CAQeO1blAHCeILxbv4oeHdIkcC3srefVZQxwCwBij+mNzmsfwrJZXPxP8Vs8jC0RoNStEcbVfdFsefnqBjg+jk9xjtdV8GaDreuWusalYJc3lqmyFnJ2gZzyucNzk8g0ah4M0DVdfttcvtPjm1C2jEccjE4AByMrnBwemRx+VAG8DkA0UDgUySQxxuwjZyoJCr1bjoKAOd8beJv+EZ8PyXFvH5+pXDC2sLcDLTTvwoA7+p9hUfgLwofCfhiKynkEt/M5uL2fqZZm5Yk98dAfQVW0TQrzVdfHirxFD5d4itHp1gSGFlEepPYyt3PboPWuyHSgAooooAKKKKACiiigAooooAKw/Ffhy28WeHL3RrvAS4TCPjJjccqw9wcfhxW5SYoA4v4deILvUdIl0jWcpr2jsLW9Rjy+PuSD1DDnP8A9au0HIB4/CuR8UeHLx9Ut/Evh9kTXLVPKeJztjvoephf0PdW7H9OmsLl7yxguJbaW2kkQM0MuN0ZI5U44yOlAFmqGr6NYa7ps2n6jAs1vKMMp4IPYg9iDyCOlX6KAIbWD7LaQ2/myS+Uip5kpy7YGMse5PepDnt1p1JigDzTwloPiOH/AISHTNSs1srK+1W5unvBcK0lxHIQAqKM7MgfeJBAPAzyL/w2s/EujaHBoOsadDBDpxeKO788Obldx2FUH3QB1JOeBxycd5t96NvuaAFrK1nw/Y6+tvHqIeW3hlE32fd+7lYfd3r/ABAHnB4yBkGtXoKKAG7efb0p3SiigArjfH8ZtodG18D5dH1KOedgCSIHzHIR9A4J9ga7Kop7eO5glgmRXilQo6MMhlIwQfagBl1JcJbStaRxST7CY1lkKIx7AsASB7gH6Vzl0/ja5s5rc6T4fUSoU3f2pNxkY/5962tH0ttJsFsvtTzwxHEBkHzJH/ChP8WOgPXAGcnJOjjAoA43SIvG2laLY6cNL8Pyi0t44N/9pzDdtULnH2fjOK6mzlumtIjfRQw3RH7xIZTIgPsxVSR9QKs1WvYJ57OWK1ufs0zjaswTeUz1IBOM+mcjPUHpQBy+godT+IPiLWxzBbxw6VA+MAlN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"height": "136",
"width": "824",
"top_left_x": "623",
"top_left_y": "1964"
},
{
"title": "heimUFT_EQ0290_p117",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103502810",
"modified": "20260602103502810",
"kind": "Equation",
"latex": "d \\vec{s}_{ \\pm}=d \\vec{s}_{+}+d \\vec{s}_{-}",
"displayMode": "true",
"refnum": "177",
"equation_number": "(177)",
"page": "117",
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{
"title": "heimUFT_EQ0291_p117",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103502843",
"modified": "20260602103502843",
"kind": "Equation",
"latex": "\\lambda_{(m)}(m, p) \\phi_{m p}^{i}=-\\lambda_{(p)}(m, m) \\phi_{m m}^{i}",
"displayMode": "true",
"refnum": "II-1.3a",
"equation_number": "(II-1.3a)",
"page": "117",
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"height": "81",
"width": "585",
"top_left_x": "740",
"top_left_y": "1302"
},
{
"title": "heimUFT_EQ0292_p117",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103502880",
"modified": "20260602103502880",
"kind": "Equation",
"latex": "\\phi_{m p}^{i}=-\\frac{\\lambda_{(p)}(m, m)}{\\lambda_{(m)}(m, p)} \\phi_{m m}^{i} \\xrightarrow{\\text { empty spectra }} \\phi_{m p}^{i}=-\\frac{0}{0} \\phi_{m m}^{i}",
"displayMode": "true",
"refnum": "178",
"equation_number": "(178)",
"page": "117",
"canonical_uri": 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"width": "885",
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},
{
"title": "heimUFT_EQ0293_p117",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103502915",
"modified": "20260602103502915",
"kind": "Equation",
"latex": "\\lim \\frac{\\lambda_{(p)}(m, m)}{\\lambda_{(m)}(m, p)}=a_{m p}=\\text { const } \\neq 0",
"displayMode": "true",
"refnum": "II-1.3b",
"equation_number": "(II-1.3b)",
"page": "117",
"canonical_uri": 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",
"height": "128",
"width": "595",
"top_left_x": "735",
"top_left_y": "1695"
},
{
"title": "heimUFT_EQ0294_p118",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103502950",
"modified": "20260602103502950",
"kind": "Equation",
"latex": "\\begin{aligned} & { }^{2} \\bar{\\gamma}_{(\\mu v)}={ }^{2} \\bar{E}, \\quad(\\mu, v) \\neq 1, \\quad{ }^{2} \\bar{\\gamma}(11)={ }^{2} \\bar{\\gamma} \\neq{ }^{2} \\bar{E} \\\\ & { }^{2} \\bar{\\gamma}=\\operatorname{sp}\\left({ }^{2} \\bar{\\kappa} \\times{ }^{2} \\bar{\\kappa}\\right) \\neq{ }^{2} \\bar{\\gamma}^{x}, \\quad\\left[\\begin{array}{c} \\widehat{c d} \\\\ -+a b \\end{array}\\right]=\\widehat{[\\kappa]} \\\\ & \\binom{\\beta \\pm}{\\alpha} \\\\ & ( \\pm)=\\left(s_{1}\\right)\\left(s_{2}\\right) \\\\ & ( \\pm) \\end{aligned}",
"displayMode": "true",
"refnum": "M28",
"equation_number": "(M28)",
"page": "118",
"canonical_uri": 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"height": "255",
"width": "775",
"top_left_x": "644",
"top_left_y": "817"
},
{
"title": "heimUFT_EQ0295_p118",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103502987",
"modified": "20260602103502987",
"kind": "Equation",
"latex": "\\lim _{{ }_{2} \\rightarrow 2^{2} \\bar{E}}(\\kappa)_{( \\pm)}^{\\left(s_{1}\\right)\\left(s_{2}\\right)}=\\widehat{\\mathrm{DIV}}_{(x)}",
"displayMode": "true",
"refnum": "M28a",
"equation_number": "(M28a)",
"page": "118",
"canonical_uri": 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"height": "108",
"width": "430",
"top_left_x": "815",
"top_left_y": "1329"
},
{
"title": "heimUFT_EQ0296_p118",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103503022",
"modified": "20260602103503022",
"kind": "Equation",
"latex": "(\\kappa) l=\\frac{1}{\\alpha_{l}} \\Im_{l}-[l s(\\kappa)(\\kappa)+] ; n, \\quad \\lim _{2 \\bar{\\gamma} \\rightarrow{ }^{2} \\bar{E}}(\\kappa)=\\operatorname{GRAD}_{(\\mathrm{x})}",
"displayMode": "true",
"refnum": "M28b",
"equation_number": "(M28b)",
"page": "118",
"canonical_uri": 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"height": "123",
"width": "881",
"top_left_x": "593",
"top_left_y": "1517"
},
{
"title": "heimUFT_EQ0297_p118",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103503055",
"modified": "20260602103503055",
"kind": "Equation",
"latex": "\\begin{aligned} & \\frac{1}{\\alpha_{m}} \\mho_{m} \\frac{1}{p}(\\kappa)_{l} ; p-\\frac{1}{\\alpha_{l}} \\mho_{l} \\frac{1}{p}(\\kappa)_{m} ; p \\\\ & =\\frac{1}{\\alpha_{l}} \\mho_{l}[m s \\stackrel{s}{(\\kappa)}(\\kappa)+] ; n-\\frac{1}{\\alpha_{m}} \\mho_{m}[l s \\stackrel{s}{(\\kappa)}(\\kappa)+] ; n, \\quad[k l \\stackrel{i}{(\\kappa)}(\\kappa)]=\\left[{ }_{k}{ }^{i}{ }_{l}\\right] \\end{aligned}",
"displayMode": "true",
"refnum": "M29",
"equation_number": "(M29)",
"page": "118",
"canonical_uri": 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"height": "225",
"width": "1097",
"top_left_x": "484",
"top_left_y": "1845"
},
{
"title": "heimUFT_EQ0298_p118",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103503099",
"modified": "20260602103503099",
"kind": "Equation",
"latex": "\\begin{aligned} & s p\\left((\\kappa)_{(+)}^{(1)}+(\\kappa)_{(+)}^{(2)}\\right) ; \\underline{\\bar{A}}=2 \\widehat{\\mathrm{DIV}}_{(x)} \\underline{\\bar{A}} \\\\ & s p\\left((\\kappa)_{(+)}^{(1)}-(\\kappa)_{(+)}^{(2)}\\right) ; \\underline{\\bar{A}}=2 \\underline{A}^{\\underline{k}}\\left[s k(\\kappa)_{(\\kappa)-]}^{s}\\right] ; n \\\\ & (\\kappa)_{(+) k^{\\prime}}^{(1,2)} ; \\underline{\\gamma}^{\\underline{i k}}=\\frac{1}{\\alpha_{k}} \\partial_{k} \\gamma^{\\underline{i k}}-[k s \\stackrel{s}{(\\kappa)}(\\kappa)-] ; n \\cdot \\underline{\\gamma} \\underline{i k} \\\\ & \\gamma_{i k}(\\kappa)_{(+) l}^{(1,2)} ; \\underline{\\gamma}^{\\underline{i k}}=(N-2)(\\kappa)_{l} ; w \\end{aligned}",
"displayMode": "true",
"refnum": "M29a",
"equation_number": "(M29a)",
"page": "118",
"canonical_uri": 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"height": "358",
"width": "775",
"top_left_x": "644",
"top_left_y": "2272"
},
{
"title": "heimUFT_EQ0299_p119",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103503136",
"modified": "20260602103503136",
"kind": "Equation",
"latex": "\\widehat{[]}=\\sum_{\\alpha=1}^{\\omega^{4}}\\left(\\left[\\begin{array}{c} \\widehat{(c d)} \\\\ -+(a b) \\end{array}\\right]+s p^{2} \\bar{Q}(\\alpha) ;() \\times\\left[\\begin{array}{c} \\widehat{(c d)} \\\\ -+(a b) \\end{array}\\right]\\right), \\quad \\alpha \\widehat{=}\\left(\\begin{array}{ll} c & d \\\\ a & b \\end{array}\\right)",
"displayMode": "true",
"refnum": "M30",
"equation_number": "(M30)",
"page": "119",
"canonical_uri": 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"height": "142",
"width": "1022",
"top_left_x": "520",
"top_left_y": "484"
},
{
"title": "heimUFT_EQ0300_p119",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103503180",
"modified": "20260602103503180",
"kind": "Equation",
"latex": "R_{v \\lambda \\kappa}^{\\mu}=\\partial_{\\lambda} \\Gamma_{v \\kappa}^{\\mu}-\\partial_{\\kappa} \\Gamma_{v \\lambda}^{\\mu}+\\Gamma_{\\eta \\lambda}^{\\mu} \\Gamma_{v \\kappa}^{\\eta}-\\Gamma_{\\eta \\kappa}^{\\mu} \\Gamma_{v \\lambda}^{\\eta}",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "119",
"canonical_uri": 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",
"height": "92",
"width": "700",
"top_left_x": "683",
"top_left_y": "1181"
},
{
"title": "heimUFT_EQ0301_p119",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103503214",
"modified": "20260602103503214",
"kind": "Equation",
"latex": "\\zeta_{k l m}^{\\underline{i}}=\\underline{\\partial}_{l}\\left[\\begin{array}{cc} i \\\\ k & m \\end{array}\\right]-\\underline{\\partial}_{m}\\left[\\begin{array}{c} i \\\\ k \\end{array}\\right]+\\left[\\begin{array}{l} i \\\\ l \\end{array}\\right] ;()\\left[\\begin{array}{cc} s & \\\\ k & m \\end{array}\\right]-\\left[\\begin{array}{c} i \\\\ m \\end{array}\\right] ;()\\left[\\begin{array}{c} s \\\\ k \\\\ l \\end{array}\\right]",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "119",
"canonical_uri": 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POdOsbS8+N2oT29uiro+mpHK4HzNcTsXyW6n5B36Zr0auR0HwdNo/iXWdVl1eWddSuzci2WNUCcYUM3LMAOAOB7V11ABXG+MQB4n8E/9hV//AEnlrsq43xl/yM/gn/sKv/6Ty0AdlTXdY42d2CooJZicAD1p1V7+yh1LTrqxuVLQXMTwyAHBKsCDz24NAEOm6vp+sWwutNvre8gLFPMt5BIoI6gkd6vVzPgzwRpXgbS5bDSWuHSabzpHuHDMxwB2AGAB6V0F5K0FlcTL96ONmH1AzQBw3gGf/hIvEPifxRIS6td/2bZbudlvD3X2Z2LfUV32BjkD1rz34IRhfhPpEnVpXndj6nznHP5V6HQB59rMp8OfFvQ75CVtdfgewuh0Bmj+aJz7kEqPavQa82+MBMFr4TvEOJIPEVqV/Jz/AEFekA0AY3jH/kSNf/7Btx/6LaneFB/xR+h/9g+D/wBFrTfGP/Ika/8A9g24/wDRbU7wp/yJ2h/9g+D/ANFrQBsUHpXO6b4wstV8U3fh+C2vEurOATTPLFsQAkYAzyc5z0routAHLeLtO0fxAth4f1OW4hmuJGuLOW3l8uWKSIA70bsw3Y6Hqax/CNvrul+N9R0ebWrnWdGgs45PPu1UyQXBbHlFwPmOwFjnsV6d+w1XQdI1xI01XTbW9WJt0f2iIPsPqM9Og6VatLK1sLZLaztoreCMYSKFAir9AOBQBPRRRQAmBzXHeAv+P7xj/wBjBN/6Jhrsu1cb4C/4/vGP/YwTf+iYaAOyooPSsjXNeXQoIpX03U73zG27LC1adl9yB0oA16K43/hYkP8A0Kvi3/wTyUf8LEh/6FXxb/4J5KAOyorE0HxGuvGcLpWrWPk7c/2hZtBvzn7ueuMfqK26AON+In/Hn4d/7GGw/wDRorscD0rjfiJ/x6eHf+xh0/8A9GiuzoAKCMjBooPSgDzv4wWqXnhFLIyTfaNRu4LG2RXKp5kkg5IBG47Q3XIFd9bQR2ttFBEu2ONQigdgBiuS8X+HtX1rxF4ZvdNnskt9NuJZ5lugzZYqFjKqv3sfMeo7V1luJI4o0klaV1UK0hABY9ycDGT+QoAnoPSiigDjfikP+KCuve7s/wD0pirsa474pf8AIhXP/X3Z/wDpTFXY0AKelULHWdN1K4uILHUbW5ltn2Txwyq7RtzwwB46Hr6H0NXzyCK5Hwr8PNE8H6vqOo6b9pM1+2XE0m4RjOdq8Zxk9yTx1oA649OK8/sZ/wDhIfjHqBJ3Wnhu0SGJe32iYZZh7hBt/OvQK82+FRM2seO7l/vv4gmj56hV4A/I0AekEAc15/8AEiX/AIR678P+LYQV/s+9W2uyvANrL8rA+uG2kD1r0GuE+McIm+E2vIT0jjbJ9pUP9KAO6BpetZ+hTNc6Bptw+d8tpE7Z9SoP9a0KAOM+Fg/4t9ZH/p5u/wD0qlrs64z4Wf8AJPbL/r4u/wD0qlrRfxjZJ4xtvDP2a9+2zxvKHMO2MIucnccZyRj5QaANbVb+DS9IvdQuQTb2sDzSAdSqqScfgK8x1HwxeeDIdOn8F+ItQ8q4vY0g0eeVZoJEd8uIwRlVClmJ5wATnPNerT28NzBJBcRJLDIpR45FDKykYIIPUEdqoaX4c0TQy50rSbKyZxhmggVCw9CQM49qANEYzx9cU6ucsPF9jf8Ai+fw5Fa3q3dvbG5kkli2IFyAMEnJzu9Oxro6AOM+JYH/AAjNp/2FbH/0oSuy71x3xL/5Fm0/7C1j/wClCV2PcUALRRRQAUHp0zRRQB5J8a1uLKXwn4hEEk1npGpCa5Ea5IG5GBPt8hGfUiugb4v+BFhSU+IYAGGdvlSFvxAXP6V1Wt3o0vQr6/8Asj3YtoHl+zxjmTapO0CuMs/GOh+JvB6x6Jb2d1qmo2mx9NhG7ynYYYS4A2orHljjPbqKAO30zVLPWNOgv9PuUuLWdd0cqdGHT+hH1FcV4fe+uPi74jjbU724sNMs4YhDLLlFllw5IUYH3V9OM10/hXQY/DHhbTtFibeLSEIW6BmPLH8SSa8v8Maums+JtR01pLq3g8Q6peSC8iyhnjgCqsCN1HyAszDoOAcklQD1+6KTWk6i6aIKDukiYbkxyeue1cf8JZr+98BW+pajeXN1c300s4e5kLsE3FVHsMKDgYHNL4ps9K8CfC/X/wCx7NLOI27gJGScyyARg5JyTkr+Vb2jaINN8H6bozSyRC2tIoZGifY3yqN3zDkZweRg88EGgDZEgbdtYHb1xz+FCyqwyGUj1B4rxTwvaRf8Kh8Q6vMZodMme+vI4RKym4bkKWYHcR8qqBnk5znim3thLafs+W4vBKnmWcMNnZrIVzJKw+ZwCNxJdiFOQBjjNAHt6sHAZSCpGQR3FKehqhommpo+h6fpkeNlpbxwjH+yoX+laFAHM6t4PGrag94fEGv2W8AeTZXxjjGOOFxVL/hXo/6G7xb/AODQ/wCFdlgelLQBxn/CvR/0N3i3/wAGh/8Aia2NB8PjQRMBq2q6gJSv/IQujNsxn7vHHWtukwKAFPSvK/iBotxpPjvQviDbW8k9vp/7jUI4gWdITuHmhRyQA7ZHXp2ya9TPQ1i3usX1teSQweGtVvI1xie3ktVR8gHjfMrcZxyB39sgCS+LvD8OjHVn1mxFjsD+cJ1II9sck9sYznjFcp8NNDvDqWveMdRt5La41y4328Eq4eK3Gdu4Z4LAjj/ZFaqGKK9F7H8Nr1LsHInVNPDg/wC95+a1bfXNRmuYo38JaxAruFaWSWzKxgn7x2zk4HXgE+gNAHPXa/2n8cNNj6x6PpElznsJJn2Y+u0E131eceBtStNS8feMb/7SjXEt8ljFAOXCW8e0sQOilmPJ4J49q9HoA434lf8AIu2H/YXsf/R6V1d1FDLbSpPkRFSXIYrgfUc1ynxK/wCResP+wvY/+j0q38QdVGjfD/Xb4vtZLSSNDno7jYv6sKAOZ+Fc1lonw2bW9RuYrOC/u5rx5LmXCoC+xBuY88IMZPevRra6hvLaG5tpUlgmQSRyIcq6kZBB968y8B2dvfX8mh+INLiF3oNrbJZ2s+HRImiGZNuMGQsDubnBwB3J9QSOOGNUjRY0RQqqowAB0AAoAjubu3s7Z7i6mjghjBLySOFVQO5J4FUp/EGj2elQ6pc6nZQafMqtFcSTqsbgjIwSQDntXPfFMWsHw41iee3WZ1tmhhRhuAkkxGpC9Mjdweo7Vxvjfw+LHwN4b0qS0iutVvb2zso43YYhRRnYjdl+UBmHJJJPYAA9av8AV9P0toRf31vameQRQiVwpkc4AVQTyeegq7nPTpXmPijSLe98a+CtLmC3V+102oXd00YD7IFyoH91C7YCDjrnJya9NHtQArfcP0rj/hV/yS7w9/16/wBTXXMSFJJAGM81yPwryPhh4e64+zDr9TQB2NGBRRQAUUUUAJgZzSSKrxsrjKsCCPUU6o7iR4beWWOGSd0QssUZUM5A+6NxAyenJA9SKAPJvh1Anw21nVvCWsSLbW9zc/atMvJTtjuVIAKbjxvAVcr16+1bHxL1hdU8PyeE9EkjvNa1bbCsMThvJjyN8kmPuqBxk924zg1vXOrXd7A0F14F1eeFvvRyvYup+oNxUVjePpcTR6d8P9Ss0Y5ZYPsEYJ9SFuBQBo6TYR+FfCtjptrBNcLZQJCqRAb5COCeSAMnnJIAz2rmtO+JM994TvtY/sOQ3Nsbh/scc4IEURIMjuQAoJVgAMkkHGcHGvqHim6sdF1PUbrQNR06Ozs5bgSXUluVdlGQoEcrnJ9xjjr0rhLuwfwv+zwtjEpOo6nBHE24/M8tww3Dn0ViPwoA6S6+JMlt8Pk8Spo7zzi1S5nt0nAjgD4KhpCOpDAgAE8jIAOa7XTbma70y0ubmH7PPLCjyRZz5bEAlc8ZweK808d2Nhong/wv4PM8cdre39vBcyyuFDQxkPK5JPcgH8a9Pt547mGOaEkxOMqdpGR24IoAnrjPhV/yTPR/92X/ANGvXZ1xnwr4+GujA8HbLwf+uj0AZVjYw3Px21C5iD+VpulIHDOWAmlctkAn5fkHbiu403W9M1jzv7N1G1vBA/lymCQOFb0ODwa8esdU+3eMNSe+tz/Yeu+IH06e5Em3zfJi2wx+uxmBz0zwO5B9ms9OstOi8mxs7e1iznZBEEH5AUAWioKkdsYrzjwHp8LfELxtqcO4wR3MVhDukZ9pRMyDLEn7xBr0WaVIIJJpWCxopZmPYAZJrifhPE7eCV1OZNs+rXlxqEgx3kkOPr8oWgDua434g/8AMq/9jDaf+zV2R6VxfxBPPhXP/QxWnf8A36AO0ooooATArjfEAH/C0PBn/XHUP/QIq7M9OKyrvRbe917TNXkeQT6ckyQqpAUiUKG3fgox9aANWjFFFABXG/D37nij/sYbz+Yrsj0rjPh6ePE44/5GG8PX3WgDK8b2EGofEnwPaKHMrXUt3L+8baEgUOvy5x97HOK9I7VwdnjVPjXqMw+aPRtJitsf3ZZn8wn67AB+Nd2ehoAhmnjt4XmndI4oxud3YBVA6kk8YHrVLSvEWj648qaXqtpeNCcSLBKrlfqB071g+OLbXpH0a/0Sxj1JbG7aa4055xF542MqkMeMqx3AHvg9qb4R1+y8Q6/q0kujXOla9aRwwXsFwF3BDuZMMD8wPPP0/EA7SuN8Zf8AIz+Cf+wq/wD6Ty12VcX4xz/wk/gnn/mKv/6TyUAdpVLVdRi0nR73Up+YbWB53A6kKpY/yq6elcl480TU/E+jw6FYukFpeTKL+4LfMkCkEqo7sxwPTAOaAIvh54tv/G2iy6zc6YlhatOY7VBKZGdV4ZicAY3ZHA/hNdg6LJGyMMqwII9qradp9rpWn22n2UIhtreMRxoOyjgfWrZ6cdaAPOvgwGtPBM2iy/67SNRubKT6h92f/H69FPSuGeP/AIRLx9PqJBXSPEOxJnx8tveKMIW9BIpxn+8B0zXbF8ZLMAByc0Aed/EpP7T8Q+BtEQbmm1kXjD/YgUlv0avRgMCuI8PQHxH4xufF7g/YIIfsOk5PEiZzJMB6M2FU8ZVc4wRXcUAYvjH/AJEjX/8AsG3H/otqd4U/5E7Q/wDsHwf+i1pvjH/kSNf/AOwbcf8Aotqr6LfQ6d8PNOv5yFgttKjmkPoqxAn+VAHIeHdWS18TeM9cFvLeXl5qa6daWkOPMmNtGFOM8BcsSzHAGPpXeaHd6veWHm6zp0On3RkIEEVx5w24GCWwOevT0rx/wzFc+Ebbwd4wvrpzb6q80Golj+7iFy3mRuB0ADAZY+3tXtlrdW97As9pPHPC2QJI3DKcHHUcHkUAF3cva25lWCWdhgCOEAsx9iSAPqSBXEad8SZ77wnfax/YchubY3D/AGOOcECKIkGR3IAUEqwAGSSDjODjrPEOqpofhzUtVcgCztZJgDxkqpIH4nAry+7sH8L/ALPC2MSk6jqcEcTbj8zy3DDcOfRWI/CgDpLr4kyW3w+TxKmjvPOLVLme3ScCOAPgqGkI6kMCAATyMgA5rtdNuZrvTLS5uYfs88sKPJFnPlsQCVzxnB4rzTx3Y2GieD/C/g8zxx2t7f28FzLK4UNDGQ8rkk9yAfxr0+3njuYY5oCTG4yp2kZHbg0AT9q43wF/x/eMf+xgm/8ARMNdhurjvAf/AB/eMMf9DBL/AOiYaAOzpMAUtFABRRRQAmAMcdKWiigDjPiL/wAefh3/ALGGw/8ARorqbu+gsLWS5u5o4YIxl5HOAO38/wBeK5b4i4+x+Hs9P+EgsP8A0aK2/E19BpPhzUdVmVCbG3knRmAJDBTjHv2/GgCh/wAJ/wCG/wDhGU8QtqaJpjlwkzRsC+1irbUI3HkHoOnNP1PxzoGjaDb61f6gIbO6iWaDMbF3VgCCEA3dxzjjIz1rze90mXw38AUiMe/VtQtYbWNQOR57qTEvv8zFvVs+2Nfxfo0dtoHhvwnkTXWr39tDdOB96CH532+iqFUBew9ycgHqEbpLGsi52OMgkEZH0NJPNFa27z3EqRRRrueSRgqqB3JPQU9TnGOB6Y6VznjbSrnXNA/s+yv4bO9eeOS3aYZR3jbzNjDqQQp6en4UAT2ni/S7vW49JUXsV1KrPD9ospYlmVepVmUA4/8A1Vv1wWh+INebxnb6B4q0ayS9+yyXNte2EzNEwBCt8rDcOvX6cc13p6UAcb8Uv+RCuf8Ar7s//SmKuxrjPiiT/wAIHc9MfarPr/18xV2dACnpXA+BPH91441nVhBpaW+kWDeSlx5pczSZ4xwABtBJ69RXR+Ko9YufDd5a6GIxqFwnkxySNtEW44Z8/wCyCSPcCm+E/DNl4R8O2mj2C/u4R88jD5pXPVj7n9AMUAbteceAYzpnj/x5pL5Ba+jv0/2lmUsSPoeK9HPSuJ8TWz6F4psPGcKs0CRGx1QKOluzbllx/sNgnvtJ9KAO2rz74yys3w4utPhBa41G5gs4F/vO0qnH5Ka7yKUTRLJG6ujqGVlIIII4NcZPCfF3jy0YHfo/h6QyM45Wa9IwFB7+WpJJHRjjnBwAdhZwLaWcFsh+WGNYx9AMf0qxRig9KAOM+Fn/ACT2y/6+Lv8A9KpayDqFvF8XPEGr3O910rTbbToo413PLJKxl2oo6sePwPpWv8Lc/wDCv7If9PN5x/28y15xC11DYT/E6KaaWGPxFJcGJDlWsubdiAOrBeh6ADjqaAPYNBv9cvhcPrGjx6YoYeRGLpZnZe+7aMA9OAT9a2T0P9Kp6fqNjqcPn2F5BdRcfPDIHHPPUexFT3dzHZWc91MSIoY2kcjsAMn+VAHD+DE/tDx/431rgqt3Fp0fP3fJQbx+JYflXfV598ILmC48FpMJo5L68uJr67WM7gjySMQrEdG2heDzXoJ4GaAON+Jf/Is2n/YWsf8A0oSux7iuN+JX/ItWYJ/5i1j/AOj0rsu9AC0UUUAFFFFACYFRQ2ltbb/It4ot53NsQLuPqcdamooAq6gly2mXS2JQXZhcQFyQofB25IB4zjsa4Cb4e3tt8O9B0vTri2i1vRJI7q3nYnyjMCWkBOM7W3N29K9JpMCgDiPGfhzxB4l8M2FhHcaebtL+G4uQ4dIWjQltgxuY87eTjOD06VuarZ6rc+FL+xguYZdSntpI45nUxIHcEA4GcAE8Dk8DJOc1t7R6UBQOgoA4XWfBV3dfC2z8H2EtuhEVvbzysxAKIVMhGBnJ2n061a8beGdU15dAi0l7OKLTtRjvJFud20iMHaMLy3XpkZ9a7HFGBQBBbLLFAiTTGaUfefaBk/QdBU9JgccdKWgAooooAKKKKACkwM5xzS0UAFFFFAFSy0vT9NadrGyt7Y3EhmmMMYQyOerNjqfc1boooAztb0PTfEOmPp+q232i1Zlcx72TlTkHKkHr71zeo/DvTpdBg0TS5G0+xOoRXlyhLzecEIJTLtlc7V9cY6V2tJgelAHKaz4Sl1DxZYeItO1WTTbmGBrW4McKuZ4WO4L8xwpB5BIPPauoXKoAWLbeMnkn60/A9KXFAHO+KvDj+JYNNtjd+RBbX8N5Mnl7/OWM52dRgE459qNW8NnVvFehazJdbYtJ89lt/Lz5jyKFBLZ428npXQ4FGBQByV54OlvPH0fiT+1pIIl08WJtIoxll3lz8/8ACDwDtAPHUV1oXA/rRgUtAGNr3hXRvEwtxq9o1wLcsYts8ke0nGfuMM9B1q7pel2Wi6Zb6dp0AgtLddkUYYnaPTJJJ/GrlFABRRRQAUUUUAFFFFABRRRQBXvLG01C1e1vLaK4t3ADxSoGRh15B4NNuNMsLuOCO4s7eWO3dZIUeMERsv3WUHoR29KtUUAVLvS9Pv5rea7sre4ltm3wPLGGMbeq56GrW0elLRQAVzGleAfDvh+5a80Ww+yXexlRzPK6qW/2GfB5rp6KAOEHw4iPw0Twi+oSGWImWO/WPDrP5hkEgG7+8fUcdxXWaZa3dnZJHe6g99cZy87RrGCcYwFUcD8z71fooAzte06TWPD+o6ZHcfZ3u7aSATbd2zepXOMjOM+oqn4V0B/DmiWmnyX8t6YIY4Fd1CBVRcAKo4H15JzyTW7RigArm38A+GpdeXW304tqCzi4WU3EuBIDkNt3bf0rpKKACiiigApMClooAKKKKACubj8BeGoNcfWotOK37Tm4MguJdpkJyW2btvX2rpKKAOR0PwfNpHijWdXl1eWZNTuhcC2WMIFwMKGblmwOOw9Qa649KMUUAc7q2kaxNr9tqmlapa24SBreSC6tDMrKWDbhtdSDxjrVrSNEj025vL2STz9QvnV7m4xgNtXaqqP4VUcAZJ5OSa18D0owKAFrm4PAXhq215dbi05hqKzNOsxuZWw7AgkKW29zxjFdJRQAUmAKWigAxRRRQBBd2Vtf2ktrdwRz28qlHjkXKsD2xTJ9NtLrTjp88XmWrII2jZidy+hOckcYOevOetWqKAGpGkaKiKFVRhQBjA9KdRRQBDd2kF/ZT2dynmW88bRSpkjcrDBGRz0NYWk+A/DOiJcpYaYqR3MXkzJJNJKrp/dw7EYro6KAKdxpOnXWm/2bcWFtLYbVT7M8SmPauNo2kYwMDA9qtLGiqFVQFAAAA4AHSnUUAV7uxtdQtZLW8t47i3kGHilXcrDOeQeDTbjTLC7jgjuLO3ljt3WSFHjBEbL91lB6EdvSrVFAFS70vT7+a3mu7K3uJbZt8DyxhjG3quehq1tHpS0UAZ+saJp+vac9hqUBmtnIYoJGTkdOVIP61FoPhvSfDFnLaaPafZoZZTM6+Y77nIAJyxJ6KPyrVooAKKKKACiiigAooooAzNc0DTPEenfYdWtvtFtvWTZvZPmXocqQf1rIu/AWiz+E7rw1bC4s9OunDyiGcs5+ZWIDSbuDtArqqTAFAGJrXhqz1/8AssXTSpFp15HexRxkBXkQHaGyOVGegxUGueELHX9e0nVbq5vI5dM83ykt5vLDeYArZI+boOxFdFgUYFADIoY4YliiRURFCqqjAUDgACsjXtBOtfYpItSu9PuLKbz4ZrfYcMVKHIcEEbWI6d626KAMrTdEisbhryaaa81B4xE93cbd5QchQFAVVyc4AGTycmtWjAooA5vVPAXhrWtWbVNQ09prtmRi/wBplUZXG35QwXjA7dq6SiigBMD0FLgUUUAHWkZFYEMAQRgg9xS0UAVbTTrWwsVsrSIQ2yAhI0JAQEk4HoOeAOnbGKdZWVtp1nFaWcKQ28S7UjQYAFWKKACiiigDm9M8A+GdH1P+0bDTTDdZdt32iVly2d3ylivOT2rXi0jTYNL/ALMisLZLDyzH9mWICPYc5Xb0wcnP1q7RQBDbWlvZW8dvawRwQRAKkcShVUDjAA4FPlijnheKVFkjdSro4yGB4II7in0UAV7KxtNOtI7Sytora3jGEihQKqj2A4FWKKKAObv/AAD4a1PWv7XvNOaW+8xJfM+0ygbkxtO0Nt4wO1dJRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQB/9k=",
"height": "90",
"width": "940",
"top_left_x": "561",
"top_left_y": "1398"
},
{
"title": "heimUFT_EQ0302_p119",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103503249",
"modified": "20260602103503249",
"kind": "Equation",
"latex": "L_{;} \\widehat{[]}={ }^{4} \\overline{0}",
"displayMode": "true",
"refnum": "W1",
"equation_number": "(W1)",
"page": "119",
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"height": "81",
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"top_left_x": "941",
"top_left_y": "1667"
},
{
"title": "heimUFT_EQ0303_p119",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103503278",
"modified": "20260602103503278",
"kind": "Equation",
"latex": "K_{m} ;\\left[\\begin{array}{cc} i & i \\\\ k & \\end{array}\\right]=\\zeta_{k l m}^{i}=\\lambda_{m}(k, l)\\left[\\begin{array}{cc} i \\\\ k & l \\end{array}\\right]",
"displayMode": "true",
"refnum": "W2",
"equation_number": "(W2)",
"page": "119",
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"height": "86",
"width": "534",
"top_left_x": "762",
"top_left_y": "1836"
},
{
"title": "heimUFT_EQ0304_p119",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103503310",
"modified": "20260602103503310",
"kind": "Equation",
"latex": "\\underline{\\partial}_{l}\\left[{ }_{m}{ }^{i}{ }_{m}\\right]-\\underline{\\partial}_{m}\\left[{ }_{m}{ }^{i} l\\right]+\\left[{ }_{l}{ }^{i}{ }_{s}\\right] ;\\left[{ }_{m}{ }^{i}{ }_{s}\\right] ;()\\left[{ }_{m}{ }^{s} l\\right]=\\lambda_{m}(m, l)\\left[{ }_{m}{ }^{i} l\\right]",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "119",
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"height": "83",
"width": "956",
"top_left_x": "552",
"top_left_y": "2371"
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{
"title": "heimUFT_EQ0305_p119",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103503342",
"modified": "20260602103503342",
"kind": "Equation",
"latex": "a_{m l}=-\\frac{\\lambda_{l}(m, m)}{\\lambda_{m}(m, l)} \\Longrightarrow\\left[\\begin{array}{c} i \\\\ m \\end{array}\\right]=a_{m l}\\left[\\begin{array}{c} i \\\\ m \\end{array}\\right] \\Longrightarrow\\left[\\begin{array}{c} i \\\\ m \\end{array}\\right]=\\frac{a_{l m}}{a_{m l}}\\left[\\begin{array}{l} i \\\\ l \\end{array}\\right]",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "119",
"canonical_uri": 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"height": "125",
"width": "1075",
"top_left_x": "493",
"top_left_y": "2585"
},
{
"title": "heimUFT_EQ0306_p120",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103503379",
"modified": "20260602103503379",
"kind": "Equation",
"latex": "\\left((a(k, l)-1) \\underline{\\partial}_{l}-\\sum_{l \\neq m} \\underline{\\partial}_{m}\\right) ; \\varphi_{k l}+\\varphi_{k l}^{2}=\\lambda(k, l) \\varphi_{k l}",
"displayMode": "true",
"refnum": "W3",
"equation_number": "(W3)",
"page": "120",
"canonical_uri": 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xIw3/AqAOssPtX2GA33l/azGvneUCED4+bbnJxnOMk1ZpMj1FLQBx3xV1L+yvhjr1xnDPbG3GOv7whP/AGar/gLSv7F8B6Hp5Xa8VnGZB6Ow3N/48TXIfGh/7QtvDPhlT8+r6tGrj1jT735F1P4V6eoCjaBgDpQBzfxD01dX+H2u2bDk2byJ/vIN6/qoqbwNqz674I0bU5WLTXFpGZWP8TgbWP5g1f15lXw7qbOMoLSUsPbYa5f4Oq6fCfQRJnPlyEZ9DK5H6GgDuaOtIf8AOK5fUNF8XXF/NNY+L4LO2ZsxwNpKSlB6bi4zQB1NFcb/AMI/45/6Hu3/APBIn/xykPh7xzx/xXdv1/6Aif8AxygDs6a43DGAR3BqGxiuIbGCK7nFxcIirJME2CRgOW2gnGTzirFAHjP7RIx4W0b/ALCQ/wDQGr2YdK8b/aL/AORW0X/sIj/0Bq9jBGKAGzRpNC8UqB43UqykZBB6iuA+D1zKPB9zo87l30XUbjTsseSqNkf+hY/CvQT0rzb4UAnUfHMijER8R3IX0yDz/MUAbGpeKnbxX/wi/h21t7jVtnn3k0pxDaJxgtjlmORhQQec5xUPimHVP+EY1K2117C9025t3inmtrZ4Gt8rgSFWkfcoOMkEFcZ5wcch8Hmlk+InxCku8/avtqqd3JA8ybIHtwPyFera35LaDqInAMP2aQOD0xtOf0oA4D4C63Nq3w6FvcPufT7l7VCTk+XtVl/LcQPYCvUK8m/Z9sJbT4cvcOMfbL6SWMkdVAVP5o1b3hzU9av/AIleI9Nu79bjTNKggRI0gEY8yUB855JIAI696AO7yPWim8+9YmuaZ4gvZom0bxDFpcaqRIj2C3G8+uSwxQBu0Vxv/CP+Of8Aoe7f/wAEif8Axymnw945yP8Aiu7f/wAEif8AxygDtKKy9CstWsbN49X1ZNSnL7llW1WDauB8u0Eg/X3rUoAK5T4jeFF8Y+C73TFQG6UedaE9pV6fmMr9GNdXTW9utAHzp+z/AOLG0/WLnwnesVS6zLbK/BWVR86c+qjP1X3r6MWvmzxN4Ta4/aFgtPDVxsnkkj1C4aNeLRs7nJ+oAbHcuB3r6TFAC0UUUAFVdQuLa1sZ7i9kjjtIo2eZpPuhAMkn8M1arz342vcJ8KdW+z7hkwiQr1CeYuf6fhmgC5oOv694vtH1TR47LTdIZmS1kvbd55bkA4L7FdAi5BxkknHbivPPjFqt7omqeG9Znhii1rTbv5JIf9Xdwn5sjuMFcFCTjf1IYE+p/D0Ivw58N7AAv9mwdPXYM/rmvP8A9oCxGqWPhmxhXdeXOo+TFgZbDAA4H1K0AexxSLLGsiHKsAQfUU+mxqqIqDgKMAU7I9aACikyPUUtABXhX7Rf7q48I3A48uec5/GI/wBK91rwr9pQj7B4cA+8Z5sfklAHugoNA4paAOF8afEKTwj4i0TSl0We9XUn2mVGxs+YDCjadxGc4yMD613K5701gDjgH3pe9AGdr+vab4b0ibU9Vukt7WPgseSWPRQB1J9K5u68aXen29tfalpyWkWoOsOnaazbry4lYjZvH3Y+DyPmxxzng8z4jJ8S/HnQ9Dufm07SLU37wn7rS9QT6gHy/wBfWrnif/ia/HXwhpzfNHp9pPfuvXBYEA/XKL/k0ATXHjPxH4c8a6Rpvii10tdO1hmitZbEuzQyZACuz43csoyAOuexr0kMBkk4+pryvxzEfE/xV8IaBaHcNLc6lesBkRoCpQE9idmMf7YNXviHYQ6l4x8E6eN5muNQadx5jbWigXzGBXoc5FAHpGR60m5QQCwyegzWems6XJqz6SmoWzagkZke2WUGRV9SucgciuH8G6dDJ8VfGeowhzDa/Z7KJnkZzuKBpOWJI5C0Aek5opnPpWDrWleI728SXR/EsWmW4jAaJ9OWcs2T824sCOMce1AD/G//ACIPiL/sGXP/AKKarPhn/kVNH/68Yf8A0AVxPi3QvGUXg3XJLrxnBcQJp9w0kK6OiGRRG2VzvOMjIzjvVjQNB8aSeHtNeDxtBFE1pEUjOjo20bBgZ3jOPXFAHodGR61gaJpfiGyuZH1nxFFqkRXCRpp62+w565DHNbvvQBleIvEmmeF9MN/qlwY4twjjRVLPK56KijksfSsC58Yahp72a6jp0EF3qbeTpulpKXnd+paR/uoqjBOA2M9SeK5iYHxR+0V9juvntPDtiLiGI8qZWCEMff8AeAj3QVbvMat+0Tp8Ocpo+jPMRnOHclf5SLQBat/GfiDRfiDZeG/FVvpoh1WMtY3Gn78CQZ+R9/XPAyAOSPXinr1z47uvF5uk8Dfb9LsXzYRy6lBGpkBP79lJOW/ujjbyevIbr0J8UfHLQbO2+e38Pwtd3kg6JI5yqfXKqcfWuq1/xZcaN4l0PR00h5zqtx5SXBmVQoUBnbaAScL9KAIvDWt+MtR1d4Nf8Jx6TYiJmWcX0cxL5ACkKfTJzjtXXg9c00jCEgE8dAcdq5rw74sn17xLrmkvpTWi6SYkeV5lcu7gtgBeBgAdz1oA6mqOr6vp+h2DX2qXcdraoQGkkOFBPSroHWqGtavYaHpz32pTeTaoQGfy2fBPThQT+lAHPj4p+Bv+hmsf++j/AIUv/C0/A3/QzWP/AH0f8KgHxQ8D99U/8kpv/iKX/haHgf8A6Cn/AJJT/wDxFAFiH4m+CrieOCHxJYvJIwRVDnknpXWCuOg+Jfgye5ihg1MmWRgiAWcwyT0GdlditAC1Xvbu3sbOa7upkit4EMkkjnhQBkk1O3Tr9K4m5uh4u8YPo0BB0bRpFk1Bh92e5zmOH3C43t7hR60Act8Kb6SH4g+NtNlt5bb7VMmpwwTffVZMsSR2JDpx26V69nH415Xf50f9o3TJgCses6U0LHsXXJ/lGleq0AedeGJf7Z+L3i7UmJZNNht9Nt+PuggvJ+O8V6JjjmvN/hkCni34go/+s/tktz/dO7bXoN/eRafp9zeznEVvE8rn0Cgk/oDQB5T4Wv7SP4i/ELxdqMqw21pJHYLIefuYVlA7klEwBySa6bStU8eatr1vcy6LY6X4ediXjunLXmzB2sQpwpJA+U8jOK8e0SXW9D8JeH/Gt2//ABK2197u5twud3mZQzN9NpC+5z3r6WieOSNXjdWRhuVlPBB7igB4z3oNLmkOPwoA8s+Ii/218TPAegr8yLcSX8y9sRgMuf8Avhh+NepdeK8v0dv7c/aB1u9+/Dommx2an0kc7j/OQV6iPegDzvxrL/Y/xK8E6wjFRczS6ZOP76yAbB+Dc16H0xXnHxY+e+8DIg/enxHbFSOwBOf6V2HinVW0Twnq2qR4MlraSyxhhkbgpKg+2cUAZ994tWTXn8PaFbrqGqwqHud0myC1XsZHwTuPGFUEn2HNZn/CT6/rsV7a+FV0ue609vIu7253rA04GTHEoJJI4yxOBnjNZXwqgj0L4Ty+IbkmS7vFn1G7mkOWfBbGT6YXP1J9aPhJJb+H/g6msX0uxJDPfXDscZwxHfuQg/E0AdD8OPGX/CZ+Gmu54FttQtZTbXkC8BZFAyVB5AOc89Dkc4zXXhgSQCCR15rzD4NaJPF4LvdR1CJopNbu5LvZkoRGeF9CM8nPoRT/AIVzWOmeCNR8Q3lzHa2eoajPdCa5kwEi3+WoLMf9k4z60Aem0gYMMqQR7V598U7y0vPhZe31pMZxNGi2jwSkB2kdVGNpwevfIrs9E09NJ0Ow06P7lpbxwKfUKoH9KAL9FFFABRRRQBj+LYvP8G65CBkvp9woH1jYV53+zrJv+Hd2v9zU5B/5DjP9a9WuoFubWa3f7sqMh+hGDXjH7OUzxaT4h02Th7a8R2X0LKVP/oFAHttIaWkNAHnulQtoPxp1qJ/lt9fsorqE9AZIfkdR74bd9DW9480K68TeCNU0exdFubmIBGc4XIYNg/XFTeKNBk1m1tp7KRYNWsJftFjOwOFcAgo2OdjKSrD0OeoFaWlXc17p0U9xZy2c7ZElvL1RgSCMjhhnoR1GDQBxumeDNbt/BDWOo6hDd6xDpj2VjsXbBat5RRSvGS3QFyM4yAACc2vh54R1Xwp4csrHU9SSd7ZHWO3tl2xJuYsSSeXbJ6nAHYdSe1ooA89+KNu1nH4e8UKONE1OOWcjqLdyFk/9l/DNd8CHUMpDAjII71He2kF/ZTWd1Es1vOjRyxt0ZSMEVh+F7fUdHgbQb5ZbiKzUC0viMiaHoqv6SKMA9mwCOpAAMvwH4R1Hw/qHiPUtWkt5LvWL83GIGLBIxuKqSQORvIx0xWbo/gTxD4f8Ya3NpOrW1p4f1OQXDp5ZeeN/4tgI2L1PJyMYGOOPSQMUMM0AeZ/F7VdWTT9I8O+HrqeLWdWvAkbQOUcRqDvJI5AyV/DPpXd6HpY0bQ7LTRM85toljM0hJaQjqxz3JyahTw9Yr4ll8QOkkmoNCtuju2RFGDkqg7ZOSe9a6/rQB534v8GeINb+Img67pl7Z21rp0Lgm4QyMrnOSEHDZBHcYxnnpXd2Fq1jZpBJczXLjJaadgWck5J4AA+gAAHQCrVNb6ZoA5P4m6g1h8PtWWIFrm8i+xQRr953l+QADufmz+FbPhrSV0Lw1pukqQ32S2jiZh/GwUAt+Jyaym0u51/xTDqF9A8OmaTI32K3kGDPPypmYdlUEhO5yW9K6lR1+tAC0UUUAFFFFABTWz2p1FAHkvxE8GeN/H9nZ2nk6Dp8NtMZub2aRmbGAD+5AA5PrXoOiy+IXVl12y06Aqq7Xsrp5A57/KyLt/WtmmsMjj+VAFbUL6HTNMur+5bbBbQtNI3oqgk/oK5D4TaZcaf4Et7q7UreapNJqM4I6tKcj8doWr3iLTbzxNeR6I8EkWjBklv5WGPtABBWBPYkZZvT5RyTjqQMLtAxgYAA6UAcRqXhPUNL8YSeLPDKwPcXUflahp8zeWl0BjDq4zskGByRg89M8rr1v4o8W6bLoiaaNEtLoGK7vJ7lJX8o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{
"title": "heimUFT_EQ0307_p120",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103503411",
"modified": "20260602103503411",
"kind": "Equation",
"latex": "\\bar{a}_{k l}=\\frac{\\bar{e}_{l}}{\\alpha_{l}}(a(k, l)-1)-\\sum_{m \\neq l} \\frac{\\bar{e}_{m}}{\\alpha_{m}}",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "120",
"canonical_uri": 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",
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},
{
"title": "heimUFT_EQ0308_p120",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103503442",
"modified": "20260602103503442",
"kind": "Equation",
"latex": "\\bar{a}_{k l} \\mathrm{GRAD}_{q} \\varphi_{k l}=\\lambda(k, l) \\varphi_{k l}-\\varphi_{k l}^{2}",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "120",
"canonical_uri": 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",
"height": "86",
"width": "553",
"top_left_x": "756",
"top_left_y": "1379"
},
{
"title": "heimUFT_EQ0309_p120",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103503475",
"modified": "20260602103503475",
"kind": "Equation",
"latex": "\\frac{\\breve{\\partial} u}{1-u^{2}}= \\pm \\frac{1}{2} \\lambda(k, l) \\circlearrowright N_{k l}= \\pm \\Lambda_{k l}",
"displayMode": "true",
"refnum": "W4",
"equation_number": "(W4)",
"page": "120",
"canonical_uri": 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"height": "122",
"width": "568",
"top_left_x": "751",
"top_left_y": "1617"
},
{
"title": "heimUFT_EQ0310_p120",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103503505",
"modified": "20260602103503505",
"kind": "Equation",
"latex": "\\left(E-\\Psi_{k l}\\right)^{\\Lambda_{k l}+1} \\cdot \\Psi_{k l}^{\\Lambda_{k l}-1}=2^{-2 \\Lambda_{k l}} \\cdot C_{k l} e^{-\\lambda_{k l} \\mu}",
"displayMode": "true",
"refnum": "W5",
"equation_number": "(W5)",
"page": "120",
"canonical_uri": 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"height": "83",
"width": "718",
"top_left_x": "676",
"top_left_y": "2218"
},
{
"title": "heimUFT_EQ0311_p120",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103503539",
"modified": "20260602103503539",
"kind": "Equation",
"latex": "\\begin{aligned} & \\Lambda_{k l}=\\alpha_{l}(a(k, l)-1)^{-1}-\\sum_{m \\neq n} \\alpha_{m} \\\\ & (a(k, l)-q) \\cdot \\lambda_{k l}=\\lambda(k, l) \\end{aligned}",
"displayMode": "true",
"refnum": "W5",
"equation_number": "(W5)",
"page": "120",
"canonical_uri": 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{
"title": "heimUFT_EQ0312_p121",
"text": "<$latex text={{!!latex}} displayMode=true />",
"type": "text/vnd.tiddlywiki",
"tags": "equation heimUFT",
"created": "20260602103503570",
"modified": "20260602103503570",
"kind": "Equation",
"latex": "\\begin{aligned} \\sum_{m=1}^{q} & \\frac{1}{\\lambda_{m}(k, l)} \\sum_{m=1}^{q}\\left[\\left(\\frac{\\lambda_{i}(l, l) \\lambda_{m}(k, k) \\lambda_{l}(l, k) \\lambda_{k}(k, i)}{\\lambda_{k}(l, l) \\lambda_{i}(k, k) \\lambda_{l}(l, i) \\lambda_{k}(k, m)}\\right)\\right. \\\\ & \\left.-\\left(\\frac{\\lambda_{m}(i, i) \\lambda_{m}(k, k) \\lambda_{m}(m, k) \\lambda_{k}(k, l)}{\\lambda_{i}(i, m) \\lambda_{k}(k, m) \\lambda_{k}(m, m) \\lambda_{l}(k, k)}\\right)\\right]\\left[k_{k}{ }^{i}\\right] \\\\ = & \\left(E+C_{k l} e^{-\\sum \\lambda_{m}(k, l) \\mu}\\right)^{-1} \\end{aligned}",
"displayMode": "true",
"refnum": "",
"equation_number": "",
"page": "121",
"canonical_uri": 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},
{
"title": "heimUFT_PIC_0001",
"text": "<$image source={{!!canonical_uri}} width={{!!width}} height={{!!height}}/>",
"type": "text/vnd.tiddlywiki",
"tags": "picture heimUFT",
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"page": "053",
"caption": "The phylogenesis of species in Heim theory. Evolutionary leaps are driven by topdown \\(G_{4}\\) holomorphism projections, not just bottom-up random mutation.",
"kind": "Figure",
"refnum": "12",
"height": "702",
"width": "1241",
"top_left_x": "411",
"top_left_y": "1763"
},
{
"title": "heimUFT_PIC_0003",
"text": "<$image source={{!!canonical_uri}} width={{!!width}} height={{!!height}}/>",
"type": "text/vnd.tiddlywiki",
"tags": "picture heimUFT",
"created": "20260602103505430",
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"canonical_uri": 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"page": "056",
"caption": "Discrete metronization of space. The continuous integral (red curve) is a macroscopic approximation of the true physical reality, which consists of discrete geometric area quanta \\(\\tau\\) (blue blocks).",
"kind": "Figure",
"refnum": "14",
"height": "508",
"width": "913",
"top_left_x": "584",
"top_left_y": "568"
},
{
"title": "heimUFT_DIA_0001",
"text": "<$image source={{!!canonical_uri}} width={{!!width}} height={{!!height}}/>",
"type": "text/vnd.tiddlywiki",
"tags": "diagram heimUFT",
"created": "20260602103506320",
"modified": "20260602103506320",
"page": "013",
"latex_code": "",
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"caption": "The hierarchical mapping of source mass \\(M_{(0)}\\) and the resulting internal/external field masses ( \\(\\mu_{i}, \\mu_{e}\\) ) acting as secondary sources of gravitation.",
"kind": "Figure",
"refnum": "1",
"height": "1022",
"width": "1310",
"top_left_x": "370",
"top_left_y": "845"
},
{
"title": "heimUFT_DIA_0002",
"text": "<$image source={{!!canonical_uri}} width={{!!width}} height={{!!height}}/>",
"type": "text/vnd.tiddlywiki",
"tags": "diagram heimUFT",
"created": "20260602103507408",
"modified": "20260602103507408",
"page": "022",
"latex_code": "",
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"caption": "Dynamic gravity: The field itself possesses mass.",
"kind": "Figure",
"refnum": "2",
"height": "348",
"width": "983",
"top_left_x": "543",
"top_left_y": "1409"
},
{
"title": "heimUFT_DIA_0003",
"text": "<$image source={{!!canonical_uri}} width={{!!width}} height={{!!height}}/>",
"type": "text/vnd.tiddlywiki",
"tags": "diagram heimUFT",
"created": "20260602103508311",
"modified": "20260602103508311",
"page": "023",
"latex_code": "",
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"caption": "Unified Field Description via tangent spacetimes.",
"kind": "Figure",
"refnum": "3",
"height": "282",
"width": "688",
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},
{
"title": "heimUFT_DIA_0004",
"text": "<$image source={{!!canonical_uri}} width={{!!width}} height={{!!height}}/>",
"type": "text/vnd.tiddlywiki",
"tags": "diagram heimUFT",
"created": "20260602103509240",
"modified": "20260602103509240",
"page": "031",
"latex_code": "",
"canonical_uri": 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"caption": "The Matrix Trace and the Transition from Differential to Difference Calculus.",
"kind": "Figure",
"refnum": "4",
"height": "1276",
"width": "1219",
"top_left_x": "424",
"top_left_y": "842"
},
{
"title": "heimUFT_DIA_0005",
"text": "<$image source={{!!canonical_uri}} width={{!!width}} height={{!!height}}/>",
"type": "text/vnd.tiddlywiki",
"tags": "diagram heimUFT",
"created": "20260602103510369",
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"page": "037",
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"height": "460",
"width": "432",
"top_left_x": "475",
"top_left_y": "1224"
},
{
"title": "heimUFT_DIA_0006",
"text": "<$image source={{!!canonical_uri}} width={{!!width}} height={{!!height}}/>",
"type": "text/vnd.tiddlywiki",
"tags": "diagram heimUFT",
"created": "20260602103511202",
"modified": "20260602103511202",
"page": "041",
"latex_code": "",
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"caption": "The Geometric Stability Criterion: Particles are cyclic metric exchange processes in \\(R_{6}\\).",
"kind": "Figure",
"refnum": "7",
"height": "461",
"width": "1323",
"top_left_x": "370",
"top_left_y": "424"
},
{
"title": "heimUFT_DIA_0007",
"text": "<$image source={{!!canonical_uri}} width={{!!width}} height={{!!height}}/>",
"type": "text/vnd.tiddlywiki",
"tags": "diagram heimUFT",
"created": "20260602103512232",
"modified": "20260602103512232",
"page": "042",
"latex_code": "",
"canonical_uri": 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",
"caption": "The Spin Analysis in \\(R_{6}\\). The integer \\(Q\\) dictates whether the metric structure possesses real spin (displacing spatial volume) or imaginary spin (allowing superposition).",
"kind": "Figure",
"refnum": "8",
"height": "810",
"width": "992",
"top_left_x": "539",
"top_left_y": "244"
},
{
"title": "heimUFT_DIA_0008",
"text": "<$image source={{!!canonical_uri}} width={{!!width}} height={{!!height}}/>",
"type": "text/vnd.tiddlywiki",
"tags": "diagram heimUFT",
"created": "20260602103513237",
"modified": "20260602103513237",
"page": "043",
"latex_code": "",
"canonical_uri": 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",
"caption": "The geometric cross-section of an elementary particle (Condensor Flux) in \\(R_{3}\\). The metric density (Protosimplex concentration) decreases radically from the impenetrable core to the sporadic periphery.",
"kind": "Figure",
"refnum": "9",
"height": "574",
"width": "1125",
"top_left_x": "461",
"top_left_y": "532"
},
{
"title": "heimUFT_DIA_0009",
"text": "<$image source={{!!canonical_uri}} width={{!!width}} height={{!!height}}/>",
"type": "text/vnd.tiddlywiki",
"tags": "diagram heimUFT",
"created": "20260602103514198",
"modified": "20260602103514198",
"page": "050",
"latex_code": "",
"canonical_uri": 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"caption": "Top: The timeline of cosmic expansion showing the sudden metronic shift that generated matter. Bottom: Because the total diameter \\(D\\) is vastly larger than our visible Hubble radius \\(R_{H}\\), it is geometrically possible for foreign sub-universes to transit our visual zone.",
"kind": "Figure",
"refnum": "10",
"height": "1282",
"width": "1381",
"top_left_x": "342",
"top_left_y": "1085"
},
{
"title": "heimUFT_DIA_0010",
"text": "<$image source={{!!canonical_uri}} width={{!!width}} height={{!!height}}/>",
"type": "text/vnd.tiddlywiki",
"tags": "diagram heimUFT",
"created": "20260602103515446",
"modified": "20260602103515446",
"page": "052",
"latex_code": "",
"canonical_uri": 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"caption": "The Trinity of Spheres (Fundamentalsphäre, Mesosphäre, Protosphäre). The primordial universe did not begin as a 0-dimensional singularity, but as two triples of monometric spheres resulting from the Genesis Equation.",
"kind": "Figure",
"refnum": "11",
"height": "830",
"width": "1274",
"top_left_x": "386",
"top_left_y": "247"
},
{
"title": "heimUFT_DIA_0011",
"text": "<$image source={{!!canonical_uri}} width={{!!width}} height={{!!height}}/>",
"type": "text/vnd.tiddlywiki",
"tags": "diagram heimUFT",
"created": "20260602103516548",
"modified": "20260602103516548",
"page": "055",
"latex_code": "",
"canonical_uri": 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r0CMUl5hRRRUFBRRRQAUUUUAFIxwpPpQelcLrZn8Y+JJvDFvO8OkWSI+sSxOVacvkrbAjoCvzOV5wQOM0AWpvHkV5dTWfhnTLvxBcQkpJLbMsdtGwxw0zEKTz0Xcad9t8eE7/wCwdBVeojOpyFs49fJxWk1/pugJBpNlZSkxRBktLGDd5MeSNxA4UZBx3bBxnBqyuuae+kvqnn7LWPcHLKwZWB2lSuN28H5duM54oA58ePG0x44/Fmi3WhCRtou2dZ7TOcAGVPu5/wBsLXYxusiI6MGVhkMpyCPrWPBrFjq0zabc2lxC08bYgvLcqs8eMNjOQeDgqecHkVzljG/gLxFbaYJHbw1qshjs1difsNzjPlAn/lm/O0dmGMc5IB3xr5Z+F+i+IdY8VeIE8P8AiD+xpI2zM/kCTzBvOBg9MYNfUnSvMvhl8NtU8E69rd9f3dnNDe4EKwMxYDcT8wKgDqOmaAOM+JvhfxtpngS9u9Z8a/2pYo8QktfsipvJdccj0OD+FXLbxDe+Gv2ZNOutOkaK8lLW8cq9Y9075YehwDg9iRXpfxF8MXfjDwRe6LZSww3MxjZGmJCZV1bkgE9Ae1ZFn8NvO+EUHgrVbpPORG/0m3ywSTzC4Izgkc4IOO9AHFaV8LtB1L4VDxBd/aZdensXv/7QNzIXEm0uOM4PQZ4z71jw+Jb7xD+zTry6jO9xcWNzDbiWQ7mZPNhZck9SNxH0FdRa+DPinYeFH8JW+paA2mNG0AumMnnLC2cqPl44J7HHY1qH4TPZfCG/8H6deRPf3jpPJdThlRpA6MemSF2oB36ZoA4DV/E+oaB+z34WttNuJLaW/eaOSaNirBFkclQR0ySPwzW54t+Fug+HvhlLrmnG6h1uzgiuPtwuH3SMSu7IzjnJ6AEHHNdFd/CWXVPhRpfhW8vYo9S08tLFcR5aPeWc45AJUhsZxngHms2/8G/FHXPDMXhXUdS0CPTQqRy3UQkM0kaYwDxg9B2Un1oA5Xxz4ivvEP7P/hzULyZmu31ERTvnBkKLKuT652qSfWpPGvg21t/g9p3iq7vb6711o7aU3U1w5wHA+RV6ALkAcDpmu28WfCefUPhlpPhLQ7qFG0+4Wdpbosok+WTeflBOSz5Ax7ZrY8V+Br/XPhXbeFbW5t0vYYLePzZCwjJj2g8gE84PagDza/8ACcOr/A5vFes399f60tqssM0twxWJVfaqquccqOSckkk5psnjXWtM/Zz064t76db24vWsBdBz5iJl24bOc4TaD2HvXpn/AAg19/wp3/hDhcW4vfsfk+aCfL37t3pnH4Vj2nwllm+EcXg/VLyFbyKdriK4t9zIkm4kdQCRhsHgdTQBzt18LdAi+EZ8Qxi4XXk00aib/wC0OWMmzzCMZxjtnGencVxfirxRqWv/AAf8M3F7dSSXVvqE1u8xc7n2KCrE9zhgM9eM55Neiv4O+Kc3hRfCMupeHxpgiFu12PNMxhGBs+7j7ox0/GjxH8Fbi48B6N4c0W9txJZXDzTz3W5BKzjBPyq3sAPQDn1ALFt4Jn0DwT4i8UahrN9f+Ib3Qrjzpnk+SPdHvCoMZGCAAc9ugrk/hf4A0/x78PrufWb7Umkju5IbcC6Yxw4RDuCHIJyTXsXjGE2/wy16E8mPR7hOOnELCvGvhNB48m8AXsfhW40dLae8kRmvBIs0L+WmXQrlehHUHBHvQBP8LNcv734b+N9Evp3mi0+xl8nexbYrRyBlB9MrkD3NV/g94HsPF3gzU5NYuLuSzS7dIrSOdkjSQxoWlIX7x+6Bnj5fevQvBnwtbwp4J1rSjdxzanq8DxzzKpEa/IyqB3IBYnOM89KvfCzwPqHgXwtd6ZqNxbTzzXbThrfJUAoijqAf4T2oA81+Deq30vw48bW7XUxjs7UyW43k+WWikzt9PuDpS+Aj4h1X4A+JoNImuJtS+3Mse1yZDHthLqvfld3HfJxXXfD/AOFureE/DfibTL69s5ZtVi8qF4CxVMI6gtuUd3HTPSn+FPhv4m8M/De/0G11q2tNXmvhdw3VtvZEA8v5SSAefLOeCMHFAHmfhG++Hcl9pFlqWl6roGu28sQkvkuWKvKrDO/cfkDHr8vGeoAzW341gu9S/aJstOg1G6szNFHCZYJCrLG0ZLhfTIyPxroda8BeP/G/2DTvFNxoEdhazLI91ZxuZ3ABGBkAc5PHyjoa2tS+HOp3vxlsfGSXdqthAq74mLeaSEZcAAYPJHegDzPxx4bTwh8XNBsPC97d6Y2pJEjzidpHDSStGWy2T0xxmpPiv4dtPh94j8N6joE13HeXDSNNLLcNI8jo0fzEsTyd2DjivSPGvw51PxJ8SPDviO0ubSO100wmaOUtvbZKZPlAUg5zjk0nxW+HOp+PbjRJNPurWAWDSeYLhmGQ+z7uAefk9qAPSwecHr/OnU0DBFOoAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAQ9K8z8YaDdeF9U/4TPw4mxkOdQtV4SVCQWbHv3/AO+vWvTaa6K6MjAMpGCCMgirhJxZM4qSM/RdXtNe0qDUrJiYZlzg9VI6gjsQeP8AIrivG2tXus6xH4K0B8XE4/06cdIY+MjP0PP1A6k1i2urL8MPEWvaRJ/yDpYGvNPRum/HCDHYnK/8A966b4YaG9por63enzNS1ZvPlkYc7Dyo/HO7/gQ9K05VH3vuM+Zy937zo/Dfh6y8NaTHp9lFhV5klI+aV+7N7/y6VsUUVi227s1SSVkFFFFIYUUUUAFFFFABWRr3iTS/Ddos+p3Qi8xtsMSgtJM391EHLHnoKf4i1y18OaBe6td5MdtHuCL96RuioPdmIA+tYHh/QmsBL4p8TvG+uSRNJNK7furGLGfKjz91QOrdSc5J4oAWHxF4t1P59N8IC1t2UNHJq96IHbPrEiyEdupBpz614zsVD3vhS0vIgDvOmaiGdR7JKiZ/76rVtfEdpc3cFu0F7bfaM+RJc2zRLMQCcDI+9jJ2nBIBPanXmv2lrdvaxwXd1LCAZha27SCLIyMkd8EHaMnHagCPw94q0vxF5sdpJLFeQf8AHxY3UZing9mRufxHHvW7nnFclrmg2Xiyyt9Z0q6W11aFPM0/U4s7l/2X9UPIKn1PGav+E9ebxBownuLcW1/bytbXttnPkTpwy/ToQe4YGgDergvjR/ySPXf92H/0dHXe1zXj/wAO3PivwPqWiWcsUVxcqnlvNnYCsitzgE/w+lAGD8EDj4R6N/vT/wDo564r9pNonsvDsIw1y0020Dk7cIP5kflWr4d8HfFbwxoUGi6bq3hpLODds3iVmG5ix5MfPJPWrml/CbUdQ8Uw+IvG+uDVrqAqYbeKPbEpHT04B5wAMnk55oA5v4zXd9Z694GRbiWKTGXCOQC+6LsKpfHfSbRfHPh2YLJvvjsmzIxyFZVG3J+Xgnpj196734lfDrU/Gut6Be2N1awx6e7GYTlgzKWU/LhTz8p9KPiT8OtS8aeIPD9/ZXVpDDp7kzrOWDMpZT8oAIPCnrigDiPjxpFnoPg/w3punpIttBcTBA8rSEZAJ5Yknkk9a2PiRcN8PPhZZ2PhuS4tP7QuVWSYzszoChZtrEkgnaOnviuk+LPw/wBS8fabpsGmXNpBJazM7G5LAFSMcYU88dK2PGvge38aeEV0W4mMMkW2SCcLnZIoxnHcEEjt1oA8Qu/Dump4WhbQ/BvjeHxPGEkTUzZygSSZyxOHIAPOCoz096vfGHUdaPh74f3d551pqzxSSTIQUImAi5K9jnt2ya72x0r4u2Glw6NHf+GvLijESaiyytKFHA4xtLYx1XHHJNR+Pvhjrfi6x8LxR6tby3Olqy3dxchkM2QmWAUHn5DwfXr6gFTU/D9x8LvAXiDxKurXmoeIbuCKOe5uGDKrs4XKgg9NxIyT0H0rz7RdH0bVPBr3epeE/GeqeILtXlXVoLZ3TfzsKtvwyjAySCSc+2Po3xDoVr4l8P3ujXob7Pdx7GK8FTnIYdsggEfTmvONB8MfFHwfpY0PSL3w7fafGzC3mvBKrxKST0UepJxlsZ/CgDjvF154hf8AZ+05PEUV5Bex6ksB+1KySyxhXKlgefbnk7QfcyeKPB1svwRtPFd5eX93rYtrWZLmW5ciNHZVCKucABWHbORnPJrufFfw+8T+KPh1Dol5rdrd6ut6Lp7mVDHHt+b5BtBPG7jgdK0te8DX+q/B+HwfBcWyXsdpbQebISIy0RTPIGcHae1AHn/iCL+3f2ZrHWNQkmmvrSJBE5lYZ/0hY/mGcN8oHX611fwY8J6Ta+EtI8RRRzf2jPA6u32hynLsPuZ29h2q8nw7u5Pgt/whE11ALzycecpYx7xL5o6jOM4HSofh34Z8d+HrbTdN1a/0lNHsRJiK3Rnmm3biAzEAKAWBGOeMGgD0uvnr40wzXPxj8JwW1w1tPJHbpHOvWJjcMAw9wefwr6EPSvNPGvw61PxN8RPDviO1u7WK100xGaOXdvOyUyfKACDnOOooA84+K/h61+H/AIj8NajoE95FeTO7SzSXLu8jIyckk99xzjA9q3/iNeXXif4v6P4Imu7iDRmVDcQwvs84kMxz68AKM9Oa6n4qfDrU/Hl3ob6fdWtulg8nnG4Zs7XKcrgHJGzuRSePfhvqeueJdP8AFXhzUYLPWrIKu24B8uTaSQcgHnkjGMEelAHCfEvQbT4U6poWu+D/AD7CSWVo5oFnd0lC4IBDE5BBII6dOM8mz8QpVn/aB8Eyx/dkhs3X6GeQ1t6n8OfGXj7WNPl8a3uk2+m2LEi104OTJkjd97pkADOeOwrX8V/DnUtd+KPh/wAUWtzaRWOnLCJYnLeYTHIz/KAuOQwHJHSgDj71W+Ivx1vfDusz3DaHpqttskkKK5QAZOO5Zic9ccVDrVpF8Lfi/wCH4vDrzW2map5S3NkZWdCGkKN1JJ4IIznkHmut8RfDfX7fx9/wmfg7ULOK+kH+kWt8G8tzt2nBUHIbAyMDBGQfSG0+HHiXxB47svFXjW90/wD0Aqbay08OVyhLLkt0G47upz0oA5DVrK41v9pe90pNSu7OG4CpM9vKVZohbK5QEEYBIxx6mqOueHB4c+OFhoPhy/vNLt9RSJJXinZnVXyrjcc5OAcZzgmvTIfhzqifG2Txs13aHT2TAi3N52fIEXTGOoz1o174c6nqvxd0nxbFd2iWNmsYkjct5hKbugC47jqRQB51430K28BfFfwvJ4ekubY3TxNMXnd2kbzdrbixJII4I6VseKpZ/G/x1g8F39xcLodqoMltFIUEpEPmEt6nJAz2A49T1vxA+HOp+LfGPh/WLO6tIbfT2Xz0mZw5AkDHbgEE49xUPjH4b6zd+N7bxp4Tv7W21eNQJYrxTskIXZnIB6p8uMdutAHF+ONOtfhH448O6j4XaeztL1mFzZ+azo6qyhuGJ6h+/QiqWp6dqviH9oTWdGstXuNPS6Hl3E0THd5AiRio+uAPx712knw48V+MPFmnax42vdMjtdPIMVlpyuQ+Gzg7ugJAzyeBjjrWrp3w71Gy+M174xa6tTp88ZCRDcJdxjVeRjGMg85zQB5/8ZdGj8E+E/CujaReXqwQzXLB5JfndiVbcSoHILHHHepfin4Bs/C3hq08U6TqGojVI54w89xdGR5NwPzbjznOOnGCauftLHFl4c9fMuP5R1qeIvA/xD8cWtlpGsanolvo8DrI81osvmy4XAJU8FgD0yBk9TigDjfjJq02u+AvAep3H+vuYJXlOOC22PcfzzV34v8Ag628L+F9K12G9vptce8WO4vprlmZ2KMxIGcLyvGAMDiu0+Inwpu/E+heHNJ0S5treDSEMP8ApJYEptVcggHJ+T6HPatj4p+B9Q8ceF7TTNNuLaGaC7SctcFgpAR1IBAJz83SgDzf4zatft4J8DXgu5kmuIPOkaOQqXcxxndx3yTz71ofGlbq38V6LqWr6Xdar4UitSs1tFM0a+blslmXoeYyCeuCPWt7x98LdW8VeF/DGlWV7ZRy6TCIpnmLKr/Ii5XAJ/h71u+JtJ8fDX01Pwtq9gLX7OsMmn36t5ZYEneNo6ndz06DrxQBy/wvufBk0GvXPhFtRsLg22ZdOuZc+VjOJE5OcnjO49BnGa474K+FLfxhpOrRaxdXk2m28y7LGO5eONpHHLttIJ4VcD616L4O+H2tWfiTXPE/iCXTY9R1O2NuLbT0IijU7ck5HX5F9e5zVj4SeANT8AabqdvqVxazyXUyOhtmZgFC453KOck9M0AeX/CLw8fEeqa5oGoalftodk242Mdw0ayuWZQW24OMA5A6kjPStj4QB9F+MXijw7aTyjS4FuNkDOSAY5lVT9QpI/Guz+Gfw61PwVruvX1/c2k0V+4MKwMzMqhmPzZUc4I6ZpfCfw51PQPirr3im4urR7LUBN5UcZYyDzJFf5gQAOnqaAPS6KKKACkPSlooAydf0Gy8RaXLp9/FvikHysAN0bdmB7Efl61xvgvWL3w9rreCtem3sg3adct/y1TsuT7dBzjBGegr0c9OK4j4maA+paCNUs8pqOln7RC6jkqMFh+mf+A+9awf2GRNfaR3GR60Vj+F9aTxD4bsNUXAaeIeYB/C44YfgQa2KhpxdmWndXCkPSlpD0qbXBnk/jj4Vz6pqM+q6E0QknJea1kO0FuOUPTk5Jz3ya8wu9F8Q+G5xJcWd9YuOkoBUfgy8GvoPwb4hn8RWF7PcLCslveSW4WIEDauCM5J55roZFV42VlVkI5DcjH0rpjWnBcsldGHsoyd4vU8D8KfFTWNMvIYdWumvtOYgO0g3SRg/wAQbgn1wc17yZ4ktvPeVFiCbzIWAUDrnPpXzn8RdMtLLx1dWelxABtjeTEOFdhygHbJwcD1xXs2v6Beal4ItNBTLO32aG4dX27UVlLsPXgVVaMG09hUpS1T6FlPHvhV7r7Mut2vmZxksQpP+9jH610SOrqGRgysMgqcgj1rynxz8PPDmleDrq9sbZra5tFVg/ms3mDcAQckjnPbHNbnwjmvZfA8f2tmZEndIC2f9WMev+1uH4VlKEeTmiaRlLm5WjvKKKKxNAooooAKKKKACiiigAooooAKKKKACiiigAPSvOvhwhu/Efi3VZDueS/MKE9Qqs3H05X8q9FNedfDl2tPEfi7S5V2NHfGZMnqrFufyC/nWkPhl8jOXxRPRaKKKzNAooooAKKKKACiiigBGOFJ9K434ZoJfBsWqMm2fVrifUJTjvJIxH0wm0fQV2RGRj1rjvho7Q+DU0tyTcaRcTafKD1zG5Cn8UKH8RQBpTw6hpmtXN/aWRvre8jjEkaTBJInXIBG4gFSCM85BHAbdxW/sLUJdFuWf7OmpT30d+IgxMStGyFY84GRtjUFsdSWArVvdPnlnF3YXJtrvbtJdN8cqjs65B7nBBBHqRwaZuPFqkoNJ0Zu3m/2lKv47PIP5ZP1oAakWp6vqunT3dh9hgsJGnw8yyPLIY3jAG0kbQJGOSQSQOKg+Idmbz4f60U3CW2tmu4Co5WSL94hHvlBWpZaddfaVvNTuUnuFH7tIUKRRcYJAJJLYJG4n1wFBIrM+Il6LTwBrKoC811bmygRT8zSzfu0A/FwfoDQBu6bdi+020uweJ4UlHGPvAH+tW81T060Wx0y1s1yBBCkQ78KMf0rmbjX77VfHq+HNGlWG305FuNVuQoYjcP3cK5BAJ6k+nTmgDsqMj1rC8U+KNM8I6JLqeqORECEjiQZeVz0RR3P/wCuuXg1z4l6lAL208MaTZ27DdHbX1232hl7ZIGFPsaAPRc0VxereKdY0j4a3fiK90eOy1S3UlrKSTzVB8zb94YyCPmH1FdNpF4+oaNYXsihHuLeOVlHQFlBI/M0AXqKM0ZHrQAUUEgdTRketABRRkHvRnnFABRSHpWAuual/wAJsdE/sKf+zhbeb/au8+WX/uY29fxoA19RsbfU9MurC7QyW11C0MqAkblYEEZHTg1meF/CuleD9MbTdHgeK2aUysHkLlmIAJyfZRxW2eRwa5PRfFN1qPxC8R+HJIYlttLjt3ilXO9/MjDHd26n0oA62ijNGaACijI9agu7y1sLZ7m8uYbe3T78s0gRV5xyTwOSBQBPRUcjnyWeICQ4yoB+9+NYnhLXNQ8QaKL7VNEn0a4MjIbWdiWwP4uVXrn0oA36KKTI9RQAtFIelcnpHim61D4i+IfDckES22mQwSRSrne5kQMd3OOp9KAOtoooyPWgAoqOaeG3hkmnlSKKNS7u7BVVQMkknoPeiC4huoI57eWOaGRQ6SRsGVlPQgjqKAJKKTI9RS0AFFGaM0AFFIWVVLMwCgZJJ4AqK0vLW/tkubO5huLd87ZYXDq2Dg4I4PII/CgCaiiigAooyPWjIHegAoozSMRjt60AGR60uR61x3jDXb/wpPZa2W83Qg62+ow7RvgDkBJ1PU4JAKnORjAHWutiZXRXVlYMAQV6Ee3tQBJQelFFAHkfxqsBM2hzpxI7vASBkkHaV/kfzr1e3hjtoI4IlCxRoERR2AGBXlHxqv1gfQ4V5ZXedsdgNuP6/lXq9vOlzBFPEwaOVA6EHIIIz/UVtO/soGUWvaSJaKKKxNQooooAKKKKACkPSloPSgDi/Fw+3eK/B+jyDMEl3LeyLk8+RHlRjuN7ofwrotasG1XRLuyRxG8qYRmGQGHIyB1GRyO4yK57xeVsfFfhDWZMCGK9kspTjlfPjKqfYb1QfjXWzwx3NvJbyrujkUqy+oNAHPyx6trUtpbXemJYxQXEdxNKZ1k3NGdwEW3kgsBksF4yMHPDzDqmkajqMlppwv4L2bz0KTqjRvsVCG3dV+QEEEnkjAwKmeDxBYNtsmstRg6Kt5K0Eij3dVcN/wB8g+pJyaRR4mvcpcDTtLi6FraVrqQ/QsiKp+ob6UAWdDsJdM0xYbhkadpJZ5fL+4HkkaRguecAuQD3AyawtNxp/wAWNYtE4j1PTYL4gsP9ZG7RMQPdfLyfYV1VraxWVslvCpWNMgAsWPuSTySTzk8nNcpprLqPxY1m7jOY9N02CwY44Mru0rAH2Xy8/hQB2dFFMldY4mkdgqKNzMxwAB1NADsj1FGR61x/gzXNQ8Vve69vEWhyuYdNh2ANKiEhpnJGeSCAvGAOnemeKfHf9jatBoGj6dJq+v3C70tI32iJP70jH7ooA7SjI9a8/XV/iZaPDLd+G9FuoGcB47K8dZIwTgn5hhsZzx6Vp674putK8d+GNBigieDVhcebI5O5PLTcNvbnvQB1tFICPWloAKKM0ZHrQAUUZHrRketABRRRQAUUjMApJPArjvB3i698R6d4guZrOPzdN1K4s4YocjzVjUFc5J+Y5xQB2VFYfhXWdQ13RIr7U9Gm0i4d2U2kzFmXB4OSF6j2rcyMZzQAUUUZHrQAUUUZFABRRketGc0AFFGeM9qKACijIxnNQQ31pczTwwXUEstuwWZEkDNGfRgOh+tAE9IelLketFAHN+K/BOieM47WPWrV5ltXZ4tshTBOM9OvQV0KKEVVUYVQAB6U/NFABRRnNQLfWj3jWa3UDXSIJGgEgLqh4DFeuPegCeijINGaACiiigAoozRQAZFFZmuw6pLpFx/Y1zHBqKDfCZUDI7Dna/semRyM5HSqfhDxJB4q0GHUoomhmDNDcwOctBMvDofx5+hH0oA36KKKACmyRpLE8cihkcFWB7g04nAyabJIsUbSOQFUFifQChgeffCQtb6Tq+mM+77FqDoMnkDAHT6qT+deh1538Iw8+j6rqTptF7qDuvuMD+pI/CvRK0rfGzOl8KCkbJU44NLRWZoePWvw/wDGfhXUJLvw7qkE6yHLpJ8m/wD3kOVJ5POfp1rbe4+Kd3D5AsdIsmYYNwHyR79W/wDQT9K9GorV1H1Rn7NLZnnvhT4Zx6Rqf9sa1df2jqZYuOvlox6tzyx9+PpXoB6dacelc34007XtW0X7DoV1BbSSttmeV2U7MdAVBxnv7VLfPLUpRUFdGFr3m+P746Dp0jJo9rKDqF6h4kcdIoz3I7noMCu3sLK306zhsrSIRW8KBI0UcACvJrX4efEGxtEtbPxHb29vGPkjiupVA/8AHP612PgXQfEuivfnxDqv2/zvL8n/AEmSXZjdu++BjOV6elaTS5dGjODd9UdlRRRWBsFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAI3Q4615l4sLeD/AIhWHipVP9n3yfZb4qOhAGGP4BT/AMA969ONZutaNaa9pFxpt8paGYYJH3lbsynsQe9XTkk7MicbrQvxsrqHVgysMhlOQafXmXg7Xrrwtqg8G+I32sn/ACD7pj8siE4C5P8A47/3z6CvTARnrzSlFp+Q4yurdRaKKKkoKKKKACiiigBCMgj1rhtdjuvCPiOXxVawS3GlXipHrFvCm549owtwqjrgYVgOdoB7V3VI2dpx1oAq2F/a6lZQXtlcRz2sy745Y23Kw+v+cdKt1x1z4Chgupr3w5qd7oF3MS0i2m17eRz/ABvC4Kk/TH41Tl/4TiHXLPR/7f0hjcWs9yLj+ynDKIniUjb52DnzR+XegDuLi4gtbaS4uJo4YYlLvJIwVVUckknoK4WwL+PfEFpq4jdfDWlyGSyEiFft1xjAmwedi5O09ySe1W08ArqEsc/irVrvX3ibelvKiw2obOQfJThj/vlq7CNQuAq7VHGMY7dvagBxzXmvwbb+0NG17XZBum1PV55Sx67BgKufQZbH1r0w9K80+DKmx0TXdDkIFzpmrzwsv+ycFW+h5we+KAM7xwBqnxw8EaRefNYRxyXYRh8rSgORnseY14+vrXrKnpzXDfEfwhf69Fp2saC6x6/o8vnWoZtqzDgtGxyOuB146jjNVbb4qwRQiLVvDWv2Wpr8slslg8u5h/cYfeB9eKANH4uYPwr18f8ATBf/AENasxLrkngPRk8PtZR3rWtupkvVZo0QxjccLyT0wKx/GE+p+KvhFrLpoV/bXVxHiCykj3TsodcEouSCRk461R8Zp4gtfBPhhLGDVjZoIU1aHTFK3flCMDC9GHOc/hnigCx/b3ijwn4t0PTfEWoWeq6frTtCk0Ft5EkEwAwMA4ZTkDPXvxjBj13xdq114+vPDNjr2m+H0s4Y5FnvYRI92zjOIwzBcDODznOa5G40OG78ZeEr7w74P8QWtrDqKPd3uoJMWbkHJDsxCjBJY4HSuu8b3ei3msz2HibwBq2pwRKottRs7Uzb1Kgkb0IZMMSNuTnGaANbUdS8S+G/h3rOp6ld6bd6laRvJbT20TKjx4G0upPXO7gHGMVhPqvxN1Dwba+I7BtETfaR3X2HyXd5UKBs7s4ywOdoHtnNYlnpmpaZ8F/GS3Fre2OmStNJptpfE+dDAccMOq89uvBPfJ0dK8c6tp3w60fTbHwjrk2qtpsMNq8dvvt2zGuyTzFOMYwxB5B4OKALeq/FCeXwF4e1vTVtbKTWbpbWS4u8tDZtlg7HBBOCpxnAwMnFdH4XXxQ9+k934m0jXNJZDmW3tvLcN22lWK465rnbLR28DfDHSdC1Twxc+IYZN51CK0jExhZju4T+LGcZH93NZXgvR4V+JdpqHhPw7rWh6KtvKupi/jaKOckHywisSSQ2D/h3APZz0rjv+Elvz8Wj4YzELD+x/to+X94JPM29c4xjtXZV5/8A2dff8L6OpfY7j7D/AGB5P2nym8rzPOzt3YxuxzjOaAKVt4l8W+L/ABRqkPheTT7DRdKuDayXV3C0rXEw+8AARwOO46g9+KngJ9Rf4u+OG1VLeO9EVosv2dmMZxGAGXcO4AOD0zjnrUeg3OpfDfxDrmj3WgatqOl3969/Y3WnWxnPzgZR/Q/KPyJ6Va8EWerXXxK8Zalqmi3unQX0VsIfPXgqExgOMqTjBIBODx2oApw+OtX8VSXd9o/ibQNC02GV47SO+KvLdbersCw2KeMYGav6n8Qr5vhDqfiSyFtDq1jKLaYIRNCsqzIjFT/EpDZB9+/fC0bSLHwNDLofiPwHJrCQyu1nq1npSXRnjZiQJOCVYZxgn+WTq+LLObV/gtrkGj+EbnSnnljaHTo7VVlkHmxkv5cYODgHI64WgCPXfE3j/SPCsXjNm0lLBVilk0sxMZBE5AGZM/e+YZwAB+FP+Msup3vwvn1CzuLdNJlhgkuIJIiZX3SxldrAgDGRng55rZ8fadfXnwYu7C1s7ie8azgUW8UTNISGTI2gZyMH8qj8c6LqGqfBGbTLS1lkvhZWxEAU7yUaNmXHXOFPHrQB0Hhi18TQQsdd1HT7uMxIIPstu0ZX13ZY57flXM+GfiNLJ8KLjxjrojLQNICsC7Q5D7UUZ6EkgZ966Dwn4pl8QKI20HWdPEUKlpdQtvKVn6FVycn61wfhfwTqOs/AW68N3lvNYX80srxJdRNGQwkDrkEZAJUDOOhzQBvWcfxO1bT49VXU9G055k8yLTZLRpAoPKrJJnIbGM4GK6HWIvF9xbafFpN1pVlM0ZN9PNG0gRsLjylzzyW+92xXN6d8Q9RstPh07VPBPiI6xAqwyJa2XmQuwGNyyZxtPX29TjNUfHFzrkut6FPqWma8fDk9nuvLLR2ZpUuT/BK0ZBKAEDg4zk80AbHh7xDr2nePX8H+JJ7W9kls/tlnfQQ+UXUNtKuuSAeD0PQd88VfDP8AyXXxx/162f8A6LWud8K6F5HxisNR0rwpquk6MNOkTzbyN8u53csWJKk5AwxB4zjmus8PadewfGbxhfy2dxHZ3FtaLDcPEwjkIjAIVsYOO+KAO/b7pry/VPFusaj8QNT8N2XiHTPD0enpCY3vIfNlvGdd3yhmCgDIGBz3+nqB6V5b41udCv8AWLiy8T/D7WNQSHC22oWdoZfMQjP30IZfmJG3J9aALfiuDxiPhnq4u9T0hpo7S5aeSG3fbNb+UeF+b5XPPPTpUvwvtvEsfhjRJb7UNPl0g6dGYYIbdllUFQV3MTg4HXisvwj4f1sfCfxLpUlndwR3gvE0m0vW/fRQvHiNX9Oc8e9aXw08RXcuiaRoFx4b1uzmtLRYZ7i6tDFCpRcDDE5OcdhQBj6J4x8c+KtR17SNHh0+M6fqU0Tajdq2yOIHEaKq8s/ysSTwAR7V1A8Tah/wtz/hGD5JsP7I+2Mdnz+b5m3rnpjtVP4XaZe6cPFjXljPbNPr1zLEZoinmxnbtZcjlTzyOKzfEEl34f8AjRa+IJtJ1K802bRzaebZWrTlJPMLYIUZ6Y/OgDoJ/E1+nxdt/DAEP2CTSPtjHZ8/meYy9c9MAVmS+I/E3ivxLqmleFZrPT7HSZfs91qFzEZWebuiJ0wMHOao6adW1b43w63LoOo2WnDRmghmuYCob94T82OEYkn5W+bABxzSWban8NPE2uibRNR1PQdWvGvre406Hznhlb7yOg5A6AH6dcnaAbzWvj2Lw/fw3WqaM92hDQXSWzjem1twdMgBs4wQcVzfwXtvEo8GaFN9v0/+w8TH7MLdvO+/J/HnH3+enSu10TXbrxTbagW0LUdLtggjgfUEETzEhtx2ckAcdeufauN+FOsahpPh7S/Cd74Y1uG8tnmjnuXtCtugLs4beTz94DgHv2oA6Tw74m1DU/iF4q0S48n7Jpf2f7PtTDfvFJO4556UaH4m1DUPiV4n8PziL7Fpkds0G1MP86BjuOeeTXNWl3d+E/iz4ru7zRNXuLTVUt3tprGzedWKJgqdo4PJ/L3q34Et9Wm+KHjDV9Q0a+06G8jtvI+0JgMFTH3hlS2AMgHgkg8igChonjHx14q1HXdI0aHT420/Upom1G7U7I4gcRoqr95/lYknjBHqK1fEvjS/l8WS+F9I1XS9Ie0hSW+1G/KnYzDKxxoSAzEENk8AVP8AC7TLzTh4sN5Yz2zXGvXMsRmiKeZGdu1lyOV64PSsfX/Do0Dx7qPiC78K/wDCRaNq0cXmiK0S4ns5kXblUIJKsOSR+PQZAL+leO721tvENnqc+naveaVYNqMFxpzjZcxANwwBIRgQAevDA/Wn4a1bxj4m0611XTfF/h2eWZRLJpgteIc8lCwYuGGccjr+daeh6lYompXvh74c3Nj5FoxR5LGOye5YEHylGNxB65PcdDXAeIdO0zWvLk8K+A/EWj+KvPRoLgWjW0ULhvmLHdsC4zg4/KgD2bxbYx6p4N1mykUFZrKZeRnB2HB+oOD+FZXwr1GTVPhloFzKSXFt5JJOSfLYx/yStTxRfDS/BerXlwy5gsZSSOAzbDgD6ntWV8KNPk0v4X6BbSja7W5mwfSRjIP0agDsqZLJHFE0kjqiKNzMx4AHOaceleZeLtbuvFmrnwd4cYNuP/EwvF5WNQeVyPwz74HXNVCLkyZSSRm2OkD4m+Idc1mdcWEcBstPds8PjKv+GSef7/tXSfDHW5LnR5NCv8pqekkwujnkxgkKfw+7+A9a6vRtHttC0i306yQLDCuMnqzd2PqSck1xXjjQr7SdWj8Z6BH/AKTbj/TbcZxNH3Yge3B9gD2rXnU/d6dDPlcfe69T0bIPeisbw34hsPEulR39lJ14kiJG6Ju6sPXj8etbNYtOLszVNNXQUUUUhhRRRQAUHpRRQBl6/olt4i0K80q73CK4j271+8jdVdfRlIBHuKxPC3iSb7X/AMI14hKwa/bLgHol9GBxNGehyOSo5Ug5xXXHpWTrvhzS/Elmtrqlmk6K26NvuvE395GHKn3FAGvSZ4rzrXrXxD4K0O41Cx8XTXdrbqFitNSsxdSySEgJGsisjEsxA5yeareF5PGHi7TG/tLxONMns5ntL61sbBFmWReP9a7MORtYFVGc8UAdT4p8VDRPL07T4Pt+vXYIsrFOpP8Aff8AuxjnLHjirHhPw8fDeirayzfab2aRri9utuDPO5yzH9APYCneHvCmk+G1kaxgZrqb/j4vLhzJcTn1dzyfXHT0ArcoAK4v4s6jJpnwu164ifbI0Cwgg4P7x1Q/oxrtK4r4t6dJqfws16CEZdIVnx7Rush/RTQBu+GNPj0vwppFhGoC29nFHwMZIUZP55P41538JFXUfGfjrWbobr86ibcFuTHGGbC+w+VR/wABFei+Gr2PVPCmk30ZytxZxSDn1UH881wOqaPrPgPx1e+K9D02fVNG1UA6nY23+tjkH/LRF/i6k+vzN0oA9VyPWvNfGX/JZPh97Lff+ihVk/FK2vY/K0fw34gv71+BbmyMQVvR3b5VGO+TR4r02+ufiv4GvYLO4ltbYXn2iZIiyRZjwu5gMLnoM9aANjXbTxhfaoItF1XTtM04RAmeS3M85kJORtJChcbeevNZ/gjxRqmoanr3h/XY7d9U0aVA01qu1bhHBKNtJ4OB9ORXL+J/th+IN/D4m0vxLqOgvDGdNi0hZPJ+78/mCJgS27OMn9Kk+GOj3el+NfFt0vhy+0qwmigNpBcAncACcB2JBJyCeeCcHpQA3w14o8V+N7P+0dN8U6Fp9y0jqmjSWwkdAGIAkJYNnA7Doc+w3PG/irxH4eufCdnp8FjcX2p3H2e4RywjLYX7rdQuSTkgnA6VxHimLQ/Edpdu3w28RWXimVD5UlvaMqic8hzIpCuN2CWI5HvWj45Or6ePhgb2Br7V7e5TzolkG6WUKm4BjwSTnnpmgDS8QeJ/HHge/sdT16TSr7w/cTrBc/ZIWje33dD8xPHXrnOMHGRVvxH4u1R/H0vhax1vTfD6QWqTC6vYRI1yzHhUDMq4H55z6Vl+ML7VviQbTwrpvh3WLCze4SXUbzUbYwrHGpztXOQzE+/OB1ByNXxvdaNcao2neI/AWq6naRKv2bULS1MwIIBYblIZOTjGecUAdf4Zi16KykGvXtjey+Z+4uLOIxh4ioILA5G7OenGMVr3M0dvbSzyvsjjQu7HsAMk1578I9Mv9NsNX3WV/YaLNd79Ls9QJ86KPHOQSdoJxx7E98nvtQs01DTbqykOEuImiY+zDB/nQB5x4b17x54zSTX9MbSdO0d3cWVtdwu8k6qcZZlYbeQenfseCY/g1LO3h7xTPOiJcf27dM6KSyq2yMkZ6kZ/Gq/gjXda8HaMvhHVfCutXV7p7vHbT2VtvguELEqfMyFX73U9B15zWh8JtP1Sz8O+Ixqmm3NjcXGr3MywzRlcqyJyufvDORkZBxxQBWtPHPiW9+DEXjCCO0fUIZHluIhEdkkKSsrBecg7QDnnoa6fxN4zt9J+HsniWxYT+dbo1kpGfMeTGzgcnlgSOuAazfhLo89t8J7HTNXsJoHYTpNbXMTI21pH4KkZ5B/WuS8NeGdel8QaT4T1Owuxonhq+uL2O7liPlXYyDbgN0JBdiQO3HagDpfEfjLV9GXQdA+0aZB4h1CAS3V5dPst7VQPnbBIyc5CjPal8O+K9Qt/FdroGq65pGtx38bva3VgVVo5EG4o6KSACuSD7EVH498NTjxZpniyPQY9ftoLZrO9054llfyySyyRq3BYFjx1xwOMkT+Gr7QrzxDaLpHw6utOZdxk1C40mO0FuNh4BxlmJ+XA7N1oAybTxl401zxX4j8OaHb2O6wuyovrtSIraHoqkLyzkg4z6fWp9U8V65ceNp/C0PiDS9CeytoXa6uoA7XkjKC3lqzAbcnp1yK0fh/pl5ZeLfHVxdWVxbx3WpB4ZJImQSphuVJHzDnqPWqfji60W81iew8TeAdW1KCIKLbUbO1M29SoJG5CGTDEjbk5xmgDVv8AxJqvgvwNe6r4knstRuo5Atp9iQxLMGwEBBzg53E44wK5mTxn4j0K0TXNR8TeGdSt1Ktd6VZuoeNCQCYnDEuy9eeoB68Vm6X4D1nWvhpq2nR2lxZwDU/tuiWOpn51jXokgPQNkjB78nrk6aajoBt1t5fhDdf2r91rddEi8rf3Ilxt2+9AHrUbq6CRW3KRkH1riviL4svPDMWkwWU1raNqV2Ldr+8XMNsMZLEZHJ7ZIHBzxXaQrtiQeX5fyj5BjC+3HpXL+Ob+K0sreC+8K3niDTbgstwlrCJmhxjadnU5OeQRjbQBW0KLxfIJ5H8TaLq9nLbP9nuYrXaUm42fdYqycknvXE+CbbxlL4x8YC01bSY50voheNJaOyyNtOCgDfKMZ4JqfwLo8UfxGXUPC3h/WNE0H7I636agjRpNJn5NisScj1zjjt3tafqmo+D/AB94vSfw1reoLqdzHPaSWNqZI3GwjBYkBeoz6YNAGh4z8a69onj/AEnQtHs475tQs2MVu3A83ccOzdQoAJIHYUvi3xD4s8F/Dh9UvptNn1gXSJ+4ibyQjEfKAeePWp9U02+n+Nvh7UhY3DWcOmTK9x5RKRud2AW6A89M0/4y6Rf6z8OL23061lurhJYpfJiUs7Krc7QOp70AXfib4m1Dwl4GutX00RG6jeNR5qllwzAE4zTfGXiy/wBLvdK0HQreCfXNVLeV5+RHCijLSNjrj0z2rj/iZrWo+M/AE9jovhXX3Z5Y2lM9i0ZQBugU/M5zj7oIA5JGK6Hxvo+rWniXQvGmj2D6hNpqPBd2SHEksLg8p6lSTx3yPSgDR0mx8e2mrW76nrek6jYOW+0Ktm0UkXykjyyDz82OvauE0+08av8AGHWI4tW0ldSGmRGWY2jmMx7hgBd+cjPXNdzpXjybW9Tt7Oy8KeIYkdv31xfWv2eOFcc8k/Me2BWBql3feFvjDeaxJoWrajY32mRwxvp1oZyJFboemOAe/pQBs+J/E2r6BrPg3Tke2kfVLsW96/lkBsBclOeOSam8a+J9Q0DXPClnZCExapqK20/mKSQhI6c8HmsH4iLqVxJ4I8Rx6LfyxWN6s95aww+ZNCGCnGwZ6YI4749aqeKr3VPFfinwXcaf4b1mPT7PVUlmuLm1aPHK8lPvBQAfmYAfWgDW8deNdb8O+NdB0jSrNL3+0YZAtseC8ucKS/8ACozk+wNO1rxV4g8HeFoTrcumXOvajeC3s1izFbRbgMFy3IVcEk9TkVJ4h0y9n+NHhC/isriSzt7a6EtwsRMcRKMAGbGBnPepfiX4WutdtNJ1GwsodQudIuftH2CcApcxnAdPm4zgDGaAMm18X6xomr6b/avibQNcsr+dbaaOx2xy2rucKygMd6Z4OcHnNNn8W63rnjLWtGsfEeleHl02ZYYoru3Ek10cZLfM4G30x2xS2F/4eur6zhsvhVexXpmTc0+ixQJb/MMuZCMfL1GOuKr+Mbjw9qmqXdt4n+HWu3M0TmOC9srQyeegJ2lZEIPPXaTgUAek6Gmrx6VEmuS2cuoKWDvaKyxsMnbgNyDjGfeuH8DP/Z3xU8eaKmRA0tvfRr2DSJufA+rD8q0/hVp2raX4IgttYjnhYSyG2guDmSGAnKIx9evGBgEDAxiszwQp1D4s+PdYQfuElgsVbsXjQK4/AqPzoA9LoooPSgAPSuF+JuutYaCukWeX1HVj9nijXrtOFY/rtH19q6TxB4gsPDekyahqEm2NR8iD70jf3VHc/wAuvauM8FaLfa7rT+NNfQLNKuLC3JysSdmA7d8fVj3zWsFb3pGc3fRHY+GNHXw/4dsdLXG6CIeYR3c8sfxYmtikApazbvK5aVlYKKKKQwooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKRhlSPWlooA5/xR4VsPFem/Zb1CsiZMMyj5om6ZB7j1HcfSuP0nxZqngy/TQvGSs0B+W11NQSrAdNx7jHfqO+RyPUKo6ppNjrFjJZ6hbJcQOMFXHT6HqD7itFPS0tiHHrHctRSxzxJLE6PG67kdTkMp6EH0qSvLZPD3ifwBM9x4bdtV0bO6TT5uXQd9uOp9xz6g9a6fwz480XxIVhjlNrf9GtLj5Xz6An734c+wolDqtUCn0ejOrooyPWisywooooAKKKw5/GnhW1uJLe48S6NDNE5SSOS/iVkYHBBBbIII6UAblc/d/8lC0b/sFX/wD6OtKP+E78H/8AQ16H/wCDGH/4qsO68Z+Fj460m4HiXRjAmmXqPIL6LarNLalQTuwCQrEDvtPpQB3lFc//AMJ34P8A+hr0P/wYw/8AxVH/AAnfhD/oa9D/APBjD/8AFUAb56cVx9x4fv8ASPHQ8Q6NCJ7bUlWDVbUMqnKj5J1zgZX7pHcH1rsaKAGge1BHqKdRQAlKelFFACfhQR/nFLRQBjeK9FfxH4V1LR45hA95AYhIy5C574qbw/pr6N4e0vS3kErWVpFbtIBgMUQLkegOK06KACkAA6DFLRQAUUUUAJ+FLRRQAmKKWigAooooAQDHQUtFFACY5zQRS0UAJS0UUAFIRn/9VLRQAmKMYpaKACkx6ilooATvSnkUUUAJRilooATvS0UUAFB6UUUAJjjHSkI6kDn2706kPSgDjvGWhal4qmstCEflaC7ibUbgSANKqnKwKo55IBJPGB611byQWlsXd44YIlySxCqigfoK5rxL4+0Xw4TBJKbu/wCi2lv8z5zwGP8AD9OvoK5qPw94n8fSrdeJpH0vSMho9OiOHcf7Xp9Tz7LWih1kQ59EGreKdT8bXz6D4QV1tfu3epnKgKT0X2xnnqewxyez8L+FbDwrpy2llGGkbBnuGGHlYdz7cnA7fqdDTNLstHs47OwtY7e3ToiDv6n1PueavUTnpZaIIx1uwpDyKWisyzzTX/COp+G9Xk8SeDlGSM3OnAYWQZyduP5du3oOm8J+NNM8VW+LdvIvIx++tJTh0PfHqM9/zx0rpD06ZrjPFHw+tNcmGo6fK2m6wh3LdQ/LvP8AtAd/fr9a2UlNcsjNpxd0dnkHoaWvMrTx1rHhe5TTvG9k4U8RajAu5HHvjr36YPqO9ehWGoWmo2sdzZXEU9u4+V4yCD/n0qJQa2KjNMt0UUVBQUUUUAFIRkYqpqOr6bo9utxqeoWllCzbFkuZljUtjOAWIGcA8e1c5rvxK8LaVod7fW+vaTeTwxForaG9jd5X/hUAEnkkc9hzQBXuv+Ko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QBNRVKTWNMhuhay6jZpcnjyWnUP+Wc1ZlnigiaWaVI41GWZ2AAHuTQBJRUFpe2l/CJrO6huYicb4ZA6/mKnoAKKiuLmC0haa5mjhiXlnkYKo+pNJbXdtewCe1uIp4j0kicMp/EUATUVX+32flSS/a4PLiYpI/mDCMOoJ7H2p891b2sPm3E8UMX9+Rwo/M0AS0VA17aq8SNcwh5cGNTIMvnpj1qO71TT7B0S8vrW3Z/urNMqFvpk80AW6KTcu3duG3Gc54xVVtU09II53v7VYZDhJDMoVj6A55oAt0Um5Qu7cMYznPaqdvq+mXsrQWuo2k8q9UimV2H4A0ATxXdtPNNDFcRSSwsFlRHBZCRkBh2OPWpq85+IEjeEtW0vxta7kjjmSy1VF+7LbOcBiPVGxjv8ANXogOTxzQA6iiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACg9KKD0oA8z8YZm+NHgCCT/VKt5IAem7ysg/mBW18U9cu/D3w51bULB2S6CLFHIvWPe6oWz2IB4Prisv4pQPp1x4b8XIhMeiX/APpW3qLeXCu34YH5mu41Gwsdf0iexu0S5sbuIqyg5DKe4I/Agj2IoA8Yl8H6kfDy2tj8NWt9VRfMi1ddYgM6z9RKXzluecZ6HtXtGmNdNpdq99GIrxoUaeJSCEkwNwyOvOecmuKt/A/i2wtl0yw8eTxaXGNkQl0+OSeOL+4JCfT+IjIx7Cuh1PQtTuodHSy1+5tBYTJJcMUDteIuMo5yuM45PvQBx/xUubKHX/B9vr0oXw3LczfbYiSFdwg8rcByUDHnsO9Y3h7w34S8QfFG/n0XSLG88NxaaBMwgDW63e8f6vPGdgGdvHXPNaHxBe71b4laDo1lqkGiXFvaTXMWoXKq6y+YdjRKjDa7YXOD2qvq2p+M/h79imuvE+ma5bS3McA077FHbTOGOP3ax+lAHr6KEUKAAAMADoKfmsS80jULnxLpmpQazLb2NqsguLAR5W5LAhSWzxtPPQ9Ky9X/ALXb4j+G0sryddO+z3L30AX5GAUBCx9dzjA/2T6UAdcenFea/GY7dE8Onkf8VBa9D7Of85r0o5rmfGfhQ+LrPTbY3htRZ38V6WEW/fsyNv3lxnd1oA5DxfZReLfi9pPhXVHf+x7bT21F7UOVW5kLlQDg8gYz68N61Q8WeGdH8N/EXwEdIsks47i9k8yOInyyVCYbb03cnkcnvXaeMPBEniK/0/VtM1N9K1rTyfIvEjEgKn7yMpIBHJ/M1nP8OtUv/EWha5rHimW9u9LmaTyxZrHEwOOFVW+U+pO7PHTFAHMeJXv/ABF8Wr/TpPDja/YaLbRGPT2vUgiDyKGMrB+HPO30GK3/AANo+r6Z4uvpF8LnQNDurUM1st7HNGLlWADKqH5dyE5wP4fetvxF4Lk1TWINd0fVJtG1uGPyftUcQlSWPOdkiHhhnvnj8Bifw/oXiCx1F77XPE8uqMYjHHbx2qQQpkqSxUZLN8uASehIoA83+E3gnRfEXhjUrrXLQX5N/PDCszFlhT5Sdg6KxJJJHtWz8JtPt9c+HF9o2rxLfWNtqc1vHDcZYBEKso/Akmuv8DeEP+EM0WfTRefa/NupLnzPK2Y3Y+Xqc9KPBPhH/hDtLvbIXv2v7TeyXe/ytm3fgbepz93rQBxHwY8K6DceFYNYl0q2fUIryYR3DLl12sQOfYcVp+HCF+OPjlgC5W0s+nX/AFanFWfDnw91vwzfPDYeLHTQzeNdfYBYoWIJBMZkJJA4A4H5VuaZ4S/s7xxrniX7aZP7Vihj+zeVjyvLUL97PIOM9BigDh/hv4c0vxxo1x4t8TW0WqalqFxKNtyN6WyKxURqp4GMZ6Z5FdfqGg+EfDPgq/sbtI7HQZW3zx+c4XLEfKpBzyQBhcVmyfD3VdL1O8ufCHiVtGtr6Qy3FjLZrcQiQ9WQEjZ9P5AAVY1H4f3OteDJ9G1bxDeXl9Jci7XUJIlBikGMbYwcBBg/LnuTQB5r40vPDumWOkar4T8L6jpdzZ38TRah/ZzW0UqHOVLNgtn3HrXc/En/AJHb4en/AKijfyWm638NPEXinTILPXvGrXAgmSZFi05I0LDu2GyxwcDkAZ6Gum8R+Ez4g1vw9qX20250i6Nx5Yj3edkAYzn5enoaAOmPSvLfjpHJL4W0KOKVoZH1y3VZFOChKSYI+h5r1Hn0/CuY8a+ET4xsdOtTe/ZBZ38d7u8rzN5QMNvUYzu689KAPOPir4L0jwzoOjan4etTpupxajDCt3C5EhDBslmz8xyByeal+KPhDRfC3h3TNa0azW11S11GHZdqSZJMkk7ySSxJwcnn35Ir0Pxv4R/4TPSrWxN79kFveR3e/wAnzN2zPy4yMZz1o8c+Ej408Px6Wb37IEuI5/M8rzM7c/LtyOv1oA5nxvjxD8SvD/g69eRdImt5L24hRyn2tl3bYyR2GzOPes74j6JpfgHTrHxX4btIdMv7O6jiZLZfLS6jb70bKODnAOfY/Wu38WeDYPFKWlwt3PYarYuZLO+hALRNjGCDwynuOM1jQfDzUtS1ayvvF/iWTWorF/NtrOO0W3h8wdGcAnefr9ORxQBU1n/kv3hs/wDUJnx7ctXLxfb/ABT4+8SX134P/wCEkh0+8awtoZr6OOK2VODiN+rNgNuxivTbzwn9r8fab4oF4U+xWr2wtfKzu3Z+bdnjGemD+FUNW8D3h8QT694a1uXRr+6UC8UwLPBcFRhSyEjDY4yP6nIBxyzeI/BHgXxjeJokmjWiLHJpdsbtLn7O0h2S7Sp+VQcOB0zn6V0fh34Y+E5PDFo2oaZBqN3dQLLc31yS8szsMs24nI5PY/n1rb0vwvqH2DUbbxNrcmujUIxHJG8CwxRrhgQiL0J3ctnPArCtfAPirSbf+zdG8dTWukJ8sEM2nxzSwp/dEhPOO3HH4UAZ/j2yt9O8TfDSxtUKwW2oeTGpOcIoQAHPXoKsfFBh/wAJT8P/AH1tM8n1WtfxL4Dudb0zQVttcng1TRJFlt764jEzSMAAS4yM5IBqpe/D3VtY1rQ9W1fxQ9xPpV0twkMdksULAEEqFDEgnA+Ys30FAFbxHg/HXwURyfsl4f8AyG1czcG+8U/EjxFcXHhI+JbfSpVsra2lvY4YrcY5bY/3i2M5x/8AW9L1Pwn/AGh460XxMbwp/ZcU0f2fys+ZvUjO7dxjPoao614IuptffX/DmsyaLqk0YS5IgWeG5C/d3oxHzDpuHYUAcrpfhfxO2geLtIs9Ifw/Z38Ctp9u16kqwynIlVShJVW49gSax9Jn8NaRcaRp3i34cvodxFNEkWpJHuhacEbS0q4JyRnkt78cj0WDwp4hfTNSj1HxleTX12qLFcW9ukC221sjYg656HJ5HFZNx8P/ABJrZtrXxN4xOo6VBMszW8enJA8zKcqGYE4/CgDpfHcaSfD/AMSLIAR/ZlyeR0xGxB/Oqvwzleb4a+HmkJyLJFGe4AwP0Aql8V9Ra18CXdjbAvfasy6daxDku0hwen+yGP4V0+g6WmiaBp2lIQVs7aOEH12qBn8cE0AaVFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAB6V5n8Xf3k/gu3fm3l8RWwk9DyeP1NemHpXBfFvSrq/8FG+sk33mj3MepRKO/lk7v/HST+FAHTeKdTm0Xwnq+p267p7SzlmjBGRuVSRkema8Y8P+G7vU/CcM958Om1i51GIXEmry6tAJpS4yHUk7k4IwOMY56mvbdPvLLxBoUF5CFnsr63VwrgMHRl6MOnfBH1rjbfwD4h0JHsvDHjKSw0ksTFa3NglybcHkhGJHGegPT65yAdJ4Nj1iHwhpkfiBCmqRQ+XOGdXJIJAJYEgkgAnnvXMfGO5Nt4V08TyvHpcuqW8WpiNirPbEtvUY5OcDgc1vX/hvV7jwjHpFn4nvLa/UgtqjxiSVucsMAqBnOBjoOK5f4sTzy3HhXRYLuLTp7m/NxHqs5xHbSRISMjoS24gA8cfiADnxongvxD8TdAi8K6bp97p8VvM2rCKANbBdmIdwxt353dOfWvabS1gsbaK1tokhgiQJHGgwFA4AAryPWj408B6NLrH/AAm2kX1vFmT7FNp8VsJ8kZCFOSxya724tNS8Qw+HtTtNUn0lIzHdXVose7z1YK3lMcjHcZx+VAHTZFIelch4z/tg6j4Xi0i8ngMmrRi5SJOJIAC77j2GF/MiuuA4x0oA87+MV9dw+F9P0y1uXtl1jU4dPmmU4KRNndz74x7jNYPxK+Hvhjw/8LtSuNL0xLa4tY4wlxG7B2zIgO85+YEHocjODwQK9H8W+F7Lxh4dn0m+3qr4eOWP70Tg5Vh/npmuP1D4a+Jde8My6Jrnjqa5hKqIzHp6JnawIMh3bn4HTI5wSWxQBn/Es/8AFqPDmP8An6sRx3+WtLx5nwx408O+NY8rbb/7M1Mg4BhkPyOfZWJJ99tbnibwR/wkXhPTtC+3m3+xyQP53k79/ljGMbhjP14rX8S6Db+J/Dl/o1ySsV3EU34yUbqrY74IB/CgDkLzPir4w29ovz6f4Yg+0S46Ndyj5AfXCjcPQiuN0hb/AMV694g1u98Ef8JNtv5bKA3F/EkdpFGcCNY3PDc5LY6njnOfUfBfhI+EtOuYpr99Rvru4a4ubuSLYZGIAAxk4AAwOe5rOvvAl/b67d6v4W199GlvjuvLd7VbiCZ+m/aSNrepB579TkA5uHTtZ0n4VeNbLUdLk02yW3uH0+3kukuDFE0XzJuUngNkjPr7Vb+G3ga0XwvpHiK8eS512WxU293K5YW0Zj2xqi9AAhA9Sc10g8Japc+FdY0nV/Ec+oXWpwvE1y9uqJCCpX5I1wMc568+tamj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"caption": "The Chain of Effects: Teleological intent (Asomaton) in \\(G_{4}\\) translates to information amplitudes in \\(I_{2}\\), which form organizational \"clasps\" (Holomorphisms) in \\(S_{2}\\). These clasps bind the physical matter of \\(R_{4}\\) together into complex organisms.",
"kind": "Figure",
"refnum": "13",
"height": "1564",
"width": "1182",
"top_left_x": "450",
"top_left_y": "577"
},
{
"title": "heimUFT_DIA_0012",
"text": "<$image source={{!!canonical_uri}} width={{!!width}} height={{!!height}}/>",
"type": "text/vnd.tiddlywiki",
"tags": "diagram heimUFT",
"created": "20260602103517749",
"modified": "20260602103517749",
"page": "058",
"latex_code": "",
"canonical_uri": 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",
"caption": "The hierarchical generation of geometric structures in \\(R_{6}\\) using Tensor Selectors.",
"kind": "Figure",
"refnum": "15",
"height": "456",
"width": "1084",
"top_left_x": "486",
"top_left_y": "1836"
},
{
"title": "heimUFT_DIA_0013",
"text": "<$image source={{!!canonical_uri}} width={{!!width}} height={{!!height}}/>",
"type": "text/vnd.tiddlywiki",
"tags": "diagram heimUFT",
"created": "20260602103518646",
"modified": "20260602103518646",
"page": "061",
"latex_code": "",
"canonical_uri": 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cqMt6D5x+RoA6aimgjNLkUALRSbhRuFAC0UmecVDdyTxWskltB58yjKxbwu4+mT0oAmzn1ozXnmnfEu+1bxBqOh2XhK8kv8ATji5Q3cSqnOOpPP4VpQ+MdWXX9O0rVPCd3YLfyPHFcG6ilTKozkHaT2Q0AdFc63p9prNlpM0+L69WR4IghO4IAWOQMDGe+KvhgelcvpniC91DxxqOkSadFDb2Nokxm83e+6RiFUgcLkIxwCeMV1AHNAC0UUUAFFFFABRRRQAUUUUAFFFFABRRRQBz/h3/kOeLP8AsKp/6RWtdBXP+Hf+Q54s/wCwqn/pFa10FAWCiiigLBRRRQAUUUUAFFFFABRRRQC1CiiigAooooAKKKKACiiigAooooCwUUUUAFFFFABRRRQAUUUUAFFFFABRRSEgYz3oHYWikDA0ZGcd6BC15/8ABL/kkOhf9vH/AKUSV6BXn/wS/wCSQ6F/28f+lElAHoFFFFABRRRQAE4pAc1m+ItSfRvDWqapFGskllaS3CoxIDFELAH24rzvw944+InifQ7fV9M8M6PJZz7tjPeFSdrFTx9QaAPV80gOa43QdT8e3OsRRa74f02008ht81vd+YwOOOPrVfRvE+pXfxd8QeHZnj/s6ys4ZoUCYYMyoTk/8CNAHd0Um4UZA68UALRSbvrRuGcUALRSbhnFBIAyaAFopNwAzz+VGaAFopNwquuoWb3z2K3UBu0QSPAJB5iqehK5yB05xQBZopN2BmgsB1oAWik3DGefyoyKAFopMigEHpQAtGcUHiuI8aePx4f1C00LR7BtV8RXnMNmjYVF5+Zz2HB/AZ4FAHbZpQc15s8nxfiiN2IvCk7AZNmpmDfQMcDPvnFd5pM95caTaT6jbC2vZIUaeBW3CNyAWUHvg5H4UAXaKQsB1o3D1oAWikDAj+lCsGGRnHWgBaKTNGQaAFozTWIxiub8U65rWjz6YukaHJqi3Nx5dwykgW6cfMcDpyfyoA6XPOKWqt3f2enQia9uoLaIsFDzSBFyegyT1qzmgBaKTcAcHr6UZ+tAC0Um6gHNAARkVyHhkZ8eeN/+vq06/wDXrHXYVyHhn/kfPG//AF9Wn/pLHQB1wGKWiigAooozigCC7mkgtnlitpbl16RRFQzfTcQPzNYk0XirUCUjuNP0eI9GVDdTY/Hain8HFbF9f2mnWr3N7cR28KY3PKwUDPA5Pf2qvo2t6ZrttJcaXdpcxRyGKQqCNrgAlSDyDgj86AMdPDWvWLmWx8W3U8jcvHqlvHPGx9tgjZR9Dj2Naljd6uJ1h1HTIgG4+0WlwHjHHVg4Vh9AG+tarHAya57xJ4l0HSLWaHVNREL+WWMaSskgGM/eTlc468dDQB0IIJwKWuP+F1vcwfDrR5L2eWe6uYjdSSyuXZ/MJcZJJJ+UqOvauwoAKDzRRQA0rnsM1yXwv/5Jvov/AFycf+RGrr65D4X/APJN9G/65v8A+jGoA6+iiigAooooAK5/xl/yA7b/ALCum/8ApbDXQVz/AIy/5Adt/wBhXTf/AEthoA3xS0gpaACuf8Zf8gO2/wCwrpv/AKWw10Fc/wCMv+QHbf8AYV03/wBLYaAN8UtIKWgAooooAKKKKACiiigAoPFFI2ccUAcJ8W9bm03wVJp9jzqWsyrp1qucEmThj/3zkZ9SK4fxnpUfwy8Q+CPElmD9js410u+cDG9dv3iO5IMh+qitHWrLUfiB8XnttK1Q6fbeF4QRdLAswFzJjgK3HQY56GM1oeK/hz4r17w5eWN542k1CMoZEtX0yGMSSKMqN64K5IA+maAPQ9UvLq20me606yOo3KJuitlmWPzT6bjwPWvHPhTr3iGK+12C38KyXMFxrkj3k4v41+yFiNwIPL7QM8da7H4OeIz4h+H1mkzk3enH7FNn73y/cJH+7tHPcGs/4N/f8ZH/AKj09AGLY6vrel/Gbxs2i+HW1p5Bb+YqXaQeUBGMH5uuc4/CvQj4xC/EWDwkbHDy2H203AlyByRs2456dc/hXLeDc/8AC7/Hmc/6u19f7g/KluP+Tk7T/sAn/wBGNQBpa18SX0jx4/hSHQZ767e0Wa2MEoDTSE/cIIAUAbiWLdB05puhfEbUJ/GcXhfxJ4bk0W+uIjLakXSzpJgEkblAHRWx16VlRor/ALTExKglNEDKT2O4D+RNL40wPjj4D6Z2XHOP9k0AdN4p8cPo+q2ug6PpUur69dIZUtEkEaxRj+ORz90Z/P8ALMXhvxpqF14hPh7xJoR0fU2hM1tsmE0Vwgxu2sOhGQcc8VxF/pDS/HPVor/XdS0VtTtITp01nMsYnCqqtHkhhkMp44PGe4rrLfwPZad4r0bUdR8YatfX9u8osoL+5iO4shDhRtBPyjJx6UAd+efrXk3xxu7mew8P+GYJDGut6gsMrA4yoKjH/fTqfwr1gDjHT9K82+NHh6+1Pw1Z6zpMZk1DRLkXaIoyWQctgexVW+imgDv9M0+20rTLbT7KIRW1tEsUaDsAMVZxtAzk9uKw/CPirTfF2gwapp8ysHUebFuy0MmPmRvTB/PgjrWpcXkBnawS6iW+aFpUiLDdtBA3beuASOfegDh734hapqOs3mmeDfDraybBzFd3klysECSd0Ut94/55rU8KeNxr9/daNqWmzaRr1moeaylcOCh/jRxwy1y3wNuoLTwzeeHbgrBrVhey/ardziRuR83uONufb3FRz3Ka7+0Ppc2kuJ4tJ0+RNQniOVG4SAISOpBZePY+hwAat18TrlPGureFdP8ADk+oahZ7DAsVwqiXKhmZywAjVcgZ5ySOOateFPiBda14ou/DOuaBLo2r28XnrG04mSROOjAD1HTI688YrF8Iqp+PXjiTaNy28Cg/8ATIz+Ap10AP2lbAAf8AMDP/AKE9AGrrfxJk0jx2/hSHQp766a0E1t5EoDSyE/dIIAUABiWJ4C9OaboXxG1CfxnF4X8SeG5NFvriIy2pF0s6SYBJG5QB0VsdelZUaK/7S0xIBKaICpPb5gP5E/nS+NMD44+A+mdlxzj/AGTQB03inxw+j6ra6Do+lS6vr10hlS0SQRrFGP45HP3Rn8/yzD4c8Z6hd+ID4e8R6EdI1RojPbbJlmiuEH3trDoRkcc+tcTf6Q0vxz1aK/13UtFbU7SE6dNZzLGJwqqrR5IYZDKeODxnuK6y28DWWneK9H1HUPGGrX1/bPL9igv7mM7yyEOFG0E/KCTj0z2oAXWfiBenxDceHvCWgvrmoWgH2uTz1hgtyeilzwW/2evXqQQLGm+KfFlzbahHfeB57bULWISQRrextFcknG1ZMbVbqcHNc58IpYdK1rxdoGoOI9aXVHuGV+HmiYfKw7kdW9twPevTl1Gya/ewF3A13HGJHgEgLqvqV6gcjk+tAHingPxL4qh1zxfJZeDptQeXVXaeL+0ok+yPk5jy33u/TjivTPFHjFfDWp+HrN7I3B1m8W03CXaISSo3Ywc/e9ulcr8LriKLxJ8RFllWPy9clkfe2Nql3wfpxTviqQ3iv4eEHI/tpDkem6OgDqPF3jWHww9nZW9hNqetX7FbPT4Dhnx1ZjztUev17A4wo/iJrWi6haQ+NPDB0ezvZBFDfw3SzxJIeiyEfd+vtnoCRnatcx6H+0FY6hq7LHZahpZtbO5fhEkDZK5PAPUf9tAKufG7UbJfAFxpDFZtS1GaKKztk+aR2EisSB1wAMZ9wO9AGx498fReBpdIE9i9zBfztE7RvholG3JVQDuOD04rF1D4oazoF/YyeIvBtxpmj3kyxJeG8SRkLdC6KMLxkkE9vasf4gWk1vdfCuyvSrzJqNvFNznLAxA/XkVo/tADHw1B25/06Ht7NQB6ovXFKRmkX+lONAHkHgAf8Xv8eY4+50/3q9XmtIJpYJZYkd7dzJCzDmNipXI9DtZh+JryjwAw/wCF4ePeR/D39xXru4HGDmgDh/AovZNe8VX97pl5by3epuqTXEexXgiAjiC55PAJzjHPWu6rnYvFCyeNj4Z/s65SZbM3rTuU8sx79gIwxOSc9QDxXQK4P+NADqKTNAIJoAWiiigAooooAKKKKACiiigAoNFIRnvigDA8O/8AIc8Wf9hVP/SK1rfJA615lceEdX1/xd4nutP8V32kxJfxRNBAGwxFpbndw68/Njp2rV0HwNrmk61b313401DUYIt2+1mD7JMqRzmQ9CQenald7Gvs4Wu5HcFgPWjNIU7ce3tXm3/CtfE3b4iar9MSf/HaG30FCEZfE7HpWQTilrL8P6Xc6Po1vZXmoy6jcRBg13NnfJliwzknpnHXtVfxTod9r+mRWthrVxpMqTCQzwA7mUKw28MvHIPXtRcSjG9rm4TgUmRXn+n/AA+8QWep2l1N481K5ihmSR4JFfbKFIO05kPBxjpXoG33oTvuhzjGPwu4bhQCDXn2o/D7xDeandXcHjvUraKaZ5EgQSbYgSSFGJQMDp0rc8JeGdS8Om8OoeIrvWPP2bPtG791t3Zxuduu4fkKLvsN04JXUjpSQOtG4YrN8QaZc6xolxYWeoy6dPKUK3UOdyYYMcYIPIGOveuH/wCFaeJeP+LiarwOuJf/AI9Sba2FCnCS1dj0rNAOaq6daS2WmWlrNcvcSwwpG8753SMFALHJPJxnqa5vxR4Q1fXtTjurDxXe6TEsIjaCANhiCTuOHXnnHTsKbYoxi3Zs6+kJx61yXhbwjq+ganLdX/iu+1aJ4TGIJw21WLKd3LtzwR0711rDIoTbVxSik7J3DNGQTivNf+Fa+Ju3xE1X6Yk/+O12/h/S7nR9Gt7K81GXUbiIMGu5s75MsWGck9M469qV2ypwildM1KCcCsPxTod9r+mRWthrVxpMqTCQzwA7mUKw28MvHIPXtXNaf8PvEFnqdpdTePNSuYoZkkeCRX2yhSDtOZDwcY6UNtOwRhBq7dj0DIo3Cjb7159qPw+8Q3mp3V3B471K2immeRIEEm2IEkhRiUDA6dKbbS0FCEZOzdj0EEGgkDrXNeEvDOpeHTeHUPEV3rHn7Nn2jd+627s43O3XcPyFafiDTLnWNEuLCz1GXTp5ShW6hzuTDBjjBB5Ax170J6A4xUrJmluFGa80/wCFaeJcYPxE1UjGDxLz/wCRq9KCkD39RQnfcc4RitHcUHNLXIeKPCGr69qcd1YeK73SYlhEbQW4bDEEnccOvPOOnYUvhbwjq+ganLdX/iu+1aJ4TGIJw21WLKd3LtzwR070uZ7WH7OPLe51pOBmjIoYbhXmv/CtfEv/AEUTVfyk/wDjtNt9BQhGXxOx6VuGaAQTjvWXoGlXOj6Lb2V5qMuo3EW4PdzZDyZYkZySeAcdewrN8V+GNS8QG0/s7xHdaP5O/wAz7MG/e7tuM4demD69TRcSjFuzZ05OBVHVdNt9Y06SzuA4R+Q6NtZGHRlI6EetcZp/w+8QWep2l1N481K5ihmSR4JFfbKFIO05kPBxjpXflenPQ+lCd9wklBrldzxC+8Y+MPh3rJ03UpU1S0ADQyXA5kjzjIYcg9ju3f1PX6H8XvDmplYr0yabcHjEvzRk+zD+ZArzH4mSPH4muLUeILrU086SYwPu8q1LEkIuWIOBxwBjH1rE0Twhr3iAj+zdOnkhPBmYbYv++jwfoCaw5pJnrPD05U+aejPqWC7t7u3We1njnhYZWSJwyn6EcVwvwSx/wqPQxnP/AB8f+j5KzfB3wr1DQ50u7vX7i2kzlrfT22qcdAzEYYe238a0vgnk/CPQz/18f+j5K3TbWp5dWMIu0Hc9AooopmQUUUUAc/47/wCSfeJP+wXdf+imry74XeOLvRvh3pljF4P8QagkXm4ubO2DRvmVzwcjpnH4V6j474+HviT/ALBd1/6KavPPhN468LaL8NdJsNR12ytbqIzb4ZZMMuZnYfoQaAO78OeLbnxBfSW0/hjWtKWOPzPNv4AiMQQNoIJ55z+BrlPD2B+0P4vP/UPt/wD0CKuv07x74U1a/isdP16yubqU4jijkyzYGf5A1yHh3n9ofxecdNPt/wD0CKgC5c+K/E3ibxDqWl+C4dOjtdMk8m61G/3Mry8ZSNV9DkEnPT6Z1vB3iXVNSv8AUtC8Q2lvba1pmxnNsSYp43ztdM8gcc5/SvLvDvhvwpp/iPW9C8bM9rqf2x7i0uZb2W3juoHxgqQwXIxz35x1U49D8Gad4D0/xFeJ4XukudRFuBO0d5JcKIywIG4sVznnrnrQBz/hfx3478bWeoR6Rp2iwzWVw0cl1dGVYiP4VVVJYt1JJOBxwak8PfETxj4huL3w7BomnQ+IdPlZbyeeRltI1BwDgZYsWyABxxnPpL8BgP8AhFNbOOf7bn/9Ajo+Gq5+J3xHPcXkOD6cy5oA0/BnjTXbzxhqnhPxTZWUGp2UAuEmsmbypUyMn5iT/Gv68DFGp+LPEet+Kb3w74MhsQdOAF/qN9uMcbkcRqF6t/LBrM0/j9pTVgBz/YY4/wCBRGuatvDvhfTviH4ksPG7SW0t9ePe6fePdyQQzROxJUsrBQwzjn3oA9G8J+JNZl1698NeJ7W1h1e2hW5ilsyfJuYC20uobkENwc1zei+O/GvijVvEGkaNp+jrNpl7LF9suzIsKxhiqghSWZztY5yAMfhWt4S0r4e6f4tZPDd5HcawLRy/l3r3AEO5MgkswHzFeM561mfB4D+1fHRA5Otyjp23N/jQBqeBfGet63qOu+H9dsbS217SSvzQlvKlU5wcHJHY+4YcCuI0yTx8fjPrXkReHP7aGmxicO0/2fyspjafvbunUY610nhI4+PXjnj/AJd7f/0BKrx6vYaH+0JrkurXkFjDc6TGIpbmRY0YgpkbmIHZv++TQB3l9ceKIPDEL2lnp9zrzBFdPNZbdGP3myfmKjnjg1xureLPGvgeSwv/ABUui3mjXVwLeaTT1kSS2LZww3cFcA9s+4q58QfHs2l+HdHvdAvbZLbVbxbb+1ZF8yK3Q5y4HQ4wfbg15t8WXso/CcSt8QbnxBfzTo32ZJoTCRgkvsjHyjkYye/5AHp/xK8eXHgWTQ5kt4p7W7uGS5BQs+wAH93gj5jnvkdKqXHiT4iW3hjVfEE+h6VaJBEtxbWMjPJNsBzJ5hBAyF5/DGM1U+Kscc3iP4eRSqCjaygKkcfej4x+VepMgljaOQKysMEEZBHuPSgDJ0rxJY6l4Rg8SLKEsntftLsT9wAZcH3XBB+lZ/w+1/VPFPhiPWtTtYLYXMjtbRxKwPk5wpbJPJwTxxjFeTXltqOjDVvhVal1XU9UhaxkzkpZS7nkI9l8vB9ctXvdhZQadY29lbII7e3iWKJB/CqjAH5AUAWDXjvwpjGtfEPxx4iu8teJd/ZYiesce5vl/JEGfb3NexHpXjEsz/Cv4p6hqV4rr4Y8RNvkuFUkW8+S3zY5HLOfow9DQB7KFwSMCqGuTapbaPPJo1pDd6gCoiimfYhywBLH0AJbj0wKrHxd4bjsjetr2mi2xu837Um0j2Oea5fx74+k07wBaa94deKRL26SGO7ljJjhU7syFe4G3v6g80AZ2ueJvHvgixh1vxDDod9pQlVLqGwEiSw7jgMrMcHk4OR6epI6H4heLrnwr4GfX9LS3uJN8QQTbijK5HPBB715Z8S5bNfAs7T/ABGudcvrhowlnBLCsMvzglmjjGQABnkjkCun+Koz8CLXqf3dn/7LQBd1zxH8TrbR/wC37PQdFSwSPznsXlkluQgGSSRtXpzgZIx3rqNG8VTeJvAcev6HZpLdTwkx2ssgUeaCVZWb0BB57isu8+JvhTTvBQ1MatZXLC2Gy0SQGV3242bByOeDkYHeuO8P3usfDb4ADUktN1/LP5qpKpIhWRgqsw+mDjjlhQBua1r/AMRvCOlHxBq8Ph+706BlN1aWiyrJGjEDKsxwSMgdO9dP4h8c6X4e8FxeJX3S29wkbWsKcNM0gDKo9Dg5+gNeWeOLq0f4f3V3efE2bV7y4iUR2dpJDFFKSRwYlBYADOc46c81qeK9KvLv4J+DNSs7dro6RFZXk0C5O+JYgGxj6jPtmgDoY7j4uz2y6itr4biDjeNNlMvmqDztLD5d344rQ8W+MNU8NxeFh9jtvtGq30NpdpJlhFvxu2kHnBJweauw/EnwbLpC6mPEWnpCy7tjTKJF9QU+9n2x/OuR+KN5BqS/D6+tHL21zrNtNEdpXcjYIODz0I4oAq/HdvEK6HCqppp0U3cAViX+0edz2+7t/Wu+0S68V2sd7c+LzocFrDH5iPp7SnaBksW3joBXK/HjK/DyOYKWSHUYXcjsBuH88D8a6LWdT0nxn4b1nQtE1myur650+TasMwfaGGAWx05IGDz7UAc7p/iXx741gfVfDFtpGnaNvItm1MSNJcgHBbCcKuQR61r+GPHNxq9trFjqlilh4i0dCbm2DZRxtyHTuVPH59eaxvhp450Kx8FWuja1qFrpOp6Wptri2vJFhbKk4IDEZyMdO9Znhp28UePvGHjSyRhox05rC3lZSv2hgqZYZ7fIfzHvQBJ4T+I/jTxzptt/Ymiaes0TEaheXBdIFO84SNdxYts2kkk8546V7CM5rzj4GRInwq01kUKXlnZvc+Yw/kB+Vej80ALXIeGf+R88b/8AX1af+ksddfXIeGf+R88b/wDX1af+ksdAHX0UUUAFIelLQaAOJt521T4t3sEzHytG06IwRnp5sxYtIB67VC/Qn1rrbWC1ikuZbcJvnl3zFTnLhVTn0O1VH4Vk6l4O0bVNYTVrmCdb5YvIaa3uZITJHnOx9jDcuR0PFbNrbQWcCW9vEkUUYwsaLgKPpQBFql4unaTd3zDK20LzEeu1Sf6V5RqmpT2nwWhgjl8/WvENtHLM+ec3TKGY/g4RR7ccKcet3lpDf2c1pcRiSCeNo5FPdWBBH5E1z8fgDw1FocejLpo+wpKkwTzXLM6fdLNnc2MdCcdqAN3T4IbWxt7W3IMUEYiTHQBQBj9KtVFDFFbQpFDGscSKFVI1wFA6AAdqkDAnANAC0UhOBWPpnifTdX1q/wBKtDcG5sAhuBJbvGFL5Kj5gCeBnpigDZrkPhf/AMk30b/rm/8A6MauuDA1yPwv/wCSb6N/1zf/ANGNQB19FFFABRRRQAVz/jL/AJAdt/2FdN/9LYa6Cuf8Zf8AIDtv+wrpv/pbDQBvilpBS0AFc/4y/wCQHbf9hXTf/S2Gugrn/GX/ACA7b/sK6b/6Ww0Ab4paQUtABRRRQAUUUUAFFFFABSEZFLRQBlaN4c0vQJL19NtfJa9na5uWLs5kkPViWJP4Djk+tahGaWigDF0fwpo2gX2oXml2Qtp9Rk826KyOwkfJOdpJC8segHWpNG8N6V4fN4dLtfs5vJ2uJ/3jPvkPU/MTj8OPataigDJsvDeladrd/rNpa+XqF+FFzN5jHzNowvBOB+AFDeHNMbxIniE22dVS3+zLP5jcR5zt2529T6VrUUAZI8N6UviR/ES2uNWaD7ObjzG/1ec42529h2ovfDWk6hrlhrN1a+ZqGnhhay+Y48sNwflBAOfcVrUUAY3iDwto3imx+x61YxXcIOV3ZDIfVWHI6djWboHw38K+Gr8X+m6YBeqMLcTSvK6DGPlLE4444rq6KAEAINDDI7fjS0UAcPqnwm8KanqMmoJa3FhdyEmSWwuGh3/UDj9Oe9aXhvwD4e8KXEt1plmftky7ZLqeVpZWGQcbmJx0HT0rpqKAOU8R/Djwt4ruhd6tpaSXQGPOido3I9ypG78c4rT0Dwvo3hexNnounw2kJ5bbks59WYkk/iTWxRQBkWnhrS7HXr/XLa12alfqq3E3mOfMCgBRtJIGAB0FD+GtKk8Sx+IXtc6rHB9nW48xhiPJONudvc9q16KAMkeG9KXxI/iJbX/ibNb/AGY3HmN/q+uNudvYc4zRe+GtJ1DXLDWbq18zUNPDC1l8xx5Ybg/KCAc+4rWooAxvEHhbRvFNj9j1qxiu4QcruyGQ+qsOR07Gs3Qf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"caption": "The translation of continuous General Relativity into Heim's discrete Metron Selector Theory.",
"kind": "Figure",
"refnum": "16",
"height": "702",
"width": "1305",
"top_left_x": "379",
"top_left_y": "1667"
},
{
"title": "heimUFT_DIA_0014",
"text": "<$image source={{!!canonical_uri}} width={{!!width}} height={{!!height}}/>",
"type": "text/vnd.tiddlywiki",
"tags": "diagram heimUFT",
"created": "20260602103519610",
"modified": "20260602103519610",
"page": "064",
"latex_code": "",
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"caption": "The topological folding of metron fluxes. Matter and Antimatter are mirror-image geometric configurations (Enantiostereoisomers) of the same underlying Protosimplex.",
"kind": "Figure",
"refnum": "17",
"height": "560",
"width": "1268",
"top_left_x": "402",
"top_left_y": "1946"
},
{
"title": "heimUFT_DIA_0015",
"text": "<$image source={{!!canonical_uri}} width={{!!width}} height={{!!height}}/>",
"type": "text/vnd.tiddlywiki",
"tags": "diagram heimUFT",
"created": "20260602103520403",
"modified": "20260602103520403",
"page": "067",
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UBcPbkkMCvUDIGe/T0rgbr4Za94Z8RTa34C1K3gWfmXT7wHyzznaMZBGegOCBnmuN8aeGPHst+3jGbSbPT7yzQSTTadP8zFf48ZJ4HX2HNMWxeRRrn7Tsj2x3RWsuZGHby4Qp/8AHxin/GQf8XV8LH/Yh/8AR5ra+A9lov8AY97qVvcPca1IwS9EoAaNeSNvqG656kj2Na3xL+HepeKtU0zWNGuraK+sQF2XGQrANuUgqCeDnrQLcufGb/klWr/70H/o5KzvhxqWm6R8DbO91dkWwjScTB13BlMzjbjvnOPxo8UeFPHfjjQZtP1O80XTowVkSC2MknmuDxvYj5VHX5QecVds/hzK/wAIk8GaheRi4UM32iAFkV/NMgIzgsOgPAOKBvcq6R8RNV1y2Q+FPAl1c6an7uOWe5itYyq8YAIIIHoDx+dcf8Ay6eJfEUZQxjyl3RgghWDnA/DJrqPDPhv4l6BoqaBHqWgxWMO5Y7rbLLNGCSfkHyqcE/xfyGBY+Gfw31LwPrGrXV7e21zHcqI4vKyWIDE5bIABPHQke9ALc4dbC31H9p2SC6jWSNbgy7WGQWSDcufowB/Ctr9ohR/ZOhNjJFxLjPOMqvH8q6G2+HepQfGSTxi13amwbJEQLebkxeXjGMdeetWfil4F1Dxzpunwafc2sMltKzubgsAVIxxtB547igOgnjUl/gjdFiSx02Ek4/3OfrzUfwRz/wAKxsv+u8uP++zXTat4bGq+BpvDjTBTJZi3EoXgMFAB9SMgelcH4Q8GfEXw7po0aLVtGtLATeZ56RtNMAeoUMAuDg9emfyB9TA+Ogz428NdfufmfNFeh/Fzn4Wa4R02R/8Ao1Kzvih8O77xlPpt/pN1bQ3tllSlxuCyKSCOQDyCD279u8XiPwx498a+H5tM1S80XTomVW8u18yQzupyA7N91cjPGegoEUfh2f8AiwV7/wBe15/7PWb+zxYQDTNZ1HYDcNMkAYjkKFyQD2yT+grt/Cvgy90P4Zy+Gbq5ge6lhnjaSIsYwZNwGMgHow5xnrUPwt8Eah4H0a9tdSubWea4uPMH2csyhdoHVgpzQFjzm+0611D9p8Ws8SvCbiOUoQMFltg4z+IFb37QyqfDOkNgbhdsAcY42HNbbfDvUW+Mx8Zfa7QWGM+Vz5oPkeVjGNvXnrV34peCL7xzolnaadcW0EtvceaftBYKVKkcbQeefSgDpPCjFvB2iMzEs1hAST3PlrmteqWj2TaZomn2Durva20cDOvRiqhePy9qu0D6BRRRSAKKKKACiiigAooooAKwvG3/ACIXiP8A7Bdz/wCimrdrC8bf8iF4j/7Bdz/6KagHsaPgT/knvhr/ALBVr/6KWugrn/An/JPfDX/YKtf/AEUtdBVGYUUUUAHauO8E/wDIheHf+wXbf+i1rse1cd4J/wCRC8O/9gu2/wDRa0mVE3aKKKRQUUUUAFFFFABRRRQAUUUUAFFFFAHOePdbl8O+BdX1SBts8UO2JvR3IRT+BYGvOfgX4TspdMuPE97Ek95JO0Vu0o3bFGNzf7xJPPoPeu3+K1hLqPwy1uGEEyJCs2AM8I6uf0U1z3wG1SG68CSWCsBcWdy4de+1/mB/PcPwpi6np88EN1C8NxEksUg2ukihgw9CD1+hqrpGj6foOnLY6ZbJbWqszKi8gbmLHr75PPToOBXE/EW88e6W9zqnh+6sItHtbTzZllRWfcuSxAIPYLWN4e8Ya54l+C3iXVb6ZXvoRcRI8aCMBREpz8vcbmNA9Ddu/i5pH9pTafo2m6trk8P+sbT7bzFH45yenpitnwl480fxg1xDYm4t7y2P760uk2SIOh4574HtXlnwk1vWtH8IzDSfB0+qLLdO8l5HdpHkgKMYbkY4/OtrQ9I8T3fxmi8TzeGpdHsZoGjule4R8/uyAeDlssE7ds0CudTdfFXwzYeIr/RLya4t5rFSXlkQbHPHyLg5Lc/3e1Ul+MmgxavDYajp+s6b5+BHNe2uxSCcBsFs498VwGkWFvf/ALSl6lwiyJDcSyqrDI3KhKn8Dg/hWl+0Uq/Z/DrgAENcKD6DEfH50Bc9j1jWNP0DTJdR1O4S3tIeWd+eewA7k+lcF/wufTGtjfx+HPEEmlKSGvhajyxz13bv6iuZ+PFzcDwv4ZgUn7PKXeQDuwRAv6Fq6q38R+JBpMenR/Da5ayEAhEY1CLaY8bcdOmP50Bc6+DxNpV54Wk8R2tx52nJA87SRr821ASwxwdwweD3FckfjX4SGgJqzteL5krxJaGJTOSuOfvEAYYclvWuf8HaBrnhv4Q+MLPWbN7UPbXMsCO6scGAg9D7fzql8BPC+m3dhe6/d28dxcx3P2eDzFB8raqsSvud459qAuekap8QNF0fw3pmtXwuli1KNHtoEh3yMWUMFIBxnB9awpfjDYWM0H9seHdf0u1mYLHcXdpsQ/Xn+Wa1PG/jXQPCdxYC/s2vtUYlrK3hiDuCfl3An7oPT1PIrz/4o6/4j1nwJJ/aHg6TTNP8+NluZ71GkBzx+6wCM5xQI9K8cXMN58MtbubaVZYJtNlkjkQ5DqUyCD6YrlvgF/yT2f8A7CEv/oCU3S2Z/wBm+XcST/ZM45PPBcD8Mfyp3wC/5J7N/wBhCX/0FKCup6lRRRSAKKKKACiiigAo7UUdqAOM+KX/ACI1z/11j/8AQq7CL/VJ/uj+Vcf8Uv8AkRrn/rrH/wChV2EX+qT/AHR/KtH/AA4+r/JEL+JL0X5sfRRRWZYdqp+BP+Se+Gv+wVa/+ilq52qn4E/5J74a/wCwVa/+ilpomR0FFFFMkKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAK5rxV/yFfCv/YVf/wBI7mulrmvFX/IV8K/9hV//AEjuaBrc0aKKKksKKKKACiiigAooooAKO2PWigdaAPAPA7AftD68SQAZ7zBI/wBs+te2azc6Kmlz/wBsTWYsWQiT7Sy7NvvnrXgGi+HtM8T/AB01/TdWtzPam5u32CRk5DnBypBq98U/hvYeEFsdf0Sw36bFIq3drK7SL1G0kk52t9088cdzTEaHwBjnOq+IZrZZF0g7VQNnG/cSoz0yFJz9RntXfa/8T9E0XWG0W3tr7VdTXIe206ESFD6HpyPYGtjwfe6Pf+EbK88P20VvYyR5SCNQuxv4lYDjdkHPrXh3wi1rWLLUNd1Cz8Nza3fSsnnzLcpG0WSxIIbruIz/AMBoHseu+GviRpPiDWG0aS1vtL1YDIs76Ly3YAZ45545wa87+KH/ACXXwgPaz/8ASl6u69p/i7xR478N6yvg+40w6fOonla7jffGHBOeRwBv+oNU/ihn/hevhD1xZn2/4+X7UCbPVPFXjPSvB9vbyak07yXLFYIIIy7ykYyAOncd+9c1J8YNOsbmGPWfD+vaTbznEc95abUP68fhmtDxr450DwrqFjFeWL6hrDAtaW8EYeRAxK5B7bsY45OCK89+K+u+I9b8FRf2p4QfSrL7VG6XM96kjlsMMGMAMpOe9AHqfi/xRa6F4Tk1JVuriO4jKwyWMe/GUJV8jgLjndnuK8n+FXxI/sjSLq21iPXNSmkug0csMTXAQFRwSTnOecV6D4YZn+CNqztk/wBkP972RhXNfs8/8ivq3r9tHb/YFAXO48a+KtA8Labaz67bvPBPLtjjWESEHbnOCQBgd+tLr/jzRPDMWky6iZxBqX+pkSPKKMKQW6beGHTPf0rgv2h+fD2jc5Bu3PX/AGK2PH/h8a/8GoCihrixtIbuI45+VBvH/fJb8QKBnpbSIsRlZ1EYXcXPAC9cmua0Lx1oviXS9Uv7L7SbPTwyzPLFgMApJ2jJzwD78ivOLrx+X/Z8Sbzf+JjIBpJ55LAYJ+pi5+pFdR4V0D/hHfgpcW7ptnuLCe5m7fM8ZIB9wu1ce1Arm94O8W+H/EWjXeoaPEbS0t5SJhJEI9pChix2nHQ9evFYf/C3LO4aSXSfDmv6nZxMVe7tbTMZIPZs/wA65j4GWCan8P8AxFp8rMkd1M8DsOoDRAEj3waqacvxP+Glo2m2ekwatpMLs8bRxlyATk42EMOvcHk0Bc9IsviLpN/4Rn8R2trqUlvBN5DwLbbplk+X+EHBxuHOcV5L8MfiQ+k3mttrA1vU0uJI3iWJTPsOXznLfLnIHvj2r13wB4vsfGWhSXtvZizuI5St3b8fLJgHOccgjvjPbtXm37PWPtfif/t35/GWgD0/xN4p0bRfCkOsazbTSWUxjCwtbgvuYZGUbgEd8njBq/Za5pcnheHW45VttLNsJwzjYI48Z5HOPwrhvj3/AMk9Xuft8efph65vxnPPD+zr4fSMkRzfZo5sf3djN/NVoA6pPjLpt7LIdH8Pa9qlvE2JJ7a0yo9/vZ/PBrqvCfjDTPGNhNdacLhDBJ5c0NxHseNvQ9R+pqp8NbeC1+HGgrbqqhrVJW2jHzsNzfU5Pf0rpIbS3t5JpIYIo5JmDSMigFzgDJPc4AGfTFAK5NRRRSGFFFFABRRRQAUUUUAHesfVv+Rg8Kf9hST/ANI7mtjvWPq3/IweFP8AsKSf+kdzQD2OsoooqjMKKKKACiiigArn/Hf/ACT3xL/2Crr/ANFNXQVz/jv/AJJ74l/7BV1/6KagDO8E/wDIheHP+wXa/wDopa3awvBP/IheHP8AsF2v/opa3aRp0CiiikAUUUUAFFFFABRRRQAUUUUDCgqGBVgCp4II4IoooEZ2naBo+kSvLpulWVnJIoV2t7dIywHOCVA781o0UUDCiiigAooooAKKKKBBRRRQMKKKKACiiigAooooAKKKKBBRRR3x3oAKKKKBhRRRQAUUUUCCsLxt/wAiF4j/AOwXc/8Aopq3awvG3/IheI/+wXc/+imoB7Gj4E/5J74a/wCwVa/+ilroK5/wJ/yT3w1/2CrX/wBFLXQVRmFFFFAB2rjvBP8AyIXh3/sF23/ota7HtXHeCf8AkQvDv/YLtv8A0WtJlRN2iiikUFFFFABRRRQMKKKKBBRRRQAUUUUAI6LIjI6hlYYKkAgj0Oe1eN6l8Ita0LX5NZ8A6ulmWz/o0zFcA9VBwQy9OGHGOp7ey0UBY8Xv9H+Mev2M+l31xpsVrcIY5mIi+dTwegJH4V2vgDwKfCfg+50PUbiG+F3LJJNtQhCroqleeTwDzx1rs6KYWPJ9M8B+NPAt9dDwfqenXWl3D+Z9l1IMCjdM/KOTjgsCueOOBjotB0fxxJ4gh1TxJrlmtvErAadp0ZEbkggFmbBOM55zyB06121FAWPN9K+HWo2PxcvfFsl3amwn8wpEpbzQWUDBBGOPYmpfip4B1Hx3b6YunXNtC1o8hf7QWAKsF6YByflPX1r0OigLHLeLvBFn4v8ACyaPdSmKSEK0Fyq5KSBcZxnkEdR/I1zWm6X8WNG0+PSbe+8O3dvCojhubnzDIigYUcDHA46H6nrXp1FAWOPsPC+vnwjrumazrw1C/wBUjlQSFCscBePYFX/Z79B16Gofhh4NvvBPhm503ULi3mmnumn3W5JUKVRccgHPy+grtqKQWPN/iN8PNR8Sa1pviHQr6K21Wx2hVmzsbY5dCODggk9Rg57CqXibwb8QPGvh42Wr6poVpsZXS2tI5NsrDu7HOMAnhRjNeq0UBY4yw8G3dt8KD4Se4gN2bOSDzVyY9zliOoBxz6Uvwz8I3ngvws2mX88E073LzkwElRuCjAJAP8PoK7KimFgooopAFFFFABRRRQAUdqKO1AHGfFL/AJEa5/66x/8AoVdhF/qk/wB0fyrj/il/yI1z/wBdY/8A0Kuwi/1Sf7o/lWj/AIcfV/kiF/El6L82PooorMsO1U/An/JPfDX/AGCrX/0UtXO1U/An/JPfDX/YKtf/AEUtNEyOgooopkhRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABXNeKv+Qr4V/7Cr/8ApHc10tc14q/5CvhX/sKv/wCkdzQNbmjRRRUlhRRRQAUUUUDCiiigAo6c0UUCPNPDnw31LRvinqfiie7tHsrlp3jjjLGTMjZ+YEADv3Nehajp9tqum3Gn3kQltriMxyKe4IxVmigLHnfw48Da74Hv9StZtQtLrRJ8tAilvNVwQASCoAyvBwT0HpVC5+HXiDw54rute8DalZwrdsWuLC9DeWcnOARnPPT7pHQEgmvU6KYWPP7XSPiNqmqWU+s61pmnWNvOkz2umI5aYBgSjFsEA4wfm79DUPi/4eaj4i+I+g+I7a7tI7XT/I86OQsJD5crSfKAMHIOOSMV6NRSCx5r8QPh3quueI9N8TeHr2CDVbEINlzwjFCWVhgHkEkYIxjHSqXirwR4+8caGtpq2qaHamKQSR21qkvlyNgjc7nJBGTgAY5r1eimFjn/AA94dbS/A1r4fvJEdo7Q28rR9DkEHHHv3Fed+FPh/wDELweL6w0rVNFjs7mTcbmRXaRcDG5VAxk8cEkcfifZKKAsee/EjwHqvjPw7pdlb6ham7tXDTTXClFl+XBYBQcHOTjGOa7eyshbaRbWMpEgjgWFz2cBQp69uPardFILHhNt8CdVTXo4pdUtG8PJd+d5BZ/MZM9CMYBKjbnd717XqlmdR0e+skfY1zbyQBj0G5SOcdBzVuigLHnHgX4d6n4a8E61ol5qNul3qJkCXFruYRBowgYZCnIOT2+tQWuk/FnSLf7BbaxomowL8kVzeB/NVegJ4/q1enUUBY5D4feC5PB2lXS3V2LrUb6Y3FzKqhV3dgAewyTn3PAritB+HPjbwdrupv4cv9HFjenb5l0HLKmSVO0D7wyepNeyUUwscJ418F6z4q+H9tojanbTanFKkslxMhjjlYZycKDg/N6Ve/4Qa3vvhvbeEtUkDeXapE08WeHXkMufQ+vUV1tFILHk+ieF/id4TsP7H0nUdDvNPQt5El2HDRA8kAAcc84ya7Lwho/iLTVvbjxJra6ld3TKwjiUrFAACMLnHXI6KOneumophYKKKKQBRRRQAUUUUAFFFFAB3rH1b/kYPCn/AGFJP/SO5rY71j6t/wAjB4U/7Ckn/pHc0A9jrKKKKozCiiigAooooAK5/wAd/wDJPfEv/YKuv/RTV0Fc/wCO/wDknviX/sFXX/opqAM7wT/yIXhz/sF2v/opa3awvBP/ACIXhz/sF2v/AKKWt2kadAooopAH8+1fPXhzxv8AE/xlqd7baLqNoptx5jJJDEoVd2OCVOa+ha+Wfhl4ovfC+t6nPYaBday80exo7UtmMbs5OFamJnov2X435/4/9NP/AAGH/wCIrovFV34g074N3tzqV0Idcjtl86e1YrtYuBwRjB2nkjvmscfF3xCSB/wrXWvzk/8AjVb/AMTpmuPhJq8zxNE8ltG5ifqhLqSD9OnagOg34Qajean8OrK5vrua5nMsqGSZy7EBzgEnk/n6V3WP1OK8r+F+r2+gfBP+1boEw2puJGUHBb5zhR9TgfjVTwvc/ED4i2c2tJ4hi0PT3lZLeGC0SQuBweTg4zgdeeeBigd9D1/096K838BeMNbm8V6r4O8TvDNqVkPMjuo1CCZPl6gADkMpHA4Jz05wbXxf4t+I/iy/07wtqMGkaPZcPdGBXdxnCk5B5JBwBjABoC57MOTx9OtYGr+MtD0TXNP0a/ujHe35UQqImYZLbRk9smsDR9L+IOjeI7KK81yDXNFlLLcNLAsUkGFJBGDk5bA4J69B1ry/4j2viKL4taFFdatBLeSyQtYTrAFECmc7Aw/i2kZ96BXPo78x9ef89KKwPC1j4ksYJ18R6xb6jIWBiMFuItgwd3TAPbsOleN6F8UvHWr6jqOi6dFHqGpTzAWhMKKlrGpbceMccrgt+tA7n0HR/TivMte8X678Pfh5bz69Pb6h4iuJnjiZQAmT824gKvCjAwB1I570yw8P/ErVtJg1WXxtHaXs8YeOzWxQxqDghWYj3GflP40gueoenv0o/wD1ivOfhj4/v/EtzqGha5EiazpxPmNGMCUK2xiR6g4BxjORjFYl/wCN/FPi34g3PhbwjcQafb2ZcXF28SyE7CFZsMCMbjtAA9OfRhcsfHbWdS0jQtKbTtQurRpLlxI1vK0ZbCjgkcnvXpmjyyXGiWE0rs8kltGzO3VjtGc59zXgXxks/FGnaZpVvr+r2uq27SuYblbYQyhgoDKyjjHTFd7451vxH4b8AaJrOhSxrDDFEt6kkQk3IVUKST0APGB/f9qBJ6npuR60f04rn7XxhY3fgUeKg2LX7I1y67uVIHzJ9dwx9RXKeB/FfiPWPh5rXiXVZoi6ieSxVYgoQRoT+I3ZGP8AZPrSHc9Lowa8R+H/AIv8feObK5sYNQt7ZoJN82rSWyMyAgbY0iGFLZDHJ7ene74Q8ZeJtP8AilN4K8R38WoD5linWFUKkR+YpG0Dgr2OTnHOKYXPYaO+O/pXJ+KofGd7qVnY+Grm006yeNmub2VBI6NnG1FPByPb/gQrgvFus+Nvhlc6be3PiJNcsLpyksM9okPIAyBtzjIJ5z+FILntOenv0o7Z7VxHxC8U3ulfDSXXtGmMM8ywtFKyhiA7Lzg8ZwTXNeFdT+IXj7wzHf2+r2ekxoDGJzaLI944zuJGNqLnjgdQaYXPXO+KPTH4V4b4K+IXjjxLcXHhlDaPqiMWbU5o+II1yHJRcBmyVA4HvVi58W+MfBHxJ0vQ9c1qHV7C/aPJ+zJEQjuUyNoyCCCepFArnYfEnR/GGrQaaPCd+bPy2kNzifyi4ONpOOuMHI967S0WaOzhjuX3zhFEjZ6uAAa85+MPjPWvB9npEujzxwvcyv5rNErbgoUgYP1NaXj/AMeN4N8IWt7DFHJqF6FS3Rs7AduWYjI4GenuKBndd8d+lA5GRXlmm6B8TNW0mHVLjxpFZXE8YkjtBZIyKpGQrHHB5HZvrVzXfFfinwn8MJNS1q3tTrgn8gPHzHgthZCB7Z9OSOmTSC56PRXlVho/j7VdEh1jS/iJb3dxLGsnkCzj8rJH3Ny5+n3fyr0nSft50ezOqGM6gYVNyYvumQj5se2aAuXKKKKACsLxt/yIXiP/ALBdz/6Kat2sLxt/yIXiP/sF3P8A6KagHsaPgT/knvhr/sFWv/opa6Cuf8Cf8k98Nf8AYKtf/RS10FUZhRRRQAdq47wT/wAiF4d/7Bdt/wCi1rse1cd4J/5ELw7/ANgu2/8ARa0mVE3aKKKRQUUZwc814n4v8ZeMv+FsN4T0DVYLKJzFHF5kCMoLRhySSrHqTQB7ZRXlraP8ZIYy6+JtGuSB/qzCqk+3+qA/WrPw9+JF9r+s3nhzxDZR2etWoJbywQsmw4YEc4I46HBGcUwuek0Uf44o9vUUgDviivGvj1rmqaOPD39majdWYka4L/Z5Wj37fKxnB56n869jQ5RWOckDr9PxzQA6iij8cdqACisHQfGeieJ73ULPS7p5JrFtsytGyhclhkZ68g1W8fad4h1Twy9t4Yuja6gZlYOJPLJQZyA3bqKAOnorG8KWuq2PhbT7bW7j7RqMceJpN+7J3EjnvgVs98UAFHWjr069q8/+HuieNtL1LU5fFWqG8t5ABApnMg3biSQD93j+dAHoFFYLeMtETxcnhU3Tf2qy7hF5bY+6Xxu6fdGa3qACij19qOwPY0DCijqMHOPauK8cp49e6s/+EPks1h2N9oM2zdvzxyw6Y9KBHa0V4J4o8T/Frwhp0Woave2KQSyiFfLjiclipPPHopq/pV78ZtZ0i11KyutPa2uYxJGWWIHafUEUxXPbKK4Ce48W2Pwo1u48QTxR6zHbzMklqQCq7flOVxznPT2qD4J6nf6t4Dkn1G9nu5kvZEEk8hdgu1T9489z3pDuejUUZ4z2oPBweDQAUUenv0oyPWgAoowc470UAFHaig9DQBxnxS/5Ea5/66x/+hV2EX+qT/dH8q4/4o/8iPcj/prH/wChV2EXMSY/uitH/Dj6v8kQv4kvRfmx9FFFZlh2qn4E/wCSe+Gv+wVa/wDopaudqp+BP+Se+Gv+wVa/+ilpomR0FFFFMkKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAK5rxV/yFfCv/YVf/0jua6Wua8Vf8hXwr/2FX/9I7mga3NGiiipLCiiigAorj/id4i1Hwz4HutS0yRYroSxorsobaGYA8H2zXnnh/UvjD4l0S31fTdTsTa3G7YXjhVjtYqeCnqDQFz3OivKtJtvjENYszqV7pzWAmT7QMRcx5+bG1c5xnpWf8etc1TRx4e/s3Ubqz81rhn+zymPcV8vGcHp8x60wuey0UiZKBuc7QTn6d+tLikAUUd8d6O+KACijIx14x2rB0XxloniDV9Q0zTrlpLqwYrOrRsoGGIJBPXkGgDeoo6UYyce+PxoAKKKOlABRR3x3oHr2HWgAorxk67qo/aWGlf2ld/2ftCC080+Xj7JvHyZx97mvZqACijpR0oAKKMUUAFFHTrR/wDqoAKKKKACijNHX/PagAorz+20TxsnxVfU5tULeGiWIthcHbtMZVRs6cPg/hXoFABRR1OBQOelABRRQORkUAFFFFAB3rH1b/kYPCn/AGFJP/SO5rY71j6t/wAjB4U/7Ckn/pHc0A9jrKKKKozCiiigAooooAK5/wAd/wDJPfEv/YKuv/RTV0Fc/wCO/wDknviX/sFXX/opqAM7wT/yIXhz/sF2v/opa3awvBP/ACIXhz/sF2v/AKKWt2kadAooopDCvmv4MeIdI8PeItYm1bUIbSKWEIjSkgMd+a+lO1cTL8IfAc0ryNoK7nYsSLqZRn6B8UxMsn4n+Cgf+Ris/wACf8KzfiHqtjrXwf1i/wBNuo7q0kiASWMnBIlUH6c8VL/wpzwF/wBAEf8AgXP/APF10EXhLQ4PDLeHI9PQaSwKtbl2IOTk/MTnrzQGp5Z4b02fVv2bL20tkZ5W851VQSW2S78DHU4Xp3ql8LNGj8Q+F0gg8a6zYXVs7rJYW1yqqils7lU84OevTOa9r0bRdP8AD2mR6fpNuLa1izsjDFsEnP3jknn1Nc5q3ws8G6zdvd3Ojok7sSzQO0Qb6hWxnrzjPvQKxj+HfCnh3TPiDJOvim91TxC9s4eOaZXYL8q5YheCAVwCe1cb8Dby38O+IvEOhapIlrfSGMIspC7mjLgqCe/zA+4zXr2geCvDnhdi+j6VDbzEbTNku+O43NkjtwDioPEXw/8ADHimf7TqulpJc4wZ0Zo3Ye5UjP45oCxo3XiPRrPUbXTp9Rt1vbmQJDbq+5ycZ+6Og46mvHfiwy2/xk8JXEpCQoLYs54UYuGJ59hXpeh/Dbwl4dulutP0eIXK8rNKzSsp9RvJAP0Aq74l8GaD4uSFdZsRO0OTG4kZGXPUblIJB9DQG5rR6hZ3F1Jaw3cD3CIJHiVwXVTkZIHIFeH/AAFiVvFPiWUoN4VVVvQF2zj8QK9c8P8AhDQPCySLo2mxWzSDDyZZ3b6sxJIp2ieEtC8OXN5c6Rp6W0t4Q0zB2bfyT/ETjkngUAeZftDadcT6Jo1/GrGC3nlSTAzt3hcE/iuPqRXpWh+I9I1Dwxa6pHf2wtfs6tIzSKBGdoyrc8Ee9a91aW99ayW13BHPbyja8cqhlYfSuIl+DPgaWcy/2Q6AnPlrdSBfp97j8KBnDfCMPrHxX8U+ILcMbCT7QRJtwCZJlZR+QJ/AVH8OJIvD3xn8Sadqbrby3BmjhMxA3EyhlAJ9VyffFe2aToumaDYLY6VZQ2lspyEjXG4+pPJJ7ZPOO9ZXiPwJ4b8VyrNq+mrNcKu0ToSj49CVIyB6HNArHmH7RF9avbaNZLPG10ksjvErAlFwoGR2zXrFtpttrHgq2067Tfb3VgkTj2ZAMj37g1jf8Kn8DiwFl/YMPlK+8N5sm/djH3924jvgnHtWvrfibQvCENlHqdwtpDOTHAfLYr8o+7kcjjGCaAW585Xeoaxoeiar8M2V3uJNUjWIjPzKSeB7MwiYezH1r6CutHh8P/DC80mADZaaTLHkD75Ebbm/E5P41wWhxQfEL4xS+KbS3LaNpUSxxXDIVFzKAdpIPoWJ9gi17Bc28N3bS208YkhmUxyI3RlOQR+X86AR5D+zyAPDerkDk3ign1+QcfqayVB/4arA9Xx/5J17D4f8L6N4Ws5LXRrIWsMr+Y4DsxLYA6sSegqP/hEdC/4SY+JP7OjOrldpuNzdNmz7mdv3eOlA7Hm/jHxbrt98UbfwXY6suh2L7Fa7Cje5KbvvHp/dAGOfXOK5X4xaDBoOn6ZA/iXVtWv5JC7xX955ojXHLKmPlySAOexr2vxJ4G8O+LJo5dY05Z5oxsSZWZH2g9CykZHXrnue9Z4+FPgn7ALP+wIDGHD7mkk35HH3927HPTOPagVjmfiL/wAkDtf+vay/9kroPg+FHwr0XbgcS5x6+a9dLqPh/StW0L+xb2zWXTtioIN7LhVPyjKkHjA71PpWl2WiaZBp2nW4hs4AVjiDE4BOSOSc8k0BY8S+COD4/wDE7Y/5Zvg49Zf/AK1J8X/+Sv8AhX/ct/8A0oavYNG8I6F4fv7u90uwS3ubs5mkDs27kk9Scck9KTVPCGg61q1nqmoabHPe2WDBKXdcYbcuQpAPOeoNAWPLf2iv+QdoH/Xab+S0z466fPN4R8N36KxhtsxykDO3ei4J/wC+cfjXq/iDwponimCCHWbFbtYG3RZdk2nH+yR7cdOOlaVxZWt3ZSWVxbxzWjqEaF1BQr6Y70BYy9B8RaVqfhu01KC+txAYE3kyKPLO0ZVuflIx36Vla94n8Gap4WnfUryK60W4uhYySKCVEo5BB9uu4elU3+DXgaScyNo7AH+BbqULz6fNx34roh4Q8PDRP7GGjWX9m7t/2cxjbuxjd3JbHfr70BqeOeI/hjpXhzRLjxP4Z8WPD9mTzYczKd4H8KyLjknGODnvXrfgTV7zXvBGlanfjF3ND+9OMbiCRux/tYz+NY0fwc8CxXSzjRi2DkRtcyFPyLH8jxXcQwxW8McMMaxxxrtRUXaqj0A6D8KBpD6KKKQBWF42/wCRC8R/9gu5/wDRTVu1heNv+RC8R/8AYLuf/RTUA9jR8Cf8k98Nf9gq1/8ARS10Fc/4E/5J74a/7BVr/wCilroKozCiiigA7Vx3gn/kQvDv/YLtv/Ra12PauO8E/wDIheHf+wXbf+i1pMqJu0UUUig7ivnTxdqP9k/tFC/+y3N15EkDeRbJvkf9wvCjua+i+9eAawf+MnrY5/5bQf8AogU0JnWar8brHR0UXXhjXraR1JjW8gEIfGM8k9OewNVvh34P1ybxvqHjbxBaCxkuDIYLQtlst3PoAvHPJz2rsPiJ4PTxl4Vns1Crew5ms5CcYkA6E+jcj2rmPg14yl1LS5fDGqsyappQ8tQ/DNCDjB/2kPH0x70AQ6x408S+J/iHP4Q8JXMNjHZhvtd/JEJGypAfhuAAxC47nJzg1BrOu+L/AIZavps+t60mu6FeymOZ3tlikibufl74yRycgHpxXJWemfYPjXrun6jrl9oBvJppILm2m8rzN7h1QseMEH8wB1rsvFfgPQ4dNQ+KvH+sNZxuGVbq5RiTj+FdpJOD2FAGN+0bz/wjeDnm6P1/1XNeq+KpPEaaLGnheO2OoSTKjPcH5IUIO5/qCB/ga8o/aIQRw+GEXOFFyBk5OAIu9dL8X/G2r+FLPSrPSZEtpL7eHu2QN5YXbwoII/izmgCp4rs/iF4U8Oz+IP8AhNFvntSDPamwjWMqWCnB79fQcdweK6jw/wCINV8cfDqLUtKuIdO1aX920jReYiOrYbCn1A4643D0rhvHnhgaV8PbvUtV8b6vqV1KiiGNrwC3nYsv3Y+dw79e2e1dN8Dsj4a257/aZf8A0KgDzH4W2Pim98Q66uha1bWNymPtMstssiy/OegI45BPSvWviHr2teEvhyL63u4m1VGhjluPJXazZwzBTkDPvn8K4H4JXEFn4x8VRXEqRNjOJGC8LI2evpmur+NN3b33wrkuLSaOeF7mLZJEwZW+Y9COD0NAIZq3izxMPgvp/ifT7hF1ABJbpvKDBo8lTgHpztPHvXZ+FPEkPiLwbY647JGssO+f+7G65En0GQfwHvWL4B0+HVfhBpen3K7oLmxeGQf7LFgf0NeL6b4sufB/gnxd4PumZb77R5EPX+IlJvoNq8f71AXPWPhp4v1zxpq2u31yUj0aGTybSHyxkHJPLdThcZz/AHhVL4WeNte8Wap4htdRuIW+zAG22wqoiJZxjgDcBgda6f4ZeH/+Ec8A6baOu24mT7RPxg735wfoML+Feb/AT/kZPFH0T/0N6AuYNzZeJz8d47P+2bY68PuX32ceWP3BYfIQR93ivTfFE3jrw58PJr9dYt7zVLSfzppktVXdb4wRj1B5OAOAa4+/lS2/ait5Z2EcZ2DcxwMm1wP14r2xLnT9Viu7aOe3ukTMNzGjhwuQchgOmR29KAW5i+D/ABdbeJfBVvrsjpEUjIuwDhYnQfP9Bxu+mK5/4W+K9d8Zy63qmoOi6Ytx5VnEIwCvcgt1OAUHOevavJNWvb/4ct4t8Fx+YYNQCG0fOcIWHP4oSp91Fe++BPD48MeC9M0sqBMkW+f/AK6N8zA/QnH0FAXOjooopDPJf2hP+RH0/wD7CSf+i5a7P4c/8k50D/rySuM/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"caption": "The logical reduction of Heim's 6-dimensional World Selector into the established continuous theories of 20th-century physics.",
"kind": "Figure",
"refnum": "18",
"height": "974",
"width": "1584",
"top_left_x": "242",
"top_left_y": "769"
},
{
"title": "heimUFT_DIA_0016",
"text": "<$image source={{!!canonical_uri}} width={{!!width}} height={{!!height}}/>",
"type": "text/vnd.tiddlywiki",
"tags": "diagram heimUFT",
"created": "20260602103521356",
"modified": "20260602103521356",
"page": "069",
"latex_code": "",
"canonical_uri": 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"caption": "The projection of timeless probability amplitudes from \\(G_{4}\\) manifesting as Heisenberg uncertainties in \\(R_{4}\\).",
"kind": "Figure",
"refnum": "19",
"height": "362",
"width": "1233",
"top_left_x": "424",
"top_left_y": "1688"
},
{
"title": "heimUFT_DIA_0017",
"text": "<$image source={{!!canonical_uri}} width={{!!width}} height={{!!height}}/>",
"type": "text/vnd.tiddlywiki",
"tags": "diagram heimUFT",
"created": "20260602103522441",
"modified": "20260602103522441",
"page": "075",
"latex_code": "",
"canonical_uri": 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"caption": "Visualization of the Metron derivation.",
"kind": "Figure",
"refnum": "20",
"height": "314",
"width": "506",
"top_left_x": "781",
"top_left_y": "2039"
},
{
"title": "heimUFT_DIA_0018",
"text": "<$image source={{!!canonical_uri}} width={{!!width}} height={{!!height}}/>",
"type": "text/vnd.tiddlywiki",
"tags": "diagram heimUFT",
"created": "20260602103523343",
"modified": "20260602103523343",
"page": "093",
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"caption": "Hierarchical Structure of Selectors acting on Metron Functions.",
"kind": "Figure",
"refnum": "22",
"height": "207",
"width": "1022",
"top_left_x": "523",
"top_left_y": "1690"
},
{
"title": "heimUFT_TAB_001_p007",
"text": "Symbol\nMeaning\n\\(\\tau\\)\nThe Metron: The fundamental geometric quantum of area ( \\(\\approx 6.15 \\times 10^{-70} \\mathrm{~m}^{2}\\) ).\nð\nMetron Derivative (Eth): A discrete difference operator replacing the infinitesimal differential \\(d\\). Evaluates to \\(\\varphi(n)-\\varphi(n-1)\\).\n\\(S\\)\nMetron Integral: The discrete summation operator replacing the continuous integral ʃ.\n\\({ }^{m} \\bar{C}\\)\nTensor Selector: An operator of rank \\(m\\) that selects specific discrete geometric states from the metron grid.\n\\(\\left[\\begin{array}{ll}i & i \\\\ k l & (a, b)\\end{array}\\right]\\)\nElementary Capacitor: The discrete, metronized equivalent of the Christoffel symbol (Affine Connection).\n\\(\\lambda_{p}(k, m)\\)\nStructural Eigenvalue: The discrete curvature steps of space-time resulting from the World Selector equation.\n\\(R_{N}\\)\nN-Dimensional Manifold: e.g., \\(R_{4}\\) (Observable Space-time), \\(R_{6}\\) (Material World), \\(R_{12}\\) (Total Universe).\n\\(x_{4}, x_{5}, x_{6}\\)\nImaginary Coordinates: \\(x_{4}\\) is imaginary light-time \\((i c t) ; x_{5}, x_{6}\\) are imaginary organizational dimensions (iɛ, iη).",
"type": "text/vnd.tiddlywiki",
"tags": "table heimUFT",
"created": "20260602103524286",
"modified": "20260602103524286",
"page": "007"
},
{
"title": "heimUFT_TAB_002_p012",
"text": "Class\nActive Coordinates\nSubspaces\nSolve For\nPhysical Interpretation\na\n\\(x_{5}, x_{6}\\)\n\\(S_{2}\\)\nField masses\nGravitons (imponderable, outside normal spacetime, influences gravitation).\nb\n\\(x_{4}, x_{5}, x_{6}\\)\n\\(T \\cup S_{2}\\)\n-\nPhotons (imponderable, moving at \\(c\\) without retardation).\nc\n\\(x_{1}, x_{2}, x_{3}, x_{5}, x_{6}\\)\n\\(R_{3} \\cup S_{2}\\)\nElementary mass\nNeutral elementary particles (Ponderable mass).\nd\n\\(x_{1}, \\ldots, x_{6}\\)\n\\(R_{3} \\cup T \\cup S_{2}\\)\nElem. charge\nElectrically charged particles (Ponderable mass and charge field).",
"type": "text/vnd.tiddlywiki",
"tags": "table heimUFT",
"created": "20260602103524286",
"modified": "20260602103524286",
"page": "012"
},
{
"title": "heimUFT_TAB_003_p014",
"text": "Mass\nMeaning\nGlobal Density ( \\(V\\) )\nDensity within \\(V_{0}\\)\n\\(M_{(0)}\\)\nSource masses (without field masses)\n\\(\\delta_{0}=\\frac{M_{(0)}}{V}\\)\n\\(\\delta_{0(0)}=\\frac{M_{(0)}}{V_{0}}\\)\n\\(\\mu\\)\nTotal field mass ( \\(=\\mu_{i}+\\mu_{e}\\) )\n\\(\\delta_{g \\mu}=\\frac{\\mu}{V}\\)\n\\(\\mu_{i}\\)\nInternal portion of field mass in \\(V_{0}\\)\n\\(\\sigma_{i}=\\frac{\\mu_{i}}{V_{0}}\\)\n\\(\\mu_{e}\\)\nExternal portion (only outside of \\(V_{0}\\) )\n\\(\\sigma_{e}=\\frac{\\mu_{e}}{V-V_{0}}\\)\n\\(M_{0}\\)\nInternal total mass ( \\(\\left.=M_{(0)}+\\mu_{i}\\right)\\)\n\\(\\sigma_{g 0}=\\frac{M_{0}}{V}\\)\nM\nTotal mass (masses + field masses)\n\\[\n\\left(=\\mu_{e}+\\mu_{i}+M_{(0)}=\\mu+M_{(0)}\\right)\n\\]\n\\(\\sigma_{g}=\\frac{M}{V}\\)",
"type": "text/vnd.tiddlywiki",
"tags": "table heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"page": "014"
},
{
"title": "heimUFT_TAB_004_p027",
"text": "",
"type": "text/vnd.tiddlywiki",
"tags": "table heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"page": "027"
},
{
"title": "heimUFT_TAB_005_p027",
"text": "Geometric Property\nHermitian Part (+)\nAnti-Hermitian Part (-)\nFundamental Tensor\n\\(g_{i k}=g_{i k}^{+}\\)\n\\(+g_{i k}^{-} \\quad\\left(\\right.\\) where \\(\\left.g_{i k}^{-}=-g_{k i}^{-*}\\right)\\)\nMetric\n\\(d s^{2}=g_{i k}^{+} d x^{i} d x^{k}\\)\n+0 (vanishes in scalar distance)\nChristoffel Symbols\n\\(\\Gamma_{k m}^{i}=\\Gamma_{(+) k m}^{i}\\)\n\\(+\\Gamma_{(-) k m}^{i}\\)\nCurvature Tensor\n\\(R_{\\text {kmp }}^{i}=R_{(+) k m p}^{i}\\)\n\\(+R_{(-) k m p}^{i}\\)\nRicci Tensor\n\\(R_{k m}=R_{(+) k m p}^{p}\\)\n\\(+R_{(-) k m p}^{p}\\)\nScalar Curvature\n\\(R=R_{k m}^{+} g_{+}^{m k}\\)\n+ 0",
"type": "text/vnd.tiddlywiki",
"tags": "table heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"page": "027"
},
{
"title": "heimUFT_TAB_006_p038",
"text": "(11)\n(12)\n(13)\n(14)\n0\n0\n(21)\n(22)\n(23)\n(24)\n0\n0\n(31)\n(32)\n(33)\n(34)\n0\n0\n(41)\n(42)\n(43)\n(44)\n(45)\n(46)\n0\n0\n0\n(54)\n(55)\n(56)\n0\n0\n0\n(64)\n(65)\n(66)",
"type": "text/vnd.tiddlywiki",
"tags": "table heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"page": "038"
},
{
"title": "heimUFT_TAB_007_p039",
"text": "Variant\nMetric Signature\nReal Dims (p)\nPhysical Viability\na\n(+ + + - ++)\n\\(p=5\\)\nRejected: \\(p>4\\) causes orbits to degrade into logarithmic spi\nb\n( + + + - +-)\n\\(p=4\\)\nRejected: Violates approximate invariance of the Poincaré gr\nc\n(+ + + - -+)\n\\(p=4\\)\nRejected: Violates approximate invariance of the Poincaré gr\nd\n(+ + + - --)\n\\(p=3\\)\nAccepted: Only \\(p \\leq 3\\) permits stable macroscopic orbits.",
"type": "text/vnd.tiddlywiki",
"tags": "table heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"page": "039"
},
{
"title": "heimUFT_TAB_008_p043",
"text": "Zone\nMetric Density\nCharacteristic\n1. Central Zone\nCubic\nImpenetrable\n2. Internal Zone\nQuadratic\n3. Meso Zone\nLinear\nPenetrable\n4. External Zone\nSporadically Occupied\nPenetrable",
"type": "text/vnd.tiddlywiki",
"tags": "table heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"page": "043"
},
{
"title": "heimUFT_TAB_009_p044",
"text": "Number\nSelecting Conditions\nEmpirical Correspondence\n\\(k\\)\n1,2\nConfiguration number (Baryon number \\(B=k-1\\) )\n\\(P\\)\n\\(0 \\ldots k+1\\)\nIsomorphism spin\n\\(Q\\)\n\\(k-1\\) (for \\(P=2-k) 2 k-1\\) (for \\(P=2 k-1\\) )\nSpin in space\n\\(\\kappa\\)\n0,1 ( \\(\\kappa=1 \\rightarrow\\) doublet)\nDoublet\nC\n\\(f(k, P, Q, \\kappa, \\epsilon)\\)\nConfiguration distributor (Strangeness)\n\\(q_{x}\\)\n\\(f(C, k, P, Q, \\kappa, \\epsilon, x)\\)\nCharge quantum number ( \\(x\\) numbers internal comr\n\\(N\\)\n\\(0 \\ldots N_{\\text {max }}\\)\nResonance allocation (0 = ground state)\n\\(\\epsilon\\)\n+1, -1\nTime helix direction (Temporal direction of rotation",
"type": "text/vnd.tiddlywiki",
"tags": "table heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"page": "044"
},
{
"title": "heimUFT_TAB_010_p046",
"text": "Particle\nGeometric Quantum Numbers \\((k, P, Q, \\kappa) q_{x}(C)\\)\nTheor. Mass (MeV)\nExp. Mass (MeV)\nElectron ( \\(e^{-}\\))\n(1,1,1,0) - 1 (0)\n0.510999\n0.511\nMuon ( \\(\\mu^{-}\\))\n(1,1,1,1) - 1 (0)\n105.6586\n105.658\nPion ( \\(\\pi^{ \\pm}\\))\n\\((1,2,0,0) \\pm 1(0)\\)\n139.5659\n139.570\nKaon ( \\(K^{+}\\))\n\\((1,1,0,1)+1(+1)\\)\n493.6634\n493.677\nProton (p)\n(2,1,1,0) + 1 (0)\n938.2719\n938.272\nNeutron (n)\n(2,1,1,0) 0 (0)\n939.5653\n939.565\nLambda ( \\(\\Lambda\\) )\n(2,0,1,0) \\(0(-1)\\)\n1115.592\n1115.683\nSigma ( \\(\\Sigma^{+}\\))\n(2,2,1,0) + \\(1(-1)\\)\n1189.384\n1189.370\nOmega ( \\(\\Omega^{-}\\))\n(2,0,3,0) - 1 (-3)\n1672.361\n1672.450",
"type": "text/vnd.tiddlywiki",
"tags": "table heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"page": "046"
},
{
"title": "heimUFT_TAB_011_p051",
"text": "Parameter\nState at \\(t=0\\) (Genesis)\nEvolution Process\nState Today\nDiameter D\n\\(D=\\tau_{0}\\) (Smallest possible)\nIncreasing via \\(\\mu_{3}=f\\left(R_{3}\\right)\\)\n\\(D \\approx 6.03 \\times 10^{125} \\mathrm{~m}\\)\nMetron \\(\\tau\\)\n\\(\\tau_{0} \\approx 43 \\mathrm{~m}^{2}\\) (Maximum size)\nShrinking via \\(\\mu_{2}=f(T)\\)\n\\(\\tau \\approx 6.15 \\times 10^{-70} \\mathrm{~m}^{2}\\)\nNumber \\(n\\)\n\\(n=1\\) (A single \"Pixel\")\nIncreasing via \\(\\mu_{1}=f\\left(S_{2}\\right)\\)\n\\(n \\approx 1.86 \\times 10^{321}\\)",
"type": "text/vnd.tiddlywiki",
"tags": "table heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"page": "051"
},
{
"title": "heimUFT_TAB_012_p066",
"text": "Type\nActive Coordinates\nSubspaces\nPhysical Interpretation \\& Solution\nA\n\\(x_{5}, x_{6}\\) (Bimetry)\n\\(S_{2}\\)\nOperates outside of observable space-time. Influences gravitation (gravitons). Solves for Field Masses.\nB\n\\(x_{4}, x_{5}, x_{6}\\) (Temporal Hexametry)\n\\(T \\cup S_{2}\\)\nEntities moving at the speed of light without retardation. The electromagnetic field. Solves for Photons.\nC\n\\(x_{1}, x_{2}, x_{3}, x_{5}, x_{6}\\) (Spatial Hexametry)\n\\(R_{3} \\cup S_{2}\\)\nPonderable matter that possesses inertia but no net electric field. Solves for Neutral Elementary Mass.\nD\n\\(x_{1}, x_{2}, x_{3}, x_{4}, x_{5}, x_{6}\\) (Eneametry)\n\\(R_{3} \\cup T \\cup S_{2}\\)\nFully active across all dimensions. Ponderable matter with an electric charge field. Solves for Elementary Charge.",
"type": "text/vnd.tiddlywiki",
"tags": "table heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"page": "066"
},
{
"title": "heimUFT_TAB_013_p069",
"text": "Subspace\nCoordinates\n\\(k\\)-Index\nNature\n\\(\\mathbf{R}_{\\mathbf{3}}\\) (Space)\n\\(x_{1}, x_{2}, x_{3}\\)\n3\nReal, spatial extent\nT (Time)\n\\(x_{4}\\)\n1\nImaginary, temporal\n\\(\\mathbf{S}_{\\mathbf{2}}\\) (Structure)\n\\(x_{5}, x_{6}\\)\n2\nImaginary, organization\n\\(\\mathbf{I}_{\\mathbf{2}}\\) (Information)\n\\(x_{7}, x_{8}\\)\n2\nTimeless, probability amplitudes\n\\(\\mathbf{G}_{\\mathbf{4}}\\) (Background)\n\\(x_{9}, x_{10}, x_{11}, x_{12}\\)\n4\nTimeless, abstract functions (\"God only knows\")",
"type": "text/vnd.tiddlywiki",
"tags": "table heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"page": "069"
},
{
"title": "heimUFT_TAB_014_p072",
"text": "Invariant Basic Pattern\nTheor. Mass (MeV)\nExp. Mass (MeV)\n\\((B, P, Q, \\kappa) \\varepsilon C\\left(e q_{x}\\right)\\)\n(Heim 1989)\n(CERN)\nElectron ( \\(e^{-}\\))\n\\(e^{-}:(0,1,1,0) 0(-1)\\)\n0.5110034\n0.511\nMuon ( \\(\\mu^{-}\\))\n\\(\\mu^{-}:(0,1,1,1) 0(-1)\\)\n105.6595\n105.658\nPion ( \\(\\pi^{ \\pm}\\))\n\\(\\pi^{ \\pm}:(0,2,0,0) 0( \\pm 1)\\)\n139.5670\n139.570\nKaon ( \\(K^{+}\\))\n\\(K^{+}:(0,1,0,1) 1(+1)\\)\n493.6675\n493.677\nProton (p)\n\\(p:(1,1,1,0) 0(+1)\\)\n938.2797\n938.272\nNeutron (n)\n\\(n:(1,1,1,0) 0(0)\\)\n939.5731\n939.565\nLambda ( \\(\\Lambda\\) )\n\\(\\Lambda:(1,0,1,0)-1(0)\\)\n1115.601\n1115.683\nSigma ( \\(\\Sigma^{+}\\))\n\\(\\Sigma^{+}:(1,2,1,0)-1(+1)\\)\n1189.357\n1189.370\nOmega ( \\(\\Omega^{-}\\))\n\\(\\Omega^{-}:(1,0,3,0)-3(-1)\\)\n1672.375\n1672.450",
"type": "text/vnd.tiddlywiki",
"tags": "table heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"page": "072"
},
{
"title": "heimUFT_TAB_015_p072",
"text": "Neutrino Type\nCalculated Mass\nNeutrino Type\nCalculated Mass\n\\(v_{R}\\) (Space-spin)\n2.003 eV\n\\(v\\left(e_{0}\\right)\\) (Neutral Electron)\n5.375 eV\n\\(v_{p}\\) (Isoneutrino)\n2.030 eV\n\\(v_{\\pi}\\) (Pion-Neutrino)\n1.441 KeV\n\\(v_{\\beta}\\) ( \\(\\beta\\)-Neutrino)\n4.006 eV\n\\(v_{\\mu}\\) (Muon-Neutrino)\n11.287 KeV",
"type": "text/vnd.tiddlywiki",
"tags": "table heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"page": "072"
},
{
"title": "heimUFT_LI0001",
"text": "A 6D Subspace: The existence of a 6-dimensional space ( \\(R_{6}\\) ), which is a subspace of a",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "1.",
"page": "008"
},
{
"title": "heimUFT_LI0002",
"text": "Quantization of Space: The multi-dimensional space is quantized by an indistinguish-",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "2.",
"page": "008"
},
{
"title": "heimUFT_LI0003",
"text": "Hermitian Multiple-Geometry: A novel cosmology resulting in a composite Funda-",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "3.",
"page": "008"
},
{
"title": "heimUFT_LI0004",
"text": "Geometrization of Particles: In the microscopic realm, the Energy-Impulse Tensor is",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "4.",
"page": "008"
},
{
"title": "heimUFT_LI0005",
"text": "No Free Parameters: The entire theory uses only four un-derived empirical constants:",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "5.",
"page": "008"
},
{
"title": "heimUFT_LI0006",
"text": "Dynamic Internal Structure: An elementary particle is described strictly by geometric",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "6.",
"page": "008"
},
{
"title": "heimUFT_LI0007",
"text": "Symmetry Laws \\& Mass: Strict symmetry laws and rest masses for all elementary",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "7.",
"page": "008"
},
{
"title": "heimUFT_LI0008",
"text": "The World Equation: The formulation of a \"World Equation\" which, through different",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "8.",
"page": "008"
},
{
"title": "heimUFT_LI0009",
"text": "Conservation Laws: The absolute conservation of Energy ( \\(E\\) ), Impulse/Momentum",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "a)",
"page": "009"
},
{
"title": "heimUFT_LI0010",
"text": "Extremum Principles: For non-reversible processes, entropy must increase (The 2nd",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "b)",
"page": "009"
},
{
"title": "heimUFT_LI0011",
"text": "The Quantum Principle: All physical effects are quantizable. Consequently, there is",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "c)",
"page": "009"
},
{
"title": "heimUFT_LI0012",
"text": "Material Structures and Interactions:",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "d)",
"page": "009"
},
{
"title": "heimUFT_LI0013",
"text": "Propagation of Electromagnetic Induction: Combining the macroscopic properties of",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "1.",
"page": "009"
},
{
"title": "heimUFT_LI0014",
"text": "Electromagnetic Relativity Principle in \\(R_{4}\\) : To achieve a Lorentz-invariant representation",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "2.",
"page": "009"
},
{
"title": "heimUFT_LI0015",
"text": "Equivalence of Energy and Inertia: A direct consequence of this special principle of",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "3.",
"page": "009"
},
{
"title": "heimUFT_LI0016",
"text": "The Concept of Field Mass: This equivalence creates a profound ontological shift when",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "4.",
"page": "009"
},
{
"title": "heimUFT_LI0017",
"text": "Not ponderable particles: Particles without rest mass (e.g., photons, gravitons).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "-",
"page": "009"
},
{
"title": "heimUFT_LI0018",
"text": "Ponderable material particles: Elementary particles with mass.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "-",
"page": "009"
},
{
"title": "heimUFT_LI0019",
"text": "Gravitational Interaction: If photons and electromagnetic fields possess field mass, they",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "5.",
"page": "010"
},
{
"title": "heimUFT_LI0020",
"text": "\\(R_{3}\\left(x_{1}, x_{2}, x_{3}\\right)\\) : Real, observable space.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "-",
"page": "011"
},
{
"title": "heimUFT_LI0021",
"text": "\\(T\\left(x_{4}=\\mathrm{i} c t\\right)\\) : Imaginary time, linking space to structure.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "-",
"page": "011"
},
{
"title": "heimUFT_LI0022",
"text": "\\(S_{2}\\left(x_{5}=\\mathrm{i} \\varepsilon, x_{6}=\\mathrm{i} \\eta\\right)\\) : Imaginary organizational dimensions (Structure). They are imaginary",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "-",
"page": "011"
},
{
"title": "heimUFT_LI0023",
"text": "Possibility \\(1(\\beta<0)\\) : This results in an imaginary time coordinate \\(x_{-4}=\\mathrm{i} \\omega t\\). This yields",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "1.",
"page": "017"
},
{
"title": "heimUFT_LI0024",
"text": "Possibility \\(2(\\beta>0)\\) : This results in a real time coordinate \\(x_{+4}=\\omega t\\). This yields a four-",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "2.",
"page": "017"
},
{
"title": "heimUFT_LI0025",
"text": "Einstein's Electromagnetic World \\(\\left(R_{-4}\\right)\\) : Governed by imaginary light-time \\(x_{-4}=\\mathrm{i} c t\\).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "-",
"page": "017"
},
{
"title": "heimUFT_LI0026",
"text": "Heim's Gravitation World \\(\\left(R_{+4}\\right)\\) : Governed by real gravity-time \\(x_{+4}=\\omega t\\). Transforma-",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "-",
"page": "017"
},
{
"title": "heimUFT_LI0027",
"text": "Michio Kaku: \"Einstein believed that his unified field theory should be able to auto-",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "-",
"page": "018"
},
{
"title": "heimUFT_LI0028",
"text": "Lee Smolin: \"In the 1940s, Einstein and a few others were searching for a unified field",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "-",
"page": "018"
},
{
"title": "heimUFT_LI0029",
"text": "Note's and Note: Does this mean there are actually extra degrees of freedom in Lorentz",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "-",
"page": "019"
},
{
"title": "heimUFT_LI0030",
"text": "The charge and mass of the electron.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "-",
"page": "020"
},
{
"title": "heimUFT_LI0031",
"text": "The fine structure constant ( \\(\\alpha\\) ).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "-",
"page": "020"
},
{
"title": "heimUFT_LI0032",
"text": "Élie Cartan: On the generalization of Riemann curvature and torsion space (geometric defini-",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "-",
"page": "020"
},
{
"title": "heimUFT_LI0033",
"text": "Memorial article for Burkhard Heim (2001): Source for the Weizsäcker/Pauli conversation.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "-",
"page": "020"
},
{
"title": "heimUFT_LI0034",
"text": "Burkhard Heim's New Worldview: Source for the Weizsäcker anecdote (p. 20).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "-",
"page": "020"
},
{
"title": "heimUFT_LI0035",
"text": "Wolfgang Pauli: Context for the statement, \"What God has put asunder...\"",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "-",
"page": "020"
},
{
"title": "heimUFT_LI0036",
"text": "Electromagnetic Reality (Space \\(R_{-4}\\) ): Minkowski space with imaginary time coordinates",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "1.",
"page": "022"
},
{
"title": "heimUFT_LI0037",
"text": "Gravitational Reality (Space \\(R_{+4}\\) ): A space with real-time coordinates \\(x_{4}=\\omega t\\). This uses",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "2.",
"page": "023"
},
{
"title": "heimUFT_LI0038",
"text": "Protosimplex (English Downloads).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "-",
"page": "024"
},
{
"title": "heimUFT_LI0039",
"text": "Hermann Bondi: Referenced for the concept of gravitational field quantization and uncer-",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "-",
"page": "024"
},
{
"title": "heimUFT_LI0040",
"text": "Redefining the Source \\(\\sigma\\)",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "1.",
"page": "024"
},
{
"title": "heimUFT_LI0041",
"text": "The Meso-field and Vectorial Orthogonality",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "2.",
"page": "025"
},
{
"title": "heimUFT_LI0042",
"text": "The Selection of Real Time for Gravity ( \\(\\beta>0\\) )",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "3.",
"page": "025"
},
{
"title": "heimUFT_LI0043",
"text": "Possibility \\(1(\\beta<0)\\) : \\(x_{4}=i \\omega t(\\) Transversal wave \\(/\\) Radiation \\()\\).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "-",
"page": "025"
},
{
"title": "heimUFT_LI0044",
"text": "Possibility \\(2(\\beta>0)\\) : \\(x_{4}=\\omega t\\) (Four-dimensional potential/Real-time propagation).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "-",
"page": "025"
},
{
"title": "heimUFT_LI0045",
"text": "The Commutativity of Dual Spacetimes",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "4.",
"page": "025"
},
{
"title": "heimUFT_LI0046",
"text": "\\(R_{-4}\\) (Einstein): Imaginary light-time \\(x_{4}=i c t\\), Unitary matrix \\(\\hat{\\mathbf{A}}_{-}\\).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "-",
"page": "025"
},
{
"title": "heimUFT_LI0047",
"text": "\\(R_{+4}\\) (Heim): Real gravity-time \\(x_{4}=\\omega t\\), Orthogonal matrix \\(\\hat{\\mathbf{A}}_{+}\\).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "-",
"page": "025"
},
{
"title": "heimUFT_LI0048",
"text": "\\(m\\) interactions are non-eichvariant (associated with gravitation). They generate the vector",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "-",
"page": "026"
},
{
"title": "heimUFT_LI0049",
"text": "\\(n-m\\) interactions are eichvariant (associated with electromagnetism). They generate the",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "-",
"page": "026"
},
{
"title": "heimUFT_LI0050",
"text": "\\(g_{i k}^{(S)}\\) (Hermitian): Arises from purely gravitational interactions \\(\\left(g_{i k}^{(1)}\\right)\\) and purely electro-",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "-",
"page": "026"
},
{
"title": "heimUFT_LI0051",
"text": "\\(g_{i k}^{(A)}\\) (Anti-Hermitian): Arises from the cross-term interaction \\(\\left(g_{i k}^{(2)}\\right)\\) between gravity and",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "-",
"page": "026"
},
{
"title": "heimUFT_LI0052",
"text": "Einstein's Domain: The Electromagnetic field operates in imaginary space-time \\(R_{-4}\\)",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "-",
"page": "027"
},
{
"title": "heimUFT_LI0053",
"text": "Heim's Domain: The Gravitational field operates in real space-time \\(R_{+4}\\left(x_{+4}=\\omega t\\right.\\), if",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "-",
"page": "028"
},
{
"title": "heimUFT_LI0054",
"text": "From the Geometrical View: An empty \\(R_{4}\\) consists of homogeneously distributed points",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "1.",
"page": "028"
},
{
"title": "heimUFT_LI0055",
"text": "From the Physical View: As derived above, the iteration of the uniform field tensor under",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "2.",
"page": "028"
},
{
"title": "heimUFT_LI0056",
"text": "The Special Case (General Relativity): Heim looks at the special case to test this mapping.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "3.",
"page": "029"
},
{
"title": "heimUFT_LI0057",
"text": "Axiom (a) (Conservation of Energy) is not compellingly ensured, as the divergence of a",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "1.",
"page": "029"
},
{
"title": "heimUFT_LI0058",
"text": "Axiom (c) (The Quantum Principle) is completely missing. The equation still treats space",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "2.",
"page": "029"
},
{
"title": "heimUFT_LI0059",
"text": "If the right side \\(\\left(\\eta_{i k}\\right)\\) is discrete and quantized in integer steps, the left side \\(\\left(R_{i k}\\right)\\)",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "-",
"page": "030"
},
{
"title": "heimUFT_LI0060",
"text": "Therefore, the gravitational metric does not curve smoothly. It curves in jagged,",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "-",
"page": "030"
},
{
"title": "heimUFT_LI0061",
"text": "Because space-time volumes \\((\\Delta \\Omega)\\) are constrained by these integer jumps, space",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524287",
"modified": "20260602103524287",
"marker": "-",
"page": "030"
},
{
"title": "heimUFT_LI0062",
"text": "Symmetric: A tensor whose components are real and whose indices commute ( \\(T_{i k}=T_{k i}\\) ).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "033"
},
{
"title": "heimUFT_LI0063",
"text": "Hermitian: If it contains complex components, complex conjugation must be performed",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "033"
},
{
"title": "heimUFT_LI0064",
"text": "Protosimplex (English Downloads).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "035"
},
{
"title": "heimUFT_LI0065",
"text": "Gravitoelectromagnetism (GEM): Context for the mesofield \\(\\mu\\) (gravitational magnetic field).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "035"
},
{
"title": "heimUFT_LI0066",
"text": "Christoffel Symbols: Notation \\(\\left\\{\\begin{array}{c}i \\\\ k l\\end{array}\\right\\} \\equiv \\Gamma_{k l}^{i}\\) used in the context of General Relativity.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "035"
},
{
"title": "heimUFT_LI0067",
"text": "Iteration of the Field Tensor",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "1.",
"page": "035"
},
{
"title": "heimUFT_LI0068",
"text": "The Triple Metric Investigation",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "2.",
"page": "035"
},
{
"title": "heimUFT_LI0069",
"text": "\\(g_{i k}^{(1)}\\) and \\(g_{i k}^{(3)}\\) are \\(^{* *}\\) Symmetric/Hermitian \\({ }^{* *}\\left(g_{i k}=g_{k i}^{*}\\right)\\).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "036"
},
{
"title": "heimUFT_LI0070",
"text": "\\(g_{i k}^{(2)}\\) is \\({ }^{* *}\\) Asymmetric/Non-Hermitian \\({ }^{* *}\\left(g_{i k} \\neq g_{k i}^{*}\\right)\\).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "036"
},
{
"title": "heimUFT_LI0071",
"text": "The Generalised Equivalence Thesis",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "3.",
"page": "036"
},
{
"title": "heimUFT_LI0072",
"text": "Comparison with General Relativity",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "4.",
"page": "036"
},
{
"title": "heimUFT_LI0073",
"text": "The metric becomes purely Riemannian \\(\\left(g_{i k}^{(2)}=0, g_{i k}^{(3)}=0\\right)\\).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "036"
},
{
"title": "heimUFT_LI0074",
"text": "The structural tensor reduces to \\(R_{i k}^{(1)}-\\frac{1}{2} g_{i k}^{(1)} R^{(1)}\\).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "036"
},
{
"title": "heimUFT_LI0075",
"text": "The matter tensor \\(T_{i k}\\) reduces to the Maxwell canonical energy density tensor \\(V_{i k}\\).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "036"
},
{
"title": "heimUFT_LI0076",
"text": "= Active Spectrum (36 total)",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "037"
},
{
"title": "heimUFT_LI0077",
"text": "The inner gravitational limit shrinks to zero ( \\(r_{0} \\rightarrow 0\\) ).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "1.",
"page": "039"
},
{
"title": "heimUFT_LI0078",
"text": "The quantum Compton wavelength expands to infinity ( \\(\\lambda \\rightarrow \\infty\\) ).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "2.",
"page": "039"
},
{
"title": "heimUFT_LI0079",
"text": "Stable Particles (e.g., Electron, Proton): The flux of partial structures completes a full",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "040"
},
{
"title": "heimUFT_LI0080",
"text": "Unstable Particles (Radioactive Decay): The flux fails to close upon itself. The structural",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "041"
},
{
"title": "heimUFT_LI0081",
"text": "The Real State: The metron flux projects into \\(R_{3}\\), possessing measurable mass and coordi-",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "1.",
"page": "041"
},
{
"title": "heimUFT_LI0082",
"text": "The Virtual State: The flux rotates entirely into the imaginary organizational dimensions",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "2.",
"page": "041"
},
{
"title": "heimUFT_LI0083",
"text": "\\(s=P / 2\\) : The Isomorphism Spin (spin in the imaginary coordinates \\(x_{4} \\ldots x_{6}\\) ). \\(P\\) is an",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "041"
},
{
"title": "heimUFT_LI0084",
"text": "\\(J=Q / 2\\) : The Spin in Space \\(\\left(R_{3}\\right)\\). \\(Q\\) is an integer.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "041"
},
{
"title": "heimUFT_LI0085",
"text": "\\(k=1\\) : Yields exactly 5 Multiplets. This corresponds entirely to all Mesons.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "045"
},
{
"title": "heimUFT_LI0086",
"text": "\\(k=2\\) : Yields exactly 6 Multiplets. This corresponds entirely to all Baryons.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "045"
},
{
"title": "heimUFT_LI0087",
"text": "The Positive Root \\(\\left(\\alpha_{(+)}\\right)\\): Represents the weak electromagnetic coupling. Numer-",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "047"
},
{
"title": "heimUFT_LI0088",
"text": "The Negative Root \\(\\left(\\alpha_{(-)}\\right)\\): Yields a value of \\(\\beta \\approx 137 \\alpha \\approx 0.99998 \\ldots\\), representing",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "047"
},
{
"title": "heimUFT_LI0089",
"text": "Mass: \\(M=3.8074 \\times 10^{52} \\mathrm{~kg}\\)",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "050"
},
{
"title": "heimUFT_LI0090",
"text": "Radius: \\(R=1.1525 \\times 10^{26} \\mathrm{~m}\\left(13.4 \\times 10^{9}\\right.\\) light years \\()\\)",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "050"
},
{
"title": "heimUFT_LI0091",
"text": "Mean Density: \\(\\sigma=5.94 \\times 10^{27} \\mathrm{~kg} / \\mathrm{m}^{3}\\)",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "050"
},
{
"title": "heimUFT_LI0092",
"text": "Optical Radius: \\(R_{H}=1.3 \\times 10^{26} \\mathrm{~m}\\) ( \\(17.24 \\times 10^{9}\\) light years)",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "050"
},
{
"title": "heimUFT_LI0093",
"text": "The number of Metrons ( \\(n\\) ) in the universe is strictly increasing.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "1.",
"page": "051"
},
{
"title": "heimUFT_LI0094",
"text": "The area of the individual Metron \\((\\tau)\\) is strictly shrinking \\(\\left(\\frac{d \\tau}{d t}<0\\right)\\).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "2.",
"page": "051"
},
{
"title": "heimUFT_LI0095",
"text": "The overall diameter of the physical universe ( \\(D\\) ) is strictly expanding ( \\(\\frac{d D}{d t}>0\\) ).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "3.",
"page": "051"
},
{
"title": "heimUFT_LI0096",
"text": "Lower Holomorphisms (Substructures): Organize atoms into complex molecules, and",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "1.",
"page": "054"
},
{
"title": "heimUFT_LI0097",
"text": "Standard Holomorphisms: Organize cells into complex, multicellular organisms (plants,",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "2.",
"page": "054"
},
{
"title": "heimUFT_LI0098",
"text": "Superordinated Holomorphisms: The highest level of organizational clasping, responsi-",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "3.",
"page": "054"
},
{
"title": "heimUFT_LI0099",
"text": "Constant Rule: \\(\\partial C=0\\)",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "057"
},
{
"title": "heimUFT_LI0100",
"text": "Product Rule: \\(\\partial(u v)=u \\partial v+v \\partial u-\\partial u ð v\\)",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "057"
},
{
"title": "heimUFT_LI0101",
"text": "Higher-Order Differential (Binomial Expansion): \\(\\Im^{k} \\varphi=\\sum_{v=0}^{k}(-1)^{v}\\binom{k}{v} \\varphi(n-v)\\)",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "057"
},
{
"title": "heimUFT_LI0102",
"text": "Quotient Rule: \\(\\partial\\left(\\frac{u}{v}\\right)=\\frac{1}{v}\\left|\\begin{array}{cc}\\partial u & \\partial v \\\\ u & v\\end{array}\\right| \\cdot\\left|\\begin{array}{cc}v & \\partial v \\\\ 1 & 1\\end{array}\\right|^{-1}\\)",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "057"
},
{
"title": "heimUFT_LI0103",
"text": "Quotient Integral: \\(S \\frac{\\varphi}{\\Psi} \\breve{\\partial} n=\\frac{u}{v}\\), where \\(\\frac{\\varphi}{\\Psi}=\\frac{v \\grave{\\partial} u-u \\circlearrowright v}{v(n) v(n-1)}\\)",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "057"
},
{
"title": "heimUFT_LI0104",
"text": "Partial Integration: \\(S u ð v=u v-S(v-\\check{\\partial} v) \\check{\\partial} u\\)",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "057"
},
{
"title": "heimUFT_LI0105",
"text": "Macroscopic Exponential Approx: \\(\\mho_{\\epsilon} e^{\\varphi} \\approx e^{\\varphi} \\partial_{\\epsilon} \\varphi\\) (Valid only when \\(\\tau\\) is extremely",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "057"
},
{
"title": "heimUFT_LI0106",
"text": "Assignment Selectors (Zuordnungsselektors): Select a specific dimensional component.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "1.",
"page": "058"
},
{
"title": "heimUFT_LI0107",
"text": "Function Selectors: Represent complex mathematical operations (like differentiation or",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "2.",
"page": "058"
},
{
"title": "heimUFT_LI0108",
"text": "Identity Selector: Leaves the metron state unchanged. \\(E ; n=1\\), and \\(E ;() ; n=n\\).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "3.",
"page": "058"
},
{
"title": "heimUFT_LI0109",
"text": "Diagonale (d): 1d, 2d, 3d, 4d, 5d, 6d.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "065"
},
{
"title": "heimUFT_LI0110",
"text": "Semidiagonale (s): 1s, 2s, 3s, 4s, 5s, 6s.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "065"
},
{
"title": "heimUFT_LI0111",
"text": "Extradiagonale (e): 1e, 2e, 3e.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "065"
},
{
"title": "heimUFT_LI0112",
"text": "\\(\\lambda=1\\) : Governs the internal, imaginary coordinates \\(x_{5}, x_{6}\\left(S_{2}\\right)\\).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "065"
},
{
"title": "heimUFT_LI0113",
"text": "\\(\\lambda=2\\) : Governs the imaginary time coordinate \\(x_{4}(T)\\).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "065"
},
{
"title": "heimUFT_LI0114",
"text": "\\(\\lambda=3\\) : Governs the real spatial coordinates \\(x_{1}, x_{2}, x_{3}\\left(R_{3}\\right)\\).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "065"
},
{
"title": "heimUFT_LI0115",
"text": "General Relativity (Gravity): By projecting the World Selector from \\(R_{6}\\) down into the \\(R_{4}\\)",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "1.",
"page": "067"
},
{
"title": "heimUFT_LI0116",
"text": "Quantum Electrodynamics (QED): If one takes the limit where the Metron area ap-",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "2.",
"page": "067"
},
{
"title": "heimUFT_LI0117",
"text": "Maxwell's Equations: If the imaginary organizational dimensions are held constant",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "3.",
"page": "067"
},
{
"title": "heimUFT_LI0118",
"text": "\\(x_{5}\\) (Entelechy/Aeonic Dimension): Represents inverse entropy (Negative Entropy or",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "069"
},
{
"title": "heimUFT_LI0119",
"text": "\\(x_{6}\\) (Teleology): Represents goal-directed actualization. It is the geometric axis along which",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "069"
},
{
"title": "heimUFT_LI0120",
"text": "down into \\(R_{3}\\), acting as the organizational clasp that holds the physical brain and body",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "10)",
"page": "070"
},
{
"title": "heimUFT_LI0121",
"text": "Hideki Yukawa argued: \"The problem of the continuity of time and space is the most diffi-",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "070"
},
{
"title": "heimUFT_LI0122",
"text": "Shinichiro Tomonaga noted that the infinities plaguing quantum field theory-which",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "070"
},
{
"title": "heimUFT_LI0123",
"text": "A particle cannot collapse into a point of infinite density, because the smallest",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "071"
},
{
"title": "heimUFT_LI0124",
"text": "Energy cannot climb to infinity, because the spatial frequency spectrum is cut off at",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "071"
},
{
"title": "heimUFT_LI0125",
"text": "MBB Lectures (Selector Theory) »",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "072"
},
{
"title": "heimUFT_LI0126",
"text": "Quintessence (Gravito-Electromagnetism): A repulsive anti-gravitational force mediated",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "1.",
"page": "073"
},
{
"title": "heimUFT_LI0127",
"text": "Gravito-Weak Force: A field that couples gravity directly to the probability amplitudes of",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "2.",
"page": "074"
},
{
"title": "heimUFT_LI0128",
"text": "\\(\\tau\\) : Smallest geometric unit (area).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "075"
},
{
"title": "heimUFT_LI0129",
"text": "\\(\\omega\\) : Gravity propagation speed.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "075"
},
{
"title": "heimUFT_LI0130",
"text": "\\(\\gamma\\) : Universal gravitational constant ( \\(G\\) ).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "075"
},
{
"title": "heimUFT_LI0131",
"text": "Metrological elemental operations.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "1.",
"page": "076"
},
{
"title": "heimUFT_LI0132",
"text": "Selective structures of primitive structural tension.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "2.",
"page": "076"
},
{
"title": "heimUFT_LI0133",
"text": "Polymetric relative metropolitan concentration.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "3.",
"page": "076"
},
{
"title": "heimUFT_LI0134",
"text": "The Order of Time by Carlo Rovelli: Source for the \"background independence\" analogy.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "076"
},
{
"title": "heimUFT_LI0135",
"text": "Hideki Yukawa: Context for the \"Elementary Domains\" and questioning the spacetime",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "076"
},
{
"title": "heimUFT_LI0136",
"text": "Shin'ichirō Tomonaga: Context for renormalization and the degrees of freedom in the contin-",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "076"
},
{
"title": "heimUFT_LI0137",
"text": "Euclid's Elements: Context for the fundamental definitions of points and surfaces.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "076"
},
{
"title": "heimUFT_LI0138",
"text": "Energy as Action Density",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "1.",
"page": "076"
},
{
"title": "heimUFT_LI0139",
"text": "The Quantization of Action",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "2.",
"page": "077"
},
{
"title": "heimUFT_LI0140",
"text": "The Density of Action Quanta ( \\(\\eta_{i k}\\) )",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "3.",
"page": "077"
},
{
"title": "heimUFT_LI0141",
"text": "Burkhard Heim, Elementary Structure of Matter, Chapter 3: Fundamental Metron Operations.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "079"
},
{
"title": "heimUFT_LI0142",
"text": "Junko Sasaki, Bremen 5 (1981): Exploring the \"end\" of space and the utility of \\(\\tau\\).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "079"
},
{
"title": "heimUFT_LI0143",
"text": "Definite Integral: Context for the metronization of area \\((\\tau)\\).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "079"
},
{
"title": "heimUFT_LI0144",
"text": "Binomial Coefficient \\(\\binom{4}{2}\\) : Used to derive the six planes of the \\(R_{6}\\) structure from \\(R_{4}\\).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "079"
},
{
"title": "heimUFT_LI0145",
"text": "Causal Dynamical Triangulation: Context for modern research into discrete spacetime geom-",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "079"
},
{
"title": "heimUFT_LI0146",
"text": "The Discrete Coordinate Projection",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "1.",
"page": "080"
},
{
"title": "heimUFT_LI0147",
"text": "Surface Elements as Basis",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "2.",
"page": "080"
},
{
"title": "heimUFT_LI0148",
"text": "The Limit of the Pseudo-Continuum",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "3.",
"page": "080"
},
{
"title": "heimUFT_LI0149",
"text": "Metron Basic Operations (Summarized above)",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "1.",
"page": "083"
},
{
"title": "heimUFT_LI0150",
"text": "Selector",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "2.",
"page": "083"
},
{
"title": "heimUFT_LI0151",
"text": "Selector theory of primitive structure tensors",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "3.",
"page": "083"
},
{
"title": "heimUFT_LI0152",
"text": "Metron hyperstructure and metronization process",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "4.",
"page": "083"
},
{
"title": "heimUFT_LI0153",
"text": "Polymetry of relative metron concentration",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "5.",
"page": "083"
},
{
"title": "heimUFT_LI0154",
"text": "Möbius Strip: Analogy for describing spinors and the phase angle (torsion) in metron geome-",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "083"
},
{
"title": "heimUFT_LI0155",
"text": "Difference Operator: The mathematical concept behind Heim's Metron derivative ð.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "083"
},
{
"title": "heimUFT_LI0156",
"text": "Christoffel Symbols: Context for the non-Hermitian connection in discrete space.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "083"
},
{
"title": "heimUFT_LI0157",
"text": "The Operator Definition",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "1.",
"page": "083"
},
{
"title": "heimUFT_LI0158",
"text": "Binomial Structure of Higher Orders",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "2.",
"page": "084"
},
{
"title": "heimUFT_LI0159",
"text": "The Projective Nature of \\(\\varnothing\\)",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "3.",
"page": "084"
},
{
"title": "heimUFT_LI0160",
"text": "\\(S_{n_{1}+1}^{n_{1}} \\varphi\\) ð \\(n=\\phi\\left(n_{1}\\right)-\\phi\\left(n_{1}+1-1\\right)=0\\)",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "084"
},
{
"title": "heimUFT_LI0161",
"text": "\\(S_{n_{1}}^{n_{1}} \\varphi \\breve{\\partial} n=\\phi\\left(n_{1}\\right)-\\phi\\left(n_{1}-1\\right)=(\\breve{\\partial} \\phi)_{n_{1}}=\\varphi\\left(n_{1}\\right)\\)",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "084"
},
{
"title": "heimUFT_LI0162",
"text": "Dedekind Cut: Context for the subtle handling of integration bounds in the discrete metron",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "086"
},
{
"title": "heimUFT_LI0163",
"text": "Approximation: Justification for the simplification of the exponential function derivative.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "086"
},
{
"title": "heimUFT_LI0164",
"text": "Product Rule and Quotient Rule: Metronized versions derived for discrete functions.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "086"
},
{
"title": "heimUFT_LI0165",
"text": "The Metron Cell as a Non-Zero Integral",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "1.",
"page": "087"
},
{
"title": "heimUFT_LI0166",
"text": "Summation by Parts and the Flux Potential",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "2.",
"page": "087"
},
{
"title": "heimUFT_LI0167",
"text": "Approximation to the Macro-World",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "3.",
"page": "087"
},
{
"title": "heimUFT_LI0168",
"text": "Freeman Dyson, Disturbing the Universe »",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "087"
},
{
"title": "heimUFT_LI0169",
"text": "Path Integral Formulation: Context for the discussion between Feynman and Dyson.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "090"
},
{
"title": "heimUFT_LI0170",
"text": "\"Disturbing the Universe\" by Freeman Dyson: Source for skepticism regarding unified field",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "090"
},
{
"title": "heimUFT_LI0171",
"text": "Homogeneous Function: Concept applied to multivariate metron functions.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "090"
},
{
"title": "heimUFT_LI0172",
"text": "The Plane-Based Geometry",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "1.",
"page": "090"
},
{
"title": "heimUFT_LI0173",
"text": "For \\(N=4\\) (Space-time), \\(L=\\binom{4}{2}=6\\).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "090"
},
{
"title": "heimUFT_LI0174",
"text": "The Eigenvalue Mapping",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "2.",
"page": "091"
},
{
"title": "heimUFT_LI0175",
"text": "Resolving the Divergence \"Blemish\"",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "3.",
"page": "091"
},
{
"title": "heimUFT_LI0176",
"text": "Selector (Mathematics): Definition for the metron operator \\(C\\) acting on metron functions \\(\\varphi\\).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "093"
},
{
"title": "heimUFT_LI0177",
"text": "Kronecker Delta: Used in defining constant and identity selectors.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "093"
},
{
"title": "heimUFT_LI0178",
"text": "Torsion Tensor: Geometric context for the non-commutative nature of selector multiplication.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "093"
},
{
"title": "heimUFT_LI0179",
"text": "Coordination and Aspect (Eq. M11b)",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "1.",
"page": "094"
},
{
"title": "heimUFT_LI0180",
"text": "The Non-Commutativity of the World Selector",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "2.",
"page": "094"
},
{
"title": "heimUFT_LI0181",
"text": "**Gravitation:** Corresponds to the symmetric part of the selector product.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "094"
},
{
"title": "heimUFT_LI0182",
"text": "**Electromagnetism:** Corresponds to the anti-symmetric (non-commutative) part.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "094"
},
{
"title": "heimUFT_LI0183",
"text": "Constructing the Metric Tensor (Eq. M11c)",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "3.",
"page": "094"
},
{
"title": "heimUFT_LI0184",
"text": "Selector part 2 -",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "094"
},
{
"title": "heimUFT_LI0185",
"text": "Tensor Action: If the result is \\(W\\), then \\(\\bar{D} ;{ }^{m} \\bar{C}={ }^{m+1} \\bar{W}\\) always provides an expansion of",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "096"
},
{
"title": "heimUFT_LI0186",
"text": "Scalar Action: If \\(\\bar{D}\\) is an oriented function selector, then sp \\(\\bar{D} ;{ }^{m} \\bar{C}={ }^{m-1} \\bar{W}\\) characterizes a",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524288",
"modified": "20260602103524288",
"marker": "-",
"page": "096"
},
{
"title": "heimUFT_LI0187",
"text": "The Curvature Step Operator",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "1.",
"page": "099"
},
{
"title": "heimUFT_LI0188",
"text": "The Reduction of the 64 Equations",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "2.",
"page": "099"
},
{
"title": "heimUFT_LI0189",
"text": "By requiring the trace of the microscopic operator to vanish ( \\(C_{m} \\phi_{k m}^{k}=0\\) ), Heim identifies",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "-",
"page": "099"
},
{
"title": "heimUFT_LI0190",
"text": "This leaves \\(64-28=36\\) occupied energy levels.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "-",
"page": "099"
},
{
"title": "heimUFT_LI0191",
"text": "Stability and \"Marble\"",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "3.",
"page": "099"
},
{
"title": "heimUFT_LI0192",
"text": "Selector theory of primitive structure tensors (Part 1) -",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "-",
"page": "099"
},
{
"title": "heimUFT_LI0193",
"text": "Do you have any thoughts on what you've done so far?",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "Q.",
"page": "100"
},
{
"title": "heimUFT_LI0194",
"text": "Learning the super-convenient \"calculus,\" which was supposed to be a weapon for",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "A.",
"page": "100"
},
{
"title": "heimUFT_LI0195",
"text": "Such simple tensors are therefore always \\(p\\)-dimensional, spanning \\(p\\) coordinates \\(x_{(i) n}\\). These",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "1.",
"page": "100"
},
{
"title": "heimUFT_LI0196",
"text": "In the case of general metrics, all these simple metron tensors are Euclidean hypersurfaces \\(R_{p}\\)",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "2.",
"page": "100"
},
{
"title": "heimUFT_LI0197",
"text": "If such a projection parameter is \\(\\eta_{k}\\), then we have a projection \\(f_{k}\\left(x_{i}\\right)_{1}^{p}=\\eta_{k}=\\) const of",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "3.",
"page": "100"
},
{
"title": "heimUFT_LI0198",
"text": "Thus, the general metron field \\(\\varphi\\left(n_{i}\\right)_{1}^{L}\\) on an \\(L\\)-dimensional tensor is always a metron state",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "4.",
"page": "101"
},
{
"title": "heimUFT_LI0199",
"text": "1 I don't really understand the meaning of the hat in \\(x_{i}(n) \\hat{=} x_{(i) n}\\). Maybe it means",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "*",
"page": "101"
},
{
"title": "heimUFT_LI0200",
"text": "The Dimension Law for Hyper-Spaces",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "1.",
"page": "102"
},
{
"title": "heimUFT_LI0201",
"text": "The Primitive Structure Tensor as a Grid",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "2.",
"page": "102"
},
{
"title": "heimUFT_LI0202",
"text": "Geodetic Lattice: The coordinates \\(x_{1} \\ldots x_{6}\\) are integer multiples of the metron grid.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "-",
"page": "102"
},
{
"title": "heimUFT_LI0203",
"text": "Background Independence: Because the grid itself is built from area-quanta \\(\\tau\\), there is no",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "-",
"page": "102"
},
{
"title": "heimUFT_LI0204",
"text": "The Metronization Procedure",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "3.",
"page": "102"
},
{
"title": "heimUFT_LI0205",
"text": "Selector theory of primitive structure tensors (part 2) -",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "-",
"page": "103"
},
{
"title": "heimUFT_LI0206",
"text": "We can always assume that \\(x_{i}\\) are coordinates in the structureless \\(R_{N}\\) where the structure",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "2.",
"page": "103"
},
{
"title": "heimUFT_LI0207",
"text": "The Lorentz Invariance of the Metron",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "1.",
"page": "105"
},
{
"title": "heimUFT_LI0208",
"text": "The Lattice Kernel and Metric Condensation",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "2.",
"page": "105"
},
{
"title": "heimUFT_LI0209",
"text": "Volume and the Metric Weight",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "3.",
"page": "105"
},
{
"title": "heimUFT_LI0210",
"text": "Metron hyperstructure and metronization process (Part 1) -",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "-",
"page": "106"
},
{
"title": "heimUFT_LI0211",
"text": "\\(C_{k} \\neq X_{k}\\) always indicates the existence of a hyperstructure.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "-",
"page": "107"
},
{
"title": "heimUFT_LI0212",
"text": "\\(C_{k}=X_{k}\\) indicates the absence of such a structure.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "-",
"page": "107"
},
{
"title": "heimUFT_LI0213",
"text": "The Governing Equation for \\(N\\) and \\(p\\)",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "1.",
"page": "107"
},
{
"title": "heimUFT_LI0214",
"text": "The Fundamental Condensor",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "2.",
"page": "108"
},
{
"title": "heimUFT_LI0215",
"text": "Fine Structure and the 12-Dimensional Hint",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "3.",
"page": "108"
},
{
"title": "heimUFT_LI0216",
"text": "6 Dimensions \\((L) \\times 2\\) internal indices \\((p)=12\\) indices.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "-",
"page": "108"
},
{
"title": "heimUFT_LI0217",
"text": "Metron hyperstructure and metronization process (part 2) -",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "-",
"page": "108"
},
{
"title": "heimUFT_LI0218",
"text": "Expand \\(N\\) and \\(M\\) so that the fundamental dimensional relation (15b) is satisfied.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "a)",
"page": "109"
},
{
"title": "heimUFT_LI0219",
"text": "Construct lattice selectors for the empty reference space \\(R_{N}\\). Metronization is complete only",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "b)",
"page": "109"
},
{
"title": "heimUFT_LI0220",
"text": "Determine the metric structure of \\(R_{N}\\). The coordinate \\(y_{k}\\) is given a direction \\(\\bar{e}_{k}\\) such that \\(d \\bar{s}\\) is",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "c)",
"page": "109"
},
{
"title": "heimUFT_LI0221",
"text": "The metronic description of the hyperstructure is achieved by representing \\(X^{\\underline{l}}\\) and \\({ }^{2} \\bar{\\gamma}\\) in",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "d)",
"page": "109"
},
{
"title": "heimUFT_LI0222",
"text": "According to the above, any kind of field equation in \\(R_{N}\\) can be metronized. Infinitesimal",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "e)",
"page": "109"
},
{
"title": "heimUFT_LI0223",
"text": "The Selector Transformation (Eq. M20a)",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "1.",
"page": "110"
},
{
"title": "heimUFT_LI0224",
"text": "Metron Spin and Preformation",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "2.",
"page": "110"
},
{
"title": "heimUFT_LI0225",
"text": "The Metronization Algorithm",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "3.",
"page": "111"
},
{
"title": "heimUFT_LI0226",
"text": "**Step (b):** Replaces the empty vacuum with a geodetic lattice of metrons.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "-",
"page": "111"
},
{
"title": "heimUFT_LI0227",
"text": "**Step (e):** Provides the compiler rules to translate any classical field equation into its",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "-",
"page": "111"
},
{
"title": "heimUFT_LI0228",
"text": "Polymetrics of Relative Metric Condensation",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "5.",
"page": "111"
},
{
"title": "heimUFT_LI0229",
"text": "Burkhard Heim, Elementarstrukturen der Materie 1: Einheitliche Quantenfeldtheorie der",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "-",
"page": "112"
},
{
"title": "heimUFT_LI0230",
"text": "2000 Mules: Documentary referenced in the prologue regarding system interference.",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "-",
"page": "112"
},
{
"title": "heimUFT_LI0231",
"text": "Vectorial Line Elements and Mq Interactions",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "1.",
"page": "113"
},
{
"title": "heimUFT_LI0232",
"text": "Normalization of the State Function",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "2.",
"page": "113"
},
{
"title": "heimUFT_LI0233",
"text": "The Cartan Geometry Transition",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "3.",
"page": "113"
},
{
"title": "heimUFT_LI0234",
"text": "Christoffel Symbols: Context for the metronization of the connection \\(\\Gamma_{k j}^{i}\\).",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "-",
"page": "114"
},
{
"title": "heimUFT_LI0235",
"text": "Decomposition of the Three-Index Symbol",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "1.",
"page": "115"
},
{
"title": "heimUFT_LI0236",
"text": "Transition to Microscopic State Functions",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "2.",
"page": "115"
},
{
"title": "heimUFT_LI0237",
"text": "The Eigenvalue Step Operator",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "3.",
"page": "115"
},
{
"title": "heimUFT_LI0238",
"text": "Christoffel Symbol Transformation Law: The complex non-tensor transformation being",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "-",
"page": "116"
},
{
"title": "heimUFT_LI0239",
"text": "Covariant Derivative of a Mixed Tensor: The structure being transformed into the \"Condensed",
"type": "text/vnd.tiddlywiki",
"tags": "listitem heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "-",
"page": "116"
},
{
"title": "heimUFT_LI0240",
"text": "Symmetry and the Geodetic Grid",
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"marker": "1.",
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},
{
"title": "heimUFT_LI0241",
"text": "The Improper Quotient Logic",
"type": "text/vnd.tiddlywiki",
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"modified": "20260602103524289",
"marker": "2.",
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},
{
"title": "heimUFT_LI0242",
"text": "The Geodetic Lattice of \\(R_{N}\\)",
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"modified": "20260602103524289",
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},
{
"title": "heimUFT_LI0243",
"text": "\\(\\operatorname{Term}\\) 1: \\(\\left[\\begin{array}{c}i \\\\ k \\\\ m\\end{array}\\right]=a_{k m}\\left[\\begin{array}{c}i \\\\ k\\end{array}\\right]=\\frac{a_{k m}}{a_{k l}}\\left[\\begin{array}{c}i \\\\ k\\end{array}\\right]\\)",
"type": "text/vnd.tiddlywiki",
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"modified": "20260602103524289",
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},
{
"title": "heimUFT_LI0244",
"text": "Term 2: \\(\\left[\\begin{array}{l}i \\\\ l \\\\ s\\end{array}\\right] ;()\\left[\\begin{array}{c}s \\\\ k \\\\ m\\end{array}\\right]=\\frac{a_{l s}}{a_{l k}} \\frac{a_{k m}}{a_{k l}}\\left[\\begin{array}{c}i \\\\ k \\\\ l\\end{array}\\right] ;()\\left[\\begin{array}{c}s \\\\ k \\\\ l\\end{array}\\right]\\)",
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},
{
"title": "heimUFT_LI0245",
"text": "Term 3: \\(\\left[\\begin{array}{c}i \\\\ m\\end{array}\\right] ;()\\left[\\begin{array}{c}s \\\\ k \\\\ l\\end{array}\\right]=\\frac{a_{m s}}{a_{m k}} \\frac{a_{k m}}{a_{k l}}\\left[\\begin{array}{c}i \\\\ k\\end{array}\\right] ;()\\left[\\begin{array}{c}s \\\\ k \\\\ l\\end{array}\\right]\\)",
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"modified": "20260602103524289",
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},
{
"title": "heimUFT_LI0246",
"text": "Finis Metrologia -",
"type": "text/vnd.tiddlywiki",
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"created": "20260602103524289",
"modified": "20260602103524289",
"marker": "-",
"page": "121"
},
{
"title": "heimUFT_LI0247",
"text": "Riemann Curvature: The infinitesimal limit of the World Selector.",
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"created": "20260602103524289",
"modified": "20260602103524289",
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{
"title": "heimUFT_LI0248",
"text": "Eigenvalue Problem: The mechanism used to define discrete mass states.",
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},
{
"title": "heimUFT_LI0249",
"text": "Elementarstrukturen der Materie 1: Primary source for Chapter 4 derivations.",
"type": "text/vnd.tiddlywiki",
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{
"title": "heimUFT_TOC01",
"text": "* Nomenclature \\& Notation Guide ..... 7\n* Nomenclature \\& Notation Guide\n* ..... 7\n* Prologue ..... 7\n* Prologue\n* ..... 7\n* I The Unified Field Theory (The MBB Lectures) ..... 8\n* I The Unified Field Theory (The MBB Lectures)\n* ..... 8\n* 1 Scientific Method and the Axiomatic Point of Departure ..... 8\n* 1 Scientific Method and the Axiomatic Point of Departure\n* ..... 8\n* 1.1 Deriving the Material Field Quantum ( \\(M_{q}\\) ) ..... 9\n* 1.1 Deriving the Material Field Quantum ( \\(M_{q}\\) )\n* ..... 9\n* 1.2 The Double Way: From Axioms to \\(R_{6}\\) and the Metron ..... 10\n* 1.2 The Double Way: From Axioms to \\(R_{6}\\) and the Metron\n* ..... 10\n* 1.2.1 Way A: The Algebraic Route (Derivation of 6 Dimensions) ..... 10\n* 1.2.1 Way A: The Algebraic Route (Derivation of 6 Dimensions)\n* ..... 10\n* 1.2.2 Way B: The Geometric Route (Derivation of the Metron) ..... 11\n* 1.2.2 Way B: The Geometric Route (Derivation of the Metron)\n* ..... 11\n* 1.3 The Convergence: The World Selector ..... 12\n* 1.3 The Convergence: The World Selector\n* ..... 12\n* 2 The Invariant Theory of Gravitation Dynamics ..... 12\n* 2 The Invariant Theory of Gravitation Dynamics\n* ..... 12\n* 2.1 The Extended Source: Redefining Mass Density ..... 13\n* 2.1 The Extended Source: Redefining Mass Density\n* ..... 13\n* 2.1.1 The Triple Metric of Gravity ..... 13\n* 2.1.1 The Triple Metric of Gravity\n* ..... 13\n* 2.2 Derivation of the Meso-field ( \\(\\vec{\\mu}\\) ) ..... 14\n* 2.2 Derivation of the Meso-field ( \\(\\vec{\\mu}\\) )\n* ..... 14\n* 2.3 The Structural Field \\(\\vec{f}(x)\\) and Wave Propagation ..... 15\n* 2.3 The Structural Field \\(\\vec{f}(x)\\) and Wave Propagation\n* ..... 15\n* 2.3.1 The Gravitational Lorentz Force ..... 16\n* 2.3.1 The Gravitational Lorentz Force\n* ..... 16\n* 2.4 The Propagation Speed and the Auxiliary Spacetimes ..... 17\n* 2.4 The Propagation Speed and the Auxiliary Spacetimes\n* ..... 17\n* 2.5 The Dual Spacetime Matrices and Commutativity ..... 17\n* 2.5 The Dual Spacetime Matrices and Commutativity\n* ..... 17\n* 3 The Reputation of Unified Field Theory ..... 18\n* 3 The Reputation of Unified Field Theory\n* ..... 18\n* 3.1 The Voices of the Contemporaries ..... 18\n* 3.1 The Voices of the Contemporaries\n* ..... 18\n* 3.2 Feynman on the \"Children's Dream\" ..... 18\n* 3.2 Feynman on the \"Children's Dream\"\n* ..... 18\n* 3.3 Appendix: The Asymmetric Metric ..... 19\n* 3.3 Appendix: The Asymmetric Metric\n* ..... 19\n* 4 Detour: Part 2 - Twisted Geometry and the Scholarship Anecdote ..... 19\n* 4 Detour: Part 2 - Twisted Geometry and the Scholarship Anecdote\n* ..... 19\n* 4.1 Cartan and the Generalization of Curvature ..... 19\n* 4.1 Cartan and the Generalization of Curvature\n* ..... 19\n* 4.2 Heim's 1952 Scholarship Encounter ..... 19\n* 4.2 Heim's 1952 Scholarship Encounter\n* ..... 19\n* 4.3 The Worldview of Burkhard Heim ..... 20\n* 4.3 The Worldview of Burkhard Heim\n* ..... 20\n* In-Depth: The Geometry of the Retort ..... 21\n* In-Depth: The Geometry of the Retort\n* ..... 21\n* 5 MBB Lecture Part 2: Invariant Theory of Gravity ..... 21\n* 5 MBB Lecture Part 2: Invariant Theory of Gravity\n* ..... 21\n* 5.1 Formulation of an Invariant Theory of Gravity ..... 21\n* 5.1 Formulation of an Invariant Theory of Gravity\n* ..... 21\n* 5.1.1 Dynamic Gravitational Fields ..... 22\n* 5.1.1 Dynamic Gravitational Fields\n* ..... 22\n* 5.2 The Auxiliary Spacetimes \\(R_{-4}\\) and \\(R_{+4}\\) ..... 22\n* 5.2 The Auxiliary Spacetimes \\(R_{-4}\\) and \\(R_{+4}\\)\n* ..... 22\n* 5.3 The Mesofield \\(\\mu\\) (Gravitomagnetism) ..... 23\n* 5.3 The Mesofield \\(\\mu\\) (Gravitomagnetism)\n* ..... 23\n* In-Depth: The Formalism of Gravitation Dynamics ..... 24\n* In-Depth: The Formalism of Gravitation Dynamics\n* ..... 24\n* 6 The Dual Views of Spacetime: Geometrical vs. Physical ..... 26\n* 6 The Dual Views of Spacetime: Geometrical vs. Physical\n* ..... 26\n* 6.1 The Geometrical View: From Empty Space to Cartan Geometry ..... 26\n* 6.1 The Geometrical View: From Empty Space to Cartan Geometry\n* ..... 26\n* 6.1.1 Investigation of the Hermite Operator and the Metric Split ..... 26\n* 6.1.1 Investigation of the Hermite Operator and the Metric Split\n* ..... 26\n* 6.1.2 Splitting into Hermitian and Anti-Hermitian Parts ..... 27\n* 6.1.2 Splitting into Hermitian and Anti-Hermitian Parts\n* ..... 27\n* 6.1.3 The Physical View: Unifying the Field Tensors ..... 27\n* 6.1.3 The Physical View: Unifying the Field Tensors\n* ..... 27\n* 6.1.4 The Dual Convergence to the Equivalence Thesis ..... 28\n* 6.1.4 The Dual Convergence to the Equivalence Thesis\n* ..... 28\n* 7 Introducing the Quantum Principle to the Field Equation ..... 29\n* 7 Introducing the Quantum Principle to the Field Equation\n* ..... 29\n* 7.1 The Matrix Trace and the Extended Tensor ..... 29\n* 7.1 The Matrix Trace and the Extended Tensor\n* ..... 29\n* 7.2 Quantizing Space-Time ( \\(d \\rightarrow \\Delta\\) ) ..... 30\n* 7.2 Quantizing Space-Time ( \\(d \\rightarrow \\Delta\\) )\n* ..... 30\n* 7.3 The Structural Decomposition Bridge (Macroscopic to Microscopic) ..... 32\n* 7.3 The Structural Decomposition Bridge (Macroscopic to Microscopic)\n* ..... 32\n* 7.4 Detour: GravitoElectroMagnetism (GEM) ..... 32\n* 7.4 Detour: GravitoElectroMagnetism (GEM)\n* ..... 32\n* 7.5 Description of the Unified Field ..... 33\n* 7.5 Description of the Unified Field\n* ..... 33\n* 7.5.1 Hermitian and Symmetric Tensors ..... 33\n* 7.5.1 Hermitian and Symmetric Tensors\n* ..... 33\n* 7.5.2 The Electromagnetic Case ..... 33\n* 7.5.2 The Electromagnetic Case\n* ..... 33\n* 7.5.3 Comparison with General Relativity ..... 34\n* 7.5.3 Comparison with General Relativity\n* ..... 34\n* In-Depth: The Non-Hermitian Unified Tensor ..... 35\n* In-Depth: The Non-Hermitian Unified Tensor\n* ..... 35\n* 7.6 Finding the Empty Spectra and the Necessity of \\(R_{6}\\) ..... 36\n* 7.6 Finding the Empty Spectra and the Necessity of \\(R_{6}\\)\n* ..... 36\n* 7.6.1 The Improper Quotient: The Proof of Superspace ..... 37\n* 7.6.1 The Improper Quotient: The Proof of Superspace\n* ..... 37\n* 7.6.2 The Structure of the \\(R_{6}\\) Metric Tensor ..... 38\n* 7.6.2 The Structure of the \\(R_{6}\\) Metric Tensor\n* ..... 38\n* 7.6.3 The Stability Proof for 3 Real Dimensions ..... 39\n* 7.6.3 The Stability Proof for 3 Real Dimensions\n* ..... 39\n* 8 The Derivation of the Metron ( \\(\\tau\\) ) ..... 39\n* 8 The Derivation of the Metron ( \\(\\tau\\) )\n* ..... 39\n* 8.0.1 Comparison to the Planck Area ..... 40\n* 8.0.1 Comparison to the Planck Area\n* ..... 40\n* 8.0.2 The Error of the Infinitesimal Calculus ..... 40\n* 8.0.2 The Error of the Infinitesimal Calculus\n* ..... 40\n* 9 Particles as Cyclic Periodic Processes ..... 40\n* 9 Particles as Cyclic Periodic Processes\n* ..... 40\n* 9.1 The Flux Algebra and Stability Criterion ..... 40\n* 9.1 The Flux Algebra and Stability Criterion\n* ..... 40\n* 9.1.1 The Chronon Oscillation: Real and Virtual States ..... 41\n* 9.1.1 The Chronon Oscillation: Real and Virtual States\n* ..... 41\n* 9.2 Spin in \\(R_{6}\\) : Fermions and Bosons ..... 41\n* 9.2 Spin in \\(R_{6}\\) : Fermions and Bosons\n* ..... 41\n* 9.2.1 The Isomorphism Spin ( \\(P\\) ) and Anti-Matter ..... 42\n* 9.2.1 The Isomorphism Spin ( \\(P\\) ) and Anti-Matter\n* ..... 42\n* 10 The Internal Structure of Elementary Particles ..... 42\n* 10 The Internal Structure of Elementary Particles\n* ..... 42\n* 10.1 The Strong Force as Geometric Zone Overlap ..... 42\n* 10.1 The Strong Force as Geometric Zone Overlap\n* ..... 42\n* 11 The Mass Formula and Geometric Quantum Numbers ..... 44\n* 11 The Mass Formula and Geometric Quantum Numbers\n* ..... 44\n* 11.0.1 The Geometric Origin of Baryon Number ..... 44\n* 11.0.1 The Geometric Origin of Baryon Number\n* ..... 44\n* 11.1 Multiplets and the 25 Ground States ..... 45\n* 11.1 Multiplets and the 25 Ground States\n* ..... 45\n* 11.1.1 The Resonance Law (Higher Eigenvalues) ..... 45\n* 11.1.1 The Resonance Law (Higher Eigenvalues)\n* ..... 45\n* 11.2 From the World Selector to the Fundamental Constants ..... 45\n* 11.2 From the World Selector to the Fundamental Constants\n* ..... 45\n* 11.2.1 The Fine Structure Constant ( \\(\\alpha\\) ) and Elementary Charge ( \\(e\\) ) ..... 46\n* 11.2.1 The Fine Structure Constant ( \\(\\alpha\\) ) and Elementary Charge ( \\(e\\) )\n* ..... 46\n* 11.3 The Absolute Limits of Mass ..... 47\n* 11.3 The Absolute Limits of Mass\n* ..... 47\n* 11.3.1 The Maximon (The Upper Mass Limit) ..... 47\n* 11.3.1 The Maximon (The Upper Mass Limit)\n* ..... 47\n* 12 The Metron and the Expanding Universe ..... 47\n* 12 The Metron and the Expanding Universe\n* ..... 47\n* 12.1 The Cosmological Equation \\(D(\\tau)\\) and the Hubble Radius ..... 48\n* 12.1 The Cosmological Equation \\(D(\\tau)\\) and the Hubble Radius\n* ..... 48\n* 12.1.1 The Repulsion Limit and Lichtalterung ..... 48\n* 12.1.1 The Repulsion Limit and Lichtalterung\n* ..... 48\n* 12.2 The Geometric Present: The Apeiron ..... 48\n* 12.2 The Geometric Present: The Apeiron\n* ..... 48\n* 12.3 The Modified Gravitational Potential ..... 49\n* 12.3 The Modified Gravitational Potential\n* ..... 49\n* 12.3.1 The Repulsion Limit ..... 49\n* 12.3.1 The Repulsion Limit\n* ..... 49\n* 12.3.2 Generative Zones and Sub-Universes ..... 50\n* 12.3.2 Generative Zones and Sub-Universes\n* ..... 50\n* 12.4 The Shrinking Metron and the Evolution of Time ..... 51\n* 12.4 The Shrinking Metron and the Evolution of Time\n* ..... 51\n* 12.5 The Origin of the Universe: The Trinity of Spheres ..... 51\n* 12.5 The Origin of the Universe: The Trinity of Spheres\n* ..... 51\n* 12.5.1 The Chronon (The Quantum of Time) and the Apeiron ..... 52\n* 12.5.1 The Chronon (The Quantum of Time) and the Apeiron\n* ..... 52\n* 12.5.2 The Chronon (The Quantum of Time) ..... 52\n* 12.5.2 The Chronon (The Quantum of Time)\n* ..... 52\n* 13 Holomorphisms and the Organization of Matter ..... 53\n* 13 Holomorphisms and the Organization of Matter\n* ..... 53\n* 13.1 Phylogenesis: Typostrophe vs. Typostasis ..... 53\n* 13.1 Phylogenesis: Typostrophe vs. Typostasis\n* ..... 53\n* 13.2 The Hierarchy of Holomorphisms ..... 54\n* 13.2 The Hierarchy of Holomorphisms\n* ..... 54\n* 14 Beyond the Continuum: The Metronization of Area ..... 54\n* 14 Beyond the Continuum: The Metronization of Area\n* ..... 54\n* 14.1 Quantization of the Definite Integral ..... 54\n* 14.1 Quantization of the Definite Integral\n* ..... 54\n* 14.2 Vacuum Energy and Cosmological Inflation ..... 56\n* 14.2 Vacuum Energy and Cosmological Inflation\n* ..... 56\n* 15 The Rules of Metron Calculus ( ð) ..... 56\n* 15 The Rules of Metron Calculus ( ð)\n* ..... 56\n* 15.1 Metron Differentiation ..... 56\n* 15.1 Metron Differentiation\n* ..... 56\n* 15.2 Metron Integration (S) ..... 57\n* 15.2 Metron Integration (S)\n* ..... 57\n* 16 Selector Theory: The Operators of Discrete Geometry ..... 57\n* 16 Selector Theory: The Operators of Discrete Geometry\n* ..... 57\n* 16.1 Types of Selectors ..... 58\n* 16.1 Types of Selectors\n* ..... 58\n* 16.2 Metron Tensors and Non-Commutativity ..... 58\n* 16.2 Metron Tensors and Non-Commutativity\n* ..... 58\n* 16.3 Example: The Fibonacci Construction Selector ..... 59\n* 16.3 Example: The Fibonacci Construction Selector\n* ..... 59\n* 16.4 Metron Spin and the Origin of Vector Potential ..... 59\n* 16.4 Metron Spin and the Origin of Vector Potential\n* ..... 59\n* 16.5 Metron Vector Analysis Analogies ..... 59\n* 16.5 Metron Vector Analysis Analogies\n* ..... 59\n* 17 From Continuous Geometry to Metronic Hyperstructure ..... 60\n* 17 From Continuous Geometry to Metronic Hyperstructure\n* ..... 60\n* 17.1 The Fundamental Condensor (Lattice Kernel) ..... 60\n* 17.1 The Fundamental Condensor (Lattice Kernel)\n* ..... 60\n* 17.2 Metronizing the Affine Connections ..... 61\n* 17.2 Metronizing the Affine Connections\n* ..... 61\n* 17.2.1 The Metron Lattice Equation and Correlation Tensor ..... 62\n* 17.2.1 The Metron Lattice Equation and Correlation Tensor\n* ..... 62\n* 18 The World Selector ( \\(L ; \\widehat{[]}={ }^{4} \\overline{0}\\) ) ..... 62\n* 18 The World Selector ( \\(L ; \\widehat{[]}={ }^{4} \\overline{0}\\) )\n* ..... 62\n* 18.1 Solving the Basic Hermetry Problem ..... 62\n* 18.1 Solving the Basic Hermetry Problem\n* ..... 62\n* 18.1.1 The Geometric Integration ..... 63\n* 18.1.1 The Geometric Integration\n* ..... 63\n* 19 Synmetronics and Flux Topology ..... 64\n* 19 Synmetronics and Flux Topology\n* ..... 64\n* 19.1 The Straton and the Pseudo-Shield Field ..... 64\n* 19.1 The Straton and the Pseudo-Shield Field\n* ..... 64\n* 19.2 Enantiostereoisomerism of Flux Aggregates ..... 64\n* 19.2 Enantiostereoisomerism of Flux Aggregates\n* ..... 64\n* 19.3 The 18 Kopplungsgruppen (Coupling Groups) ..... 65\n* 19.3 The 18 Kopplungsgruppen (Coupling Groups)\n* ..... 65\n* 20 The Concept of Polymetrics ..... 65\n* 20 The Concept of Polymetrics\n* ..... 65\n* 20.1 The Structure of the \\(R_{6}\\) Metric Tensor ..... 65\n* 20.1 The Structure of the \\(R_{6}\\) Metric Tensor\n* ..... 65\n* 21 The Four Hermetry Forms ..... 66\n* 21 The Four Hermetry Forms\n* ..... 66\n* 22 Classification in the System of Known Physical Theories ..... 67\n* 22 Classification in the System of Known Physical Theories\n* ..... 67\n* 22.1 Deriving the Macrosphere from the Microcosm ..... 67\n* 22.1 Deriving the Macrosphere from the Microcosm\n* ..... 67\n* 23 The Non-Material Background of the World ( \\(R_{12}\\) ) ..... 68\n* 23 The Non-Material Background of the World ( \\(R_{12}\\) )\n* ..... 68\n* 23.1 The Coordinate Allocation of \\(R_{12}\\) ..... 68\n* 23.1 The Coordinate Allocation of \\(R_{12}\\)\n* ..... 68\n* 23.2 The Physical Meaning of Dimensions \\(x_{5}\\) and \\(x_{6}\\) ..... 68\n* 23.2 The Physical Meaning of Dimensions \\(x_{5}\\) and \\(x_{6}\\)\n* ..... 68\n* 23.3 The Mathematization of Consciousness (The Persona) ..... 69\n* 23.3 The Mathematization of Consciousness (The Persona)\n* ..... 69\n* 23.4 The Geometric Origin of Quantum Uncertainty ..... 70\n* 23.4 The Geometric Origin of Quantum Uncertainty\n* ..... 70\n* 24 Background Independence and the End of the Continuum ..... 70\n* 24 Background Independence and the End of the Continuum\n* ..... 70\n* 25 Empirical Validation and the Mass Formula ..... 71\n* 25 Empirical Validation and the Mass Formula\n* ..... 71\n* 25.1 Final Refinement of the Mass Formula ..... 71\n* 25.1 Final Refinement of the Mass Formula\n* ..... 71\n* 25.2 The Prediction of Neutrino Mass ..... 71\n* 25.2 The Prediction of Neutrino Mass\n* ..... 71\n* 26 Final Synthesis ..... 72\n* 26 Final Synthesis\n* ..... 72\n* 27 Epilogue: Extended Heim Theory (EHT) ..... 73\n* 27 Epilogue: Extended Heim Theory (EHT)\n* ..... 73\n* 27.1 The \"Shadow Mass\" and the Bridge to \\(R_{8}\\) ..... 74\n* 27.1 The \"Shadow Mass\" and the Bridge to \\(R_{8}\\)\n* ..... 74\n* 28 Chat Part 2: Background Independence and the Metron ..... 74\n* 28 Chat Part 2: Background Independence and the Metron\n* ..... 74\n* 28.1 The Perspective of the Greats ..... 74\n* 28.1 The Perspective of the Greats\n* ..... 74\n* 28.2 Mr. H (Burkhard Heim) and the Metron ..... 75\n* 28.2 Mr. H (Burkhard Heim) and the Metron\n* ..... 75\n* In-Depth: The Quantization of Structure ..... 76\n* In-Depth: The Quantization of Structure\n* ..... 76\n* II The Mathematics of Discrete Space (Metron Calculus) ..... 78\n* II The Mathematics of Discrete Space (Metron Calculus)\n* ..... 78\n* 29 Metron Calculation Part 0: Beyond the Continuum ..... 78\n* 29 Metron Calculation Part 0: Beyond the Continuum\n* ..... 78\n* 29.1 The Quantization of Area ..... 78\n* 29.1 The Quantization of Area\n* ..... 78\n* 29.2 A Teaser for Metronic Differentiation ..... 79\n* 29.2 A Teaser for Metronic Differentiation\n* ..... 79\n* In-Depth: The Mapping of the Manifolds ..... 79\n* In-Depth: The Mapping of the Manifolds\n* ..... 79\n* 30 Metron Calculations Part 1: Basic Operations ..... 80\n* 30 Metron Calculations Part 1: Basic Operations\n* ..... 80\n* 30.1 The Dream Message ..... 80\n* 30.1 The Dream Message\n* ..... 80\n* 30.2 1. Metron Differentiation ..... 81\n* 30.2 1. Metron Differentiation\n* ..... 81\n* 30.3 2. Metron Integration ..... 81\n* 30.3 2. Metron Integration\n* ..... 81\n* 30.4 3. Higher-order Metron Differential ..... 82\n* 30.4 3. Higher-order Metron Differential\n* ..... 82\n* 30.5 4. Linearity ..... 82\n* 30.5 4. Linearity\n* ..... 82\n* 30.6 5. Constant Rule ..... 82\n* 30.6 5. Constant Rule\n* ..... 82\n* 30.7 6. Constant Multiple ..... 82\n* 30.7 6. Constant Multiple\n* ..... 82\n* 30.8 7. Product Rule ..... 82\n* 30.8 7. Product Rule\n* ..... 82\n* 30.9 8. Quotient Rule ..... 82\n* 30.9 8. Quotient Rule\n* ..... 82\n* In-Depth: The Formalism of Metron Selectors ..... 83\n* In-Depth: The Formalism of Metron Selectors\n* ..... 83\n* 31 Metron Calculations Part 2: Advanced Operations ..... 84\n* 31 Metron Calculations Part 2: Advanced Operations\n* ..... 84\n* 31.1 9. Maximum and Minimum ..... 84\n* 31.1 9. Maximum and Minimum\n* ..... 84\n* 31.2 10. Dividing and Combining Integration Intervals ..... 84\n* 31.2 10. Dividing and Combining Integration Intervals\n* ..... 84\n* 31.3 11. Symmetry of Integral Intervals ..... 84\n* 31.3 11. Symmetry of Integral Intervals\n* ..... 84\n* 31.4 12. Differentiation of the Indefinite Integral ..... 85\n* 31.4 12. Differentiation of the Indefinite Integral\n* ..... 85\n* 31.5 13. Exchange of Order ..... 85\n* 31.5 13. Exchange of Order\n* ..... 85\n* 31.6 14. Partial Integration ..... 85\n* 31.6 14. Partial Integration\n* ..... 85\n* 31.7 15. Integral of the Quotient ..... 85\n* 31.7 15. Integral of the Quotient\n* ..... 85\n* 31.8 16. Logarithmic and Exponential Functions ..... 85\n* 31.8 16. Logarithmic and Exponential Functions\n* ..... 85\n* 31.9 17. Exponential Functions ..... 86\n* 31.9 17. Exponential Functions\n* ..... 86\n* 31.1018. General Function Composition ..... 86\n* 31.1018. General Function Composition\n* ..... 86\n* In-Depth: The Fundamental Theorem of Metron Calculus ..... 86\n* In-Depth: The Fundamental Theorem of Metron Calculus\n* ..... 86\n* 32 Metron Calculations Part 3: Multivariate Analysis ..... 87\n* 32 Metron Calculations Part 3: Multivariate Analysis\n* ..... 87\n* 32.1 19. Multivariate Metron Functions ..... 88\n* 32.1 19. Multivariate Metron Functions\n* ..... 88\n* 32.2 20. Partial Derivative ..... 88\n* 32.2 20. Partial Derivative\n* ..... 88\n* 32.3 21. Commutativity ..... 88\n* 32.3 21. Commutativity\n* ..... 88\n* 32.4 22. Composite Functions ..... 88\n* 32.4 22. Composite Functions\n* ..... 88\n* 32.5 23. Multiple Integrals ..... 88\n* 32.5 23. Multiple Integrals\n* ..... 88\n* 32.6 24. Convergence and Limits ..... 88\n* 32.6 24. Convergence and Limits\n* ..... 88\n* 32.7 25. Sequential Limits ..... 89\n* 32.7 25. Sequential Limits\n* ..... 89\n* 32.8 26. Commutativity of Limits ..... 89\n* 32.8 26. Commutativity of Limits\n* ..... 89\n* 32.9 27. Homogeneous Metron Functions ..... 89\n* 32.9 27. Homogeneous Metron Functions\n* ..... 89\n* 32.1028. Euler Analogy for Metrons ..... 89\n* 32.1028. Euler Analogy for Metrons\n* ..... 89\n* 32.1129. Positive and Negative Symmetry ..... 89\n* 32.1129. Positive and Negative Symmetry\n* ..... 89\n* 32.1230. Homogeneity of Metronic Derivatives ..... 89\n* 32.1230. Homogeneity of Metronic Derivatives\n* ..... 89\n* 32.1331. Conserved Quantities ..... 90\n* 32.1331. Conserved Quantities\n* ..... 90\n* In-Depth: The 6D Coordinate Space ..... 90\n* In-Depth: The 6D Coordinate Space\n* ..... 90\n* 33 Metron Calculations Part 4: Selector Theory I ..... 91\n* 33 Metron Calculations Part 4: Selector Theory I\n* ..... 91\n* 33.1 Prologue: Context and Worldview ..... 91\n* 33.1 Prologue: Context and Worldview\n* ..... 91\n* 33.2 1. The Selector Concept ..... 91\n* 33.2 1. The Selector Concept\n* ..... 91\n* 33.3 2. Assignment Selectors (Zuordnungsselektors) ..... 92\n* 33.3 2. Assignment Selectors (Zuordnungsselektors)\n* ..... 92\n* 33.4 3. Function Selectors (Funktionalselector) ..... 92\n* 33.4 3. Function Selectors (Funktionalselector)\n* ..... 92\n* 33.5 4. Zero Selector (Nullselektor) ..... 92\n* 33.5 4. Zero Selector (Nullselektor)\n* ..... 92\n* 33.6 5. Identity Selector (Einheitsselektor) ..... 92\n* 33.6 5. Identity Selector (Einheitsselektor)\n* ..... 92\n* 33.7 6. Algebraic Properties ..... 92\n* 33.7 6. Algebraic Properties\n* ..... 92\n* 33.8 7. Constant Selector ..... 92\n* 33.8 7. Constant Selector\n* ..... 92\n* 33.9 8. Metron Vectors ..... 93\n* 33.9 8. Metron Vectors\n* ..... 93\n* 33.109. Metron Vector Fields ..... 93\n* 33.109. Metron Vector Fields\n* ..... 93\n* 33.1110. Metron Tensors ..... 93\n* 33.1110. Metron Tensors\n* ..... 93\n* In-Depth: The Logical Structure of Selector Theory ..... 94\n* In-Depth: The Logical Structure of Selector Theory\n* ..... 94\n* 34 Metron Calculations Part 5: Selector Theory II ..... 94\n* 34 Metron Calculations Part 5: Selector Theory II\n* ..... 94\n* 34.1 11. Orientation Matrix and Tensor Analysis ..... 95\n* 34.1 11. Orientation Matrix and Tensor Analysis\n* ..... 95\n* 34.2 12. Transpose and Component Notation ..... 95\n* 34.2 12. Transpose and Component Notation\n* ..... 95\n* 34.3 13. Hermitian and Anti-Hermitian ..... 95\n* 34.3 13. Hermitian and Anti-Hermitian\n* ..... 95\n* 34.4 14. Trace (Spur) ..... 96\n* 34.4 14. Trace (Spur)\n* ..... 96\n* 34.5 15. Tensor and Scalar Actions ..... 96\n* 34.5 15. Tensor and Scalar Actions\n* ..... 96\n* 34.6 16. DIV, ROT, GRAD - Analogies of Vector Analysis ..... 96\n* 34.6 16. DIV, ROT, GRAD - Analogies of Vector Analysis\n* ..... 96\n* 34.7 17. Properties of DIV, ROT, and GRAD ..... 96\n* 34.7 17. Properties of DIV, ROT, and GRAD\n* ..... 96\n* 34.8 18. Some Metron Integral Theorems ..... 97\n* 34.8 18. Some Metron Integral Theorems\n* ..... 97\n* 34.9 20. Selector Equations for the Fibonacci Sequence ..... 97\n* 34.9 20. Selector Equations for the Fibonacci Sequence\n* ..... 97\n* In-Depth: The Eigenvalue Mapping in \\(R_{6}\\) ..... 98\n* In-Depth: The Eigenvalue Mapping in \\(R_{6}\\)\n* ..... 98\n* 35 Metron Calculations Part 6: Primitive Structure Tensors I ..... 99\n* 35 Metron Calculations Part 6: Primitive Structure Tensors I\n* ..... 99\n* 35.1 3. Selector theory of primitive structure tensors ..... 100\n* 35.1 3. Selector theory of primitive structure tensors\n* ..... 100\n* 35.2 Multidimensionalization ..... 101\n* 35.2 Multidimensionalization\n* ..... 101\n* 35.3 Dimensionality Relation ..... 101\n* 35.3 Dimensionality Relation\n* ..... 101\n* In-Depth: The Geometrization of Entire Physics ..... 102\n* In-Depth: The Geometrization of Entire Physics\n* ..... 102\n* 36 Metron Calculations Part 7: Primitive Structure Tensors II ..... 103\n* 36 Metron Calculations Part 7: Primitive Structure Tensors II\n* ..... 103\n* 36.1 General Coordinate Systems ..... 103\n* 36.1 General Coordinate Systems\n* ..... 103\n* 36.2 Geodesics and Volume Elements ..... 104\n* 36.2 Geodesics and Volume Elements\n* ..... 104\n* In-Depth: The Quantized Metric and Invariance ..... 105\n* In-Depth: The Quantized Metric and Invariance\n* ..... 105\n* 37 Metron Calculations Part 8: Metron Hyperstructure I ..... 106\n* 37 Metron Calculations Part 8: Metron Hyperstructure I\n* ..... 106\n* 37.1 4. Metron Hyperstructure and Metronization Process ..... 106\n* 37.1 4. Metron Hyperstructure and Metronization Process\n* ..... 106\n* In-Depth: The Dimensional Logic of Hyperstructure ..... 107\n* In-Depth: The Dimensional Logic of Hyperstructure\n* ..... 107\n* 38 Metron Calculations Part 9: Metron Hyperstructure II ..... 108\n* 38 Metron Calculations Part 9: Metron Hyperstructure II\n* ..... 108\n* 38.1 Metron Spin and Orientation ..... 108\n* 38.1 Metron Spin and Orientation\n* ..... 108\n* 38.2 Steps of Metronization ..... 109\n* 38.2 Steps of Metronization\n* ..... 109\n* In-Depth: The Geometrical Origin of Fields ..... 110\n* In-Depth: The Geometrical Origin of Fields\n* ..... 110\n* 39 Metron Calculations Part 10: Polymetric Condensation (1/4) ..... 111\n* 39 Metron Calculations Part 10: Polymetric Condensation (1/4)\n* ..... 111\n* 39.1 Extension of the Three-Pointer Symbol ..... 111\n* 39.1 Extension of the Three-Pointer Symbol\n* ..... 111\n* 39.2 Analysis of the Composition Field ..... 111\n* 39.2 Analysis of the Composition Field\n* ..... 111\n* 39.3 Non-Hermitian Components and Sieve Operators ..... 112\n* 39.3 Non-Hermitian Components and Sieve Operators\n* ..... 112\n* In-Depth: The Geodetic Basis of Condensation ..... 113\n* In-Depth: The Geodetic Basis of Condensation\n* ..... 113\n* 40 Metron Calculation Part 11: Polymetric Condensation (2/4) ..... 113\n* 40 Metron Calculation Part 11: Polymetric Condensation (2/4)\n* ..... 113\n* 40.1 Introduction: From General Relativity to Heim Space ..... 113\n* 40.1 Introduction: From General Relativity to Heim Space\n* ..... 113\n* 40.2 Metron Condensation and Lattice Kernel ..... 114\n* 40.2 Metron Condensation and Lattice Kernel\n* ..... 114\n* 40.3 Connection and the Covariant Derivative ..... 114\n* 40.3 Connection and the Covariant Derivative\n* ..... 114\n* 40.3.1 Metronization of the Christoffel Symbol of the First Kind ..... 114\n* 40.3.1 Metronization of the Christoffel Symbol of the First Kind\n* ..... 114\n* 40.3.2 Metronization of the Christoffel Symbol of the Second Kind ..... 114\n* 40.3.2 Metronization of the Christoffel Symbol of the Second Kind\n* ..... 114\n* In-Depth: The Eigenvalue Mapping of Connections ..... 115\n* In-Depth: The Eigenvalue Mapping of Connections\n* ..... 115\n* 41 Metron Calculation Part 12: Polymetric Condensation (3/4) ..... 115\n* 41 Metron Calculation Part 12: Polymetric Condensation (3/4)\n* ..... 115\n* 41.1 Metronization of Geodesic Equations ..... 115\n* 41.1 Metronization of Geodesic Equations\n* ..... 115\n* 41.2 Elementary Capacitors and Metric Determinants ..... 116\n* 41.2 Elementary Capacitors and Metric Determinants\n* ..... 116\n* 41.3 Covariant Derivative and Condensed Field Selector ..... 116\n* 41.3 Covariant Derivative and Condensed Field Selector\n* ..... 116\n* In-Depth: Proof of \\(R_{6}\\) as Hyperspace ..... 117\n* In-Depth: Proof of \\(R_{6}\\) as Hyperspace\n* ..... 117\n* 42 Metron Calculation Part 13: Polymetric Condensation (4/4) ..... 117\n* 42 Metron Calculation Part 13: Polymetric Condensation (4/4)\n* ..... 117\n* 42.1 Prologue: The End of Censorship? ..... 117\n* 42.1 Prologue: The End of Censorship?\n* ..... 117\n* 42.2 Approximation Conditions ..... 118\n* 42.2 Approximation Conditions\n* ..... 118\n* 42.2.1 The Divergence and Gradient Limits ..... 118\n* 42.2.1 The Divergence and Gradient Limits\n* ..... 118\n* 42.3 The Commutator of the Metron Function ..... 118\n* 42.3 The Commutator of the Metron Function\n* ..... 118\n* 42.4 Hermitian Symmetry and Tensor Selectors ..... 118\n* 42.4 Hermitian Symmetry and Tensor Selectors\n* ..... 118\n* 42.5 Correlation Tensor and the Metron Hyperstructure ..... 119\n* 42.5 Correlation Tensor and the Metron Hyperstructure\n* ..... 119\n* 43 The World Selector and the Basic Hermetry Problem ..... 119\n* 43 The World Selector and the Basic Hermetry Problem\n* ..... 119\n* 43.1 Structural Condensation Steps ..... 119\n* 43.1 Structural Condensation Steps\n* ..... 119\n* 43.2 Hermetry Forms and Eigenvalue Ratios ..... 119\n* 43.2 Hermetry Forms and Eigenvalue Ratios\n* ..... 119\n* 43.2.1 Substitution Steps ..... 120\n* 43.2.1 Substitution Steps\n* ..... 120\n* 43.3 The Gradient Problem and Integration ..... 120\n* 43.3 The Gradient Problem and Integration\n* ..... 120\n* 43.4 The Fundamental Structural Integral ..... 120\n* 43.4 The Fundamental Structural Integral\n* ..... 120",
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"title": "heimUFT_FOX_1a8628635f",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
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"latex": "\\approx 6.15 \\times 10^{-70} \\mathrm{~m}^{2}",
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},
{
"title": "heimUFT_FOX_e1cf266d2c",
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"latex": "\\vec{F}_{E}= q(\\vec{E}+\\vec{v} \\times \\vec{B})",
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},
{
"title": "heimUFT_FOX_b82f6d73f8",
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"latex": "d \\vec{z}^{*}= \\vec{z}_{, k}^{*} d x^{k}",
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},
{
"title": "heimUFT_FOX_53bdf29730",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
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"latex": "R_{-4} \\left(x_{-4}=i c t\\right)",
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},
{
"title": "heimUFT_FOX_ba9a20e659",
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"latex": "d \\vec{z}_{p}^{-}= \\sum d \\vec{\\xi}_{p}^{(j)}",
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},
{
"title": "heimUFT_FOX_c3423c0ec4",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
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"latex": "\\Gamma_{k m}^{i}= \\left.\\Gamma_{(+) k m}^{i}+\\Gamma_{(-) k m)}^{i}\\right)",
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},
{
"title": "heimUFT_FOX_ca82533c41",
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"latex": "R_{k m m}^{k}= 0 \\Longrightarrow A_{m m}=0",
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},
{
"title": "heimUFT_FOX_f0a0968865",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
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"latex": "p= 1,2,3,4)",
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},
{
"title": "heimUFT_FOX_5f8e0f1a15",
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"latex": "H_{1}=0.4203 \\times 10^{-18} \\mathrm{~s}^{-1}",
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},
{
"title": "heimUFT_FOX_f242a26254",
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"latex": "[{{heimUFT_0||CIT}}, {{heimUFT_N||CIT}}], \\delta \\varphi",
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},
{
"title": "heimUFT_FOX_47b1627c31",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
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"latex": "[{{heimUFT_1||CIT}}, {{heimUFT_N||CIT}}]",
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},
{
"title": "heimUFT_FOX_b0ad445ea2",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
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"latex": "[{{heimUFT_2||CIT}}, {{heimUFT_N||CIT}}]",
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},
{
"title": "heimUFT_FOX_28f9950105",
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"latex": "\\ddot{x}^{i}+ \\Gamma_{k l}^{i} \\dot{x}^{k} \\dot{x}^{l}=0",
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},
{
"title": "heimUFT_FOX_df92540837",
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"latex": "\\alpha=\\sqrt{{heimUFT_p||CIT}}{\\tau}",
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},
{
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"latex": "s p_{j=l}{ }^{m} \\bar{C}=\\left\\{{ }^{{{heimUFT_m-2||CIT}}}\\left[\\sum_{l=1}^{L} \\prod_{k=1}^{j-1} ; C_{i_{k}} ; C_{j} ; \\prod_{k=j+1}^{l-1} ; C_{i_{k}} ; C_{l} ; \\prod_{k=l+1}^{m} ; C_{i_{k}}\\right]_{L}={ }^{m-2} \\bar{C}\\right.",
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{
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"latex": "\\phi= 0 \\Longleftrightarrow \\mathrm{ROT}_{\\mathrm{L}} \\mathrm{GRAD}_{\\mathrm{L}}=2 0",
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},
{
"title": "heimUFT_FOX_9c4b4680b7",
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"latex": "\\varphi\\left(n_{i}\\right)_{1}^{L}=\\varphi\\left(x_{k}\\right)_{1}^{N}, \\quad L= \\binom{N}{p}",
"displayMode": "false"
},
{
"title": "heimUFT_FOX_4a1ddd4d46",
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"latex": "\\check{\\partial} x_{i}=\\sum_{k=1}^{N} \\check{\\partial}_{k} x_{i}= \\alpha_{i} \\sum_{k=1}^{N} \\breve{\\partial}_{k} n_{i}=\\alpha_{i}",
"displayMode": "false"
},
{
"title": "heimUFT_FOX_3dfd048f3e",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
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"latex": "\\alpha_{i}=\\kappa_{i} \\sqrt{{heimUFT_p||CIT}}{\\tau}",
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},
{
"title": "heimUFT_FOX_cbd56fa746",
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"type": "text/vnd.tiddlywiki",
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"latex": "\\alpha^{\\underline{i}}=\\kappa^{\\underline{i}} \\sqrt{{heimUFT_p||CIT}}{\\tau}",
"displayMode": "false"
},
{
"title": "heimUFT_FOX_8248ebb9d0",
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"type": "text/vnd.tiddlywiki",
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"latex": "\\lim \\Delta x^{i} \\Delta x^{k}=d x^{i} d x^{\\underline{k}}=\\kappa^{i} \\kappa^{\\underline{k}} \\sqrt{{heimUFT_p||CIT}}{\\tau^{2}}",
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},
{
"title": "heimUFT_FOX_ded9bd948c",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula synthetic heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"latex": "\\alpha(p, \\tau)=\\sqrt{{heimUFT_p||CIT}}{\\tau^{-2}} f(p, \\tau)",
"displayMode": "false"
},
{
"title": "heimUFT_FOX_1a44034f87",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula synthetic heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"latex": "\\frac{\\partial V^{\\prime}}{\\partial V}=\\frac{\\alpha^{\\prime}}{\\alpha} \\sqrt{{heimUFT_p||CIT}}{\\tau}",
"displayMode": "false"
},
{
"title": "heimUFT_FOX_4111866343",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula synthetic heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"latex": "C_{k}=\\kappa_{k} \\sqrt{{heimUFT_p||CIT}}{\\tau}()_{k}",
"displayMode": "false"
},
{
"title": "heimUFT_FOX_b4553b4c97",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula synthetic heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"latex": "x^{\\underline{k}}=C^{\\underline{k}} ; n=\\kappa^{\\underline{k}} \\sqrt{{heimUFT_p||CIT}}{\\tau}()^{\\underline{k}} ; n",
"displayMode": "false"
},
{
"title": "heimUFT_FOX_af5e53dd5e",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula synthetic heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"latex": "2 \\bar{\\kappa}^{2}=2 \\bar{\\kappa}_{+}+2 \\bar{\\kappa}_{-} \\neq 2 \\overline{\\mathcal{K}}^{x}",
"displayMode": "false"
},
{
"title": "heimUFT_FOX_bd026ee4be",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula synthetic heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"latex": "\\left[\\begin{array}{c}\\widehat{c d} \\\\ -+a b\\end{array}\\right]= \\widehat{[\\kappa]} \\neq \\hat{0}",
"displayMode": "false"
},
{
"title": "heimUFT_FOX_8788de7ffa",
"text": "<$latex text={{!!latex}} displayMode={{!!displayMode}} />",
"type": "text/vnd.tiddlywiki",
"tags": "formula synthetic heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289",
"latex": "\\left[\\begin{array}{cc}i & i\\end{array}\\right]= \\left[{ }_{m}{ }^{i} l_{l}\\right]",
"displayMode": "false"
},
{
"title": "heimUFT",
"text": "! heimUFT\n\n* Total Pages: 121\n* Total Sections: 367\n* Total Paragraphs: 717\n* Total Equations: 312\n* Total Formulas: 1020\n\n!! Top-level Sections\n\n<$list filter=\"[tag[section]heimUFT]!has[parent_section]] [tag[section]parent_section[heimUFT]]\" variable=\"sec\">\n * <$link to=<>><>\n\n",
"type": "text/vnd.tiddlywiki",
"tags": "document heimUFT",
"created": "20260602103524289",
"modified": "20260602103524289"
}
]