1804.10694v5: formula evidence

The rendered column is KaTeX, and KaTeX has no preamble. It cannot use \usepackage or this document’s own macros. Corpus-wide, \bm occurs 327 times, \Perp is defined by no package and spans 10 documents, and 11,088 of 11,624 undefined occurrences are the source document’s own macros. A row that looks wrong here may be correct, and one that looks right here may not compile. The LaTeX report renders through the document’s own preamble and is the surface to judge from.

56 rows

Inline formulas (first occurrence) (56)

The page, the confidence and the picture of an inline formula are its HOST LINE's --- a formula has none of its own. A line's confidence is not a formula's.

Identifier	Page	Conf.	LaTeX source
1804.10694v5_FO0001	1	1.000	C=\alpha A B+\beta C
1804.10694v5_FO0002	2	0.995	2.3 \times
1804.10694v5_FO0003	4	1.000	32 \times 32
1804.10694v5_FO0004	4	0.560	\mathbf{C}
1804.10694v5_FO0005	4	0.560	\mathbf{P}
1804.10694v5_FO0006	4	0.560	\mathbf{b}
1804.10694v5_FO0007	4	0.999	(\mathrm{i}, \mathrm{j})
1804.10694v5_FO0008	4	1.000	t 1 \times t 2
1804.10694v5_FO0009	4	1.000	P
1804.10694v5_FO0010	4	1.000	C
1804.10694v5_FO0013	5	0.374	((\mathrm{N}-2) \% 32,32)+2)
1804.10694v5_FO0014	5	0.725	((\mathrm{M}-2) \% 32,32)+2)
1804.10694v5_FO0015	6	0.817	j 0
1804.10694v5_FO0016	6	0.943	[\mathrm{n} *((\mathrm{~N}-2) /
1804.10694v5_FO0017	6	0.943	) \ldots(\mathrm{n}+1) *((\mathrm{~N}-2) /
1804.10694v5_FO0018	6	0.943	), , ]
1804.10694v5_FO0019	6	0.860	\mathrm{n} *(\mathrm{~N}-2) /
1804.10694v5_FO0020	6	0.914	(\mathrm{n}+1) *((\mathrm{~N}-2) /
1804.10694v5_FO0021	6	0.914	)
1804.10694v5_FO0022	6	0.982	\mathrm{n}+1
1804.10694v5_FO0023	6	1.000	M \times 2 \times 3
1804.10694v5_FO0024	6	0.997	\operatorname{lin}(0,0,0)
1804.10694v5_FO0025	7	1.000	i
1804.10694v5_FO0026	7	1.000	j
1804.10694v5_FO0027	7	1.000	S 1(i, j)
1804.10694v5_FO0028	7	1.000	S 2(i+2, j+2)
1804.10694v5_FO0029	7	1.000	\{b y(i, j, c): 0 \leq i<N-2 \wedge 0 \leq j<M-2 \wedge 0 \leq
1804.10694v5_FO0030	7	1.000	c<3\}
1804.10694v5_FO0031	7	0.555	(i, j, c)
1804.10694v5_FO0032	7	1.000	0 \leq i<N-2 \wedge 0 \leq j<M-2 \wedge 0 \leq c<3
1804.10694v5_FO0033	7	0.968	(i / 32) \wedge j 0=
1804.10694v5_FO0034	7	0.968	(j / 32) \wedge i 1=i \% 32 \wedge j 1=j \% 32 \wedge 0 \leq i<
1804.10694v5_FO0035	7	1.000	N-2 \wedge 0 \leq j<M-2 \wedge 0 \leq c<3\}:(b x(i 0 * 32+i 1, j 0 * 32+j 1, c)+
1804.10694v5_FO0036	7	1.000	b x(i 0 * 32+i 1+1, j 0 * 32+j 1, c)+b x(i 0 * 32+i 1+2, j 0 * 32+j 1, c)) / 3
1804.10694v5_FO0037	7	0.792	g p u B
1804.10694v5_FO0038	7	1.000	i 0
1804.10694v5_FO0039	7	1.000	(i 0, j 0)
1804.10694v5_FO0040	7	0.973	S 0(0,0,0)
1804.10694v5_FO0041	7	0.818	S 0(0,0,1)
1804.10694v5_FO0042	7	0.818	S 0(0, i, 0)
1804.10694v5_FO0043	7	1.000	S 0(1, i, 0)
1804.10694v5_FO0044	8	1.000	c(i, j)
1804.10694v5_FO0045	8	1.000	c(i \% 2, j \% 2)
1804.10694v5_FO0046	8	1.000	c(j, i)
1804.10694v5_FO0047	8	0.971	[c, i, j]
1804.10694v5_FO0048	9	0.957	1060 \times 1060
1804.10694v5_FO0049	9	1.000	512 \times 512
1804.10694v5_FO0050	10	0.963	3 \times 3,5 \times 5
1804.10694v5_FO0051	10	0.992	7 \times 7,9 \times 9
1804.10694v5_FO0052	10	0.992	11 \times 11
1804.10694v5_FO0053	10	0.991	\mathrm{x}>=
1804.10694v5_FO0054	10	0.955	2112 \times 3520 \mathrm{RGB}
1804.10694v5_FO0055	10	0.856	\geq 1
1804.10694v5_FO0056	11	0.989	3.25 \times
1804.10694v5_FO0057	11	0.718	i<0, N
1804.10694v5_FO0058	11	0.718	i>N, i

Identifier

Page

Conf.

LaTeX source

Rendered

Image

1804.10694v5_FO0001

1.000

C=\alpha A B+\beta C

1804.10694v5_FO0002

0.995

2.3 \times

1804.10694v5_FO0003

1.000

32 \times 32

1804.10694v5_FO0004

0.560

\mathbf{C}

1804.10694v5_FO0005

0.560

\mathbf{P}

1804.10694v5_FO0006

0.560

\mathbf{b}

1804.10694v5_FO0007

0.999

(\mathrm{i}, \mathrm{j})

1804.10694v5_FO0008

1.000

t 1 \times t 2

1804.10694v5_FO0009

1.000

1804.10694v5_FO0010

1.000

1804.10694v5_FO0013

0.374

((\mathrm{N}-2) \% 32,32)+2)

1804.10694v5_FO0014

0.725

((\mathrm{M}-2) \% 32,32)+2)

1804.10694v5_FO0015

0.817

j 0

1804.10694v5_FO0016

0.943

[\mathrm{n} *((\mathrm{~N}-2) /

1804.10694v5_FO0017

0.943

) \ldots(\mathrm{n}+1) *((\mathrm{~N}-2) /

1804.10694v5_FO0018

0.943

), *, *]

1804.10694v5_FO0019

0.860

\mathrm{n} *(\mathrm{~N}-2) /

1804.10694v5_FO0020

0.914

(\mathrm{n}+1) *((\mathrm{~N}-2) /

1804.10694v5_FO0021

0.914

)

1804.10694v5_FO0022

0.982

\mathrm{n}+1

1804.10694v5_FO0023

1.000

M \times 2 \times 3

1804.10694v5_FO0024

0.997

\operatorname{lin}(0,0,0)

1804.10694v5_FO0025

1.000

1804.10694v5_FO0026

1.000

1804.10694v5_FO0027

1.000

S 1(i, j)

1804.10694v5_FO0028

1.000

S 2(i+2, j+2)

1804.10694v5_FO0029

1.000

\{b y(i, j, c): 0 \leq i<N-2 \wedge 0 \leq j<M-2 \wedge 0 \leq

1804.10694v5_FO0030

1.000

c<3\}

1804.10694v5_FO0031

0.555

(i, j, c)

1804.10694v5_FO0032

1.000

0 \leq i<N-2 \wedge 0 \leq j<M-2 \wedge 0 \leq c<3

1804.10694v5_FO0033

0.968

(i / 32) \wedge j 0=

1804.10694v5_FO0034

0.968

(j / 32) \wedge i 1=i \% 32 \wedge j 1=j \% 32 \wedge 0 \leq i<

1804.10694v5_FO0035

1.000

N-2 \wedge 0 \leq j<M-2 \wedge 0 \leq c<3\}:(b x(i 0 * 32+i 1, j 0 * 32+j 1, c)+

1804.10694v5_FO0036

1.000

b x(i 0 * 32+i 1+1, j 0 * 32+j 1, c)+b x(i 0 * 32+i 1+2, j 0 * 32+j 1, c)) / 3

1804.10694v5_FO0037

0.792

g p u B

1804.10694v5_FO0038

1.000

i 0

1804.10694v5_FO0039

1.000

(i 0, j 0)

1804.10694v5_FO0040

0.973

S 0(0,0,0)

1804.10694v5_FO0041

0.818

S 0(0,0,1)

1804.10694v5_FO0042

0.818

S 0(0, i, 0)

1804.10694v5_FO0043

1.000

S 0(1, i, 0)

1804.10694v5_FO0044

1.000

c(i, j)

1804.10694v5_FO0045

1.000

c(i \% 2, j \% 2)

1804.10694v5_FO0046

1.000

c(j, i)

1804.10694v5_FO0047

0.971

[c, i, j]

1804.10694v5_FO0048

0.957

1060 \times 1060

1804.10694v5_FO0049

1.000

512 \times 512

1804.10694v5_FO0050

0.963

3 \times 3,5 \times 5

1804.10694v5_FO0051

0.992

7 \times 7,9 \times 9

1804.10694v5_FO0052

0.992

11 \times 11

1804.10694v5_FO0053

0.991

\mathrm{x}>=

1804.10694v5_FO0054

0.955

2112 \times 3520 \mathrm{RGB}

1804.10694v5_FO0055

0.856

\geq 1

1804.10694v5_FO0056

0.989

3.25 \times

1804.10694v5_FO0057

0.718

i<0, N

1804.10694v5_FO0058

0.718

i>N, i