killing1889: formula evidence

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763 rows

Inline formulas (first occurrence) (763)

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.

IdentifierPageConf.LaTeX sourceRenderedImage
killing1889_FO000120.880rkilling1889_FO0001
killing1889_FO000220.931X_{1} f \ldots X_{r} fkilling1889_FO0002
killing1889_FO000320.523\left(X_{i}, X_{x}\right)killing1889_FO0003
killing1889_FO000420.548(\iota x \lambda)killing1889_FO0004
killing1889_FO000520.925\iota, xkilling1889_FO0005
killing1889_FO000620.925m(<r)killing1889_FO0006
killing1889_FO000720.8201 \ldots mkilling1889_FO0007
killing1889_FO000820.820\frac{m(m-1)}{2}killing1889_FO0008
killing1889_FO000920.820\left(X_{i} X_{x}\right)killing1889_FO0009
killing1889_FO001020.820X_{1} f \ldots X_{m} fkilling1889_FO0010
killing1889_FO001120.577\iota=1 \ldots m, \varrho=1 \ldots rkilling1889_FO0011
killing1889_FO001220.577\left(X_{\imath} X_{\rho^{\prime}}\right)killing1889_FO0012
killing1889_FO001320.927\Sigma \eta_{i} X_{i} fkilling1889_FO0013
killing1889_FO001420.659r+1killing1889_FO0014
killing1889_FO001520.659\omega, \xi_{1} \ldots \xi_{r}killing1889_FO0015
killing1889_FO001620.927\omegakilling1889_FO0016
killing1889_FO001720.909\xi_{1}: \xi_{2}: \cdots: \xikilling1889_FO0017
killing1889_FO001820.928\psi_{1}(\eta), \psi_{2}(\eta) \ldots \psi_{r-1}(\eta)killing1889_FO0018
killing1889_FO001920.909lkilling1889_FO0019
killing1889_FO002030.911kkilling1889_FO0020
killing1889_FO002130.521\psi_{r-1}(\eta) \ldots \psi_{r-2+1}(\eta)killing1889_FO0021
killing1889_FO002230.521\psi_{r-1}(\eta)killing1889_FO0022
killing1889_FO002330.898\psi_{r-1}(\eta) \ldots \psi_{r-k+1}(\eta)killing1889_FO0023
killing1889_FO002430.563(r-k+1)^{\text {tea }}killing1889_FO0024
killing1889_FO002530.316\left|\gamma_{1 x}\right|=\left|\sum c_{\rho_{2 x}} \eta_{e}\right|killing1889_FO0025
killing1889_FO002630.915=kkilling1889_FO0026
killing1889_FO002730.186\omega_{t}killing1889_FO0027
killing1889_FO002830.186\omega_{x}killing1889_FO0028
killing1889_FO002930.186a_{t x}killing1889_FO0029
killing1889_FO003030.186a_{x i}killing1889_FO0030
killing1889_FO003130.920\omega_{i}killing1889_FO0031
killing1889_FO003230.920\omega_{i}+a_{i x} \omega_{x}killing1889_FO0032
killing1889_FO003330.360\omega_{x}+a_{x} \omega_{c}killing1889_FO0033
killing1889_FO003430.742akilling1889_FO0034
killing1889_FO003530.742\omega_{i}+a \omega_{x}killing1889_FO0035
killing1889_FO003630.742a_{i}killing1889_FO0036
killing1889_FO003730.840a_{i x}killing1889_FO0037
killing1889_FO003830.320xkilling1889_FO0038
killing1889_FO003930.929a_{2 x}killing1889_FO0039
killing1889_FO004030.929\lambdakilling1889_FO0040
killing1889_FO004130.922a_{\times 2}killing1889_FO0041
killing1889_FO004230.9051 \ldots lkilling1889_FO0042
killing1889_FO004330.918l=2,4,6,7,8killing1889_FO0043
killing1889_FO004440.185\left|\sum \eta_{e} c_{e l x}\right|killing1889_FO0044
killing1889_FO004540.185\left|\gamma_{i x}\right|killing1889_FO0045
killing1889_FO004640.893X_{r} fkilling1889_FO0046
killing1889_FO004740.912\eta_{r} X_{r} f+\eta_{r-1} X_{r-1} fkilling1889_FO0047
killing1889_FO004840.915\varepsilonkilling1889_FO0048
killing1889_FO004940.896\eta_{1}=\eta_{2}=\cdots=\eta_{r-1}=0, \eta_{r}=1killing1889_FO0049
killing1889_FO005040.917X_{1} \ldots X_{r-2}killing1889_FO0050
killing1889_FO005140.887\left(X_{r} X_{2}\right) \ldots\left(X_{r} X_{r-2}\right)killing1889_FO0051
killing1889_FO005240.887X_{1} fkilling1889_FO0052
killing1889_FO005340.900(1, r, r-1)killing1889_FO0053
killing1889_FO005440.900\omega \varepsilon=0killing1889_FO0054
killing1889_FO005550.888mkilling1889_FO0055
killing1889_FO005650.897X_{1} f, X_{2} f \ldots X_{r-2} fkilling1889_FO0056
killing1889_FO005750.897\left(X_{r} X_{1}\right),\left(X_{r} X_{2}\right) \ldots\left(X_{r} X_{m}\right)killing1889_FO0057
killing1889_FO005850.899\left(X_{r} X_{m+1}\right) \ldotskilling1889_FO0058
killing1889_FO005950.876\left(X_{r} X_{r-2}\right)killing1889_FO0059
killing1889_FO006050.914(r, r-1, x)killing1889_FO0060
killing1889_FO006150.900X_{x} fkilling1889_FO0061
killing1889_FO006250.885\eta_{1} \ldots \eta_{r}killing1889_FO0062
killing1889_FO006350.8891<k<rkilling1889_FO0063
killing1889_FO006450.785r-1^{\text {ten }}killing1889_FO0064
killing1889_FO006550.921\xi_{1} \ldots \zeta_{r}killing1889_FO0065
killing1889_FO006650.908\Sigma \eta_{t} X_{t} fkilling1889_FO0066
killing1889_FO006750.887\left(\eta_{1} \ldots \eta_{r}\right)killing1889_FO0067
killing1889_FO006850.931(00 \ldots 01) \omega=0killing1889_FO0068
killing1889_FO006950.880r-i+1^{100}killing1889_FO0069
killing1889_FO007050.898i<kkilling1889_FO0070
killing1889_FO007150.518X_{r \rightarrow i} f \ldots X_{r-k+1} /killing1889_FO0071
killing1889_FO007260.829X_{1} f \ldots X_{r \rightarrow k} fkilling1889_FO0072
killing1889_FO007360.679\alpha, \beta=1 \cdots \gamma-kkilling1889_FO0073
killing1889_FO007460.797\left|e_{\alpha \beta}\right|killing1889_FO0074
killing1889_FO007560.925\alpha, \betakilling1889_FO0075
killing1889_FO007660.9251 \ldots r-kkilling1889_FO0076
killing1889_FO007760.925x, \lambdakilling1889_FO0077
killing1889_FO007860.9111 \ldots i-1killing1889_FO0078
killing1889_FO007960.911(r, r-x, r-\lambda)killing1889_FO0079
killing1889_FO008060.892X_{r}killing1889_FO0080
killing1889_FO008160.892X_{r}, X_{r-1} \ldots X_{r-i+1}killing1889_FO0081
killing1889_FO008260.856(r, r-\lambda, \alpha)killing1889_FO0082
killing1889_FO008360.890\left(X_{r-2} X_{\beta}\right)killing1889_FO0083
killing1889_FO008460.890m_{p} X_{r-k+1}killing1889_FO0084
killing1889_FO008560.890X_{r-k+1}killing1889_FO0085
killing1889_FO008660.914\sum e_{\alpha \beta} m_{\beta}=0killing1889_FO0086
killing1889_FO008760.914\alpha=1 \ldots r-kkilling1889_FO0087
killing1889_FO008860.914\left|e_{\alpha \beta}\right|=0killing1889_FO0088
killing1889_FO008960.909X_{r-k+2} \ldots X_{r-i}killing1889_FO0089
killing1889_FO009060.921X_{r-i+1} \ldots X_{r}killing1889_FO0090
killing1889_FO009160.915\alphakilling1889_FO0091
killing1889_FO009260.890(r, r-\lambda, r-i)killing1889_FO0092
killing1889_FO009370.371\left(X_{n-1} X_{n-i-1}\right)killing1889_FO0093
killing1889_FO009470.371X_{n}killing1889_FO0094
killing1889_FO009570.901X_{r-1} \ldots X_{r-i-1}, X_{r-i-2}killing1889_FO0095
killing1889_FO009670.901r-i-vkilling1889_FO0096
killing1889_FO009770.905r-i-\varrhokilling1889_FO0097
killing1889_FO009870.905r-i \ldots r-k+1killing1889_FO0098
killing1889_FO009970.285\left(X_{g} X_{v}\right)killing1889_FO0099
killing1889_FO010070.285X_{r} \ldots X_{r-l+1}killing1889_FO0100
killing1889_FO010170.916\sigmakilling1889_FO0101
killing1889_FO010270.916\taukilling1889_FO0102
killing1889_FO010370.645r-i-\nukilling1889_FO0103
killing1889_FO010470.571(r, r-i-v, r-i-\varrho)killing1889_FO0104
killing1889_FO010570.452\left(X_{r-i-v} X_{r-i-p}\right)killing1889_FO0105
killing1889_FO010670.452X_{r} \ldots X_{r-i+1}killing1889_FO0106
killing1889_FO010770.938X_{r} f, X_{r-1} f \ldots X_{r-k+1} fkilling1889_FO0107
killing1889_FO010870.919\nu_{1} \ldots \nu_{r-k}killing1889_FO0108
killing1889_FO010970.919\left(X_{r}, \nu_{1} X_{1}+\cdots+\nu_{r-k} X_{r-k}\right)=0killing1889_FO0109
killing1889_FO011070.666\frac{\mu_{1}}{\mu_{0}}, \frac{\mu_{2}}{\mu_{0}} \cdots \frac{\mu_{r-1}}{\mu_{0}}killing1889_FO0110
killing1889_FO011170.693\left(X_{r} X_{r-t-1}\right) \cdots\left(X_{r} X_{r-k+1}\right)killing1889_FO0111
killing1889_FO011270.898Xkilling1889_FO0112
killing1889_FO011370.898\left[X_{r} X_{r-1} \ldots X_{r-i+1}, X_{r-i}\right]killing1889_FO0113
killing1889_FO011470.922X_{r-i}, \ldotskilling1889_FO0114
killing1889_FO011570.922\left[X_{r} X_{r-1} \ldots X_{r-k+2}\right]killing1889_FO0115
killing1889_FO011670.922X_{r-k+2}killing1889_FO0116
killing1889_FO011770.910\left[X_{r} X_{r-1} \ldots X_{r-k+1}\right]killing1889_FO0117
killing1889_FO011870.872X_{r-1} \ldots X_{r-i+1}killing1889_FO0118
killing1889_FO011970.701X_{r \rightarrow i} \ldots X_{r-k+1}killing1889_FO0119
killing1889_FO012070.701\left(X_{r} X_{r-i}\right) \ldots\left(X_{r} X_{r-i}\right)killing1889_FO0120
killing1889_FO012170.910\left(X_{r} X_{r-1-1}\right)killing1889_FO0121
killing1889_FO012270.868\ldots\left(X_{r} X_{r-i}\right)killing1889_FO0122
killing1889_FO012370.868X_{r} \ldots X_{r-i+1}, X_{r-i} \ldots X_{r-i}killing1889_FO0123
killing1889_FO012470.690X_{r-i} \ldots X_{r-i}killing1889_FO0124
killing1889_FO012570.690\left(X_{r} X_{r-i-1}\right)killing1889_FO0125
killing1889_FO012670.889\ldots\left(X_{r} X_{r-i^{\prime \prime}}\right)killing1889_FO0126
killing1889_FO012770.889X_{r} \ldots X_{r-i} \ldots X_{r-i} \ldots X_{r-i}killing1889_FO0127
killing1889_FO012870.540X_{r \rightarrow-1} \ldots X_{r \rightarrow i^{\prime}}killing1889_FO0128
killing1889_FO012970.873\left(X_{r-2} X_{r-i}\right) \cdots\left(X_{r-2} X_{r-i}\right)killing1889_FO0129
killing1889_FO013070.461X_{r} X_{r-1} \ldots X_{r-i} \ldots X_{r-i}killing1889_FO0130
killing1889_FO013170.461\left(X_{r-i} X_{r-i-1}\right) \ldots\left(X_{r-2} X_{r-i^{\prime}}\right)killing1889_FO0131
killing1889_FO013270.657X_{r} \ldots X_{r \rightarrow-i}killing1889_FO0132
killing1889_FO013370.657X_{r-i-1} \ldots X_{r-f^{\prime}}killing1889_FO0133
killing1889_FO013480.891\psi_{r-1}(\eta) \ldotskilling1889_FO0134
killing1889_FO013580.895\psi_{r-k+1}(\eta)killing1889_FO0135
killing1889_FO013680.907X_{1} f \ldotskilling1889_FO0136
killing1889_FO013780.928X_{r-k} fkilling1889_FO0137
killing1889_FO013880.928X_{r-1} \ldots X_{r-k+1}killing1889_FO0138
killing1889_FO013980.909a_{1} \ldots a_{k-2}killing1889_FO0139
killing1889_FO014080.900X_{r-k+1} fkilling1889_FO0140
killing1889_FO014180.798\left(X_{r} X_{\alpha}\right)killing1889_FO0141
killing1889_FO014280.926r-kkilling1889_FO0142
killing1889_FO014380.921\omega_{1} \ldots \omega_{r-k}killing1889_FO0143
killing1889_FO014490.880(r, r-k+2, \alpha)killing1889_FO0144
killing1889_FO014590.929a_{k-2}=0killing1889_FO0145
killing1889_FO014690.894\psi_{r-1}(\eta), \psi_{r-2}(\eta) \ldots \psi_{r-2+1}(\eta)killing1889_FO0146
killing1889_FO014790.592r-k+1{ }^{\text {ten }}killing1889_FO0147
killing1889_FO014890.908\psi_{r-k}(\eta)killing1889_FO0148
killing1889_FO014990.908\etakilling1889_FO0149
killing1889_FO015090.889r-k+1^{\text {ten }}killing1889_FO0150
killing1889_FO015190.727r-k^{\text {ten }}killing1889_FO0151
killing1889_FO015290.727\gamma_{i x}=\sum \rho \eta_{\rho} c_{\rho i x}killing1889_FO0152
killing1889_FO015390.914(00 \ldots 01) kkilling1889_FO0153
killing1889_FO015490.919X_{r-1} f, \ldots X_{r-k+1} fkilling1889_FO0154
killing1889_FO015590.909\alpha_{0} \ldots \alpha_{x}, \beta_{0} \ldots \beta_{2} \ldotskilling1889_FO0155
killing1889_FO015690.891\left(X_{r} X_{1}\right),\left(X_{r} X_{2}\right) \ldots\left(X_{r} X_{r-k}\right)killing1889_FO0156
killing1889_FO015790.864\left(r, \varrho, \alpha_{0}\right),\left(r, \varrho, \alpha_{1}\right) \ldots\left(r, \varrho, \alpha_{n}\right)killing1889_FO0157
killing1889_FO015890.881\varrhokilling1889_FO0158
killing1889_FO015990.881r-1, \ldots r-k+1killing1889_FO0159
killing1889_FO016090.874\omega_{\beta}killing1889_FO0160
killing1889_FO016190.874\omega_{\alpha}killing1889_FO0161
killing1889_FO016290.395\left(X_{\rho} X_{1}\right) \ldots\left(X_{\rho} X_{r-k}\right)killing1889_FO0162
killing1889_FO0163100.829e_{2 \mu}killing1889_FO0163
killing1889_FO0164100.920X_{\alpha_{0}} fkilling1889_FO0164
killing1889_FO0165100.682X_{u_{0}} fkilling1889_FO0165
killing1889_FO0166100.682X_{1} f \ldots X_{r-k} fkilling1889_FO0166
killing1889_FO0167100.922l-1killing1889_FO0167
killing1889_FO0168100.938\omega_{a}killing1889_FO0168
killing1889_FO0169100.920\omega_{\alpha}=\omega_{\beta}=\omega_{\gamma}killing1889_FO0169
killing1889_FO0170100.920\omega=\omega_{\alpha}killing1889_FO0170
killing1889_FO0171100.496r-2^{\text {tea }}killing1889_FO0171
killing1889_FO0172100.496\left|\gamma_{i x}-\delta_{i x} \omega\right|=\left|c_{r i x}-\delta_{i x} \omega\right|killing1889_FO0172
killing1889_FO0173100.917X_{\rho} fkilling1889_FO0173
killing1889_FO0174100.925r-2^{\text {to }}killing1889_FO0174
killing1889_FO0175100.840r \rho \alpha_{0}killing1889_FO0175
killing1889_FO0176100.933X_{e} fkilling1889_FO0176
killing1889_FO0177100.550\left(X_{Q} X_{\alpha_{1}}\right)killing1889_FO0177
killing1889_FO0178100.791(l-1)killing1889_FO0178
killing1889_FO0179100.902l+1killing1889_FO0179
killing1889_FO0180110.886p=1killing1889_FO0180
killing1889_FO0181110.863\left(\xi_{1} \ldots \xi_{r}\right)killing1889_FO0181
killing1889_FO0182110.684\gamma_{i x} \midkilling1889_FO0182
killing1889_FO0183110.684k-1killing1889_FO0183
killing1889_FO0184110.684\left(\eta^{\prime}\right) \ldots\left(\eta^{(k-1)}\right)killing1889_FO0184
killing1889_FO0185110.829l>1killing1889_FO0185
killing1889_FO0186110.903\left(\eta^{\prime}\right),\left(\eta^{\prime \prime}\right) \ldots\left(\eta^{(k-1)}\right)killing1889_FO0186
killing1889_FO0187120.915\left(\eta^{\prime}\right)killing1889_FO0187
killing1889_FO0188120.920(\eta),\left(\eta^{\prime \prime}\right) \ldots\left(\eta^{(k-1)}\right)killing1889_FO0188
killing1889_FO0189120.391(\eta)killing1889_FO0189
killing1889_FO0190120.367\omega^{\prime} \ldots \omega^{(l-1)}killing1889_FO0190
killing1889_FO0191120.507\varkappa+1killing1889_FO0191
killing1889_FO0192120.316\left|\gamma_{i}-\delta_{i x} \omega_{\alpha}\right|killing1889_FO0192
killing1889_FO0193120.407z+1-killing1889_FO0193
killing1889_FO0194120.437(\eta),\left(\eta^{\prime}\right)killing1889_FO0194
killing1889_FO0195120.443\omega_{\alpha}, \omega_{\alpha}^{\prime} \ldots \omega_{\alpha}^{(l-1)}killing1889_FO0195
killing1889_FO0196120.316(\widetilde{\eta})killing1889_FO0196
killing1889_FO0197120.316(\eta),\left(\eta^{\prime}\right) \ldots\left(\eta^{\prime\llcorner 1)}\right)killing1889_FO0197
killing1889_FO0198120.900\varpi_{\alpha}killing1889_FO0198
killing1889_FO0199120.698\tilde{\eta}_{i}killing1889_FO0199
killing1889_FO0200120.698\eta_{i}, \eta_{i}^{\prime} \ldots \eta_{i}^{(l-1)}killing1889_FO0200
killing1889_FO0201120.911\left(X_{r} X_{\alpha}\right)=\omega_{\alpha} X_{\alpha} f,\left(X_{r-1} X_{\alpha}\right)=\omega_{\alpha}{ }^{\prime} X_{\alpha} f \ldots\left(X_{r-l+1} X_{\alpha}\right)=\omega_{\alpha}^{(l-1)} X_{\alpha} fkilling1889_FO0201
killing1889_FO0202130.714\xi_{1}, \xi_{2}, \ldotskilling1889_FO0202
killing1889_FO0203130.274\eta_{1}killing1889_FO0203
killing1889_FO0204130.643\eta_{1} \ldots \etakilling1889_FO0204
killing1889_FO0205130.775\omega^{\prime}killing1889_FO0205
killing1889_FO0206130.775\eta^{\prime}killing1889_FO0206
killing1889_FO0207130.916p_{0}, p_{1}, \ldots p_{i-1}killing1889_FO0207
killing1889_FO0208130.801r-l+1^{100}killing1889_FO0208
killing1889_FO0209130.913r-l^{\text {ten }}killing1889_FO0209
killing1889_FO0210130.913\left|\gamma_{t x}\right|killing1889_FO0210
killing1889_FO0211130.908r-lkilling1889_FO0211
killing1889_FO0212130.902pkilling1889_FO0212
killing1889_FO0213130.889\omega^{r}-\omega^{r-1} \psi_{1}+\omega^{r-2} \psi_{2}-\cdots-0killing1889_FO0213
killing1889_FO0214130.556X_{r-1} f \ldots X_{r-4+1} fkilling1889_FO0214
killing1889_FO0215130.884X_{1} f, X_{2} f \ldots X_{r-l} fkilling1889_FO0215
killing1889_FO0216130.897\alpha=1 \ldots r-lkilling1889_FO0216
killing1889_FO0217140.737(\eta),\left(\eta^{\prime}\right) \ldots\left(\eta^{(L-1)}\right)killing1889_FO0217
killing1889_FO0218140.737\xi_{1}: \xi_{2}: \ldots: \xikilling1889_FO0218
killing1889_FO0219140.921(r, \alpha, \beta),(r-1, \alpha, \beta) \ldotskilling1889_FO0219
killing1889_FO0220140.909\alpha, \beta, \gamma \ldotskilling1889_FO0220
killing1889_FO0221140.9091 \ldots r-lkilling1889_FO0221
killing1889_FO0222140.913\varrho, \sigmakilling1889_FO0222
killing1889_FO0223140.913r-l+1 \ldots rkilling1889_FO0223
killing1889_FO0224140.899\betakilling1889_FO0224
killing1889_FO0225140.941\left(X_{\alpha} X_{\beta}\right)killing1889_FO0225
killing1889_FO0226140.912X_{1} f \ldots X_{r-l} fkilling1889_FO0226
killing1889_FO0227140.919X_{r-41} f \ldots X_{r} fkilling1889_FO0227
killing1889_FO0228140.944X_{\alpha} fkilling1889_FO0228
killing1889_FO0229140.890X_{p} fkilling1889_FO0229
killing1889_FO0230140.920\mathrm{X}_{\alpha} fkilling1889_FO0230
killing1889_FO0231140.921X_{\beta} fkilling1889_FO0231
killing1889_FO0232140.488\left(X_{r} X_{\alpha}\right) \ldots\left(X_{r-4+1} X_{\alpha}\right)killing1889_FO0232
killing1889_FO0233140.488X_{1} f \ldots X_{r-i} fkilling1889_FO0233
killing1889_FO0234140.926p=rkilling1889_FO0234
killing1889_FO0235140.908\alpha, \beta=1 \ldots r-lkilling1889_FO0235
killing1889_FO0236140.908X_{r-l+1} f \ldots X_{r} fkilling1889_FO0236
killing1889_FO0237140.915l^{2}killing1889_FO0237
killing1889_FO0238140.915c_{\alpha \beta \varrho}killing1889_FO0238
killing1889_FO0239140.8981 \ldots r-l, \varrho, \sigmakilling1889_FO0239
killing1889_FO0240140.627\iota, x, \lambda \ldots \iota^{\prime}, x^{\prime}, \lambda^{\prime} \ldotskilling1889_FO0240
killing1889_FO0241140.9221 \ldots 2 lkilling1889_FO0241
killing1889_FO0242140.887\left(X_{i} X_{i}\right)killing1889_FO0242
killing1889_FO0243140.887X_{r-4+1} f \ldots X_{r} fkilling1889_FO0243
killing1889_FO0244140.910\omega_{.}+\omega_{i}=0killing1889_FO0244
killing1889_FO0245140.910\nukilling1889_FO0245
killing1889_FO0246140.6370 \ldots l-1killing1889_FO0246
killing1889_FO0247150.909e^{(v)}killing1889_FO0247
killing1889_FO0248150.890\left(\iota, \iota^{\prime}, \alpha\right)killing1889_FO0248
killing1889_FO0249150.8802(r-l)killing1889_FO0249
killing1889_FO0250150.724\omega_{\alpha}^{(\gamma)}+\omega_{\iota}^{(\gamma)}killing1889_FO0250
killing1889_FO0251150.724\omega_{\alpha}^{(\gamma)}-\omega_{\iota}^{(\gamma)}killing1889_FO0251
killing1889_FO0252150.724\omega_{\alpha}^{(\gamma)}+\omega_{i}^{(\gamma)}killing1889_FO0252
killing1889_FO0253150.556\omega_{\alpha}^{(\gamma)}-\omega_{i}^{(\gamma)}killing1889_FO0253
killing1889_FO0254150.754\iotakilling1889_FO0254
killing1889_FO0255150.754{ }^{\prime}killing1889_FO0255
killing1889_FO0256150.391e_{\iota} \omega_{u}+\cdots+e_{\iota}^{(l-1)} \omega_{\alpha}^{(L-1)}killing1889_FO0256
killing1889_FO0257150.608\omega_{i}^{(\gamma)}killing1889_FO0257
killing1889_FO0258150.608\omega_{a}^{(\gamma)}killing1889_FO0258
killing1889_FO0259150.884\omega_{i}^{(\nu)}killing1889_FO0259
killing1889_FO0260150.924\alpha_{0}, \alpha_{1} \ldots \alpha_{x}killing1889_FO0260
killing1889_FO0261150.924\alpha_{0}killing1889_FO0261
killing1889_FO0262150.914\varepsilon=\alpha_{1}killing1889_FO0262
killing1889_FO0263150.914\alpha_{1}killing1889_FO0263
killing1889_FO0264150.927\varepsilon=\alpha_{2}killing1889_FO0264
killing1889_FO0265150.927\varepsilon=\alpha_{0}killing1889_FO0265
killing1889_FO0266150.916\alpha_{x}killing1889_FO0266
killing1889_FO0267150.896\varepsilon=\alpha_{x-1}killing1889_FO0267
killing1889_FO0268150.889\varkappakilling1889_FO0268
killing1889_FO0269150.860\alpha_{1}, \alpha_{2} \ldots \alpha_{x}killing1889_FO0269
killing1889_FO0270150.860x-2, x-4, \ldots,-xkilling1889_FO0270
killing1889_FO0271160.823\omega_{\alpha} \ldots \omega_{\alpha}^{(l-1)}killing1889_FO0271
killing1889_FO0272160.553a_{a c}killing1889_FO0272
killing1889_FO0273160.671a_{a u}killing1889_FO0273
killing1889_FO0274160.671\omega_{\alpha}^{(\eta)}+a \omega_{c}^{(\eta)}killing1889_FO0274
killing1889_FO0275160.543\mathfrak{b}killing1889_FO0275
killing1889_FO0276160.543a_{\alpha_{i}}killing1889_FO0276
killing1889_FO0277160.487\omega_{\alpha}+\mathfrak{b} \omega_{\imath}killing1889_FO0277
killing1889_FO0278160.487\mathfrak{b}+\mathfrak{c}=a_{\alpha \imath}killing1889_FO0278
killing1889_FO0279160.670\omega_{\alpha}+c \omega_{i}killing1889_FO0279
killing1889_FO0280160.914\mathfrak{d}killing1889_FO0280
killing1889_FO0281160.914\mathfrak{c}killing1889_FO0281
killing1889_FO0282160.205\mathfrak{e}killing1889_FO0282
killing1889_FO0283160.205\omega_{\alpha}+\delta \omega_{\iota}killing1889_FO0283
killing1889_FO0284160.205\omega_{\alpha}+\mathrm{e} \omega_{c}killing1889_FO0284
killing1889_FO0285160.510a_{\alpha \iota}=0killing1889_FO0285
killing1889_FO0286160.510\omega_{\alpha}^{(\nu)}killing1889_FO0286
killing1889_FO0287160.510\omega_{\iota}^{(\nu)}killing1889_FO0287
killing1889_FO0288160.631\omega_{\alpha}^{(\gamma)}+\mathfrak{a} \omega_{\iota}^{(\gamma)}killing1889_FO0288
killing1889_FO0289160.631\omega_{\alpha}^{(\gamma)}-\mathfrak{a} \omega_{c}^{(\gamma)}killing1889_FO0289
killing1889_FO0290160.493\omega_{\alpha}^{(\gamma)} \pm \mathfrak{b} \omega_{i}^{(\gamma)}killing1889_FO0290
killing1889_FO0291160.493\mathfrak{a}killing1889_FO0291
killing1889_FO0292160.883\alpha=\iotakilling1889_FO0292
killing1889_FO0293160.917a_{u}=-2killing1889_FO0293
killing1889_FO0294160.733e_{i}^{(\nu)}killing1889_FO0294
killing1889_FO0295160.911g_{i v}killing1889_FO0295
killing1889_FO0296160.788=1 \ldots lkilling1889_FO0296
killing1889_FO0297160.788g_{i}^{(v)}killing1889_FO0297
killing1889_FO0298170.089\left|\begin{array}{cccc}a_{11} & a_{12} & \cdots & a_{1 i} \\ a_{21} & a_{22} & \cdots & a_{22} \\ \cdot & \cdot & \cdots & \cdot \\ a_{21} & a_{22} & \cdots & a_{22}\end{array}\right|killing1889_FO0298
killing1889_FO0299170.792h_{a 1} \ldots h_{a t}killing1889_FO0299
killing1889_FO0300170.515\omega_{i}^{(v)}killing1889_FO0300
killing1889_FO0301170.926a_{m}killing1889_FO0301
killing1889_FO0302170.919\iota, x=1 \ldots lkilling1889_FO0302
killing1889_FO0303170.564\omega_{.}{ }^{(v)}killing1889_FO0303
killing1889_FO0304170.564\iota=1 \ldots l, \nu=0 \ldots l-1killing1889_FO0304
killing1889_FO0305180.696a_{\text {ax }}killing1889_FO0305
killing1889_FO0306180.847a_{4 x}killing1889_FO0306
killing1889_FO0307180.920a_{11}=a_{22}=\cdots=a_{l}=-2killing1889_FO0307
killing1889_FO0308180.938a_{\mathrm{tx}}killing1889_FO0308
killing1889_FO0309180.924m_{1} \omega_{1}+\cdots+m_{l} \omega_{l}killing1889_FO0309
killing1889_FO0310180.914m_{1} \ldots m_{\imath}killing1889_FO0310
killing1889_FO0311180.911\omega_{1}killing1889_FO0311
killing1889_FO0312180.426a_{\alpha}killing1889_FO0312
killing1889_FO0313180.889\Sigma m_{i} \omega_{i}killing1889_FO0313
killing1889_FO0314180.889\Sigma m_{i}^{\prime} \omega_{i}killing1889_FO0314
killing1889_FO0315180.943\omega_{2}killing1889_FO0315
killing1889_FO0316180.421a_{\alpha c}killing1889_FO0316
killing1889_FO0317180.421=\Sigma m_{i}^{\prime} a_{i 2}killing1889_FO0317
killing1889_FO0318180.887\Sigma m_{.}^{\prime \prime} \omega_{t}killing1889_FO0318
killing1889_FO0319180.928a_{\alpha 3}killing1889_FO0319
killing1889_FO0320180.928\omega_{3}killing1889_FO0320
killing1889_FO0321180.917\Sigma m_{x}^{\prime \prime} \omega_{x}killing1889_FO0321
killing1889_FO0322180.866\Sigma m_{x}^{(1-1)} \omega_{x}killing1889_FO0322
killing1889_FO0323180.538\omega_{l}killing1889_FO0323
killing1889_FO0324180.501\Sigma m_{x}^{(1)} \omega_{x}killing1889_FO0324
killing1889_FO0325190.189{ }_{\text {x }}killing1889_FO0325
killing1889_FO0326190.180\Sigma b w_{x}, w_{x}killing1889_FO0326
killing1889_FO0327190.514b_{\mathrm{ax}}killing1889_FO0327
killing1889_FO0328190.899\bar{m}_{x}, \overline{\bar{m}}_{x}killing1889_FO0328
killing1889_FO0329190.323b_{i}killing1889_FO0329
killing1889_FO0330190.907m_{x}killing1889_FO0330
killing1889_FO0331190.381b_{i x}killing1889_FO0331
killing1889_FO0332190.321b_{\mathrm{ix}}killing1889_FO0332
killing1889_FO0333190.321\mukilling1889_FO0333
killing1889_FO0334190.559skilling1889_FO0334
killing1889_FO0335190.559\mu^{\mathrm{t}}killing1889_FO0335
killing1889_FO0336190.918(l-1)^{\text {ten }}killing1889_FO0336
killing1889_FO0337200.912b_{t x}killing1889_FO0337
killing1889_FO0338200.912\iota, x=1 \cdots lkilling1889_FO0338
killing1889_FO0339200.922l-\lambdakilling1889_FO0339
killing1889_FO0340200.9221 \ldots l-\lambdakilling1889_FO0340
killing1889_FO0341200.868s-e^{\frac{2 k \pi i}{\mu}}killing1889_FO0341
killing1889_FO0342200.546\lambda=1 \ldots l-2)killing1889_FO0342
killing1889_FO0343200.907\left|b_{t x}-\delta_{t x} s\right|killing1889_FO0343
killing1889_FO0344200.907l^{\text {ten }}killing1889_FO0344
killing1889_FO0345200.756(l-1)^{\text {ton }} \ldots 2^{\text {ten }}killing1889_FO0345
killing1889_FO0346200.911\frac{1}{s}killing1889_FO0346
killing1889_FO0347200.489s^{d}killing1889_FO0347
killing1889_FO0348200.910\left|b_{x x}\right|killing1889_FO0348
killing1889_FO0349200.910(-1)^{i}killing1889_FO0349
killing1889_FO0350200.864M_{l-k}killing1889_FO0350
killing1889_FO0351200.864M_{k}killing1889_FO0351
killing1889_FO0352210.894a_{k x}killing1889_FO0352
killing1889_FO0353210.905M_{1}killing1889_FO0353
killing1889_FO0354210.905\rhokilling1889_FO0354
killing1889_FO0355210.824M_{i-1}killing1889_FO0355
killing1889_FO0356210.050a_{i_{1} i_{2}} a_{i_{2} i_{3}} a_{i_{4} i_{2}} \ldots a_{i_{1} i_{2}}killing1889_FO0356
killing1889_FO0357210.574\iota_{1} \ldots \iota_{4}killing1889_FO0357
killing1889_FO0358210.924\alpha+\beta ikilling1889_FO0358
killing1889_FO0359210.917\alpha-\beta i=\frac{1}{\alpha+\beta i}killing1889_FO0359
killing1889_FO0360210.852M_{k}=M_{l-k}killing1889_FO0360
killing1889_FO0361210.577\iota_{1} \iota_{2} \ldotskilling1889_FO0361
killing1889_FO0362210.577M_{k}=M_{i-k}killing1889_FO0362
killing1889_FO0363210.904s^{1}+M_{1} s^{1-1}+\cdots+1=0killing1889_FO0363
killing1889_FO0364210.920=+1killing1889_FO0364
killing1889_FO0365210.404\left\{b_{c x}-\delta_{c x} s \mid\right.killing1889_FO0365
killing1889_FO0366210.404b_{u}-skilling1889_FO0366
killing1889_FO0367210.941s=1killing1889_FO0367
killing1889_FO0368210.935b_{11}-skilling1889_FO0368
killing1889_FO0369210.935-1-skilling1889_FO0369
killing1889_FO0370220.913\left|a_{i x}\right|killing1889_FO0370
killing1889_FO0371220.910\left|a_{t x}\right|killing1889_FO0371
killing1889_FO0372220.504s^{t}+M_{1} s^{t-1}+\cdots+1killing1889_FO0372
killing1889_FO0373220.9272^{l}killing1889_FO0373
killing1889_FO0374220.839a_{c x}killing1889_FO0374
killing1889_FO0375220.839(-2)^{4}killing1889_FO0375
killing1889_FO0376220.893\rho(<l)killing1889_FO0376
killing1889_FO0377220.922\iota_{1} \ldots \iota_{e}killing1889_FO0377
killing1889_FO0378220.922\varrho^{2}killing1889_FO0378
killing1889_FO0379220.922a_{x z}killing1889_FO0379
killing1889_FO0380220.553\iota_{1} \ldots \iota_{\rho}killing1889_FO0380
killing1889_FO0381220.538{ }^{\mathrm{e}}killing1889_FO0381
killing1889_FO0382220.898\varrho=2killing1889_FO0382
killing1889_FO0383220.859a_{i x} a_{x i}killing1889_FO0383
killing1889_FO0384220.8590,1,2,3killing1889_FO0384
killing1889_FO0385220.706a_{x t}killing1889_FO0385
killing1889_FO0386220.835\Sigma m_{c} \omega_{c}killing1889_FO0386
killing1889_FO0387220.785b_{a}killing1889_FO0387
killing1889_FO0388220.921\left|b_{t x}-\delta_{t x} s\right|=0killing1889_FO0388
killing1889_FO0389230.168\mu^{\iota}{ }^{6}killing1889_FO0389
killing1889_FO0390230.673s^{n}-1killing1889_FO0390
killing1889_FO0391230.456t_{1}, t_{2} \cdots t_{e}killing1889_FO0391
killing1889_FO0392230.908t_{1}, t_{2} \ldots t_{\rho}killing1889_FO0392
killing1889_FO0393230.908\rho^{2}killing1889_FO0393
killing1889_FO0394230.563\pm \omega_{i_{i}} \cdots \pm \omega_{i_{i}}killing1889_FO0394
killing1889_FO0395230.441\omega_{1} \ldots \omega_{l}killing1889_FO0395
killing1889_FO0396230.9222 \rhokilling1889_FO0396
killing1889_FO0397230.598a_{\alpha}=0killing1889_FO0397
killing1889_FO0398230.598a_{x_{4}}=0killing1889_FO0398
killing1889_FO0399230.241\iota_{1}, \iota_{2}, \iota_{3} . . .killing1889_FO0399
killing1889_FO0400230.863a_{t_{1}}, a_{t_{2}}, a_{t_{3}} \ldotskilling1889_FO0400
killing1889_FO0401230.863\iota, \iota_{1}, \iota_{2} \ldotskilling1889_FO0401
killing1889_FO0402230.276\iota_{1}, \iota_{1}, \iota_{2} \ldotskilling1889_FO0402
killing1889_FO0403230.276\iota_{11}, \iota_{12} \ldotskilling1889_FO0403
killing1889_FO0404230.276a_{i_{1} i_{11}}, a_{i_{1} i_{22}} . .killing1889_FO0404
killing1889_FO0405230.113t_{21}, t_{22} \ldotskilling1889_FO0405
killing1889_FO0406230.113a_{t_{2} t_{x}}, a_{t_{2} t_{2}} . .killing1889_FO0406
killing1889_FO0407240.184a_{l_{2}}, a_{l_{2}} \ldots a_{l_{i}, L_{1}}killing1889_FO0407
killing1889_FO0408240.926(l-1)^{\text {ter }}killing1889_FO0408
killing1889_FO0409240.598m_{\mathrm{i}}killing1889_FO0409
killing1889_FO0410240.540\omega_{i_{1}}, \omega_{i_{2}} \ldotskilling1889_FO0410
killing1889_FO0411240.540m_{i}killing1889_FO0411
killing1889_FO0412240.540m_{i_{1}}, m_{i_{2}} \ldotskilling1889_FO0412
killing1889_FO0413240.925m_{t_{1}}, m_{t_{2}}killing1889_FO0413
killing1889_FO0414240.9122 lkilling1889_FO0414
killing1889_FO0415240.912\omega_{1},-\omega_{1} \ldots \omega_{l},-\omega_{l}killing1889_FO0415
killing1889_FO0416240.918m_{1} \omega_{1}+m_{2} \omega_{2}+\cdots+m_{l} \omega_{l}killing1889_FO0416
killing1889_FO0417240.293a_{\iota \varkappa}killing1889_FO0417
killing1889_FO0418240.914\omega_{\alpha_{1}}killing1889_FO0418
killing1889_FO0419240.914\omega_{\alpha_{2}}killing1889_FO0419
killing1889_FO0420240.914a_{\alpha_{1} \alpha_{2}}killing1889_FO0420
killing1889_FO0421240.914a_{\alpha_{2} \alpha_{1}}killing1889_FO0421
killing1889_FO0422240.606a_{i x}^{\prime}killing1889_FO0422
killing1889_FO0423240.776a_{c x}^{\prime}killing1889_FO0423
killing1889_FO0424240.907l=3killing1889_FO0424
killing1889_FO0425240.907a_{i x}=-1killing1889_FO0425
killing1889_FO0426250.451\omega_{1} \ldots \omega_{i}killing1889_FO0426
killing1889_FO0427250.924\omega_{1}^{\prime} \ldots \omega_{i}^{\prime}killing1889_FO0427
killing1889_FO0428250.379\omega_{1}^{\prime} \ldots \omega_{l}^{\prime}killing1889_FO0428
killing1889_FO0429250.752a_{t x}^{\prime}killing1889_FO0429
killing1889_FO0430250.766\$ 817killing1889_FO0430
killing1889_FO0431250.932l=2killing1889_FO0431
killing1889_FO0432250.932a_{12} a_{21}killing1889_FO0432
killing1889_FO0433250.909a_{12}=a_{21}=-1killing1889_FO0433
killing1889_FO0434250.903a_{12}=-1, a_{21}=-2killing1889_FO0434
killing1889_FO0435250.869a_{12}=-1, a_{21}=-3killing1889_FO0435
killing1889_FO0436250.902s^{2}+s+1killing1889_FO0436
killing1889_FO0437250.902Bkilling1889_FO0437
killing1889_FO0438250.902s^{2}+1killing1889_FO0438
killing1889_FO0439250.902Ckilling1889_FO0439
killing1889_FO0440250.902s^{2}-s+1killing1889_FO0440
killing1889_FO0441250.901a_{13}, a_{31}, a_{23}, a_{32}killing1889_FO0441
killing1889_FO0442260.916\iota, x=1 . . . l-1killing1889_FO0442
killing1889_FO0443260.861\iota \gtrless xkilling1889_FO0443
killing1889_FO0444260.693a_{l k}killing1889_FO0444
killing1889_FO0445260.693a_{k l}killing1889_FO0445
killing1889_FO0446260.837a_{x l} a_{l x}killing1889_FO0446
killing1889_FO0447260.926a_{l x}=a_{l}killing1889_FO0447
killing1889_FO0448260.926a_{x l}=a_{l l}killing1889_FO0448
killing1889_FO0449260.787\Deltakilling1889_FO0449
killing1889_FO0450260.911\frac{l-2}{2}killing1889_FO0450
killing1889_FO0451260.915l>8killing1889_FO0451
killing1889_FO0452260.9150,1, l-3, l-2killing1889_FO0452
killing1889_FO0453260.889l<6killing1889_FO0453
killing1889_FO0454260.912l=6,7,8killing1889_FO0454
killing1889_FO0455260.912\alpha=2, l=3killing1889_FO0455
killing1889_FO0456260.902\alpha=0killing1889_FO0456
killing1889_FO0457260.902=l-2killing1889_FO0457
killing1889_FO0458260.916\alpha=0, m=1killing1889_FO0458
killing1889_FO0459260.928\omega_{1}, \omega_{2}, \ldots \omega_{l}, \omega_{1}-\omega_{2} \ldots \omega_{l}-\omega_{l} \ldots \omega_{l-1}-\omega_{l}killing1889_FO0459
killing1889_FO0460260.901\omega_{x}-\omega_{l}killing1889_FO0460
killing1889_FO0461260.901a_{x l}^{\prime}=a_{l x}^{\prime}=-1killing1889_FO0461
killing1889_FO0462260.553x \geqslant \lambdakilling1889_FO0462
killing1889_FO0463260.553a_{2 l}^{\prime}=a_{l i}^{\prime}=0killing1889_FO0463
killing1889_FO0464260.553\alpha=l-2killing1889_FO0464
killing1889_FO0465260.909m=1killing1889_FO0465
killing1889_FO0466260.893\alpha=0, m=2killing1889_FO0466
killing1889_FO0467260.463a_{i x}=-1, a_{x l}=-2killing1889_FO0467
killing1889_FO0468270.890\omega_{1} \ldots \omega_{i}, \omega_{x}-\omega_{2}killing1889_FO0468
killing1889_FO0469270.890\omega_{i}-\omega_{x}, 2 \omega_{i}-\omega_{x}killing1889_FO0469
killing1889_FO0470270.8972 \omega_{i}-\omega_{x}-\omega_{2}killing1889_FO0470
killing1889_FO0471270.8972 \omega_{i}-\omega_{x}killing1889_FO0471
killing1889_FO0472270.705a_{l x}killing1889_FO0472
killing1889_FO0473270.445-\omega_{i}+\omega_{x}killing1889_FO0473
killing1889_FO0474270.445a_{x i}^{\prime}=-2, a_{l x}^{\prime}=-1, a_{2 i}^{\prime}=a_{l i}^{\prime}=0killing1889_FO0474
killing1889_FO0475270.811a_{l x}=-2, a_{k i}=-1killing1889_FO0475
killing1889_FO0476270.907\omega_{x}-\omega_{2}killing1889_FO0476
killing1889_FO0477270.896\omega_{x}-\omega_{i}, 2 \omega_{x}-\omega_{i}, \omega_{x}+\omega_{2}-\omega_{i}killing1889_FO0477
killing1889_FO0478270.8892 \omega_{x}-\omega_{i}killing1889_FO0478
killing1889_FO0479270.889a_{x i}^{\prime}=-1, a_{i x}^{\prime}=-2killing1889_FO0479
killing1889_FO0480270.906x \gtrless \lambda: a_{\lambda i}^{\prime}=0killing1889_FO0480
killing1889_FO0481270.927\alpha=1killing1889_FO0481
killing1889_FO0482270.465a_{1 l} a_{1 l}=\cdots=a_{i-2, l} a_{l, l-2}=1, a_{l, l-1}=a_{l-1, l}=0killing1889_FO0482
killing1889_FO0483270.902\omega_{1} \ldots \omega_{l}, \omega_{l}-\omega_{x}killing1889_FO0483
killing1889_FO0484270.9121 \ldots l-2killing1889_FO0484
killing1889_FO0485270.750\omega_{\nu}-\omega_{i}killing1889_FO0485
killing1889_FO0486270.750a_{i}^{\prime}=a_{\nu}^{\prime}=-1, a_{i, L-1}^{\prime}=a_{i-1, i}^{\prime}=-1killing1889_FO0486
killing1889_FO0487270.899a_{l \mu}=0killing1889_FO0487
killing1889_FO0488270.899\alpha=l-3killing1889_FO0488
killing1889_FO0489270.926l>3killing1889_FO0489
killing1889_FO0490270.585\mu, \nu=1 \ldots lkilling1889_FO0490
killing1889_FO0491270.585\pm \omega_{\mu}, \pm\left(\omega_{\mu}-\omega_{\nu}\right)killing1889_FO0491
killing1889_FO0492270.582\iota \ldots l-1killing1889_FO0492
killing1889_FO0493270.862a_{\mu \nu}=-1, a_{l \mu}=-2, a_{\mu i}=-1killing1889_FO0493
killing1889_FO0494270.887\mu, \nukilling1889_FO0494
killing1889_FO0495270.8871 \ldots l-1killing1889_FO0495
killing1889_FO0496280.670s^{1}+1killing1889_FO0496
killing1889_FO0497280.670\left.D\right):(s+1)\left(s^{1-1}+1\right)killing1889_FO0497
killing1889_FO0498280.478Akilling1889_FO0498
killing1889_FO0499280.478(l+1)^{t e}killing1889_FO0499
killing1889_FO0500280.478\left.B\right)killing1889_FO0500
killing1889_FO0501280.4782 l^{t e}killing1889_FO0501
killing1889_FO0502280.478Dkilling1889_FO0502
killing1889_FO0503280.478(2 l-2)^{t e}killing1889_FO0503
killing1889_FO0504280.890\alpha=2killing1889_FO0504
killing1889_FO0505280.922a=l-4killing1889_FO0505
killing1889_FO0506280.894l=6killing1889_FO0506
killing1889_FO0507280.905\iota, x \cdots=1,2,3killing1889_FO0507
killing1889_FO0508280.730a_{i x}=-1, a_{i 4}=a_{i 5}=a_{i 6}=a_{i 4}=a_{54}=a_{64}=-1, a_{45}=a_{54}=-1killing1889_FO0508
killing1889_FO0509280.912a_{46}=a_{64}=a_{56}=a_{65}=0killing1889_FO0509
killing1889_FO0510280.888l=7killing1889_FO0510
killing1889_FO0511280.888\iota, x \cdots=1 \cdots 4killing1889_FO0511
killing1889_FO0512280.430a_{t x}=-1, a_{t 5}=a_{t 6}=a_{t 7}=a_{5 t}=a_{t i}=a_{7 t}=-1killing1889_FO0512
killing1889_FO0513280.902a_{56}=a_{65}=-1, a_{57}=a_{67}=a_{75}=a_{76}=0killing1889_FO0513
killing1889_FO0514280.910l=8killing1889_FO0514
killing1889_FO0515280.910\iota, x \cdots=1 \cdots 5killing1889_FO0515
killing1889_FO0516290.905(l-1)^{2}killing1889_FO0516
killing1889_FO0517290.7631 . . .1-2killing1889_FO0517
killing1889_FO0518290.601a_{x i} a_{t x}killing1889_FO0518
killing1889_FO0519290.444a_{i-1, i} a_{i, L-1}=\frac{2}{m}killing1889_FO0519
killing1889_FO0520290.444=0killing1889_FO0520
killing1889_FO0521290.444a_{i-1, i}=-1killing1889_FO0521
killing1889_FO0522290.257a_{l_{1}} \ldots a_{l_{2}, \ldots}killing1889_FO0522
killing1889_FO0523290.859a_{l, l-1}killing1889_FO0523
killing1889_FO0524290.859m-2killing1889_FO0524
killing1889_FO0525290.5835-lkilling1889_FO0525
killing1889_FO0526290.583a_{l, L-1}killing1889_FO0526
killing1889_FO0527290.9074-2 m(l-2-\alpha)killing1889_FO0527
killing1889_FO0528300.913\omega_{l}-2 \omega_{l-1}killing1889_FO0528
killing1889_FO0529300.913l=4killing1889_FO0529
killing1889_FO0530300.924l-1^{\text {ter }}killing1889_FO0530
killing1889_FO0531300.894\iota, x<lkilling1889_FO0531
killing1889_FO0532300.894a_{b x}=-1killing1889_FO0532
killing1889_FO0533300.904a_{1 l} \ldots a_{l-3, l}killing1889_FO0533
killing1889_FO0534300.198a_{\mathrm{x} 1} a_{1 \mathrm{x}}killing1889_FO0534
killing1889_FO0535300.198a_{1,1-1}killing1889_FO0535
killing1889_FO0536300.198a_{1,2-2}killing1889_FO0536
killing1889_FO0537300.9078-4 m-4 \alpha mkilling1889_FO0537
killing1889_FO0538300.896a_{l, l-2}killing1889_FO0538
killing1889_FO0539300.9188-(l-1) mkilling1889_FO0539
killing1889_FO0540300.918a_{l, l-1}=a_{l, l-2}=0killing1889_FO0540
killing1889_FO0541300.6938-4(b-3-\alpha) mkilling1889_FO0541
killing1889_FO0542300.899\omega_{5}killing1889_FO0542
killing1889_FO0543300.899\omega_{4}-\omega_{5}killing1889_FO0543
killing1889_FO0544300.867a_{51}^{\prime}=a_{52}^{\prime}=a_{53}^{\prime}=0killing1889_FO0544
killing1889_FO0545300.867-\omega_{1}+\omega_{5}+\omega_{6}killing1889_FO0545
killing1889_FO0546300.867\omega_{5}^{\prime}killing1889_FO0546
killing1889_FO0547300.920a_{51}^{\prime}=0, a_{52}^{\prime}=a_{5 s}^{\prime}=-1killing1889_FO0547
killing1889_FO0548300.920-\omega_{1}-\omega_{2}+\omega_{4}+\omega_{5}+\omega_{6}killing1889_FO0548
killing1889_FO0549300.929a_{51}^{\prime}=a_{52}^{\prime}=0, a_{53}^{\prime}=-1killing1889_FO0549
killing1889_FO0550300.608a_{u}=-2, a_{t x}=-1killing1889_FO0550
killing1889_FO0551310.328a_{u}=-2, a_{a x}=-1killing1889_FO0551
killing1889_FO0552310.500a_{31}=a_{41}=a_{32}=a_{42}=-2killing1889_FO0552
killing1889_FO0553310.908s^{4}-s^{2}+1killing1889_FO0553
killing1889_FO0554310.8861^{\text {ter }}killing1889_FO0554
killing1889_FO0555310.907l-3killing1889_FO0555
killing1889_FO0556310.314a_{t x} a_{x x}killing1889_FO0556
killing1889_FO0557310.938l=5killing1889_FO0557
killing1889_FO0558310.928l=7 \mathrm{zu}killing1889_FO0558
killing1889_FO0559310.931l=9killing1889_FO0559
killing1889_FO0560310.946a_{27}=a_{37}=a_{47}=a_{57}=a_{67}=-1killing1889_FO0560
killing1889_FO0561310.557\omega_{7}killing1889_FO0561
killing1889_FO0562310.557\omega_{2} \ldots \omega_{6}killing1889_FO0562
killing1889_FO0563310.557\omega_{4}killing1889_FO0563
killing1889_FO0564310.932\omega_{2}-\omega_{7}killing1889_FO0564
killing1889_FO0565310.904\omega_{6}-\omega_{7}killing1889_FO0565
killing1889_FO0566310.892-\omega_{7}-\omega_{2}+\omega_{4}+\omega_{5}+\omega_{6}killing1889_FO0566
killing1889_FO0567320.924\omega_{7}+\omega_{2}+\omega_{3}-\omega_{4}-\omega_{5}-\omega_{6}killing1889_FO0567
killing1889_FO0568320.922-\omega_{7}-\omega_{2}-\omega_{3}+\omega_{4}+\omega_{5}+2 \omega_{6}killing1889_FO0568
killing1889_FO0569320.867a_{17}, a_{71} \ldotskilling1889_FO0569
killing1889_FO0570320.925a_{17} a_{71}, \ldots a_{57} a_{75}killing1889_FO0570
killing1889_FO0571320.911a_{76} a_{67}killing1889_FO0571
killing1889_FO0572320.911a_{75} a_{57}killing1889_FO0572
killing1889_FO0573320.918a_{74} a_{47}killing1889_FO0573
killing1889_FO0574320.919a_{67}=a_{76}=-1killing1889_FO0574
killing1889_FO0575320.919a_{57}=a_{47}=0killing1889_FO0575
killing1889_FO0576320.919a_{17}=a_{27}=a_{37}killing1889_FO0576
killing1889_FO0577320.915a_{67}=0, a_{47}=a_{57}=-1killing1889_FO0577
killing1889_FO0578320.914a_{17}, a_{27}, a_{37}killing1889_FO0578
killing1889_FO0579320.798\omega_{\mathrm{s}}killing1889_FO0579
killing1889_FO0580320.915\omega_{2} \ldots \omega_{7}killing1889_FO0580
killing1889_FO0581320.915\omega_{6}killing1889_FO0581
killing1889_FO0582320.900\omega_{8}killing1889_FO0582
killing1889_FO0583320.900a_{28}=\cdots=a_{78}=-1killing1889_FO0583
killing1889_FO0584320.900\omega_{2}-\omega_{8}killing1889_FO0584
killing1889_FO0585320.950a_{28}=-1, a_{38}=\cdots=a_{78}=0killing1889_FO0585
killing1889_FO0586320.950\omega_{7}-\omega_{8}killing1889_FO0586
killing1889_FO0587320.909-\omega_{8}-\omega_{2}+\omega_{5}+\omega_{6}+\omega_{7}killing1889_FO0587
killing1889_FO0588320.800\omega_{\mathrm{S}}+\omega_{2}+\omega_{3}-\omega_{5}-\omega_{6}-\omega_{7}killing1889_FO0588
killing1889_FO0589320.896-\omega_{8}-\omega_{2}-\omega_{3}+\omega_{5}+\omega_{6}+2 \omega_{7}killing1889_FO0589
killing1889_FO0590320.788\omega_{8}+\omega_{2}+\omega_{3}-\omega_{4}-\omega_{5}-\omega_{6}-2 \omega_{7}killing1889_FO0590
killing1889_FO0591330.588a_{75}=-1, a_{56}=a_{65}=0killing1889_FO0591
killing1889_FO0592330.739a_{18}, a_{28}, a_{38}, a_{48}killing1889_FO0592
killing1889_FO0593330.892a_{7 \mathrm{~s}}=0, a_{5 \mathrm{~s}}=a_{6 \mathrm{~s}}=-1killing1889_FO0593
killing1889_FO0594330.590a_{18}, a_{23}, a_{36}, a_{48}killing1889_FO0594
killing1889_FO0595330.2207^{\text {ar }}killing1889_FO0595
killing1889_FO0596330.2208^{\text {arr }}killing1889_FO0596
killing1889_FO0597330.552\alpha, \beta, \gammakilling1889_FO0597
killing1889_FO0598330.5521 \ldots \gamma-2 lkilling1889_FO0598
killing1889_FO0599330.916r \ldots r-l+1killing1889_FO0599
killing1889_FO0600330.676\left(X_{\alpha} X_{p}\right)killing1889_FO0600
killing1889_FO0601340.924\iota, x, \iota^{\prime}, x^{\prime}, \ldotskilling1889_FO0601
killing1889_FO0602340.662\omega_{i}+\omega_{i}=0,\left(X_{i} X_{i^{\prime}}\right)killing1889_FO0602
killing1889_FO0603340.683\pm \omega_{1} \cdots \pm \omega_{l}killing1889_FO0603
killing1889_FO0604340.930a_{\iota}killing1889_FO0604
killing1889_FO0605340.905\omega_{\alpha}^{(\nu)}+\omega_{\beta}^{(\nu)}killing1889_FO0605
killing1889_FO0606340.506\omega_{\alpha}^{(\gamma)}+\omega_{\beta}^{(\gamma)}=0killing1889_FO0606
killing1889_FO0607340.929\iota, x . .killing1889_FO0607
killing1889_FO0608340.616\pm \omega_{t}, \pm \omega_{x}killing1889_FO0608
killing1889_FO0609340.594\omega_{i}-\omega_{x}killing1889_FO0609
killing1889_FO0610340.594\omega_{\alpha},-\omega_{i}+\omega_{x}killing1889_FO0610
killing1889_FO0611340.594\omega_{\alpha}^{\prime}killing1889_FO0611
killing1889_FO0612340.805c_{t x^{\prime} \alpha}, c_{i^{\prime} x \alpha^{\prime}}, c_{t a^{\prime} x}, c_{\alpha x_{i}}killing1889_FO0612
killing1889_FO0613340.927\alpha, \alpha^{\prime}, \iotakilling1889_FO0613
killing1889_FO0614340.924\left(X_{\alpha} X_{\alpha^{\prime}}\right)killing1889_FO0614
killing1889_FO0615340.881X_{1} \ldots X_{2 l}killing1889_FO0615
killing1889_FO0616340.881\omega_{\beta}=\omega_{\iota}-\omega_{x}killing1889_FO0616
killing1889_FO0617340.835=\omega_{i}-2 \omega_{x} \cdotskilling1889_FO0617
killing1889_FO0618340.835\omega_{i}, \omega_{x}killing1889_FO0618
killing1889_FO0619340.345\omega_{\iota}-\omega_{x} \cdots \omega_{\iota}+a_{\iota x} \omega_{x}killing1889_FO0619
killing1889_FO0620340.593\omega_{\iota}killing1889_FO0620
killing1889_FO0621340.915\omega_{i}-\omega_{x} \cdots \omega_{i}+a_{i x} \omega_{x}killing1889_FO0621
killing1889_FO0622340.811a_{\iota x}killing1889_FO0622
killing1889_FO0623340.906a_{: x}killing1889_FO0623
killing1889_FO0624350.459X_{r-1} f \ldots X_{r-1+1} fkilling1889_FO0624
killing1889_FO0625350.781X_{1} f \ldots X_{\cdots 1} fkilling1889_FO0625
killing1889_FO0626350.878\left(X_{r} X_{\alpha}\right)=\omega_{\alpha} X_{\alpha} f \ldots\left(X_{r-i+1} X_{\alpha}\right)=\omega_{\alpha}^{(i-1)} X_{\alpha} fkilling1889_FO0626
killing1889_FO0627350.758\omega_{\alpha}^{*}+\omega_{\beta}^{*}=\omega_{\gamma}^{*}killing1889_FO0627
killing1889_FO0628350.528\omega_{\alpha}^{\prime}+\omega_{\alpha^{\prime}}^{\prime}=0killing1889_FO0628
killing1889_FO0629350.528\operatorname{kann}\left(X_{\alpha} X_{\alpha}\right)killing1889_FO0629
killing1889_FO0630350.528X_{r} \ldots X_{r-4+1}killing1889_FO0630
killing1889_FO0631350.915\iota_{1}killing1889_FO0631
killing1889_FO0632350.915a_{u_{i}}killing1889_FO0632
killing1889_FO0633350.924\iota_{11}killing1889_FO0633
killing1889_FO0634350.924a_{4_{4}}killing1889_FO0634
killing1889_FO0635350.916X_{\alpha}killing1889_FO0635
killing1889_FO0636350.755\mathrm{X}_{\alpha_{i}} fkilling1889_FO0636
killing1889_FO0637350.755\left(\mathrm{X}_{\alpha} \mathrm{X}_{\alpha_{i}}\right) \neq 0killing1889_FO0637
killing1889_FO0638350.932X_{\alpha_{i}} fkilling1889_FO0638
killing1889_FO0639350.531X_{r} f \ldots X_{r-L+1} fkilling1889_FO0639
killing1889_FO0640350.869\left(X_{Q} X_{\sigma}\right)killing1889_FO0640
killing1889_FO0641360.677a_{1 *}killing1889_FO0641
killing1889_FO0642360.8782 \varrhokilling1889_FO0642
killing1889_FO0643360.878\iota_{1} \ldots \iota_{\rho}, \iota_{1}^{\prime} \ldots \iota_{\rho}^{\prime}killing1889_FO0643
killing1889_FO0644360.474\omega_{i_{1}}+\omega_{i_{1}^{\prime}}=0 \ldots \omega_{i_{\rho}}+\omega_{i_{\rho}^{\prime}}=0killing1889_FO0644
killing1889_FO0645360.870\omega_{\alpha}^{\nu}+\omega_{\beta}^{\nu}killing1889_FO0645
killing1889_FO0646360.896a_{\alpha \beta}killing1889_FO0646
killing1889_FO0647360.860\omega_{\alpha}^{\nu}+\mathfrak{a} \omega_{\beta}^{\nu}killing1889_FO0647
killing1889_FO0648360.860\omega_{\alpha}^{\nu}-\mathfrak{a} \omega_{\beta}^{\nu}killing1889_FO0648
killing1889_FO0649360.887\omega_{\alpha}+\mathfrak{a} \omega_{\beta}killing1889_FO0649
killing1889_FO0650360.894\varrho-1killing1889_FO0650
killing1889_FO0651360.485\left(\iota_{1} \ldots \iota_{0}\right)killing1889_FO0651
killing1889_FO0652360.854\rho^{\text {ter }}killing1889_FO0652
killing1889_FO0653360.885\varrho+1killing1889_FO0653
killing1889_FO0654360.612a_{\iota 2}killing1889_FO0654
killing1889_FO0655360.522\left(X_{\imath} X_{\alpha}\right)killing1889_FO0655
killing1889_FO0656370.817\alpha, \beta, \ldotskilling1889_FO0656
killing1889_FO0657370.881\left(\mathrm{X}_{\alpha} \mathrm{X}_{p}\right)killing1889_FO0657
killing1889_FO0658370.811X_{i} fkilling1889_FO0658
killing1889_FO0659370.811c_{a p}killing1889_FO0659
killing1889_FO0660370.858\left(\alpha \beta^{\prime}\right)killing1889_FO0660
killing1889_FO0661370.911l=1killing1889_FO0661
killing1889_FO0662370.886X_{r} f \ldots X_{r-1+1} fkilling1889_FO0662
killing1889_FO0663370.196{ }_{\mathrm{t}}killing1889_FO0663
killing1889_FO0664370.915X_{r-1}killing1889_FO0664
killing1889_FO0665370.590X_{\alpha_{0}}killing1889_FO0665
killing1889_FO0666370.5902 \omega_{\mu}killing1889_FO0666
killing1889_FO0667370.505\omega_{\gamma}=2 \omega_{a}killing1889_FO0667
killing1889_FO0668370.909\alpha_{1} \beta_{0} \gamma_{0}killing1889_FO0668
killing1889_FO0669380.426c_{i, x \lambda}killing1889_FO0669
killing1889_FO0670380.924X_{r} f \ldots X_{r-l+1} fkilling1889_FO0670
killing1889_FO0671380.271m_{1} \ldots m_{r-l}killing1889_FO0671
killing1889_FO0672380.934\iota, x, \lambda \ldotskilling1889_FO0672
killing1889_FO0673380.695X_{0 i} f, X_{i 0} f, X_{i t} f, X_{i x} fkilling1889_FO0673
killing1889_FO0674380.322\Sigma \eta_{i} X_{i l} fkilling1889_FO0674
killing1889_FO0675380.582X_{\iota 0}, X_{0 \iota}, X_{\iota}killing1889_FO0675
killing1889_FO0676380.921\pm \omega_{i}, \pm\left(\omega_{i}-\omega_{x}\right)killing1889_FO0676
killing1889_FO0677380.924X_{0 i}killing1889_FO0677
killing1889_FO0678380.649m_{i} X_{i 0}killing1889_FO0678
killing1889_FO0679380.403\eta_{i}, \eta_{i}^{\prime} \ldots m_{i}killing1889_FO0679
killing1889_FO0680380.403\left(X_{0}, X_{i 0}\right)killing1889_FO0680
killing1889_FO0681380.542\omega_{i}^{\prime}=-1, \omega_{i}^{\nu}=0killing1889_FO0681
killing1889_FO0682380.542\nu \gtrless \iotakilling1889_FO0682
killing1889_FO0683380.625\omega_{\imath}-\omega_{x}killing1889_FO0683
killing1889_FO0684380.625m_{\imath x} X_{\imath x}killing1889_FO0684
killing1889_FO0685380.721m_{t x}, m_{x x}killing1889_FO0685
killing1889_FO0686380.634l(2 l-2)killing1889_FO0686
killing1889_FO0687380.634\pm \pi_{\imath} \pm \pi_{x}killing1889_FO0687
killing1889_FO0688380.297\iota,{ }^{6}=1 \ldots 2 lkilling1889_FO0688
killing1889_FO0689380.462l(2 l-1)killing1889_FO0689
killing1889_FO0690380.462X_{\iota x} f\left(=-X_{x \iota} f\right)killing1889_FO0690
killing1889_FO0691390.515\left(X_{\alpha} X_{\alpha}\right)=X_{\alpha} f,\left(X_{\alpha}, X_{\alpha_{\mu}}\right)=0killing1889_FO0691
killing1889_FO0692390.925\pm \pi_{i} \pm \pi_{x}killing1889_FO0692
killing1889_FO0693390.929\omega_{i}-\omega_{1}, \omega_{l}-\omega_{2} \cdots \omega_{l}-\omega_{l-1}, \omega_{l}killing1889_FO0693
killing1889_FO0694390.611\pm \omega_{i}, \pm \omega_{i} \pm \omega_{x}killing1889_FO0694
killing1889_FO0695390.6112 l^{2}killing1889_FO0695
killing1889_FO0696390.916\alpha, \beta=1 \ldots 2 l+1killing1889_FO0696
killing1889_FO0697390.916l(2 l+1)killing1889_FO0697
killing1889_FO0698390.916X_{\alpha \beta}\left(--X_{\beta \alpha}\right)killing1889_FO0698
killing1889_FO0699390.934\alpha, \beta, \gamma, \deltakilling1889_FO0699
killing1889_FO0700390.9162 \omega_{1}-\omega_{l}, 2 \omega_{2}-\omega_{l} \ldots 2 \omega_{l-1}-\omega_{l}, \omega_{l}killing1889_FO0700
killing1889_FO0701390.901\pm \omega_{i}, \frac{ \pm \omega_{i} \pm \omega_{x}}{2}killing1889_FO0701
killing1889_FO0702390.612\frac{t-x}{2}killing1889_FO0702
killing1889_FO0703400.898\iota, x, vkilling1889_FO0703
killing1889_FO0704400.299E_{t}, E_{\frac{t \pm x}{2}}, \omega_{t}^{\gamma}killing1889_FO0704
killing1889_FO0705400.299e_{t}^{\gamma}, e_{\frac{ \pm x}{2}}^{\gamma}killing1889_FO0705
killing1889_FO0706400.769p_{\iota}killing1889_FO0706
killing1889_FO0707400.860\left(\frac{\imath+x}{2}, \frac{-\imath-x}{2}, \frac{-\imath+\lambda}{2}\right)killing1889_FO0707
killing1889_FO0708410.883\left(t, \frac{-t+x}{2}, \frac{-t-x}{2}\right)killing1889_FO0708
killing1889_FO0709410.561\left(\frac{1+x}{2}, \frac{-1+1}{2}, \frac{-x-2}{2}\right)killing1889_FO0709
killing1889_FO0710410.604\imath, x, \frac{-\imath-x}{2}killing1889_FO0710
killing1889_FO0711410.733\left(\iota, \frac{-i+x}{2}, \frac{-i+2}{2}\right)killing1889_FO0711
killing1889_FO0712410.878\left(\iota, \frac{-i+x}{2}, \frac{-x+\lambda}{2}\right)killing1889_FO0712
killing1889_FO0713410.792\left(\frac{i+x}{2}, \frac{i+1}{2}, \frac{-x-1}{2}\right)killing1889_FO0713
killing1889_FO0714410.890\left(\frac{t+x}{2}, \frac{-t+1}{2}, \frac{-x+\mu}{2}\right)killing1889_FO0714
killing1889_FO0715410.926ckilling1889_FO0715
killing1889_FO0716420.910X_{r} f \ldotskilling1889_FO0716
killing1889_FO0717420.076X_{r \rightarrow+1} fkilling1889_FO0717
killing1889_FO0718420.076X_{i}, X_{\frac{ \pm^{i} \pm x}{2}} fkilling1889_FO0718
killing1889_FO0719420.354\omega_{i}^{(l-1)}=-2, \omega_{i}^{(\nu-1)}=0killing1889_FO0719
killing1889_FO0720420.354\iota \gtrless \nukilling1889_FO0720
killing1889_FO0721420.354g_{i}=1killing1889_FO0721
killing1889_FO0722420.151\frac{g_{t x}}{2}=1killing1889_FO0722
killing1889_FO0723420.151p_{t x}killing1889_FO0723
killing1889_FO0724420.545l(l+2)killing1889_FO0724
killing1889_FO0725420.642X_{0 \iota}, X_{\iota_{0}}, X_{\iota x}killing1889_FO0725
killing1889_FO0726420.897\left(X_{\iota \varkappa} X_{2 \mu}\right)=0killing1889_FO0726
killing1889_FO0727420.897\iota=\mukilling1889_FO0727
killing1889_FO0728420.897\varkappa=\lambdakilling1889_FO0728
killing1889_FO0729420.287\iota, x=1 \ldots 2 lkilling1889_FO0729
killing1889_FO0730420.287X_{\iota} f\left(=-X_{\iota_{i}} f\right)killing1889_FO0730
killing1889_FO0731420.441\left(X_{\imath x} X_{\imath \lambda}\right)=X_{x 2} f, \quad\left(X_{\imath x} X_{2 \mu}\right)=0killing1889_FO0731
killing1889_FO0732420.921\iota, x, \lambda, \mukilling1889_FO0732
killing1889_FO0733420.916\iota, x=1 \ldots 2 l+1killing1889_FO0733
killing1889_FO0734420.908X_{t x}\left(=-X_{x_{t}}\right)killing1889_FO0734
killing1889_FO0735430.905\iota, \mathrm{x}killing1889_FO0735
killing1889_FO0736430.9052 l(l-1)killing1889_FO0736
killing1889_FO0737430.777p_{\iota \times}killing1889_FO0737
killing1889_FO0738440.624\omega_{\alpha}, \omega_{\beta}killing1889_FO0738
killing1889_FO0739440.892l-1^{\text {ten }}killing1889_FO0739
killing1889_FO0740440.922-\omega_{1}+\omega_{2}killing1889_FO0740
killing1889_FO0741440.912\omega_{1}, \omega_{2}, \omega_{3}, \omega_{4}, \omega_{5}, \omega_{6}killing1889_FO0741
killing1889_FO0742440.904\omega_{1^{\prime}}, \omega_{2^{\prime}} \ldots \omega_{6^{\prime}}killing1889_FO0742
killing1889_FO0743440.890X_{\imath} fkilling1889_FO0743
killing1889_FO0744440.893X_{r} f, X_{r-1} fkilling1889_FO0744
killing1889_FO0745440.893X_{7} fkilling1889_FO0745
killing1889_FO0746440.893X_{8} fkilling1889_FO0746
killing1889_FO0747450.650e_{3}^{\prime} \ldots e_{6}^{\prime}killing1889_FO0747
killing1889_FO0748450.314(t, t, x)killing1889_FO0748
killing1889_FO0749450.314g_{i}{ }^{2}=E_{i}killing1889_FO0749
killing1889_FO0750450.799X_{7}killing1889_FO0750
killing1889_FO0751450.799X_{8}killing1889_FO0751
killing1889_FO0752450.494X_{1^{\prime}}killing1889_FO0752
killing1889_FO0753450.494X_{z}killing1889_FO0753
killing1889_FO0754450.585X_{3}, X_{3^{\prime}} \ldotskilling1889_FO0754
killing1889_FO0755450.930p_{5}=1killing1889_FO0755
killing1889_FO0756460.830\omega_{1}-\omega_{2}killing1889_FO0756
killing1889_FO0757460.883c_{124}killing1889_FO0757
killing1889_FO0758460.597e_{\imath}{ }^{\nu}, g_{\imath}{ }^{2}killing1889_FO0758
killing1889_FO0759460.921\pm \iotakilling1889_FO0759
killing1889_FO0760470.769\pm x_{i} \pm x_{x}killing1889_FO0760
killing1889_FO0761470.7691 \ldots 5killing1889_FO0761
killing1889_FO0762480.9131 \ldots 7killing1889_FO0762
killing1889_FO0763480.455\left(X_{\imath} X_{x}\right)killing1889_FO0763