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- dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/dev_other/logdir/asr_inference.1.log +0 -0
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- dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/dev_other/logdir/output.1/1best_recog/score +2864 -0
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dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/dev_other/logdir/asr_inference.1.log
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dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/dev_other/logdir/keys.1.scp
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dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/dev_other/logdir/output.1/1best_recog/score
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|
|
|
|
| 1 |
+
116-288045-0000 tensor(-8.9616)
|
| 2 |
+
116-288045-0001 tensor(-4.0250)
|
| 3 |
+
116-288045-0002 tensor(-5.9415)
|
| 4 |
+
116-288045-0003 tensor(-3.3383)
|
| 5 |
+
116-288045-0004 tensor(-1.8751)
|
| 6 |
+
116-288045-0005 tensor(-2.7390)
|
| 7 |
+
116-288045-0006 tensor(-4.4995)
|
| 8 |
+
116-288045-0007 tensor(-2.3458)
|
| 9 |
+
116-288045-0008 tensor(-7.6265)
|
| 10 |
+
116-288045-0009 tensor(-0.4630)
|
| 11 |
+
116-288045-0010 tensor(-2.6711)
|
| 12 |
+
116-288045-0011 tensor(-6.3585)
|
| 13 |
+
116-288045-0012 tensor(-6.5508)
|
| 14 |
+
116-288045-0013 tensor(-2.0836)
|
| 15 |
+
116-288045-0014 tensor(-1.8358)
|
| 16 |
+
116-288045-0015 tensor(-6.8475)
|
| 17 |
+
116-288045-0016 tensor(-11.3312)
|
| 18 |
+
116-288045-0017 tensor(-1.2759)
|
| 19 |
+
116-288045-0018 tensor(-4.5716)
|
| 20 |
+
116-288045-0019 tensor(-4.9673)
|
| 21 |
+
116-288045-0020 tensor(-0.7304)
|
| 22 |
+
116-288045-0021 tensor(-6.9787)
|
| 23 |
+
116-288045-0022 tensor(-12.7223)
|
| 24 |
+
116-288045-0023 tensor(-12.3526)
|
| 25 |
+
116-288045-0024 tensor(-2.8442)
|
| 26 |
+
116-288045-0025 tensor(-7.7752)
|
| 27 |
+
116-288045-0026 tensor(-3.3157)
|
| 28 |
+
116-288045-0027 tensor(-0.5073)
|
| 29 |
+
116-288045-0028 tensor(-1.6002)
|
| 30 |
+
116-288045-0029 tensor(-19.7004)
|
| 31 |
+
116-288045-0030 tensor(-3.2763)
|
| 32 |
+
116-288045-0031 tensor(-5.8254)
|
| 33 |
+
116-288045-0032 tensor(-5.4206)
|
| 34 |
+
116-288046-0000 tensor(-2.6199)
|
| 35 |
+
116-288046-0001 tensor(-13.2606)
|
| 36 |
+
116-288046-0002 tensor(-15.0248)
|
| 37 |
+
116-288046-0003 tensor(-1.6908)
|
| 38 |
+
116-288046-0004 tensor(-7.1421)
|
| 39 |
+
116-288046-0005 tensor(-4.7168)
|
| 40 |
+
116-288046-0006 tensor(-6.0439)
|
| 41 |
+
116-288046-0007 tensor(-7.2299)
|
| 42 |
+
116-288046-0008 tensor(-5.6939)
|
| 43 |
+
116-288046-0009 tensor(-2.0906)
|
| 44 |
+
116-288046-0010 tensor(-28.5024)
|
| 45 |
+
116-288046-0011 tensor(-61.1661)
|
| 46 |
+
116-288047-0000 tensor(-6.8820)
|
| 47 |
+
116-288047-0001 tensor(-8.1214)
|
| 48 |
+
116-288047-0002 tensor(-2.5906)
|
| 49 |
+
116-288047-0003 tensor(-21.3081)
|
| 50 |
+
116-288047-0004 tensor(-17.0860)
|
| 51 |
+
116-288047-0005 tensor(-5.5206)
|
| 52 |
+
116-288047-0006 tensor(-7.7244)
|
| 53 |
+
116-288047-0007 tensor(-2.3783)
|
| 54 |
+
116-288047-0008 tensor(-1.4935)
|
| 55 |
+
116-288047-0009 tensor(-11.5566)
|
| 56 |
+
116-288047-0010 tensor(-8.5392)
|
| 57 |
+
116-288047-0011 tensor(-2.8352)
|
| 58 |
+
116-288047-0012 tensor(-5.6820)
|
| 59 |
+
116-288047-0013 tensor(-2.9938)
|
| 60 |
+
116-288047-0014 tensor(-2.1926)
|
| 61 |
+
116-288047-0015 tensor(-2.2649)
|
| 62 |
+
116-288047-0016 tensor(-5.9612)
|
| 63 |
+
116-288047-0017 tensor(-1.7887)
|
| 64 |
+
116-288047-0018 tensor(-1.6322)
|
| 65 |
+
116-288047-0019 tensor(-1.3495)
|
| 66 |
+
116-288047-0020 tensor(-2.1475)
|
| 67 |
+
116-288047-0021 tensor(-1.5615)
|
| 68 |
+
116-288047-0022 tensor(-13.5646)
|
| 69 |
+
116-288048-0000 tensor(-9.4258)
|
| 70 |
+
116-288048-0001 tensor(-0.7421)
|
| 71 |
+
116-288048-0002 tensor(-8.6868)
|
| 72 |
+
116-288048-0003 tensor(-19.9599)
|
| 73 |
+
116-288048-0004 tensor(-6.5851)
|
| 74 |
+
116-288048-0005 tensor(-19.0432)
|
| 75 |
+
116-288048-0006 tensor(-21.8527)
|
| 76 |
+
116-288048-0007 tensor(-8.1603)
|
| 77 |
+
116-288048-0008 tensor(-20.4918)
|
| 78 |
+
116-288048-0009 tensor(-8.8205)
|
| 79 |
+
116-288048-0010 tensor(-4.7989)
|
| 80 |
+
116-288048-0011 tensor(-1.2924)
|
| 81 |
+
116-288048-0012 tensor(-1.6881)
|
| 82 |
+
116-288048-0013 tensor(-1.0776)
|
| 83 |
+
116-288048-0014 tensor(-5.2288)
|
| 84 |
+
116-288048-0015 tensor(-1.2390)
|
| 85 |
+
116-288048-0016 tensor(-1.8768)
|
| 86 |
+
116-288048-0017 tensor(-9.0510)
|
| 87 |
+
116-288048-0018 tensor(-3.3803)
|
| 88 |
+
116-288048-0019 tensor(-1.9993)
|
| 89 |
+
116-288048-0020 tensor(-7.6823)
|
| 90 |
+
116-288048-0021 tensor(-8.9906)
|
| 91 |
+
116-288048-0022 tensor(-4.7888)
|
| 92 |
+
116-288048-0023 tensor(-3.6610)
|
| 93 |
+
116-288048-0024 tensor(-13.8330)
|
| 94 |
+
116-288048-0025 tensor(-20.9342)
|
| 95 |
+
116-288048-0026 tensor(-0.4656)
|
| 96 |
+
116-288048-0027 tensor(-11.3674)
|
| 97 |
+
116-288048-0028 tensor(-1.0434)
|
| 98 |
+
116-288048-0029 tensor(-10.8800)
|
| 99 |
+
116-288048-0030 tensor(-4.1105)
|
| 100 |
+
116-288048-0031 tensor(-0.6228)
|
| 101 |
+
116-288048-0032 tensor(-3.2279)
|
| 102 |
+
1255-138279-0000 tensor(-106.0037)
|
| 103 |
+
1255-138279-0001 tensor(-19.6386)
|
| 104 |
+
1255-138279-0002 tensor(-9.4603)
|
| 105 |
+
1255-138279-0003 tensor(-5.9604)
|
| 106 |
+
1255-138279-0004 tensor(-3.9626)
|
| 107 |
+
1255-138279-0005 tensor(-3.7646)
|
| 108 |
+
1255-138279-0006 tensor(-7.8198)
|
| 109 |
+
1255-138279-0007 tensor(-2.1249)
|
| 110 |
+
1255-138279-0008 tensor(-0.2140)
|
| 111 |
+
1255-138279-0009 tensor(-1.0608)
|
| 112 |
+
1255-138279-0010 tensor(-2.3918)
|
| 113 |
+
1255-138279-0011 tensor(-5.5191)
|
| 114 |
+
1255-138279-0012 tensor(-4.5377)
|
| 115 |
+
1255-138279-0013 tensor(-18.2729)
|
| 116 |
+
1255-138279-0014 tensor(-3.1666)
|
| 117 |
+
1255-138279-0015 tensor(-6.1564)
|
| 118 |
+
1255-138279-0016 tensor(-4.5629)
|
| 119 |
+
1255-138279-0017 tensor(-2.7915)
|
| 120 |
+
1255-138279-0018 tensor(-0.5095)
|
| 121 |
+
1255-138279-0019 tensor(-2.4692)
|
| 122 |
+
1255-138279-0020 tensor(-0.2766)
|
| 123 |
+
1255-138279-0021 tensor(-3.9511)
|
| 124 |
+
1255-138279-0022 tensor(-3.2635)
|
| 125 |
+
1255-138279-0023 tensor(-0.9074)
|
| 126 |
+
1255-138279-0024 tensor(-1.7501)
|
| 127 |
+
1255-74899-0000 tensor(-0.6002)
|
| 128 |
+
1255-74899-0001 tensor(-1.7742)
|
| 129 |
+
1255-74899-0002 tensor(-7.8379)
|
| 130 |
+
1255-74899-0003 tensor(-5.1421)
|
| 131 |
+
1255-74899-0004 tensor(-5.0636)
|
| 132 |
+
1255-74899-0005 tensor(-6.9544)
|
| 133 |
+
1255-74899-0006 tensor(-2.5857)
|
| 134 |
+
1255-74899-0007 tensor(-2.9945)
|
| 135 |
+
1255-74899-0008 tensor(-18.5404)
|
| 136 |
+
1255-74899-0009 tensor(-8.3100)
|
| 137 |
+
1255-74899-0010 tensor(-8.0411)
|
| 138 |
+
1255-74899-0011 tensor(-5.4642)
|
| 139 |
+
1255-74899-0012 tensor(-11.7993)
|
| 140 |
+
1255-74899-0013 tensor(-8.5581)
|
| 141 |
+
1255-74899-0014 tensor(-13.9188)
|
| 142 |
+
1255-74899-0015 tensor(-6.1757)
|
| 143 |
+
1255-74899-0016 tensor(-4.5537)
|
| 144 |
+
1255-74899-0017 tensor(-1.8225)
|
| 145 |
+
1255-74899-0018 tensor(-6.4556)
|
| 146 |
+
1255-74899-0019 tensor(-2.3428)
|
| 147 |
+
1255-74899-0020 tensor(-4.9382)
|
| 148 |
+
1255-74899-0021 tensor(-0.9119)
|
| 149 |
+
1255-74899-0022 tensor(-7.1709)
|
| 150 |
+
1255-90407-0000 tensor(-8.4200)
|
| 151 |
+
1255-90407-0001 tensor(-3.8600)
|
| 152 |
+
1255-90407-0002 tensor(-1.3393)
|
| 153 |
+
1255-90407-0003 tensor(-5.2119)
|
| 154 |
+
1255-90407-0004 tensor(-4.3317)
|
| 155 |
+
1255-90407-0005 tensor(-2.3591)
|
| 156 |
+
1255-90407-0006 tensor(-0.6511)
|
| 157 |
+
1255-90407-0007 tensor(-7.0514)
|
| 158 |
+
1255-90407-0008 tensor(-7.0696)
|
| 159 |
+
1255-90407-0009 tensor(-4.9406)
|
| 160 |
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4153-186222-0029 tensor(-7.0386)
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| 1038 |
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| 1039 |
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| 1043 |
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4323-18416-0032 tensor(-4.6854)
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4323-18416-0034 tensor(-5.1233)
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4323-55228-0001 tensor(-3.0685)
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4323-55228-0007 tensor(-3.5194)
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4323-55228-0008 tensor(-5.0284)
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4323-55228-0010 tensor(-7.3374)
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4323-55228-0012 tensor(-8.2904)
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4323-55228-0015 tensor(-3.7858)
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4323-55228-0017 tensor(-2.6834)
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4323-55228-0018 tensor(-5.6658)
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4323-55228-0019 tensor(-7.1128)
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4323-55228-0021 tensor(-1.2308)
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4323-55228-0022 tensor(-11.8371)
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4323-55228-0023 tensor(-0.3762)
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4323-55228-0024 tensor(-2.3444)
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4323-55228-0025 tensor(-0.9172)
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4323-55228-0026 tensor(-1.9028)
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4323-55228-0028 tensor(-2.7393)
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4323-55228-0032 tensor(-7.7189)
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4323-55228-0033 tensor(-5.9341)
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4323-55228-0034 tensor(-7.4874)
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4323-55228-0035 tensor(-0.8946)
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4323-55228-0036 tensor(-5.6959)
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4323-55228-0037 tensor(-5.1879)
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4323-55228-0038 tensor(-0.6263)
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4323-55228-0039 tensor(-0.7861)
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4323-55228-0040 tensor(-9.2029)
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4323-55228-0041 tensor(-9.2119)
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| 1178 |
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4323-55228-0042 tensor(-6.7953)
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4323-55228-0043 tensor(-4.9661)
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4323-55228-0044 tensor(-2.2636)
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4323-55228-0045 tensor(-0.9807)
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4323-55228-0046 tensor(-4.4798)
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4323-55228-0047 tensor(-3.2564)
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| 1184 |
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4323-55228-0048 tensor(-5.4349)
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4323-55228-0049 tensor(-6.5757)
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| 1186 |
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4323-55228-0050 tensor(-4.5000)
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| 1187 |
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4323-55228-0051 tensor(-6.7899)
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| 1188 |
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4323-55228-0052 tensor(-3.3646)
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4515-11057-0000 tensor(-11.8910)
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| 1190 |
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4515-11057-0001 tensor(-5.8525)
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| 1191 |
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4515-11057-0002 tensor(-10.5234)
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| 1192 |
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4515-11057-0003 tensor(-13.1388)
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| 1193 |
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4515-11057-0004 tensor(-7.8139)
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| 1194 |
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4515-11057-0005 tensor(-5.7204)
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| 1195 |
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4515-11057-0006 tensor(-3.5927)
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| 1196 |
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4515-11057-0007 tensor(-6.3419)
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| 1197 |
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4515-11057-0008 tensor(-7.4334)
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| 1198 |
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4515-11057-0009 tensor(-7.5419)
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| 1199 |
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4515-11057-0010 tensor(-3.1788)
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4515-11057-0011 tensor(-2.1656)
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4515-11057-0012 tensor(-6.9821)
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4515-11057-0013 tensor(-4.4607)
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4515-11057-0014 tensor(-5.5495)
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4515-11057-0015 tensor(-7.1101)
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4515-11057-0016 tensor(-3.2026)
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4515-11057-0017 tensor(-10.0202)
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4515-11057-0018 tensor(-3.8143)
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4515-11057-0019 tensor(-5.6405)
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4515-11057-0020 tensor(-7.9594)
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4515-11057-0021 tensor(-3.8250)
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4515-11057-0022 tensor(-0.4606)
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4515-11057-0023 tensor(-8.4383)
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4515-11057-0024 tensor(-4.5033)
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4515-11057-0025 tensor(-12.8436)
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4515-11057-0026 tensor(-7.2544)
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4515-11057-0027 tensor(-0.5169)
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4515-11057-0028 tensor(-4.0511)
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4515-11057-0029 tensor(-11.6564)
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4515-11057-0030 tensor(-2.2950)
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4515-11057-0031 tensor(-8.3402)
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4515-11057-0032 tensor(-3.0317)
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| 1222 |
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4515-11057-0033 tensor(-5.8990)
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| 1223 |
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4515-11057-0034 tensor(-5.3442)
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| 1224 |
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4515-11057-0035 tensor(-6.8304)
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| 1225 |
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4515-11057-0036 tensor(-8.5186)
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| 1226 |
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4515-11057-0037 tensor(-7.0668)
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| 1227 |
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4515-11057-0038 tensor(-15.6468)
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| 1228 |
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4515-11057-0039 tensor(-7.6315)
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| 1229 |
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4515-11057-0040 tensor(-6.3868)
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| 1230 |
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4515-11057-0041 tensor(-9.5908)
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4515-11057-0042 tensor(-1.8113)
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| 1232 |
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4515-11057-0043 tensor(-5.2048)
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| 1233 |
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4515-11057-0044 tensor(-12.3011)
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| 1234 |
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4515-11057-0045 tensor(-0.3752)
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| 1235 |
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4515-11057-0046 tensor(-1.8267)
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| 1236 |
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4515-11057-0047 tensor(-2.6189)
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| 1237 |
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4515-11057-0048 tensor(-5.8359)
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| 1238 |
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| 1239 |
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4515-11057-0050 tensor(-5.8688)
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| 1240 |
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4515-11057-0051 tensor(-3.9498)
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| 1241 |
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| 1242 |
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4515-11057-0053 tensor(-1.1255)
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| 1243 |
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4515-11057-0054 tensor(-2.5879)
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| 1244 |
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4515-11057-0055 tensor(-1.6594)
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| 1245 |
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4515-11057-0056 tensor(-1.8904)
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| 1246 |
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4515-11057-0057 tensor(-3.7596)
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| 1247 |
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4515-11057-0058 tensor(-7.2570)
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| 1248 |
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4515-11057-0059 tensor(-2.8591)
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| 1249 |
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4515-11057-0060 tensor(-10.9640)
|
| 1250 |
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4515-11057-0061 tensor(-3.3901)
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| 1254 |
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4515-11057-0065 tensor(-6.7193)
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| 1255 |
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4515-11057-0066 tensor(-5.8709)
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| 1256 |
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4515-11057-0067 tensor(-5.7626)
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4515-11057-0068 tensor(-0.5866)
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| 1258 |
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4515-11057-0069 tensor(-3.7212)
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4515-11057-0070 tensor(-8.6155)
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4515-11057-0071 tensor(-9.4724)
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4515-11057-0072 tensor(-5.5222)
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| 1262 |
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4515-11057-0073 tensor(-0.7623)
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4515-11057-0074 tensor(-6.5299)
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4515-11057-0075 tensor(-3.3551)
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4515-11057-0077 tensor(-1.2958)
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4515-11057-0078 tensor(-2.3082)
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4515-11057-0079 tensor(-4.2254)
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4515-11057-0080 tensor(-8.5609)
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4515-11057-0081 tensor(-7.2937)
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4515-11057-0082 tensor(-4.4926)
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4515-11057-0085 tensor(-8.6368)
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4515-11057-0086 tensor(-2.8071)
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4515-11057-0087 tensor(-3.2571)
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4515-11057-0090 tensor(-6.7250)
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4515-11057-0092 tensor(-2.2182)
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4515-11057-0099 tensor(-2.4475)
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4515-11057-0100 tensor(-10.6555)
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4515-11057-0101 tensor(-5.6961)
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4515-11057-0102 tensor(-1.4014)
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4515-11057-0103 tensor(-2.9483)
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4515-11057-0104 tensor(-1.6820)
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4515-11057-0105 tensor(-3.1878)
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4515-11057-0106 tensor(-19.7028)
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4515-11057-0107 tensor(-9.7506)
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| 1297 |
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4515-11057-0108 tensor(-5.7463)
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| 1298 |
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4515-11057-0109 tensor(-7.6793)
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| 1299 |
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4515-11057-0110 tensor(-7.1523)
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4515-11057-0111 tensor(-12.7866)
|
| 1301 |
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4515-11057-0112 tensor(-6.9194)
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| 1302 |
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4515-11057-0113 tensor(-0.9893)
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4515-11057-0114 tensor(-6.5677)
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4570-102353-0001 tensor(-12.3210)
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| 1306 |
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4570-102353-0002 tensor(-5.7223)
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| 1307 |
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| 1308 |
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4570-102353-0004 tensor(-5.7963)
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| 1309 |
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4570-102353-0005 tensor(-13.5768)
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| 1310 |
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4570-102353-0006 tensor(-3.6302)
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| 1311 |
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4570-102353-0007 tensor(-10.5239)
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4570-102353-0008 tensor(-6.2169)
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4570-14911-0000 tensor(-10.6597)
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4570-14911-0001 tensor(-10.4171)
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| 1315 |
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4570-14911-0002 tensor(-3.4770)
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4570-14911-0003 tensor(-5.5449)
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4570-14911-0004 tensor(-13.7364)
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| 1318 |
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4570-14911-0005 tensor(-4.8152)
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| 1319 |
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4570-14911-0006 tensor(-29.6689)
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| 1320 |
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4570-14911-0007 tensor(-24.2789)
|
| 1321 |
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4570-14911-0008 tensor(-4.4346)
|
| 1322 |
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5543-27761-0101 tensor(-5.9101)
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6123-59186-0015 tensor(-5.3263)
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6123-59186-0022 tensor(-7.1153)
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6123-59186-0024 tensor(-9.5297)
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| 1794 |
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6123-59186-0025 tensor(-8.1422)
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|
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6123-59186-0028 tensor(-11.5668)
|
| 1798 |
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6123-59186-0029 tensor(-10.3459)
|
| 1799 |
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6123-59186-0030 tensor(-13.6770)
|
| 1800 |
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6123-59186-0031 tensor(-3.9762)
|
| 1801 |
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6123-59186-0032 tensor(-5.7623)
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| 1802 |
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6123-59186-0033 tensor(-19.8397)
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| 1803 |
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6123-59186-0034 tensor(-13.6210)
|
| 1804 |
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6123-59186-0035 tensor(-11.3848)
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| 1805 |
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6123-59186-0036 tensor(-6.0735)
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| 1806 |
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6123-59186-0037 tensor(-5.9902)
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| 1807 |
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6123-59186-0038 tensor(-33.5924)
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| 1808 |
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6123-59186-0039 tensor(-6.9497)
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| 1809 |
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| 1810 |
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| 1812 |
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6267-53049-0002 tensor(-8.5407)
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| 1813 |
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| 1815 |
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6267-53049-0005 tensor(-7.7219)
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| 1816 |
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6267-53049-0006 tensor(-10.7041)
|
| 1817 |
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6267-53049-0007 tensor(-6.2322)
|
| 1818 |
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6267-53049-0008 tensor(-8.7946)
|
| 1819 |
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6267-53049-0009 tensor(-7.4103)
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| 1820 |
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6267-53049-0010 tensor(-5.4375)
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| 1821 |
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|
| 1822 |
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6267-53049-0012 tensor(-15.3967)
|
| 1823 |
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6267-53049-0013 tensor(-9.7115)
|
| 1824 |
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6267-53049-0014 tensor(-9.9841)
|
| 1825 |
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6267-53049-0015 tensor(-2.4797)
|
| 1826 |
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6267-53049-0016 tensor(-12.3957)
|
| 1827 |
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6267-53049-0017 tensor(-8.3727)
|
| 1828 |
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6267-53049-0018 tensor(-9.2678)
|
| 1829 |
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6267-53049-0019 tensor(-146.6601)
|
| 1830 |
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6267-53049-0020 tensor(-12.2925)
|
| 1831 |
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6267-53049-0021 tensor(-9.9612)
|
| 1832 |
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6267-53049-0022 tensor(-15.6976)
|
| 1833 |
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6267-53049-0023 tensor(-11.8455)
|
| 1834 |
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6267-53049-0024 tensor(-24.3242)
|
| 1835 |
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6267-53049-0025 tensor(-2.7448)
|
| 1836 |
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6267-53049-0026 tensor(-20.3250)
|
| 1837 |
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6267-53049-0027 tensor(-11.1369)
|
| 1838 |
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6267-53049-0028 tensor(-9.3771)
|
| 1839 |
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6267-53049-0029 tensor(-8.8005)
|
| 1840 |
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6267-53049-0030 tensor(-8.3175)
|
| 1841 |
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6267-53049-0031 tensor(-19.3252)
|
| 1842 |
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6267-53049-0032 tensor(-14.1536)
|
| 1843 |
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6267-65525-0000 tensor(-15.1493)
|
| 1844 |
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6267-65525-0001 tensor(-9.6612)
|
| 1845 |
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6267-65525-0002 tensor(-10.0801)
|
| 1846 |
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6267-65525-0003 tensor(-14.1285)
|
| 1847 |
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6267-65525-0004 tensor(-9.4951)
|
| 1848 |
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6267-65525-0005 tensor(-12.4117)
|
| 1849 |
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6267-65525-0006 tensor(-14.7771)
|
| 1850 |
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6267-65525-0007 tensor(-13.8003)
|
| 1851 |
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6267-65525-0008 tensor(-22.4438)
|
| 1852 |
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6267-65525-0009 tensor(-17.9782)
|
| 1853 |
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6267-65525-0010 tensor(-8.5640)
|
| 1854 |
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6267-65525-0011 tensor(-29.3395)
|
| 1855 |
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6267-65525-0012 tensor(-10.1385)
|
| 1856 |
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6267-65525-0013 tensor(-30.3417)
|
| 1857 |
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6267-65525-0014 tensor(-36.8127)
|
| 1858 |
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6267-65525-0015 tensor(-15.2072)
|
| 1859 |
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6267-65525-0016 tensor(-1.8827)
|
| 1860 |
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6267-65525-0017 tensor(-12.4980)
|
| 1861 |
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6267-65525-0018 tensor(-7.1701)
|
| 1862 |
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6267-65525-0019 tensor(-3.5784)
|
| 1863 |
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6267-65525-0020 tensor(-11.5337)
|
| 1864 |
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6267-65525-0021 tensor(-108.9168)
|
| 1865 |
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6267-65525-0022 tensor(-11.7653)
|
| 1866 |
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6267-65525-0023 tensor(-21.6822)
|
| 1867 |
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6267-65525-0024 tensor(-11.6468)
|
| 1868 |
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6267-65525-0025 tensor(-15.7296)
|
| 1869 |
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6267-65525-0026 tensor(-5.7871)
|
| 1870 |
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6267-65525-0027 tensor(-8.4694)
|
| 1871 |
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6267-65525-0028 tensor(-7.5469)
|
| 1872 |
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6267-65525-0029 tensor(-7.2645)
|
| 1873 |
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6267-65525-0030 tensor(-30.3049)
|
| 1874 |
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6267-65525-0031 tensor(-16.1863)
|
| 1875 |
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6267-65525-0032 tensor(-3.7098)
|
| 1876 |
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6267-65525-0033 tensor(-18.2099)
|
| 1877 |
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6267-65525-0034 tensor(-7.2778)
|
| 1878 |
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6267-65525-0035 tensor(-10.6502)
|
| 1879 |
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6267-65525-0036 tensor(-3.6916)
|
| 1880 |
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6267-65525-0037 tensor(-2.6581)
|
| 1881 |
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6267-65525-0038 tensor(-9.2712)
|
| 1882 |
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6267-65525-0039 tensor(-19.3258)
|
| 1883 |
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6267-65525-0040 tensor(-6.2324)
|
| 1884 |
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6267-65525-0041 tensor(-5.5042)
|
| 1885 |
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6267-65525-0042 tensor(-2.7073)
|
| 1886 |
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6267-65525-0043 tensor(-1.7172)
|
| 1887 |
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6267-65525-0044 tensor(-4.7891)
|
| 1888 |
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6267-65525-0045 tensor(-8.8943)
|
| 1889 |
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6267-65525-0046 tensor(-2.2201)
|
| 1890 |
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6267-65525-0047 tensor(-6.0936)
|
| 1891 |
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6267-65525-0048 tensor(-11.5565)
|
| 1892 |
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6267-65525-0049 tensor(-7.8500)
|
| 1893 |
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6267-65525-0050 tensor(-4.8248)
|
| 1894 |
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6267-65525-0051 tensor(-4.6744)
|
| 1895 |
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6267-65525-0052 tensor(-5.1956)
|
| 1896 |
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6267-65525-0053 tensor(-8.1338)
|
| 1897 |
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6267-65525-0054 tensor(-20.0252)
|
| 1898 |
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6267-65525-0055 tensor(-3.0998)
|
| 1899 |
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6267-65525-0056 tensor(-3.9476)
|
| 1900 |
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6267-65525-0057 tensor(-9.0969)
|
| 1901 |
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6267-65525-0058 tensor(-4.0031)
|
| 1902 |
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6267-65525-0059 tensor(-8.8551)
|
| 1903 |
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6455-66379-0000 tensor(-6.2177)
|
| 1904 |
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6455-66379-0001 tensor(-8.4438)
|
| 1905 |
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6455-66379-0002 tensor(-12.2246)
|
| 1906 |
+
6455-66379-0003 tensor(-19.3902)
|
| 1907 |
+
6455-66379-0004 tensor(-6.8878)
|
| 1908 |
+
6455-66379-0005 tensor(-6.9303)
|
| 1909 |
+
6455-66379-0006 tensor(-7.9758)
|
| 1910 |
+
6455-66379-0007 tensor(-12.6792)
|
| 1911 |
+
6455-66379-0008 tensor(-12.0583)
|
| 1912 |
+
6455-66379-0009 tensor(-6.6529)
|
| 1913 |
+
6455-66379-0010 tensor(-15.9047)
|
| 1914 |
+
6455-66379-0011 tensor(-4.8310)
|
| 1915 |
+
6455-66379-0012 tensor(-4.7163)
|
| 1916 |
+
6455-66379-0013 tensor(-7.1532)
|
| 1917 |
+
6455-66379-0014 tensor(-5.7670)
|
| 1918 |
+
6455-66379-0015 tensor(-14.1313)
|
| 1919 |
+
6455-66379-0016 tensor(-4.6162)
|
| 1920 |
+
6455-66379-0017 tensor(-9.5537)
|
| 1921 |
+
6455-66379-0018 tensor(-6.6321)
|
| 1922 |
+
6455-66379-0019 tensor(-2.4035)
|
| 1923 |
+
6455-67803-0000 tensor(-0.9620)
|
| 1924 |
+
6455-67803-0001 tensor(-6.8685)
|
| 1925 |
+
6455-67803-0002 tensor(-10.8926)
|
| 1926 |
+
6455-67803-0003 tensor(-7.3028)
|
| 1927 |
+
6455-67803-0004 tensor(-14.1975)
|
| 1928 |
+
6455-67803-0005 tensor(-9.3274)
|
| 1929 |
+
6455-67803-0006 tensor(-2.4871)
|
| 1930 |
+
6455-67803-0007 tensor(-0.7390)
|
| 1931 |
+
6455-67803-0008 tensor(-12.5364)
|
| 1932 |
+
6455-67803-0009 tensor(-4.3424)
|
| 1933 |
+
6455-67803-0010 tensor(-7.0525)
|
| 1934 |
+
6455-67803-0011 tensor(-1.1751)
|
| 1935 |
+
6455-67803-0012 tensor(-3.1326)
|
| 1936 |
+
6455-67803-0013 tensor(-4.3822)
|
| 1937 |
+
6455-67803-0014 tensor(-12.6060)
|
| 1938 |
+
6455-67803-0015 tensor(-8.3958)
|
| 1939 |
+
6455-67803-0016 tensor(-5.4388)
|
| 1940 |
+
6455-67803-0017 tensor(-0.9590)
|
| 1941 |
+
6455-67803-0018 tensor(-1.2596)
|
| 1942 |
+
6455-67803-0019 tensor(-12.2846)
|
| 1943 |
+
6455-67803-0020 tensor(-1.7813)
|
| 1944 |
+
6455-67803-0021 tensor(-3.9622)
|
| 1945 |
+
6455-67803-0022 tensor(-5.9798)
|
| 1946 |
+
6455-67803-0023 tensor(-6.1015)
|
| 1947 |
+
6455-67803-0024 tensor(-4.6358)
|
| 1948 |
+
6455-67803-0025 tensor(-10.8164)
|
| 1949 |
+
6455-67803-0026 tensor(-1.3837)
|
| 1950 |
+
6455-67803-0027 tensor(-3.2114)
|
| 1951 |
+
6455-67803-0028 tensor(-2.2407)
|
| 1952 |
+
6455-67803-0029 tensor(-1.9239)
|
| 1953 |
+
6455-67803-0030 tensor(-9.0938)
|
| 1954 |
+
6455-67803-0031 tensor(-12.6787)
|
| 1955 |
+
6455-67803-0032 tensor(-1.1869)
|
| 1956 |
+
6455-67803-0033 tensor(-11.6461)
|
| 1957 |
+
6455-67803-0034 tensor(-8.4063)
|
| 1958 |
+
6455-67803-0035 tensor(-11.7720)
|
| 1959 |
+
6455-67803-0036 tensor(-7.2430)
|
| 1960 |
+
6455-67804-0000 tensor(-10.7620)
|
| 1961 |
+
6455-67804-0001 tensor(-2.9168)
|
| 1962 |
+
6455-67804-0002 tensor(-8.6299)
|
| 1963 |
+
6455-67804-0003 tensor(-5.8868)
|
| 1964 |
+
6455-67804-0004 tensor(-19.0399)
|
| 1965 |
+
6455-67804-0005 tensor(-25.4680)
|
| 1966 |
+
6455-67804-0006 tensor(-4.5285)
|
| 1967 |
+
6455-67804-0007 tensor(-1.5483)
|
| 1968 |
+
6455-67804-0008 tensor(-0.4387)
|
| 1969 |
+
6455-67804-0009 tensor(-4.2304)
|
| 1970 |
+
6455-67804-0010 tensor(-5.1176)
|
| 1971 |
+
6455-67804-0011 tensor(-1.0948)
|
| 1972 |
+
6455-67804-0012 tensor(-3.8850)
|
| 1973 |
+
6455-67804-0013 tensor(-12.1248)
|
| 1974 |
+
6455-67804-0014 tensor(-10.4284)
|
| 1975 |
+
6455-67804-0015 tensor(-3.0324)
|
| 1976 |
+
6455-67804-0016 tensor(-10.4221)
|
| 1977 |
+
6455-67804-0017 tensor(-13.8816)
|
| 1978 |
+
6455-67804-0018 tensor(-8.7044)
|
| 1979 |
+
6455-67804-0019 tensor(-9.5911)
|
| 1980 |
+
6455-67804-0020 tensor(-7.6606)
|
| 1981 |
+
6455-67804-0021 tensor(-15.8339)
|
| 1982 |
+
6455-67804-0022 tensor(-32.1158)
|
| 1983 |
+
6455-67804-0023 tensor(-30.6213)
|
| 1984 |
+
6455-67804-0024 tensor(-18.8189)
|
| 1985 |
+
6455-67804-0025 tensor(-11.8726)
|
| 1986 |
+
6455-67804-0026 tensor(-14.6576)
|
| 1987 |
+
6455-67804-0027 tensor(-8.3075)
|
| 1988 |
+
6455-67804-0028 tensor(-8.2263)
|
| 1989 |
+
6455-67804-0029 tensor(-25.6510)
|
| 1990 |
+
6455-67804-0030 tensor(-9.7248)
|
| 1991 |
+
6455-67804-0031 tensor(-10.4711)
|
| 1992 |
+
6455-67804-0032 tensor(-7.5533)
|
| 1993 |
+
6455-67804-0033 tensor(-4.6484)
|
| 1994 |
+
6455-67804-0034 tensor(-0.9961)
|
| 1995 |
+
6455-67804-0035 tensor(-16.6658)
|
| 1996 |
+
6455-67804-0036 tensor(-26.7792)
|
| 1997 |
+
6455-67804-0037 tensor(-4.4559)
|
| 1998 |
+
6455-67804-0038 tensor(-5.6609)
|
| 1999 |
+
6455-67804-0039 tensor(-7.4328)
|
| 2000 |
+
6455-67804-0040 tensor(-2.7994)
|
| 2001 |
+
6467-56885-0000 tensor(-11.6832)
|
| 2002 |
+
6467-56885-0001 tensor(-29.4442)
|
| 2003 |
+
6467-56885-0002 tensor(-55.0128)
|
| 2004 |
+
6467-56885-0003 tensor(-13.3057)
|
| 2005 |
+
6467-56885-0004 tensor(-13.5221)
|
| 2006 |
+
6467-56885-0005 tensor(-4.5982)
|
| 2007 |
+
6467-56885-0006 tensor(-28.0869)
|
| 2008 |
+
6467-56885-0007 tensor(-15.5438)
|
| 2009 |
+
6467-56885-0008 tensor(-27.9917)
|
| 2010 |
+
6467-56885-0009 tensor(-17.0966)
|
| 2011 |
+
6467-56885-0010 tensor(-48.1255)
|
| 2012 |
+
6467-56885-0011 tensor(-12.9825)
|
| 2013 |
+
6467-56885-0012 tensor(-19.2039)
|
| 2014 |
+
6467-56885-0013 tensor(-4.7747)
|
| 2015 |
+
6467-56885-0014 tensor(-7.1474)
|
| 2016 |
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6467-56885-0015 tensor(-9.9375)
|
| 2017 |
+
6467-56885-0016 tensor(-15.1869)
|
| 2018 |
+
6467-56885-0017 tensor(-10.9076)
|
| 2019 |
+
6467-62797-0000 tensor(-3.1546)
|
| 2020 |
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6467-62797-0001 tensor(-46.3994)
|
| 2021 |
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6467-62797-0002 tensor(-45.3071)
|
| 2022 |
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6467-62797-0003 tensor(-18.0903)
|
| 2023 |
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6467-62797-0004 tensor(-9.3676)
|
| 2024 |
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6467-62797-0005 tensor(-11.0170)
|
| 2025 |
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6467-62797-0006 tensor(-33.2454)
|
| 2026 |
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6467-62797-0007 tensor(-142.5336)
|
| 2027 |
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6467-94831-0000 tensor(-40.4867)
|
| 2028 |
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6467-94831-0001 tensor(-23.5085)
|
| 2029 |
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6467-94831-0002 tensor(-1.0041)
|
| 2030 |
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6467-94831-0003 tensor(-6.3680)
|
| 2031 |
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6467-94831-0004 tensor(-8.8750)
|
| 2032 |
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6467-94831-0005 tensor(-4.8495)
|
| 2033 |
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6467-94831-0006 tensor(-4.4825)
|
| 2034 |
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6467-94831-0007 tensor(-7.6584)
|
| 2035 |
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6467-94831-0008 tensor(-15.3469)
|
| 2036 |
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6467-94831-0009 tensor(-1.5061)
|
| 2037 |
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6467-94831-0010 tensor(-6.0801)
|
| 2038 |
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6467-94831-0011 tensor(-3.1452)
|
| 2039 |
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6467-94831-0012 tensor(-22.5511)
|
| 2040 |
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6467-94831-0013 tensor(-11.9964)
|
| 2041 |
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6467-94831-0014 tensor(-15.8124)
|
| 2042 |
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6467-94831-0015 tensor(-5.1362)
|
| 2043 |
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6467-94831-0016 tensor(-2.8529)
|
| 2044 |
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6467-94831-0017 tensor(-2.9571)
|
| 2045 |
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6467-94831-0018 tensor(-11.7576)
|
| 2046 |
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6467-94831-0019 tensor(-8.6772)
|
| 2047 |
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6467-94831-0020 tensor(-7.3694)
|
| 2048 |
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6467-94831-0021 tensor(-4.9163)
|
| 2049 |
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6467-94831-0022 tensor(-9.1461)
|
| 2050 |
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6467-94831-0023 tensor(-11.3270)
|
| 2051 |
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6467-94831-0024 tensor(-6.9554)
|
| 2052 |
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6467-94831-0025 tensor(-8.3382)
|
| 2053 |
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6467-94831-0026 tensor(-4.6363)
|
| 2054 |
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6467-94831-0027 tensor(-6.3554)
|
| 2055 |
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6467-94831-0028 tensor(-6.3026)
|
| 2056 |
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6467-94831-0029 tensor(-7.1577)
|
| 2057 |
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6467-94831-0030 tensor(-8.8585)
|
| 2058 |
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6467-94831-0031 tensor(-7.4362)
|
| 2059 |
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6467-94831-0032 tensor(-9.8573)
|
| 2060 |
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6467-94831-0033 tensor(-8.5242)
|
| 2061 |
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6467-94831-0034 tensor(-19.2232)
|
| 2062 |
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6467-94831-0035 tensor(-7.0326)
|
| 2063 |
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6467-94831-0036 tensor(-4.4992)
|
| 2064 |
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6467-94831-0037 tensor(-9.1995)
|
| 2065 |
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6467-94831-0038 tensor(-15.0600)
|
| 2066 |
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6467-94831-0039 tensor(-5.5159)
|
| 2067 |
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6467-94831-0040 tensor(-11.3750)
|
| 2068 |
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6467-94831-0041 tensor(-5.1497)
|
| 2069 |
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6467-94831-0042 tensor(-6.1794)
|
| 2070 |
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6467-94831-0043 tensor(-13.6904)
|
| 2071 |
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6467-94831-0044 tensor(-5.1455)
|
| 2072 |
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6467-94831-0045 tensor(-5.5167)
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| 2073 |
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|
| 2074 |
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6467-97061-0001 tensor(-40.3621)
|
| 2075 |
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6467-97061-0002 tensor(-11.4761)
|
| 2076 |
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6467-97061-0003 tensor(-19.9094)
|
| 2077 |
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6467-97061-0004 tensor(-45.4687)
|
| 2078 |
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6467-97061-0005 tensor(-14.3334)
|
| 2079 |
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6467-97061-0006 tensor(-22.7104)
|
| 2080 |
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6467-97061-0007 tensor(-10.9680)
|
| 2081 |
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6467-97061-0008 tensor(-33.4892)
|
| 2082 |
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6467-97061-0009 tensor(-23.1400)
|
| 2083 |
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6467-97061-0010 tensor(-38.9983)
|
| 2084 |
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6467-97061-0011 tensor(-11.7075)
|
| 2085 |
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6467-97061-0012 tensor(-21.6511)
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| 2086 |
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6467-97061-0013 tensor(-10.3810)
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| 2087 |
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6467-97061-0014 tensor(-35.8887)
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| 2088 |
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6467-97061-0015 tensor(-18.0365)
|
| 2089 |
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6467-97061-0016 tensor(-15.6650)
|
| 2090 |
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6467-97061-0017 tensor(-9.9326)
|
| 2091 |
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6467-97061-0018 tensor(-30.8717)
|
| 2092 |
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6467-97061-0019 tensor(-23.3455)
|
| 2093 |
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6467-97061-0020 tensor(-14.7412)
|
| 2094 |
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6467-97061-0021 tensor(-26.7888)
|
| 2095 |
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6467-97061-0022 tensor(-22.5611)
|
| 2096 |
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6467-97061-0023 tensor(-14.4312)
|
| 2097 |
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6467-97061-0024 tensor(-6.3123)
|
| 2098 |
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6599-38590-0000 tensor(-9.4398)
|
| 2099 |
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6599-38590-0001 tensor(-7.1307)
|
| 2100 |
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6599-38590-0002 tensor(-4.4283)
|
| 2101 |
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6599-38590-0003 tensor(-9.8766)
|
| 2102 |
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6599-38590-0004 tensor(-7.1742)
|
| 2103 |
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6599-38590-0005 tensor(-5.3560)
|
| 2104 |
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6599-38590-0006 tensor(-1.0684)
|
| 2105 |
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6599-38590-0007 tensor(-0.6960)
|
| 2106 |
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6599-38590-0008 tensor(-19.6774)
|
| 2107 |
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6599-38590-0009 tensor(-3.8733)
|
| 2108 |
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6599-38591-0000 tensor(-2.9272)
|
| 2109 |
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6599-38591-0001 tensor(-7.1021)
|
| 2110 |
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6599-38591-0002 tensor(-9.4919)
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| 2111 |
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6599-38591-0003 tensor(-0.5984)
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| 2112 |
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6599-38591-0004 tensor(-16.3512)
|
| 2113 |
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6599-38591-0005 tensor(-7.1267)
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| 2114 |
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6599-38591-0006 tensor(-6.4337)
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| 2115 |
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6599-38591-0007 tensor(-13.4793)
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| 2116 |
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6599-38591-0008 tensor(-2.9013)
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| 2117 |
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6599-38591-0009 tensor(-1.0897)
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| 2118 |
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6599-38591-0010 tensor(-4.1400)
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| 2119 |
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6599-38591-0011 tensor(-4.2796)
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| 2120 |
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6599-38591-0012 tensor(-5.7627)
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| 2121 |
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6599-38591-0013 tensor(-3.6890)
|
| 2122 |
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6841-88291-0000 tensor(-9.7170)
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| 2123 |
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6841-88291-0001 tensor(-16.8191)
|
| 2124 |
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6841-88291-0002 tensor(-4.4521)
|
| 2125 |
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6841-88291-0003 tensor(-20.9250)
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| 2126 |
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6841-88291-0004 tensor(-8.3717)
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| 2127 |
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6841-88291-0005 tensor(-7.4167)
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| 2128 |
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6841-88291-0006 tensor(-7.5063)
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| 2129 |
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6841-88291-0007 tensor(-1.8786)
|
| 2130 |
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6841-88291-0008 tensor(-10.1569)
|
| 2131 |
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6841-88291-0009 tensor(-13.7954)
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| 2132 |
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6841-88291-0010 tensor(-4.3770)
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| 2133 |
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6841-88291-0011 tensor(-6.2521)
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| 2134 |
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6841-88291-0012 tensor(-4.8814)
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| 2135 |
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6841-88291-0013 tensor(-13.2824)
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| 2136 |
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6841-88291-0014 tensor(-0.5554)
|
| 2137 |
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6841-88291-0015 tensor(-4.6256)
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| 2138 |
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6841-88291-0016 tensor(-3.9722)
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| 2139 |
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6841-88291-0017 tensor(-3.1434)
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| 2140 |
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6841-88291-0018 tensor(-0.5740)
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| 2141 |
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6841-88291-0019 tensor(-10.6309)
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| 2142 |
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6841-88291-0020 tensor(-6.3347)
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| 2143 |
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6841-88291-0021 tensor(-1.9661)
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| 2144 |
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6841-88291-0022 tensor(-4.2119)
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| 2145 |
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6841-88291-0023 tensor(-3.6272)
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| 2146 |
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6841-88291-0024 tensor(-10.4425)
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| 2147 |
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6841-88291-0025 tensor(-4.5609)
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| 2148 |
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6841-88291-0026 tensor(-11.3611)
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| 2149 |
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6841-88291-0027 tensor(-10.2471)
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| 2150 |
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6841-88291-0028 tensor(-9.9591)
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| 2151 |
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6841-88291-0029 tensor(-18.9125)
|
| 2152 |
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6841-88291-0030 tensor(-13.5825)
|
| 2153 |
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6841-88291-0031 tensor(-8.4428)
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| 2154 |
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6841-88291-0032 tensor(-8.0523)
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| 2155 |
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6841-88291-0033 tensor(-13.2628)
|
| 2156 |
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6841-88291-0034 tensor(-13.5040)
|
| 2157 |
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6841-88291-0035 tensor(-9.1890)
|
| 2158 |
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6841-88291-0036 tensor(-10.0445)
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| 2159 |
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6841-88291-0037 tensor(-0.9194)
|
| 2160 |
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6841-88291-0038 tensor(-5.2846)
|
| 2161 |
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6841-88291-0039 tensor(-3.8331)
|
| 2162 |
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6841-88291-0040 tensor(-5.8286)
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| 2163 |
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6841-88291-0041 tensor(-3.5274)
|
| 2164 |
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6841-88291-0042 tensor(-4.5589)
|
| 2165 |
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6841-88291-0043 tensor(-4.8409)
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| 2166 |
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6841-88291-0044 tensor(-1.9977)
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| 2167 |
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6841-88291-0045 tensor(-2.8429)
|
| 2168 |
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6841-88291-0046 tensor(-4.0502)
|
| 2169 |
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6841-88291-0047 tensor(-11.4996)
|
| 2170 |
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6841-88291-0048 tensor(-1.2813)
|
| 2171 |
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6841-88291-0049 tensor(-6.5613)
|
| 2172 |
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6841-88291-0050 tensor(-2.9006)
|
| 2173 |
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6841-88291-0051 tensor(-0.4559)
|
| 2174 |
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6841-88291-0052 tensor(-7.4129)
|
| 2175 |
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6841-88291-0053 tensor(-2.9200)
|
| 2176 |
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6841-88291-0054 tensor(-6.5964)
|
| 2177 |
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6841-88291-0055 tensor(-6.7414)
|
| 2178 |
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6841-88291-0056 tensor(-22.4780)
|
| 2179 |
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6841-88294-0000 tensor(-14.8653)
|
| 2180 |
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6841-88294-0001 tensor(-10.6979)
|
| 2181 |
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6841-88294-0002 tensor(-7.7768)
|
| 2182 |
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6841-88294-0003 tensor(-5.3766)
|
| 2183 |
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6841-88294-0004 tensor(-1.2860)
|
| 2184 |
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6841-88294-0005 tensor(-7.6398)
|
| 2185 |
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6841-88294-0006 tensor(-2.5802)
|
| 2186 |
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6841-88294-0007 tensor(-4.1653)
|
| 2187 |
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6841-88294-0008 tensor(-12.6168)
|
| 2188 |
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6841-88294-0009 tensor(-11.0045)
|
| 2189 |
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6841-88294-0010 tensor(-25.5361)
|
| 2190 |
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6841-88294-0011 tensor(-8.9140)
|
| 2191 |
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6841-88294-0012 tensor(-30.1044)
|
| 2192 |
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6841-88294-0013 tensor(-6.9621)
|
| 2193 |
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6841-88294-0014 tensor(-6.9895)
|
| 2194 |
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6841-88294-0015 tensor(-3.7833)
|
| 2195 |
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6841-88294-0016 tensor(-14.1544)
|
| 2196 |
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6841-88294-0017 tensor(-6.4948)
|
| 2197 |
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6841-88294-0018 tensor(-3.5070)
|
| 2198 |
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6841-88294-0019 tensor(-4.7166)
|
| 2199 |
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6841-88294-0020 tensor(-3.2998)
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| 2200 |
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6841-88294-0021 tensor(-4.0051)
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| 2201 |
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6841-88294-0022 tensor(-3.8458)
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| 2202 |
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6841-88294-0023 tensor(-2.8385)
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| 2203 |
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6841-88294-0024 tensor(-2.5323)
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| 2204 |
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6841-88294-0025 tensor(-1.8921)
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| 2205 |
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6841-88294-0026 tensor(-11.9691)
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| 2206 |
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6841-88294-0027 tensor(-1.3142)
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6841-88294-0028 tensor(-1.7027)
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| 2208 |
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6841-88294-0029 tensor(-3.4753)
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6841-88294-0030 tensor(-6.9175)
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| 2210 |
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6841-88294-0031 tensor(-3.1665)
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| 2211 |
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6841-88294-0032 tensor(-2.9316)
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| 2212 |
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6841-88294-0033 tensor(-4.4458)
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| 2213 |
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6841-88294-0034 tensor(-7.5935)
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| 2214 |
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6841-88294-0035 tensor(-19.4530)
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| 2215 |
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6841-88294-0036 tensor(-2.0345)
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| 2216 |
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6841-88294-0037 tensor(-4.2009)
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6841-88294-0038 tensor(-3.6513)
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| 2218 |
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6841-88294-0039 tensor(-5.9381)
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| 2219 |
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6841-88294-0040 tensor(-6.7786)
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| 2220 |
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6841-88294-0041 tensor(-15.6019)
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| 2221 |
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6841-88294-0042 tensor(-2.9166)
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| 2222 |
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6841-88294-0043 tensor(-6.3863)
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| 2223 |
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6841-88294-0044 tensor(-13.1241)
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| 2224 |
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6841-88294-0045 tensor(-9.7081)
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| 2225 |
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6841-88294-0046 tensor(-2.6097)
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| 2227 |
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6841-88294-0048 tensor(-1.7391)
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| 2228 |
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| 2230 |
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| 2231 |
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| 2232 |
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| 2233 |
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6841-88294-0060 tensor(-11.8963)
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| 2241 |
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700-122866-0001 tensor(-5.1223)
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700-122866-0002 tensor(-5.8916)
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700-122866-0003 tensor(-0.9646)
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700-122866-0004 tensor(-2.8721)
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700-122866-0005 tensor(-3.5548)
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700-122866-0006 tensor(-13.4030)
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700-122866-0007 tensor(-4.1658)
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700-122866-0008 tensor(-17.5626)
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700-122866-0009 tensor(-9.7292)
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700-122866-0010 tensor(-1.9325)
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700-122866-0011 tensor(-7.3757)
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700-122866-0012 tensor(-6.0571)
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700-122866-0013 tensor(-2.1915)
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700-122866-0014 tensor(-2.8649)
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700-122866-0015 tensor(-2.1373)
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700-122866-0016 tensor(-2.2391)
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700-122866-0017 tensor(-2.7920)
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700-122866-0018 tensor(-0.8539)
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700-122866-0019 tensor(-4.8018)
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700-122866-0020 tensor(-1.3742)
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700-122866-0021 tensor(-0.5230)
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700-122866-0022 tensor(-12.7395)
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700-122866-0023 tensor(-4.6153)
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700-122866-0024 tensor(-2.8734)
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700-122866-0025 tensor(-12.5955)
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700-122866-0026 tensor(-6.9138)
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700-122866-0027 tensor(-6.2813)
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700-122866-0028 tensor(-3.9916)
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700-122866-0029 tensor(-0.3972)
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700-122866-0030 tensor(-0.6400)
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700-122866-0031 tensor(-9.8968)
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700-122866-0032 tensor(-5.6282)
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700-122866-0033 tensor(-13.9771)
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700-122866-0034 tensor(-3.2833)
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700-122866-0035 tensor(-4.2551)
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700-122866-0036 tensor(-1.7232)
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700-122866-0037 tensor(-2.9678)
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700-122866-0038 tensor(-11.3659)
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700-122866-0039 tensor(-1.2633)
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700-122866-0040 tensor(-2.2385)
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700-122866-0041 tensor(-9.4565)
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700-122866-0042 tensor(-1.1773)
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700-122867-0000 tensor(-2.2485)
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700-122867-0001 tensor(-11.0355)
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700-122867-0002 tensor(-12.8783)
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700-122867-0003 tensor(-5.5144)
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700-122867-0004 tensor(-4.4264)
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700-122867-0005 tensor(-4.9793)
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700-122867-0006 tensor(-8.2150)
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700-122867-0007 tensor(-1.4568)
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700-122867-0008 tensor(-1.3852)
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700-122867-0009 tensor(-1.0320)
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700-122867-0010 tensor(-5.5258)
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700-122867-0011 tensor(-1.4073)
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700-122867-0012 tensor(-10.5159)
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700-122867-0013 tensor(-0.7255)
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700-122867-0014 tensor(-1.0726)
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700-122867-0015 tensor(-3.7450)
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700-122867-0016 tensor(-7.6982)
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700-122867-0017 tensor(-3.2873)
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700-122867-0018 tensor(-1.4954)
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700-122867-0019 tensor(-4.1331)
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700-122867-0020 tensor(-0.6436)
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700-122867-0021 tensor(-4.9821)
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700-122867-0022 tensor(-9.5677)
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700-122867-0023 tensor(-5.5463)
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700-122867-0024 tensor(-4.7682)
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700-122867-0025 tensor(-4.5679)
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700-122867-0026 tensor(-5.3267)
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700-122867-0027 tensor(-1.3083)
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700-122867-0028 tensor(-3.5262)
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700-122867-0029 tensor(-1.2944)
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700-122867-0030 tensor(-5.2482)
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700-122867-0031 tensor(-2.3782)
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700-122867-0032 tensor(-23.2333)
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700-122867-0033 tensor(-8.1784)
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700-122867-0034 tensor(-2.0172)
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700-122867-0035 tensor(-3.8822)
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700-122867-0036 tensor(-0.8148)
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700-122867-0037 tensor(-9.5953)
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700-122867-0038 tensor(-7.9235)
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700-122867-0039 tensor(-6.0652)
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700-122867-0040 tensor(-0.5863)
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700-122867-0041 tensor(-3.3855)
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700-122868-0000 tensor(-4.4369)
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700-122868-0001 tensor(-5.4670)
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700-122868-0002 tensor(-6.9496)
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700-122868-0003 tensor(-2.1319)
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700-122868-0004 tensor(-7.1116)
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700-122868-0005 tensor(-17.3479)
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700-122868-0006 tensor(-12.0222)
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700-122868-0007 tensor(-1.7530)
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700-122868-0008 tensor(-1.3363)
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700-122868-0009 tensor(-7.6831)
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700-122868-0010 tensor(-5.0752)
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700-122868-0011 tensor(-4.7529)
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700-122868-0012 tensor(-8.3370)
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700-122868-0013 tensor(-1.0513)
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700-122868-0014 tensor(-3.0690)
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700-122868-0015 tensor(-3.8705)
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700-122868-0016 tensor(-0.3884)
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700-122868-0017 tensor(-2.8951)
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700-122868-0018 tensor(-6.8815)
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700-122868-0019 tensor(-9.5760)
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700-122868-0020 tensor(-3.4760)
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700-122868-0021 tensor(-2.1790)
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700-122868-0022 tensor(-7.4056)
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700-122868-0023 tensor(-0.4538)
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700-122868-0024 tensor(-5.1478)
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700-122868-0025 tensor(-1.1893)
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700-122868-0026 tensor(-1.5876)
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700-122868-0027 tensor(-6.5436)
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700-122868-0028 tensor(-15.7820)
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700-122868-0029 tensor(-2.6830)
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700-122868-0030 tensor(-3.7303)
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700-122868-0031 tensor(-10.1082)
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700-122868-0032 tensor(-6.1024)
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700-122868-0033 tensor(-0.3073)
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700-122868-0034 tensor(-3.6710)
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700-122868-0035 tensor(-1.0613)
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700-122868-0036 tensor(-2.9219)
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700-122868-0037 tensor(-5.8759)
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700-122868-0038 tensor(-4.2099)
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700-122868-0039 tensor(-0.8404)
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700-122868-0040 tensor(-7.8023)
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7601-101619-0000 tensor(-4.6288)
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7601-101619-0001 tensor(-26.6484)
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7601-101619-0002 tensor(-13.9850)
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7601-101619-0003 tensor(-67.1282)
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7601-101619-0004 tensor(-66.9294)
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7601-101619-0005 tensor(-10.7009)
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7601-101622-0000 tensor(-90.8008)
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7601-101622-0001 tensor(-3.9573)
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7601-101622-0002 tensor(-4.2293)
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7601-101622-0003 tensor(-7.2145)
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7601-101622-0004 tensor(-7.4014)
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7601-101622-0005 tensor(-12.3796)
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7601-101622-0006 tensor(-7.6153)
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7601-101622-0007 tensor(-0.6771)
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7601-175351-0000 tensor(-0.9323)
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7601-175351-0001 tensor(-2.5766)
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7601-175351-0002 tensor(-1.5846)
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7601-175351-0003 tensor(-3.0720)
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7601-175351-0004 tensor(-2.6329)
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7601-175351-0005 tensor(-0.3425)
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7601-175351-0006 tensor(-2.6227)
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7601-175351-0007 tensor(-0.9190)
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7601-175351-0008 tensor(-3.1075)
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7601-175351-0009 tensor(-6.0227)
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7601-175351-0010 tensor(-4.0810)
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7601-175351-0011 tensor(-0.3821)
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7601-175351-0012 tensor(-3.7086)
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7601-175351-0013 tensor(-6.7776)
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7601-175351-0014 tensor(-221.5941)
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7601-175351-0015 tensor(-1.7264)
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7601-175351-0016 tensor(-10.8469)
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7601-175351-0017 tensor(-8.1545)
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7601-175351-0018 tensor(-3.0233)
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7601-175351-0019 tensor(-5.3445)
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7601-175351-0020 tensor(-4.7078)
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7601-175351-0021 tensor(-6.1707)
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| 2410 |
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7601-175351-0022 tensor(-6.8586)
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7601-175351-0023 tensor(-2.9106)
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| 2412 |
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7601-175351-0024 tensor(-3.9496)
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| 2413 |
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7601-175351-0025 tensor(-3.1598)
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7601-175351-0026 tensor(-22.6124)
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7601-175351-0027 tensor(-8.7336)
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7601-291468-0000 tensor(-214.5467)
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7601-291468-0001 tensor(-2.4244)
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| 2418 |
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| 2419 |
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7601-291468-0003 tensor(-9.1335)
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| 2420 |
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7601-291468-0004 tensor(-66.7127)
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| 2421 |
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7601-291468-0005 tensor(-5.1356)
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| 2422 |
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7601-291468-0006 tensor(-201.4254)
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| 2423 |
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7601-291468-0007 tensor(-10.1779)
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7641-96252-0001 tensor(-4.7622)
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| 2426 |
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7641-96252-0002 tensor(-5.7904)
|
| 2427 |
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7641-96252-0003 tensor(-4.5034)
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| 2428 |
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7641-96252-0004 tensor(-11.0114)
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| 2429 |
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7641-96252-0005 tensor(-7.6118)
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7641-96252-0006 tensor(-11.1985)
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7641-96252-0007 tensor(-6.0172)
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7641-96252-0008 tensor(-3.0055)
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7641-96252-0009 tensor(-5.4547)
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7641-96252-0010 tensor(-4.8407)
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7641-96252-0011 tensor(-9.2454)
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7641-96252-0012 tensor(-4.6640)
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7641-96252-0013 tensor(-4.6211)
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7641-96252-0014 tensor(-13.0285)
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7641-96252-0015 tensor(-5.8686)
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7641-96252-0016 tensor(-5.0930)
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7641-96252-0017 tensor(-19.6964)
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7641-96252-0018 tensor(-3.8070)
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7641-96252-0019 tensor(-7.1598)
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7641-96252-0020 tensor(-1.5462)
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7641-96252-0021 tensor(-22.0788)
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7641-96252-0022 tensor(-5.6989)
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7641-96670-0000 tensor(-1.1603)
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| 2449 |
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7641-96670-0002 tensor(-3.6607)
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| 2450 |
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7641-96670-0005 tensor(-8.3339)
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7641-96670-0006 tensor(-2.4139)
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7641-96670-0007 tensor(-31.3185)
|
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7641-96670-0008 tensor(-7.4402)
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7641-96670-0009 tensor(-5.6148)
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7641-96670-0010 tensor(-7.9866)
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7641-96670-0011 tensor(-15.3554)
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| 2460 |
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7641-96670-0017 tensor(-3.9083)
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7641-96670-0018 tensor(-2.4846)
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7641-96670-0020 tensor(-9.3505)
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7641-96670-0021 tensor(-5.6574)
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| 2471 |
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| 2472 |
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7641-96670-0025 tensor(-8.6789)
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| 2473 |
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7641-96670-0026 tensor(-3.3196)
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7641-96670-0027 tensor(-4.8523)
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| 2475 |
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7641-96684-0000 tensor(-4.8168)
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| 2476 |
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7641-96684-0001 tensor(-10.3251)
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| 2477 |
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7641-96684-0002 tensor(-4.7490)
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| 2478 |
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7641-96684-0003 tensor(-5.7256)
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| 2479 |
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7641-96684-0004 tensor(-5.5895)
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| 2480 |
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7641-96684-0005 tensor(-6.9848)
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| 2481 |
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7641-96684-0006 tensor(-9.0952)
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7641-96684-0007 tensor(-2.5887)
|
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7641-96684-0008 tensor(-9.4837)
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7641-96684-0009 tensor(-9.7131)
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| 2485 |
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7641-96684-0010 tensor(-14.7450)
|
| 2486 |
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7641-96684-0011 tensor(-6.1625)
|
| 2487 |
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7641-96684-0012 tensor(-6.8597)
|
| 2488 |
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7641-96684-0013 tensor(-20.5780)
|
| 2489 |
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7641-96684-0014 tensor(-2.9150)
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| 2490 |
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| 2491 |
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7641-96684-0016 tensor(-10.5747)
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7641-96684-0017 tensor(-18.7027)
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7641-96684-0018 tensor(-2.5244)
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7641-96684-0020 tensor(-0.6189)
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7641-96684-0021 tensor(-1.6436)
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7641-96684-0022 tensor(-0.6930)
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| 2498 |
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7641-96684-0023 tensor(-2.6994)
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| 2499 |
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| 2501 |
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7641-96684-0028 tensor(-7.5400)
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7641-96684-0032 tensor(-3.0293)
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7641-96684-0033 tensor(-4.5081)
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| 2510 |
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7641-96684-0035 tensor(-6.8043)
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| 2511 |
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7641-96684-0037 tensor(-5.6027)
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| 2558 |
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8173-294714-0008 tensor(-2.6591)
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8254-115543-0002 tensor(-9.6386)
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|
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|
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|
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|
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8254-115543-0027 tensor(-10.3686)
|
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|
| 2698 |
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|
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8254-115543-0033 tensor(-3.5297)
|
| 2700 |
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|
| 2701 |
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|
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|
| 2703 |
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8254-115543-0037 tensor(-1.5087)
|
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8254-115543-0038 tensor(-5.6985)
|
| 2705 |
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8254-115543-0039 tensor(-4.3061)
|
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|
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|
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8254-115543-0042 tensor(-5.5600)
|
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|
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8254-115543-0044 tensor(-3.6317)
|
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8254-115543-0045 tensor(-1.4382)
|
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8254-84205-0000 tensor(-2.4184)
|
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8254-84205-0001 tensor(-14.1182)
|
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8254-84205-0002 tensor(-5.5833)
|
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8254-84205-0003 tensor(-11.9847)
|
| 2716 |
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8254-84205-0004 tensor(-7.1489)
|
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8254-84205-0005 tensor(-12.7973)
|
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8254-84205-0006 tensor(-2.2397)
|
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8254-84205-0007 tensor(-4.5510)
|
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8254-84205-0008 tensor(-7.9109)
|
| 2721 |
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8254-84205-0009 tensor(-4.6356)
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| 2722 |
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8254-84205-0010 tensor(-3.0112)
|
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8254-84205-0011 tensor(-3.1853)
|
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8254-84205-0012 tensor(-3.0578)
|
| 2725 |
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8254-84205-0013 tensor(-4.5912)
|
| 2726 |
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8254-84205-0014 tensor(-2.2710)
|
| 2727 |
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8254-84205-0015 tensor(-3.7633)
|
| 2728 |
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8254-84205-0016 tensor(-3.8654)
|
| 2729 |
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8254-84205-0017 tensor(-11.1996)
|
| 2730 |
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8254-84205-0018 tensor(-5.3242)
|
| 2731 |
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8254-84205-0019 tensor(-6.4024)
|
| 2732 |
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8254-84205-0020 tensor(-7.9640)
|
| 2733 |
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8254-84205-0021 tensor(-7.0578)
|
| 2734 |
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8254-84205-0022 tensor(-0.8832)
|
| 2735 |
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8254-84205-0023 tensor(-7.2506)
|
| 2736 |
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8254-84205-0024 tensor(-3.6689)
|
| 2737 |
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8254-84205-0025 tensor(-6.7191)
|
| 2738 |
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8254-84205-0026 tensor(-4.2107)
|
| 2739 |
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8254-84205-0027 tensor(-4.3452)
|
| 2740 |
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8254-84205-0028 tensor(-3.7903)
|
| 2741 |
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8254-84205-0029 tensor(-7.7968)
|
| 2742 |
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8254-84205-0030 tensor(-4.5048)
|
| 2743 |
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8254-84205-0031 tensor(-0.6438)
|
| 2744 |
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8254-84205-0032 tensor(-3.0237)
|
| 2745 |
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8254-84205-0033 tensor(-3.4322)
|
| 2746 |
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8254-84205-0034 tensor(-4.4246)
|
| 2747 |
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8254-84205-0035 tensor(-9.3653)
|
| 2748 |
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8254-84205-0036 tensor(-3.2120)
|
| 2749 |
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8254-84205-0037 tensor(-5.0176)
|
| 2750 |
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8254-84205-0038 tensor(-4.9997)
|
| 2751 |
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8254-84205-0039 tensor(-6.6302)
|
| 2752 |
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8254-84205-0040 tensor(-3.6365)
|
| 2753 |
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8254-84205-0041 tensor(-7.7033)
|
| 2754 |
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8254-84205-0042 tensor(-9.0568)
|
| 2755 |
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8254-84205-0043 tensor(-2.6713)
|
| 2756 |
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8254-84205-0044 tensor(-17.4666)
|
| 2757 |
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8254-84205-0045 tensor(-18.7082)
|
| 2758 |
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8254-84205-0046 tensor(-4.4027)
|
| 2759 |
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8254-84205-0047 tensor(-3.6202)
|
| 2760 |
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8254-84205-0048 tensor(-9.8393)
|
| 2761 |
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8254-84205-0049 tensor(-1.5740)
|
| 2762 |
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8254-84205-0050 tensor(-7.4797)
|
| 2763 |
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8254-84205-0051 tensor(-6.2817)
|
| 2764 |
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8254-84205-0052 tensor(-3.7132)
|
| 2765 |
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8254-84205-0053 tensor(-2.0948)
|
| 2766 |
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8254-84205-0054 tensor(-9.5514)
|
| 2767 |
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8254-84205-0055 tensor(-2.9421)
|
| 2768 |
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8254-84205-0056 tensor(-13.8815)
|
| 2769 |
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8254-84205-0057 tensor(-3.0475)
|
| 2770 |
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8254-84205-0058 tensor(-1.8880)
|
| 2771 |
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8254-84205-0059 tensor(-4.4906)
|
| 2772 |
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8254-84205-0060 tensor(-8.6210)
|
| 2773 |
+
8254-84205-0061 tensor(-10.0619)
|
| 2774 |
+
8254-84205-0062 tensor(-2.7257)
|
| 2775 |
+
8254-84205-0063 tensor(-11.2938)
|
| 2776 |
+
8254-84205-0064 tensor(-5.5770)
|
| 2777 |
+
8254-84205-0065 tensor(-5.8232)
|
| 2778 |
+
8254-84205-0066 tensor(-12.1164)
|
| 2779 |
+
8254-84205-0067 tensor(-6.3359)
|
| 2780 |
+
8254-84205-0068 tensor(-6.1596)
|
| 2781 |
+
8254-84205-0069 tensor(-1.5840)
|
| 2782 |
+
8254-84205-0070 tensor(-11.1859)
|
| 2783 |
+
8254-84205-0071 tensor(-16.5216)
|
| 2784 |
+
8254-84205-0072 tensor(-5.2928)
|
| 2785 |
+
8254-84205-0073 tensor(-3.1048)
|
| 2786 |
+
8254-84205-0074 tensor(-4.6917)
|
| 2787 |
+
8254-84205-0075 tensor(-6.6662)
|
| 2788 |
+
8254-84205-0076 tensor(-9.9408)
|
| 2789 |
+
8288-274150-0000 tensor(-59.3749)
|
| 2790 |
+
8288-274150-0001 tensor(-11.0186)
|
| 2791 |
+
8288-274150-0002 tensor(-11.6493)
|
| 2792 |
+
8288-274150-0003 tensor(-9.0050)
|
| 2793 |
+
8288-274150-0004 tensor(-4.5013)
|
| 2794 |
+
8288-274150-0005 tensor(-4.4037)
|
| 2795 |
+
8288-274150-0006 tensor(-1.0362)
|
| 2796 |
+
8288-274150-0007 tensor(-7.5667)
|
| 2797 |
+
8288-274150-0008 tensor(-6.5706)
|
| 2798 |
+
8288-274162-0000 tensor(-5.8916)
|
| 2799 |
+
8288-274162-0001 tensor(-2.8446)
|
| 2800 |
+
8288-274162-0002 tensor(-6.3487)
|
| 2801 |
+
8288-274162-0003 tensor(-11.2977)
|
| 2802 |
+
8288-274162-0004 tensor(-0.9330)
|
| 2803 |
+
8288-274162-0005 tensor(-4.2404)
|
| 2804 |
+
8288-274162-0006 tensor(-3.3090)
|
| 2805 |
+
8288-274162-0007 tensor(-5.4273)
|
| 2806 |
+
8288-274162-0008 tensor(-5.3079)
|
| 2807 |
+
8288-274162-0009 tensor(-2.5649)
|
| 2808 |
+
8288-274162-0010 tensor(-0.6791)
|
| 2809 |
+
8288-274162-0011 tensor(-1.7858)
|
| 2810 |
+
8288-274162-0012 tensor(-0.7152)
|
| 2811 |
+
8288-274162-0013 tensor(-6.9822)
|
| 2812 |
+
8288-274162-0014 tensor(-2.9582)
|
| 2813 |
+
8288-274162-0015 tensor(-2.1304)
|
| 2814 |
+
8288-274162-0016 tensor(-3.7820)
|
| 2815 |
+
8288-274162-0017 tensor(-4.5045)
|
| 2816 |
+
8288-274162-0018 tensor(-1.4152)
|
| 2817 |
+
8288-274162-0019 tensor(-7.2996)
|
| 2818 |
+
8288-274162-0020 tensor(-3.1087)
|
| 2819 |
+
8288-274162-0021 tensor(-1.8599)
|
| 2820 |
+
8288-274162-0022 tensor(-1.3909)
|
| 2821 |
+
8288-274162-0023 tensor(-1.5476)
|
| 2822 |
+
8288-274162-0024 tensor(-5.0023)
|
| 2823 |
+
8288-274162-0025 tensor(-2.2153)
|
| 2824 |
+
8288-274162-0026 tensor(-2.9220)
|
| 2825 |
+
8288-274162-0027 tensor(-1.4933)
|
| 2826 |
+
8288-274162-0028 tensor(-2.7115)
|
| 2827 |
+
8288-274162-0029 tensor(-2.9722)
|
| 2828 |
+
8288-274162-0030 tensor(-1.2695)
|
| 2829 |
+
8288-274162-0031 tensor(-2.3179)
|
| 2830 |
+
8288-274162-0032 tensor(-3.1583)
|
| 2831 |
+
8288-274162-0033 tensor(-2.8330)
|
| 2832 |
+
8288-274162-0034 tensor(-3.2984)
|
| 2833 |
+
8288-274162-0035 tensor(-9.0759)
|
| 2834 |
+
8288-274162-0036 tensor(-2.9736)
|
| 2835 |
+
8288-274162-0037 tensor(-6.3666)
|
| 2836 |
+
8288-274162-0038 tensor(-1.8292)
|
| 2837 |
+
8288-274162-0039 tensor(-1.2208)
|
| 2838 |
+
8288-274162-0040 tensor(-5.9787)
|
| 2839 |
+
8288-274162-0041 tensor(-2.5052)
|
| 2840 |
+
8288-274162-0042 tensor(-5.7573)
|
| 2841 |
+
8288-274162-0043 tensor(-7.0166)
|
| 2842 |
+
8288-274162-0044 tensor(-5.9058)
|
| 2843 |
+
8288-274162-0045 tensor(-12.3463)
|
| 2844 |
+
8288-274162-0046 tensor(-4.2940)
|
| 2845 |
+
8288-274162-0047 tensor(-6.0318)
|
| 2846 |
+
8288-274162-0048 tensor(-2.3802)
|
| 2847 |
+
8288-274162-0049 tensor(-2.6483)
|
| 2848 |
+
8288-274162-0050 tensor(-1.3155)
|
| 2849 |
+
8288-274162-0051 tensor(-4.3382)
|
| 2850 |
+
8288-274162-0052 tensor(-3.4866)
|
| 2851 |
+
8288-274162-0053 tensor(-0.9987)
|
| 2852 |
+
8288-274162-0054 tensor(-3.0470)
|
| 2853 |
+
8288-274162-0055 tensor(-4.5803)
|
| 2854 |
+
8288-274162-0056 tensor(-0.4045)
|
| 2855 |
+
8288-274162-0057 tensor(-6.3973)
|
| 2856 |
+
8288-274162-0058 tensor(-9.2220)
|
| 2857 |
+
8288-274162-0059 tensor(-0.4650)
|
| 2858 |
+
8288-274162-0060 tensor(-2.4471)
|
| 2859 |
+
8288-274162-0061 tensor(-1.0547)
|
| 2860 |
+
8288-274162-0062 tensor(-0.8489)
|
| 2861 |
+
8288-274162-0063 tensor(-3.9449)
|
| 2862 |
+
8288-274162-0064 tensor(-4.4208)
|
| 2863 |
+
8288-274162-0065 tensor(-1.0033)
|
| 2864 |
+
8288-274162-0066 tensor(-3.3333)
|
dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/dev_other/logdir/output.1/1best_recog/text
ADDED
|
The diff for this file is too large to render.
See raw diff
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|
|
dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/dev_other/logdir/output.1/1best_recog/token
ADDED
|
The diff for this file is too large to render.
See raw diff
|
|
|
dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/dev_other/logdir/output.1/1best_recog/token_int
ADDED
|
The diff for this file is too large to render.
See raw diff
|
|
|
dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/dev_other/score
ADDED
|
@@ -0,0 +1,2864 @@
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|
|
|
| 1 |
+
116-288045-0000 tensor(-8.9616)
|
| 2 |
+
116-288045-0001 tensor(-4.0250)
|
| 3 |
+
116-288045-0002 tensor(-5.9415)
|
| 4 |
+
116-288045-0003 tensor(-3.3383)
|
| 5 |
+
116-288045-0004 tensor(-1.8751)
|
| 6 |
+
116-288045-0005 tensor(-2.7390)
|
| 7 |
+
116-288045-0006 tensor(-4.4995)
|
| 8 |
+
116-288045-0007 tensor(-2.3458)
|
| 9 |
+
116-288045-0008 tensor(-7.6265)
|
| 10 |
+
116-288045-0009 tensor(-0.4630)
|
| 11 |
+
116-288045-0010 tensor(-2.6711)
|
| 12 |
+
116-288045-0011 tensor(-6.3585)
|
| 13 |
+
116-288045-0012 tensor(-6.5508)
|
| 14 |
+
116-288045-0013 tensor(-2.0836)
|
| 15 |
+
116-288045-0014 tensor(-1.8358)
|
| 16 |
+
116-288045-0015 tensor(-6.8475)
|
| 17 |
+
116-288045-0016 tensor(-11.3312)
|
| 18 |
+
116-288045-0017 tensor(-1.2759)
|
| 19 |
+
116-288045-0018 tensor(-4.5716)
|
| 20 |
+
116-288045-0019 tensor(-4.9673)
|
| 21 |
+
116-288045-0020 tensor(-0.7304)
|
| 22 |
+
116-288045-0021 tensor(-6.9787)
|
| 23 |
+
116-288045-0022 tensor(-12.7223)
|
| 24 |
+
116-288045-0023 tensor(-12.3526)
|
| 25 |
+
116-288045-0024 tensor(-2.8442)
|
| 26 |
+
116-288045-0025 tensor(-7.7752)
|
| 27 |
+
116-288045-0026 tensor(-3.3157)
|
| 28 |
+
116-288045-0027 tensor(-0.5073)
|
| 29 |
+
116-288045-0028 tensor(-1.6002)
|
| 30 |
+
116-288045-0029 tensor(-19.7004)
|
| 31 |
+
116-288045-0030 tensor(-3.2763)
|
| 32 |
+
116-288045-0031 tensor(-5.8254)
|
| 33 |
+
116-288045-0032 tensor(-5.4206)
|
| 34 |
+
116-288046-0000 tensor(-2.6199)
|
| 35 |
+
116-288046-0001 tensor(-13.2606)
|
| 36 |
+
116-288046-0002 tensor(-15.0248)
|
| 37 |
+
116-288046-0003 tensor(-1.6908)
|
| 38 |
+
116-288046-0004 tensor(-7.1421)
|
| 39 |
+
116-288046-0005 tensor(-4.7168)
|
| 40 |
+
116-288046-0006 tensor(-6.0439)
|
| 41 |
+
116-288046-0007 tensor(-7.2299)
|
| 42 |
+
116-288046-0008 tensor(-5.6939)
|
| 43 |
+
116-288046-0009 tensor(-2.0906)
|
| 44 |
+
116-288046-0010 tensor(-28.5024)
|
| 45 |
+
116-288046-0011 tensor(-61.1661)
|
| 46 |
+
116-288047-0000 tensor(-6.8820)
|
| 47 |
+
116-288047-0001 tensor(-8.1214)
|
| 48 |
+
116-288047-0002 tensor(-2.5906)
|
| 49 |
+
116-288047-0003 tensor(-21.3081)
|
| 50 |
+
116-288047-0004 tensor(-17.0860)
|
| 51 |
+
116-288047-0005 tensor(-5.5206)
|
| 52 |
+
116-288047-0006 tensor(-7.7244)
|
| 53 |
+
116-288047-0007 tensor(-2.3783)
|
| 54 |
+
116-288047-0008 tensor(-1.4935)
|
| 55 |
+
116-288047-0009 tensor(-11.5566)
|
| 56 |
+
116-288047-0010 tensor(-8.5392)
|
| 57 |
+
116-288047-0011 tensor(-2.8352)
|
| 58 |
+
116-288047-0012 tensor(-5.6820)
|
| 59 |
+
116-288047-0013 tensor(-2.9938)
|
| 60 |
+
116-288047-0014 tensor(-2.1926)
|
| 61 |
+
116-288047-0015 tensor(-2.2649)
|
| 62 |
+
116-288047-0016 tensor(-5.9612)
|
| 63 |
+
116-288047-0017 tensor(-1.7887)
|
| 64 |
+
116-288047-0018 tensor(-1.6322)
|
| 65 |
+
116-288047-0019 tensor(-1.3495)
|
| 66 |
+
116-288047-0020 tensor(-2.1475)
|
| 67 |
+
116-288047-0021 tensor(-1.5615)
|
| 68 |
+
116-288047-0022 tensor(-13.5646)
|
| 69 |
+
116-288048-0000 tensor(-9.4258)
|
| 70 |
+
116-288048-0001 tensor(-0.7421)
|
| 71 |
+
116-288048-0002 tensor(-8.6868)
|
| 72 |
+
116-288048-0003 tensor(-19.9599)
|
| 73 |
+
116-288048-0004 tensor(-6.5851)
|
| 74 |
+
116-288048-0005 tensor(-19.0432)
|
| 75 |
+
116-288048-0006 tensor(-21.8527)
|
| 76 |
+
116-288048-0007 tensor(-8.1603)
|
| 77 |
+
116-288048-0008 tensor(-20.4918)
|
| 78 |
+
116-288048-0009 tensor(-8.8205)
|
| 79 |
+
116-288048-0010 tensor(-4.7989)
|
| 80 |
+
116-288048-0011 tensor(-1.2924)
|
| 81 |
+
116-288048-0012 tensor(-1.6881)
|
| 82 |
+
116-288048-0013 tensor(-1.0776)
|
| 83 |
+
116-288048-0014 tensor(-5.2288)
|
| 84 |
+
116-288048-0015 tensor(-1.2390)
|
| 85 |
+
116-288048-0016 tensor(-1.8768)
|
| 86 |
+
116-288048-0017 tensor(-9.0510)
|
| 87 |
+
116-288048-0018 tensor(-3.3803)
|
| 88 |
+
116-288048-0019 tensor(-1.9993)
|
| 89 |
+
116-288048-0020 tensor(-7.6823)
|
| 90 |
+
116-288048-0021 tensor(-8.9906)
|
| 91 |
+
116-288048-0022 tensor(-4.7888)
|
| 92 |
+
116-288048-0023 tensor(-3.6610)
|
| 93 |
+
116-288048-0024 tensor(-13.8330)
|
| 94 |
+
116-288048-0025 tensor(-20.9342)
|
| 95 |
+
116-288048-0026 tensor(-0.4656)
|
| 96 |
+
116-288048-0027 tensor(-11.3674)
|
| 97 |
+
116-288048-0028 tensor(-1.0434)
|
| 98 |
+
116-288048-0029 tensor(-10.8800)
|
| 99 |
+
116-288048-0030 tensor(-4.1105)
|
| 100 |
+
116-288048-0031 tensor(-0.6228)
|
| 101 |
+
116-288048-0032 tensor(-3.2279)
|
| 102 |
+
1255-138279-0000 tensor(-106.0037)
|
| 103 |
+
1255-138279-0001 tensor(-19.6386)
|
| 104 |
+
1255-138279-0002 tensor(-9.4603)
|
| 105 |
+
1255-138279-0003 tensor(-5.9604)
|
| 106 |
+
1255-138279-0004 tensor(-3.9626)
|
| 107 |
+
1255-138279-0005 tensor(-3.7646)
|
| 108 |
+
1255-138279-0006 tensor(-7.8198)
|
| 109 |
+
1255-138279-0007 tensor(-2.1249)
|
| 110 |
+
1255-138279-0008 tensor(-0.2140)
|
| 111 |
+
1255-138279-0009 tensor(-1.0608)
|
| 112 |
+
1255-138279-0010 tensor(-2.3918)
|
| 113 |
+
1255-138279-0011 tensor(-5.5191)
|
| 114 |
+
1255-138279-0012 tensor(-4.5377)
|
| 115 |
+
1255-138279-0013 tensor(-18.2729)
|
| 116 |
+
1255-138279-0014 tensor(-3.1666)
|
| 117 |
+
1255-138279-0015 tensor(-6.1564)
|
| 118 |
+
1255-138279-0016 tensor(-4.5629)
|
| 119 |
+
1255-138279-0017 tensor(-2.7915)
|
| 120 |
+
1255-138279-0018 tensor(-0.5095)
|
| 121 |
+
1255-138279-0019 tensor(-2.4692)
|
| 122 |
+
1255-138279-0020 tensor(-0.2766)
|
| 123 |
+
1255-138279-0021 tensor(-3.9511)
|
| 124 |
+
1255-138279-0022 tensor(-3.2635)
|
| 125 |
+
1255-138279-0023 tensor(-0.9074)
|
| 126 |
+
1255-138279-0024 tensor(-1.7501)
|
| 127 |
+
1255-74899-0000 tensor(-0.6002)
|
| 128 |
+
1255-74899-0001 tensor(-1.7742)
|
| 129 |
+
1255-74899-0002 tensor(-7.8379)
|
| 130 |
+
1255-74899-0003 tensor(-5.1421)
|
| 131 |
+
1255-74899-0004 tensor(-5.0636)
|
| 132 |
+
1255-74899-0005 tensor(-6.9544)
|
| 133 |
+
1255-74899-0006 tensor(-2.5857)
|
| 134 |
+
1255-74899-0007 tensor(-2.9945)
|
| 135 |
+
1255-74899-0008 tensor(-18.5404)
|
| 136 |
+
1255-74899-0009 tensor(-8.3100)
|
| 137 |
+
1255-74899-0010 tensor(-8.0411)
|
| 138 |
+
1255-74899-0011 tensor(-5.4642)
|
| 139 |
+
1255-74899-0012 tensor(-11.7993)
|
| 140 |
+
1255-74899-0013 tensor(-8.5581)
|
| 141 |
+
1255-74899-0014 tensor(-13.9188)
|
| 142 |
+
1255-74899-0015 tensor(-6.1757)
|
| 143 |
+
1255-74899-0016 tensor(-4.5537)
|
| 144 |
+
1255-74899-0017 tensor(-1.8225)
|
| 145 |
+
1255-74899-0018 tensor(-6.4556)
|
| 146 |
+
1255-74899-0019 tensor(-2.3428)
|
| 147 |
+
1255-74899-0020 tensor(-4.9382)
|
| 148 |
+
1255-74899-0021 tensor(-0.9119)
|
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| 1022 |
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| 1023 |
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4153-186222-0019 tensor(-3.6076)
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| 1024 |
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4153-186222-0020 tensor(-10.2879)
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| 1025 |
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4153-186222-0021 tensor(-4.3040)
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| 1026 |
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4153-186222-0022 tensor(-6.7124)
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| 1027 |
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4153-186222-0023 tensor(-5.5088)
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| 1028 |
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4153-186222-0024 tensor(-4.0770)
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| 1029 |
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4153-186222-0025 tensor(-26.8598)
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| 1030 |
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4153-186222-0026 tensor(-10.2817)
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| 1031 |
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| 1032 |
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| 1033 |
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4153-186222-0029 tensor(-7.0386)
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| 1034 |
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| 1035 |
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| 1036 |
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4153-186222-0032 tensor(-7.0865)
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| 1037 |
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| 1038 |
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4153-186222-0034 tensor(-17.7421)
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| 1039 |
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4153-186222-0035 tensor(-17.3035)
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| 1041 |
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| 1042 |
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| 1043 |
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| 1044 |
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4153-186223-0004 tensor(-4.8353)
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| 1045 |
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4153-186223-0005 tensor(-3.3808)
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| 1046 |
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| 1047 |
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4153-186223-0007 tensor(-5.6989)
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| 1048 |
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4153-186223-0008 tensor(-5.2423)
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4153-186223-0010 tensor(-6.5382)
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4153-61735-0006 tensor(-11.3651)
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| 1068 |
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4323-13259-0008 tensor(-4.0196)
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4323-13259-0018 tensor(-3.8853)
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4323-18416-0007 tensor(-4.5649)
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4323-18416-0013 tensor(-1.2104)
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4323-18416-0015 tensor(-3.9206)
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4323-18416-0016 tensor(-4.5839)
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4323-18416-0017 tensor(-1.2782)
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4323-18416-0019 tensor(-9.5587)
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| 1121 |
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4323-18416-0021 tensor(-5.4722)
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4323-18416-0022 tensor(-1.8897)
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| 1124 |
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4323-18416-0023 tensor(-2.8455)
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| 1125 |
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4323-18416-0024 tensor(-1.9999)
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4323-18416-0025 tensor(-2.6233)
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4323-18416-0026 tensor(-3.0658)
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4323-18416-0027 tensor(-1.4014)
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4323-18416-0028 tensor(-8.1783)
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4323-18416-0030 tensor(-1.0637)
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4323-18416-0031 tensor(-3.6011)
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| 1133 |
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4323-18416-0032 tensor(-4.6854)
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4323-18416-0034 tensor(-5.1233)
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4323-55228-0001 tensor(-3.0685)
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4323-55228-0002 tensor(-10.3661)
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4323-55228-0005 tensor(-11.9568)
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4323-55228-0006 tensor(-7.1898)
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4323-55228-0007 tensor(-3.5194)
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4323-55228-0008 tensor(-5.0284)
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4323-55228-0009 tensor(-6.3592)
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4323-55228-0010 tensor(-7.3374)
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4323-55228-0012 tensor(-8.2904)
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4323-55228-0013 tensor(-15.4901)
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4323-55228-0014 tensor(-20.3784)
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4323-55228-0015 tensor(-3.7858)
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4323-55228-0017 tensor(-2.6834)
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4323-55228-0018 tensor(-5.6658)
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4323-55228-0019 tensor(-7.1128)
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4323-55228-0020 tensor(-3.6310)
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4323-55228-0021 tensor(-1.2308)
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4323-55228-0022 tensor(-11.8371)
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4323-55228-0023 tensor(-0.3762)
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4323-55228-0024 tensor(-2.3444)
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| 1161 |
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4323-55228-0025 tensor(-0.9172)
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4323-55228-0026 tensor(-1.9028)
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4323-55228-0027 tensor(-12.1432)
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4323-55228-0028 tensor(-2.7393)
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4323-55228-0029 tensor(-4.7999)
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4323-55228-0030 tensor(-6.3304)
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4323-55228-0031 tensor(-0.5958)
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4323-55228-0032 tensor(-7.7189)
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4323-55228-0033 tensor(-5.9341)
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| 1170 |
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4323-55228-0034 tensor(-7.4874)
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| 1171 |
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4323-55228-0035 tensor(-0.8946)
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| 1172 |
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4323-55228-0036 tensor(-5.6959)
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| 1173 |
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4323-55228-0037 tensor(-5.1879)
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| 1174 |
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4323-55228-0038 tensor(-0.6263)
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| 1175 |
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4323-55228-0039 tensor(-0.7861)
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| 1176 |
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4323-55228-0040 tensor(-9.2029)
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| 1177 |
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4323-55228-0041 tensor(-9.2119)
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| 1178 |
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4323-55228-0042 tensor(-6.7953)
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| 1179 |
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4323-55228-0043 tensor(-4.9661)
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| 1180 |
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4323-55228-0044 tensor(-2.2636)
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| 1181 |
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4323-55228-0045 tensor(-0.9807)
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| 1182 |
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4323-55228-0046 tensor(-4.4798)
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| 1183 |
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4323-55228-0047 tensor(-3.2564)
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| 1184 |
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4323-55228-0048 tensor(-5.4349)
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| 1185 |
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4323-55228-0049 tensor(-6.5757)
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| 1186 |
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4323-55228-0050 tensor(-4.5000)
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4323-55228-0051 tensor(-6.7899)
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| 1188 |
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4323-55228-0052 tensor(-3.3646)
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4515-11057-0000 tensor(-11.8910)
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| 1190 |
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4515-11057-0001 tensor(-5.8525)
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| 1191 |
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4515-11057-0002 tensor(-10.5234)
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| 1192 |
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4515-11057-0003 tensor(-13.1388)
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| 1193 |
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4515-11057-0004 tensor(-7.8139)
|
| 1194 |
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4515-11057-0005 tensor(-5.7204)
|
| 1195 |
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4515-11057-0006 tensor(-3.5927)
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| 1196 |
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4515-11057-0007 tensor(-6.3419)
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| 1197 |
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4515-11057-0008 tensor(-7.4334)
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| 1198 |
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4515-11057-0009 tensor(-7.5419)
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| 1199 |
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4515-11057-0010 tensor(-3.1788)
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| 1200 |
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4515-11057-0011 tensor(-2.1656)
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4515-11057-0012 tensor(-6.9821)
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4515-11057-0013 tensor(-4.4607)
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4515-11057-0014 tensor(-5.5495)
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4515-11057-0015 tensor(-7.1101)
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4515-11057-0016 tensor(-3.2026)
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| 1206 |
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4515-11057-0017 tensor(-10.0202)
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4515-11057-0018 tensor(-3.8143)
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| 1208 |
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4515-11057-0019 tensor(-5.6405)
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4515-11057-0020 tensor(-7.9594)
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| 1210 |
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4515-11057-0021 tensor(-3.8250)
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| 1211 |
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4515-11057-0022 tensor(-0.4606)
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| 1212 |
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4515-11057-0023 tensor(-8.4383)
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| 1213 |
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4515-11057-0024 tensor(-4.5033)
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| 1214 |
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4515-11057-0025 tensor(-12.8436)
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| 1215 |
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4515-11057-0026 tensor(-7.2544)
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| 1216 |
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4515-11057-0027 tensor(-0.5169)
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| 1217 |
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4515-11057-0028 tensor(-4.0511)
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| 1218 |
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4515-11057-0029 tensor(-11.6564)
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4515-11057-0030 tensor(-2.2950)
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| 1220 |
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4515-11057-0031 tensor(-8.3402)
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| 1221 |
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4515-11057-0032 tensor(-3.0317)
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| 1222 |
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4515-11057-0033 tensor(-5.8990)
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| 1223 |
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4515-11057-0034 tensor(-5.3442)
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| 1224 |
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4515-11057-0035 tensor(-6.8304)
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| 1225 |
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4515-11057-0036 tensor(-8.5186)
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| 1226 |
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4515-11057-0037 tensor(-7.0668)
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| 1227 |
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4515-11057-0038 tensor(-15.6468)
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| 1228 |
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4515-11057-0039 tensor(-7.6315)
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| 1229 |
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4515-11057-0040 tensor(-6.3868)
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| 1230 |
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4515-11057-0041 tensor(-9.5908)
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| 1231 |
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4515-11057-0042 tensor(-1.8113)
|
| 1232 |
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4515-11057-0043 tensor(-5.2048)
|
| 1233 |
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4515-11057-0044 tensor(-12.3011)
|
| 1234 |
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4515-11057-0045 tensor(-0.3752)
|
| 1235 |
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4515-11057-0046 tensor(-1.8267)
|
| 1236 |
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4515-11057-0047 tensor(-2.6189)
|
| 1237 |
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4515-11057-0048 tensor(-5.8359)
|
| 1238 |
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4515-11057-0049 tensor(-6.4518)
|
| 1239 |
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4515-11057-0050 tensor(-5.8688)
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| 1240 |
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4515-11057-0051 tensor(-3.9498)
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| 1241 |
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4515-11057-0052 tensor(-5.3742)
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| 1242 |
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4515-11057-0053 tensor(-1.1255)
|
| 1243 |
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4515-11057-0054 tensor(-2.5879)
|
| 1244 |
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4515-11057-0055 tensor(-1.6594)
|
| 1245 |
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4515-11057-0056 tensor(-1.8904)
|
| 1246 |
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4515-11057-0057 tensor(-3.7596)
|
| 1247 |
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4515-11057-0058 tensor(-7.2570)
|
| 1248 |
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4515-11057-0059 tensor(-2.8591)
|
| 1249 |
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4515-11057-0060 tensor(-10.9640)
|
| 1250 |
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4515-11057-0061 tensor(-3.3901)
|
| 1251 |
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4515-11057-0062 tensor(-0.4314)
|
| 1252 |
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4515-11057-0063 tensor(-4.6961)
|
| 1253 |
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4515-11057-0064 tensor(-5.8319)
|
| 1254 |
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4515-11057-0065 tensor(-6.7193)
|
| 1255 |
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4515-11057-0066 tensor(-5.8709)
|
| 1256 |
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4515-11057-0067 tensor(-5.7626)
|
| 1257 |
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4515-11057-0068 tensor(-0.5866)
|
| 1258 |
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4515-11057-0069 tensor(-3.7212)
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| 1259 |
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4515-11057-0070 tensor(-8.6155)
|
| 1260 |
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4515-11057-0071 tensor(-9.4724)
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| 1261 |
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4515-11057-0072 tensor(-5.5222)
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| 1262 |
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4515-11057-0073 tensor(-0.7623)
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4515-11057-0074 tensor(-6.5299)
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| 1264 |
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4515-11057-0075 tensor(-3.3551)
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| 1265 |
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4515-11057-0076 tensor(-5.3778)
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| 1266 |
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4515-11057-0077 tensor(-1.2958)
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| 1267 |
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4515-11057-0078 tensor(-2.3082)
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| 1268 |
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4515-11057-0079 tensor(-4.2254)
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| 1269 |
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4515-11057-0080 tensor(-8.5609)
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| 1270 |
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4515-11057-0081 tensor(-7.2937)
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| 1271 |
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4515-11057-0082 tensor(-4.4926)
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| 1272 |
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4515-11057-0083 tensor(-2.7103)
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| 1273 |
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4515-11057-0084 tensor(-20.3590)
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| 1274 |
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4515-11057-0085 tensor(-8.6368)
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| 1275 |
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4515-11057-0086 tensor(-2.8071)
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| 1276 |
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4515-11057-0087 tensor(-3.2571)
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| 1277 |
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4515-11057-0088 tensor(-8.3924)
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| 1278 |
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4515-11057-0089 tensor(-1.7111)
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4515-11057-0090 tensor(-6.7250)
|
| 1280 |
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4515-11057-0091 tensor(-2.5121)
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| 1281 |
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4515-11057-0092 tensor(-2.2182)
|
| 1282 |
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4515-11057-0093 tensor(-3.2738)
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| 1283 |
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4515-11057-0094 tensor(-13.6264)
|
| 1284 |
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4515-11057-0095 tensor(-7.7102)
|
| 1285 |
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4515-11057-0096 tensor(-2.0127)
|
| 1286 |
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4515-11057-0097 tensor(-7.2417)
|
| 1287 |
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4515-11057-0098 tensor(-11.3647)
|
| 1288 |
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4515-11057-0099 tensor(-2.4475)
|
| 1289 |
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4515-11057-0100 tensor(-10.6555)
|
| 1290 |
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4515-11057-0101 tensor(-5.6961)
|
| 1291 |
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4515-11057-0102 tensor(-1.4014)
|
| 1292 |
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4515-11057-0103 tensor(-2.9483)
|
| 1293 |
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4515-11057-0104 tensor(-1.6820)
|
| 1294 |
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4515-11057-0105 tensor(-3.1878)
|
| 1295 |
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4515-11057-0106 tensor(-19.7028)
|
| 1296 |
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4515-11057-0107 tensor(-9.7506)
|
| 1297 |
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4515-11057-0108 tensor(-5.7463)
|
| 1298 |
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4515-11057-0109 tensor(-7.6793)
|
| 1299 |
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4515-11057-0110 tensor(-7.1523)
|
| 1300 |
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4515-11057-0111 tensor(-12.7866)
|
| 1301 |
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4515-11057-0112 tensor(-6.9194)
|
| 1302 |
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4515-11057-0113 tensor(-0.9893)
|
| 1303 |
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4515-11057-0114 tensor(-6.5677)
|
| 1304 |
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4570-102353-0000 tensor(-5.7958)
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| 1305 |
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4570-102353-0001 tensor(-12.3210)
|
| 1306 |
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4570-102353-0002 tensor(-5.7223)
|
| 1307 |
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4570-102353-0003 tensor(-16.3045)
|
| 1308 |
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4570-102353-0004 tensor(-5.7963)
|
| 1309 |
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4570-102353-0005 tensor(-13.5768)
|
| 1310 |
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4570-102353-0006 tensor(-3.6302)
|
| 1311 |
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| 1798 |
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| 1799 |
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|
| 1800 |
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| 1801 |
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6123-59186-0032 tensor(-5.7623)
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| 1802 |
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| 1803 |
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| 1804 |
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6123-59186-0035 tensor(-11.3848)
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| 1805 |
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6123-59186-0036 tensor(-6.0735)
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| 1806 |
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6123-59186-0037 tensor(-5.9902)
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6123-59186-0039 tensor(-6.9497)
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| 1813 |
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| 1814 |
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| 1815 |
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6267-53049-0005 tensor(-7.7219)
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| 1816 |
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6267-53049-0006 tensor(-10.7041)
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| 1817 |
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6267-53049-0007 tensor(-6.2322)
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| 1818 |
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6267-53049-0008 tensor(-8.7946)
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| 1819 |
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| 1820 |
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| 1822 |
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| 1823 |
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| 1824 |
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6267-53049-0014 tensor(-9.9841)
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| 1825 |
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| 1826 |
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|
| 1827 |
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6267-53049-0017 tensor(-8.3727)
|
| 1828 |
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6267-53049-0018 tensor(-9.2678)
|
| 1829 |
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6267-53049-0019 tensor(-146.6601)
|
| 1830 |
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|
| 1831 |
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6267-53049-0021 tensor(-9.9612)
|
| 1832 |
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6267-53049-0022 tensor(-15.6976)
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| 1833 |
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6267-53049-0023 tensor(-11.8455)
|
| 1834 |
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|
| 1835 |
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6267-53049-0025 tensor(-2.7448)
|
| 1836 |
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|
| 1837 |
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6267-53049-0027 tensor(-11.1369)
|
| 1838 |
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6267-53049-0028 tensor(-9.3771)
|
| 1839 |
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6267-53049-0029 tensor(-8.8005)
|
| 1840 |
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6267-53049-0030 tensor(-8.3175)
|
| 1841 |
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6267-53049-0031 tensor(-19.3252)
|
| 1842 |
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6267-53049-0032 tensor(-14.1536)
|
| 1843 |
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|
| 1844 |
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6267-65525-0001 tensor(-9.6612)
|
| 1845 |
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6267-65525-0002 tensor(-10.0801)
|
| 1846 |
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6267-65525-0003 tensor(-14.1285)
|
| 1847 |
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6267-65525-0004 tensor(-9.4951)
|
| 1848 |
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6267-65525-0005 tensor(-12.4117)
|
| 1849 |
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6267-65525-0006 tensor(-14.7771)
|
| 1850 |
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6267-65525-0007 tensor(-13.8003)
|
| 1851 |
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6267-65525-0008 tensor(-22.4438)
|
| 1852 |
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6267-65525-0009 tensor(-17.9782)
|
| 1853 |
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6267-65525-0010 tensor(-8.5640)
|
| 1854 |
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6267-65525-0011 tensor(-29.3395)
|
| 1855 |
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6267-65525-0012 tensor(-10.1385)
|
| 1856 |
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6267-65525-0013 tensor(-30.3417)
|
| 1857 |
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6267-65525-0014 tensor(-36.8127)
|
| 1858 |
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6267-65525-0015 tensor(-15.2072)
|
| 1859 |
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6267-65525-0016 tensor(-1.8827)
|
| 1860 |
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6267-65525-0017 tensor(-12.4980)
|
| 1861 |
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6267-65525-0018 tensor(-7.1701)
|
| 1862 |
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6267-65525-0019 tensor(-3.5784)
|
| 1863 |
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6267-65525-0020 tensor(-11.5337)
|
| 1864 |
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6267-65525-0021 tensor(-108.9168)
|
| 1865 |
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6267-65525-0022 tensor(-11.7653)
|
| 1866 |
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6267-65525-0023 tensor(-21.6822)
|
| 1867 |
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6267-65525-0024 tensor(-11.6468)
|
| 1868 |
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6267-65525-0025 tensor(-15.7296)
|
| 1869 |
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6267-65525-0026 tensor(-5.7871)
|
| 1870 |
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6267-65525-0027 tensor(-8.4694)
|
| 1871 |
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6267-65525-0028 tensor(-7.5469)
|
| 1872 |
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6267-65525-0029 tensor(-7.2645)
|
| 1873 |
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6267-65525-0030 tensor(-30.3049)
|
| 1874 |
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6267-65525-0031 tensor(-16.1863)
|
| 1875 |
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6267-65525-0032 tensor(-3.7098)
|
| 1876 |
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6267-65525-0033 tensor(-18.2099)
|
| 1877 |
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6267-65525-0034 tensor(-7.2778)
|
| 1878 |
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6267-65525-0035 tensor(-10.6502)
|
| 1879 |
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6267-65525-0036 tensor(-3.6916)
|
| 1880 |
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6267-65525-0037 tensor(-2.6581)
|
| 1881 |
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6267-65525-0038 tensor(-9.2712)
|
| 1882 |
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6267-65525-0039 tensor(-19.3258)
|
| 1883 |
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6267-65525-0040 tensor(-6.2324)
|
| 1884 |
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6267-65525-0041 tensor(-5.5042)
|
| 1885 |
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6267-65525-0042 tensor(-2.7073)
|
| 1886 |
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6267-65525-0043 tensor(-1.7172)
|
| 1887 |
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6267-65525-0044 tensor(-4.7891)
|
| 1888 |
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6267-65525-0045 tensor(-8.8943)
|
| 1889 |
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6267-65525-0046 tensor(-2.2201)
|
| 1890 |
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6267-65525-0047 tensor(-6.0936)
|
| 1891 |
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6267-65525-0048 tensor(-11.5565)
|
| 1892 |
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6267-65525-0049 tensor(-7.8500)
|
| 1893 |
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6267-65525-0050 tensor(-4.8248)
|
| 1894 |
+
6267-65525-0051 tensor(-4.6744)
|
| 1895 |
+
6267-65525-0052 tensor(-5.1956)
|
| 1896 |
+
6267-65525-0053 tensor(-8.1338)
|
| 1897 |
+
6267-65525-0054 tensor(-20.0252)
|
| 1898 |
+
6267-65525-0055 tensor(-3.0998)
|
| 1899 |
+
6267-65525-0056 tensor(-3.9476)
|
| 1900 |
+
6267-65525-0057 tensor(-9.0969)
|
| 1901 |
+
6267-65525-0058 tensor(-4.0031)
|
| 1902 |
+
6267-65525-0059 tensor(-8.8551)
|
| 1903 |
+
6455-66379-0000 tensor(-6.2177)
|
| 1904 |
+
6455-66379-0001 tensor(-8.4438)
|
| 1905 |
+
6455-66379-0002 tensor(-12.2246)
|
| 1906 |
+
6455-66379-0003 tensor(-19.3902)
|
| 1907 |
+
6455-66379-0004 tensor(-6.8878)
|
| 1908 |
+
6455-66379-0005 tensor(-6.9303)
|
| 1909 |
+
6455-66379-0006 tensor(-7.9758)
|
| 1910 |
+
6455-66379-0007 tensor(-12.6792)
|
| 1911 |
+
6455-66379-0008 tensor(-12.0583)
|
| 1912 |
+
6455-66379-0009 tensor(-6.6529)
|
| 1913 |
+
6455-66379-0010 tensor(-15.9047)
|
| 1914 |
+
6455-66379-0011 tensor(-4.8310)
|
| 1915 |
+
6455-66379-0012 tensor(-4.7163)
|
| 1916 |
+
6455-66379-0013 tensor(-7.1532)
|
| 1917 |
+
6455-66379-0014 tensor(-5.7670)
|
| 1918 |
+
6455-66379-0015 tensor(-14.1313)
|
| 1919 |
+
6455-66379-0016 tensor(-4.6162)
|
| 1920 |
+
6455-66379-0017 tensor(-9.5537)
|
| 1921 |
+
6455-66379-0018 tensor(-6.6321)
|
| 1922 |
+
6455-66379-0019 tensor(-2.4035)
|
| 1923 |
+
6455-67803-0000 tensor(-0.9620)
|
| 1924 |
+
6455-67803-0001 tensor(-6.8685)
|
| 1925 |
+
6455-67803-0002 tensor(-10.8926)
|
| 1926 |
+
6455-67803-0003 tensor(-7.3028)
|
| 1927 |
+
6455-67803-0004 tensor(-14.1975)
|
| 1928 |
+
6455-67803-0005 tensor(-9.3274)
|
| 1929 |
+
6455-67803-0006 tensor(-2.4871)
|
| 1930 |
+
6455-67803-0007 tensor(-0.7390)
|
| 1931 |
+
6455-67803-0008 tensor(-12.5364)
|
| 1932 |
+
6455-67803-0009 tensor(-4.3424)
|
| 1933 |
+
6455-67803-0010 tensor(-7.0525)
|
| 1934 |
+
6455-67803-0011 tensor(-1.1751)
|
| 1935 |
+
6455-67803-0012 tensor(-3.1326)
|
| 1936 |
+
6455-67803-0013 tensor(-4.3822)
|
| 1937 |
+
6455-67803-0014 tensor(-12.6060)
|
| 1938 |
+
6455-67803-0015 tensor(-8.3958)
|
| 1939 |
+
6455-67803-0016 tensor(-5.4388)
|
| 1940 |
+
6455-67803-0017 tensor(-0.9590)
|
| 1941 |
+
6455-67803-0018 tensor(-1.2596)
|
| 1942 |
+
6455-67803-0019 tensor(-12.2846)
|
| 1943 |
+
6455-67803-0020 tensor(-1.7813)
|
| 1944 |
+
6455-67803-0021 tensor(-3.9622)
|
| 1945 |
+
6455-67803-0022 tensor(-5.9798)
|
| 1946 |
+
6455-67803-0023 tensor(-6.1015)
|
| 1947 |
+
6455-67803-0024 tensor(-4.6358)
|
| 1948 |
+
6455-67803-0025 tensor(-10.8164)
|
| 1949 |
+
6455-67803-0026 tensor(-1.3837)
|
| 1950 |
+
6455-67803-0027 tensor(-3.2114)
|
| 1951 |
+
6455-67803-0028 tensor(-2.2407)
|
| 1952 |
+
6455-67803-0029 tensor(-1.9239)
|
| 1953 |
+
6455-67803-0030 tensor(-9.0938)
|
| 1954 |
+
6455-67803-0031 tensor(-12.6787)
|
| 1955 |
+
6455-67803-0032 tensor(-1.1869)
|
| 1956 |
+
6455-67803-0033 tensor(-11.6461)
|
| 1957 |
+
6455-67803-0034 tensor(-8.4063)
|
| 1958 |
+
6455-67803-0035 tensor(-11.7720)
|
| 1959 |
+
6455-67803-0036 tensor(-7.2430)
|
| 1960 |
+
6455-67804-0000 tensor(-10.7620)
|
| 1961 |
+
6455-67804-0001 tensor(-2.9168)
|
| 1962 |
+
6455-67804-0002 tensor(-8.6299)
|
| 1963 |
+
6455-67804-0003 tensor(-5.8868)
|
| 1964 |
+
6455-67804-0004 tensor(-19.0399)
|
| 1965 |
+
6455-67804-0005 tensor(-25.4680)
|
| 1966 |
+
6455-67804-0006 tensor(-4.5285)
|
| 1967 |
+
6455-67804-0007 tensor(-1.5483)
|
| 1968 |
+
6455-67804-0008 tensor(-0.4387)
|
| 1969 |
+
6455-67804-0009 tensor(-4.2304)
|
| 1970 |
+
6455-67804-0010 tensor(-5.1176)
|
| 1971 |
+
6455-67804-0011 tensor(-1.0948)
|
| 1972 |
+
6455-67804-0012 tensor(-3.8850)
|
| 1973 |
+
6455-67804-0013 tensor(-12.1248)
|
| 1974 |
+
6455-67804-0014 tensor(-10.4284)
|
| 1975 |
+
6455-67804-0015 tensor(-3.0324)
|
| 1976 |
+
6455-67804-0016 tensor(-10.4221)
|
| 1977 |
+
6455-67804-0017 tensor(-13.8816)
|
| 1978 |
+
6455-67804-0018 tensor(-8.7044)
|
| 1979 |
+
6455-67804-0019 tensor(-9.5911)
|
| 1980 |
+
6455-67804-0020 tensor(-7.6606)
|
| 1981 |
+
6455-67804-0021 tensor(-15.8339)
|
| 1982 |
+
6455-67804-0022 tensor(-32.1158)
|
| 1983 |
+
6455-67804-0023 tensor(-30.6213)
|
| 1984 |
+
6455-67804-0024 tensor(-18.8189)
|
| 1985 |
+
6455-67804-0025 tensor(-11.8726)
|
| 1986 |
+
6455-67804-0026 tensor(-14.6576)
|
| 1987 |
+
6455-67804-0027 tensor(-8.3075)
|
| 1988 |
+
6455-67804-0028 tensor(-8.2263)
|
| 1989 |
+
6455-67804-0029 tensor(-25.6510)
|
| 1990 |
+
6455-67804-0030 tensor(-9.7248)
|
| 1991 |
+
6455-67804-0031 tensor(-10.4711)
|
| 1992 |
+
6455-67804-0032 tensor(-7.5533)
|
| 1993 |
+
6455-67804-0033 tensor(-4.6484)
|
| 1994 |
+
6455-67804-0034 tensor(-0.9961)
|
| 1995 |
+
6455-67804-0035 tensor(-16.6658)
|
| 1996 |
+
6455-67804-0036 tensor(-26.7792)
|
| 1997 |
+
6455-67804-0037 tensor(-4.4559)
|
| 1998 |
+
6455-67804-0038 tensor(-5.6609)
|
| 1999 |
+
6455-67804-0039 tensor(-7.4328)
|
| 2000 |
+
6455-67804-0040 tensor(-2.7994)
|
| 2001 |
+
6467-56885-0000 tensor(-11.6832)
|
| 2002 |
+
6467-56885-0001 tensor(-29.4442)
|
| 2003 |
+
6467-56885-0002 tensor(-55.0128)
|
| 2004 |
+
6467-56885-0003 tensor(-13.3057)
|
| 2005 |
+
6467-56885-0004 tensor(-13.5221)
|
| 2006 |
+
6467-56885-0005 tensor(-4.5982)
|
| 2007 |
+
6467-56885-0006 tensor(-28.0869)
|
| 2008 |
+
6467-56885-0007 tensor(-15.5438)
|
| 2009 |
+
6467-56885-0008 tensor(-27.9917)
|
| 2010 |
+
6467-56885-0009 tensor(-17.0966)
|
| 2011 |
+
6467-56885-0010 tensor(-48.1255)
|
| 2012 |
+
6467-56885-0011 tensor(-12.9825)
|
| 2013 |
+
6467-56885-0012 tensor(-19.2039)
|
| 2014 |
+
6467-56885-0013 tensor(-4.7747)
|
| 2015 |
+
6467-56885-0014 tensor(-7.1474)
|
| 2016 |
+
6467-56885-0015 tensor(-9.9375)
|
| 2017 |
+
6467-56885-0016 tensor(-15.1869)
|
| 2018 |
+
6467-56885-0017 tensor(-10.9076)
|
| 2019 |
+
6467-62797-0000 tensor(-3.1546)
|
| 2020 |
+
6467-62797-0001 tensor(-46.3994)
|
| 2021 |
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6467-62797-0002 tensor(-45.3071)
|
| 2022 |
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6467-62797-0003 tensor(-18.0903)
|
| 2023 |
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6467-62797-0004 tensor(-9.3676)
|
| 2024 |
+
6467-62797-0005 tensor(-11.0170)
|
| 2025 |
+
6467-62797-0006 tensor(-33.2454)
|
| 2026 |
+
6467-62797-0007 tensor(-142.5336)
|
| 2027 |
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6467-94831-0000 tensor(-40.4867)
|
| 2028 |
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6467-94831-0001 tensor(-23.5085)
|
| 2029 |
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6467-94831-0002 tensor(-1.0041)
|
| 2030 |
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6467-94831-0003 tensor(-6.3680)
|
| 2031 |
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6467-94831-0004 tensor(-8.8750)
|
| 2032 |
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6467-94831-0005 tensor(-4.8495)
|
| 2033 |
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6467-94831-0006 tensor(-4.4825)
|
| 2034 |
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6467-94831-0007 tensor(-7.6584)
|
| 2035 |
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6467-94831-0008 tensor(-15.3469)
|
| 2036 |
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6467-94831-0009 tensor(-1.5061)
|
| 2037 |
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6467-94831-0010 tensor(-6.0801)
|
| 2038 |
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6467-94831-0011 tensor(-3.1452)
|
| 2039 |
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6467-94831-0012 tensor(-22.5511)
|
| 2040 |
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6467-94831-0013 tensor(-11.9964)
|
| 2041 |
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6467-94831-0014 tensor(-15.8124)
|
| 2042 |
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6467-94831-0015 tensor(-5.1362)
|
| 2043 |
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6467-94831-0016 tensor(-2.8529)
|
| 2044 |
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6467-94831-0017 tensor(-2.9571)
|
| 2045 |
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6467-94831-0018 tensor(-11.7576)
|
| 2046 |
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6467-94831-0019 tensor(-8.6772)
|
| 2047 |
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6467-94831-0020 tensor(-7.3694)
|
| 2048 |
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6467-94831-0021 tensor(-4.9163)
|
| 2049 |
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6467-94831-0022 tensor(-9.1461)
|
| 2050 |
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6467-94831-0023 tensor(-11.3270)
|
| 2051 |
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6467-94831-0024 tensor(-6.9554)
|
| 2052 |
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6467-94831-0025 tensor(-8.3382)
|
| 2053 |
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6467-94831-0026 tensor(-4.6363)
|
| 2054 |
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6467-94831-0027 tensor(-6.3554)
|
| 2055 |
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6467-94831-0028 tensor(-6.3026)
|
| 2056 |
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6467-94831-0029 tensor(-7.1577)
|
| 2057 |
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6467-94831-0030 tensor(-8.8585)
|
| 2058 |
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6467-94831-0031 tensor(-7.4362)
|
| 2059 |
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6467-94831-0032 tensor(-9.8573)
|
| 2060 |
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6467-94831-0033 tensor(-8.5242)
|
| 2061 |
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6467-94831-0034 tensor(-19.2232)
|
| 2062 |
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6467-94831-0035 tensor(-7.0326)
|
| 2063 |
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6467-94831-0036 tensor(-4.4992)
|
| 2064 |
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6467-94831-0037 tensor(-9.1995)
|
| 2065 |
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6467-94831-0038 tensor(-15.0600)
|
| 2066 |
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6467-94831-0039 tensor(-5.5159)
|
| 2067 |
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6467-94831-0040 tensor(-11.3750)
|
| 2068 |
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6467-94831-0041 tensor(-5.1497)
|
| 2069 |
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6467-94831-0042 tensor(-6.1794)
|
| 2070 |
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6467-94831-0043 tensor(-13.6904)
|
| 2071 |
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6467-94831-0044 tensor(-5.1455)
|
| 2072 |
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6467-94831-0045 tensor(-5.5167)
|
| 2073 |
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6467-97061-0000 tensor(-11.0537)
|
| 2074 |
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6467-97061-0001 tensor(-40.3621)
|
| 2075 |
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6467-97061-0002 tensor(-11.4761)
|
| 2076 |
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6467-97061-0003 tensor(-19.9094)
|
| 2077 |
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6467-97061-0004 tensor(-45.4687)
|
| 2078 |
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6467-97061-0005 tensor(-14.3334)
|
| 2079 |
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6467-97061-0006 tensor(-22.7104)
|
| 2080 |
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6467-97061-0007 tensor(-10.9680)
|
| 2081 |
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6467-97061-0008 tensor(-33.4892)
|
| 2082 |
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6467-97061-0009 tensor(-23.1400)
|
| 2083 |
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6467-97061-0010 tensor(-38.9983)
|
| 2084 |
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6467-97061-0011 tensor(-11.7075)
|
| 2085 |
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6467-97061-0012 tensor(-21.6511)
|
| 2086 |
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6467-97061-0013 tensor(-10.3810)
|
| 2087 |
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6467-97061-0014 tensor(-35.8887)
|
| 2088 |
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6467-97061-0015 tensor(-18.0365)
|
| 2089 |
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6467-97061-0016 tensor(-15.6650)
|
| 2090 |
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6467-97061-0017 tensor(-9.9326)
|
| 2091 |
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6467-97061-0018 tensor(-30.8717)
|
| 2092 |
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6467-97061-0019 tensor(-23.3455)
|
| 2093 |
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6467-97061-0020 tensor(-14.7412)
|
| 2094 |
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6467-97061-0021 tensor(-26.7888)
|
| 2095 |
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6467-97061-0022 tensor(-22.5611)
|
| 2096 |
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6467-97061-0023 tensor(-14.4312)
|
| 2097 |
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6467-97061-0024 tensor(-6.3123)
|
| 2098 |
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6599-38590-0000 tensor(-9.4398)
|
| 2099 |
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6599-38590-0001 tensor(-7.1307)
|
| 2100 |
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6599-38590-0002 tensor(-4.4283)
|
| 2101 |
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6599-38590-0003 tensor(-9.8766)
|
| 2102 |
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6599-38590-0004 tensor(-7.1742)
|
| 2103 |
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6599-38590-0005 tensor(-5.3560)
|
| 2104 |
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6599-38590-0006 tensor(-1.0684)
|
| 2105 |
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6599-38590-0007 tensor(-0.6960)
|
| 2106 |
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6599-38590-0008 tensor(-19.6774)
|
| 2107 |
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6599-38590-0009 tensor(-3.8733)
|
| 2108 |
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6599-38591-0000 tensor(-2.9272)
|
| 2109 |
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6599-38591-0001 tensor(-7.1021)
|
| 2110 |
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6599-38591-0002 tensor(-9.4919)
|
| 2111 |
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6599-38591-0003 tensor(-0.5984)
|
| 2112 |
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6599-38591-0004 tensor(-16.3512)
|
| 2113 |
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6599-38591-0005 tensor(-7.1267)
|
| 2114 |
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6599-38591-0006 tensor(-6.4337)
|
| 2115 |
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6599-38591-0007 tensor(-13.4793)
|
| 2116 |
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6599-38591-0008 tensor(-2.9013)
|
| 2117 |
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6599-38591-0009 tensor(-1.0897)
|
| 2118 |
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6599-38591-0010 tensor(-4.1400)
|
| 2119 |
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6599-38591-0011 tensor(-4.2796)
|
| 2120 |
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6599-38591-0012 tensor(-5.7627)
|
| 2121 |
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6599-38591-0013 tensor(-3.6890)
|
| 2122 |
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6841-88291-0000 tensor(-9.7170)
|
| 2123 |
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6841-88291-0001 tensor(-16.8191)
|
| 2124 |
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6841-88291-0002 tensor(-4.4521)
|
| 2125 |
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6841-88291-0003 tensor(-20.9250)
|
| 2126 |
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6841-88291-0004 tensor(-8.3717)
|
| 2127 |
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6841-88291-0005 tensor(-7.4167)
|
| 2128 |
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6841-88291-0006 tensor(-7.5063)
|
| 2129 |
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6841-88291-0007 tensor(-1.8786)
|
| 2130 |
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6841-88291-0008 tensor(-10.1569)
|
| 2131 |
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6841-88291-0009 tensor(-13.7954)
|
| 2132 |
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6841-88291-0010 tensor(-4.3770)
|
| 2133 |
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6841-88291-0011 tensor(-6.2521)
|
| 2134 |
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6841-88291-0012 tensor(-4.8814)
|
| 2135 |
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6841-88291-0013 tensor(-13.2824)
|
| 2136 |
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6841-88291-0014 tensor(-0.5554)
|
| 2137 |
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6841-88291-0015 tensor(-4.6256)
|
| 2138 |
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6841-88291-0016 tensor(-3.9722)
|
| 2139 |
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6841-88291-0017 tensor(-3.1434)
|
| 2140 |
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6841-88291-0018 tensor(-0.5740)
|
| 2141 |
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6841-88291-0019 tensor(-10.6309)
|
| 2142 |
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6841-88291-0020 tensor(-6.3347)
|
| 2143 |
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6841-88291-0021 tensor(-1.9661)
|
| 2144 |
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6841-88291-0022 tensor(-4.2119)
|
| 2145 |
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6841-88291-0023 tensor(-3.6272)
|
| 2146 |
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6841-88291-0024 tensor(-10.4425)
|
| 2147 |
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6841-88291-0025 tensor(-4.5609)
|
| 2148 |
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6841-88291-0026 tensor(-11.3611)
|
| 2149 |
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6841-88291-0027 tensor(-10.2471)
|
| 2150 |
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6841-88291-0028 tensor(-9.9591)
|
| 2151 |
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6841-88291-0029 tensor(-18.9125)
|
| 2152 |
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6841-88291-0030 tensor(-13.5825)
|
| 2153 |
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6841-88291-0031 tensor(-8.4428)
|
| 2154 |
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6841-88291-0032 tensor(-8.0523)
|
| 2155 |
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6841-88291-0033 tensor(-13.2628)
|
| 2156 |
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6841-88291-0034 tensor(-13.5040)
|
| 2157 |
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6841-88291-0035 tensor(-9.1890)
|
| 2158 |
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6841-88291-0036 tensor(-10.0445)
|
| 2159 |
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6841-88291-0037 tensor(-0.9194)
|
| 2160 |
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6841-88291-0038 tensor(-5.2846)
|
| 2161 |
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6841-88291-0039 tensor(-3.8331)
|
| 2162 |
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6841-88291-0040 tensor(-5.8286)
|
| 2163 |
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6841-88291-0041 tensor(-3.5274)
|
| 2164 |
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6841-88291-0042 tensor(-4.5589)
|
| 2165 |
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6841-88291-0043 tensor(-4.8409)
|
| 2166 |
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6841-88291-0044 tensor(-1.9977)
|
| 2167 |
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6841-88291-0045 tensor(-2.8429)
|
| 2168 |
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6841-88291-0046 tensor(-4.0502)
|
| 2169 |
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6841-88291-0047 tensor(-11.4996)
|
| 2170 |
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6841-88291-0048 tensor(-1.2813)
|
| 2171 |
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6841-88291-0049 tensor(-6.5613)
|
| 2172 |
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6841-88291-0050 tensor(-2.9006)
|
| 2173 |
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6841-88291-0051 tensor(-0.4559)
|
| 2174 |
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6841-88291-0052 tensor(-7.4129)
|
| 2175 |
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6841-88291-0053 tensor(-2.9200)
|
| 2176 |
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6841-88291-0054 tensor(-6.5964)
|
| 2177 |
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6841-88291-0055 tensor(-6.7414)
|
| 2178 |
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6841-88291-0056 tensor(-22.4780)
|
| 2179 |
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6841-88294-0000 tensor(-14.8653)
|
| 2180 |
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6841-88294-0001 tensor(-10.6979)
|
| 2181 |
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6841-88294-0002 tensor(-7.7768)
|
| 2182 |
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6841-88294-0003 tensor(-5.3766)
|
| 2183 |
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6841-88294-0004 tensor(-1.2860)
|
| 2184 |
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6841-88294-0005 tensor(-7.6398)
|
| 2185 |
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6841-88294-0006 tensor(-2.5802)
|
| 2186 |
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6841-88294-0007 tensor(-4.1653)
|
| 2187 |
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6841-88294-0008 tensor(-12.6168)
|
| 2188 |
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6841-88294-0009 tensor(-11.0045)
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| 2189 |
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6841-88294-0010 tensor(-25.5361)
|
| 2190 |
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6841-88294-0011 tensor(-8.9140)
|
| 2191 |
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6841-88294-0012 tensor(-30.1044)
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| 2192 |
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6841-88294-0013 tensor(-6.9621)
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| 2193 |
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6841-88294-0014 tensor(-6.9895)
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| 2194 |
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6841-88294-0015 tensor(-3.7833)
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| 2195 |
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6841-88294-0016 tensor(-14.1544)
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| 2196 |
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6841-88294-0017 tensor(-6.4948)
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| 2197 |
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6841-88294-0018 tensor(-3.5070)
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| 2198 |
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6841-88294-0019 tensor(-4.7166)
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| 2199 |
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6841-88294-0020 tensor(-3.2998)
|
| 2200 |
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6841-88294-0021 tensor(-4.0051)
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| 2201 |
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6841-88294-0022 tensor(-3.8458)
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| 2202 |
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6841-88294-0023 tensor(-2.8385)
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| 2203 |
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6841-88294-0024 tensor(-2.5323)
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| 2204 |
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6841-88294-0025 tensor(-1.8921)
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| 2205 |
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6841-88294-0026 tensor(-11.9691)
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| 2206 |
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6841-88294-0027 tensor(-1.3142)
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| 2207 |
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6841-88294-0028 tensor(-1.7027)
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| 2208 |
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6841-88294-0029 tensor(-3.4753)
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| 2209 |
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6841-88294-0030 tensor(-6.9175)
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| 2210 |
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6841-88294-0031 tensor(-3.1665)
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| 2211 |
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6841-88294-0032 tensor(-2.9316)
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| 2212 |
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6841-88294-0033 tensor(-4.4458)
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| 2213 |
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6841-88294-0034 tensor(-7.5935)
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| 2214 |
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6841-88294-0035 tensor(-19.4530)
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| 2215 |
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6841-88294-0036 tensor(-2.0345)
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| 2216 |
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6841-88294-0037 tensor(-4.2009)
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| 2217 |
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6841-88294-0038 tensor(-3.6513)
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| 2218 |
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6841-88294-0039 tensor(-5.9381)
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| 2219 |
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6841-88294-0040 tensor(-6.7786)
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| 2220 |
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6841-88294-0041 tensor(-15.6019)
|
| 2221 |
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6841-88294-0042 tensor(-2.9166)
|
| 2222 |
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6841-88294-0043 tensor(-6.3863)
|
| 2223 |
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6841-88294-0044 tensor(-13.1241)
|
| 2224 |
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6841-88294-0045 tensor(-9.7081)
|
| 2225 |
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6841-88294-0046 tensor(-2.6097)
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| 2226 |
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6841-88294-0047 tensor(-1.8113)
|
| 2227 |
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6841-88294-0048 tensor(-1.7391)
|
| 2228 |
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| 2229 |
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6841-88294-0050 tensor(-3.6864)
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| 2230 |
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6841-88294-0051 tensor(-1.7394)
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| 2231 |
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6841-88294-0052 tensor(-10.2540)
|
| 2232 |
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| 2233 |
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6841-88294-0054 tensor(-3.4835)
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6841-88294-0055 tensor(-9.3326)
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6841-88294-0056 tensor(-2.7663)
|
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6841-88294-0057 tensor(-6.3194)
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|
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6841-88294-0059 tensor(-2.7678)
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| 2239 |
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6841-88294-0060 tensor(-11.8963)
|
| 2240 |
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6841-88294-0061 tensor(-4.8584)
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| 2241 |
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700-122866-0000 tensor(-8.5634)
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700-122866-0001 tensor(-5.1223)
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700-122866-0002 tensor(-5.8916)
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700-122866-0003 tensor(-0.9646)
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700-122866-0004 tensor(-2.8721)
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700-122866-0005 tensor(-3.5548)
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700-122866-0006 tensor(-13.4030)
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700-122866-0007 tensor(-4.1658)
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700-122866-0008 tensor(-17.5626)
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700-122866-0009 tensor(-9.7292)
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700-122866-0010 tensor(-1.9325)
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700-122866-0011 tensor(-7.3757)
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700-122866-0012 tensor(-6.0571)
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700-122866-0013 tensor(-2.1915)
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700-122866-0014 tensor(-2.8649)
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700-122866-0015 tensor(-2.1373)
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700-122866-0016 tensor(-2.2391)
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700-122866-0017 tensor(-2.7920)
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700-122866-0018 tensor(-0.8539)
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700-122866-0019 tensor(-4.8018)
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700-122866-0020 tensor(-1.3742)
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700-122866-0021 tensor(-0.5230)
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700-122866-0022 tensor(-12.7395)
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700-122866-0023 tensor(-4.6153)
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700-122866-0024 tensor(-2.8734)
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700-122866-0025 tensor(-12.5955)
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700-122866-0026 tensor(-6.9138)
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700-122866-0027 tensor(-6.2813)
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700-122866-0028 tensor(-3.9916)
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700-122866-0029 tensor(-0.3972)
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700-122866-0030 tensor(-0.6400)
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700-122866-0031 tensor(-9.8968)
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700-122866-0032 tensor(-5.6282)
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700-122866-0033 tensor(-13.9771)
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700-122866-0034 tensor(-3.2833)
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700-122866-0035 tensor(-4.2551)
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700-122866-0036 tensor(-1.7232)
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700-122866-0037 tensor(-2.9678)
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700-122866-0038 tensor(-11.3659)
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700-122866-0039 tensor(-1.2633)
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700-122866-0040 tensor(-2.2385)
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700-122866-0041 tensor(-9.4565)
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700-122866-0042 tensor(-1.1773)
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700-122867-0000 tensor(-2.2485)
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| 2292 |
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700-122867-0001 tensor(-11.0355)
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700-122867-0002 tensor(-12.8783)
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700-122867-0003 tensor(-5.5144)
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700-122867-0004 tensor(-4.4264)
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700-122867-0005 tensor(-4.9793)
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700-122867-0006 tensor(-8.2150)
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700-122867-0007 tensor(-1.4568)
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700-122867-0008 tensor(-1.3852)
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| 2300 |
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700-122867-0009 tensor(-1.0320)
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700-122867-0010 tensor(-5.5258)
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700-122867-0011 tensor(-1.4073)
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700-122867-0012 tensor(-10.5159)
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700-122867-0013 tensor(-0.7255)
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700-122867-0014 tensor(-1.0726)
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700-122867-0015 tensor(-3.7450)
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700-122867-0016 tensor(-7.6982)
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700-122867-0017 tensor(-3.2873)
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700-122867-0018 tensor(-1.4954)
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700-122867-0019 tensor(-4.1331)
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700-122867-0020 tensor(-0.6436)
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700-122867-0021 tensor(-4.9821)
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700-122867-0022 tensor(-9.5677)
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700-122867-0023 tensor(-5.5463)
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700-122867-0024 tensor(-4.7682)
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700-122867-0025 tensor(-4.5679)
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700-122867-0026 tensor(-5.3267)
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700-122867-0027 tensor(-1.3083)
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700-122867-0028 tensor(-3.5262)
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700-122867-0029 tensor(-1.2944)
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700-122867-0030 tensor(-5.2482)
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700-122867-0031 tensor(-2.3782)
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700-122867-0032 tensor(-23.2333)
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700-122867-0033 tensor(-8.1784)
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700-122867-0034 tensor(-2.0172)
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700-122867-0035 tensor(-3.8822)
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700-122867-0036 tensor(-0.8148)
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700-122867-0037 tensor(-9.5953)
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700-122867-0038 tensor(-7.9235)
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700-122867-0039 tensor(-6.0652)
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700-122867-0040 tensor(-0.5863)
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700-122867-0041 tensor(-3.3855)
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700-122868-0000 tensor(-4.4369)
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700-122868-0001 tensor(-5.4670)
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700-122868-0002 tensor(-6.9496)
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700-122868-0003 tensor(-2.1319)
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700-122868-0004 tensor(-7.1116)
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700-122868-0005 tensor(-17.3479)
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| 2339 |
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700-122868-0006 tensor(-12.0222)
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| 2340 |
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700-122868-0007 tensor(-1.7530)
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700-122868-0008 tensor(-1.3363)
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700-122868-0009 tensor(-7.6831)
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700-122868-0010 tensor(-5.0752)
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700-122868-0011 tensor(-4.7529)
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700-122868-0012 tensor(-8.3370)
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700-122868-0013 tensor(-1.0513)
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700-122868-0014 tensor(-3.0690)
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700-122868-0015 tensor(-3.8705)
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700-122868-0016 tensor(-0.3884)
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700-122868-0017 tensor(-2.8951)
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700-122868-0018 tensor(-6.8815)
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700-122868-0019 tensor(-9.5760)
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700-122868-0020 tensor(-3.4760)
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700-122868-0021 tensor(-2.1790)
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700-122868-0022 tensor(-7.4056)
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700-122868-0023 tensor(-0.4538)
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| 2357 |
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700-122868-0024 tensor(-5.1478)
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700-122868-0025 tensor(-1.1893)
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700-122868-0026 tensor(-1.5876)
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700-122868-0027 tensor(-6.5436)
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700-122868-0028 tensor(-15.7820)
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700-122868-0029 tensor(-2.6830)
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700-122868-0030 tensor(-3.7303)
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700-122868-0031 tensor(-10.1082)
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700-122868-0032 tensor(-6.1024)
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700-122868-0033 tensor(-0.3073)
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700-122868-0034 tensor(-3.6710)
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700-122868-0035 tensor(-1.0613)
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700-122868-0036 tensor(-2.9219)
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700-122868-0037 tensor(-5.8759)
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700-122868-0038 tensor(-4.2099)
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700-122868-0039 tensor(-0.8404)
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700-122868-0040 tensor(-7.8023)
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7601-101619-0000 tensor(-4.6288)
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7601-101619-0001 tensor(-26.6484)
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7601-101619-0002 tensor(-13.9850)
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| 2377 |
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7601-101619-0003 tensor(-67.1282)
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| 2378 |
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7601-101619-0004 tensor(-66.9294)
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7601-101619-0005 tensor(-10.7009)
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7601-101622-0000 tensor(-90.8008)
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7601-101622-0001 tensor(-3.9573)
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7601-101622-0002 tensor(-4.2293)
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| 2383 |
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7601-101622-0003 tensor(-7.2145)
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7601-101622-0004 tensor(-7.4014)
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7601-101622-0005 tensor(-12.3796)
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7601-101622-0006 tensor(-7.6153)
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7601-101622-0007 tensor(-0.6771)
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7601-175351-0000 tensor(-0.9323)
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7601-175351-0001 tensor(-2.5766)
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7601-175351-0002 tensor(-1.5846)
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7601-175351-0003 tensor(-3.0720)
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7601-175351-0004 tensor(-2.6329)
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7601-175351-0005 tensor(-0.3425)
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7601-175351-0006 tensor(-2.6227)
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7601-175351-0007 tensor(-0.9190)
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7601-175351-0008 tensor(-3.1075)
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7601-175351-0009 tensor(-6.0227)
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7601-175351-0010 tensor(-4.0810)
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7601-175351-0011 tensor(-0.3821)
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| 2400 |
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7601-175351-0012 tensor(-3.7086)
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| 2401 |
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7601-175351-0013 tensor(-6.7776)
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7601-175351-0014 tensor(-221.5941)
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7601-175351-0015 tensor(-1.7264)
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7601-175351-0016 tensor(-10.8469)
|
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7601-175351-0017 tensor(-8.1545)
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7601-175351-0018 tensor(-3.0233)
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7601-175351-0019 tensor(-5.3445)
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7601-175351-0020 tensor(-4.7078)
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7601-175351-0021 tensor(-6.1707)
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| 2410 |
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7601-175351-0022 tensor(-6.8586)
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| 2411 |
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7601-175351-0023 tensor(-2.9106)
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| 2412 |
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7601-175351-0024 tensor(-3.9496)
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| 2413 |
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7601-175351-0025 tensor(-3.1598)
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| 2414 |
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7601-175351-0026 tensor(-22.6124)
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| 2415 |
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7601-175351-0027 tensor(-8.7336)
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| 2416 |
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7601-291468-0000 tensor(-214.5467)
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| 2417 |
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7601-291468-0001 tensor(-2.4244)
|
| 2418 |
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7601-291468-0002 tensor(-7.2975)
|
| 2419 |
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7601-291468-0003 tensor(-9.1335)
|
| 2420 |
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7601-291468-0004 tensor(-66.7127)
|
| 2421 |
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7601-291468-0005 tensor(-5.1356)
|
| 2422 |
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7601-291468-0006 tensor(-201.4254)
|
| 2423 |
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7601-291468-0007 tensor(-10.1779)
|
| 2424 |
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7641-96252-0000 tensor(-4.4393)
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7641-96252-0001 tensor(-4.7622)
|
| 2426 |
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7641-96252-0002 tensor(-5.7904)
|
| 2427 |
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7641-96252-0003 tensor(-4.5034)
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| 2428 |
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7641-96252-0004 tensor(-11.0114)
|
| 2429 |
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7641-96252-0005 tensor(-7.6118)
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| 2430 |
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7641-96252-0006 tensor(-11.1985)
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7641-96252-0007 tensor(-6.0172)
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7641-96252-0008 tensor(-3.0055)
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7641-96252-0009 tensor(-5.4547)
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7641-96252-0010 tensor(-4.8407)
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7641-96252-0011 tensor(-9.2454)
|
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7641-96252-0012 tensor(-4.6640)
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| 2437 |
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7641-96252-0013 tensor(-4.6211)
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| 2438 |
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7641-96252-0014 tensor(-13.0285)
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| 2439 |
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7641-96252-0015 tensor(-5.8686)
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| 2440 |
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7641-96252-0016 tensor(-5.0930)
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7641-96252-0017 tensor(-19.6964)
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7641-96252-0018 tensor(-3.8070)
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7641-96252-0019 tensor(-7.1598)
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7641-96252-0020 tensor(-1.5462)
|
| 2445 |
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7641-96252-0021 tensor(-22.0788)
|
| 2446 |
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7641-96252-0022 tensor(-5.6989)
|
| 2447 |
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7641-96670-0000 tensor(-1.1603)
|
| 2448 |
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7641-96670-0001 tensor(-15.9835)
|
| 2449 |
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7641-96670-0002 tensor(-3.6607)
|
| 2450 |
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7641-96670-0003 tensor(-15.2590)
|
| 2451 |
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7641-96670-0004 tensor(-7.4377)
|
| 2452 |
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7641-96670-0005 tensor(-8.3339)
|
| 2453 |
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7641-96670-0006 tensor(-2.4139)
|
| 2454 |
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7641-96670-0007 tensor(-31.3185)
|
| 2455 |
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7641-96670-0008 tensor(-7.4402)
|
| 2456 |
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7641-96670-0009 tensor(-5.6148)
|
| 2457 |
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7641-96670-0010 tensor(-7.9866)
|
| 2458 |
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7641-96670-0011 tensor(-15.3554)
|
| 2459 |
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7641-96670-0012 tensor(-3.8033)
|
| 2460 |
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7641-96670-0013 tensor(-4.8174)
|
| 2461 |
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7641-96670-0014 tensor(-1.3693)
|
| 2462 |
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7641-96670-0015 tensor(-2.6348)
|
| 2463 |
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7641-96670-0016 tensor(-3.6351)
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| 2464 |
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7641-96670-0017 tensor(-3.9083)
|
| 2465 |
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7641-96670-0018 tensor(-2.4846)
|
| 2466 |
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7641-96670-0019 tensor(-4.5137)
|
| 2467 |
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7641-96670-0020 tensor(-9.3505)
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| 2468 |
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7641-96670-0021 tensor(-5.6574)
|
| 2469 |
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7641-96670-0022 tensor(-4.0358)
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| 2470 |
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7641-96670-0023 tensor(-5.9997)
|
| 2471 |
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7641-96670-0024 tensor(-0.8576)
|
| 2472 |
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7641-96670-0025 tensor(-8.6789)
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| 2473 |
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7641-96670-0026 tensor(-3.3196)
|
| 2474 |
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7641-96670-0027 tensor(-4.8523)
|
| 2475 |
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7641-96684-0000 tensor(-4.8168)
|
| 2476 |
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7641-96684-0001 tensor(-10.3251)
|
| 2477 |
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7641-96684-0002 tensor(-4.7490)
|
| 2478 |
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7641-96684-0003 tensor(-5.7256)
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| 2479 |
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7641-96684-0004 tensor(-5.5895)
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| 2480 |
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7641-96684-0005 tensor(-6.9848)
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7641-96684-0006 tensor(-9.0952)
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7641-96684-0007 tensor(-2.5887)
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7641-96684-0008 tensor(-9.4837)
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| 2484 |
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7641-96684-0009 tensor(-9.7131)
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7641-96684-0010 tensor(-14.7450)
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7641-96684-0011 tensor(-6.1625)
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| 2487 |
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7641-96684-0012 tensor(-6.8597)
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| 2488 |
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7641-96684-0013 tensor(-20.5780)
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| 2489 |
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7641-96684-0014 tensor(-2.9150)
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| 2490 |
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7641-96684-0015 tensor(-5.9337)
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| 2491 |
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7641-96684-0016 tensor(-10.5747)
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| 2492 |
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7641-96684-0017 tensor(-18.7027)
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| 2493 |
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7641-96684-0018 tensor(-2.5244)
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7641-96684-0019 tensor(-0.7375)
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7641-96684-0020 tensor(-0.6189)
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7641-96684-0021 tensor(-1.6436)
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| 2497 |
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7641-96684-0022 tensor(-0.6930)
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| 2498 |
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7641-96684-0023 tensor(-2.6994)
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| 2499 |
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7641-96684-0024 tensor(-7.3469)
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| 2500 |
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7641-96684-0025 tensor(-0.3743)
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| 2501 |
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7641-96684-0026 tensor(-12.8612)
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| 2502 |
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7641-96684-0027 tensor(-1.1928)
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| 2503 |
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7641-96684-0028 tensor(-7.5400)
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| 2504 |
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7641-96684-0029 tensor(-18.3783)
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| 2505 |
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7641-96684-0030 tensor(-2.0568)
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| 2506 |
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7641-96684-0031 tensor(-2.0245)
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| 2507 |
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7641-96684-0032 tensor(-3.0293)
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| 2508 |
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7641-96684-0033 tensor(-4.5081)
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| 2509 |
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7641-96684-0034 tensor(-15.1602)
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| 2510 |
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7641-96684-0035 tensor(-6.8043)
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| 2511 |
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7641-96684-0036 tensor(-4.2690)
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| 2512 |
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7641-96684-0037 tensor(-5.6027)
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7641-96684-0038 tensor(-5.4449)
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| 2520 |
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7697-105815-0006 tensor(-3.3932)
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| 2521 |
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7697-105815-0007 tensor(-2.6135)
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| 2522 |
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7697-105815-0008 tensor(-16.0687)
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| 2524 |
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| 2527 |
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| 2528 |
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| 2529 |
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| 2530 |
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| 2532 |
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7697-105815-0018 tensor(-9.2175)
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7697-105815-0021 tensor(-15.7797)
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7697-105815-0022 tensor(-9.8749)
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| 2538 |
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7697-105815-0024 tensor(-22.1006)
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| 2539 |
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7697-105815-0025 tensor(-10.9705)
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| 2540 |
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| 2541 |
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| 2542 |
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7697-105815-0028 tensor(-10.3173)
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| 2543 |
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7697-105815-0030 tensor(-6.3563)
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| 2546 |
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7697-105815-0032 tensor(-5.6587)
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| 2547 |
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7697-105815-0033 tensor(-5.0076)
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| 2548 |
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7697-105815-0034 tensor(-6.1203)
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| 2549 |
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7697-105815-0035 tensor(-11.2264)
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| 2550 |
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7697-105815-0036 tensor(-10.3423)
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| 2551 |
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7697-105815-0037 tensor(-10.4468)
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| 2552 |
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7697-105815-0038 tensor(-3.7053)
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| 2553 |
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7697-105815-0039 tensor(-17.8159)
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| 2554 |
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7697-105815-0040 tensor(-10.5879)
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| 2555 |
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7697-105815-0041 tensor(-2.6601)
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| 2556 |
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7697-105815-0042 tensor(-9.3486)
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| 2557 |
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| 2558 |
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7697-105815-0044 tensor(-3.9361)
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| 2559 |
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7697-105815-0045 tensor(-10.7197)
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| 2560 |
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7697-105815-0046 tensor(-6.0282)
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| 2561 |
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7697-105815-0047 tensor(-6.4497)
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| 2562 |
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7697-105815-0048 tensor(-2.8966)
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| 2563 |
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| 2564 |
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7697-105815-0050 tensor(-13.9745)
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| 2565 |
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| 2566 |
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7697-105815-0052 tensor(-2.0673)
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| 2567 |
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| 2568 |
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| 2569 |
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| 2570 |
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| 2571 |
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| 2572 |
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7697-105817-0004 tensor(-7.0397)
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| 2573 |
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| 2574 |
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7697-105817-0011 tensor(-5.6606)
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| 2588 |
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7697-245712-0008 tensor(-8.9205)
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| 2593 |
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| 2595 |
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| 2598 |
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7697-245715-0002 tensor(-6.0586)
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8173-294714-0001 tensor(-2.9879)
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8173-294714-0002 tensor(-1.3395)
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8173-294714-0003 tensor(-4.2858)
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8173-294714-0005 tensor(-3.3562)
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8173-294714-0006 tensor(-1.3129)
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8173-294714-0007 tensor(-0.9283)
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8173-294714-0008 tensor(-2.6591)
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8173-294714-0009 tensor(-1.2546)
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8173-294714-0010 tensor(-3.8479)
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8173-294714-0011 tensor(-3.3245)
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8173-294714-0012 tensor(-6.5658)
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8173-294714-0013 tensor(-2.1607)
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8173-294714-0014 tensor(-2.9813)
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8173-294714-0017 tensor(-0.7952)
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8173-294714-0018 tensor(-6.8862)
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8173-294714-0019 tensor(-3.2266)
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8173-294714-0021 tensor(-3.4812)
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8173-294714-0022 tensor(-4.8541)
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8173-294714-0023 tensor(-3.6952)
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8173-294714-0025 tensor(-0.9072)
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8173-294714-0027 tensor(-6.8112)
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8173-294714-0028 tensor(-6.2987)
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8173-294714-0032 tensor(-2.0837)
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8173-294714-0033 tensor(-1.8170)
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8173-294714-0034 tensor(-1.1122)
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8173-294714-0036 tensor(-4.5052)
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8173-294714-0037 tensor(-1.3152)
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8173-294714-0038 tensor(-3.1242)
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8173-294714-0039 tensor(-0.6003)
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8173-294714-0040 tensor(-0.8512)
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8173-294714-0041 tensor(-6.4676)
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8173-294714-0042 tensor(-5.2874)
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8173-294714-0044 tensor(-4.7961)
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8173-294714-0045 tensor(-8.2333)
|
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8173-294714-0050 tensor(-4.6611)
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8173-294714-0052 tensor(-1.2106)
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8173-294714-0053 tensor(-4.9921)
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| 2662 |
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8173-294714-0057 tensor(-4.7554)
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| 2663 |
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|
| 2664 |
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8173-294714-0059 tensor(-0.8679)
|
| 2665 |
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8173-294714-0060 tensor(-4.2415)
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| 2666 |
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|
| 2667 |
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8254-115543-0001 tensor(-2.9754)
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| 2668 |
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8254-115543-0002 tensor(-9.6386)
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| 2669 |
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8254-115543-0003 tensor(-7.1728)
|
| 2670 |
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8254-115543-0004 tensor(-7.1090)
|
| 2671 |
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8254-115543-0005 tensor(-2.8190)
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| 2672 |
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8254-115543-0006 tensor(-1.8883)
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| 2673 |
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8254-115543-0007 tensor(-9.4727)
|
| 2674 |
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8254-115543-0008 tensor(-20.5403)
|
| 2675 |
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8254-115543-0009 tensor(-19.5658)
|
| 2676 |
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8254-115543-0010 tensor(-10.0157)
|
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|
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8254-115543-0012 tensor(-9.5043)
|
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8254-115543-0014 tensor(-5.2282)
|
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8254-115543-0015 tensor(-6.5330)
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8254-115543-0016 tensor(-9.9170)
|
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8254-115543-0017 tensor(-4.9065)
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8254-115543-0018 tensor(-7.2888)
|
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8254-115543-0020 tensor(-8.7981)
|
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8254-115543-0021 tensor(-23.2706)
|
| 2688 |
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8254-115543-0022 tensor(-8.0284)
|
| 2689 |
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|
| 2690 |
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8254-115543-0024 tensor(-17.4426)
|
| 2691 |
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8254-115543-0025 tensor(-12.8385)
|
| 2692 |
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8254-115543-0026 tensor(-7.8449)
|
| 2693 |
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8254-115543-0027 tensor(-10.3686)
|
| 2694 |
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8254-115543-0028 tensor(-17.3587)
|
| 2695 |
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8254-115543-0029 tensor(-11.5753)
|
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8254-115543-0030 tensor(-5.9940)
|
| 2697 |
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8254-115543-0031 tensor(-6.7147)
|
| 2698 |
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8254-115543-0032 tensor(-13.8960)
|
| 2699 |
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8254-115543-0033 tensor(-3.5297)
|
| 2700 |
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8254-115543-0034 tensor(-8.6492)
|
| 2701 |
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8254-115543-0035 tensor(-23.2235)
|
| 2702 |
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8254-115543-0036 tensor(-5.7612)
|
| 2703 |
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8254-115543-0037 tensor(-1.5087)
|
| 2704 |
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8254-115543-0038 tensor(-5.6985)
|
| 2705 |
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8254-115543-0039 tensor(-4.3061)
|
| 2706 |
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8254-115543-0040 tensor(-7.2805)
|
| 2707 |
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8254-115543-0041 tensor(-8.4551)
|
| 2708 |
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8254-115543-0042 tensor(-5.5600)
|
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8254-115543-0043 tensor(-2.1153)
|
| 2710 |
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8254-115543-0044 tensor(-3.6317)
|
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8254-115543-0045 tensor(-1.4382)
|
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8254-84205-0000 tensor(-2.4184)
|
| 2713 |
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8254-84205-0001 tensor(-14.1182)
|
| 2714 |
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8254-84205-0002 tensor(-5.5833)
|
| 2715 |
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8254-84205-0003 tensor(-11.9847)
|
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8254-84205-0004 tensor(-7.1489)
|
| 2717 |
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8254-84205-0005 tensor(-12.7973)
|
| 2718 |
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8254-84205-0006 tensor(-2.2397)
|
| 2719 |
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8254-84205-0007 tensor(-4.5510)
|
| 2720 |
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8254-84205-0008 tensor(-7.9109)
|
| 2721 |
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8254-84205-0009 tensor(-4.6356)
|
| 2722 |
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8254-84205-0010 tensor(-3.0112)
|
| 2723 |
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8254-84205-0011 tensor(-3.1853)
|
| 2724 |
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8254-84205-0012 tensor(-3.0578)
|
| 2725 |
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8254-84205-0013 tensor(-4.5912)
|
| 2726 |
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8254-84205-0014 tensor(-2.2710)
|
| 2727 |
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8254-84205-0015 tensor(-3.7633)
|
| 2728 |
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8254-84205-0016 tensor(-3.8654)
|
| 2729 |
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8254-84205-0017 tensor(-11.1996)
|
| 2730 |
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8254-84205-0018 tensor(-5.3242)
|
| 2731 |
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8254-84205-0019 tensor(-6.4024)
|
| 2732 |
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8254-84205-0020 tensor(-7.9640)
|
| 2733 |
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8254-84205-0021 tensor(-7.0578)
|
| 2734 |
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8254-84205-0022 tensor(-0.8832)
|
| 2735 |
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8254-84205-0023 tensor(-7.2506)
|
| 2736 |
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8254-84205-0024 tensor(-3.6689)
|
| 2737 |
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8254-84205-0025 tensor(-6.7191)
|
| 2738 |
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8254-84205-0026 tensor(-4.2107)
|
| 2739 |
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8254-84205-0027 tensor(-4.3452)
|
| 2740 |
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8254-84205-0028 tensor(-3.7903)
|
| 2741 |
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8254-84205-0029 tensor(-7.7968)
|
| 2742 |
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8254-84205-0030 tensor(-4.5048)
|
| 2743 |
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8254-84205-0031 tensor(-0.6438)
|
| 2744 |
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8254-84205-0032 tensor(-3.0237)
|
| 2745 |
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8254-84205-0033 tensor(-3.4322)
|
| 2746 |
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8254-84205-0034 tensor(-4.4246)
|
| 2747 |
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8254-84205-0035 tensor(-9.3653)
|
| 2748 |
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8254-84205-0036 tensor(-3.2120)
|
| 2749 |
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8254-84205-0037 tensor(-5.0176)
|
| 2750 |
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8254-84205-0038 tensor(-4.9997)
|
| 2751 |
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8254-84205-0039 tensor(-6.6302)
|
| 2752 |
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8254-84205-0040 tensor(-3.6365)
|
| 2753 |
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8254-84205-0041 tensor(-7.7033)
|
| 2754 |
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8254-84205-0042 tensor(-9.0568)
|
| 2755 |
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8254-84205-0043 tensor(-2.6713)
|
| 2756 |
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8254-84205-0044 tensor(-17.4666)
|
| 2757 |
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8254-84205-0045 tensor(-18.7082)
|
| 2758 |
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8254-84205-0046 tensor(-4.4027)
|
| 2759 |
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8254-84205-0047 tensor(-3.6202)
|
| 2760 |
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8254-84205-0048 tensor(-9.8393)
|
| 2761 |
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8254-84205-0049 tensor(-1.5740)
|
| 2762 |
+
8254-84205-0050 tensor(-7.4797)
|
| 2763 |
+
8254-84205-0051 tensor(-6.2817)
|
| 2764 |
+
8254-84205-0052 tensor(-3.7132)
|
| 2765 |
+
8254-84205-0053 tensor(-2.0948)
|
| 2766 |
+
8254-84205-0054 tensor(-9.5514)
|
| 2767 |
+
8254-84205-0055 tensor(-2.9421)
|
| 2768 |
+
8254-84205-0056 tensor(-13.8815)
|
| 2769 |
+
8254-84205-0057 tensor(-3.0475)
|
| 2770 |
+
8254-84205-0058 tensor(-1.8880)
|
| 2771 |
+
8254-84205-0059 tensor(-4.4906)
|
| 2772 |
+
8254-84205-0060 tensor(-8.6210)
|
| 2773 |
+
8254-84205-0061 tensor(-10.0619)
|
| 2774 |
+
8254-84205-0062 tensor(-2.7257)
|
| 2775 |
+
8254-84205-0063 tensor(-11.2938)
|
| 2776 |
+
8254-84205-0064 tensor(-5.5770)
|
| 2777 |
+
8254-84205-0065 tensor(-5.8232)
|
| 2778 |
+
8254-84205-0066 tensor(-12.1164)
|
| 2779 |
+
8254-84205-0067 tensor(-6.3359)
|
| 2780 |
+
8254-84205-0068 tensor(-6.1596)
|
| 2781 |
+
8254-84205-0069 tensor(-1.5840)
|
| 2782 |
+
8254-84205-0070 tensor(-11.1859)
|
| 2783 |
+
8254-84205-0071 tensor(-16.5216)
|
| 2784 |
+
8254-84205-0072 tensor(-5.2928)
|
| 2785 |
+
8254-84205-0073 tensor(-3.1048)
|
| 2786 |
+
8254-84205-0074 tensor(-4.6917)
|
| 2787 |
+
8254-84205-0075 tensor(-6.6662)
|
| 2788 |
+
8254-84205-0076 tensor(-9.9408)
|
| 2789 |
+
8288-274150-0000 tensor(-59.3749)
|
| 2790 |
+
8288-274150-0001 tensor(-11.0186)
|
| 2791 |
+
8288-274150-0002 tensor(-11.6493)
|
| 2792 |
+
8288-274150-0003 tensor(-9.0050)
|
| 2793 |
+
8288-274150-0004 tensor(-4.5013)
|
| 2794 |
+
8288-274150-0005 tensor(-4.4037)
|
| 2795 |
+
8288-274150-0006 tensor(-1.0362)
|
| 2796 |
+
8288-274150-0007 tensor(-7.5667)
|
| 2797 |
+
8288-274150-0008 tensor(-6.5706)
|
| 2798 |
+
8288-274162-0000 tensor(-5.8916)
|
| 2799 |
+
8288-274162-0001 tensor(-2.8446)
|
| 2800 |
+
8288-274162-0002 tensor(-6.3487)
|
| 2801 |
+
8288-274162-0003 tensor(-11.2977)
|
| 2802 |
+
8288-274162-0004 tensor(-0.9330)
|
| 2803 |
+
8288-274162-0005 tensor(-4.2404)
|
| 2804 |
+
8288-274162-0006 tensor(-3.3090)
|
| 2805 |
+
8288-274162-0007 tensor(-5.4273)
|
| 2806 |
+
8288-274162-0008 tensor(-5.3079)
|
| 2807 |
+
8288-274162-0009 tensor(-2.5649)
|
| 2808 |
+
8288-274162-0010 tensor(-0.6791)
|
| 2809 |
+
8288-274162-0011 tensor(-1.7858)
|
| 2810 |
+
8288-274162-0012 tensor(-0.7152)
|
| 2811 |
+
8288-274162-0013 tensor(-6.9822)
|
| 2812 |
+
8288-274162-0014 tensor(-2.9582)
|
| 2813 |
+
8288-274162-0015 tensor(-2.1304)
|
| 2814 |
+
8288-274162-0016 tensor(-3.7820)
|
| 2815 |
+
8288-274162-0017 tensor(-4.5045)
|
| 2816 |
+
8288-274162-0018 tensor(-1.4152)
|
| 2817 |
+
8288-274162-0019 tensor(-7.2996)
|
| 2818 |
+
8288-274162-0020 tensor(-3.1087)
|
| 2819 |
+
8288-274162-0021 tensor(-1.8599)
|
| 2820 |
+
8288-274162-0022 tensor(-1.3909)
|
| 2821 |
+
8288-274162-0023 tensor(-1.5476)
|
| 2822 |
+
8288-274162-0024 tensor(-5.0023)
|
| 2823 |
+
8288-274162-0025 tensor(-2.2153)
|
| 2824 |
+
8288-274162-0026 tensor(-2.9220)
|
| 2825 |
+
8288-274162-0027 tensor(-1.4933)
|
| 2826 |
+
8288-274162-0028 tensor(-2.7115)
|
| 2827 |
+
8288-274162-0029 tensor(-2.9722)
|
| 2828 |
+
8288-274162-0030 tensor(-1.2695)
|
| 2829 |
+
8288-274162-0031 tensor(-2.3179)
|
| 2830 |
+
8288-274162-0032 tensor(-3.1583)
|
| 2831 |
+
8288-274162-0033 tensor(-2.8330)
|
| 2832 |
+
8288-274162-0034 tensor(-3.2984)
|
| 2833 |
+
8288-274162-0035 tensor(-9.0759)
|
| 2834 |
+
8288-274162-0036 tensor(-2.9736)
|
| 2835 |
+
8288-274162-0037 tensor(-6.3666)
|
| 2836 |
+
8288-274162-0038 tensor(-1.8292)
|
| 2837 |
+
8288-274162-0039 tensor(-1.2208)
|
| 2838 |
+
8288-274162-0040 tensor(-5.9787)
|
| 2839 |
+
8288-274162-0041 tensor(-2.5052)
|
| 2840 |
+
8288-274162-0042 tensor(-5.7573)
|
| 2841 |
+
8288-274162-0043 tensor(-7.0166)
|
| 2842 |
+
8288-274162-0044 tensor(-5.9058)
|
| 2843 |
+
8288-274162-0045 tensor(-12.3463)
|
| 2844 |
+
8288-274162-0046 tensor(-4.2940)
|
| 2845 |
+
8288-274162-0047 tensor(-6.0318)
|
| 2846 |
+
8288-274162-0048 tensor(-2.3802)
|
| 2847 |
+
8288-274162-0049 tensor(-2.6483)
|
| 2848 |
+
8288-274162-0050 tensor(-1.3155)
|
| 2849 |
+
8288-274162-0051 tensor(-4.3382)
|
| 2850 |
+
8288-274162-0052 tensor(-3.4866)
|
| 2851 |
+
8288-274162-0053 tensor(-0.9987)
|
| 2852 |
+
8288-274162-0054 tensor(-3.0470)
|
| 2853 |
+
8288-274162-0055 tensor(-4.5803)
|
| 2854 |
+
8288-274162-0056 tensor(-0.4045)
|
| 2855 |
+
8288-274162-0057 tensor(-6.3973)
|
| 2856 |
+
8288-274162-0058 tensor(-9.2220)
|
| 2857 |
+
8288-274162-0059 tensor(-0.4650)
|
| 2858 |
+
8288-274162-0060 tensor(-2.4471)
|
| 2859 |
+
8288-274162-0061 tensor(-1.0547)
|
| 2860 |
+
8288-274162-0062 tensor(-0.8489)
|
| 2861 |
+
8288-274162-0063 tensor(-3.9449)
|
| 2862 |
+
8288-274162-0064 tensor(-4.4208)
|
| 2863 |
+
8288-274162-0065 tensor(-1.0033)
|
| 2864 |
+
8288-274162-0066 tensor(-3.3333)
|
dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/dev_other/score_cer/hyp.trn
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dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/dev_other/score_ter/result.txt
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dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/dev_other/score_wer/ref.trn
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dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/dev_other/score_wer/result.txt
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dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/dev_other/text
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dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/dev_other/token
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dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/dev_other/token_int
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dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/test_clean/logdir/asr_inference.1.log
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dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/test_clean/logdir/keys.1.scp
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dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/test_clean/logdir/output.1/1best_recog/score
ADDED
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|
|
|
|
|
|
|
| 1 |
+
1089-134686-0000 tensor(-16.8080)
|
| 2 |
+
1089-134686-0001 tensor(-2.8230)
|
| 3 |
+
1089-134686-0002 tensor(-6.2704)
|
| 4 |
+
1089-134686-0003 tensor(-6.5379)
|
| 5 |
+
1089-134686-0004 tensor(-5.2287)
|
| 6 |
+
1089-134686-0005 tensor(-3.3909)
|
| 7 |
+
1089-134686-0006 tensor(-4.3465)
|
| 8 |
+
1089-134686-0007 tensor(-1.0365)
|
| 9 |
+
1089-134686-0008 tensor(-1.8292)
|
| 10 |
+
1089-134686-0009 tensor(-2.8224)
|
| 11 |
+
1089-134686-0010 tensor(-1.5397)
|
| 12 |
+
1089-134686-0011 tensor(-8.8333)
|
| 13 |
+
1089-134686-0012 tensor(-4.4211)
|
| 14 |
+
1089-134686-0013 tensor(-2.8731)
|
| 15 |
+
1089-134686-0014 tensor(-0.4838)
|
| 16 |
+
1089-134686-0015 tensor(-1.5630)
|
| 17 |
+
1089-134686-0016 tensor(-5.0133)
|
| 18 |
+
1089-134686-0017 tensor(-6.4951)
|
| 19 |
+
1089-134686-0018 tensor(-7.8803)
|
| 20 |
+
1089-134686-0019 tensor(-6.5993)
|
| 21 |
+
1089-134686-0020 tensor(-9.5548)
|
| 22 |
+
1089-134686-0021 tensor(-6.0316)
|
| 23 |
+
1089-134686-0022 tensor(-4.6585)
|
| 24 |
+
1089-134686-0023 tensor(-15.7725)
|
| 25 |
+
1089-134686-0024 tensor(-5.5875)
|
| 26 |
+
1089-134686-0025 tensor(-2.5293)
|
| 27 |
+
1089-134686-0026 tensor(-3.3256)
|
| 28 |
+
1089-134686-0027 tensor(-0.5982)
|
| 29 |
+
1089-134686-0028 tensor(-5.0390)
|
| 30 |
+
1089-134686-0029 tensor(-4.6710)
|
| 31 |
+
1089-134686-0030 tensor(-2.4213)
|
| 32 |
+
1089-134686-0031 tensor(-4.0502)
|
| 33 |
+
1089-134686-0032 tensor(-1.7153)
|
| 34 |
+
1089-134686-0033 tensor(-5.7740)
|
| 35 |
+
1089-134686-0034 tensor(-2.7474)
|
| 36 |
+
1089-134686-0035 tensor(-1.3080)
|
| 37 |
+
1089-134686-0036 tensor(-7.1187)
|
| 38 |
+
1089-134686-0037 tensor(-3.5344)
|
| 39 |
+
1089-134691-0000 tensor(-0.3390)
|
| 40 |
+
1089-134691-0001 tensor(-1.1585)
|
| 41 |
+
1089-134691-0002 tensor(-5.7583)
|
| 42 |
+
1089-134691-0003 tensor(-3.2687)
|
| 43 |
+
1089-134691-0004 tensor(-1.3818)
|
| 44 |
+
1089-134691-0005 tensor(-1.3557)
|
| 45 |
+
1089-134691-0006 tensor(-1.5345)
|
| 46 |
+
1089-134691-0007 tensor(-1.7404)
|
| 47 |
+
1089-134691-0008 tensor(-12.4212)
|
| 48 |
+
1089-134691-0009 tensor(-16.1976)
|
| 49 |
+
1089-134691-0010 tensor(-11.9402)
|
| 50 |
+
1089-134691-0011 tensor(-9.9593)
|
| 51 |
+
1089-134691-0012 tensor(-6.4053)
|
| 52 |
+
1089-134691-0013 tensor(-12.6257)
|
| 53 |
+
1089-134691-0014 tensor(-3.6282)
|
| 54 |
+
1089-134691-0015 tensor(-0.8369)
|
| 55 |
+
1089-134691-0016 tensor(-9.7221)
|
| 56 |
+
1089-134691-0017 tensor(-17.9900)
|
| 57 |
+
1089-134691-0018 tensor(-0.5648)
|
| 58 |
+
1089-134691-0019 tensor(-0.6585)
|
| 59 |
+
1089-134691-0020 tensor(-10.4974)
|
| 60 |
+
1089-134691-0021 tensor(-11.6250)
|
| 61 |
+
1089-134691-0022 tensor(-4.9926)
|
| 62 |
+
1089-134691-0023 tensor(-6.8439)
|
| 63 |
+
1089-134691-0024 tensor(-6.2434)
|
| 64 |
+
1089-134691-0025 tensor(-5.3456)
|
| 65 |
+
1188-133604-0000 tensor(-13.6946)
|
| 66 |
+
1188-133604-0001 tensor(-13.4640)
|
| 67 |
+
1188-133604-0002 tensor(-22.6542)
|
| 68 |
+
1188-133604-0003 tensor(-8.6474)
|
| 69 |
+
1188-133604-0004 tensor(-7.4356)
|
| 70 |
+
1188-133604-0005 tensor(-9.2742)
|
| 71 |
+
1188-133604-0006 tensor(-1.5384)
|
| 72 |
+
1188-133604-0007 tensor(-8.0185)
|
| 73 |
+
1188-133604-0008 tensor(-18.0727)
|
| 74 |
+
1188-133604-0009 tensor(-26.7246)
|
| 75 |
+
1188-133604-0010 tensor(-7.3797)
|
| 76 |
+
1188-133604-0011 tensor(-8.8289)
|
| 77 |
+
1188-133604-0012 tensor(-6.2607)
|
| 78 |
+
1188-133604-0013 tensor(-0.7481)
|
| 79 |
+
1188-133604-0014 tensor(-2.3170)
|
| 80 |
+
1188-133604-0015 tensor(-6.5273)
|
| 81 |
+
1188-133604-0016 tensor(-9.0056)
|
| 82 |
+
1188-133604-0017 tensor(-5.9913)
|
| 83 |
+
1188-133604-0018 tensor(-6.3118)
|
| 84 |
+
1188-133604-0019 tensor(-6.8607)
|
| 85 |
+
1188-133604-0020 tensor(-2.5072)
|
| 86 |
+
1188-133604-0021 tensor(-7.1486)
|
| 87 |
+
1188-133604-0022 tensor(-4.8147)
|
| 88 |
+
1188-133604-0023 tensor(-63.4887)
|
| 89 |
+
1188-133604-0024 tensor(-5.1774)
|
| 90 |
+
1188-133604-0025 tensor(-3.2941)
|
| 91 |
+
1188-133604-0026 tensor(-18.8803)
|
| 92 |
+
1188-133604-0027 tensor(-7.8927)
|
| 93 |
+
1188-133604-0028 tensor(-10.0609)
|
| 94 |
+
1188-133604-0029 tensor(-2.5484)
|
| 95 |
+
1188-133604-0030 tensor(-0.9235)
|
| 96 |
+
1188-133604-0031 tensor(-2.9584)
|
| 97 |
+
1188-133604-0032 tensor(-5.1172)
|
| 98 |
+
1188-133604-0033 tensor(-2.0659)
|
| 99 |
+
1188-133604-0034 tensor(-24.4437)
|
| 100 |
+
1188-133604-0035 tensor(-6.0367)
|
| 101 |
+
1188-133604-0036 tensor(-3.6322)
|
| 102 |
+
1188-133604-0037 tensor(-18.6872)
|
| 103 |
+
1188-133604-0038 tensor(-7.2231)
|
| 104 |
+
1188-133604-0039 tensor(-2.8212)
|
| 105 |
+
1188-133604-0040 tensor(-2.8010)
|
| 106 |
+
1188-133604-0041 tensor(-6.9577)
|
| 107 |
+
1188-133604-0042 tensor(-3.0514)
|
| 108 |
+
1188-133604-0043 tensor(-5.8932)
|
| 109 |
+
1188-133604-0044 tensor(-17.5993)
|
| 110 |
+
121-121726-0000 tensor(-3.0500)
|
| 111 |
+
121-121726-0001 tensor(-3.6012)
|
| 112 |
+
121-121726-0002 tensor(-5.2565)
|
| 113 |
+
121-121726-0003 tensor(-2.9542)
|
| 114 |
+
121-121726-0004 tensor(-0.6554)
|
| 115 |
+
121-121726-0005 tensor(-3.5027)
|
| 116 |
+
121-121726-0006 tensor(-0.7456)
|
| 117 |
+
121-121726-0007 tensor(-3.7982)
|
| 118 |
+
121-121726-0008 tensor(-2.9566)
|
| 119 |
+
121-121726-0009 tensor(-2.6067)
|
| 120 |
+
121-121726-0010 tensor(-3.9818)
|
| 121 |
+
121-121726-0011 tensor(-0.4742)
|
| 122 |
+
121-121726-0012 tensor(-1.7757)
|
| 123 |
+
121-121726-0013 tensor(-0.6064)
|
| 124 |
+
121-121726-0014 tensor(-2.0520)
|
| 125 |
+
121-123852-0000 tensor(-6.8648)
|
| 126 |
+
121-123852-0001 tensor(-0.8462)
|
| 127 |
+
121-123852-0002 tensor(-7.5942)
|
| 128 |
+
121-123852-0003 tensor(-23.5770)
|
| 129 |
+
121-123852-0004 tensor(-10.7460)
|
| 130 |
+
121-123859-0000 tensor(-4.9878)
|
| 131 |
+
121-123859-0001 tensor(-45.3465)
|
| 132 |
+
121-123859-0002 tensor(-127.1045)
|
| 133 |
+
121-123859-0003 tensor(-5.9805)
|
| 134 |
+
121-123859-0004 tensor(-2.9488)
|
| 135 |
+
121-127105-0000 tensor(-4.2154)
|
| 136 |
+
121-127105-0001 tensor(-3.4160)
|
| 137 |
+
121-127105-0002 tensor(-1.6479)
|
| 138 |
+
121-127105-0003 tensor(-4.9425)
|
| 139 |
+
121-127105-0004 tensor(-0.8221)
|
| 140 |
+
121-127105-0005 tensor(-3.6937)
|
| 141 |
+
121-127105-0006 tensor(-4.1658)
|
| 142 |
+
121-127105-0007 tensor(-4.7644)
|
| 143 |
+
121-127105-0008 tensor(-0.7550)
|
| 144 |
+
121-127105-0009 tensor(-0.5110)
|
| 145 |
+
121-127105-0010 tensor(-0.9262)
|
| 146 |
+
121-127105-0011 tensor(-2.2208)
|
| 147 |
+
121-127105-0012 tensor(-2.4880)
|
| 148 |
+
121-127105-0013 tensor(-5.0188)
|
| 149 |
+
121-127105-0014 tensor(-0.4739)
|
| 150 |
+
121-127105-0015 tensor(-0.5989)
|
| 151 |
+
121-127105-0016 tensor(-0.6870)
|
| 152 |
+
121-127105-0017 tensor(-0.9259)
|
| 153 |
+
121-127105-0018 tensor(-0.8257)
|
| 154 |
+
121-127105-0019 tensor(-3.4841)
|
| 155 |
+
121-127105-0020 tensor(-9.3514)
|
| 156 |
+
121-127105-0021 tensor(-0.9681)
|
| 157 |
+
121-127105-0022 tensor(-4.8281)
|
| 158 |
+
121-127105-0023 tensor(-4.7089)
|
| 159 |
+
121-127105-0024 tensor(-10.3042)
|
| 160 |
+
121-127105-0025 tensor(-5.6139)
|
| 161 |
+
121-127105-0026 tensor(-2.2286)
|
| 162 |
+
121-127105-0027 tensor(-5.4461)
|
| 163 |
+
121-127105-0028 tensor(-2.1067)
|
| 164 |
+
121-127105-0029 tensor(-2.2030)
|
| 165 |
+
121-127105-0030 tensor(-0.5630)
|
| 166 |
+
121-127105-0031 tensor(-4.4479)
|
| 167 |
+
121-127105-0032 tensor(-1.3842)
|
| 168 |
+
121-127105-0033 tensor(-0.4626)
|
| 169 |
+
121-127105-0034 tensor(-2.9172)
|
| 170 |
+
121-127105-0035 tensor(-3.0168)
|
| 171 |
+
121-127105-0036 tensor(-2.1693)
|
| 172 |
+
1221-135766-0000 tensor(-2.6392)
|
| 173 |
+
1221-135766-0001 tensor(-7.2617)
|
| 174 |
+
1221-135766-0002 tensor(-6.5325)
|
| 175 |
+
1221-135766-0003 tensor(-11.0845)
|
| 176 |
+
1221-135766-0004 tensor(-2.4960)
|
| 177 |
+
1221-135766-0005 tensor(-13.5008)
|
| 178 |
+
1221-135766-0006 tensor(-5.5220)
|
| 179 |
+
1221-135766-0007 tensor(-9.1400)
|
| 180 |
+
1221-135766-0008 tensor(-3.0094)
|
| 181 |
+
1221-135766-0009 tensor(-3.7447)
|
| 182 |
+
1221-135766-0010 tensor(-5.0752)
|
| 183 |
+
1221-135766-0011 tensor(-23.4155)
|
| 184 |
+
1221-135766-0012 tensor(-8.4692)
|
| 185 |
+
1221-135766-0013 tensor(-2.7891)
|
| 186 |
+
1221-135766-0014 tensor(-4.7816)
|
| 187 |
+
1221-135766-0015 tensor(-1.1345)
|
| 188 |
+
1221-135767-0000 tensor(-55.8027)
|
| 189 |
+
1221-135767-0001 tensor(-4.3429)
|
| 190 |
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1221-135767-0002 tensor(-10.9779)
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| 191 |
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1221-135767-0003 tensor(-5.2791)
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| 192 |
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1221-135767-0004 tensor(-6.5553)
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| 193 |
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1221-135767-0005 tensor(-2.8546)
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| 194 |
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1221-135767-0006 tensor(-11.3443)
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| 195 |
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1221-135767-0007 tensor(-4.6961)
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| 196 |
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1221-135767-0008 tensor(-5.0003)
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| 197 |
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1221-135767-0009 tensor(-3.8707)
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| 198 |
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1221-135767-0010 tensor(-3.2917)
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| 199 |
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| 200 |
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1221-135767-0012 tensor(-6.2660)
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| 201 |
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| 202 |
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1221-135767-0014 tensor(-8.1610)
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| 203 |
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1221-135767-0015 tensor(-1.0493)
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| 204 |
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| 205 |
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| 206 |
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1221-135767-0018 tensor(-9.0941)
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| 207 |
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| 208 |
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| 209 |
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1221-135767-0021 tensor(-10.7714)
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| 210 |
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1221-135767-0022 tensor(-10.8366)
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| 211 |
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1221-135767-0023 tensor(-12.7592)
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| 212 |
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1221-135767-0024 tensor(-6.1920)
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| 213 |
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| 214 |
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1284-1180-0001 tensor(-5.1164)
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| 215 |
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1284-1180-0002 tensor(-5.3889)
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| 216 |
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1284-1180-0004 tensor(-3.4287)
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| 218 |
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1284-1180-0005 tensor(-1.5861)
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| 219 |
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1284-1180-0006 tensor(-10.5839)
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| 220 |
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1284-1180-0007 tensor(-2.8138)
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| 221 |
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1284-1180-0008 tensor(-13.8218)
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| 222 |
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1284-1180-0009 tensor(-3.0355)
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| 223 |
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| 224 |
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| 225 |
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1284-1180-0012 tensor(-7.9382)
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| 226 |
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| 227 |
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| 228 |
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1284-1180-0015 tensor(-8.3962)
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| 229 |
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1284-1180-0016 tensor(-0.3688)
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| 230 |
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1284-1180-0017 tensor(-4.1661)
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| 231 |
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1284-1180-0018 tensor(-6.6961)
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| 232 |
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| 233 |
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1284-1180-0020 tensor(-2.5991)
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| 234 |
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1284-1180-0021 tensor(-7.8150)
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| 235 |
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1284-1180-0022 tensor(-2.9848)
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| 236 |
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1284-1180-0023 tensor(-6.4788)
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| 237 |
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1284-1180-0024 tensor(-4.0729)
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| 238 |
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1284-1180-0025 tensor(-6.5885)
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| 239 |
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1284-1180-0026 tensor(-7.0176)
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| 240 |
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1284-1180-0027 tensor(-0.6237)
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| 244 |
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1284-1180-0031 tensor(-12.9703)
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| 245 |
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1284-1180-0032 tensor(-4.3298)
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| 251 |
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| 252 |
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| 253 |
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1284-1181-0007 tensor(-4.7355)
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| 254 |
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1284-1181-0008 tensor(-1.0501)
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| 256 |
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| 259 |
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1284-1181-0013 tensor(-7.3184)
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| 260 |
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1284-1181-0014 tensor(-3.0572)
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| 261 |
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1284-1181-0015 tensor(-1.5301)
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| 262 |
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| 263 |
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| 264 |
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1284-1181-0018 tensor(-0.8084)
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| 265 |
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| 266 |
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| 267 |
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1284-1181-0021 tensor(-0.7309)
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| 269 |
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1284-134647-0002 tensor(-7.6516)
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| 271 |
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| 272 |
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| 273 |
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1284-134647-0005 tensor(-42.9120)
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| 274 |
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1284-134647-0006 tensor(-12.3700)
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| 275 |
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1284-134647-0007 tensor(-16.5914)
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| 276 |
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1320-122612-0000 tensor(-8.3574)
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| 277 |
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1320-122612-0001 tensor(-5.5838)
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| 278 |
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1320-122612-0002 tensor(-3.1115)
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| 279 |
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1320-122612-0003 tensor(-5.4650)
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| 280 |
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| 281 |
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1320-122612-0005 tensor(-5.3570)
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| 282 |
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1320-122612-0006 tensor(-4.7289)
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| 283 |
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1320-122612-0007 tensor(-7.6866)
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| 284 |
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1320-122612-0008 tensor(-1.7623)
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| 285 |
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1320-122612-0009 tensor(-1.8504)
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| 286 |
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1320-122612-0010 tensor(-4.0129)
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| 287 |
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1320-122612-0011 tensor(-12.4431)
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| 288 |
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1320-122612-0012 tensor(-6.0277)
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| 289 |
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1320-122612-0013 tensor(-5.2848)
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| 290 |
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1320-122612-0014 tensor(-0.5675)
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| 291 |
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1320-122612-0015 tensor(-11.1958)
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| 292 |
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1320-122612-0016 tensor(-5.6111)
|
| 293 |
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| 294 |
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1320-122617-0001 tensor(-4.5640)
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| 295 |
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1320-122617-0002 tensor(-7.7472)
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| 296 |
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1320-122617-0003 tensor(-2.6666)
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| 297 |
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1320-122617-0004 tensor(-4.8352)
|
| 298 |
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1320-122617-0005 tensor(-1.3531)
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| 299 |
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1320-122617-0006 tensor(-1.3364)
|
| 300 |
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1320-122617-0007 tensor(-12.9805)
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| 301 |
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1320-122617-0008 tensor(-2.3574)
|
| 302 |
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1320-122617-0009 tensor(-6.1902)
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| 303 |
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1320-122617-0010 tensor(-2.3051)
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| 304 |
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1320-122617-0011 tensor(-5.7789)
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| 305 |
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1320-122617-0012 tensor(-7.3090)
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| 306 |
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1320-122617-0013 tensor(-4.7869)
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| 307 |
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1320-122617-0014 tensor(-2.5801)
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| 308 |
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1320-122617-0015 tensor(-5.1335)
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| 309 |
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1320-122617-0016 tensor(-3.8251)
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| 310 |
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1320-122617-0017 tensor(-1.6636)
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| 311 |
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1320-122617-0018 tensor(-4.1916)
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| 312 |
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1320-122617-0019 tensor(-2.8879)
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| 313 |
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1320-122617-0020 tensor(-2.8741)
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| 314 |
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1320-122617-0021 tensor(-4.7089)
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| 315 |
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1320-122617-0022 tensor(-5.3285)
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| 316 |
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1320-122617-0023 tensor(-2.7533)
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| 317 |
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1320-122617-0024 tensor(-4.5829)
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| 318 |
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1320-122617-0025 tensor(-3.5016)
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| 319 |
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1320-122617-0026 tensor(-3.8647)
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| 320 |
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1320-122617-0027 tensor(-5.1372)
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| 321 |
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1320-122617-0028 tensor(-8.9504)
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| 322 |
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1320-122617-0029 tensor(-7.2491)
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| 323 |
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1320-122617-0030 tensor(-6.5005)
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| 324 |
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1320-122617-0031 tensor(-2.3569)
|
| 325 |
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1320-122617-0032 tensor(-4.1395)
|
| 326 |
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1320-122617-0033 tensor(-6.4437)
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| 327 |
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1320-122617-0034 tensor(-3.6227)
|
| 328 |
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1320-122617-0035 tensor(-5.5993)
|
| 329 |
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1320-122617-0036 tensor(-5.8133)
|
| 330 |
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1320-122617-0037 tensor(-3.1591)
|
| 331 |
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1320-122617-0038 tensor(-3.5337)
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| 332 |
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1320-122617-0039 tensor(-6.6871)
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| 333 |
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1320-122617-0040 tensor(-1.9892)
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| 334 |
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1320-122617-0041 tensor(-2.0881)
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| 335 |
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1580-141083-0000 tensor(-3.8013)
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| 336 |
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1580-141083-0001 tensor(-2.4428)
|
| 337 |
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1580-141083-0002 tensor(-1.9649)
|
| 338 |
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1580-141083-0003 tensor(-4.9586)
|
| 339 |
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1580-141083-0004 tensor(-0.8445)
|
| 340 |
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1580-141083-0005 tensor(-0.7467)
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| 341 |
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1580-141083-0006 tensor(-5.1748)
|
| 342 |
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1580-141083-0007 tensor(-3.0527)
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| 343 |
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1580-141083-0008 tensor(-2.8649)
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| 344 |
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1580-141083-0009 tensor(-4.8291)
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| 345 |
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1580-141083-0010 tensor(-3.0179)
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| 346 |
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1580-141083-0011 tensor(-1.6843)
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| 347 |
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1580-141083-0012 tensor(-10.1162)
|
| 348 |
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1580-141083-0013 tensor(-1.0344)
|
| 349 |
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1580-141083-0014 tensor(-0.7244)
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| 350 |
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1580-141083-0015 tensor(-1.5502)
|
| 351 |
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1580-141083-0016 tensor(-1.8254)
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| 352 |
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1580-141083-0017 tensor(-0.3063)
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| 353 |
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1580-141083-0018 tensor(-3.7072)
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| 354 |
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1580-141083-0019 tensor(-1.0909)
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| 355 |
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1580-141083-0020 tensor(-3.3743)
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| 356 |
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1580-141083-0021 tensor(-2.4850)
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| 357 |
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1580-141083-0022 tensor(-4.6891)
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| 358 |
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1580-141083-0023 tensor(-0.9861)
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| 359 |
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1580-141083-0024 tensor(-0.9895)
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| 360 |
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1580-141083-0025 tensor(-1.3265)
|
| 361 |
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1580-141083-0026 tensor(-3.3219)
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| 362 |
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1580-141083-0027 tensor(-7.3051)
|
| 363 |
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1580-141083-0028 tensor(-1.5217)
|
| 364 |
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1580-141083-0029 tensor(-2.5364)
|
| 365 |
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1580-141083-0030 tensor(-4.2253)
|
| 366 |
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1580-141083-0031 tensor(-6.6087)
|
| 367 |
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1580-141083-0032 tensor(-2.2426)
|
| 368 |
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1580-141083-0033 tensor(-2.3581)
|
| 369 |
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1580-141083-0034 tensor(-7.5705)
|
| 370 |
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1580-141083-0035 tensor(-3.2772)
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| 371 |
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1580-141083-0036 tensor(-3.1006)
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| 372 |
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1580-141083-0037 tensor(-1.5108)
|
| 373 |
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1580-141083-0038 tensor(-4.7907)
|
| 374 |
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1580-141083-0039 tensor(-0.9174)
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| 375 |
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1580-141083-0040 tensor(-1.2642)
|
| 376 |
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1580-141083-0041 tensor(-1.5624)
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| 377 |
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1580-141083-0042 tensor(-1.6372)
|
| 378 |
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1580-141083-0043 tensor(-7.2642)
|
| 379 |
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1580-141083-0044 tensor(-3.8852)
|
| 380 |
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1580-141083-0045 tensor(-1.1768)
|
| 381 |
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1580-141083-0046 tensor(-0.6290)
|
| 382 |
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1580-141083-0047 tensor(-0.4793)
|
| 383 |
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1580-141083-0048 tensor(-0.5721)
|
| 384 |
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1580-141083-0049 tensor(-0.7290)
|
| 385 |
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1580-141083-0050 tensor(-1.6772)
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| 386 |
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1580-141083-0051 tensor(-0.7279)
|
| 387 |
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1580-141083-0052 tensor(-0.5618)
|
| 388 |
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1580-141083-0053 tensor(-0.5601)
|
| 389 |
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1580-141084-0000 tensor(-8.2575)
|
| 390 |
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1580-141084-0001 tensor(-0.6323)
|
| 391 |
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1580-141084-0002 tensor(-1.5181)
|
| 392 |
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1580-141084-0003 tensor(-7.2806)
|
| 393 |
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1580-141084-0004 tensor(-6.7088)
|
| 394 |
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1580-141084-0005 tensor(-1.3437)
|
| 395 |
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1580-141084-0006 tensor(-0.6988)
|
| 396 |
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1580-141084-0007 tensor(-0.4710)
|
| 397 |
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1580-141084-0008 tensor(-3.3317)
|
| 398 |
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1580-141084-0009 tensor(-1.0608)
|
| 399 |
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1580-141084-0010 tensor(-2.0831)
|
| 400 |
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1580-141084-0011 tensor(-1.6810)
|
| 401 |
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1580-141084-0012 tensor(-2.2330)
|
| 402 |
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1580-141084-0013 tensor(-0.5646)
|
| 403 |
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1580-141084-0014 tensor(-2.0763)
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| 404 |
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1580-141084-0015 tensor(-0.7218)
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| 405 |
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1580-141084-0016 tensor(-2.3875)
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| 406 |
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1580-141084-0017 tensor(-0.5294)
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| 407 |
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1580-141084-0018 tensor(-0.5984)
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| 408 |
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1580-141084-0019 tensor(-3.4333)
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| 409 |
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1580-141084-0020 tensor(-0.4699)
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| 410 |
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1580-141084-0021 tensor(-2.9230)
|
| 411 |
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1580-141084-0022 tensor(-0.5320)
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| 412 |
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1580-141084-0023 tensor(-8.3025)
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| 413 |
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1580-141084-0024 tensor(-2.8931)
|
| 414 |
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1580-141084-0025 tensor(-0.3568)
|
| 415 |
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1580-141084-0026 tensor(-3.0377)
|
| 416 |
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1580-141084-0027 tensor(-0.2849)
|
| 417 |
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1580-141084-0028 tensor(-0.3365)
|
| 418 |
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1580-141084-0029 tensor(-3.2762)
|
| 419 |
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1580-141084-0030 tensor(-0.9666)
|
| 420 |
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1580-141084-0031 tensor(-4.7989)
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| 421 |
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1580-141084-0032 tensor(-10.0775)
|
| 422 |
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1580-141084-0033 tensor(-5.6547)
|
| 423 |
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1580-141084-0034 tensor(-2.5026)
|
| 424 |
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1580-141084-0035 tensor(-0.7199)
|
| 425 |
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1580-141084-0036 tensor(-0.5793)
|
| 426 |
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1580-141084-0037 tensor(-0.6809)
|
| 427 |
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1580-141084-0038 tensor(-1.5348)
|
| 428 |
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1580-141084-0039 tensor(-1.4261)
|
| 429 |
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1580-141084-0040 tensor(-4.2023)
|
| 430 |
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1580-141084-0041 tensor(-2.0112)
|
| 431 |
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1580-141084-0042 tensor(-0.9443)
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| 432 |
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1580-141084-0043 tensor(-0.4319)
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| 433 |
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1580-141084-0044 tensor(-0.6340)
|
| 434 |
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1580-141084-0045 tensor(-0.7532)
|
| 435 |
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1580-141084-0046 tensor(-3.3831)
|
| 436 |
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1580-141084-0047 tensor(-3.3125)
|
| 437 |
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1580-141084-0048 tensor(-2.7866)
|
| 438 |
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1580-141084-0049 tensor(-1.5711)
|
| 439 |
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1580-141084-0050 tensor(-4.3732)
|
| 440 |
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1995-1826-0000 tensor(-6.3569)
|
| 441 |
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1995-1826-0001 tensor(-5.0064)
|
| 442 |
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1995-1826-0002 tensor(-2.0128)
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| 443 |
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1995-1826-0003 tensor(-6.5811)
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| 444 |
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1995-1826-0004 tensor(-0.4285)
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| 445 |
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1995-1826-0005 tensor(-2.0510)
|
| 446 |
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1995-1826-0006 tensor(-2.3161)
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| 447 |
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1995-1826-0007 tensor(-9.8679)
|
| 448 |
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1995-1826-0008 tensor(-1.5645)
|
| 449 |
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1995-1826-0009 tensor(-3.4515)
|
| 450 |
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1995-1826-0010 tensor(-0.6087)
|
| 451 |
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1995-1826-0011 tensor(-3.8462)
|
| 452 |
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1995-1826-0012 tensor(-6.8412)
|
| 453 |
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1995-1826-0013 tensor(-3.6122)
|
| 454 |
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1995-1826-0014 tensor(-0.6038)
|
| 455 |
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1995-1826-0015 tensor(-1.3586)
|
| 456 |
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1995-1826-0016 tensor(-2.0511)
|
| 457 |
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1995-1826-0017 tensor(-4.6592)
|
| 458 |
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1995-1826-0018 tensor(-1.3888)
|
| 459 |
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1995-1826-0019 tensor(-1.8626)
|
| 460 |
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1995-1826-0020 tensor(-3.3458)
|
| 461 |
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1995-1826-0021 tensor(-10.5801)
|
| 462 |
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1995-1826-0022 tensor(-1.3966)
|
| 463 |
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1995-1826-0023 tensor(-16.5931)
|
| 464 |
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1995-1826-0024 tensor(-2.8975)
|
| 465 |
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1995-1826-0025 tensor(-8.3705)
|
| 466 |
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1995-1826-0026 tensor(-2.9753)
|
| 467 |
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1995-1836-0000 tensor(-7.4360)
|
| 468 |
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1995-1836-0001 tensor(-5.9377)
|
| 469 |
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1995-1836-0002 tensor(-0.4644)
|
| 470 |
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1995-1836-0003 tensor(-3.6013)
|
| 471 |
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1995-1836-0004 tensor(-280.6031)
|
| 472 |
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1995-1836-0005 tensor(-4.1020)
|
| 473 |
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1995-1836-0006 tensor(-6.5322)
|
| 474 |
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1995-1836-0007 tensor(-1.4733)
|
| 475 |
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1995-1836-0008 tensor(-5.4294)
|
| 476 |
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1995-1836-0009 tensor(-6.5415)
|
| 477 |
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1995-1836-0010 tensor(-64.7118)
|
| 478 |
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1995-1836-0011 tensor(-8.5346)
|
| 479 |
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1995-1836-0012 tensor(-3.6563)
|
| 480 |
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1995-1836-0013 tensor(-8.8645)
|
| 481 |
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1995-1836-0014 tensor(-22.4582)
|
| 482 |
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1995-1837-0000 tensor(-6.7629)
|
| 483 |
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1995-1837-0001 tensor(-3.2748)
|
| 484 |
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1995-1837-0002 tensor(-2.5863)
|
| 485 |
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1995-1837-0003 tensor(-6.9531)
|
| 486 |
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1995-1837-0004 tensor(-1.7575)
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237-126133-0006 tensor(-1.8404)
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237-126133-0008 tensor(-3.8879)
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237-126133-0019 tensor(-2.6018)
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237-126133-0020 tensor(-0.4166)
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237-126133-0022 tensor(-2.0643)
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237-126133-0023 tensor(-8.1820)
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237-134493-0002 tensor(-7.0536)
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237-134493-0003 tensor(-8.1799)
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237-134493-0004 tensor(-6.2490)
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237-134493-0006 tensor(-1.9499)
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237-134493-0007 tensor(-5.3987)
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237-134493-0010 tensor(-1.3895)
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237-134493-0013 tensor(-0.7855)
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237-134493-0015 tensor(-3.7994)
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237-134493-0016 tensor(-7.8649)
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237-134500-0001 tensor(-3.5837)
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237-134500-0002 tensor(-2.7566)
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237-134500-0003 tensor(-0.9868)
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237-134500-0006 tensor(-3.0882)
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237-134500-0008 tensor(-1.9184)
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237-134500-0009 tensor(-3.9455)
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237-134500-0010 tensor(-2.4209)
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237-134500-0016 tensor(-4.9921)
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237-134500-0022 tensor(-1.5601)
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237-134500-0033 tensor(-2.5557)
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237-134500-0034 tensor(-0.4552)
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237-134500-0036 tensor(-3.0912)
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237-134500-0037 tensor(-2.2669)
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237-134500-0038 tensor(-2.0676)
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237-134500-0039 tensor(-2.1562)
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260-123286-0002 tensor(-3.0514)
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260-123286-0005 tensor(-3.6072)
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260-123286-0006 tensor(-1.9810)
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260-123286-0007 tensor(-2.1733)
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260-123286-0008 tensor(-0.8676)
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260-123286-0009 tensor(-3.0146)
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260-123286-0010 tensor(-0.6016)
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260-123286-0011 tensor(-3.3275)
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260-123286-0012 tensor(-0.8639)
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260-123286-0013 tensor(-2.5728)
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260-123286-0014 tensor(-3.0544)
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260-123286-0015 tensor(-1.7358)
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260-123286-0016 tensor(-5.1555)
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260-123286-0017 tensor(-1.5103)
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260-123286-0018 tensor(-3.5542)
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260-123286-0019 tensor(-3.4120)
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260-123286-0020 tensor(-0.3346)
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260-123286-0021 tensor(-0.5800)
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260-123286-0022 tensor(-2.4037)
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260-123286-0023 tensor(-2.2638)
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260-123286-0024 tensor(-4.8741)
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260-123286-0025 tensor(-5.8649)
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260-123286-0026 tensor(-8.8623)
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260-123286-0027 tensor(-9.7198)
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260-123286-0028 tensor(-4.7023)
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260-123286-0029 tensor(-1.3682)
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260-123288-0005 tensor(-18.5741)
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260-123288-0006 tensor(-5.5296)
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260-123288-0008 tensor(-0.8983)
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260-123288-0009 tensor(-2.2630)
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260-123288-0010 tensor(-15.5346)
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260-123288-0011 tensor(-10.0545)
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260-123288-0012 tensor(-1.6153)
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260-123288-0015 tensor(-20.6971)
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260-123288-0016 tensor(-5.4115)
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260-123288-0017 tensor(-6.6441)
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260-123288-0018 tensor(-0.6976)
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260-123288-0019 tensor(-3.2147)
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260-123288-0020 tensor(-1.6625)
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260-123288-0021 tensor(-0.3868)
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260-123288-0022 tensor(-1.7202)
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260-123288-0023 tensor(-2.0665)
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260-123288-0024 tensor(-17.2716)
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260-123288-0025 tensor(-13.4478)
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260-123288-0026 tensor(-8.9441)
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260-123288-0027 tensor(-9.6337)
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260-123288-0028 tensor(-0.9063)
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260-123440-0002 tensor(-9.7532)
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260-123440-0003 tensor(-0.9927)
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260-123440-0004 tensor(-9.3478)
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260-123440-0005 tensor(-1.9117)
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260-123440-0006 tensor(-1.2450)
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260-123440-0007 tensor(-0.9135)
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260-123440-0008 tensor(-1.1443)
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260-123440-0009 tensor(-1.7305)
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260-123440-0010 tensor(-4.0904)
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260-123440-0011 tensor(-1.8959)
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260-123440-0013 tensor(-1.4778)
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260-123440-0014 tensor(-0.7553)
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3729-6852-0032 tensor(-6.2467)
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3729-6852-0034 tensor(-4.3780)
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3729-6852-0035 tensor(-8.6362)
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3729-6852-0036 tensor(-6.4342)
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3729-6852-0038 tensor(-1.9016)
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3729-6852-0039 tensor(-5.5200)
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| 1072 |
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3729-6852-0044 tensor(-2.2258)
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| 1073 |
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5639-40744-0022 tensor(-6.9549)
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5639-40744-0024 tensor(-5.5518)
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5639-40744-0029 tensor(-4.5499)
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5639-40744-0032 tensor(-10.9605)
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5639-40744-0033 tensor(-5.4457)
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5683-32866-0012 tensor(-3.7997)
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5683-32866-0013 tensor(-5.8425)
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| 1639 |
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5683-32866-0014 tensor(-5.7278)
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| 1640 |
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5683-32866-0015 tensor(-2.7099)
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| 1644 |
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| 1645 |
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5683-32866-0020 tensor(-1.3666)
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| 1646 |
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5683-32866-0021 tensor(-7.8257)
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| 1647 |
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| 1648 |
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5683-32866-0023 tensor(-1.0118)
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| 1649 |
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5683-32866-0024 tensor(-6.1774)
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| 1650 |
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5683-32866-0028 tensor(-3.5585)
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| 1654 |
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5683-32866-0029 tensor(-0.4984)
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| 1655 |
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5683-32866-0030 tensor(-1.7940)
|
| 1656 |
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5683-32879-0000 tensor(-9.4664)
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| 1657 |
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|
| 1658 |
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|
| 1659 |
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|
| 1660 |
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5683-32879-0004 tensor(-10.2620)
|
| 1661 |
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5683-32879-0005 tensor(-5.8509)
|
| 1662 |
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5683-32879-0006 tensor(-5.9826)
|
| 1663 |
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5683-32879-0007 tensor(-1.8125)
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| 1664 |
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5683-32879-0008 tensor(-1.2567)
|
| 1665 |
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5683-32879-0009 tensor(-1.7159)
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| 1666 |
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5683-32879-0010 tensor(-2.6250)
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| 1667 |
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5683-32879-0011 tensor(-2.5483)
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| 1668 |
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5683-32879-0012 tensor(-1.2326)
|
| 1669 |
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5683-32879-0013 tensor(-12.6172)
|
| 1670 |
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5683-32879-0014 tensor(-4.5580)
|
| 1671 |
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5683-32879-0015 tensor(-0.2719)
|
| 1672 |
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|
| 1673 |
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|
| 1674 |
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5683-32879-0018 tensor(-9.6455)
|
| 1675 |
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5683-32879-0019 tensor(-1.3114)
|
| 1676 |
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5683-32879-0020 tensor(-2.3205)
|
| 1677 |
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5683-32879-0021 tensor(-2.4436)
|
| 1678 |
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5683-32879-0022 tensor(-3.9483)
|
| 1679 |
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5683-32879-0023 tensor(-2.0543)
|
| 1680 |
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5683-32879-0024 tensor(-0.4120)
|
| 1681 |
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5683-32879-0025 tensor(-5.2629)
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| 1682 |
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61-70968-0000 tensor(-1.8464)
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| 1683 |
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61-70968-0001 tensor(-3.3474)
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| 1684 |
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61-70968-0002 tensor(-1.1490)
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| 1685 |
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61-70968-0003 tensor(-1.4924)
|
| 1686 |
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61-70968-0004 tensor(-2.3563)
|
| 1687 |
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61-70968-0005 tensor(-1.3567)
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| 1688 |
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61-70968-0006 tensor(-0.7669)
|
| 1689 |
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61-70968-0007 tensor(-2.0041)
|
| 1690 |
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61-70968-0008 tensor(-4.9780)
|
| 1691 |
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61-70968-0009 tensor(-1.0389)
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| 1692 |
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61-70968-0010 tensor(-6.8649)
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| 1693 |
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61-70968-0011 tensor(-4.4231)
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| 1694 |
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61-70968-0012 tensor(-3.2801)
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| 1695 |
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61-70968-0013 tensor(-4.1961)
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| 1696 |
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61-70968-0014 tensor(-9.5004)
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| 1697 |
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61-70968-0015 tensor(-4.6056)
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| 1698 |
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61-70968-0016 tensor(-1.3473)
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| 1699 |
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61-70968-0017 tensor(-6.0183)
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| 1700 |
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61-70968-0018 tensor(-0.5242)
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| 1701 |
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61-70968-0019 tensor(-2.3141)
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| 1702 |
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61-70968-0020 tensor(-5.2270)
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| 1703 |
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61-70968-0021 tensor(-0.8659)
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| 1704 |
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61-70968-0022 tensor(-2.3819)
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| 1705 |
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61-70968-0023 tensor(-8.8122)
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| 1706 |
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61-70968-0024 tensor(-1.5925)
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61-70968-0025 tensor(-1.7043)
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| 1708 |
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61-70968-0026 tensor(-5.5758)
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| 1709 |
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61-70968-0027 tensor(-8.4598)
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| 1710 |
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61-70968-0028 tensor(-14.8606)
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| 1711 |
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61-70968-0029 tensor(-1.3577)
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| 1712 |
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61-70968-0030 tensor(-4.2560)
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61-70968-0031 tensor(-5.2923)
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61-70968-0032 tensor(-3.7975)
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61-70968-0033 tensor(-1.4394)
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| 1716 |
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61-70968-0034 tensor(-16.5762)
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| 1717 |
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61-70968-0035 tensor(-5.1684)
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| 1718 |
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61-70968-0036 tensor(-5.8268)
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| 1719 |
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61-70968-0037 tensor(-2.3059)
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| 1720 |
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61-70968-0038 tensor(-5.8971)
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| 1721 |
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61-70968-0039 tensor(-4.3362)
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| 1722 |
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61-70968-0040 tensor(-1.6089)
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| 1723 |
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61-70968-0042 tensor(-7.0066)
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61-70968-0044 tensor(-0.9313)
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61-70968-0045 tensor(-5.5293)
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| 1729 |
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61-70968-0047 tensor(-8.6551)
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| 1730 |
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61-70968-0048 tensor(-0.5582)
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| 1731 |
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| 1732 |
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61-70968-0050 tensor(-1.7793)
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61-70968-0051 tensor(-2.7749)
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61-70968-0052 tensor(-4.9972)
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61-70968-0053 tensor(-3.7874)
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| 1737 |
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61-70968-0055 tensor(-1.2329)
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61-70968-0056 tensor(-3.0811)
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61-70968-0057 tensor(-2.7428)
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| 1740 |
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61-70968-0058 tensor(-0.3485)
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61-70968-0059 tensor(-1.1353)
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61-70968-0060 tensor(-0.8349)
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61-70968-0061 tensor(-5.2219)
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61-70968-0062 tensor(-2.3076)
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61-70970-0000 tensor(-5.8179)
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| 1746 |
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61-70970-0001 tensor(-5.6009)
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| 1747 |
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61-70970-0002 tensor(-1.3616)
|
| 1748 |
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61-70970-0003 tensor(-3.9754)
|
| 1749 |
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61-70970-0004 tensor(-17.0864)
|
| 1750 |
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61-70970-0005 tensor(-2.6517)
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| 1751 |
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61-70970-0006 tensor(-1.0061)
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| 1752 |
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61-70970-0007 tensor(-3.6913)
|
| 1753 |
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61-70970-0008 tensor(-0.2921)
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| 1754 |
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61-70970-0009 tensor(-0.7588)
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| 1755 |
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61-70970-0010 tensor(-4.7381)
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61-70970-0011 tensor(-3.4956)
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| 1757 |
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61-70970-0012 tensor(-2.8416)
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| 1758 |
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61-70970-0013 tensor(-3.2126)
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| 1759 |
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61-70970-0014 tensor(-1.5898)
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| 1760 |
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61-70970-0015 tensor(-5.0740)
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| 1761 |
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61-70970-0016 tensor(-2.0385)
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| 1762 |
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61-70970-0017 tensor(-0.5100)
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61-70970-0018 tensor(-1.3604)
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| 1764 |
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61-70970-0019 tensor(-2.4415)
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| 1765 |
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61-70970-0020 tensor(-1.0389)
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| 1766 |
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61-70970-0021 tensor(-2.0137)
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| 1767 |
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61-70970-0022 tensor(-2.3663)
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| 1768 |
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61-70970-0023 tensor(-6.4267)
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| 1769 |
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61-70970-0024 tensor(-5.5343)
|
| 1770 |
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61-70970-0025 tensor(-6.7747)
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| 1771 |
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61-70970-0026 tensor(-6.2053)
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| 1772 |
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61-70970-0027 tensor(-1.4266)
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| 1773 |
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61-70970-0028 tensor(-5.3413)
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61-70970-0029 tensor(-6.1670)
|
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61-70970-0030 tensor(-0.7064)
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| 1776 |
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61-70970-0031 tensor(-2.0945)
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| 1777 |
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61-70970-0032 tensor(-0.6571)
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| 1778 |
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61-70970-0033 tensor(-2.0694)
|
| 1779 |
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61-70970-0034 tensor(-6.3610)
|
| 1780 |
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61-70970-0035 tensor(-9.6039)
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| 1781 |
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61-70970-0036 tensor(-8.0060)
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| 1782 |
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61-70970-0037 tensor(-6.3413)
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| 1783 |
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61-70970-0038 tensor(-11.2474)
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| 1784 |
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61-70970-0039 tensor(-6.2300)
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| 1785 |
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61-70970-0040 tensor(-3.4216)
|
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672-122797-0000 tensor(-3.4909)
|
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672-122797-0001 tensor(-4.5081)
|
| 1788 |
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672-122797-0002 tensor(-6.7601)
|
| 1789 |
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672-122797-0003 tensor(-0.6799)
|
| 1790 |
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672-122797-0004 tensor(-1.7878)
|
| 1791 |
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672-122797-0005 tensor(-0.6241)
|
| 1792 |
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672-122797-0006 tensor(-2.5830)
|
| 1793 |
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672-122797-0007 tensor(-2.9522)
|
| 1794 |
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672-122797-0008 tensor(-136.8633)
|
| 1795 |
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672-122797-0009 tensor(-2.3990)
|
| 1796 |
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672-122797-0010 tensor(-1.2672)
|
| 1797 |
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672-122797-0011 tensor(-0.4898)
|
| 1798 |
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672-122797-0012 tensor(-2.3499)
|
| 1799 |
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672-122797-0013 tensor(-1.8984)
|
| 1800 |
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672-122797-0014 tensor(-1.5438)
|
| 1801 |
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672-122797-0015 tensor(-3.0816)
|
| 1802 |
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672-122797-0016 tensor(-6.3206)
|
| 1803 |
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672-122797-0017 tensor(-1.9671)
|
| 1804 |
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672-122797-0018 tensor(-3.6202)
|
| 1805 |
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672-122797-0019 tensor(-1.8629)
|
| 1806 |
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672-122797-0020 tensor(-1.4991)
|
| 1807 |
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672-122797-0021 tensor(-1.6288)
|
| 1808 |
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672-122797-0022 tensor(-7.7482)
|
| 1809 |
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672-122797-0023 tensor(-1.7607)
|
| 1810 |
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672-122797-0024 tensor(-0.4554)
|
| 1811 |
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672-122797-0025 tensor(-5.3638)
|
| 1812 |
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672-122797-0026 tensor(-6.9466)
|
| 1813 |
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672-122797-0027 tensor(-1.0940)
|
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672-122797-0028 tensor(-0.3784)
|
| 1815 |
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672-122797-0029 tensor(-1.1825)
|
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672-122797-0030 tensor(-0.8211)
|
| 1817 |
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672-122797-0031 tensor(-2.5672)
|
| 1818 |
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672-122797-0032 tensor(-0.7111)
|
| 1819 |
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672-122797-0033 tensor(-0.7382)
|
| 1820 |
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672-122797-0034 tensor(-0.9489)
|
| 1821 |
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672-122797-0035 tensor(-0.4470)
|
| 1822 |
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672-122797-0036 tensor(-5.2818)
|
| 1823 |
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672-122797-0037 tensor(-0.5159)
|
| 1824 |
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672-122797-0038 tensor(-5.7979)
|
| 1825 |
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672-122797-0039 tensor(-4.7252)
|
| 1826 |
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672-122797-0040 tensor(-0.7793)
|
| 1827 |
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672-122797-0041 tensor(-1.9643)
|
| 1828 |
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672-122797-0042 tensor(-2.6995)
|
| 1829 |
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672-122797-0043 tensor(-0.8940)
|
| 1830 |
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672-122797-0044 tensor(-1.6155)
|
| 1831 |
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672-122797-0045 tensor(-2.7285)
|
| 1832 |
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672-122797-0046 tensor(-0.8963)
|
| 1833 |
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672-122797-0047 tensor(-0.3812)
|
| 1834 |
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672-122797-0048 tensor(-1.8247)
|
| 1835 |
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672-122797-0049 tensor(-3.1270)
|
| 1836 |
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672-122797-0050 tensor(-3.5830)
|
| 1837 |
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672-122797-0051 tensor(-3.3767)
|
| 1838 |
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672-122797-0052 tensor(-0.9078)
|
| 1839 |
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672-122797-0053 tensor(-0.3716)
|
| 1840 |
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672-122797-0054 tensor(-1.8564)
|
| 1841 |
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672-122797-0055 tensor(-1.4646)
|
| 1842 |
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672-122797-0056 tensor(-3.1760)
|
| 1843 |
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672-122797-0057 tensor(-0.4718)
|
| 1844 |
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672-122797-0058 tensor(-9.4353)
|
| 1845 |
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672-122797-0059 tensor(-0.3752)
|
| 1846 |
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672-122797-0060 tensor(-0.7940)
|
| 1847 |
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672-122797-0061 tensor(-10.5161)
|
| 1848 |
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672-122797-0062 tensor(-0.2578)
|
| 1849 |
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672-122797-0063 tensor(-2.4293)
|
| 1850 |
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672-122797-0064 tensor(-4.7105)
|
| 1851 |
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672-122797-0065 tensor(-1.1972)
|
| 1852 |
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672-122797-0066 tensor(-1.9331)
|
| 1853 |
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672-122797-0067 tensor(-3.8026)
|
| 1854 |
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672-122797-0068 tensor(-3.7533)
|
| 1855 |
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672-122797-0069 tensor(-1.3555)
|
| 1856 |
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672-122797-0070 tensor(-3.6188)
|
| 1857 |
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672-122797-0071 tensor(-7.0042)
|
| 1858 |
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672-122797-0072 tensor(-4.0349)
|
| 1859 |
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672-122797-0073 tensor(-4.1998)
|
| 1860 |
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672-122797-0074 tensor(-2.4712)
|
| 1861 |
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6829-68769-0000 tensor(-11.3261)
|
| 1862 |
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6829-68769-0001 tensor(-9.4683)
|
| 1863 |
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6829-68769-0002 tensor(-2.5251)
|
| 1864 |
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6829-68769-0003 tensor(-3.4548)
|
| 1865 |
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6829-68769-0004 tensor(-4.0180)
|
| 1866 |
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6829-68769-0005 tensor(-2.6684)
|
| 1867 |
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6829-68769-0006 tensor(-7.1583)
|
| 1868 |
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6829-68769-0007 tensor(-1.5167)
|
| 1869 |
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6829-68769-0008 tensor(-2.3136)
|
| 1870 |
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6829-68769-0009 tensor(-1.9438)
|
| 1871 |
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6829-68769-0010 tensor(-0.9414)
|
| 1872 |
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6829-68769-0011 tensor(-5.8236)
|
| 1873 |
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6829-68769-0012 tensor(-3.8825)
|
| 1874 |
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6829-68769-0013 tensor(-3.3472)
|
| 1875 |
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6829-68769-0014 tensor(-1.7434)
|
| 1876 |
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6829-68769-0015 tensor(-14.1438)
|
| 1877 |
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6829-68769-0016 tensor(-1.2731)
|
| 1878 |
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6829-68769-0017 tensor(-6.5828)
|
| 1879 |
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6829-68769-0018 tensor(-6.2409)
|
| 1880 |
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6829-68769-0019 tensor(-3.1398)
|
| 1881 |
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6829-68769-0020 tensor(-14.2713)
|
| 1882 |
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6829-68769-0021 tensor(-2.6102)
|
| 1883 |
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6829-68769-0022 tensor(-0.8081)
|
| 1884 |
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6829-68769-0023 tensor(-1.3786)
|
| 1885 |
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6829-68769-0024 tensor(-3.5703)
|
| 1886 |
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6829-68769-0025 tensor(-7.0718)
|
| 1887 |
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6829-68769-0026 tensor(-1.1075)
|
| 1888 |
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6829-68769-0027 tensor(-1.2424)
|
| 1889 |
+
6829-68769-0028 tensor(-2.2901)
|
| 1890 |
+
6829-68769-0029 tensor(-2.4865)
|
| 1891 |
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6829-68769-0030 tensor(-6.8564)
|
| 1892 |
+
6829-68769-0031 tensor(-1.8489)
|
| 1893 |
+
6829-68769-0032 tensor(-8.2015)
|
| 1894 |
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6829-68769-0033 tensor(-1.4913)
|
| 1895 |
+
6829-68769-0034 tensor(-1.6747)
|
| 1896 |
+
6829-68769-0035 tensor(-2.5270)
|
| 1897 |
+
6829-68769-0036 tensor(-6.0167)
|
| 1898 |
+
6829-68769-0037 tensor(-2.6200)
|
| 1899 |
+
6829-68769-0038 tensor(-2.3602)
|
| 1900 |
+
6829-68769-0039 tensor(-3.4454)
|
| 1901 |
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6829-68769-0040 tensor(-3.5175)
|
| 1902 |
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6829-68769-0041 tensor(-5.0148)
|
| 1903 |
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6829-68769-0042 tensor(-0.5417)
|
| 1904 |
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6829-68769-0043 tensor(-2.9491)
|
| 1905 |
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6829-68769-0044 tensor(-3.0119)
|
| 1906 |
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6829-68769-0045 tensor(-2.0823)
|
| 1907 |
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6829-68769-0046 tensor(-0.6332)
|
| 1908 |
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6829-68769-0047 tensor(-1.1126)
|
| 1909 |
+
6829-68769-0048 tensor(-7.8910)
|
| 1910 |
+
6829-68769-0049 tensor(-3.9686)
|
| 1911 |
+
6829-68769-0050 tensor(-3.6446)
|
| 1912 |
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6829-68769-0051 tensor(-1.1160)
|
| 1913 |
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6829-68769-0052 tensor(-2.7904)
|
| 1914 |
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6829-68769-0053 tensor(-1.3311)
|
| 1915 |
+
6829-68771-0000 tensor(-8.7371)
|
| 1916 |
+
6829-68771-0001 tensor(-5.2888)
|
| 1917 |
+
6829-68771-0002 tensor(-4.8704)
|
| 1918 |
+
6829-68771-0003 tensor(-2.5916)
|
| 1919 |
+
6829-68771-0004 tensor(-9.6404)
|
| 1920 |
+
6829-68771-0005 tensor(-8.3154)
|
| 1921 |
+
6829-68771-0006 tensor(-2.2766)
|
| 1922 |
+
6829-68771-0007 tensor(-8.6513)
|
| 1923 |
+
6829-68771-0008 tensor(-2.0674)
|
| 1924 |
+
6829-68771-0009 tensor(-2.6533)
|
| 1925 |
+
6829-68771-0010 tensor(-7.6256)
|
| 1926 |
+
6829-68771-0011 tensor(-2.5217)
|
| 1927 |
+
6829-68771-0012 tensor(-5.3802)
|
| 1928 |
+
6829-68771-0013 tensor(-1.4594)
|
| 1929 |
+
6829-68771-0014 tensor(-3.3796)
|
| 1930 |
+
6829-68771-0015 tensor(-2.6020)
|
| 1931 |
+
6829-68771-0016 tensor(-2.4400)
|
| 1932 |
+
6829-68771-0017 tensor(-1.7226)
|
| 1933 |
+
6829-68771-0018 tensor(-2.0375)
|
| 1934 |
+
6829-68771-0019 tensor(-3.1214)
|
| 1935 |
+
6829-68771-0020 tensor(-6.7454)
|
| 1936 |
+
6829-68771-0021 tensor(-0.7880)
|
| 1937 |
+
6829-68771-0022 tensor(-1.3461)
|
| 1938 |
+
6829-68771-0023 tensor(-2.3217)
|
| 1939 |
+
6829-68771-0024 tensor(-1.3646)
|
| 1940 |
+
6829-68771-0025 tensor(-2.0346)
|
| 1941 |
+
6829-68771-0026 tensor(-2.0008)
|
| 1942 |
+
6829-68771-0027 tensor(-3.8378)
|
| 1943 |
+
6829-68771-0028 tensor(-0.7596)
|
| 1944 |
+
6829-68771-0029 tensor(-3.1233)
|
| 1945 |
+
6829-68771-0030 tensor(-4.9124)
|
| 1946 |
+
6829-68771-0031 tensor(-2.9863)
|
| 1947 |
+
6829-68771-0032 tensor(-1.9134)
|
| 1948 |
+
6829-68771-0033 tensor(-3.0398)
|
| 1949 |
+
6829-68771-0034 tensor(-0.4553)
|
| 1950 |
+
6829-68771-0035 tensor(-1.1136)
|
| 1951 |
+
6829-68771-0036 tensor(-7.0591)
|
| 1952 |
+
6930-75918-0000 tensor(-1.4412)
|
| 1953 |
+
6930-75918-0001 tensor(-6.0735)
|
| 1954 |
+
6930-75918-0002 tensor(-2.1995)
|
| 1955 |
+
6930-75918-0003 tensor(-15.7322)
|
| 1956 |
+
6930-75918-0004 tensor(-6.5227)
|
| 1957 |
+
6930-75918-0005 tensor(-3.7390)
|
| 1958 |
+
6930-75918-0006 tensor(-4.2276)
|
| 1959 |
+
6930-75918-0007 tensor(-0.6028)
|
| 1960 |
+
6930-75918-0008 tensor(-1.8662)
|
| 1961 |
+
6930-75918-0009 tensor(-4.8827)
|
| 1962 |
+
6930-75918-0010 tensor(-0.3706)
|
| 1963 |
+
6930-75918-0011 tensor(-0.6048)
|
| 1964 |
+
6930-75918-0012 tensor(-0.4782)
|
| 1965 |
+
6930-75918-0013 tensor(-0.8947)
|
| 1966 |
+
6930-75918-0014 tensor(-9.0423)
|
| 1967 |
+
6930-75918-0015 tensor(-2.8957)
|
| 1968 |
+
6930-75918-0016 tensor(-3.0554)
|
| 1969 |
+
6930-75918-0017 tensor(-3.0226)
|
| 1970 |
+
6930-75918-0018 tensor(-6.3163)
|
| 1971 |
+
6930-75918-0019 tensor(-7.7990)
|
| 1972 |
+
6930-75918-0020 tensor(-20.9698)
|
| 1973 |
+
6930-76324-0000 tensor(-5.0427)
|
| 1974 |
+
6930-76324-0001 tensor(-1.0691)
|
| 1975 |
+
6930-76324-0002 tensor(-6.5589)
|
| 1976 |
+
6930-76324-0003 tensor(-3.8962)
|
| 1977 |
+
6930-76324-0004 tensor(-1.9930)
|
| 1978 |
+
6930-76324-0005 tensor(-1.8232)
|
| 1979 |
+
6930-76324-0006 tensor(-2.4188)
|
| 1980 |
+
6930-76324-0007 tensor(-9.0696)
|
| 1981 |
+
6930-76324-0008 tensor(-3.5556)
|
| 1982 |
+
6930-76324-0009 tensor(-2.0182)
|
| 1983 |
+
6930-76324-0010 tensor(-4.5123)
|
| 1984 |
+
6930-76324-0011 tensor(-12.4371)
|
| 1985 |
+
6930-76324-0012 tensor(-3.1283)
|
| 1986 |
+
6930-76324-0013 tensor(-3.2032)
|
| 1987 |
+
6930-76324-0014 tensor(-1.3463)
|
| 1988 |
+
6930-76324-0015 tensor(-20.3668)
|
| 1989 |
+
6930-76324-0016 tensor(-13.5323)
|
| 1990 |
+
6930-76324-0017 tensor(-0.9245)
|
| 1991 |
+
6930-76324-0018 tensor(-1.3732)
|
| 1992 |
+
6930-76324-0019 tensor(-2.7672)
|
| 1993 |
+
6930-76324-0020 tensor(-1.1511)
|
| 1994 |
+
6930-76324-0021 tensor(-4.8890)
|
| 1995 |
+
6930-76324-0022 tensor(-0.6574)
|
| 1996 |
+
6930-76324-0023 tensor(-2.7599)
|
| 1997 |
+
6930-76324-0024 tensor(-5.4234)
|
| 1998 |
+
6930-76324-0025 tensor(-5.7321)
|
| 1999 |
+
6930-76324-0026 tensor(-4.5127)
|
| 2000 |
+
6930-76324-0027 tensor(-5.8545)
|
| 2001 |
+
6930-76324-0028 tensor(-3.7756)
|
| 2002 |
+
6930-81414-0000 tensor(-3.5526)
|
| 2003 |
+
6930-81414-0001 tensor(-9.8601)
|
| 2004 |
+
6930-81414-0002 tensor(-0.7281)
|
| 2005 |
+
6930-81414-0003 tensor(-0.6992)
|
| 2006 |
+
6930-81414-0004 tensor(-1.8647)
|
| 2007 |
+
6930-81414-0005 tensor(-0.2175)
|
| 2008 |
+
6930-81414-0006 tensor(-3.0298)
|
| 2009 |
+
6930-81414-0007 tensor(-1.1797)
|
| 2010 |
+
6930-81414-0008 tensor(-1.9287)
|
| 2011 |
+
6930-81414-0009 tensor(-5.7765)
|
| 2012 |
+
6930-81414-0010 tensor(-0.6166)
|
| 2013 |
+
6930-81414-0011 tensor(-0.6948)
|
| 2014 |
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6930-81414-0012 tensor(-9.3688)
|
| 2015 |
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6930-81414-0013 tensor(-2.6713)
|
| 2016 |
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6930-81414-0014 tensor(-2.4815)
|
| 2017 |
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6930-81414-0015 tensor(-3.3910)
|
| 2018 |
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6930-81414-0016 tensor(-5.2220)
|
| 2019 |
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6930-81414-0017 tensor(-0.5451)
|
| 2020 |
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6930-81414-0018 tensor(-3.8946)
|
| 2021 |
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6930-81414-0019 tensor(-0.7552)
|
| 2022 |
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6930-81414-0020 tensor(-0.8168)
|
| 2023 |
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6930-81414-0021 tensor(-0.4383)
|
| 2024 |
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6930-81414-0022 tensor(-0.7324)
|
| 2025 |
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6930-81414-0023 tensor(-6.6975)
|
| 2026 |
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6930-81414-0024 tensor(-4.5661)
|
| 2027 |
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6930-81414-0025 tensor(-0.2904)
|
| 2028 |
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6930-81414-0026 tensor(-2.8987)
|
| 2029 |
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6930-81414-0027 tensor(-0.5571)
|
| 2030 |
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7021-79730-0000 tensor(-0.5049)
|
| 2031 |
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7021-79730-0001 tensor(-4.8119)
|
| 2032 |
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7021-79730-0002 tensor(-0.3267)
|
| 2033 |
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7021-79730-0003 tensor(-213.3529)
|
| 2034 |
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7021-79730-0004 tensor(-6.6483)
|
| 2035 |
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7021-79730-0005 tensor(-2.0452)
|
| 2036 |
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7021-79730-0006 tensor(-4.4471)
|
| 2037 |
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7021-79730-0007 tensor(-3.2752)
|
| 2038 |
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7021-79730-0008 tensor(-2.9604)
|
| 2039 |
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7021-79730-0009 tensor(-6.1792)
|
| 2040 |
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7021-79740-0000 tensor(-6.9065)
|
| 2041 |
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7021-79740-0001 tensor(-10.0177)
|
| 2042 |
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7021-79740-0002 tensor(-9.5887)
|
| 2043 |
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7021-79740-0003 tensor(-1.4081)
|
| 2044 |
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7021-79740-0004 tensor(-10.8346)
|
| 2045 |
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7021-79740-0005 tensor(-0.2792)
|
| 2046 |
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7021-79740-0006 tensor(-4.7853)
|
| 2047 |
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7021-79740-0007 tensor(-2.3026)
|
| 2048 |
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7021-79740-0008 tensor(-5.6504)
|
| 2049 |
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7021-79740-0009 tensor(-1.6783)
|
| 2050 |
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7021-79740-0010 tensor(-13.8400)
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| 2051 |
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7021-79740-0011 tensor(-9.4620)
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| 2052 |
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7021-79740-0012 tensor(-0.5431)
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| 2053 |
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7021-79740-0013 tensor(-5.8186)
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| 2054 |
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7021-79740-0014 tensor(-6.1736)
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| 2055 |
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7021-79759-0000 tensor(-0.6928)
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| 2056 |
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7021-79759-0001 tensor(-0.3507)
|
| 2057 |
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7021-79759-0002 tensor(-1.0884)
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| 2058 |
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7021-79759-0003 tensor(-0.6266)
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| 2059 |
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7021-79759-0004 tensor(-65.3347)
|
| 2060 |
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7021-79759-0005 tensor(-3.3108)
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| 2061 |
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| 2062 |
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7021-85628-0001 tensor(-5.4066)
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| 2063 |
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7021-85628-0002 tensor(-2.5837)
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| 2064 |
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7021-85628-0003 tensor(-10.7942)
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| 2065 |
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7021-85628-0004 tensor(-2.9994)
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| 2066 |
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7021-85628-0005 tensor(-1.4369)
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| 2067 |
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7021-85628-0006 tensor(-3.9404)
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| 2068 |
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7021-85628-0007 tensor(-8.8840)
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| 2069 |
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7021-85628-0008 tensor(-1.3394)
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| 2070 |
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7021-85628-0009 tensor(-3.2160)
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| 2071 |
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7021-85628-0010 tensor(-6.9873)
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7021-85628-0011 tensor(-5.6112)
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| 2073 |
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| 2074 |
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7021-85628-0013 tensor(-3.1030)
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| 2075 |
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7021-85628-0014 tensor(-0.3698)
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7021-85628-0015 tensor(-2.0767)
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| 2077 |
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7021-85628-0016 tensor(-1.3407)
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| 2078 |
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7021-85628-0017 tensor(-3.3132)
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| 2079 |
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7021-85628-0018 tensor(-5.4268)
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| 2080 |
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| 2081 |
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7021-85628-0021 tensor(-2.0988)
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| 2083 |
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7021-85628-0022 tensor(-0.8830)
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| 2084 |
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| 2085 |
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7021-85628-0024 tensor(-2.7630)
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| 2086 |
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| 2090 |
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| 2091 |
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| 2094 |
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7127-75946-0005 tensor(-0.8710)
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| 2095 |
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7127-75946-0006 tensor(-1.8818)
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7127-75946-0007 tensor(-0.9511)
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7127-75946-0008 tensor(-4.3422)
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| 2098 |
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| 2099 |
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| 2100 |
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| 2101 |
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| 2102 |
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7127-75946-0013 tensor(-1.8585)
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| 2103 |
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| 2104 |
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| 2105 |
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7127-75946-0017 tensor(-6.4198)
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7127-75946-0020 tensor(-3.7488)
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| 2110 |
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| 2111 |
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| 2112 |
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| 2115 |
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7127-75946-0026 tensor(-11.9425)
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| 2116 |
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| 2119 |
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7127-75947-0000 tensor(-10.3444)
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| 2120 |
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7127-75947-0001 tensor(-5.1119)
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| 2121 |
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7127-75947-0002 tensor(-0.5088)
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| 2122 |
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7127-75947-0003 tensor(-5.9888)
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| 2123 |
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7127-75947-0004 tensor(-0.1744)
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| 2124 |
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7127-75947-0005 tensor(-1.9084)
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| 2125 |
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7127-75947-0006 tensor(-0.3769)
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| 2126 |
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7127-75947-0007 tensor(-1.5500)
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| 2127 |
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7127-75947-0008 tensor(-2.7901)
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| 2128 |
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| 2129 |
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7127-75947-0010 tensor(-1.5555)
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| 2131 |
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| 2132 |
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| 2133 |
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7127-75947-0014 tensor(-1.9495)
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7127-75947-0015 tensor(-1.1603)
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7127-75947-0016 tensor(-6.3524)
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7127-75947-0017 tensor(-0.7104)
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7127-75947-0018 tensor(-3.6050)
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| 2139 |
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7127-75947-0020 tensor(-0.6867)
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| 2140 |
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7127-75947-0021 tensor(-10.8339)
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| 2141 |
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7127-75947-0022 tensor(-7.8214)
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| 2142 |
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7127-75947-0023 tensor(-11.3802)
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| 2143 |
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7127-75947-0024 tensor(-8.1492)
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| 2144 |
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7127-75947-0025 tensor(-3.5128)
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| 2145 |
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7127-75947-0026 tensor(-13.3535)
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| 2146 |
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7127-75947-0027 tensor(-24.2426)
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| 2147 |
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7127-75947-0028 tensor(-12.5380)
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| 2148 |
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7127-75947-0029 tensor(-0.9391)
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| 2149 |
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7127-75947-0030 tensor(-0.5488)
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| 2150 |
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7127-75947-0031 tensor(-0.4578)
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| 2151 |
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7127-75947-0032 tensor(-1.3831)
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| 2152 |
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7127-75947-0033 tensor(-26.3783)
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| 2153 |
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7127-75947-0034 tensor(-0.5322)
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| 2154 |
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7127-75947-0035 tensor(-1.4644)
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| 2155 |
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7127-75947-0036 tensor(-0.3014)
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| 2156 |
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7127-75947-0037 tensor(-8.5162)
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| 2157 |
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7127-75947-0038 tensor(-3.4045)
|
| 2158 |
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7127-75947-0039 tensor(-3.4488)
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| 2159 |
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7127-75947-0040 tensor(-9.1403)
|
| 2160 |
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| 2161 |
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7176-88083-0001 tensor(-23.3861)
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| 2162 |
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7176-88083-0002 tensor(-4.9669)
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| 2163 |
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7176-88083-0003 tensor(-6.1772)
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| 2164 |
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7176-88083-0004 tensor(-8.4891)
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| 2165 |
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7176-88083-0005 tensor(-2.0676)
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| 2166 |
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7176-88083-0006 tensor(-3.9768)
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| 2167 |
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7176-88083-0007 tensor(-14.4706)
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| 2168 |
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7176-88083-0008 tensor(-1.0444)
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| 2169 |
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7176-88083-0009 tensor(-7.2959)
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| 2170 |
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7176-88083-0010 tensor(-2.8243)
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| 2171 |
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7176-88083-0011 tensor(-11.9921)
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| 2172 |
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7176-88083-0012 tensor(-2.2208)
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| 2173 |
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7176-88083-0013 tensor(-15.0622)
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| 2174 |
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7176-88083-0014 tensor(-2.7967)
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| 2175 |
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7176-88083-0015 tensor(-1.6832)
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| 2176 |
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7176-88083-0016 tensor(-2.2908)
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| 2177 |
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7176-88083-0017 tensor(-1.2605)
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| 2178 |
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7176-88083-0018 tensor(-7.1678)
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| 2179 |
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7176-88083-0019 tensor(-4.2136)
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| 2180 |
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7176-88083-0020 tensor(-4.6074)
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| 2181 |
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7176-88083-0021 tensor(-9.8225)
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| 2182 |
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7176-88083-0022 tensor(-9.5203)
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| 2183 |
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7176-88083-0023 tensor(-4.9512)
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| 2184 |
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7176-88083-0024 tensor(-4.7745)
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| 2185 |
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7176-88083-0025 tensor(-2.0847)
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| 2186 |
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7176-88083-0026 tensor(-2.7621)
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| 2187 |
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7176-88083-0027 tensor(-0.8109)
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| 2188 |
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7176-92135-0000 tensor(-16.1759)
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| 2189 |
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7176-92135-0001 tensor(-1.7715)
|
| 2190 |
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7176-92135-0002 tensor(-7.5932)
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| 2191 |
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7176-92135-0003 tensor(-2.2893)
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| 2192 |
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7176-92135-0004 tensor(-0.4430)
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| 2193 |
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7176-92135-0005 tensor(-2.7962)
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| 2194 |
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7176-92135-0006 tensor(-4.4428)
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| 2195 |
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7176-92135-0007 tensor(-3.4469)
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| 2196 |
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7176-92135-0008 tensor(-4.0925)
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| 2197 |
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7176-92135-0009 tensor(-10.1587)
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| 2198 |
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7176-92135-0010 tensor(-0.5921)
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| 2199 |
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7176-92135-0011 tensor(-5.2721)
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| 2200 |
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7176-92135-0012 tensor(-28.7479)
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| 2201 |
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7176-92135-0013 tensor(-0.7565)
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| 2202 |
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7176-92135-0014 tensor(-30.7375)
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7176-92135-0015 tensor(-12.7758)
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| 2204 |
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7176-92135-0016 tensor(-2.5284)
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| 2205 |
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7176-92135-0017 tensor(-3.5705)
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| 2206 |
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7176-92135-0018 tensor(-5.1421)
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| 2207 |
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7176-92135-0019 tensor(-1.2301)
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| 2208 |
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7176-92135-0020 tensor(-17.0325)
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| 2209 |
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7176-92135-0021 tensor(-4.7853)
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| 2210 |
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7176-92135-0022 tensor(-6.9762)
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| 2211 |
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7176-92135-0023 tensor(-12.6483)
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| 2212 |
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7176-92135-0024 tensor(-2.4369)
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| 2213 |
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7176-92135-0025 tensor(-21.0719)
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| 2214 |
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7176-92135-0026 tensor(-5.9230)
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| 2215 |
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7176-92135-0027 tensor(-9.5377)
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| 2216 |
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7176-92135-0028 tensor(-5.4062)
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| 2217 |
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7176-92135-0029 tensor(-2.0383)
|
| 2218 |
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7176-92135-0030 tensor(-5.4210)
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| 2219 |
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7176-92135-0031 tensor(-16.4008)
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| 2220 |
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7176-92135-0032 tensor(-1.6805)
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| 2221 |
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7176-92135-0033 tensor(-7.1286)
|
| 2222 |
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7176-92135-0034 tensor(-9.7011)
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| 2223 |
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7176-92135-0035 tensor(-8.7011)
|
| 2224 |
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7176-92135-0036 tensor(-6.9950)
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| 2225 |
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7176-92135-0037 tensor(-1.4998)
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| 2226 |
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7176-92135-0038 tensor(-21.3917)
|
| 2227 |
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7176-92135-0039 tensor(-5.1620)
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| 2228 |
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7176-92135-0040 tensor(-17.9058)
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| 2229 |
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7176-92135-0041 tensor(-6.9421)
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| 2230 |
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7176-92135-0042 tensor(-7.5153)
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| 2231 |
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7176-92135-0043 tensor(-19.9064)
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| 2232 |
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7176-92135-0044 tensor(-4.1528)
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| 2233 |
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7176-92135-0045 tensor(-3.9508)
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| 2234 |
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7729-102255-0000 tensor(-4.9821)
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| 2235 |
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7729-102255-0001 tensor(-0.8754)
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| 2236 |
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7729-102255-0002 tensor(-7.4523)
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| 2237 |
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7729-102255-0003 tensor(-17.6056)
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| 2238 |
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7729-102255-0004 tensor(-20.5094)
|
| 2239 |
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7729-102255-0005 tensor(-3.1191)
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| 2240 |
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7729-102255-0006 tensor(-16.9932)
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| 2241 |
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7729-102255-0007 tensor(-12.9451)
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| 2242 |
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7729-102255-0008 tensor(-18.4281)
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| 2243 |
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7729-102255-0009 tensor(-12.2870)
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| 2244 |
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7729-102255-0010 tensor(-6.5116)
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| 2245 |
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7729-102255-0011 tensor(-20.2716)
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| 2246 |
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7729-102255-0012 tensor(-1.8676)
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| 2247 |
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7729-102255-0013 tensor(-0.9132)
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|
| 2536 |
+
8555-284449-0009 tensor(-0.5960)
|
| 2537 |
+
8555-284449-0010 tensor(-0.3859)
|
| 2538 |
+
8555-284449-0011 tensor(-11.5289)
|
| 2539 |
+
8555-284449-0012 tensor(-21.3819)
|
| 2540 |
+
8555-284449-0013 tensor(-7.0383)
|
| 2541 |
+
8555-284449-0014 tensor(-6.1955)
|
| 2542 |
+
8555-284449-0015 tensor(-9.7711)
|
| 2543 |
+
8555-284449-0016 tensor(-1.4642)
|
| 2544 |
+
8555-284449-0017 tensor(-10.6959)
|
| 2545 |
+
8555-284449-0018 tensor(-7.5504)
|
| 2546 |
+
8555-284449-0019 tensor(-5.7377)
|
| 2547 |
+
8555-284449-0020 tensor(-2.7394)
|
| 2548 |
+
8555-292519-0000 tensor(-11.9186)
|
| 2549 |
+
8555-292519-0001 tensor(-19.1795)
|
| 2550 |
+
8555-292519-0002 tensor(-0.9394)
|
| 2551 |
+
8555-292519-0003 tensor(-9.2964)
|
| 2552 |
+
8555-292519-0004 tensor(-0.6196)
|
| 2553 |
+
8555-292519-0005 tensor(-10.0620)
|
| 2554 |
+
8555-292519-0006 tensor(-8.6668)
|
| 2555 |
+
8555-292519-0007 tensor(-2.6413)
|
| 2556 |
+
8555-292519-0008 tensor(-3.4286)
|
| 2557 |
+
8555-292519-0009 tensor(-13.8921)
|
| 2558 |
+
8555-292519-0010 tensor(-5.2986)
|
| 2559 |
+
8555-292519-0011 tensor(-0.5008)
|
| 2560 |
+
8555-292519-0012 tensor(-0.9587)
|
| 2561 |
+
8555-292519-0013 tensor(-1.6312)
|
| 2562 |
+
8555-292519-0014 tensor(-0.3699)
|
| 2563 |
+
8555-292519-0015 tensor(-0.4714)
|
| 2564 |
+
908-157963-0000 tensor(-8.8795)
|
| 2565 |
+
908-157963-0001 tensor(-1.3712)
|
| 2566 |
+
908-157963-0002 tensor(-4.8183)
|
| 2567 |
+
908-157963-0003 tensor(-2.0254)
|
| 2568 |
+
908-157963-0004 tensor(-8.7275)
|
| 2569 |
+
908-157963-0005 tensor(-2.7310)
|
| 2570 |
+
908-157963-0006 tensor(-2.4089)
|
| 2571 |
+
908-157963-0007 tensor(-184.7258)
|
| 2572 |
+
908-157963-0008 tensor(-16.1933)
|
| 2573 |
+
908-157963-0009 tensor(-4.8088)
|
| 2574 |
+
908-157963-0010 tensor(-2.6844)
|
| 2575 |
+
908-157963-0011 tensor(-9.3377)
|
| 2576 |
+
908-157963-0012 tensor(-3.9932)
|
| 2577 |
+
908-157963-0013 tensor(-2.4419)
|
| 2578 |
+
908-157963-0014 tensor(-2.2477)
|
| 2579 |
+
908-157963-0015 tensor(-8.0246)
|
| 2580 |
+
908-157963-0016 tensor(-1.1529)
|
| 2581 |
+
908-157963-0017 tensor(-2.1417)
|
| 2582 |
+
908-157963-0018 tensor(-4.2623)
|
| 2583 |
+
908-157963-0019 tensor(-12.6976)
|
| 2584 |
+
908-157963-0020 tensor(-4.1960)
|
| 2585 |
+
908-157963-0021 tensor(-3.0253)
|
| 2586 |
+
908-157963-0022 tensor(-1.6705)
|
| 2587 |
+
908-157963-0023 tensor(-5.6862)
|
| 2588 |
+
908-157963-0024 tensor(-0.7932)
|
| 2589 |
+
908-157963-0025 tensor(-1.8020)
|
| 2590 |
+
908-157963-0026 tensor(-1.7696)
|
| 2591 |
+
908-157963-0027 tensor(-1.9628)
|
| 2592 |
+
908-157963-0028 tensor(-4.1321)
|
| 2593 |
+
908-157963-0029 tensor(-2.4930)
|
| 2594 |
+
908-157963-0030 tensor(-2.8685)
|
| 2595 |
+
908-31957-0000 tensor(-0.5313)
|
| 2596 |
+
908-31957-0001 tensor(-10.6333)
|
| 2597 |
+
908-31957-0002 tensor(-1.1156)
|
| 2598 |
+
908-31957-0003 tensor(-1.1616)
|
| 2599 |
+
908-31957-0004 tensor(-4.4672)
|
| 2600 |
+
908-31957-0005 tensor(-0.7001)
|
| 2601 |
+
908-31957-0006 tensor(-2.0262)
|
| 2602 |
+
908-31957-0007 tensor(-7.2124)
|
| 2603 |
+
908-31957-0008 tensor(-9.8634)
|
| 2604 |
+
908-31957-0009 tensor(-6.9176)
|
| 2605 |
+
908-31957-0010 tensor(-2.1447)
|
| 2606 |
+
908-31957-0011 tensor(-0.9071)
|
| 2607 |
+
908-31957-0012 tensor(-3.4011)
|
| 2608 |
+
908-31957-0013 tensor(-4.5031)
|
| 2609 |
+
908-31957-0014 tensor(-5.9938)
|
| 2610 |
+
908-31957-0015 tensor(-18.7238)
|
| 2611 |
+
908-31957-0016 tensor(-2.0702)
|
| 2612 |
+
908-31957-0017 tensor(-11.9028)
|
| 2613 |
+
908-31957-0018 tensor(-0.5661)
|
| 2614 |
+
908-31957-0019 tensor(-2.1422)
|
| 2615 |
+
908-31957-0020 tensor(-1.1090)
|
| 2616 |
+
908-31957-0021 tensor(-4.4419)
|
| 2617 |
+
908-31957-0022 tensor(-12.3964)
|
| 2618 |
+
908-31957-0023 tensor(-6.6045)
|
| 2619 |
+
908-31957-0024 tensor(-3.7170)
|
| 2620 |
+
908-31957-0025 tensor(-11.0303)
|
dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/test_clean/logdir/output.1/1best_recog/text
ADDED
|
The diff for this file is too large to render.
See raw diff
|
|
|
dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/test_clean/logdir/output.1/1best_recog/token
ADDED
|
The diff for this file is too large to render.
See raw diff
|
|
|
dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/test_clean/logdir/output.1/1best_recog/token_int
ADDED
|
The diff for this file is too large to render.
See raw diff
|
|
|
dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/test_clean/score
ADDED
|
@@ -0,0 +1,2620 @@
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|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| 1 |
+
1089-134686-0000 tensor(-16.8080)
|
| 2 |
+
1089-134686-0001 tensor(-2.8230)
|
| 3 |
+
1089-134686-0002 tensor(-6.2704)
|
| 4 |
+
1089-134686-0003 tensor(-6.5379)
|
| 5 |
+
1089-134686-0004 tensor(-5.2287)
|
| 6 |
+
1089-134686-0005 tensor(-3.3909)
|
| 7 |
+
1089-134686-0006 tensor(-4.3465)
|
| 8 |
+
1089-134686-0007 tensor(-1.0365)
|
| 9 |
+
1089-134686-0008 tensor(-1.8292)
|
| 10 |
+
1089-134686-0009 tensor(-2.8224)
|
| 11 |
+
1089-134686-0010 tensor(-1.5397)
|
| 12 |
+
1089-134686-0011 tensor(-8.8333)
|
| 13 |
+
1089-134686-0012 tensor(-4.4211)
|
| 14 |
+
1089-134686-0013 tensor(-2.8731)
|
| 15 |
+
1089-134686-0014 tensor(-0.4838)
|
| 16 |
+
1089-134686-0015 tensor(-1.5630)
|
| 17 |
+
1089-134686-0016 tensor(-5.0133)
|
| 18 |
+
1089-134686-0017 tensor(-6.4951)
|
| 19 |
+
1089-134686-0018 tensor(-7.8803)
|
| 20 |
+
1089-134686-0019 tensor(-6.5993)
|
| 21 |
+
1089-134686-0020 tensor(-9.5548)
|
| 22 |
+
1089-134686-0021 tensor(-6.0316)
|
| 23 |
+
1089-134686-0022 tensor(-4.6585)
|
| 24 |
+
1089-134686-0023 tensor(-15.7725)
|
| 25 |
+
1089-134686-0024 tensor(-5.5875)
|
| 26 |
+
1089-134686-0025 tensor(-2.5293)
|
| 27 |
+
1089-134686-0026 tensor(-3.3256)
|
| 28 |
+
1089-134686-0027 tensor(-0.5982)
|
| 29 |
+
1089-134686-0028 tensor(-5.0390)
|
| 30 |
+
1089-134686-0029 tensor(-4.6710)
|
| 31 |
+
1089-134686-0030 tensor(-2.4213)
|
| 32 |
+
1089-134686-0031 tensor(-4.0502)
|
| 33 |
+
1089-134686-0032 tensor(-1.7153)
|
| 34 |
+
1089-134686-0033 tensor(-5.7740)
|
| 35 |
+
1089-134686-0034 tensor(-2.7474)
|
| 36 |
+
1089-134686-0035 tensor(-1.3080)
|
| 37 |
+
1089-134686-0036 tensor(-7.1187)
|
| 38 |
+
1089-134686-0037 tensor(-3.5344)
|
| 39 |
+
1089-134691-0000 tensor(-0.3390)
|
| 40 |
+
1089-134691-0001 tensor(-1.1585)
|
| 41 |
+
1089-134691-0002 tensor(-5.7583)
|
| 42 |
+
1089-134691-0003 tensor(-3.2687)
|
| 43 |
+
1089-134691-0004 tensor(-1.3818)
|
| 44 |
+
1089-134691-0005 tensor(-1.3557)
|
| 45 |
+
1089-134691-0006 tensor(-1.5345)
|
| 46 |
+
1089-134691-0007 tensor(-1.7404)
|
| 47 |
+
1089-134691-0008 tensor(-12.4212)
|
| 48 |
+
1089-134691-0009 tensor(-16.1976)
|
| 49 |
+
1089-134691-0010 tensor(-11.9402)
|
| 50 |
+
1089-134691-0011 tensor(-9.9593)
|
| 51 |
+
1089-134691-0012 tensor(-6.4053)
|
| 52 |
+
1089-134691-0013 tensor(-12.6257)
|
| 53 |
+
1089-134691-0014 tensor(-3.6282)
|
| 54 |
+
1089-134691-0015 tensor(-0.8369)
|
| 55 |
+
1089-134691-0016 tensor(-9.7221)
|
| 56 |
+
1089-134691-0017 tensor(-17.9900)
|
| 57 |
+
1089-134691-0018 tensor(-0.5648)
|
| 58 |
+
1089-134691-0019 tensor(-0.6585)
|
| 59 |
+
1089-134691-0020 tensor(-10.4974)
|
| 60 |
+
1089-134691-0021 tensor(-11.6250)
|
| 61 |
+
1089-134691-0022 tensor(-4.9926)
|
| 62 |
+
1089-134691-0023 tensor(-6.8439)
|
| 63 |
+
1089-134691-0024 tensor(-6.2434)
|
| 64 |
+
1089-134691-0025 tensor(-5.3456)
|
| 65 |
+
1188-133604-0000 tensor(-13.6946)
|
| 66 |
+
1188-133604-0001 tensor(-13.4640)
|
| 67 |
+
1188-133604-0002 tensor(-22.6542)
|
| 68 |
+
1188-133604-0003 tensor(-8.6474)
|
| 69 |
+
1188-133604-0004 tensor(-7.4356)
|
| 70 |
+
1188-133604-0005 tensor(-9.2742)
|
| 71 |
+
1188-133604-0006 tensor(-1.5384)
|
| 72 |
+
1188-133604-0007 tensor(-8.0185)
|
| 73 |
+
1188-133604-0008 tensor(-18.0727)
|
| 74 |
+
1188-133604-0009 tensor(-26.7246)
|
| 75 |
+
1188-133604-0010 tensor(-7.3797)
|
| 76 |
+
1188-133604-0011 tensor(-8.8289)
|
| 77 |
+
1188-133604-0012 tensor(-6.2607)
|
| 78 |
+
1188-133604-0013 tensor(-0.7481)
|
| 79 |
+
1188-133604-0014 tensor(-2.3170)
|
| 80 |
+
1188-133604-0015 tensor(-6.5273)
|
| 81 |
+
1188-133604-0016 tensor(-9.0056)
|
| 82 |
+
1188-133604-0017 tensor(-5.9913)
|
| 83 |
+
1188-133604-0018 tensor(-6.3118)
|
| 84 |
+
1188-133604-0019 tensor(-6.8607)
|
| 85 |
+
1188-133604-0020 tensor(-2.5072)
|
| 86 |
+
1188-133604-0021 tensor(-7.1486)
|
| 87 |
+
1188-133604-0022 tensor(-4.8147)
|
| 88 |
+
1188-133604-0023 tensor(-63.4887)
|
| 89 |
+
1188-133604-0024 tensor(-5.1774)
|
| 90 |
+
1188-133604-0025 tensor(-3.2941)
|
| 91 |
+
1188-133604-0026 tensor(-18.8803)
|
| 92 |
+
1188-133604-0027 tensor(-7.8927)
|
| 93 |
+
1188-133604-0028 tensor(-10.0609)
|
| 94 |
+
1188-133604-0029 tensor(-2.5484)
|
| 95 |
+
1188-133604-0030 tensor(-0.9235)
|
| 96 |
+
1188-133604-0031 tensor(-2.9584)
|
| 97 |
+
1188-133604-0032 tensor(-5.1172)
|
| 98 |
+
1188-133604-0033 tensor(-2.0659)
|
| 99 |
+
1188-133604-0034 tensor(-24.4437)
|
| 100 |
+
1188-133604-0035 tensor(-6.0367)
|
| 101 |
+
1188-133604-0036 tensor(-3.6322)
|
| 102 |
+
1188-133604-0037 tensor(-18.6872)
|
| 103 |
+
1188-133604-0038 tensor(-7.2231)
|
| 104 |
+
1188-133604-0039 tensor(-2.8212)
|
| 105 |
+
1188-133604-0040 tensor(-2.8010)
|
| 106 |
+
1188-133604-0041 tensor(-6.9577)
|
| 107 |
+
1188-133604-0042 tensor(-3.0514)
|
| 108 |
+
1188-133604-0043 tensor(-5.8932)
|
| 109 |
+
1188-133604-0044 tensor(-17.5993)
|
| 110 |
+
121-121726-0000 tensor(-3.0500)
|
| 111 |
+
121-121726-0001 tensor(-3.6012)
|
| 112 |
+
121-121726-0002 tensor(-5.2565)
|
| 113 |
+
121-121726-0003 tensor(-2.9542)
|
| 114 |
+
121-121726-0004 tensor(-0.6554)
|
| 115 |
+
121-121726-0005 tensor(-3.5027)
|
| 116 |
+
121-121726-0006 tensor(-0.7456)
|
| 117 |
+
121-121726-0007 tensor(-3.7982)
|
| 118 |
+
121-121726-0008 tensor(-2.9566)
|
| 119 |
+
121-121726-0009 tensor(-2.6067)
|
| 120 |
+
121-121726-0010 tensor(-3.9818)
|
| 121 |
+
121-121726-0011 tensor(-0.4742)
|
| 122 |
+
121-121726-0012 tensor(-1.7757)
|
| 123 |
+
121-121726-0013 tensor(-0.6064)
|
| 124 |
+
121-121726-0014 tensor(-2.0520)
|
| 125 |
+
121-123852-0000 tensor(-6.8648)
|
| 126 |
+
121-123852-0001 tensor(-0.8462)
|
| 127 |
+
121-123852-0002 tensor(-7.5942)
|
| 128 |
+
121-123852-0003 tensor(-23.5770)
|
| 129 |
+
121-123852-0004 tensor(-10.7460)
|
| 130 |
+
121-123859-0000 tensor(-4.9878)
|
| 131 |
+
121-123859-0001 tensor(-45.3465)
|
| 132 |
+
121-123859-0002 tensor(-127.1045)
|
| 133 |
+
121-123859-0003 tensor(-5.9805)
|
| 134 |
+
121-123859-0004 tensor(-2.9488)
|
| 135 |
+
121-127105-0000 tensor(-4.2154)
|
| 136 |
+
121-127105-0001 tensor(-3.4160)
|
| 137 |
+
121-127105-0002 tensor(-1.6479)
|
| 138 |
+
121-127105-0003 tensor(-4.9425)
|
| 139 |
+
121-127105-0004 tensor(-0.8221)
|
| 140 |
+
121-127105-0005 tensor(-3.6937)
|
| 141 |
+
121-127105-0006 tensor(-4.1658)
|
| 142 |
+
121-127105-0007 tensor(-4.7644)
|
| 143 |
+
121-127105-0008 tensor(-0.7550)
|
| 144 |
+
121-127105-0009 tensor(-0.5110)
|
| 145 |
+
121-127105-0010 tensor(-0.9262)
|
| 146 |
+
121-127105-0011 tensor(-2.2208)
|
| 147 |
+
121-127105-0012 tensor(-2.4880)
|
| 148 |
+
121-127105-0013 tensor(-5.0188)
|
| 149 |
+
121-127105-0014 tensor(-0.4739)
|
| 150 |
+
121-127105-0015 tensor(-0.5989)
|
| 151 |
+
121-127105-0016 tensor(-0.6870)
|
| 152 |
+
121-127105-0017 tensor(-0.9259)
|
| 153 |
+
121-127105-0018 tensor(-0.8257)
|
| 154 |
+
121-127105-0019 tensor(-3.4841)
|
| 155 |
+
121-127105-0020 tensor(-9.3514)
|
| 156 |
+
121-127105-0021 tensor(-0.9681)
|
| 157 |
+
121-127105-0022 tensor(-4.8281)
|
| 158 |
+
121-127105-0023 tensor(-4.7089)
|
| 159 |
+
121-127105-0024 tensor(-10.3042)
|
| 160 |
+
121-127105-0025 tensor(-5.6139)
|
| 161 |
+
121-127105-0026 tensor(-2.2286)
|
| 162 |
+
121-127105-0027 tensor(-5.4461)
|
| 163 |
+
121-127105-0028 tensor(-2.1067)
|
| 164 |
+
121-127105-0029 tensor(-2.2030)
|
| 165 |
+
121-127105-0030 tensor(-0.5630)
|
| 166 |
+
121-127105-0031 tensor(-4.4479)
|
| 167 |
+
121-127105-0032 tensor(-1.3842)
|
| 168 |
+
121-127105-0033 tensor(-0.4626)
|
| 169 |
+
121-127105-0034 tensor(-2.9172)
|
| 170 |
+
121-127105-0035 tensor(-3.0168)
|
| 171 |
+
121-127105-0036 tensor(-2.1693)
|
| 172 |
+
1221-135766-0000 tensor(-2.6392)
|
| 173 |
+
1221-135766-0001 tensor(-7.2617)
|
| 174 |
+
1221-135766-0002 tensor(-6.5325)
|
| 175 |
+
1221-135766-0003 tensor(-11.0845)
|
| 176 |
+
1221-135766-0004 tensor(-2.4960)
|
| 177 |
+
1221-135766-0005 tensor(-13.5008)
|
| 178 |
+
1221-135766-0006 tensor(-5.5220)
|
| 179 |
+
1221-135766-0007 tensor(-9.1400)
|
| 180 |
+
1221-135766-0008 tensor(-3.0094)
|
| 181 |
+
1221-135766-0009 tensor(-3.7447)
|
| 182 |
+
1221-135766-0010 tensor(-5.0752)
|
| 183 |
+
1221-135766-0011 tensor(-23.4155)
|
| 184 |
+
1221-135766-0012 tensor(-8.4692)
|
| 185 |
+
1221-135766-0013 tensor(-2.7891)
|
| 186 |
+
1221-135766-0014 tensor(-4.7816)
|
| 187 |
+
1221-135766-0015 tensor(-1.1345)
|
| 188 |
+
1221-135767-0000 tensor(-55.8027)
|
| 189 |
+
1221-135767-0001 tensor(-4.3429)
|
| 190 |
+
1221-135767-0002 tensor(-10.9779)
|
| 191 |
+
1221-135767-0003 tensor(-5.2791)
|
| 192 |
+
1221-135767-0004 tensor(-6.5553)
|
| 193 |
+
1221-135767-0005 tensor(-2.8546)
|
| 194 |
+
1221-135767-0006 tensor(-11.3443)
|
| 195 |
+
1221-135767-0007 tensor(-4.6961)
|
| 196 |
+
1221-135767-0008 tensor(-5.0003)
|
| 197 |
+
1221-135767-0009 tensor(-3.8707)
|
| 198 |
+
1221-135767-0010 tensor(-3.2917)
|
| 199 |
+
1221-135767-0011 tensor(-13.2983)
|
| 200 |
+
1221-135767-0012 tensor(-6.2660)
|
| 201 |
+
1221-135767-0013 tensor(-8.6827)
|
| 202 |
+
1221-135767-0014 tensor(-8.1610)
|
| 203 |
+
1221-135767-0015 tensor(-1.0493)
|
| 204 |
+
1221-135767-0016 tensor(-7.4771)
|
| 205 |
+
1221-135767-0017 tensor(-9.9258)
|
| 206 |
+
1221-135767-0018 tensor(-9.0941)
|
| 207 |
+
1221-135767-0019 tensor(-2.3112)
|
| 208 |
+
1221-135767-0020 tensor(-0.5321)
|
| 209 |
+
1221-135767-0021 tensor(-10.7714)
|
| 210 |
+
1221-135767-0022 tensor(-10.8366)
|
| 211 |
+
1221-135767-0023 tensor(-12.7592)
|
| 212 |
+
1221-135767-0024 tensor(-6.1920)
|
| 213 |
+
1284-1180-0000 tensor(-8.7405)
|
| 214 |
+
1284-1180-0001 tensor(-5.1164)
|
| 215 |
+
1284-1180-0002 tensor(-5.3889)
|
| 216 |
+
1284-1180-0003 tensor(-4.1642)
|
| 217 |
+
1284-1180-0004 tensor(-3.4287)
|
| 218 |
+
1284-1180-0005 tensor(-1.5861)
|
| 219 |
+
1284-1180-0006 tensor(-10.5839)
|
| 220 |
+
1284-1180-0007 tensor(-2.8138)
|
| 221 |
+
1284-1180-0008 tensor(-13.8218)
|
| 222 |
+
1284-1180-0009 tensor(-3.0355)
|
| 223 |
+
1284-1180-0010 tensor(-9.4065)
|
| 224 |
+
1284-1180-0011 tensor(-0.9944)
|
| 225 |
+
1284-1180-0012 tensor(-7.9382)
|
| 226 |
+
1284-1180-0013 tensor(-4.9717)
|
| 227 |
+
1284-1180-0014 tensor(-3.1345)
|
| 228 |
+
1284-1180-0015 tensor(-8.3962)
|
| 229 |
+
1284-1180-0016 tensor(-0.3688)
|
| 230 |
+
1284-1180-0017 tensor(-4.1661)
|
| 231 |
+
1284-1180-0018 tensor(-6.6961)
|
| 232 |
+
1284-1180-0019 tensor(-16.8772)
|
| 233 |
+
1284-1180-0020 tensor(-2.5991)
|
| 234 |
+
1284-1180-0021 tensor(-7.8150)
|
| 235 |
+
1284-1180-0022 tensor(-2.9848)
|
| 236 |
+
1284-1180-0023 tensor(-6.4788)
|
| 237 |
+
1284-1180-0024 tensor(-4.0729)
|
| 238 |
+
1284-1180-0025 tensor(-6.5885)
|
| 239 |
+
1284-1180-0026 tensor(-7.0176)
|
| 240 |
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1284-1180-0027 tensor(-0.6237)
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| 241 |
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1284-1180-0028 tensor(-4.3394)
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| 242 |
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1284-1180-0029 tensor(-2.6417)
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| 243 |
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1284-1180-0030 tensor(-13.2961)
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| 244 |
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1284-1180-0031 tensor(-12.9703)
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| 245 |
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1284-1180-0032 tensor(-4.3298)
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| 246 |
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1284-1181-0000 tensor(-3.5504)
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| 247 |
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1284-1181-0001 tensor(-13.5887)
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| 248 |
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1284-1181-0002 tensor(-2.9573)
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| 249 |
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1284-1181-0003 tensor(-2.5643)
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| 250 |
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1284-1181-0004 tensor(-8.2269)
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| 251 |
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1284-1181-0005 tensor(-2.0955)
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| 252 |
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1284-1181-0006 tensor(-5.1311)
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| 253 |
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1284-1181-0007 tensor(-4.7355)
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| 254 |
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1284-1181-0008 tensor(-1.0501)
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| 255 |
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1284-1181-0009 tensor(-3.6400)
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| 256 |
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1284-1181-0010 tensor(-2.1566)
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| 257 |
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1284-1181-0011 tensor(-4.5716)
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| 258 |
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1284-1181-0012 tensor(-2.3771)
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| 259 |
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1284-1181-0013 tensor(-7.3184)
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| 260 |
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1284-1181-0014 tensor(-3.0572)
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| 261 |
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1284-1181-0015 tensor(-1.5301)
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| 262 |
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1284-1181-0016 tensor(-4.0735)
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| 263 |
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1284-1181-0017 tensor(-22.8870)
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| 264 |
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1284-1181-0018 tensor(-0.8084)
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| 265 |
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1284-1181-0019 tensor(-2.2435)
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| 266 |
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1284-1181-0020 tensor(-7.5290)
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| 267 |
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1284-1181-0021 tensor(-0.7309)
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| 268 |
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| 269 |
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1284-134647-0001 tensor(-10.9520)
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| 270 |
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1284-134647-0002 tensor(-7.6516)
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| 271 |
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1284-134647-0003 tensor(-10.7584)
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| 272 |
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1284-134647-0004 tensor(-17.2256)
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| 273 |
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1284-134647-0005 tensor(-42.9120)
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| 274 |
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1284-134647-0006 tensor(-12.3700)
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| 275 |
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1284-134647-0007 tensor(-16.5914)
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| 276 |
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1320-122612-0000 tensor(-8.3574)
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| 277 |
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1320-122612-0001 tensor(-5.5838)
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| 278 |
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1320-122612-0002 tensor(-3.1115)
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| 279 |
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1320-122612-0003 tensor(-5.4650)
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| 280 |
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1320-122612-0004 tensor(-8.6866)
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| 281 |
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1320-122612-0005 tensor(-5.3570)
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| 282 |
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1320-122612-0006 tensor(-4.7289)
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| 283 |
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1320-122612-0007 tensor(-7.6866)
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| 284 |
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1320-122612-0008 tensor(-1.7623)
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| 285 |
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1320-122612-0009 tensor(-1.8504)
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| 286 |
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1320-122612-0010 tensor(-4.0129)
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| 287 |
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1320-122612-0011 tensor(-12.4431)
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| 288 |
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1320-122612-0012 tensor(-6.0277)
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| 289 |
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1320-122612-0013 tensor(-5.2848)
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| 290 |
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1320-122612-0014 tensor(-0.5675)
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| 291 |
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1320-122612-0015 tensor(-11.1958)
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| 292 |
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1320-122612-0016 tensor(-5.6111)
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| 293 |
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1320-122617-0000 tensor(-4.0813)
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| 294 |
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1320-122617-0001 tensor(-4.5640)
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| 295 |
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1320-122617-0002 tensor(-7.7472)
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| 296 |
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1320-122617-0003 tensor(-2.6666)
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| 297 |
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1320-122617-0004 tensor(-4.8352)
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| 298 |
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1320-122617-0005 tensor(-1.3531)
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| 299 |
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1320-122617-0006 tensor(-1.3364)
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| 300 |
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1320-122617-0007 tensor(-12.9805)
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| 301 |
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1320-122617-0008 tensor(-2.3574)
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| 302 |
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1320-122617-0009 tensor(-6.1902)
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| 303 |
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1320-122617-0010 tensor(-2.3051)
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| 304 |
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1320-122617-0011 tensor(-5.7789)
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| 305 |
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1320-122617-0012 tensor(-7.3090)
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| 306 |
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1320-122617-0013 tensor(-4.7869)
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| 307 |
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1320-122617-0014 tensor(-2.5801)
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| 308 |
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1320-122617-0015 tensor(-5.1335)
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| 309 |
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1320-122617-0016 tensor(-3.8251)
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| 310 |
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1320-122617-0017 tensor(-1.6636)
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| 311 |
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1320-122617-0018 tensor(-4.1916)
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| 312 |
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1320-122617-0019 tensor(-2.8879)
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| 313 |
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1320-122617-0020 tensor(-2.8741)
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| 314 |
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1320-122617-0021 tensor(-4.7089)
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| 315 |
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1320-122617-0022 tensor(-5.3285)
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| 316 |
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1320-122617-0023 tensor(-2.7533)
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| 317 |
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1320-122617-0024 tensor(-4.5829)
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| 318 |
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1320-122617-0025 tensor(-3.5016)
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| 319 |
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1320-122617-0026 tensor(-3.8647)
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| 320 |
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1320-122617-0027 tensor(-5.1372)
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| 321 |
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1320-122617-0028 tensor(-8.9504)
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| 322 |
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1320-122617-0029 tensor(-7.2491)
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| 323 |
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1320-122617-0030 tensor(-6.5005)
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| 324 |
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1320-122617-0031 tensor(-2.3569)
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| 325 |
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1320-122617-0032 tensor(-4.1395)
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| 326 |
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1320-122617-0033 tensor(-6.4437)
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| 327 |
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1320-122617-0034 tensor(-3.6227)
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| 328 |
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1320-122617-0035 tensor(-5.5993)
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| 329 |
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1320-122617-0036 tensor(-5.8133)
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| 330 |
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1320-122617-0037 tensor(-3.1591)
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| 331 |
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1320-122617-0038 tensor(-3.5337)
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| 332 |
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1320-122617-0039 tensor(-6.6871)
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| 333 |
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1320-122617-0040 tensor(-1.9892)
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| 334 |
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1320-122617-0041 tensor(-2.0881)
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| 335 |
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1580-141083-0000 tensor(-3.8013)
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| 336 |
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1580-141083-0001 tensor(-2.4428)
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| 337 |
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1580-141083-0002 tensor(-1.9649)
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| 338 |
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1580-141083-0003 tensor(-4.9586)
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| 339 |
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1580-141083-0004 tensor(-0.8445)
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| 340 |
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1580-141083-0005 tensor(-0.7467)
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| 341 |
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1580-141083-0006 tensor(-5.1748)
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| 342 |
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1580-141083-0007 tensor(-3.0527)
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| 343 |
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1580-141083-0008 tensor(-2.8649)
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| 344 |
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1580-141083-0009 tensor(-4.8291)
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| 345 |
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1580-141083-0010 tensor(-3.0179)
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| 346 |
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1580-141083-0011 tensor(-1.6843)
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| 347 |
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1580-141083-0012 tensor(-10.1162)
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| 348 |
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1580-141083-0013 tensor(-1.0344)
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| 349 |
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1580-141083-0014 tensor(-0.7244)
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| 350 |
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1580-141083-0015 tensor(-1.5502)
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| 351 |
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1580-141083-0016 tensor(-1.8254)
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| 352 |
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1580-141083-0017 tensor(-0.3063)
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| 353 |
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1580-141083-0018 tensor(-3.7072)
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| 354 |
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1580-141083-0019 tensor(-1.0909)
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| 355 |
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1580-141083-0020 tensor(-3.3743)
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| 356 |
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1580-141083-0021 tensor(-2.4850)
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| 357 |
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1580-141083-0022 tensor(-4.6891)
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| 358 |
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1580-141083-0023 tensor(-0.9861)
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| 359 |
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1580-141083-0024 tensor(-0.9895)
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| 360 |
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1580-141083-0025 tensor(-1.3265)
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| 361 |
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1580-141083-0026 tensor(-3.3219)
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| 362 |
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1580-141083-0027 tensor(-7.3051)
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| 363 |
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1580-141083-0028 tensor(-1.5217)
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| 364 |
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1580-141083-0029 tensor(-2.5364)
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| 365 |
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1580-141083-0030 tensor(-4.2253)
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| 366 |
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1580-141083-0031 tensor(-6.6087)
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| 367 |
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1580-141083-0032 tensor(-2.2426)
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| 368 |
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1580-141083-0033 tensor(-2.3581)
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| 369 |
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1580-141083-0034 tensor(-7.5705)
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| 370 |
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1580-141083-0035 tensor(-3.2772)
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| 371 |
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1580-141083-0036 tensor(-3.1006)
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| 372 |
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1580-141083-0037 tensor(-1.5108)
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| 373 |
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1580-141083-0038 tensor(-4.7907)
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| 374 |
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1580-141083-0039 tensor(-0.9174)
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| 375 |
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1580-141083-0040 tensor(-1.2642)
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| 376 |
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1580-141083-0041 tensor(-1.5624)
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| 377 |
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1580-141083-0042 tensor(-1.6372)
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| 378 |
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1580-141083-0043 tensor(-7.2642)
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| 379 |
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1580-141083-0044 tensor(-3.8852)
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| 380 |
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1580-141083-0045 tensor(-1.1768)
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| 381 |
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1580-141083-0046 tensor(-0.6290)
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| 382 |
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1580-141083-0047 tensor(-0.4793)
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| 383 |
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1580-141083-0048 tensor(-0.5721)
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| 384 |
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1580-141083-0049 tensor(-0.7290)
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| 385 |
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1580-141083-0050 tensor(-1.6772)
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| 386 |
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1580-141083-0051 tensor(-0.7279)
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| 387 |
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1580-141083-0052 tensor(-0.5618)
|
| 388 |
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1580-141083-0053 tensor(-0.5601)
|
| 389 |
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1580-141084-0000 tensor(-8.2575)
|
| 390 |
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1580-141084-0001 tensor(-0.6323)
|
| 391 |
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1580-141084-0002 tensor(-1.5181)
|
| 392 |
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1580-141084-0003 tensor(-7.2806)
|
| 393 |
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1580-141084-0004 tensor(-6.7088)
|
| 394 |
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1580-141084-0005 tensor(-1.3437)
|
| 395 |
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1580-141084-0006 tensor(-0.6988)
|
| 396 |
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1580-141084-0007 tensor(-0.4710)
|
| 397 |
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1580-141084-0008 tensor(-3.3317)
|
| 398 |
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1580-141084-0009 tensor(-1.0608)
|
| 399 |
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1580-141084-0010 tensor(-2.0831)
|
| 400 |
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1580-141084-0011 tensor(-1.6810)
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| 401 |
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1580-141084-0012 tensor(-2.2330)
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| 402 |
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1580-141084-0013 tensor(-0.5646)
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| 403 |
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1580-141084-0014 tensor(-2.0763)
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| 404 |
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1580-141084-0015 tensor(-0.7218)
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| 405 |
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1580-141084-0016 tensor(-2.3875)
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| 406 |
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1580-141084-0017 tensor(-0.5294)
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| 407 |
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1580-141084-0018 tensor(-0.5984)
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| 408 |
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1580-141084-0019 tensor(-3.4333)
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| 409 |
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1580-141084-0020 tensor(-0.4699)
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| 410 |
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1580-141084-0021 tensor(-2.9230)
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| 411 |
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1580-141084-0022 tensor(-0.5320)
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| 412 |
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1580-141084-0023 tensor(-8.3025)
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| 413 |
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1580-141084-0024 tensor(-2.8931)
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| 414 |
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1580-141084-0025 tensor(-0.3568)
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| 415 |
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1580-141084-0026 tensor(-3.0377)
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| 416 |
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1580-141084-0027 tensor(-0.2849)
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| 417 |
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1580-141084-0028 tensor(-0.3365)
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| 418 |
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1580-141084-0029 tensor(-3.2762)
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| 419 |
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1580-141084-0030 tensor(-0.9666)
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| 420 |
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1580-141084-0031 tensor(-4.7989)
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| 421 |
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1580-141084-0032 tensor(-10.0775)
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| 422 |
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1580-141084-0033 tensor(-5.6547)
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| 423 |
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1580-141084-0034 tensor(-2.5026)
|
| 424 |
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1580-141084-0035 tensor(-0.7199)
|
| 425 |
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1580-141084-0036 tensor(-0.5793)
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| 426 |
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1580-141084-0037 tensor(-0.6809)
|
| 427 |
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1580-141084-0038 tensor(-1.5348)
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| 428 |
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1580-141084-0039 tensor(-1.4261)
|
| 429 |
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1580-141084-0040 tensor(-4.2023)
|
| 430 |
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1580-141084-0041 tensor(-2.0112)
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| 431 |
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1580-141084-0042 tensor(-0.9443)
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| 432 |
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1580-141084-0043 tensor(-0.4319)
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| 433 |
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1580-141084-0044 tensor(-0.6340)
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| 434 |
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1580-141084-0045 tensor(-0.7532)
|
| 435 |
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1580-141084-0046 tensor(-3.3831)
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| 436 |
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1580-141084-0047 tensor(-3.3125)
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| 437 |
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1580-141084-0048 tensor(-2.7866)
|
| 438 |
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1580-141084-0049 tensor(-1.5711)
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| 439 |
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1580-141084-0050 tensor(-4.3732)
|
| 440 |
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1995-1826-0000 tensor(-6.3569)
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| 441 |
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1995-1826-0001 tensor(-5.0064)
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| 442 |
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1995-1826-0002 tensor(-2.0128)
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| 443 |
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1995-1826-0003 tensor(-6.5811)
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| 444 |
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1995-1826-0004 tensor(-0.4285)
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| 445 |
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1995-1826-0005 tensor(-2.0510)
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| 446 |
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1995-1826-0006 tensor(-2.3161)
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| 447 |
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1995-1826-0007 tensor(-9.8679)
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| 448 |
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1995-1826-0008 tensor(-1.5645)
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| 449 |
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1995-1826-0009 tensor(-3.4515)
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| 450 |
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1995-1826-0010 tensor(-0.6087)
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| 451 |
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1995-1826-0011 tensor(-3.8462)
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| 452 |
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1995-1826-0012 tensor(-6.8412)
|
| 453 |
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1995-1826-0013 tensor(-3.6122)
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| 454 |
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1995-1826-0014 tensor(-0.6038)
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| 455 |
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1995-1826-0015 tensor(-1.3586)
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| 456 |
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1995-1826-0016 tensor(-2.0511)
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| 457 |
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1995-1826-0017 tensor(-4.6592)
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| 458 |
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1995-1826-0018 tensor(-1.3888)
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| 459 |
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1995-1826-0019 tensor(-1.8626)
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| 460 |
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1995-1826-0020 tensor(-3.3458)
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| 461 |
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1995-1826-0021 tensor(-10.5801)
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| 462 |
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1995-1826-0022 tensor(-1.3966)
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| 463 |
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1995-1826-0023 tensor(-16.5931)
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| 464 |
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1995-1826-0024 tensor(-2.8975)
|
| 465 |
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1995-1826-0025 tensor(-8.3705)
|
| 466 |
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1995-1826-0026 tensor(-2.9753)
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| 467 |
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1995-1836-0000 tensor(-7.4360)
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| 468 |
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1995-1836-0001 tensor(-5.9377)
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| 469 |
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1995-1836-0002 tensor(-0.4644)
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| 470 |
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1995-1836-0003 tensor(-3.6013)
|
| 471 |
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1995-1836-0004 tensor(-280.6031)
|
| 472 |
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1995-1836-0005 tensor(-4.1020)
|
| 473 |
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1995-1836-0006 tensor(-6.5322)
|
| 474 |
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1995-1836-0007 tensor(-1.4733)
|
| 475 |
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1995-1836-0008 tensor(-5.4294)
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| 476 |
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1995-1836-0009 tensor(-6.5415)
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| 477 |
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1995-1836-0010 tensor(-64.7118)
|
| 478 |
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1995-1836-0011 tensor(-8.5346)
|
| 479 |
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1995-1836-0012 tensor(-3.6563)
|
| 480 |
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1995-1836-0013 tensor(-8.8645)
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| 481 |
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1995-1836-0014 tensor(-22.4582)
|
| 482 |
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1995-1837-0000 tensor(-6.7629)
|
| 483 |
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1995-1837-0001 tensor(-3.2748)
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| 484 |
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1995-1837-0002 tensor(-2.5863)
|
| 485 |
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1995-1837-0003 tensor(-6.9531)
|
| 486 |
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1995-1837-0004 tensor(-1.7575)
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| 487 |
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1995-1837-0005 tensor(-1.9527)
|
| 488 |
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1995-1837-0006 tensor(-1.2299)
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| 489 |
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1995-1837-0007 tensor(-6.9159)
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| 490 |
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1995-1837-0008 tensor(-1.2509)
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| 491 |
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1995-1837-0009 tensor(-7.7716)
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| 492 |
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1995-1837-0010 tensor(-0.7845)
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| 493 |
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1995-1837-0011 tensor(-0.5906)
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| 494 |
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1995-1837-0012 tensor(-5.0400)
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| 495 |
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1995-1837-0013 tensor(-2.5521)
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| 496 |
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1995-1837-0014 tensor(-5.2517)
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| 497 |
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1995-1837-0015 tensor(-4.2413)
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| 498 |
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1995-1837-0016 tensor(-4.4221)
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| 499 |
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1995-1837-0017 tensor(-0.8322)
|
| 500 |
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1995-1837-0018 tensor(-9.2496)
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| 501 |
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1995-1837-0019 tensor(-3.1646)
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| 502 |
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1995-1837-0020 tensor(-0.8268)
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| 503 |
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1995-1837-0021 tensor(-0.6202)
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| 504 |
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1995-1837-0022 tensor(-3.4355)
|
| 505 |
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1995-1837-0023 tensor(-9.0872)
|
| 506 |
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1995-1837-0024 tensor(-2.8524)
|
| 507 |
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1995-1837-0025 tensor(-3.0764)
|
| 508 |
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1995-1837-0026 tensor(-4.3314)
|
| 509 |
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1995-1837-0027 tensor(-2.5542)
|
| 510 |
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1995-1837-0028 tensor(-0.5527)
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| 511 |
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1995-1837-0029 tensor(-3.2838)
|
| 512 |
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2094-142345-0000 tensor(-38.8259)
|
| 513 |
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2094-142345-0001 tensor(-3.3705)
|
| 514 |
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2094-142345-0002 tensor(-8.8416)
|
| 515 |
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2094-142345-0003 tensor(-7.6343)
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| 516 |
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2094-142345-0004 tensor(-0.8790)
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| 517 |
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2094-142345-0005 tensor(-7.0631)
|
| 518 |
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2094-142345-0006 tensor(-8.7153)
|
| 519 |
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2094-142345-0007 tensor(-0.7171)
|
| 520 |
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2094-142345-0008 tensor(-210.7025)
|
| 521 |
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2094-142345-0009 tensor(-14.2915)
|
| 522 |
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2094-142345-0010 tensor(-154.1530)
|
| 523 |
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2094-142345-0011 tensor(-6.7564)
|
| 524 |
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2094-142345-0012 tensor(-20.3226)
|
| 525 |
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2094-142345-0013 tensor(-6.7435)
|
| 526 |
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2094-142345-0014 tensor(-10.9575)
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| 527 |
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2094-142345-0015 tensor(-18.5718)
|
| 528 |
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2094-142345-0016 tensor(-3.3139)
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| 529 |
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2094-142345-0017 tensor(-1.5343)
|
| 530 |
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2094-142345-0018 tensor(-3.9656)
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| 531 |
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2094-142345-0019 tensor(-3.1620)
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| 532 |
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2094-142345-0020 tensor(-0.8650)
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| 533 |
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2094-142345-0021 tensor(-6.5513)
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| 534 |
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2094-142345-0022 tensor(-6.5979)
|
| 535 |
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2094-142345-0023 tensor(-6.4669)
|
| 536 |
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2094-142345-0024 tensor(-7.1631)
|
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4446-2271-0008 tensor(-9.6303)
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5105-28233-0007 tensor(-85.2108)
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61-70968-0008 tensor(-4.9780)
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61-70968-0009 tensor(-1.0389)
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61-70968-0010 tensor(-6.8649)
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61-70968-0011 tensor(-4.4231)
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61-70968-0012 tensor(-3.2801)
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| 1695 |
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61-70968-0013 tensor(-4.1961)
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| 1696 |
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61-70968-0014 tensor(-9.5004)
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| 1697 |
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61-70968-0015 tensor(-4.6056)
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| 1698 |
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61-70968-0016 tensor(-1.3473)
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61-70968-0017 tensor(-6.0183)
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61-70968-0018 tensor(-0.5242)
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61-70968-0022 tensor(-2.3819)
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61-70968-0023 tensor(-8.8122)
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61-70968-0024 tensor(-1.5925)
|
| 1707 |
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61-70968-0025 tensor(-1.7043)
|
| 1708 |
+
61-70968-0026 tensor(-5.5758)
|
| 1709 |
+
61-70968-0027 tensor(-8.4598)
|
| 1710 |
+
61-70968-0028 tensor(-14.8606)
|
| 1711 |
+
61-70968-0029 tensor(-1.3577)
|
| 1712 |
+
61-70968-0030 tensor(-4.2560)
|
| 1713 |
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61-70968-0031 tensor(-5.2923)
|
| 1714 |
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61-70968-0032 tensor(-3.7975)
|
| 1715 |
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61-70968-0033 tensor(-1.4394)
|
| 1716 |
+
61-70968-0034 tensor(-16.5762)
|
| 1717 |
+
61-70968-0035 tensor(-5.1684)
|
| 1718 |
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61-70968-0036 tensor(-5.8268)
|
| 1719 |
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61-70968-0037 tensor(-2.3059)
|
| 1720 |
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61-70968-0038 tensor(-5.8971)
|
| 1721 |
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61-70968-0039 tensor(-4.3362)
|
| 1722 |
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61-70968-0040 tensor(-1.6089)
|
| 1723 |
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61-70968-0041 tensor(-3.0825)
|
| 1724 |
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61-70968-0042 tensor(-7.0066)
|
| 1725 |
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61-70968-0043 tensor(-15.5852)
|
| 1726 |
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61-70968-0044 tensor(-0.9313)
|
| 1727 |
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61-70968-0045 tensor(-5.5293)
|
| 1728 |
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61-70968-0046 tensor(-4.8262)
|
| 1729 |
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61-70968-0047 tensor(-8.6551)
|
| 1730 |
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61-70968-0048 tensor(-0.5582)
|
| 1731 |
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61-70968-0049 tensor(-11.7662)
|
| 1732 |
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61-70968-0050 tensor(-1.7793)
|
| 1733 |
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61-70968-0051 tensor(-2.7749)
|
| 1734 |
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61-70968-0052 tensor(-4.9972)
|
| 1735 |
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61-70968-0053 tensor(-3.7874)
|
| 1736 |
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61-70968-0054 tensor(-17.9209)
|
| 1737 |
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61-70968-0055 tensor(-1.2329)
|
| 1738 |
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61-70968-0056 tensor(-3.0811)
|
| 1739 |
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61-70968-0057 tensor(-2.7428)
|
| 1740 |
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61-70968-0058 tensor(-0.3485)
|
| 1741 |
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61-70968-0059 tensor(-1.1353)
|
| 1742 |
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61-70968-0060 tensor(-0.8349)
|
| 1743 |
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61-70968-0061 tensor(-5.2219)
|
| 1744 |
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61-70968-0062 tensor(-2.3076)
|
| 1745 |
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61-70970-0000 tensor(-5.8179)
|
| 1746 |
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61-70970-0001 tensor(-5.6009)
|
| 1747 |
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61-70970-0002 tensor(-1.3616)
|
| 1748 |
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61-70970-0003 tensor(-3.9754)
|
| 1749 |
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61-70970-0004 tensor(-17.0864)
|
| 1750 |
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61-70970-0005 tensor(-2.6517)
|
| 1751 |
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61-70970-0006 tensor(-1.0061)
|
| 1752 |
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61-70970-0007 tensor(-3.6913)
|
| 1753 |
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61-70970-0008 tensor(-0.2921)
|
| 1754 |
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61-70970-0009 tensor(-0.7588)
|
| 1755 |
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61-70970-0010 tensor(-4.7381)
|
| 1756 |
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61-70970-0011 tensor(-3.4956)
|
| 1757 |
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61-70970-0012 tensor(-2.8416)
|
| 1758 |
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61-70970-0013 tensor(-3.2126)
|
| 1759 |
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61-70970-0014 tensor(-1.5898)
|
| 1760 |
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61-70970-0015 tensor(-5.0740)
|
| 1761 |
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61-70970-0016 tensor(-2.0385)
|
| 1762 |
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61-70970-0017 tensor(-0.5100)
|
| 1763 |
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61-70970-0018 tensor(-1.3604)
|
| 1764 |
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61-70970-0019 tensor(-2.4415)
|
| 1765 |
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61-70970-0020 tensor(-1.0389)
|
| 1766 |
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61-70970-0021 tensor(-2.0137)
|
| 1767 |
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61-70970-0022 tensor(-2.3663)
|
| 1768 |
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61-70970-0023 tensor(-6.4267)
|
| 1769 |
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61-70970-0024 tensor(-5.5343)
|
| 1770 |
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61-70970-0025 tensor(-6.7747)
|
| 1771 |
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61-70970-0026 tensor(-6.2053)
|
| 1772 |
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61-70970-0027 tensor(-1.4266)
|
| 1773 |
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61-70970-0028 tensor(-5.3413)
|
| 1774 |
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61-70970-0029 tensor(-6.1670)
|
| 1775 |
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61-70970-0030 tensor(-0.7064)
|
| 1776 |
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61-70970-0031 tensor(-2.0945)
|
| 1777 |
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61-70970-0032 tensor(-0.6571)
|
| 1778 |
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61-70970-0033 tensor(-2.0694)
|
| 1779 |
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61-70970-0034 tensor(-6.3610)
|
| 1780 |
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61-70970-0035 tensor(-9.6039)
|
| 1781 |
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61-70970-0036 tensor(-8.0060)
|
| 1782 |
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61-70970-0037 tensor(-6.3413)
|
| 1783 |
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61-70970-0038 tensor(-11.2474)
|
| 1784 |
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61-70970-0039 tensor(-6.2300)
|
| 1785 |
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61-70970-0040 tensor(-3.4216)
|
| 1786 |
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672-122797-0000 tensor(-3.4909)
|
| 1787 |
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672-122797-0001 tensor(-4.5081)
|
| 1788 |
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672-122797-0002 tensor(-6.7601)
|
| 1789 |
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672-122797-0003 tensor(-0.6799)
|
| 1790 |
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672-122797-0004 tensor(-1.7878)
|
| 1791 |
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672-122797-0005 tensor(-0.6241)
|
| 1792 |
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672-122797-0006 tensor(-2.5830)
|
| 1793 |
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672-122797-0007 tensor(-2.9522)
|
| 1794 |
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672-122797-0008 tensor(-136.8633)
|
| 1795 |
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672-122797-0009 tensor(-2.3990)
|
| 1796 |
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672-122797-0010 tensor(-1.2672)
|
| 1797 |
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672-122797-0011 tensor(-0.4898)
|
| 1798 |
+
672-122797-0012 tensor(-2.3499)
|
| 1799 |
+
672-122797-0013 tensor(-1.8984)
|
| 1800 |
+
672-122797-0014 tensor(-1.5438)
|
| 1801 |
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672-122797-0015 tensor(-3.0816)
|
| 1802 |
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672-122797-0016 tensor(-6.3206)
|
| 1803 |
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672-122797-0017 tensor(-1.9671)
|
| 1804 |
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672-122797-0018 tensor(-3.6202)
|
| 1805 |
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672-122797-0019 tensor(-1.8629)
|
| 1806 |
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672-122797-0020 tensor(-1.4991)
|
| 1807 |
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672-122797-0021 tensor(-1.6288)
|
| 1808 |
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672-122797-0022 tensor(-7.7482)
|
| 1809 |
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672-122797-0023 tensor(-1.7607)
|
| 1810 |
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672-122797-0024 tensor(-0.4554)
|
| 1811 |
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672-122797-0025 tensor(-5.3638)
|
| 1812 |
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672-122797-0026 tensor(-6.9466)
|
| 1813 |
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672-122797-0027 tensor(-1.0940)
|
| 1814 |
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672-122797-0028 tensor(-0.3784)
|
| 1815 |
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672-122797-0029 tensor(-1.1825)
|
| 1816 |
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672-122797-0030 tensor(-0.8211)
|
| 1817 |
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672-122797-0031 tensor(-2.5672)
|
| 1818 |
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672-122797-0032 tensor(-0.7111)
|
| 1819 |
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672-122797-0033 tensor(-0.7382)
|
| 1820 |
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672-122797-0034 tensor(-0.9489)
|
| 1821 |
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672-122797-0035 tensor(-0.4470)
|
| 1822 |
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672-122797-0036 tensor(-5.2818)
|
| 1823 |
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672-122797-0037 tensor(-0.5159)
|
| 1824 |
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672-122797-0038 tensor(-5.7979)
|
| 1825 |
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672-122797-0039 tensor(-4.7252)
|
| 1826 |
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672-122797-0040 tensor(-0.7793)
|
| 1827 |
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672-122797-0041 tensor(-1.9643)
|
| 1828 |
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672-122797-0042 tensor(-2.6995)
|
| 1829 |
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672-122797-0043 tensor(-0.8940)
|
| 1830 |
+
672-122797-0044 tensor(-1.6155)
|
| 1831 |
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672-122797-0045 tensor(-2.7285)
|
| 1832 |
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672-122797-0046 tensor(-0.8963)
|
| 1833 |
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672-122797-0047 tensor(-0.3812)
|
| 1834 |
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672-122797-0048 tensor(-1.8247)
|
| 1835 |
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672-122797-0049 tensor(-3.1270)
|
| 1836 |
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672-122797-0050 tensor(-3.5830)
|
| 1837 |
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672-122797-0051 tensor(-3.3767)
|
| 1838 |
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672-122797-0052 tensor(-0.9078)
|
| 1839 |
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672-122797-0053 tensor(-0.3716)
|
| 1840 |
+
672-122797-0054 tensor(-1.8564)
|
| 1841 |
+
672-122797-0055 tensor(-1.4646)
|
| 1842 |
+
672-122797-0056 tensor(-3.1760)
|
| 1843 |
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672-122797-0057 tensor(-0.4718)
|
| 1844 |
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672-122797-0058 tensor(-9.4353)
|
| 1845 |
+
672-122797-0059 tensor(-0.3752)
|
| 1846 |
+
672-122797-0060 tensor(-0.7940)
|
| 1847 |
+
672-122797-0061 tensor(-10.5161)
|
| 1848 |
+
672-122797-0062 tensor(-0.2578)
|
| 1849 |
+
672-122797-0063 tensor(-2.4293)
|
| 1850 |
+
672-122797-0064 tensor(-4.7105)
|
| 1851 |
+
672-122797-0065 tensor(-1.1972)
|
| 1852 |
+
672-122797-0066 tensor(-1.9331)
|
| 1853 |
+
672-122797-0067 tensor(-3.8026)
|
| 1854 |
+
672-122797-0068 tensor(-3.7533)
|
| 1855 |
+
672-122797-0069 tensor(-1.3555)
|
| 1856 |
+
672-122797-0070 tensor(-3.6188)
|
| 1857 |
+
672-122797-0071 tensor(-7.0042)
|
| 1858 |
+
672-122797-0072 tensor(-4.0349)
|
| 1859 |
+
672-122797-0073 tensor(-4.1998)
|
| 1860 |
+
672-122797-0074 tensor(-2.4712)
|
| 1861 |
+
6829-68769-0000 tensor(-11.3261)
|
| 1862 |
+
6829-68769-0001 tensor(-9.4683)
|
| 1863 |
+
6829-68769-0002 tensor(-2.5251)
|
| 1864 |
+
6829-68769-0003 tensor(-3.4548)
|
| 1865 |
+
6829-68769-0004 tensor(-4.0180)
|
| 1866 |
+
6829-68769-0005 tensor(-2.6684)
|
| 1867 |
+
6829-68769-0006 tensor(-7.1583)
|
| 1868 |
+
6829-68769-0007 tensor(-1.5167)
|
| 1869 |
+
6829-68769-0008 tensor(-2.3136)
|
| 1870 |
+
6829-68769-0009 tensor(-1.9438)
|
| 1871 |
+
6829-68769-0010 tensor(-0.9414)
|
| 1872 |
+
6829-68769-0011 tensor(-5.8236)
|
| 1873 |
+
6829-68769-0012 tensor(-3.8825)
|
| 1874 |
+
6829-68769-0013 tensor(-3.3472)
|
| 1875 |
+
6829-68769-0014 tensor(-1.7434)
|
| 1876 |
+
6829-68769-0015 tensor(-14.1438)
|
| 1877 |
+
6829-68769-0016 tensor(-1.2731)
|
| 1878 |
+
6829-68769-0017 tensor(-6.5828)
|
| 1879 |
+
6829-68769-0018 tensor(-6.2409)
|
| 1880 |
+
6829-68769-0019 tensor(-3.1398)
|
| 1881 |
+
6829-68769-0020 tensor(-14.2713)
|
| 1882 |
+
6829-68769-0021 tensor(-2.6102)
|
| 1883 |
+
6829-68769-0022 tensor(-0.8081)
|
| 1884 |
+
6829-68769-0023 tensor(-1.3786)
|
| 1885 |
+
6829-68769-0024 tensor(-3.5703)
|
| 1886 |
+
6829-68769-0025 tensor(-7.0718)
|
| 1887 |
+
6829-68769-0026 tensor(-1.1075)
|
| 1888 |
+
6829-68769-0027 tensor(-1.2424)
|
| 1889 |
+
6829-68769-0028 tensor(-2.2901)
|
| 1890 |
+
6829-68769-0029 tensor(-2.4865)
|
| 1891 |
+
6829-68769-0030 tensor(-6.8564)
|
| 1892 |
+
6829-68769-0031 tensor(-1.8489)
|
| 1893 |
+
6829-68769-0032 tensor(-8.2015)
|
| 1894 |
+
6829-68769-0033 tensor(-1.4913)
|
| 1895 |
+
6829-68769-0034 tensor(-1.6747)
|
| 1896 |
+
6829-68769-0035 tensor(-2.5270)
|
| 1897 |
+
6829-68769-0036 tensor(-6.0167)
|
| 1898 |
+
6829-68769-0037 tensor(-2.6200)
|
| 1899 |
+
6829-68769-0038 tensor(-2.3602)
|
| 1900 |
+
6829-68769-0039 tensor(-3.4454)
|
| 1901 |
+
6829-68769-0040 tensor(-3.5175)
|
| 1902 |
+
6829-68769-0041 tensor(-5.0148)
|
| 1903 |
+
6829-68769-0042 tensor(-0.5417)
|
| 1904 |
+
6829-68769-0043 tensor(-2.9491)
|
| 1905 |
+
6829-68769-0044 tensor(-3.0119)
|
| 1906 |
+
6829-68769-0045 tensor(-2.0823)
|
| 1907 |
+
6829-68769-0046 tensor(-0.6332)
|
| 1908 |
+
6829-68769-0047 tensor(-1.1126)
|
| 1909 |
+
6829-68769-0048 tensor(-7.8910)
|
| 1910 |
+
6829-68769-0049 tensor(-3.9686)
|
| 1911 |
+
6829-68769-0050 tensor(-3.6446)
|
| 1912 |
+
6829-68769-0051 tensor(-1.1160)
|
| 1913 |
+
6829-68769-0052 tensor(-2.7904)
|
| 1914 |
+
6829-68769-0053 tensor(-1.3311)
|
| 1915 |
+
6829-68771-0000 tensor(-8.7371)
|
| 1916 |
+
6829-68771-0001 tensor(-5.2888)
|
| 1917 |
+
6829-68771-0002 tensor(-4.8704)
|
| 1918 |
+
6829-68771-0003 tensor(-2.5916)
|
| 1919 |
+
6829-68771-0004 tensor(-9.6404)
|
| 1920 |
+
6829-68771-0005 tensor(-8.3154)
|
| 1921 |
+
6829-68771-0006 tensor(-2.2766)
|
| 1922 |
+
6829-68771-0007 tensor(-8.6513)
|
| 1923 |
+
6829-68771-0008 tensor(-2.0674)
|
| 1924 |
+
6829-68771-0009 tensor(-2.6533)
|
| 1925 |
+
6829-68771-0010 tensor(-7.6256)
|
| 1926 |
+
6829-68771-0011 tensor(-2.5217)
|
| 1927 |
+
6829-68771-0012 tensor(-5.3802)
|
| 1928 |
+
6829-68771-0013 tensor(-1.4594)
|
| 1929 |
+
6829-68771-0014 tensor(-3.3796)
|
| 1930 |
+
6829-68771-0015 tensor(-2.6020)
|
| 1931 |
+
6829-68771-0016 tensor(-2.4400)
|
| 1932 |
+
6829-68771-0017 tensor(-1.7226)
|
| 1933 |
+
6829-68771-0018 tensor(-2.0375)
|
| 1934 |
+
6829-68771-0019 tensor(-3.1214)
|
| 1935 |
+
6829-68771-0020 tensor(-6.7454)
|
| 1936 |
+
6829-68771-0021 tensor(-0.7880)
|
| 1937 |
+
6829-68771-0022 tensor(-1.3461)
|
| 1938 |
+
6829-68771-0023 tensor(-2.3217)
|
| 1939 |
+
6829-68771-0024 tensor(-1.3646)
|
| 1940 |
+
6829-68771-0025 tensor(-2.0346)
|
| 1941 |
+
6829-68771-0026 tensor(-2.0008)
|
| 1942 |
+
6829-68771-0027 tensor(-3.8378)
|
| 1943 |
+
6829-68771-0028 tensor(-0.7596)
|
| 1944 |
+
6829-68771-0029 tensor(-3.1233)
|
| 1945 |
+
6829-68771-0030 tensor(-4.9124)
|
| 1946 |
+
6829-68771-0031 tensor(-2.9863)
|
| 1947 |
+
6829-68771-0032 tensor(-1.9134)
|
| 1948 |
+
6829-68771-0033 tensor(-3.0398)
|
| 1949 |
+
6829-68771-0034 tensor(-0.4553)
|
| 1950 |
+
6829-68771-0035 tensor(-1.1136)
|
| 1951 |
+
6829-68771-0036 tensor(-7.0591)
|
| 1952 |
+
6930-75918-0000 tensor(-1.4412)
|
| 1953 |
+
6930-75918-0001 tensor(-6.0735)
|
| 1954 |
+
6930-75918-0002 tensor(-2.1995)
|
| 1955 |
+
6930-75918-0003 tensor(-15.7322)
|
| 1956 |
+
6930-75918-0004 tensor(-6.5227)
|
| 1957 |
+
6930-75918-0005 tensor(-3.7390)
|
| 1958 |
+
6930-75918-0006 tensor(-4.2276)
|
| 1959 |
+
6930-75918-0007 tensor(-0.6028)
|
| 1960 |
+
6930-75918-0008 tensor(-1.8662)
|
| 1961 |
+
6930-75918-0009 tensor(-4.8827)
|
| 1962 |
+
6930-75918-0010 tensor(-0.3706)
|
| 1963 |
+
6930-75918-0011 tensor(-0.6048)
|
| 1964 |
+
6930-75918-0012 tensor(-0.4782)
|
| 1965 |
+
6930-75918-0013 tensor(-0.8947)
|
| 1966 |
+
6930-75918-0014 tensor(-9.0423)
|
| 1967 |
+
6930-75918-0015 tensor(-2.8957)
|
| 1968 |
+
6930-75918-0016 tensor(-3.0554)
|
| 1969 |
+
6930-75918-0017 tensor(-3.0226)
|
| 1970 |
+
6930-75918-0018 tensor(-6.3163)
|
| 1971 |
+
6930-75918-0019 tensor(-7.7990)
|
| 1972 |
+
6930-75918-0020 tensor(-20.9698)
|
| 1973 |
+
6930-76324-0000 tensor(-5.0427)
|
| 1974 |
+
6930-76324-0001 tensor(-1.0691)
|
| 1975 |
+
6930-76324-0002 tensor(-6.5589)
|
| 1976 |
+
6930-76324-0003 tensor(-3.8962)
|
| 1977 |
+
6930-76324-0004 tensor(-1.9930)
|
| 1978 |
+
6930-76324-0005 tensor(-1.8232)
|
| 1979 |
+
6930-76324-0006 tensor(-2.4188)
|
| 1980 |
+
6930-76324-0007 tensor(-9.0696)
|
| 1981 |
+
6930-76324-0008 tensor(-3.5556)
|
| 1982 |
+
6930-76324-0009 tensor(-2.0182)
|
| 1983 |
+
6930-76324-0010 tensor(-4.5123)
|
| 1984 |
+
6930-76324-0011 tensor(-12.4371)
|
| 1985 |
+
6930-76324-0012 tensor(-3.1283)
|
| 1986 |
+
6930-76324-0013 tensor(-3.2032)
|
| 1987 |
+
6930-76324-0014 tensor(-1.3463)
|
| 1988 |
+
6930-76324-0015 tensor(-20.3668)
|
| 1989 |
+
6930-76324-0016 tensor(-13.5323)
|
| 1990 |
+
6930-76324-0017 tensor(-0.9245)
|
| 1991 |
+
6930-76324-0018 tensor(-1.3732)
|
| 1992 |
+
6930-76324-0019 tensor(-2.7672)
|
| 1993 |
+
6930-76324-0020 tensor(-1.1511)
|
| 1994 |
+
6930-76324-0021 tensor(-4.8890)
|
| 1995 |
+
6930-76324-0022 tensor(-0.6574)
|
| 1996 |
+
6930-76324-0023 tensor(-2.7599)
|
| 1997 |
+
6930-76324-0024 tensor(-5.4234)
|
| 1998 |
+
6930-76324-0025 tensor(-5.7321)
|
| 1999 |
+
6930-76324-0026 tensor(-4.5127)
|
| 2000 |
+
6930-76324-0027 tensor(-5.8545)
|
| 2001 |
+
6930-76324-0028 tensor(-3.7756)
|
| 2002 |
+
6930-81414-0000 tensor(-3.5526)
|
| 2003 |
+
6930-81414-0001 tensor(-9.8601)
|
| 2004 |
+
6930-81414-0002 tensor(-0.7281)
|
| 2005 |
+
6930-81414-0003 tensor(-0.6992)
|
| 2006 |
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6930-81414-0004 tensor(-1.8647)
|
| 2007 |
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6930-81414-0005 tensor(-0.2175)
|
| 2008 |
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6930-81414-0006 tensor(-3.0298)
|
| 2009 |
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6930-81414-0007 tensor(-1.1797)
|
| 2010 |
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6930-81414-0008 tensor(-1.9287)
|
| 2011 |
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6930-81414-0009 tensor(-5.7765)
|
| 2012 |
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6930-81414-0010 tensor(-0.6166)
|
| 2013 |
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6930-81414-0011 tensor(-0.6948)
|
| 2014 |
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6930-81414-0012 tensor(-9.3688)
|
| 2015 |
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6930-81414-0013 tensor(-2.6713)
|
| 2016 |
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6930-81414-0014 tensor(-2.4815)
|
| 2017 |
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6930-81414-0015 tensor(-3.3910)
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| 2018 |
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| 2019 |
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6930-81414-0017 tensor(-0.5451)
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| 2020 |
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| 2021 |
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| 2022 |
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| 2023 |
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| 2024 |
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| 2025 |
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| 2026 |
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| 2027 |
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| 2028 |
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| 2029 |
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|
| 2030 |
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| 2031 |
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| 2584 |
+
908-157963-0020 tensor(-4.1960)
|
| 2585 |
+
908-157963-0021 tensor(-3.0253)
|
| 2586 |
+
908-157963-0022 tensor(-1.6705)
|
| 2587 |
+
908-157963-0023 tensor(-5.6862)
|
| 2588 |
+
908-157963-0024 tensor(-0.7932)
|
| 2589 |
+
908-157963-0025 tensor(-1.8020)
|
| 2590 |
+
908-157963-0026 tensor(-1.7696)
|
| 2591 |
+
908-157963-0027 tensor(-1.9628)
|
| 2592 |
+
908-157963-0028 tensor(-4.1321)
|
| 2593 |
+
908-157963-0029 tensor(-2.4930)
|
| 2594 |
+
908-157963-0030 tensor(-2.8685)
|
| 2595 |
+
908-31957-0000 tensor(-0.5313)
|
| 2596 |
+
908-31957-0001 tensor(-10.6333)
|
| 2597 |
+
908-31957-0002 tensor(-1.1156)
|
| 2598 |
+
908-31957-0003 tensor(-1.1616)
|
| 2599 |
+
908-31957-0004 tensor(-4.4672)
|
| 2600 |
+
908-31957-0005 tensor(-0.7001)
|
| 2601 |
+
908-31957-0006 tensor(-2.0262)
|
| 2602 |
+
908-31957-0007 tensor(-7.2124)
|
| 2603 |
+
908-31957-0008 tensor(-9.8634)
|
| 2604 |
+
908-31957-0009 tensor(-6.9176)
|
| 2605 |
+
908-31957-0010 tensor(-2.1447)
|
| 2606 |
+
908-31957-0011 tensor(-0.9071)
|
| 2607 |
+
908-31957-0012 tensor(-3.4011)
|
| 2608 |
+
908-31957-0013 tensor(-4.5031)
|
| 2609 |
+
908-31957-0014 tensor(-5.9938)
|
| 2610 |
+
908-31957-0015 tensor(-18.7238)
|
| 2611 |
+
908-31957-0016 tensor(-2.0702)
|
| 2612 |
+
908-31957-0017 tensor(-11.9028)
|
| 2613 |
+
908-31957-0018 tensor(-0.5661)
|
| 2614 |
+
908-31957-0019 tensor(-2.1422)
|
| 2615 |
+
908-31957-0020 tensor(-1.1090)
|
| 2616 |
+
908-31957-0021 tensor(-4.4419)
|
| 2617 |
+
908-31957-0022 tensor(-12.3964)
|
| 2618 |
+
908-31957-0023 tensor(-6.6045)
|
| 2619 |
+
908-31957-0024 tensor(-3.7170)
|
| 2620 |
+
908-31957-0025 tensor(-11.0303)
|
dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/test_clean/score_cer/hyp.trn
ADDED
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dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/test_clean/score_cer/ref.trn
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dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/test_clean/score_cer/result.txt
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dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/test_clean/score_ter/hyp.trn
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dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/test_clean/score_ter/ref.trn
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dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/test_clean/score_ter/result.txt
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dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/test_clean/score_wer/hyp.trn
ADDED
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dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/test_clean/score_wer/ref.trn
ADDED
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dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/test_clean/score_wer/result.txt
ADDED
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dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/test_clean/text
ADDED
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dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/test_clean/token
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dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/test_clean/token_int
ADDED
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dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/test_other/logdir/asr_inference.1.log
ADDED
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dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/test_other/logdir/keys.1.scp
ADDED
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dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/test_other/logdir/output.1/1best_recog/score
ADDED
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@@ -0,0 +1,2939 @@
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|
|
|
|
| 1 |
+
1688-142285-0000 tensor(-17.9251)
|
| 2 |
+
1688-142285-0001 tensor(-15.1385)
|
| 3 |
+
1688-142285-0002 tensor(-1.1375)
|
| 4 |
+
1688-142285-0003 tensor(-2.5333)
|
| 5 |
+
1688-142285-0004 tensor(-4.6219)
|
| 6 |
+
1688-142285-0005 tensor(-10.7372)
|
| 7 |
+
1688-142285-0006 tensor(-5.9395)
|
| 8 |
+
1688-142285-0007 tensor(-4.2712)
|
| 9 |
+
1688-142285-0008 tensor(-5.3414)
|
| 10 |
+
1688-142285-0009 tensor(-1.0495)
|
| 11 |
+
1688-142285-0010 tensor(-3.6977)
|
| 12 |
+
1688-142285-0011 tensor(-23.3049)
|
| 13 |
+
1688-142285-0012 tensor(-2.1218)
|
| 14 |
+
1688-142285-0013 tensor(-6.8405)
|
| 15 |
+
1688-142285-0014 tensor(-1.7665)
|
| 16 |
+
1688-142285-0015 tensor(-6.4086)
|
| 17 |
+
1688-142285-0016 tensor(-7.4243)
|
| 18 |
+
1688-142285-0017 tensor(-6.9974)
|
| 19 |
+
1688-142285-0018 tensor(-11.2476)
|
| 20 |
+
1688-142285-0019 tensor(-0.9266)
|
| 21 |
+
1688-142285-0020 tensor(-5.2930)
|
| 22 |
+
1688-142285-0021 tensor(-4.3587)
|
| 23 |
+
1688-142285-0022 tensor(-7.1433)
|
| 24 |
+
1688-142285-0023 tensor(-0.6943)
|
| 25 |
+
1688-142285-0024 tensor(-6.5728)
|
| 26 |
+
1688-142285-0025 tensor(-0.8590)
|
| 27 |
+
1688-142285-0026 tensor(-6.1288)
|
| 28 |
+
1688-142285-0027 tensor(-8.3484)
|
| 29 |
+
1688-142285-0028 tensor(-0.7094)
|
| 30 |
+
1688-142285-0029 tensor(-1.4224)
|
| 31 |
+
1688-142285-0030 tensor(-9.8048)
|
| 32 |
+
1688-142285-0031 tensor(-26.0836)
|
| 33 |
+
1688-142285-0032 tensor(-9.0051)
|
| 34 |
+
1688-142285-0033 tensor(-9.0785)
|
| 35 |
+
1688-142285-0034 tensor(-19.0175)
|
| 36 |
+
1688-142285-0035 tensor(-6.4677)
|
| 37 |
+
1688-142285-0036 tensor(-7.4778)
|
| 38 |
+
1688-142285-0037 tensor(-5.3855)
|
| 39 |
+
1688-142285-0038 tensor(-5.8367)
|
| 40 |
+
1688-142285-0039 tensor(-1.5332)
|
| 41 |
+
1688-142285-0040 tensor(-22.8344)
|
| 42 |
+
1688-142285-0041 tensor(-8.0876)
|
| 43 |
+
1688-142285-0042 tensor(-3.1800)
|
| 44 |
+
1688-142285-0043 tensor(-1.5354)
|
| 45 |
+
1688-142285-0044 tensor(-2.4135)
|
| 46 |
+
1688-142285-0045 tensor(-9.2599)
|
| 47 |
+
1688-142285-0046 tensor(-5.7372)
|
| 48 |
+
1688-142285-0047 tensor(-0.4215)
|
| 49 |
+
1688-142285-0048 tensor(-13.2642)
|
| 50 |
+
1688-142285-0049 tensor(-3.6953)
|
| 51 |
+
1688-142285-0050 tensor(-5.9971)
|
| 52 |
+
1688-142285-0051 tensor(-8.5873)
|
| 53 |
+
1688-142285-0052 tensor(-6.8388)
|
| 54 |
+
1688-142285-0053 tensor(-11.8314)
|
| 55 |
+
1688-142285-0054 tensor(-4.1046)
|
| 56 |
+
1688-142285-0055 tensor(-6.6524)
|
| 57 |
+
1688-142285-0056 tensor(-3.7576)
|
| 58 |
+
1688-142285-0057 tensor(-9.4833)
|
| 59 |
+
1688-142285-0058 tensor(-2.3552)
|
| 60 |
+
1688-142285-0059 tensor(-4.2757)
|
| 61 |
+
1688-142285-0060 tensor(-8.3961)
|
| 62 |
+
1688-142285-0061 tensor(-3.1114)
|
| 63 |
+
1688-142285-0062 tensor(-0.5829)
|
| 64 |
+
1688-142285-0063 tensor(-4.7777)
|
| 65 |
+
1688-142285-0064 tensor(-4.3722)
|
| 66 |
+
1688-142285-0065 tensor(-3.9896)
|
| 67 |
+
1688-142285-0066 tensor(-5.7088)
|
| 68 |
+
1688-142285-0067 tensor(-2.9674)
|
| 69 |
+
1688-142285-0068 tensor(-4.5508)
|
| 70 |
+
1688-142285-0069 tensor(-7.5506)
|
| 71 |
+
1688-142285-0070 tensor(-3.6661)
|
| 72 |
+
1688-142285-0071 tensor(-4.3798)
|
| 73 |
+
1688-142285-0072 tensor(-9.8580)
|
| 74 |
+
1688-142285-0073 tensor(-16.1411)
|
| 75 |
+
1688-142285-0074 tensor(-5.8834)
|
| 76 |
+
1688-142285-0075 tensor(-3.4712)
|
| 77 |
+
1688-142285-0076 tensor(-1.0730)
|
| 78 |
+
1688-142285-0077 tensor(-3.6606)
|
| 79 |
+
1688-142285-0078 tensor(-2.8945)
|
| 80 |
+
1688-142285-0079 tensor(-1.6499)
|
| 81 |
+
1688-142285-0080 tensor(-4.0333)
|
| 82 |
+
1688-142285-0081 tensor(-7.9696)
|
| 83 |
+
1688-142285-0082 tensor(-6.6771)
|
| 84 |
+
1688-142285-0083 tensor(-4.4155)
|
| 85 |
+
1688-142285-0084 tensor(-10.8229)
|
| 86 |
+
1688-142285-0085 tensor(-3.4107)
|
| 87 |
+
1688-142285-0086 tensor(-6.8216)
|
| 88 |
+
1688-142285-0087 tensor(-3.9119)
|
| 89 |
+
1688-142285-0088 tensor(-2.2528)
|
| 90 |
+
1688-142285-0089 tensor(-6.3241)
|
| 91 |
+
1688-142285-0090 tensor(-9.9420)
|
| 92 |
+
1688-142285-0091 tensor(-9.0185)
|
| 93 |
+
1688-142285-0092 tensor(-4.2486)
|
| 94 |
+
1688-142285-0093 tensor(-14.1783)
|
| 95 |
+
1688-142285-0094 tensor(-10.7753)
|
| 96 |
+
1688-142285-0095 tensor(-8.8826)
|
| 97 |
+
1998-15444-0000 tensor(-22.8169)
|
| 98 |
+
1998-15444-0001 tensor(-5.6667)
|
| 99 |
+
1998-15444-0002 tensor(-20.9235)
|
| 100 |
+
1998-15444-0003 tensor(-14.0728)
|
| 101 |
+
1998-15444-0004 tensor(-14.0490)
|
| 102 |
+
1998-15444-0005 tensor(-14.8032)
|
| 103 |
+
1998-15444-0006 tensor(-20.5434)
|
| 104 |
+
1998-15444-0007 tensor(-7.0537)
|
| 105 |
+
1998-15444-0008 tensor(-6.3159)
|
| 106 |
+
1998-15444-0009 tensor(-22.0067)
|
| 107 |
+
1998-15444-0010 tensor(-13.5329)
|
| 108 |
+
1998-15444-0011 tensor(-28.0462)
|
| 109 |
+
1998-15444-0012 tensor(-11.3252)
|
| 110 |
+
1998-15444-0013 tensor(-10.1176)
|
| 111 |
+
1998-15444-0014 tensor(-11.9155)
|
| 112 |
+
1998-15444-0015 tensor(-19.4259)
|
| 113 |
+
1998-15444-0016 tensor(-17.8222)
|
| 114 |
+
1998-15444-0017 tensor(-23.0463)
|
| 115 |
+
1998-15444-0018 tensor(-28.4877)
|
| 116 |
+
1998-15444-0019 tensor(-32.1891)
|
| 117 |
+
1998-15444-0020 tensor(-22.8136)
|
| 118 |
+
1998-15444-0021 tensor(-20.5286)
|
| 119 |
+
1998-15444-0022 tensor(-26.3327)
|
| 120 |
+
1998-15444-0023 tensor(-11.0065)
|
| 121 |
+
1998-15444-0024 tensor(-16.0032)
|
| 122 |
+
1998-15444-0025 tensor(-49.4129)
|
| 123 |
+
1998-15444-0026 tensor(-41.2140)
|
| 124 |
+
1998-15444-0027 tensor(-21.6124)
|
| 125 |
+
1998-29454-0000 tensor(-3.2814)
|
| 126 |
+
1998-29454-0001 tensor(-12.0594)
|
| 127 |
+
1998-29454-0002 tensor(-13.1363)
|
| 128 |
+
1998-29454-0003 tensor(-6.7013)
|
| 129 |
+
1998-29454-0004 tensor(-14.5288)
|
| 130 |
+
1998-29454-0005 tensor(-4.5250)
|
| 131 |
+
1998-29454-0006 tensor(-1.6524)
|
| 132 |
+
1998-29454-0007 tensor(-12.7274)
|
| 133 |
+
1998-29454-0008 tensor(-2.4361)
|
| 134 |
+
1998-29454-0009 tensor(-3.5235)
|
| 135 |
+
1998-29454-0010 tensor(-2.6794)
|
| 136 |
+
1998-29454-0011 tensor(-10.4171)
|
| 137 |
+
1998-29454-0012 tensor(-9.7042)
|
| 138 |
+
1998-29454-0013 tensor(-1.7064)
|
| 139 |
+
1998-29454-0014 tensor(-4.0450)
|
| 140 |
+
1998-29454-0015 tensor(-9.9754)
|
| 141 |
+
1998-29454-0016 tensor(-4.4622)
|
| 142 |
+
1998-29454-0017 tensor(-5.0357)
|
| 143 |
+
1998-29454-0018 tensor(-5.4705)
|
| 144 |
+
1998-29454-0019 tensor(-7.2295)
|
| 145 |
+
1998-29454-0020 tensor(-3.9829)
|
| 146 |
+
1998-29454-0021 tensor(-11.7415)
|
| 147 |
+
1998-29454-0022 tensor(-6.6274)
|
| 148 |
+
1998-29454-0023 tensor(-12.8187)
|
| 149 |
+
1998-29454-0024 tensor(-13.6561)
|
| 150 |
+
1998-29454-0025 tensor(-12.8653)
|
| 151 |
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1998-29454-0026 tensor(-12.2488)
|
| 152 |
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1998-29454-0027 tensor(-8.1139)
|
| 153 |
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1998-29454-0028 tensor(-5.7396)
|
| 154 |
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1998-29454-0029 tensor(-2.3261)
|
| 155 |
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1998-29454-0030 tensor(-2.7718)
|
| 156 |
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1998-29454-0031 tensor(-3.6276)
|
| 157 |
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1998-29454-0032 tensor(-5.9862)
|
| 158 |
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1998-29454-0033 tensor(-5.7117)
|
| 159 |
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1998-29454-0034 tensor(-5.9807)
|
| 160 |
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1998-29454-0035 tensor(-2.2450)
|
| 161 |
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1998-29454-0036 tensor(-7.0185)
|
| 162 |
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1998-29454-0037 tensor(-8.0742)
|
| 163 |
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1998-29454-0038 tensor(-2.2158)
|
| 164 |
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1998-29454-0039 tensor(-12.7858)
|
| 165 |
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1998-29454-0040 tensor(-9.0064)
|
| 166 |
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1998-29454-0041 tensor(-6.7467)
|
| 167 |
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1998-29454-0042 tensor(-6.6970)
|
| 168 |
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1998-29454-0043 tensor(-6.6317)
|
| 169 |
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1998-29454-0044 tensor(-6.1169)
|
| 170 |
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1998-29454-0045 tensor(-9.5546)
|
| 171 |
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1998-29454-0046 tensor(-1.0247)
|
| 172 |
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1998-29455-0000 tensor(-19.1082)
|
| 173 |
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1998-29455-0001 tensor(-26.8129)
|
| 174 |
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1998-29455-0002 tensor(-8.2555)
|
| 175 |
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1998-29455-0003 tensor(-4.6480)
|
| 176 |
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1998-29455-0004 tensor(-7.7185)
|
| 177 |
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1998-29455-0005 tensor(-5.0257)
|
| 178 |
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1998-29455-0006 tensor(-14.7527)
|
| 179 |
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1998-29455-0007 tensor(-7.6744)
|
| 180 |
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1998-29455-0008 tensor(-6.5719)
|
| 181 |
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1998-29455-0009 tensor(-4.8360)
|
| 182 |
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1998-29455-0010 tensor(-14.5391)
|
| 183 |
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1998-29455-0011 tensor(-15.4486)
|
| 184 |
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1998-29455-0012 tensor(-7.7047)
|
| 185 |
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1998-29455-0013 tensor(-8.0420)
|
| 186 |
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1998-29455-0014 tensor(-7.8431)
|
| 187 |
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1998-29455-0015 tensor(-4.2963)
|
| 188 |
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1998-29455-0016 tensor(-7.9444)
|
| 189 |
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1998-29455-0017 tensor(-11.0447)
|
| 190 |
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1998-29455-0018 tensor(-5.1690)
|
| 191 |
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1998-29455-0019 tensor(-20.1844)
|
| 192 |
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1998-29455-0020 tensor(-7.4904)
|
| 193 |
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1998-29455-0021 tensor(-4.5461)
|
| 194 |
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1998-29455-0022 tensor(-2.2242)
|
| 195 |
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1998-29455-0023 tensor(-9.4947)
|
| 196 |
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1998-29455-0024 tensor(-11.2794)
|
| 197 |
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1998-29455-0025 tensor(-1.5442)
|
| 198 |
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1998-29455-0026 tensor(-18.0890)
|
| 199 |
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1998-29455-0027 tensor(-30.2775)
|
| 200 |
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1998-29455-0028 tensor(-4.5355)
|
| 201 |
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1998-29455-0029 tensor(-11.3041)
|
| 202 |
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1998-29455-0030 tensor(-11.5660)
|
| 203 |
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1998-29455-0031 tensor(-10.9548)
|
| 204 |
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1998-29455-0032 tensor(-12.2005)
|
| 205 |
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1998-29455-0033 tensor(-7.4704)
|
| 206 |
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1998-29455-0034 tensor(-0.5194)
|
| 207 |
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1998-29455-0035 tensor(-8.9807)
|
| 208 |
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1998-29455-0036 tensor(-11.6172)
|
| 209 |
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1998-29455-0037 tensor(-10.5927)
|
| 210 |
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1998-29455-0038 tensor(-19.9569)
|
| 211 |
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1998-29455-0039 tensor(-2.4928)
|
| 212 |
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2033-164914-0000 tensor(-6.3981)
|
| 213 |
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2033-164914-0001 tensor(-9.5469)
|
| 214 |
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2033-164914-0002 tensor(-12.0586)
|
| 215 |
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2033-164914-0003 tensor(-13.1192)
|
| 216 |
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2033-164914-0004 tensor(-2.7959)
|
| 217 |
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2033-164914-0005 tensor(-7.1069)
|
| 218 |
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2033-164914-0006 tensor(-16.2399)
|
| 219 |
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2033-164914-0007 tensor(-9.4431)
|
| 220 |
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2033-164914-0008 tensor(-24.1230)
|
| 221 |
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2033-164914-0009 tensor(-10.3699)
|
| 222 |
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2033-164914-0010 tensor(-11.0731)
|
| 223 |
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2033-164914-0011 tensor(-8.6406)
|
| 224 |
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2033-164914-0012 tensor(-6.6294)
|
| 225 |
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2033-164914-0013 tensor(-2.3012)
|
| 226 |
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2033-164914-0014 tensor(-14.6328)
|
| 227 |
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2033-164914-0015 tensor(-22.5982)
|
| 228 |
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2033-164914-0016 tensor(-17.9795)
|
| 229 |
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2033-164914-0017 tensor(-24.8616)
|
| 230 |
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2033-164914-0018 tensor(-16.2230)
|
| 231 |
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2033-164914-0019 tensor(-17.6095)
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| 232 |
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2033-164914-0020 tensor(-15.4567)
|
| 233 |
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2033-164914-0021 tensor(-23.1327)
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| 234 |
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2033-164914-0022 tensor(-19.5551)
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| 235 |
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2033-164915-0000 tensor(-0.7094)
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| 236 |
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2033-164915-0001 tensor(-5.4835)
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| 237 |
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2033-164915-0002 tensor(-18.1157)
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| 238 |
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2033-164915-0003 tensor(-17.2005)
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| 239 |
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2033-164915-0004 tensor(-185.2313)
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| 240 |
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2033-164915-0005 tensor(-4.2403)
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| 241 |
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2033-164915-0006 tensor(-46.8229)
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| 242 |
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2033-164915-0007 tensor(-24.4674)
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| 243 |
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2033-164915-0008 tensor(-17.2780)
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| 244 |
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2033-164915-0009 tensor(-13.9203)
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| 245 |
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2033-164915-0010 tensor(-9.5292)
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| 246 |
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2033-164915-0011 tensor(-16.1081)
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| 247 |
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2033-164915-0012 tensor(-8.2878)
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| 248 |
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2033-164915-0013 tensor(-44.0882)
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| 249 |
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2033-164915-0014 tensor(-6.7112)
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| 250 |
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2033-164915-0015 tensor(-24.9150)
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| 251 |
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2033-164915-0016 tensor(-18.4018)
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| 252 |
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2033-164915-0017 tensor(-46.9201)
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| 253 |
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2033-164916-0000 tensor(-12.1406)
|
| 254 |
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2033-164916-0001 tensor(-68.2632)
|
| 255 |
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2033-164916-0002 tensor(-22.7727)
|
| 256 |
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2033-164916-0003 tensor(-29.3947)
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| 257 |
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2033-164916-0004 tensor(-4.9652)
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| 258 |
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2033-164916-0005 tensor(-28.4623)
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| 259 |
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2033-164916-0006 tensor(-4.6573)
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| 260 |
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2033-164916-0007 tensor(-6.3689)
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| 261 |
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2033-164916-0008 tensor(-23.5731)
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| 262 |
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2033-164916-0009 tensor(-17.6545)
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| 263 |
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2033-164916-0010 tensor(-8.1702)
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| 264 |
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2414-128291-0000 tensor(-0.6000)
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| 265 |
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2414-128291-0001 tensor(-4.9184)
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| 266 |
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2414-128291-0002 tensor(-38.4121)
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| 267 |
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2414-128291-0003 tensor(-3.0694)
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| 268 |
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2414-128291-0004 tensor(-11.9536)
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| 269 |
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2414-128291-0005 tensor(-21.0552)
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| 270 |
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2414-128291-0006 tensor(-5.6547)
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| 271 |
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2414-128291-0007 tensor(-3.6655)
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| 272 |
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2414-128291-0008 tensor(-4.2203)
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| 273 |
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2414-128291-0009 tensor(-2.0100)
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| 274 |
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2414-128291-0010 tensor(-10.9523)
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| 275 |
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2414-128291-0011 tensor(-23.1381)
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| 276 |
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2414-128291-0012 tensor(-12.2583)
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| 277 |
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2414-128291-0013 tensor(-11.1976)
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| 278 |
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2414-128291-0014 tensor(-6.4002)
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| 279 |
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2414-128291-0015 tensor(-2.7026)
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| 280 |
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2414-128291-0016 tensor(-10.4836)
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| 281 |
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2414-128291-0017 tensor(-21.0408)
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| 282 |
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2414-128291-0018 tensor(-19.3380)
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| 283 |
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2414-128291-0019 tensor(-6.5630)
|
| 284 |
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2414-128291-0020 tensor(-2.8608)
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| 285 |
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2414-128291-0021 tensor(-34.6671)
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| 286 |
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2414-128291-0022 tensor(-4.0067)
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| 287 |
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2414-128291-0023 tensor(-5.9999)
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| 288 |
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2414-128291-0024 tensor(-6.0915)
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| 289 |
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2414-128291-0025 tensor(-17.6846)
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| 290 |
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2414-128291-0026 tensor(-7.3925)
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| 291 |
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2414-128292-0000 tensor(-7.6347)
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| 292 |
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2414-128292-0001 tensor(-3.0855)
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| 293 |
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2414-128292-0002 tensor(-2.2429)
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| 294 |
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2414-128292-0003 tensor(-14.8892)
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| 295 |
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2414-128292-0004 tensor(-7.6387)
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| 296 |
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2414-128292-0005 tensor(-12.5687)
|
| 297 |
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2414-128292-0006 tensor(-9.9472)
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| 298 |
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2414-128292-0007 tensor(-14.0508)
|
| 299 |
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2414-128292-0008 tensor(-10.5674)
|
| 300 |
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2414-128292-0009 tensor(-37.9421)
|
| 301 |
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2414-128292-0010 tensor(-15.8846)
|
| 302 |
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2414-128292-0011 tensor(-10.2660)
|
| 303 |
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2414-128292-0012 tensor(-6.1761)
|
| 304 |
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2414-128292-0013 tensor(-2.5272)
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| 305 |
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2414-128292-0014 tensor(-5.3813)
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| 306 |
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2414-128292-0015 tensor(-22.7321)
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| 307 |
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2414-128292-0016 tensor(-2.9593)
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| 308 |
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2414-128292-0017 tensor(-3.2595)
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| 309 |
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2414-128292-0018 tensor(-4.4631)
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| 310 |
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2414-128292-0019 tensor(-10.3623)
|
| 311 |
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2414-128292-0020 tensor(-6.9866)
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| 312 |
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2414-128292-0021 tensor(-11.9453)
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| 313 |
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2414-128292-0022 tensor(-10.5715)
|
| 314 |
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2414-128292-0023 tensor(-14.4410)
|
| 315 |
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2414-128292-0024 tensor(-1.1151)
|
| 316 |
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2414-128292-0025 tensor(-5.2842)
|
| 317 |
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2414-128292-0026 tensor(-16.9896)
|
| 318 |
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2414-128292-0027 tensor(-11.4135)
|
| 319 |
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2414-128292-0028 tensor(-23.5797)
|
| 320 |
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2414-128292-0029 tensor(-14.2469)
|
| 321 |
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2414-128292-0030 tensor(-9.4690)
|
| 322 |
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2414-128292-0031 tensor(-12.3456)
|
| 323 |
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2414-128292-0032 tensor(-10.5471)
|
| 324 |
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2414-159411-0000 tensor(-21.7953)
|
| 325 |
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2414-159411-0001 tensor(-11.8032)
|
| 326 |
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2414-159411-0002 tensor(-9.0203)
|
| 327 |
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2414-159411-0003 tensor(-13.5064)
|
| 328 |
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2414-159411-0004 tensor(-36.8285)
|
| 329 |
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2414-159411-0005 tensor(-25.9532)
|
| 330 |
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2414-159411-0006 tensor(-6.8781)
|
| 331 |
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2414-159411-0007 tensor(-23.4454)
|
| 332 |
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2414-159411-0008 tensor(-5.2149)
|
| 333 |
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2414-159411-0009 tensor(-10.1145)
|
| 334 |
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2414-159411-0010 tensor(-15.3812)
|
| 335 |
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2414-159411-0011 tensor(-15.9785)
|
| 336 |
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2414-159411-0012 tensor(-1.0630)
|
| 337 |
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2414-159411-0013 tensor(-9.9152)
|
| 338 |
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2414-159411-0014 tensor(-23.8457)
|
| 339 |
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2414-159411-0015 tensor(-11.9147)
|
| 340 |
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2414-159411-0016 tensor(-25.3309)
|
| 341 |
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2414-159411-0017 tensor(-19.4237)
|
| 342 |
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2414-159411-0018 tensor(-20.3392)
|
| 343 |
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2414-159411-0019 tensor(-23.6767)
|
| 344 |
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2414-159411-0020 tensor(-21.0494)
|
| 345 |
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2414-159411-0021 tensor(-5.0943)
|
| 346 |
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2414-159411-0022 tensor(-30.6160)
|
| 347 |
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2414-159411-0023 tensor(-3.1000)
|
| 348 |
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2414-159411-0024 tensor(-16.8160)
|
| 349 |
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2414-159411-0025 tensor(-5.4313)
|
| 350 |
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2414-159411-0026 tensor(-3.9360)
|
| 351 |
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2414-159411-0027 tensor(-7.1692)
|
| 352 |
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2414-159411-0028 tensor(-6.8220)
|
| 353 |
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2414-159411-0029 tensor(-16.6003)
|
| 354 |
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2414-159411-0030 tensor(-5.2285)
|
| 355 |
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2414-159411-0031 tensor(-7.0815)
|
| 356 |
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2414-159411-0032 tensor(-10.4776)
|
| 357 |
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2414-159411-0033 tensor(-21.4455)
|
| 358 |
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2414-159411-0034 tensor(-7.9024)
|
| 359 |
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2414-159411-0035 tensor(-8.7822)
|
| 360 |
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2414-165385-0000 tensor(-31.7601)
|
| 361 |
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2414-165385-0001 tensor(-46.7764)
|
| 362 |
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2609-156975-0000 tensor(-7.1092)
|
| 363 |
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2609-156975-0001 tensor(-11.9168)
|
| 364 |
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2609-156975-0002 tensor(-17.1354)
|
| 365 |
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2609-156975-0003 tensor(-1.9585)
|
| 366 |
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2609-156975-0004 tensor(-48.8473)
|
| 367 |
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2609-156975-0005 tensor(-12.5881)
|
| 368 |
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2609-156975-0006 tensor(-19.0275)
|
| 369 |
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2609-156975-0007 tensor(-37.3660)
|
| 370 |
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2609-156975-0008 tensor(-30.4128)
|
| 371 |
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2609-156975-0009 tensor(-13.2347)
|
| 372 |
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2609-156975-0010 tensor(-17.4915)
|
| 373 |
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2609-156975-0011 tensor(-23.5721)
|
| 374 |
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2609-156975-0012 tensor(-17.2990)
|
| 375 |
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2609-156975-0013 tensor(-16.0363)
|
| 376 |
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2609-156975-0014 tensor(-3.5706)
|
| 377 |
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2609-156975-0015 tensor(-17.9600)
|
| 378 |
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2609-156975-0016 tensor(-13.9265)
|
| 379 |
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2609-156975-0017 tensor(-17.2398)
|
| 380 |
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2609-156975-0018 tensor(-6.0370)
|
| 381 |
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2609-156975-0019 tensor(-12.7523)
|
| 382 |
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2609-156975-0020 tensor(-7.1223)
|
| 383 |
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2609-156975-0021 tensor(-19.0809)
|
| 384 |
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2609-156975-0022 tensor(-14.4746)
|
| 385 |
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2609-156975-0023 tensor(-13.2014)
|
| 386 |
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2609-156975-0024 tensor(-3.1377)
|
| 387 |
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2609-156975-0025 tensor(-14.7981)
|
| 388 |
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2609-156975-0026 tensor(-12.9487)
|
| 389 |
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2609-156975-0027 tensor(-15.5467)
|
| 390 |
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2609-156975-0028 tensor(-15.7735)
|
| 391 |
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2609-156975-0029 tensor(-17.8618)
|
| 392 |
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2609-156975-0030 tensor(-47.4915)
|
| 393 |
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2609-156975-0031 tensor(-26.1325)
|
| 394 |
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2609-156975-0032 tensor(-26.2136)
|
| 395 |
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2609-156975-0033 tensor(-20.4593)
|
| 396 |
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2609-156975-0034 tensor(-11.0734)
|
| 397 |
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2609-156975-0035 tensor(-8.2902)
|
| 398 |
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2609-156975-0036 tensor(-25.9673)
|
| 399 |
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2609-156975-0037 tensor(-20.6560)
|
| 400 |
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2609-156975-0038 tensor(-28.0232)
|
| 401 |
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2609-157645-0000 tensor(-8.8379)
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| 402 |
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2609-157645-0001 tensor(-17.9776)
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| 403 |
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2609-157645-0002 tensor(-14.6310)
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| 404 |
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2609-157645-0003 tensor(-14.1973)
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| 405 |
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2609-157645-0004 tensor(-13.1475)
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| 406 |
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2609-157645-0005 tensor(-43.5885)
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| 407 |
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2609-157645-0006 tensor(-19.4774)
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| 408 |
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2609-157645-0007 tensor(-23.2218)
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| 409 |
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2609-157645-0008 tensor(-5.9893)
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| 410 |
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2609-157645-0009 tensor(-4.2453)
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| 411 |
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2609-157645-0010 tensor(-7.4001)
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| 412 |
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2609-157645-0011 tensor(-15.1199)
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| 413 |
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2609-157645-0012 tensor(-12.3615)
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| 414 |
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2609-157645-0013 tensor(-15.7838)
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| 415 |
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2609-157645-0014 tensor(-13.9423)
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| 416 |
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2609-169640-0000 tensor(-34.9344)
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| 417 |
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2609-169640-0001 tensor(-27.5764)
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| 418 |
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2609-169640-0002 tensor(-11.7494)
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| 419 |
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2609-169640-0003 tensor(-18.3562)
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| 420 |
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2609-169640-0004 tensor(-16.7207)
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| 421 |
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2609-169640-0005 tensor(-14.0091)
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| 422 |
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2609-169640-0006 tensor(-5.9468)
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| 423 |
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2609-169640-0007 tensor(-7.3175)
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| 424 |
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2609-169640-0008 tensor(-11.7299)
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| 425 |
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2609-169640-0009 tensor(-8.5272)
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| 426 |
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2609-169640-0010 tensor(-15.7964)
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| 427 |
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2609-169640-0011 tensor(-16.6247)
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| 428 |
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2609-169640-0012 tensor(-8.3817)
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| 429 |
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2609-169640-0013 tensor(-7.5586)
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| 430 |
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2609-169640-0014 tensor(-14.2532)
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| 431 |
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2609-169640-0015 tensor(-7.9132)
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| 432 |
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2609-169640-0016 tensor(-7.5838)
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| 433 |
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2609-169640-0017 tensor(-6.4508)
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| 434 |
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2609-169640-0018 tensor(-8.6067)
|
| 435 |
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2609-169640-0019 tensor(-19.7189)
|
| 436 |
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2609-169640-0020 tensor(-6.3623)
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| 437 |
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2609-169640-0021 tensor(-33.4075)
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| 438 |
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2609-169640-0022 tensor(-7.5199)
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| 439 |
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2609-169640-0023 tensor(-13.4828)
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| 440 |
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2609-169640-0024 tensor(-26.2552)
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| 441 |
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3005-163389-0000 tensor(-15.7845)
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| 442 |
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3005-163389-0001 tensor(-5.6089)
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| 443 |
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3005-163389-0002 tensor(-4.7239)
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| 444 |
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3005-163389-0003 tensor(-15.6996)
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| 445 |
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3005-163389-0004 tensor(-2.5877)
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| 446 |
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3005-163389-0005 tensor(-7.6829)
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| 447 |
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3005-163389-0006 tensor(-6.7783)
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| 448 |
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3005-163389-0007 tensor(-0.4445)
|
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| 1023 |
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| 1024 |
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3764-168670-0048 tensor(-2.7427)
|
| 1025 |
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3764-168670-0049 tensor(-11.5097)
|
| 1026 |
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3764-168670-0050 tensor(-4.8047)
|
| 1027 |
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3764-168670-0051 tensor(-9.2754)
|
| 1028 |
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3764-168670-0052 tensor(-14.2987)
|
| 1029 |
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3764-168670-0053 tensor(-1.3816)
|
| 1030 |
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3764-168670-0054 tensor(-19.8635)
|
| 1031 |
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3764-168670-0055 tensor(-14.5408)
|
| 1032 |
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3764-168670-0056 tensor(-9.8848)
|
| 1033 |
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3764-168670-0057 tensor(-11.1540)
|
| 1034 |
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3764-168671-0000 tensor(-28.2448)
|
| 1035 |
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3764-168671-0001 tensor(-9.6219)
|
| 1036 |
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3764-168671-0002 tensor(-8.9158)
|
| 1037 |
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3764-168671-0003 tensor(-7.7522)
|
| 1038 |
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3764-168671-0004 tensor(-8.4872)
|
| 1039 |
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3764-168671-0005 tensor(-14.8439)
|
| 1040 |
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3764-168671-0006 tensor(-8.4713)
|
| 1041 |
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3764-168671-0007 tensor(-18.1270)
|
| 1042 |
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3764-168671-0008 tensor(-17.1624)
|
| 1043 |
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3764-168671-0009 tensor(-71.7642)
|
| 1044 |
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3764-168671-0010 tensor(-3.8389)
|
| 1045 |
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3764-168671-0011 tensor(-8.6325)
|
| 1046 |
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3764-168671-0012 tensor(-10.0655)
|
| 1047 |
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3764-168671-0013 tensor(-8.0305)
|
| 1048 |
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3764-168671-0014 tensor(-1.4811)
|
| 1049 |
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3764-168671-0015 tensor(-16.3281)
|
| 1050 |
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3764-168671-0016 tensor(-8.2366)
|
| 1051 |
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3764-168671-0017 tensor(-1.4907)
|
| 1052 |
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3764-168671-0018 tensor(-2.2723)
|
| 1053 |
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3764-168671-0019 tensor(-6.5018)
|
| 1054 |
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3764-168671-0020 tensor(-5.5756)
|
| 1055 |
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3764-168671-0021 tensor(-10.7352)
|
| 1056 |
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3764-168671-0022 tensor(-5.4200)
|
| 1057 |
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3764-168671-0023 tensor(-4.7184)
|
| 1058 |
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3764-168671-0024 tensor(-0.3267)
|
| 1059 |
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3764-168671-0025 tensor(-10.9091)
|
| 1060 |
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3764-168671-0026 tensor(-5.4186)
|
| 1061 |
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3764-168671-0027 tensor(-8.1951)
|
| 1062 |
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3764-168671-0028 tensor(-3.4837)
|
| 1063 |
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3764-168671-0029 tensor(-9.3953)
|
| 1064 |
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3764-168671-0030 tensor(-17.1456)
|
| 1065 |
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3764-168671-0031 tensor(-5.6864)
|
| 1066 |
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3764-168671-0032 tensor(-4.5642)
|
| 1067 |
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3764-168671-0033 tensor(-0.2196)
|
| 1068 |
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3764-168671-0034 tensor(-6.0408)
|
| 1069 |
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3764-168671-0035 tensor(-5.0357)
|
| 1070 |
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3764-168671-0036 tensor(-17.8611)
|
| 1071 |
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3764-168671-0037 tensor(-17.9182)
|
| 1072 |
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3764-168671-0038 tensor(-8.4600)
|
| 1073 |
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3764-168671-0039 tensor(-4.6199)
|
| 1074 |
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3764-168671-0040 tensor(-17.4163)
|
| 1075 |
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3764-168671-0041 tensor(-8.4607)
|
| 1076 |
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3764-168671-0042 tensor(-5.4896)
|
| 1077 |
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3764-168671-0043 tensor(-5.8223)
|
| 1078 |
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3764-168671-0044 tensor(-7.7829)
|
| 1079 |
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3764-168671-0045 tensor(-6.9439)
|
| 1080 |
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3764-168671-0046 tensor(-6.6159)
|
| 1081 |
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3764-168671-0047 tensor(-8.3179)
|
| 1082 |
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3764-168671-0048 tensor(-14.9137)
|
| 1083 |
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3764-168671-0049 tensor(-4.8285)
|
| 1084 |
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3764-168671-0050 tensor(-11.5293)
|
| 1085 |
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3764-168671-0051 tensor(-3.7885)
|
| 1086 |
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3764-168671-0052 tensor(-10.6948)
|
| 1087 |
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3764-168671-0053 tensor(-8.5205)
|
| 1088 |
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3764-168671-0054 tensor(-1.2260)
|
| 1089 |
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3997-180294-0000 tensor(-3.2332)
|
| 1090 |
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3997-180294-0001 tensor(-0.7704)
|
| 1091 |
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3997-180294-0002 tensor(-6.3438)
|
| 1092 |
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3997-180294-0003 tensor(-5.8918)
|
| 1093 |
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3997-180294-0004 tensor(-2.0551)
|
| 1094 |
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3997-180294-0005 tensor(-1.8180)
|
| 1095 |
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3997-180294-0006 tensor(-9.3874)
|
| 1096 |
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3997-180294-0007 tensor(-31.5071)
|
| 1097 |
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3997-180294-0008 tensor(-18.1103)
|
| 1098 |
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3997-180294-0009 tensor(-14.8837)
|
| 1099 |
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3997-180294-0010 tensor(-9.4534)
|
| 1100 |
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3997-180294-0011 tensor(-1.6478)
|
| 1101 |
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3997-180294-0012 tensor(-15.9786)
|
| 1102 |
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3997-180294-0013 tensor(-4.0836)
|
| 1103 |
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3997-180294-0014 tensor(-7.7868)
|
| 1104 |
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3997-180294-0015 tensor(-4.5620)
|
| 1105 |
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3997-180294-0016 tensor(-27.7229)
|
| 1106 |
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3997-180294-0017 tensor(-6.5278)
|
| 1107 |
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3997-180294-0018 tensor(-8.4602)
|
| 1108 |
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3997-180294-0019 tensor(-3.8717)
|
| 1109 |
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3997-180294-0020 tensor(-0.1810)
|
| 1110 |
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3997-180294-0021 tensor(-3.4314)
|
| 1111 |
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3997-180294-0022 tensor(-11.4352)
|
| 1112 |
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3997-180294-0023 tensor(-4.4541)
|
| 1113 |
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3997-180294-0024 tensor(-1.4932)
|
| 1114 |
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3997-180294-0025 tensor(-5.4022)
|
| 1115 |
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3997-180294-0026 tensor(-8.4786)
|
| 1116 |
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3997-180294-0027 tensor(-9.2544)
|
| 1117 |
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3997-180294-0028 tensor(-4.2980)
|
| 1118 |
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3997-180294-0029 tensor(-8.4654)
|
| 1119 |
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3997-180294-0030 tensor(-2.4090)
|
| 1120 |
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3997-180294-0031 tensor(-3.0130)
|
| 1121 |
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3997-180294-0032 tensor(-1.5176)
|
| 1122 |
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3997-180294-0033 tensor(-13.2570)
|
| 1123 |
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3997-180297-0000 tensor(-0.7178)
|
| 1124 |
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3997-180297-0001 tensor(-1.4362)
|
| 1125 |
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3997-180297-0002 tensor(-6.6085)
|
| 1126 |
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3997-180297-0003 tensor(-5.7812)
|
| 1127 |
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3997-180297-0004 tensor(-4.2406)
|
| 1128 |
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3997-180297-0005 tensor(-13.5990)
|
| 1129 |
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3997-180297-0006 tensor(-3.9404)
|
| 1130 |
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3997-180297-0007 tensor(-1.3895)
|
| 1131 |
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3997-180297-0008 tensor(-7.7545)
|
| 1132 |
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3997-180297-0009 tensor(-3.4481)
|
| 1133 |
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3997-180297-0010 tensor(-4.5968)
|
| 1134 |
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3997-180297-0011 tensor(-3.9128)
|
| 1135 |
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3997-180297-0012 tensor(-2.4246)
|
| 1136 |
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3997-180297-0013 tensor(-27.8344)
|
| 1137 |
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3997-180297-0014 tensor(-6.2225)
|
| 1138 |
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3997-180297-0015 tensor(-5.2143)
|
| 1139 |
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3997-180297-0016 tensor(-1.0865)
|
| 1140 |
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3997-180297-0017 tensor(-8.5132)
|
| 1141 |
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3997-180297-0018 tensor(-3.1964)
|
| 1142 |
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3997-180297-0019 tensor(-19.6797)
|
| 1143 |
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3997-180297-0020 tensor(-7.7904)
|
| 1144 |
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3997-180297-0021 tensor(-5.8413)
|
| 1145 |
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3997-180297-0022 tensor(-2.4958)
|
| 1146 |
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3997-180297-0023 tensor(-16.2000)
|
| 1147 |
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3997-180297-0024 tensor(-5.5422)
|
| 1148 |
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3997-180297-0025 tensor(-2.7852)
|
| 1149 |
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3997-180297-0026 tensor(-2.0574)
|
| 1150 |
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3997-180297-0027 tensor(-3.7799)
|
| 1151 |
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3997-180297-0028 tensor(-7.6899)
|
| 1152 |
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3997-180297-0029 tensor(-2.1493)
|
| 1153 |
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3997-180297-0030 tensor(-3.4766)
|
| 1154 |
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3997-180297-0031 tensor(-4.6755)
|
| 1155 |
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3997-182399-0000 tensor(-7.1734)
|
| 1156 |
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3997-182399-0001 tensor(-1.0867)
|
| 1157 |
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3997-182399-0002 tensor(-10.2235)
|
| 1158 |
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3997-182399-0003 tensor(-1.1509)
|
| 1159 |
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3997-182399-0004 tensor(-11.7502)
|
| 1160 |
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3997-182399-0005 tensor(-14.0597)
|
| 1161 |
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3997-182399-0006 tensor(-21.5626)
|
| 1162 |
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3997-182399-0007 tensor(-15.2955)
|
| 1163 |
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3997-182399-0008 tensor(-13.0372)
|
| 1164 |
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3997-182399-0009 tensor(-0.9456)
|
| 1165 |
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3997-182399-0010 tensor(-14.5382)
|
| 1166 |
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3997-182399-0011 tensor(-8.9655)
|
| 1167 |
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3997-182399-0012 tensor(-4.9204)
|
| 1168 |
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3997-182399-0013 tensor(-6.4406)
|
| 1169 |
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3997-182399-0014 tensor(-1.6874)
|
| 1170 |
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3997-182399-0015 tensor(-4.9875)
|
| 1171 |
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3997-182399-0016 tensor(-7.1945)
|
| 1172 |
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3997-182399-0017 tensor(-9.6479)
|
| 1173 |
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3997-182399-0018 tensor(-11.9474)
|
| 1174 |
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3997-182399-0019 tensor(-4.9336)
|
| 1175 |
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3997-182399-0020 tensor(-1.8918)
|
| 1176 |
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4198-12259-0000 tensor(-3.6874)
|
| 1177 |
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4198-12259-0001 tensor(-11.9635)
|
| 1178 |
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4198-12259-0002 tensor(-3.9103)
|
| 1179 |
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4198-12259-0003 tensor(-6.3070)
|
| 1180 |
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4198-12259-0004 tensor(-9.8849)
|
| 1181 |
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4198-12259-0005 tensor(-4.2858)
|
| 1182 |
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4198-12259-0006 tensor(-4.6186)
|
| 1183 |
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4198-12259-0007 tensor(-2.6354)
|
| 1184 |
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4198-12259-0008 tensor(-21.3949)
|
| 1185 |
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4198-12259-0009 tensor(-1.7808)
|
| 1186 |
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4198-12259-0010 tensor(-5.0844)
|
| 1187 |
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4198-12259-0011 tensor(-2.9115)
|
| 1188 |
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4198-12259-0012 tensor(-0.9627)
|
| 1189 |
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4198-12259-0013 tensor(-9.4143)
|
| 1190 |
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4198-12259-0014 tensor(-2.2201)
|
| 1191 |
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4198-12259-0015 tensor(-1.6544)
|
| 1192 |
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4198-12259-0016 tensor(-5.1148)
|
| 1193 |
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4198-12259-0017 tensor(-7.0509)
|
| 1194 |
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4198-12259-0018 tensor(-6.4171)
|
| 1195 |
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4198-12259-0019 tensor(-8.7813)
|
| 1196 |
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4198-12259-0020 tensor(-7.0541)
|
| 1197 |
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4198-12259-0021 tensor(-4.8053)
|
| 1198 |
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4198-12259-0022 tensor(-10.2150)
|
| 1199 |
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4198-12259-0023 tensor(-13.7813)
|
| 1200 |
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4198-12259-0024 tensor(-2.2796)
|
| 1201 |
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4198-12259-0025 tensor(-7.9692)
|
| 1202 |
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4198-12259-0026 tensor(-4.0632)
|
| 1203 |
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4198-12259-0027 tensor(-20.1681)
|
| 1204 |
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4198-12259-0028 tensor(-5.3458)
|
| 1205 |
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4198-12259-0029 tensor(-9.5678)
|
| 1206 |
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4198-12259-0030 tensor(-3.5417)
|
| 1207 |
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4198-12259-0031 tensor(-3.2309)
|
| 1208 |
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4198-12259-0032 tensor(-14.9799)
|
| 1209 |
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4198-12259-0033 tensor(-7.6264)
|
| 1210 |
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4198-12259-0034 tensor(-10.0137)
|
| 1211 |
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4198-12259-0035 tensor(-6.1361)
|
| 1212 |
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4198-12259-0036 tensor(-2.9317)
|
| 1213 |
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4198-12259-0037 tensor(-5.9836)
|
| 1214 |
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4198-12259-0038 tensor(-10.3254)
|
| 1215 |
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4198-12259-0039 tensor(-3.4014)
|
| 1216 |
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4198-12259-0040 tensor(-6.2919)
|
| 1217 |
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4198-12259-0041 tensor(-1.9834)
|
| 1218 |
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4198-12259-0042 tensor(-5.3071)
|
| 1219 |
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4198-12259-0043 tensor(-5.7315)
|
| 1220 |
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4198-12281-0000 tensor(-6.4318)
|
| 1221 |
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4198-12281-0001 tensor(-3.7461)
|
| 1222 |
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4198-12281-0002 tensor(-14.1924)
|
| 1223 |
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4198-12281-0003 tensor(-9.2899)
|
| 1224 |
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4198-12281-0004 tensor(-3.6147)
|
| 1225 |
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4198-12281-0005 tensor(-4.8002)
|
| 1226 |
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4198-12281-0006 tensor(-5.4842)
|
| 1227 |
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4198-12281-0007 tensor(-13.6210)
|
| 1228 |
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4198-12281-0008 tensor(-23.5263)
|
| 1229 |
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4198-12281-0009 tensor(-26.2738)
|
| 1230 |
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4198-12281-0010 tensor(-30.9086)
|
| 1231 |
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4198-12281-0011 tensor(-2.9576)
|
| 1232 |
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4198-12281-0012 tensor(-16.5492)
|
| 1233 |
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4198-12281-0013 tensor(-3.7734)
|
| 1234 |
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4198-12281-0014 tensor(-2.1333)
|
| 1235 |
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4198-12281-0015 tensor(-11.6433)
|
| 1236 |
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4198-61336-0000 tensor(-8.2049)
|
| 1237 |
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4198-61336-0001 tensor(-1.8849)
|
| 1238 |
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4198-61336-0002 tensor(-8.7286)
|
| 1239 |
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4198-61336-0003 tensor(-22.5567)
|
| 1240 |
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4198-61336-0004 tensor(-8.3440)
|
| 1241 |
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4198-61336-0005 tensor(-27.3188)
|
| 1242 |
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4198-61336-0006 tensor(-12.1584)
|
| 1243 |
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4198-61336-0007 tensor(-19.4668)
|
| 1244 |
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4198-61336-0008 tensor(-8.2873)
|
| 1245 |
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4198-61336-0009 tensor(-3.2602)
|
| 1246 |
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4198-61336-0010 tensor(-9.0239)
|
| 1247 |
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4198-61336-0011 tensor(-7.4236)
|
| 1248 |
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4198-61336-0012 tensor(-7.6790)
|
| 1249 |
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4198-61336-0013 tensor(-15.9541)
|
| 1250 |
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4198-61336-0014 tensor(-6.0966)
|
| 1251 |
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4198-61336-0015 tensor(-19.0387)
|
| 1252 |
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4198-61336-0016 tensor(-12.6360)
|
| 1253 |
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4198-61336-0017 tensor(-10.2779)
|
| 1254 |
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4198-61336-0018 tensor(-18.8144)
|
| 1255 |
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4198-61336-0019 tensor(-10.8870)
|
| 1256 |
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4198-61336-0020 tensor(-7.2641)
|
| 1257 |
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4198-61336-0021 tensor(-5.3198)
|
| 1258 |
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4198-61336-0022 tensor(-5.4576)
|
| 1259 |
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4198-61336-0023 tensor(-8.6995)
|
| 1260 |
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4198-61336-0024 tensor(-10.8386)
|
| 1261 |
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4198-61336-0025 tensor(-3.4335)
|
| 1262 |
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4198-61336-0026 tensor(-0.7729)
|
| 1263 |
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4198-61336-0027 tensor(-3.0066)
|
| 1264 |
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4198-61336-0028 tensor(-8.4384)
|
| 1265 |
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4198-61336-0029 tensor(-3.0144)
|
| 1266 |
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4198-61336-0030 tensor(-13.4088)
|
| 1267 |
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4294-14317-0000 tensor(-9.9726)
|
| 1268 |
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4294-14317-0001 tensor(-11.9539)
|
| 1269 |
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4294-14317-0002 tensor(-6.3938)
|
| 1270 |
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4294-14317-0003 tensor(-2.9349)
|
| 1271 |
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4294-14317-0004 tensor(-14.5632)
|
| 1272 |
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4294-14317-0005 tensor(-5.8082)
|
| 1273 |
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4294-14317-0006 tensor(-8.6112)
|
| 1274 |
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4294-14317-0007 tensor(-8.5672)
|
| 1275 |
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4294-14317-0008 tensor(-8.5785)
|
| 1276 |
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4294-14317-0009 tensor(-20.3948)
|
| 1277 |
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4294-14317-0010 tensor(-5.7107)
|
| 1278 |
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4294-14317-0011 tensor(-6.1596)
|
| 1279 |
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4294-14317-0012 tensor(-16.9425)
|
| 1280 |
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4294-14317-0013 tensor(-3.7555)
|
| 1281 |
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4294-14317-0014 tensor(-307.8522)
|
| 1282 |
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4294-14317-0015 tensor(-9.0876)
|
| 1283 |
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4294-14317-0016 tensor(-11.5485)
|
| 1284 |
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4294-14317-0017 tensor(-12.1451)
|
| 1285 |
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4294-14317-0018 tensor(-2.2785)
|
| 1286 |
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4294-32859-0000 tensor(-5.8048)
|
| 1287 |
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4294-32859-0001 tensor(-9.8330)
|
| 1288 |
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4294-32859-0002 tensor(-6.7813)
|
| 1289 |
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4294-32859-0003 tensor(-0.6738)
|
| 1290 |
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4294-32859-0004 tensor(-7.1988)
|
| 1291 |
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4294-32859-0005 tensor(-5.7613)
|
| 1292 |
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4294-35475-0000 tensor(-3.5978)
|
| 1293 |
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4294-35475-0001 tensor(-10.5750)
|
| 1294 |
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4294-35475-0002 tensor(-2.8445)
|
| 1295 |
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4294-35475-0003 tensor(-8.1097)
|
| 1296 |
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4294-35475-0004 tensor(-5.1168)
|
| 1297 |
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4294-35475-0005 tensor(-14.3666)
|
| 1298 |
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4294-35475-0006 tensor(-3.1153)
|
| 1299 |
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4294-35475-0007 tensor(-6.4707)
|
| 1300 |
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4294-35475-0008 tensor(-5.0052)
|
| 1301 |
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4294-35475-0009 tensor(-3.5297)
|
| 1302 |
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4294-35475-0010 tensor(-12.2768)
|
| 1303 |
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4294-35475-0011 tensor(-12.7720)
|
| 1304 |
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4294-35475-0012 tensor(-1.6332)
|
| 1305 |
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4294-35475-0013 tensor(-4.7846)
|
| 1306 |
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4294-35475-0014 tensor(-11.5467)
|
| 1307 |
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4294-35475-0015 tensor(-2.7895)
|
| 1308 |
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4294-35475-0016 tensor(-5.4305)
|
| 1309 |
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4294-35475-0017 tensor(-6.9978)
|
| 1310 |
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4294-35475-0018 tensor(-4.3863)
|
| 1311 |
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4294-35475-0019 tensor(-15.1694)
|
| 1312 |
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4294-35475-0020 tensor(-0.8746)
|
| 1313 |
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4294-35475-0021 tensor(-9.7122)
|
| 1314 |
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4294-35475-0022 tensor(-31.9320)
|
| 1315 |
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4294-35475-0023 tensor(-5.9757)
|
| 1316 |
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4294-35475-0024 tensor(-11.2376)
|
| 1317 |
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4294-35475-0025 tensor(-3.6883)
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| 1318 |
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4294-35475-0026 tensor(-6.6674)
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| 1319 |
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4294-9934-0000 tensor(-10.5870)
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| 1320 |
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4294-9934-0001 tensor(-4.0738)
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| 1321 |
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4294-9934-0002 tensor(-1.6858)
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| 1322 |
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4294-9934-0003 tensor(-4.2146)
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| 1323 |
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4294-9934-0004 tensor(-1.0434)
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| 1324 |
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4294-9934-0005 tensor(-1.3374)
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| 1325 |
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4294-9934-0006 tensor(-3.3156)
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| 1326 |
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4294-9934-0007 tensor(-5.3991)
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| 1327 |
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4294-9934-0008 tensor(-1.2935)
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| 1328 |
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4294-9934-0009 tensor(-2.2531)
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| 1329 |
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4294-9934-0010 tensor(-1.6394)
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| 1330 |
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4294-9934-0011 tensor(-2.0329)
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| 1332 |
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4294-9934-0013 tensor(-0.5302)
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4294-9934-0014 tensor(-0.4351)
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| 1334 |
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4294-9934-0015 tensor(-3.3540)
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| 1335 |
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4294-9934-0016 tensor(-0.6495)
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| 1336 |
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4294-9934-0017 tensor(-0.8830)
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| 1337 |
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4294-9934-0018 tensor(-1.2805)
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| 1338 |
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4294-9934-0019 tensor(-2.2709)
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| 1339 |
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4294-9934-0020 tensor(-4.3179)
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| 1340 |
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4294-9934-0021 tensor(-2.2601)
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| 1341 |
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4294-9934-0022 tensor(-2.7170)
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| 1342 |
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4294-9934-0023 tensor(-2.3981)
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| 1343 |
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4294-9934-0024 tensor(-1.0823)
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| 1344 |
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4294-9934-0025 tensor(-0.6640)
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| 1345 |
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4294-9934-0026 tensor(-4.7071)
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| 1346 |
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4294-9934-0027 tensor(-9.4195)
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| 1347 |
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4294-9934-0028 tensor(-10.2772)
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| 1348 |
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4294-9934-0029 tensor(-1.3525)
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| 1349 |
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4350-10919-0000 tensor(-3.6783)
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| 1350 |
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4350-10919-0001 tensor(-7.4693)
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4350-10919-0002 tensor(-7.2943)
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4350-10919-0003 tensor(-6.8410)
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4350-10919-0004 tensor(-2.5498)
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4350-10919-0005 tensor(-1.7248)
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4350-10919-0006 tensor(-1.6215)
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4350-10919-0007 tensor(-12.3083)
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4350-10919-0008 tensor(-16.3221)
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4350-10919-0009 tensor(-11.9266)
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4350-10919-0010 tensor(-13.6152)
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| 1360 |
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4350-10919-0011 tensor(-0.6070)
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4350-10919-0012 tensor(-3.0122)
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4350-10919-0013 tensor(-6.1156)
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4350-10919-0014 tensor(-7.3966)
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4350-10919-0015 tensor(-1.0916)
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4350-10919-0016 tensor(-8.3993)
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| 1366 |
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4350-10919-0017 tensor(-1.3132)
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| 1367 |
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4350-10919-0018 tensor(-8.0373)
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| 1368 |
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4350-10919-0019 tensor(-3.0161)
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4350-10919-0020 tensor(-8.4781)
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4350-10919-0021 tensor(-3.3503)
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4350-10919-0022 tensor(-2.8000)
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4350-10919-0023 tensor(-2.2100)
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4350-10919-0024 tensor(-0.8385)
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4350-10919-0025 tensor(-0.7846)
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4350-10919-0026 tensor(-3.6411)
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4350-10919-0027 tensor(-3.4291)
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4350-10919-0028 tensor(-8.3769)
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4350-10919-0029 tensor(-6.5210)
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4350-10919-0030 tensor(-10.2251)
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| 1380 |
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4350-10919-0031 tensor(-9.7794)
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4350-10919-0032 tensor(-3.5315)
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4350-10919-0033 tensor(-5.5777)
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4350-9170-0000 tensor(-11.7045)
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4350-9170-0001 tensor(-3.6437)
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4350-9170-0002 tensor(-7.0883)
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4350-9170-0003 tensor(-6.2384)
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4350-9170-0004 tensor(-5.0675)
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4350-9170-0005 tensor(-4.9327)
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4350-9170-0006 tensor(-14.1110)
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4350-9170-0007 tensor(-8.8899)
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| 1391 |
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4350-9170-0008 tensor(-2.5744)
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4350-9170-0009 tensor(-8.8543)
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4350-9170-0010 tensor(-0.4779)
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4350-9170-0011 tensor(-0.9112)
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4350-9170-0012 tensor(-5.7096)
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4350-9170-0013 tensor(-13.1658)
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4350-9170-0014 tensor(-7.0716)
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| 1398 |
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4350-9170-0015 tensor(-4.2025)
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| 1399 |
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4350-9170-0016 tensor(-10.8052)
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| 1400 |
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4350-9170-0017 tensor(-2.7783)
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4350-9170-0018 tensor(-14.7622)
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4350-9170-0019 tensor(-11.8060)
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4350-9170-0021 tensor(-7.2290)
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4350-9170-0022 tensor(-1.0565)
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4350-9170-0023 tensor(-13.0488)
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4350-9170-0024 tensor(-27.2489)
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| 1408 |
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4350-9170-0025 tensor(-18.3070)
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| 1409 |
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4350-9170-0026 tensor(-14.6458)
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| 1410 |
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4350-9170-0027 tensor(-2.5857)
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| 1411 |
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4350-9170-0028 tensor(-19.5086)
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| 1412 |
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4350-9170-0029 tensor(-8.8902)
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| 1413 |
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4350-9170-0030 tensor(-12.7052)
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| 1414 |
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4350-9170-0031 tensor(-6.3516)
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| 1415 |
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4350-9170-0032 tensor(-12.7839)
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| 1416 |
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4350-9170-0033 tensor(-6.8098)
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| 1417 |
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4350-9170-0034 tensor(-7.2856)
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| 1418 |
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4350-9170-0035 tensor(-12.5061)
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| 1419 |
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4350-9170-0036 tensor(-7.3533)
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| 1420 |
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4350-9170-0037 tensor(-10.5456)
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| 1421 |
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4350-9170-0038 tensor(-9.0959)
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| 1422 |
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4350-9170-0039 tensor(-9.1369)
|
| 1423 |
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4350-9170-0040 tensor(-6.5138)
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| 1424 |
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4350-9170-0041 tensor(-9.5775)
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| 1425 |
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4350-9170-0042 tensor(-6.6130)
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| 1426 |
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4350-9170-0043 tensor(-10.4068)
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| 1427 |
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4350-9170-0044 tensor(-2.3620)
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| 1428 |
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4350-9170-0045 tensor(-7.1665)
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| 1429 |
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4350-9170-0046 tensor(-3.2900)
|
| 1430 |
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4350-9170-0047 tensor(-11.6007)
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| 1431 |
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4350-9170-0048 tensor(-12.7925)
|
| 1432 |
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4350-9170-0049 tensor(-5.4629)
|
| 1433 |
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4350-9170-0050 tensor(-2.8562)
|
| 1434 |
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4350-9170-0051 tensor(-2.5025)
|
| 1435 |
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4350-9170-0052 tensor(-18.2448)
|
| 1436 |
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4350-9170-0053 tensor(-4.4465)
|
| 1437 |
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4350-9170-0054 tensor(-9.6515)
|
| 1438 |
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4350-9170-0055 tensor(-10.3172)
|
| 1439 |
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4350-9170-0056 tensor(-9.1408)
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| 1440 |
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4350-9170-0057 tensor(-16.0686)
|
| 1441 |
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4350-9170-0058 tensor(-3.2328)
|
| 1442 |
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4350-9170-0059 tensor(-8.2756)
|
| 1443 |
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4350-9170-0060 tensor(-3.4017)
|
| 1444 |
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4852-28311-0000 tensor(-2.8139)
|
| 1445 |
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4852-28311-0001 tensor(-23.6363)
|
| 1446 |
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4852-28311-0002 tensor(-11.2774)
|
| 1447 |
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4852-28311-0003 tensor(-2.3675)
|
| 1448 |
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4852-28311-0004 tensor(-4.2992)
|
| 1449 |
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4852-28311-0005 tensor(-16.5961)
|
| 1450 |
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4852-28311-0006 tensor(-2.7963)
|
| 1451 |
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4852-28311-0007 tensor(-12.8766)
|
| 1452 |
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4852-28311-0008 tensor(-4.0944)
|
| 1453 |
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4852-28311-0009 tensor(-15.7777)
|
| 1454 |
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4852-28311-0010 tensor(-16.1725)
|
| 1455 |
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4852-28311-0011 tensor(-9.2279)
|
| 1456 |
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4852-28311-0012 tensor(-2.1787)
|
| 1457 |
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4852-28311-0013 tensor(-3.3829)
|
| 1458 |
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4852-28311-0014 tensor(-9.1099)
|
| 1459 |
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4852-28311-0015 tensor(-15.5571)
|
| 1460 |
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4852-28311-0016 tensor(-28.5615)
|
| 1461 |
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4852-28311-0017 tensor(-5.6422)
|
| 1462 |
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4852-28311-0018 tensor(-5.6156)
|
| 1463 |
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4852-28311-0019 tensor(-7.1366)
|
| 1464 |
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4852-28311-0020 tensor(-0.5668)
|
| 1465 |
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4852-28311-0021 tensor(-4.5626)
|
| 1466 |
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4852-28311-0022 tensor(-10.3328)
|
| 1467 |
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4852-28311-0023 tensor(-7.3128)
|
| 1468 |
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4852-28311-0024 tensor(-8.3436)
|
| 1469 |
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4852-28311-0025 tensor(-2.1004)
|
| 1470 |
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4852-28311-0026 tensor(-5.9449)
|
| 1471 |
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4852-28312-0000 tensor(-14.5108)
|
| 1472 |
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4852-28312-0001 tensor(-4.9238)
|
| 1473 |
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4852-28312-0002 tensor(-4.9208)
|
| 1474 |
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4852-28312-0003 tensor(-4.8501)
|
| 1475 |
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4852-28312-0004 tensor(-9.3727)
|
| 1476 |
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4852-28312-0005 tensor(-8.9080)
|
| 1477 |
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4852-28312-0006 tensor(-14.2917)
|
| 1478 |
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4852-28312-0007 tensor(-6.0552)
|
| 1479 |
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4852-28312-0008 tensor(-7.3721)
|
| 1480 |
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4852-28312-0009 tensor(-0.3713)
|
| 1481 |
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4852-28312-0010 tensor(-2.8142)
|
| 1482 |
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4852-28312-0011 tensor(-5.5553)
|
| 1483 |
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4852-28312-0012 tensor(-12.7289)
|
| 1484 |
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4852-28312-0013 tensor(-8.8676)
|
| 1485 |
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4852-28312-0014 tensor(-11.8250)
|
| 1486 |
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4852-28312-0015 tensor(-4.2751)
|
| 1487 |
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4852-28312-0016 tensor(-13.4390)
|
| 1488 |
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4852-28312-0017 tensor(-18.6493)
|
| 1489 |
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4852-28312-0018 tensor(-1.9610)
|
| 1490 |
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4852-28312-0019 tensor(-1.0641)
|
| 1491 |
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4852-28312-0020 tensor(-9.4488)
|
| 1492 |
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4852-28312-0021 tensor(-2.8219)
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| 1493 |
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4852-28312-0022 tensor(-6.2072)
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| 1494 |
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4852-28312-0023 tensor(-1.1782)
|
| 1495 |
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4852-28312-0024 tensor(-11.8735)
|
| 1496 |
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4852-28312-0025 tensor(-6.8584)
|
| 1497 |
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4852-28312-0026 tensor(-12.3412)
|
| 1498 |
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4852-28312-0027 tensor(-8.9283)
|
| 1499 |
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4852-28312-0028 tensor(-6.5650)
|
| 1500 |
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4852-28312-0029 tensor(-12.6360)
|
| 1501 |
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4852-28312-0030 tensor(-1.8853)
|
| 1502 |
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4852-28312-0031 tensor(-5.0506)
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| 1503 |
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4852-28319-0000 tensor(-1.2556)
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| 1504 |
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4852-28319-0001 tensor(-9.3306)
|
| 1505 |
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4852-28319-0002 tensor(-5.4492)
|
| 1506 |
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4852-28319-0003 tensor(-12.2008)
|
| 1507 |
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4852-28319-0004 tensor(-1.5899)
|
| 1508 |
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4852-28319-0005 tensor(-8.5685)
|
| 1509 |
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4852-28319-0006 tensor(-7.1041)
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| 1510 |
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4852-28319-0007 tensor(-8.3475)
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| 1511 |
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4852-28319-0008 tensor(-9.1880)
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| 1512 |
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4852-28319-0009 tensor(-1.4889)
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| 1513 |
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4852-28319-0010 tensor(-4.5084)
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| 1514 |
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4852-28319-0011 tensor(-21.6991)
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| 1515 |
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4852-28319-0012 tensor(-5.3448)
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| 1516 |
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4852-28319-0013 tensor(-5.8553)
|
| 1517 |
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4852-28319-0014 tensor(-3.1638)
|
| 1518 |
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4852-28319-0015 tensor(-1.9537)
|
| 1519 |
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4852-28319-0016 tensor(-9.0287)
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| 1520 |
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4852-28319-0017 tensor(-7.1797)
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| 1521 |
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4852-28319-0018 tensor(-4.2595)
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| 1522 |
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4852-28319-0019 tensor(-20.6005)
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| 1523 |
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4852-28319-0020 tensor(-2.3990)
|
| 1524 |
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4852-28319-0021 tensor(-1.8859)
|
| 1525 |
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4852-28319-0022 tensor(-2.6194)
|
| 1526 |
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4852-28319-0023 tensor(-22.3310)
|
| 1527 |
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4852-28319-0024 tensor(-7.0406)
|
| 1528 |
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4852-28319-0025 tensor(-2.7105)
|
| 1529 |
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4852-28319-0026 tensor(-15.6523)
|
| 1530 |
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4852-28319-0027 tensor(-13.8190)
|
| 1531 |
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4852-28330-0000 tensor(-0.6706)
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| 1532 |
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4852-28330-0001 tensor(-7.9321)
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| 1533 |
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4852-28330-0002 tensor(-16.1040)
|
| 1534 |
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4852-28330-0003 tensor(-11.2146)
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| 1535 |
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4852-28330-0004 tensor(-7.3788)
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| 1536 |
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4852-28330-0005 tensor(-7.3203)
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| 1537 |
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4852-28330-0006 tensor(-3.7602)
|
| 1538 |
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4852-28330-0007 tensor(-5.8962)
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| 1539 |
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4852-28330-0008 tensor(-12.1946)
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| 1540 |
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4852-28330-0009 tensor(-9.7215)
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| 1541 |
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4852-28330-0010 tensor(-3.4835)
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| 1542 |
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4852-28330-0011 tensor(-1.8136)
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| 1543 |
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4852-28330-0012 tensor(-4.3222)
|
| 1544 |
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4852-28330-0013 tensor(-11.3120)
|
| 1545 |
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4852-28330-0014 tensor(-6.5419)
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| 1546 |
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4852-28330-0015 tensor(-6.1153)
|
| 1547 |
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4852-28330-0016 tensor(-3.4843)
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| 1548 |
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4852-28330-0017 tensor(-5.8496)
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| 1549 |
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4852-28330-0018 tensor(-7.2733)
|
| 1550 |
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4852-28330-0019 tensor(-9.3296)
|
| 1551 |
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4852-28330-0020 tensor(-5.0159)
|
| 1552 |
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4852-28330-0021 tensor(-7.5704)
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| 1553 |
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4852-28330-0022 tensor(-6.7995)
|
| 1554 |
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4852-28330-0023 tensor(-5.8301)
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| 1555 |
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4852-28330-0024 tensor(-13.6645)
|
| 1556 |
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4852-28330-0025 tensor(-0.5336)
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| 1557 |
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533-1066-0000 tensor(-6.4556)
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| 1558 |
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533-1066-0001 tensor(-9.8823)
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| 1559 |
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533-1066-0002 tensor(-21.2435)
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| 1560 |
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533-1066-0003 tensor(-12.7263)
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| 1561 |
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533-1066-0004 tensor(-24.7223)
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| 1562 |
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533-1066-0005 tensor(-6.1941)
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| 1563 |
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533-1066-0006 tensor(-0.4039)
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| 1564 |
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533-1066-0007 tensor(-1.9966)
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| 1565 |
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533-1066-0008 tensor(-4.8511)
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| 1566 |
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533-1066-0009 tensor(-3.3903)
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| 1567 |
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533-1066-0010 tensor(-3.8070)
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| 1568 |
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533-1066-0011 tensor(-9.6119)
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| 1569 |
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533-1066-0012 tensor(-9.0490)
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| 1570 |
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533-1066-0013 tensor(-25.6670)
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| 1571 |
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533-1066-0014 tensor(-0.4981)
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| 1572 |
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533-1066-0015 tensor(-15.9969)
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| 1573 |
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533-1066-0016 tensor(-1.5851)
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| 1574 |
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533-1066-0017 tensor(-7.5852)
|
| 1575 |
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533-1066-0018 tensor(-9.3359)
|
| 1576 |
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533-1066-0019 tensor(-3.4980)
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| 1577 |
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533-1066-0020 tensor(-5.5921)
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| 1578 |
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533-1066-0021 tensor(-5.6266)
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| 1579 |
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533-1066-0022 tensor(-8.6998)
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| 1580 |
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533-1066-0023 tensor(-15.2551)
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| 1581 |
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533-1066-0024 tensor(-5.5569)
|
| 1582 |
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533-131556-0000 tensor(-13.7031)
|
| 1583 |
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533-131556-0001 tensor(-5.1273)
|
| 1584 |
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533-131556-0002 tensor(-15.4428)
|
| 1585 |
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533-131556-0003 tensor(-10.8753)
|
| 1586 |
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533-131556-0004 tensor(-6.6447)
|
| 1587 |
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533-131556-0005 tensor(-13.4985)
|
| 1588 |
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533-131556-0006 tensor(-14.6981)
|
| 1589 |
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533-131556-0007 tensor(-14.5865)
|
| 1590 |
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533-131556-0008 tensor(-10.8800)
|
| 1591 |
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533-131556-0009 tensor(-3.9678)
|
| 1592 |
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533-131556-0010 tensor(-5.7666)
|
| 1593 |
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533-131556-0011 tensor(-8.0115)
|
| 1594 |
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533-131556-0012 tensor(-17.8015)
|
| 1595 |
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533-131556-0013 tensor(-4.6547)
|
| 1596 |
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533-131556-0014 tensor(-16.3804)
|
| 1597 |
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533-131556-0015 tensor(-1.6660)
|
| 1598 |
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533-131556-0016 tensor(-0.4364)
|
| 1599 |
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533-131556-0017 tensor(-9.7161)
|
| 1600 |
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533-131556-0018 tensor(-12.1022)
|
| 1601 |
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533-131556-0019 tensor(-30.5428)
|
| 1602 |
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533-131556-0020 tensor(-0.3251)
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| 1603 |
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533-131556-0021 tensor(-6.8898)
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| 1604 |
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533-131556-0022 tensor(-7.4418)
|
| 1605 |
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533-131556-0023 tensor(-12.0161)
|
| 1606 |
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533-131556-0024 tensor(-7.0031)
|
| 1607 |
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533-131562-0001 tensor(-7.6074)
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533-131562-0002 tensor(-9.4185)
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533-131562-0003 tensor(-5.4014)
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533-131562-0005 tensor(-2.6299)
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533-131562-0007 tensor(-6.2174)
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533-131562-0008 tensor(-4.7109)
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533-131562-0010 tensor(-8.7904)
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533-131562-0016 tensor(-18.3777)
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533-131564-0002 tensor(-4.4792)
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533-131564-0008 tensor(-8.6886)
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533-131564-0024 tensor(-6.1084)
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533-131564-0025 tensor(-7.6689)
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5484-24318-0005 tensor(-3.7177)
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5484-24318-0021 tensor(-5.6345)
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5484-24318-0022 tensor(-7.1531)
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5484-24318-0024 tensor(-4.0649)
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5484-24318-0025 tensor(-8.6728)
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5484-24318-0027 tensor(-5.3935)
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5484-24318-0028 tensor(-1.4685)
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5484-24318-0030 tensor(-1.7839)
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5484-24318-0031 tensor(-4.5717)
|
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5484-24318-0032 tensor(-7.8514)
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| 1800 |
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5484-24318-0033 tensor(-4.3782)
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| 1802 |
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5484-24318-0035 tensor(-9.3761)
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| 1803 |
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5484-24318-0036 tensor(-9.2956)
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5484-24318-0037 tensor(-18.1541)
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5764-299665-0001 tensor(-7.2951)
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5764-299665-0002 tensor(-15.7712)
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5764-299665-0003 tensor(-6.0015)
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5764-299665-0004 tensor(-15.9081)
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5764-299665-0005 tensor(-4.0904)
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5764-299665-0006 tensor(-8.6705)
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5764-299665-0007 tensor(-26.1047)
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5764-299665-0008 tensor(-24.6265)
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5764-299665-0009 tensor(-11.6252)
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5764-299665-0010 tensor(-8.5792)
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5764-299665-0011 tensor(-13.2277)
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5764-299665-0012 tensor(-13.2788)
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5764-299665-0013 tensor(-4.6738)
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5764-299665-0014 tensor(-31.3482)
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| 1820 |
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5764-299665-0015 tensor(-14.3653)
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| 1821 |
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5764-299665-0016 tensor(-16.1000)
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| 1822 |
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5764-299665-0017 tensor(-26.0100)
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5764-299665-0018 tensor(-5.6140)
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| 1824 |
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5764-299665-0019 tensor(-8.6197)
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5764-299665-0020 tensor(-34.7537)
|
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5764-299665-0021 tensor(-4.4189)
|
| 1827 |
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5764-299665-0022 tensor(-13.1205)
|
| 1828 |
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5764-299665-0023 tensor(-10.6023)
|
| 1829 |
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5764-299665-0024 tensor(-12.5528)
|
| 1830 |
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5764-299665-0025 tensor(-4.0306)
|
| 1831 |
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5764-299665-0026 tensor(-8.2062)
|
| 1832 |
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5764-299665-0027 tensor(-12.0099)
|
| 1833 |
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5764-299665-0028 tensor(-10.9383)
|
| 1834 |
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5764-299665-0029 tensor(-9.2382)
|
| 1835 |
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5764-299665-0030 tensor(-9.1014)
|
| 1836 |
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5764-299665-0031 tensor(-1.5744)
|
| 1837 |
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5764-299665-0032 tensor(-23.4812)
|
| 1838 |
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5764-299665-0033 tensor(-7.7272)
|
| 1839 |
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5764-299665-0034 tensor(-2.8424)
|
| 1840 |
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5764-299665-0035 tensor(-7.4908)
|
| 1841 |
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5764-299665-0036 tensor(-15.4777)
|
| 1842 |
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5764-299665-0037 tensor(-3.1446)
|
| 1843 |
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5764-299665-0038 tensor(-10.0883)
|
| 1844 |
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5764-299665-0039 tensor(-4.0203)
|
| 1845 |
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5764-299665-0040 tensor(-3.9640)
|
| 1846 |
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5764-299665-0041 tensor(-9.5243)
|
| 1847 |
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5764-299665-0042 tensor(-4.4125)
|
| 1848 |
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5764-299665-0043 tensor(-7.0039)
|
| 1849 |
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5764-299665-0044 tensor(-2.0209)
|
| 1850 |
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5764-299665-0045 tensor(-5.0474)
|
| 1851 |
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5764-299665-0046 tensor(-11.0924)
|
| 1852 |
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5764-299665-0047 tensor(-21.7864)
|
| 1853 |
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5764-299665-0048 tensor(-5.4807)
|
| 1854 |
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5764-299665-0049 tensor(-3.2641)
|
| 1855 |
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5764-299665-0050 tensor(-6.9011)
|
| 1856 |
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5764-299665-0051 tensor(-2.6403)
|
| 1857 |
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5764-299665-0052 tensor(-5.0864)
|
| 1858 |
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5764-299665-0053 tensor(-15.1666)
|
| 1859 |
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5764-299665-0054 tensor(-7.1019)
|
| 1860 |
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5764-299665-0055 tensor(-8.6088)
|
| 1861 |
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5764-299665-0056 tensor(-22.9091)
|
| 1862 |
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5764-299665-0057 tensor(-9.5573)
|
| 1863 |
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5764-299665-0058 tensor(-9.2181)
|
| 1864 |
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5764-299665-0059 tensor(-9.0499)
|
| 1865 |
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5764-299665-0060 tensor(-8.8469)
|
| 1866 |
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5764-299665-0061 tensor(-9.3556)
|
| 1867 |
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5764-299665-0062 tensor(-10.7242)
|
| 1868 |
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5764-299665-0063 tensor(-15.1670)
|
| 1869 |
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5764-299665-0064 tensor(-6.9084)
|
| 1870 |
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5764-299665-0065 tensor(-8.0101)
|
| 1871 |
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5764-299665-0066 tensor(-29.3046)
|
| 1872 |
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5764-299665-0067 tensor(-2.5785)
|
| 1873 |
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5764-299665-0068 tensor(-9.2182)
|
| 1874 |
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5764-299665-0069 tensor(-3.1188)
|
| 1875 |
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5764-299665-0070 tensor(-7.1427)
|
| 1876 |
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5764-299665-0071 tensor(-10.3601)
|
| 1877 |
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5764-299665-0072 tensor(-19.3040)
|
| 1878 |
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5764-299665-0073 tensor(-5.9558)
|
| 1879 |
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5764-299665-0074 tensor(-11.0621)
|
| 1880 |
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5764-299665-0075 tensor(-0.2912)
|
| 1881 |
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5764-299665-0076 tensor(-4.3817)
|
| 1882 |
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5764-299665-0077 tensor(-3.0142)
|
| 1883 |
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5764-299665-0078 tensor(-7.9752)
|
| 1884 |
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5764-299665-0079 tensor(-4.4864)
|
| 1885 |
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5764-299665-0080 tensor(-8.3963)
|
| 1886 |
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5764-299665-0081 tensor(-3.0308)
|
| 1887 |
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5764-299665-0082 tensor(-4.4991)
|
| 1888 |
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5764-299665-0083 tensor(-4.7631)
|
| 1889 |
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5764-299665-0084 tensor(-6.6870)
|
| 1890 |
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5764-299665-0085 tensor(-10.7327)
|
| 1891 |
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5764-299665-0086 tensor(-8.1418)
|
| 1892 |
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5764-299665-0087 tensor(-5.1035)
|
| 1893 |
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5764-299665-0088 tensor(-22.2933)
|
| 1894 |
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5764-299665-0089 tensor(-6.3131)
|
| 1895 |
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5764-299665-0090 tensor(-10.1923)
|
| 1896 |
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5764-299665-0091 tensor(-3.4072)
|
| 1897 |
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5764-299665-0092 tensor(-7.9929)
|
| 1898 |
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5764-299665-0093 tensor(-3.3243)
|
| 1899 |
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5764-299665-0094 tensor(-2.8962)
|
| 1900 |
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5764-299665-0095 tensor(-1.8662)
|
| 1901 |
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5764-299665-0096 tensor(-5.4450)
|
| 1902 |
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5764-299665-0097 tensor(-21.2574)
|
| 1903 |
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| 1904 |
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| 1905 |
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|
| 1906 |
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|
| 1907 |
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|
| 1908 |
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|
| 1909 |
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6070-63485-0006 tensor(-6.2579)
|
| 1910 |
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6070-63485-0007 tensor(-7.3660)
|
| 1911 |
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6070-63485-0008 tensor(-12.7446)
|
| 1912 |
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6070-63485-0009 tensor(-9.7413)
|
| 1913 |
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6070-63485-0010 tensor(-4.3964)
|
| 1914 |
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6070-63485-0011 tensor(-6.3018)
|
| 1915 |
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6070-63485-0012 tensor(-1.3803)
|
| 1916 |
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6070-63485-0013 tensor(-1.8580)
|
| 1917 |
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6070-63485-0014 tensor(-3.6016)
|
| 1918 |
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6070-63485-0015 tensor(-5.8074)
|
| 1919 |
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6070-63485-0016 tensor(-8.6397)
|
| 1920 |
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6070-63485-0017 tensor(-4.9794)
|
| 1921 |
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6070-63485-0018 tensor(-9.1453)
|
| 1922 |
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|
| 1923 |
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6070-86744-0001 tensor(-10.1486)
|
| 1924 |
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6070-86744-0002 tensor(-23.0943)
|
| 1925 |
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6070-86744-0003 tensor(-1.4790)
|
| 1926 |
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|
| 1927 |
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6070-86744-0005 tensor(-35.1320)
|
| 1928 |
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6070-86744-0006 tensor(-38.6955)
|
| 1929 |
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6070-86744-0007 tensor(-11.0387)
|
| 1930 |
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6070-86744-0008 tensor(-13.1794)
|
| 1931 |
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6070-86744-0009 tensor(-3.8373)
|
| 1932 |
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6070-86744-0010 tensor(-9.5612)
|
| 1933 |
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6070-86744-0011 tensor(-1.7492)
|
| 1934 |
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6070-86744-0012 tensor(-3.5614)
|
| 1935 |
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6070-86744-0013 tensor(-5.3185)
|
| 1936 |
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6070-86744-0014 tensor(-10.2170)
|
| 1937 |
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6070-86744-0015 tensor(-5.8839)
|
| 1938 |
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6070-86744-0016 tensor(-7.1565)
|
| 1939 |
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6070-86744-0017 tensor(-3.0933)
|
| 1940 |
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6070-86744-0018 tensor(-169.0966)
|
| 1941 |
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6070-86744-0019 tensor(-22.5980)
|
| 1942 |
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6070-86744-0020 tensor(-7.1941)
|
| 1943 |
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6070-86744-0021 tensor(-2.4475)
|
| 1944 |
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6070-86744-0022 tensor(-35.6064)
|
| 1945 |
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6070-86744-0023 tensor(-7.4040)
|
| 1946 |
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6070-86744-0024 tensor(-18.3107)
|
| 1947 |
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6070-86744-0025 tensor(-7.7538)
|
| 1948 |
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6070-86744-0026 tensor(-15.2702)
|
| 1949 |
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6070-86744-0027 tensor(-13.2914)
|
| 1950 |
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6070-86744-0028 tensor(-11.0241)
|
| 1951 |
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6070-86744-0029 tensor(-6.3557)
|
| 1952 |
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|
| 1953 |
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6070-86745-0001 tensor(-13.5068)
|
| 1954 |
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6070-86745-0002 tensor(-30.5195)
|
| 1955 |
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6070-86745-0003 tensor(-12.2860)
|
| 1956 |
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6070-86745-0004 tensor(-3.2171)
|
| 1957 |
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6070-86745-0005 tensor(-5.8798)
|
| 1958 |
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6070-86745-0006 tensor(-9.0048)
|
| 1959 |
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6070-86745-0007 tensor(-16.2307)
|
| 1960 |
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6070-86745-0008 tensor(-5.6459)
|
| 1961 |
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6070-86745-0009 tensor(-2.9925)
|
| 1962 |
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6070-86745-0010 tensor(-6.5276)
|
| 1963 |
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6070-86745-0011 tensor(-1.6839)
|
| 1964 |
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6070-86745-0012 tensor(-7.4188)
|
| 1965 |
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6070-86745-0013 tensor(-5.2920)
|
| 1966 |
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6070-86745-0014 tensor(-2.0533)
|
| 1967 |
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6070-86745-0015 tensor(-1.3247)
|
| 1968 |
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6070-86745-0016 tensor(-4.1867)
|
| 1969 |
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6070-86745-0017 tensor(-5.0396)
|
| 1970 |
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6070-86745-0018 tensor(-4.0110)
|
| 1971 |
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6070-86745-0019 tensor(-8.0763)
|
| 1972 |
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|
| 1973 |
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6128-63240-0001 tensor(-6.5892)
|
| 1974 |
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6128-63240-0002 tensor(-2.5081)
|
| 1975 |
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6128-63240-0003 tensor(-9.5398)
|
| 1976 |
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6128-63240-0004 tensor(-23.1129)
|
| 1977 |
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6128-63240-0005 tensor(-15.6762)
|
| 1978 |
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6128-63240-0006 tensor(-32.7397)
|
| 1979 |
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6128-63240-0007 tensor(-13.4245)
|
| 1980 |
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6128-63240-0008 tensor(-169.9548)
|
| 1981 |
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6128-63240-0009 tensor(-5.0700)
|
| 1982 |
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6128-63240-0010 tensor(-10.1585)
|
| 1983 |
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6128-63240-0011 tensor(-8.5632)
|
| 1984 |
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6128-63240-0012 tensor(-5.7871)
|
| 1985 |
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6128-63240-0013 tensor(-8.2053)
|
| 1986 |
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6128-63240-0014 tensor(-2.2890)
|
| 1987 |
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6128-63240-0015 tensor(-2.4120)
|
| 1988 |
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6128-63240-0016 tensor(-2.2138)
|
| 1989 |
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6128-63240-0017 tensor(-14.9496)
|
| 1990 |
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6128-63240-0018 tensor(-1.9391)
|
| 1991 |
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6128-63240-0019 tensor(-6.0989)
|
| 1992 |
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6128-63240-0020 tensor(-6.0231)
|
| 1993 |
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6128-63240-0021 tensor(-13.3497)
|
| 1994 |
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6128-63240-0022 tensor(-9.4345)
|
| 1995 |
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6128-63240-0023 tensor(-14.5195)
|
| 1996 |
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6128-63240-0024 tensor(-19.1466)
|
| 1997 |
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6128-63240-0025 tensor(-12.3797)
|
| 1998 |
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6128-63240-0026 tensor(-10.7388)
|
| 1999 |
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6128-63240-0027 tensor(-24.5392)
|
| 2000 |
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6128-63241-0000 tensor(-15.0312)
|
| 2001 |
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6128-63241-0001 tensor(-24.2803)
|
| 2002 |
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6128-63241-0002 tensor(-8.8426)
|
| 2003 |
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6128-63241-0003 tensor(-7.3264)
|
| 2004 |
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6128-63241-0004 tensor(-8.3504)
|
| 2005 |
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6128-63241-0005 tensor(-11.1786)
|
| 2006 |
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6128-63241-0006 tensor(-33.8246)
|
| 2007 |
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6128-63241-0007 tensor(-14.9778)
|
| 2008 |
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6128-63241-0008 tensor(-15.6882)
|
| 2009 |
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6128-63241-0009 tensor(-7.2080)
|
| 2010 |
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6128-63241-0010 tensor(-6.8747)
|
| 2011 |
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6128-63241-0011 tensor(-39.9648)
|
| 2012 |
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6128-63241-0012 tensor(-7.2261)
|
| 2013 |
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6128-63241-0013 tensor(-39.9413)
|
| 2014 |
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|
| 2015 |
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6128-63244-0001 tensor(-9.1024)
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| 2016 |
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| 2017 |
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| 2018 |
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6128-63244-0004 tensor(-19.8041)
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| 2019 |
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| 2020 |
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| 2022 |
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| 2023 |
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| 2024 |
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| 2025 |
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| 2026 |
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| 2479 |
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dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/test_other/logdir/output.1/1best_recog/text
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dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/test_other/logdir/output.1/1best_recog/token
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dim256/asr_s_256_96_top/decode_asr_asr_model_valid.acc.ave/test_other/logdir/output.1/1best_recog/token_int
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dim256/asr_s_256_96_top/images/acc.png
ADDED
|
dim256/asr_s_256_96_top/images/backward_time.png
ADDED
|
dim256/asr_s_256_96_top/images/cer.png
ADDED
|
dim256/asr_s_256_96_top/images/cer_ctc.png
ADDED
|
dim256/asr_s_256_96_top/images/clip.png
ADDED
|
dim256/asr_s_256_96_top/images/forward_time.png
ADDED
|