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Label Polynomial Discriminant Galois group Class group Regulator
3.1.5415.1 x3x26x+45x^{3} - x^{2} - 6 x + 45 35192-\,3\cdot 5\cdot 19^{2} S3S_3 (as 3T2) [3][3] 4.073496077744.07349607774
3.1.14440.1 x3x26x+26x^{3} - x^{2} - 6 x + 26 235192-\,2^{3}\cdot 5\cdot 19^{2} S3S_3 (as 3T2) [3][3] 15.015659962515.0156599625
3.3.15884.1 x338x76x^{3} - 38 x - 76 22111922^{2}\cdot 11\cdot 19^{2} S3S_3 (as 3T2) [3][3] 17.284345787617.2843457876
3.3.17689.2 x3x244x+64x^{3} - x^{2} - 44 x + 64 721927^{2}\cdot 19^{2} C3C_3 (as 3T1) [3][3] 32.470720611432.4707206114
3.1.20216.1 x319x114x^{3} - 19 x - 114 237192-\,2^{3}\cdot 7\cdot 19^{2} S3S_3 (as 3T2) [6][6] 13.356943675213.3569436752
3.1.28519.1 x3x26x31x^{3} - x^{2} - 6 x - 31 19279-\,19^{2}\cdot 79 S3S_3 (as 3T2) [3][3] 5.257631119335.25763111933
3.1.38988.1 x376x^{3} - 76 2233192-\,2^{2}\cdot 3^{3}\cdot 19^{2} S3S_3 (as 3T2) [6][6] 6.81892048336.8189204833
3.1.45847.1 x3+19x76x^{3} + 19 x - 76 192127-\,19^{2}\cdot 127 S3S_3 (as 3T2) [3][3] 43.206667063943.2066670639
3.1.47652.1 x3x2+32x164x^{3} - x^{2} + 32 x - 164 22311192-\,2^{2}\cdot 3\cdot 11\cdot 19^{2} S3S_3 (as 3T2) [3][3] 31.865993608131.8659936081
3.1.53428.1 x3x2+13x+83x^{3} - x^{2} + 13 x + 83 2219237-\,2^{2}\cdot 19^{2}\cdot 37 S3S_3 (as 3T2) [3][3] 28.463857677128.4638576771
3.3.53789.1 x3x225x12x^{3} - x^{2} - 25 x - 12 19214919^{2}\cdot 149 S3S_3 (as 3T2) [3][3] 20.681311307220.6813113072
3.3.56677.1 x3x225x+26x^{3} - x^{2} - 25 x + 26 19215719^{2}\cdot 157 S3S_3 (as 3T2) [6][6] 9.7836726859.783672685
3.1.59204.1 x319x190x^{3} - 19 x - 190 2219241-\,2^{2}\cdot 19^{2}\cdot 41 S3S_3 (as 3T2) [3][3] 27.729394610827.7293946108
3.3.61009.2 x3x282x+311x^{3} - x^{2} - 82 x + 311 13219213^{2}\cdot 19^{2} C3C_3 (as 3T1) [3][3] 7.557648801237.55764880123
3.1.72200.2 x3x2+32x88x^{3} - x^{2} + 32 x - 88 2352192-\,2^{3}\cdot 5^{2}\cdot 19^{2} S3S_3 (as 3T2) [3][3] 24.050707666124.0507076661
3.1.73644.2 x3x2+13x+45x^{3} - x^{2} + 13 x + 45 22317192-\,2^{2}\cdot 3\cdot 17\cdot 19^{2} S3S_3 (as 3T2) [3][3] 30.668483021830.6684830218
3.1.79059.1 x3x225x+178x^{3} - x^{2} - 25 x + 178 319273-\,3\cdot 19^{2}\cdot 73 S3S_3 (as 3T2) [6][6] 15.445060461815.4450604618
3.1.85196.1 x3x225x+349x^{3} - x^{2} - 25 x + 349 2219259-\,2^{2}\cdot 19^{2}\cdot 59 S3S_3 (as 3T2) [3][3] 24.320124088424.3201240884
3.3.85557.1 x3x282x+292x^{3} - x^{2} - 82 x + 292 3192793\cdot 19^{2}\cdot 79 S3S_3 (as 3T2) [3][3] 44.187359113344.1873591133
3.1.87723.1 x3171x^{3} - 171 35192-\,3^{5}\cdot 19^{2} S3S_3 (as 3T2) [6][6] 9.814655819269.81465581926
3.1.93860.1 x3+38x76x^{3} + 38 x - 76 22513192-\,2^{2}\cdot 5\cdot 13\cdot 19^{2} S3S_3 (as 3T2) [3][3] 31.004417518831.0044175188
3.1.96748.1 x3x225x69x^{3} - x^{2} - 25 x - 69 2219267-\,2^{2}\cdot 19^{2}\cdot 67 S3S_3 (as 3T2) [6][6] 10.198728375310.1987283753
3.1.99636.1 x3+57x76x^{3} + 57 x - 76 22319223-\,2^{2}\cdot 3\cdot 19^{2}\cdot 23 S3S_3 (as 3T2) [3][3] 33.679331677333.6793316773
3.1.103607.1 x3x244x+463x^{3} - x^{2} - 44 x + 463 719241-\,7\cdot 19^{2}\cdot 41 S3S_3 (as 3T2) [3][3] 9.149207496089.14920749608
3.1.106495.1 x3x2+70x+197x^{3} - x^{2} + 70 x + 197 519259-\,5\cdot 19^{2}\cdot 59 S3S_3 (as 3T2) [6][6] 5.92704691195.9270469119
3.1.108300.2 x3190x^{3} - 190 22352192-\,2^{2}\cdot 3\cdot 5^{2}\cdot 19^{2} S3S_3 (as 3T2) [3][3] 38.820450801238.8204508012
3.3.108661.1 x376x247x^{3} - 76 x - 247 7192437\cdot 19^{2}\cdot 43 S3S_3 (as 3T2) [3][3] 24.33708745124.337087451
3.3.111188.1 x3x263x+45x^{3} - x^{2} - 63 x + 45 227111922^{2}\cdot 7\cdot 11\cdot 19^{2} S3S_3 (as 3T2) [3][3] 38.584613886938.5846138869
3.1.112632.1 x3x2+32x392x^{3} - x^{2} + 32 x - 392 23313192-\,2^{3}\cdot 3\cdot 13\cdot 19^{2} S3S_3 (as 3T2) [3][3] 55.762082968455.7620829684
3.3.118769.1 x3x282x+235x^{3} - x^{2} - 82 x + 235 7192477\cdot 19^{2}\cdot 47 S3S_3 (as 3T2) [3][3] 28.934305840428.9343058404
3.3.125628.1 x3x263x+159x^{3} - x^{2} - 63 x + 159 223192292^{2}\cdot 3\cdot 19^{2}\cdot 29 S3S_3 (as 3T2) [3][3] 87.052511529587.0525115295
3.1.128155.1 x3x26x+140x^{3} - x^{2} - 6 x + 140 519271-\,5\cdot 19^{2}\cdot 71 S3S_3 (as 3T2) [6][6] 19.822066475319.8220664753
3.1.128516.2 x319x76x^{3} - 19 x - 76 2219289-\,2^{2}\cdot 19^{2}\cdot 89 S3S_3 (as 3T2) [3][3] 18.160385965618.1603859656
3.1.131404.1 x338x114x^{3} - 38 x - 114 22713192-\,2^{2}\cdot 7\cdot 13\cdot 19^{2} S3S_3 (as 3T2) [3][3] 22.259873029422.2598730294
3.1.135736.1 x3x2+13x145x^{3} - x^{2} + 13 x - 145 2319247-\,2^{3}\cdot 19^{2}\cdot 47 S3S_3 (as 3T2) [3][3] 61.545832429861.5458324298
3.1.138263.1 x3x2+32x31x^{3} - x^{2} + 32 x - 31 192383-\,19^{2}\cdot 383 S3S_3 (as 3T2) [6][6] 3.494693964413.49469396441
3.1.140068.1 x3x2+32x+634x^{3} - x^{2} + 32 x + 634 2219297-\,2^{2}\cdot 19^{2}\cdot 97 S3S_3 (as 3T2) [6][6] 19.920168479919.9201684799
3.1.142595.1 x3x2+89x+140x^{3} - x^{2} + 89 x + 140 519279-\,5\cdot 19^{2}\cdot 79 S3S_3 (as 3T2) [3][3] 30.642597453930.6425974539
3.3.146205.1 x357x76x^{3} - 57 x - 76 3451923^{4}\cdot 5\cdot 19^{2} S3S_3 (as 3T2) [3][3] 56.790939705456.7909397054
3.3.153425.1 x395x190x^{3} - 95 x - 190 52171925^{2}\cdot 17\cdot 19^{2} S3S_3 (as 3T2) [3][3] 127.727511285127.727511285
3.1.154508.3 x3x225x373x^{3} - x^{2} - 25 x - 373 22192107-\,2^{2}\cdot 19^{2}\cdot 107 S3S_3 (as 3T2) [3][3] 9.878015878679.87801587867
3.3.160284.1 x3114x76x^{3} - 114 x - 76 223192372^{2}\cdot 3\cdot 19^{2}\cdot 37 S3S_3 (as 3T2) [3][3] 79.265950772479.2659507724
3.1.161367.1 x3x244x+273x^{3} - x^{2} - 44 x + 273 3192149-\,3\cdot 19^{2}\cdot 149 S3S_3 (as 3T2) [3][3] 23.145100368723.1451003687
3.1.162811.1 x338x551x^{3} - 38 x - 551 1119241-\,11\cdot 19^{2}\cdot 41 S3S_3 (as 3T2) [3][3] 36.803980554836.8039805548
3.1.165699.2 x3114x475x^{3} - 114 x - 475 3317192-\,3^{3}\cdot 17\cdot 19^{2} S3S_3 (as 3T2) [6][6] 21.596174872321.5961748723
3.1.170031.1 x3+57x171x^{3} + 57 x - 171 3192157-\,3\cdot 19^{2}\cdot 157 S3S_3 (as 3T2) [6][6] 6.558246089486.55824608948
3.1.176168.1 x3x26x+406x^{3} - x^{2} - 6 x + 406 2319261-\,2^{3}\cdot 19^{2}\cdot 61 S3S_3 (as 3T2) [3][3] 45.915336320845.9153363208
3.1.185915.1 x3x225x88x^{3} - x^{2} - 25 x - 88 5192103-\,5\cdot 19^{2}\cdot 103 S3S_3 (as 3T2) [3][3] 27.405192345127.4051923451
3.1.186276.2 x3x244x126x^{3} - x^{2} - 44 x - 126 22319243-\,2^{2}\cdot 3\cdot 19^{2}\cdot 43 S3S_3 (as 3T2) [3][3] 106.803807539106.803807539
3.3.192413.1 x395x114x^{3} - 95 x - 114 131924113\cdot 19^{2}\cdot 41 S3S_3 (as 3T2) [6][6] 24.033616060924.0336160609
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