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Label Polynomial Discriminant Galois group Class group Regulator
5.1.4435959609.1 $x^{5} - 2 x^{4} - 58 x^{3} + 53 x^{2} + 1092 x - 588$ $3^{2}\cdot 149^{4}$ $D_{5}$ (as 5T2) trivial $9935.54574356$
5.1.7886150416.1 $x^{5} - x^{4} - 89 x^{3} + 137 x^{2} + 2117 x - 4507$ $2^{4}\cdot 149^{4}$ $A_5$ (as 5T4) $[6]$ $495.920250813$
5.3.31544601664.1 $x^{5} - x^{4} - 89 x^{3} + 137 x^{2} + 2266 x - 782$ $-\,2^{6}\cdot 149^{4}$ $S_5$ (as 5T5) $[2]$ $8418.11576506$
5.1.31544601664.1 $x^{5} - x^{4} + 60 x^{3} - 12 x^{2} - 2204 x - 5252$ $2^{6}\cdot 149^{4}$ $D_{5}$ (as 5T2) trivial $13739.0442418$
5.1.31544601664.2 $x^{5} + 596 x - 2384$ $2^{6}\cdot 149^{4}$ $A_5$ (as 5T4) $[3]$ $2219.45259716$
5.1.31544601664.3 $x^{5} - x^{4} + 60 x^{3} + 286 x^{2} - 714 x + 1602$ $2^{6}\cdot 149^{4}$ $A_5$ (as 5T4) $[3]$ $3709.45741426$
5.1.39923636481.1 $x^{5} - 149 x^{2} - 894 x - 1341$ $3^{4}\cdot 149^{4}$ $A_5$ (as 5T4) trivial $2218.4184938$
5.1.39923636481.2 $x^{5} - 2 x^{4} + 91 x^{3} + 53 x^{2} + 2135 x + 6713$ $3^{4}\cdot 149^{4}$ $A_5$ (as 5T4) trivial $4192.525894401111$
5.1.49288440100.1 $x^{5} - x^{4} - 89 x^{3} + 584 x^{2} - 1906 x + 15906$ $2^{2}\cdot 5^{2}\cdot 149^{4}$ $A_5$ (as 5T4) $[2]$ $8289.99411488$
5.1.59639012521.1 $x^{5} - x^{4} + 60 x^{3} - 459 x^{2} - 2651 x - 6146$ $11^{2}\cdot 149^{4}$ $D_{5}$ (as 5T2) trivial $9022.42946204$
5.1.59639012521.2 $x^{5} - x^{4} + 60 x^{3} - 12 x^{2} + 776 x + 112$ $11^{2}\cdot 149^{4}$ $A_5$ (as 5T4) $[3]$ $6942.25056382$
5.1.61610550125.1 $x^{5} - x^{4} + 60 x^{3} - 310 x^{2} + 925 x - 1080$ $5^{3}\cdot 149^{4}$ $F_5$ (as 5T3) $[25]$ $289.92315517$
5.1.61610550125.2 $x^{5} - 149$ $5^{3}\cdot 149^{4}$ $F_5$ (as 5T3) $[5]$ $1756.38859134$
5.3.62596318927.1 $x^{5} - 2 x^{4} + 91 x^{3} + 202 x^{2} - 1739 x + 1796$ $-\,127\cdot 149^{4}$ $S_5$ (as 5T5) trivial $15300.303167223356$
5.1.110898990225.1 $x^{5} - 2 x^{4} - 58 x^{3} + 53 x^{2} + 1092 x - 141$ $3^{2}\cdot 5^{2}\cdot 149^{4}$ $D_{5}$ (as 5T2) trivial $14351.4125113$
5.1.142443591889.1 $x^{5} - x^{4} + 60 x^{3} + 435 x^{2} + 925 x + 559$ $17^{2}\cdot 149^{4}$ $A_5$ (as 5T4) $[3]$ $1587.4181434707302$
5.5.159694545924.1 $x^{5} - x^{4} - 89 x^{3} - 12 x^{2} + 1968 x + 2496$ $2^{2}\cdot 3^{4}\cdot 149^{4}$ $A_5$ (as 5T4) trivial $26122.0809575$
5.1.260735848129.1 $x^{5} - 2 x^{4} - 207 x^{3} + 351 x^{2} + 10777 x - 14445$ $23^{2}\cdot 149^{4}$ $A_5$ (as 5T4) $[6]$ $1577.0623660969798$
5.1.260735848129.2 $x^{5} - 2 x^{4} + 91 x^{3} + 1841 x^{2} + 5413 x - 4015$ $23^{2}\cdot 149^{4}$ $D_{5}$ (as 5T2) trivial $4937.0377050340685$
5.3.504713626624.1 $x^{5} - x^{4} + 60 x^{3} - 1204 x^{2} + 4948 x - 5252$ $-\,2^{10}\cdot 149^{4}$ $S_5$ (as 5T5) trivial $35848.39738150833$
5.3.504713626624.2 $x^{5} - x^{4} + 60 x^{3} - 608 x^{2} - 2502 x + 6966$ $-\,2^{10}\cdot 149^{4}$ $S_5$ (as 5T5) $[2]$ $30654.913152164056$
5.1.630892033280.1 $x^{5} - 2 x^{4} - 58 x^{3} + 1096 x^{2} - 2335 x + 133810$ $2^{8}\cdot 5\cdot 149^{4}$ $S_5$ (as 5T5) trivial $59070.073515$
5.5.638778183696.1 $x^{5} - x^{4} - 89 x^{3} + 137 x^{2} + 925 x - 1825$ $2^{4}\cdot 3^{4}\cdot 149^{4}$ $A_5$ (as 5T4) trivial $129903.144444$
5.1.674758744969.1 $x^{5} - 149 x^{3} - 149 x^{2} + 8195 x - 11622$ $37^{2}\cdot 149^{4}$ $A_5$ (as 5T4) $[3]$ $19618.991894646984$
5.1.911343257449.1 $x^{5} - 2 x^{4} + 91 x^{3} + 3182 x^{2} + 23889 x + 45304$ $43^{2}\cdot 149^{4}$ $D_{5}$ (as 5T2) trivial $53514.54919640726$
5.1.1715730599881.1 $x^{5} + 149 x^{3} - 149 x^{2} - 894 x - 29651$ $59^{2}\cdot 149^{4}$ $D_{5}$ (as 5T2) trivial $28402.18882454483$
5.1.1715730599881.2 $x^{5} - x^{4} + 209 x^{3} + 3713 x^{2} + 17166 x + 22760$ $59^{2}\cdot 149^{4}$ $A_5$ (as 5T4) $[6]$ $28157.280578084086$
5.1.1834022856121.1 $x^{5} + 298 x^{3} - 447 x^{2} + 3874 x + 188485$ $61^{2}\cdot 149^{4}$ $A_5$ (as 5T4) $[3]$ $7275.709648327731$
5.1.2484630265441.1 $x^{5} - 149 x^{3} - 894 x^{2} + 17284 x - 32333$ $71^{2}\cdot 149^{4}$ $D_{5}$ (as 5T2) trivial $11441.534491021333$
5.1.2626580972929.1 $x^{5} - 2 x^{4} - 207 x^{3} + 649 x^{2} + 12863 x - 63168$ $73^{2}\cdot 149^{4}$ $A_5$ (as 5T4) $[3]$ $25253.259742511862$
5.1.2626580972929.2 $x^{5} - 2 x^{4} + 91 x^{3} + 53 x^{2} + 49 x + 8$ $73^{2}\cdot 149^{4}$ $A_5$ (as 5T4) $[15]$ $2913.044609121584$
5.1.2626580972929.3 $x^{5} + 149 x^{3} - 745 x^{2} + 3427 x + 46339$ $73^{2}\cdot 149^{4}$ $A_5$ (as 5T4) $[3]$ $2636.5063882338177$
5.1.3395480638489.1 $x^{5} - 2 x^{4} - 207 x^{3} - 2331 x^{2} - 10530 x - 54675$ $83^{2}\cdot 149^{4}$ $D_{5}$ (as 5T2) trivial $389616.2820598425$
5.1.3730642031169.1 $x^{5} - x^{4} + 60 x^{3} + 137 x^{2} + 31 x - 633$ $3^{2}\cdot 29^{2}\cdot 149^{4}$ $D_{5}$ (as 5T2) trivial $69814.2936312$
5.1.5027913774601.1 $x^{5} - x^{4} + 209 x^{3} - 12 x^{2} - 2800 x + 84744$ $101^{2}\cdot 149^{4}$ $A_5$ (as 5T4) $[6]$ $22361.35340208706$
5.5.6293640916369.1 $x^{5} - 447 x^{3} - 2086 x^{2} + 37846 x + 234973$ $113^{2}\cdot 149^{4}$ $A_5$ (as 5T4) $[3]$ $10839.064176367061$
5.1.7949732503729.1 $x^{5} - x^{4} - 238 x^{3} + 1031 x^{2} + 4799 x + 6072$ $127^{2}\cdot 149^{4}$ $A_5$ (as 5T4) $[6]$ $44667.06222132552$
5.5.9250947322369.1 $x^{5} - 2 x^{4} - 654 x^{3} - 6205 x^{2} + 4668 x + 105053$ $137^{2}\cdot 149^{4}$ $D_{5}$ (as 5T2) trivial $218941.0163162078$
5.1.9523019511721.1 $x^{5} - x^{4} + 60 x^{3} - 3439 x^{2} + 11951 x - 22536$ $139^{2}\cdot 149^{4}$ $D_{5}$ (as 5T2) trivial $77672.66998215573$
5.1.12020957655989.1 $x^{5} - x^{4} - 89 x^{3} - 4035 x^{2} + 5395 x - 86904$ $29^{3}\cdot 149^{4}$ $F_5$ (as 5T3) $[5]$ $16766.59037243801$
5.1.12020957655989.2 $x^{5} - x^{4} + 60 x^{3} + 3713 x^{2} + 29086 x + 2943$ $29^{3}\cdot 149^{4}$ $F_5$ (as 5T3) $[5]$ $15730.179208671809$
5.3.14683519190191.1 $x^{5} - x^{4} - 89 x^{3} + 1776 x^{2} + 4203 x - 73494$ $-\,31^{3}\cdot 149^{4}$ $S_5$ (as 5T5) trivial $957464.8254568137$
5.1.24644220050000.1 $x^{5} - 2384$ $2^{4}\cdot 5^{5}\cdot 149^{4}$ $F_5$ (as 5T3) $[5]$ $23670.4588155$
5.1.24644220050000.2 $x^{5} - 1192$ $2^{4}\cdot 5^{5}\cdot 149^{4}$ $F_5$ (as 5T3) $[5]$ $23865.4410681$
5.1.24644220050000.3 $x^{5} - 596$ $2^{4}\cdot 5^{5}\cdot 149^{4}$ $F_5$ (as 5T3) $[40]$ $3183.92247117$
5.1.24644220050000.4 $x^{5} - 298$ $2^{4}\cdot 5^{5}\cdot 149^{4}$ $F_5$ (as 5T3) $[5]$ $36570.8467577$
5.1.24966073563853.1 $x^{5} - x^{4} - 238 x^{3} + 2819 x^{2} - 12932 x + 33935$ $37^{3}\cdot 149^{4}$ $S_5$ (as 5T5) trivial $86966.13816305232$
5.1.38506593828125.1 $x^{5} - 745 x^{3} + 111005 x - 749321$ $5^{7}\cdot 149^{4}$ $F_5$ (as 5T3) $[20]$ $7731.4913552926955$
5.1.38506593828125.2 $x^{5} - 745 x^{3} + 111005 x - 577226$ $5^{7}\cdot 149^{4}$ $F_5$ (as 5T3) $[20]$ $9066.28118873275$
5.1.38506593828125.3 $x^{5} + 745 x^{3} + 111005 x - 341657$ $5^{7}\cdot 149^{4}$ $F_5$ (as 5T3) $[5, 5]$ $5925.011011602649$
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