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Label Polynomial Discriminant Galois group Class group Regulator
21.15.627...751.1 $x^{21} - 21 x^{19} + 189 x^{17} - 952 x^{15} - 3 x^{14} + 2940 x^{13} + 42 x^{12} - 5733 x^{11} - 231 x^{10} + 7007 x^{9} + 630 x^{8} - 5145 x^{7} - 882 x^{6} + 2058 x^{5} + 588 x^{4} - 343 x^{3} - 147 x^{2} + 3$ $-\,3^{28}\cdot 7^{21}\cdot 17^{3}$ $D_7^3:C_3^2$ (as 21T70) trivial $20836082403.4$
21.21.808...472.1 $x^{21} - 63 x^{19} + 1638 x^{17} - 22925 x^{15} - 528 x^{14} + 189189 x^{13} + 17598 x^{12} - 950355 x^{11} - 214326 x^{10} + 2897321 x^{9} + 1205064 x^{8} - 5090418 x^{7} - 3298680 x^{6} + 4361112 x^{5} + 4078368 x^{4} - 908327 x^{3} - 1614354 x^{2} - 218484 x + 85544$ $2^{18}\cdot 3^{28}\cdot 7^{21}\cdot 17^{6}$ $C_7^3:(C_3\times C_6)$ (as 21T43) trivial $5102009942530000$
21.9.137...000.1 $x^{21} - 98 x^{15} - 84 x^{14} + 2548 x^{9} + 4368 x^{8} + 1872 x^{7} - 13720 x^{3} - 35280 x^{2} - 30240 x - 8640$ $2^{32}\cdot 3^{18}\cdot 5^{6}\cdot 7^{21}\cdot 37^{7}$ $A_7^3.D_6$ (as 21T157) trivial $3240486773710000000$
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