翻訳と辞書 ・ (182294) 2001 KU76 ・ (18412) 1993 LX ・ (18413) 1993 LD1 ・ (184212) 2004 PB112 ・ (185105) 2006 SV23 ・ (185851) 2000 DP107 ・ (19255) 1994 VK8 ・ (192642) 1999 RD32 ・ (19299) 1996 SZ4 ・ (19308) 1996 TO66 ・ (1952–19??) ・ (196256) 2003 EH1 ・ (2+1)-dimensional topological gravity ・ (2,2,3-Trimethyl-5-oxocyclopent-3-enyl)acetyl-CoA 1,5-monooxygenase ・ (2,2,3-trimethyl-5-oxocyclopent-3-enyl)acetyl-CoA synthase ・ (2,3,7) triangle group ・ (2,3-dihydroxybenzoyl)adenylate synthase ・ (2,4,6-Trimethylphenyl)gold ・ (2-Chlorophenyl)thiourea ・ (20026) 1992 EP11 ・ (202421) 2005 UQ513 ・ (208996) 2003 AZ84 ・ (21083) 1991 TH14 ・ (214869) 2007 PA8 ・ (21900) 1999 VQ10 ・ (225088) 2007 OR10 ・ (225312) 1996 XB27 ・ (229762) 2007 UK126 ・ (230965) 2004 XA192 ・ (23624) 1996 UX3
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(2,3,7) triangle group : ウィキペディア英語版 | (2,3,7) triangle group In the theory of Riemann surfaces and hyperbolic geometry, the triangle group (2,3,7) is particularly important. This importance stems from its connection to Hurwitz surfaces, namely Riemann surfaces of genus ''g'' with the largest possible order, 84(''g'' − 1), of its automorphism group. A note on terminology – the "(2,3,7) triangle group" most often refers, not to the ''full'' triangle group Δ(2,3,7) (the Coxeter group with Schwarz triangle (2,3,7) or a realization as a hyperbolic reflection group), but rather to the ''ordinary'' triangle group (the von Dyck group) ''D''(2,3,7) of orientation-preserving maps (the rotation group), which is index 2. Torsion-free normal subgroups of the (2,3,7) triangle group are Fuchsian groups associated with Hurwitz surfaces, such as the Klein quartic, Macbeath surface and First Hurwitz triplet. == Constructions ==
抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)』 ■ウィキペディアで「(2,3,7) triangle group」の詳細全文を読む
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