翻訳と辞書 Words near each other ・ 10-epi-gamma-eudesmol synthase ・ 10-FEET ・ 10-foot user interface ・ 10-Formyltetrahydrofolate ・ 10-Hydroxy Lycopodium alkaloids ・ 10-Hydroxydecanoic acid ・ 10-hydroxydihydrosanguinarine 10-O-methyltransferase ・ 10-hydroxytaxane O-acetyltransferase ・ 10-in-1 food parcel ・ 10-inch gun M1895 ・ 10-K Thirst Quencher ・ 10-meter band ・ 10-minute haircut ・ 10-orthoplex ・ 10-second barrier ・ 10-simplex ・ 10-spine grouper ・ 10-Truck Arms and Ammunition Haul in Chittagong ・ 10-Yard Fight ・ 10.000 luchtballonnen ・ 10.000 Nights of Thunder ・ 10.000 Watts of Artificial Pleasures ・ 10.15×61mmR ・ 10.2 surround sound ・ 10.4 cm Feldkanone M. 15 ・ 10.4mm Swiss Centerfire ・ 10.4×38mm Swiss Rimfire ・ 10.5 ・ 10.5 (miniseries) ・ 10.5 cm Cannon Model 1927 Dictionary Lists mini英和辞書 mini和英辞書 Webster 1913 Latin-English FOLDOC Wikipedia English ウィキペディア

翻訳と辞書　辞書検索 [ 開発暫定版 ] スポンサード リンク 10-simplex ： ウィキペディア英語版 10-simplex In geometry, a 10-simplex is a self-dual regular 10-polytope. It has 11 vertices, 55 edges, 165 triangle faces, 330 tetrahedral cells, 462 5-cell 4-faces, 462 5-simplex 5-faces, 330 6-simplex 6-faces, 165 7-simplex 7-faces, 55 8-simplex 8-faces, and 11 9-simplex 9-faces. Its dihedral angle is cos−1(1/10), or approximately 84.26°. It can also be called a hendecaxennon, or hendeca-10-tope, as an 11-facetted polytope in 10-dimensions. The name ''hendecaxennon'' is derived from ''hendeca'' for 11 facets in Greek and -xenn (variation of ennea for nine), having 9-dimensional facets, and ''-on''. == Coordinates == The Cartesian coordinates of the vertices of an origin-centered regular 10-simplex having edge length 2 are: :$\backslash left(\backslash sqrt,\backslash \; \backslash sqrt,\backslash \; 1/6,\backslash \; \backslash sqrt,\backslash \; \backslash sqrt,\backslash \; \backslash sqrt,\backslash \; \backslash sqrt,\backslash \; \backslash sqrt,\backslash \; \backslash sqrt,\backslash \; \backslash pm1\backslash right)$ :$\backslash left(\backslash sqrt,\backslash \; \backslash sqrt,\backslash \; 1/6,\backslash \; \backslash sqrt,\backslash \; \backslash sqrt,\backslash \; \backslash sqrt,\backslash \; \backslash sqrt,\backslash \; \backslash sqrt,\backslash \; -2\backslash sqrt,\backslash \; 0\backslash right)$ :$\backslash left(\backslash sqrt,\backslash \; \backslash sqrt,\backslash \; 1/6,\backslash \; \backslash sqrt,\backslash \; \backslash sqrt,\backslash \; \backslash sqrt,\backslash \; \backslash sqrt,\backslash \; -\backslash sqrt,\backslash \; 0,\backslash \; 0\backslash right)$ :$\backslash left(\backslash sqrt,\backslash \; \backslash sqrt,\backslash \; 1/6,\backslash \; \backslash sqrt,\backslash \; \backslash sqrt,\backslash \; \backslash sqrt,\backslash \; -2\backslash sqrt,\backslash \; 0,\backslash \; 0,\backslash \; 0\backslash right)$ :$\backslash left(\backslash sqrt,\backslash \; \backslash sqrt,\backslash \; 1/6,\backslash \; \backslash sqrt,\backslash \; \backslash sqrt,\backslash \; -\backslash sqrt,\backslash \; 0,\backslash \; 0,\backslash \; 0,\backslash \; 0\backslash right)$ :$\backslash left(\backslash sqrt,\backslash \; \backslash sqrt,\backslash \; 1/6,\backslash \; \backslash sqrt,\backslash \; -\backslash sqrt,\backslash \; 0,\backslash \; 0,\backslash \; 0,\backslash \; 0,\backslash \; 0\backslash right)$ :$\backslash left(\backslash sqrt,\backslash \; \backslash sqrt,\backslash \; 1/6,\backslash \; -\backslash sqrt,\backslash \; 0,\backslash \; 0,\backslash \; 0,\backslash \; 0,\backslash \; 0,\backslash \; 0\backslash right)$ :$\backslash left(\backslash sqrt,\backslash \; \backslash sqrt,\backslash \; -4/3,\backslash \; 0,\backslash \; 0,\backslash \; 0,\backslash \; 0,\backslash \; 0,\backslash \; 0,\backslash \; 0\backslash right)$ :$\backslash left(\backslash sqrt,\backslash \; -3\backslash sqrt,\backslash \; 0,\backslash \; 0,\backslash \; 0,\backslash \; 0,\backslash \; 0,\backslash \; 0,\backslash \; 0,\backslash \; 0\backslash right)$ :$\backslash left(-\backslash sqrt,\backslash \; 0,\backslash \; 0,\backslash \; 0,\backslash \; 0,\backslash \; 0,\backslash \; 0,\backslash \; 0,\backslash \; 0,\backslash \; 0\backslash right)$ More simply, the vertices of the ''10-simplex'' can be positioned in 11-space as permutations of (0,0,0,0,0,0,0,0,0,0,1). This construction is based on facets of the 11-orthoplex. 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「10-simplex」の詳細全文を読む スポンサード リンク 翻訳と辞書 : 翻訳のためのインターネットリソース Copyright(C) kotoba.ne.jp 1997-2016. All Rights Reserved.