\documentclass{amsart}\usepackage[all, ps, dvips]{xy}% Loading the XY-Pic package% Using postscript driver for smoother curves\usepackage{color}% For invisible frame\begin{document}\thispagestyle{empty}% No page numbers\SelectTips{eu}{}% Euler arrowheads (tips)\setlength{\fboxsep}{0pt}% Frame box margin{\color{white}\framebox{{\color{black}$$% Frame for margin\xymatrix@=6pt{&\{\pm1\}\ar@{^(->}@/_1pc/[ddl]_{a^n}\ar@{_(->}@/^1pc/[ddr]^{a^n}\\\\ C_{2n} \ar@{->>}[dd]\ar@{^(->}[rr] &&\operatorname{Dic}_n \ar@{->>}[dd]\ar@{->>}@/^1pc/[rrd]\\ && &&\{\pm1\}\\ C_n \ar@{^(->}[rr] &&\operatorname{Dih}_n \ar@{->>}@/_1pc/[rru]}$$}}}% end math, end frame\end{document}
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Nils R. Barth, the copyright holder of this work, hereby publishes it under the following license:
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I, the copyright holder of this work, release this work into the public domain. This applies worldwide. In some countries this may not be legally possible; if so: I grant anyone the right to use this work for any purpose, without any conditions, unless such conditions are required by law.
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The original description page was here. All following user names refer to en.wikipedia.
2007-11-26 23:42 Nbarth 357×232× (35406 bytes) Commutative diagram demonstrating the dicyclic group as a binary polyhedral group (subgroup of Pin group), and connections to dihedral and binary cyclic groups.
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{{BotMoveToCommons|en.wikipedia|year={{subst:CURRENTYEAR}}|month={{subst:CURRENTMONTHNAME}}|day={{subst:CURRENTDAY}}}} {{Information |Description={{en|Commutative diagram demonstrating the dicyclic group as a binary polyhedral group (subgroup of Pin grou