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[edit] Summary
Coherence law for associativity in enriched categories.
[edit] Licensing
[edit] TeX source
\documentclass{article}
\usepackage{xy}
\xyoption{all}
\newcommand{\Hom}{\mathrm{Hom}}
\begin{document}
\thispagestyle{empty}
\[
{\tiny
\xymatrix{
(\Hom(C,D)\otimes\Hom(B,C))\otimes\Hom(A,B)\ar[r]^{\alpha}\ar[d]_{\circ\otimes 1}&\Hom(C,D)\otimes(\Hom(B,C)\otimes\Hom(A,B))\ar[r]^{1\otimes\circ}&\Hom(C,D)\otimes\Hom(A,C)\ar[d]^{\circ}\\
\Hom(B,D)\otimes\Hom(A,B)\ar[rr]_{\circ}&&\Hom(A,D)
}
}
\]
\end{document}
[edit] Historio de la dosiero
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\documentclass{article} \usepackage{xy} \xyoption{all}
\newcommand{\Hom}{\mathrm{Hom}}
\begin{document} \thispagestyle{empty} \[ {\tiny \xymatrix{
(\Hom(C,D)\otimes\Hom(B,C))\otimes\Hom(A,B)\ar[r]^-{\alpha}\ar[d]_-{\circ\otimes 1}&\Hom(C,D)\otimes(\Hom(B,C)\otimes\Hom(A,B))\ar[r]^-{1\otimes\circ}&\Hom(C,D)\otimes\Hom(A,C)\ar[d]^-{\circ}\\
\Hom(B,D)\otimes\Hom(A,B)\ar[rr]_-{\circ}&&\Hom(A,D)
} } \] \end{document}
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| Date/Time | Dimensions | User | Comment |
current | 19:34, 18 March 2006 | 788×99 (3 KB) | Maksim | |
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