File:Coalgebra-Counit.svg

Summary

Description
Deutsch: Eine Koalgebra besitzt genau dann eine Koeins, wenn es einen Vektorraumhomomorphismus gibt, so dass das folgende Diagramm kommutiert.
Date
Source Own work
Author Markus Schmaus
Permission
(Reusing this file)
Public Domain

Quelltext

Siehe wikipedia:de:Benutzer:Markus Schmaus/Kommutatives Diagramm

%&latex
\documentclass[a4paper]{article}
\usepackage[dvips,matrix,arrow,ps,color,line,curve,frame]{xy}
\usepackage{diagxye}

\thispagestyle{empty}

\begin{document}
$$\bfig
\Vtrianglepair/<-`>`<-`<-`<-/<700,500>[
  k \otimes C`
  C \otimes C`
  C \otimes k`
  C
;
  \epsilon_C \otimes \mathrm{id}_C`
  \mathrm{id}_C \otimes \epsilon_C`
  \cong`
  \Delta_C`
  \cong
]
\efig$$
\end{document}

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Category:Self-published work#Coalgebra-Counit.svgCategory:PD-self#Coalgebra-Counit.svg Category:SVG commutative diagrams Category:Coalgebra structures Category:Images with LaTeX source code
Category:Coalgebra structures Category:Images with LaTeX source code Category:PD-self Category:SVG commutative diagrams Category:Self-published work