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% Copyright (C) 2018 - 2021 by ChairX
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%    http://www.latex-project.org/lppl.txt
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% and version 1.3 or later is part of all distributions of
% LaTeX version 2005/12/01 or later.
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% This file contains the documentation of all category theory related macros .
%
% Macros have to be described by (delete the first %)
% \DescribeMacro{\macro}
% Description and usage of the macro.
%
% The description will appear in the usage
% part of the documentation. Use \subsubsection{} etc. for structuring.
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% The implementation of the macros defined here has to be written in
% chairxmathCategory.dtx
%\fi
%
%
% \subsubsection{General Category Theory}
%
% \DescribeMacro{\category}
% Font for generic categories |\category{C}|: $\category{C}$ \\
% Uses |categoryfont|.
%
% \DescribeMacro{\categoryname}
% Font for specific categories |\categoryname{FinSet}|: $\categoryname{FinSet}$ \\
% Uses |categorynamefont|.
%
% \DescribeMacro{\functor}
% Font for functors |\functor{F}|: $\functor{F}$ \\
% Uses |functorfont|.
%
% \DescribeMacro{\groupoid}
% Font for groupoids |\groupoid{G}|: $\groupoid{G}$ \\
% Uses |groupoidfont|.
%
% \DescribeMacro{\source}
% Source of arrow |\source(f)|: $\source(f)$ \\
% Uses |operatorfont|.
%
% \DescribeMacro{\target}
% Target of arrow |\target(f)|: $\target(f)$ \\
% Uses |operatorfont|.
%
% \DescribeMacro{\unit}
% Unit map in groupoids |\unit\colon M \longrightarrow G|:
% $\unit\colon M \longrightarrow G$ \\
% Uses |operatorfont|.
%
%\DescribeMacro{\opp}
% Opposite category etc. |\category{C}^\opp|: $\category{C}^\opp$ \\
% Uses |scriptfont|.
%
% \DescribeMacro{\asso}
% Natural transformation of associativity |\asso|: $\asso$ \\
% Uses |operatorfont|.
%
% \DescribeMacro{\Hom}
%  Homomorphisms |\Hom(A, B)|: $\Hom(A, B)$ \\
% Uses |operatorfont|.
%
% \DescribeMacro{\End}
% Endomorphisms |\End(E)|: $\End(E)$ \\
% Uses |operatorfont|.
%
% \DescribeMacro{\Aut}
% ($*$-)Automorphisms |\Aut(A)|: $\Aut(A)$ \\
% |\Aut*(A)|: $\Aut*(A)$ \\
% Uses |operatorfont|.
%
% \DescribeMacro{\Iso}
% ($*$-)Isomorphisms |\Iso(A, B)|: $\Iso(A, B)$ \\
% |\Iso*(A, B)|: $\Iso*(A, B)$ \\
% Uses |operatorfont|.
%
% \DescribeMacro{\Obj}
% Objects of a category |\Obj(\category{C})|: $\Obj(\category{C})$ \\
% Uses |operatorfont|.
%
% \DescribeMacro{\Morph}
% Morphisms of a category |\Morph(a, b)|: $\Morph(a, b)$ \\
% Uses |operatorfont|.
%
% \subsubsection{Colimits}
%
%\DescribeMacro{\colim}
% Colimits of diagrams or functors: |\colim \functor{F}|: $\colim \functor{F}$
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