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# SPDX-License-Identifier: GPL-2.0-or-later
# homalg: A homological algebra meta-package for computable Abelian categories
#
# Implementations
#
## Implementations for categories.
####################################
#
# representations:
#
####################################
## <#GAPDoc Label="IsHomalgCategoryOfLeftObjectsRep">
## <ManSection>
## <Filt Type="Representation" Arg="BC" Name="IsHomalgCategoryOfLeftObjectsRep"/>
## <Returns><C>true</C> or <C>false</C></Returns>
## <Description>
## The &GAP; representation of categories of left objects. <P/>
## (It is a representation of the &GAP; category <Ref Filt="IsHomalgCategory"/>.)
## </Description>
## </ManSection>
## <#/GAPDoc>
##
DeclareRepresentation( "IsHomalgCategoryOfLeftObjectsRep",
IsHomalgCategory,
[ ] );
## <#GAPDoc Label="IsHomalgCategoryOfRightObjectsRep">
## <ManSection>
## <Filt Type="Representation" Arg="BC" Name="IsHomalgCategoryOfRightObjectsRep"/>
## <Returns><C>true</C> or <C>false</C></Returns>
## <Description>
## The &GAP; representation of categories of left objects. <P/>
## (It is a representation of the &GAP; category <Ref Filt="IsHomalgCategory"/>.)
## </Description>
## </ManSection>
## <#/GAPDoc>
##
DeclareRepresentation( "IsHomalgCategoryOfRightObjectsRep",
IsHomalgCategory,
[ ] );
####################################
#
# families and types:
#
####################################
# a new family:
BindGlobal( "TheFamilyOfHomalgCategories",
NewFamily( "TheFamilyOfHomalgCategories" ) );
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