comply with Algebroids v2022.01-02

PackageInfo.g

@@ -10,7 +10,7 @@ SetPackageInfo( rec(
 
 PackageName := "CatReps",
 Subtitle := "Representations and cohomology of finite categories",
-Version := "2022.01-01",
+Version := "2022.01-02",
 
 Date := ~.Version{[ 1 .. 10 ]},
 Date := Concatenation( "01/", ~.Version{[ 6, 7 ]}, "/", ~.Version{[ 1 .. 4 ]} ),
@@ -108,7 +108,7 @@ Dependencies := rec(
                    [ "SubcategoriesForCAP", ">= 2020.06-01" ],
                    [ "MatricesForHomalg", ">= 2020.02.02" ],
                    [ "Toposes", ">= 2021.11-18" ],
-                   [ "Algebroids", ">= 2021.08-02" ],
+                   [ "Algebroids", ">= 2022.01-02" ],
                    [ "FunctorCategories", ">= 2022.01-02" ],
                    ],
   SuggestedOtherPackages := [ ],

examples/Algebroid.g

@@ -6,8 +6,8 @@ LoadPackage( "CatReps" );
 #! not starting with $1$, to demonstrate that
 #! <C>ConcreteCategoryForCAP</C>( [ [,,,5,6,4], [,,,7,8,9], [,,,,,,8,9,7] ] )
 #! and <C>ConcreteCategoryForCAP</C>( [ [2,3,1], [4,5,6], [,,,5,6,4] ] ) yield
-#! isomorphic categories, in particular, their underlying quivers are isomorphic,
-#! inducing isomorphic algebroids and isomorphic categories of representations.
+#! even identical categories, in particular, their underlying quivers are identical,
+#! inducing identical algebroids, and identical categories of representations.
 
 #! @Example
 ccat1 := ConcreteCategoryForCAP( [ [2,3,1], [4,5,6], [,,,5,6,4] ] );
@@ -18,20 +18,22 @@ Q := HomalgFieldOfRationals( );
 #! Q
 A1 := Q[ccat1];
 #! Algebroid generated by the right quiver q(2)[a:1->1,b:1->2,c:2->2]
-UnderlyingCategory( A1 );
-#! Category generated by the right quiver q(2)[a:1->1,b:1->2,c:2->2] with relations
-UnderlyingCategory( UnderlyingCategory( A1 ) ) = ccat1;
-#! true
 A2 := Q[ccat2];
 #! Algebroid generated by the right quiver q(2)[a:1->1,b:1->2,c:2->2]
+IsIdenticalObj( A1, A2 );
+#! true
+UnderlyingCategory( A1 );
+#! Category generated by the right quiver q(2)[a:1->1,b:1->2,c:2->2] with relations
 UnderlyingCategory( A2 );
 #! Category generated by the right quiver q(2)[a:1->1,b:1->2,c:2->2] with relations
-UnderlyingCategory( UnderlyingCategory( A2 ) ) = ccat2;
+IsIdenticalObj( UnderlyingCategory( A1 ), UnderlyingCategory( A2 ) );
 #! true
 CatReps1 := FunctorCategory( A1, Q );
 #! FunctorCategory( Algebroid generated by the right quiver
 #! q(2)[a:1->1,b:1->2,c:2->2] -> Category of matrices over Q )
 CatReps2 := FunctorCategory( A2, Q );
 #! FunctorCategory( Algebroid generated by the right quiver
 #! q(2)[a:1->1,b:1->2,c:2->2] -> Category of matrices over Q )
+IsIdenticalObj( CatReps1, CatReps2 );
+#! true
 #! @EndExample

gap/CatRepsWithCAP.gi

@@ -239,8 +239,6 @@ InstallMethod( AsFpCategory,
 
     fpC := Category( q, relations );
 
-    SetUnderlyingCategory( fpC, C );
-
     return fpC;
 
 end );