Homotopy Type Theory representably concrete category > history (Rev #2, changes)

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A representably concrete category CC is a concrete category such that there exists an object S:Ob(C)S:Ob(C) such that for morphisms f:Hom(A,B)f:Hom(A,B) and g:Hom(A,B)g:Hom(A,B), if fx=gxf \circ x = g \circ x for all morphisms x:Hom(S,A)x:Hom(S,A), then f=gf = g.

See also

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