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Hom(CpMackeyFunctor,MackeyFunctorHomomorphism) -- computes the induced map on Hom groups

Description

$\mathrm{Hom}$ is a functor which is contravariant in the first argument and covariant in the second argument. This method implements the functoriality on morphisms.

i1 : M = makeBurnsideMackeyFunctor(2);
i2 : N = makeUnderlyingFreeMackeyFunctor(2);
i3 : f = makeRandomMackeyFunctorHomomorphism(M,N);
i4 : Hom(M,f)

o4 = | 0 8 |

o4 : Matrix
i5 : Hom(f,N)

o5 = | 8 8 |

o5 : Matrix

See also

Ways to use this method:


The source of this document is in CpMackeyFunctors/Documentation/HomGroupDoc.m2:60:0.