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In Top, *how* do cojugateconjugate homorphisms of groups induce homotopies of classifying maps?

In Top, how do conjugate homorphisms of groups induce homotopies of classifying spaces? They exist-exist— there's an abstract proof, but how is BG --> BH written in terms of the homotopy??

If G and H are only H-spaces, a homomorphism induces a map of a projective plane. In Top, how do cojugateconjugate H-maps induce homotopies of maps of projective planes??

In Top, *how* do cojugate homorphisms of groups induce homotopies of classifying maps?

In Top, how do conjugate homorphisms of groups induce homotopies of classifying spaces? They exist- there's an abstract proof, but how is BG --> BH written in terms of the homotopy??

If G and H are only H-spaces, a homomorphism induces a map of a projective plane. In Top, how do cojugate H-maps induce homotopies of maps of projective planes??

In Top, *how* do conjugate homorphisms of groups induce homotopies of classifying maps?

In Top, how do conjugate homorphisms of groups induce homotopies of classifying spaces? They exist— there's an abstract proof, but how is BG BH written in terms of the homotopy??

If G and H are only H-spaces, a homomorphism induces a map of a projective plane. In Top, how do conjugate H-maps induce homotopies of maps of projective planes??

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In Top, *how* do cojugate homorphisms of groups induce homotopies of classifying maps?

In Top, how do conjugate homorphisms of groups induce homotopies of classifying spaces? They exist- there's an abstract proof, but how is BG --> BH written in terms of the homotopy??

If G and H are only H-spaces, a homomorphism induces a map of a projective plane. In Top, how do cojugate H-maps induce homotopies of maps of projective planes??