
handle: 11441/125816
We study here the A(1)-coalgebra structure of the homology H (K( , n);Zp) of an Eilenberg-Mac Lane space K( , n), where is a finitely generated abelian group and n is a positive integer. Using diverse techniques of homological perturbation, we get that the components i(p−2)+2 of degree i(p − 2) (with i 0) are the only (possibly) non-null morphisms of said structure.
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