Let $G$ be a finitely presented group and $H$ a finitely generated normal subgroup. Is it always true that the Schur Multiplier $H_2(H,\mathbb{Z})$ is a direct product of finitely generated abelian groups?
$H_2(H,\mathbb{Z})$ where H is a f.g. normal subgroup of a f.p. group.
Mustafa Gokhan Benli
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