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Jul 22, 2019 at 12:07 vote accept David Roberts
Jul 22, 2019 at 12:07 comment added David Roberts I will accept this in the absence of any other suggestions, because it shows how subtle the question is, and how much it will depend on the topology of $A$.
Jun 21, 2019 at 12:28 comment added John Klein Reformulation of the question: is $\hom(G,A) \to \hom_{A_\infty}(G,A)$ surjective on $\pi_0$? (The target is $A_\infty$-homomorphisms $G \to A$). One might be able to use Boardman-Vogt obstruction theory to study this, by replacing $G$ with a cofibrant $A_\infty$-space.
Jun 21, 2019 at 7:51 comment added David Roberts Thanks, you are indeed answering the intended question, but unfortunately I can't assume $A$ is locally compact! It is in my example the geometric realisation of a simplicial abelian Lie group.... But this is a good answer in any case.
Jun 21, 2019 at 7:49 history answered Mark Grant CC BY-SA 4.0