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Apr 25, 2022 at 14:33 history edited Arshak Aivazian CC BY-SA 4.0
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Apr 25, 2022 at 12:32 comment added HenrikRüping There are two nonisomorphic groups $G,H$ such that their products with the integers are isomorphic. If I remember correctly they can be chosen as virtually cyclic, so they are not so big. After applying the classifying space functor $B$ one should get a counterexample to the first question $BG \times S^1 = B(G\times \mathbb{Z})=BH \times S^1$ and $BG$ and $BH$ are indecomposable, and not homotopy equivalent.
Apr 25, 2022 at 12:12 answer added Neil Strickland timeline score: 10
Apr 25, 2022 at 10:59 history edited Arshak Aivazian CC BY-SA 4.0
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Apr 25, 2022 at 10:41 history asked Arshak Aivazian CC BY-SA 4.0