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Jul 20, 2013 at 15:56 vote accept GFR
Jul 18, 2013 at 9:19 comment added András Szűcs Dear Martel, I think the proof is that "intersection (of homology classes) is dual to the cohomological multiplication, and A#B is equal to A+B", Andras
Jul 18, 2013 at 6:00 comment added András Szűcs Of course the connected sum of two spheres is homeomorphic to one sphere, But we are considering the represented homology classes. $A$ and $B$ denote the represented homology classes , not just the manifolds themselves.
Jul 18, 2013 at 4:23 comment added JHM I see an "answer" but not a proof. How can you convince me that the connect sum of two $2$-spheres is not homotopic (actually homeomorphic) to the single $2$-sphere?
Jul 17, 2013 at 20:30 history edited Ricardo Andrade CC BY-SA 3.0
correct typos
S Jul 17, 2013 at 19:21 history suggested Marco Golla CC BY-SA 3.0
Done a bit of LaTeX editing.
Jul 17, 2013 at 19:14 review Suggested edits
S Jul 17, 2013 at 19:21
Jul 17, 2013 at 15:00 history edited András Szűcs CC BY-SA 3.0
added 163 characters in body
Jul 17, 2013 at 14:41 history answered András Szűcs CC BY-SA 3.0