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Nov 22 at 4:03 comment added Son Gohan Sorry to bring this up after many years, but I have a curiosity: is the definition of realizability of a homology class just by fundamental classes of a "connected" submanifold, or may it work also in the case of the direct sum of fundamental classes of disconnected submanifolds?
Oct 20, 2012 at 23:49 vote accept Siqi He
Oct 19, 2012 at 17:03 answer added Igor Rivin timeline score: 3
Oct 19, 2012 at 16:45 comment added Ryan Budney Some torsion classes can not be realized as fundamental classes of manifolds, that's why $l>1$ can happen.
Oct 19, 2012 at 16:44 comment added J.C. Ottem Well, Thom gives examples of compact differentiable manifolds where one cannot take $l=1$. Are you asking for an english explaination of these examples?
Oct 19, 2012 at 16:43 comment added Igor Rivin As far as I can tell, Thom's paper is about realization by EMBEDDED submanifolds.
Oct 19, 2012 at 16:31 history asked Siqi He CC BY-SA 3.0