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Feb 18, 2011 at 9:47 comment added Francesco Polizzi I added in the answer a theorem of Landsberg that seems related to what you are looking for
Feb 18, 2011 at 9:40 history edited Francesco Polizzi CC BY-SA 2.5
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Feb 17, 2011 at 14:05 comment added Jimmy Sorry, the formatting is not good. Please refer to the original post (modified).
Feb 17, 2011 at 13:45 comment added Jimmy Thank you. But I think the point is mainly to $\emph{view the second fundamental form as a three-way tensor}$. Especially, will the tensor rank tell us something about the infinitesimal variation of the tangent space in the neighborhood? There is some claim that I would like to see: for some point $p\in X$, if there is an affine space $S\subseteq X$ passing through $p$ (in some neighborhood of $p$) then the tensor rank of $II_p$ is somehow bounded by the tensor rank. Thank you again.
Feb 17, 2011 at 9:14 history answered Francesco Polizzi CC BY-SA 2.5