Jacobian matrix10/25/2023 ![]() ![]() ![]() ![]() Is there some sort of natural "projective tangent space at a point"? But if projective space, if $F$ if a endomorphism on, say, $P^2$, what geometrically would the Jacobian matrix represent? It is a 3 by 3 matrix. In affine space, this matrix represents the linear map on tangent spaces induced by a function. I was wondering if there is an interpretation of the projective Jacobian matrix in algebraic geometry.
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