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Nov 13, 2018 at 18:38 comment added user69183 Okay, I think I now see how to prove your claim( It's some local calculation). The intersection needn't be complete or smooth and can have unexpected dimension. Please ignore my earlier comment
Nov 9, 2018 at 5:15 review Close votes
Nov 24, 2018 at 3:01
Nov 8, 2018 at 20:58 comment added dhy They are both special cases of the following: If the local expansion of $f(x_1,x_2,\cdots,x_n)$ at the origin is $f_1+f_2+\cdots f_d$, where $f_i$ has degree $i$, then the space of lines through the origin in $f=0$ is an intersection of the hypersurfaces corresponding to $f_1,f_2,\cdots, f_d$ in $\mathbb{P}^{d-1}.$ This follows from a short computation.
Nov 8, 2018 at 20:51 history asked user69183 CC BY-SA 4.0