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Feb 4, 2016 at 10:44 comment added JoS Yes, it's correct that my answer only shows (3) in the special case that the scheme is reduced.
Feb 4, 2016 at 10:12 comment added Max Horn I'd then still be interested in an answer for the first question, which is the one that is most important to me :)
Feb 4, 2016 at 10:11 comment added Max Horn So, all in all, it seems your answer is saying: "If the scheme is not fat, then the third question has a positive answer." Correct?
Feb 4, 2016 at 10:09 comment added Max Horn I intend the classical meaning of the term "variety", i.e. the set of common zeros: $\mathbb{V}(A) = \{ x\in\mathbb{C}^n \mid \forall f\in A: f(x)=0 \}$. And I explicitly need the statement also in the case where the locus is "fat", e.g. if $A=\{ x_1^d, \dots, x_n^d \}$ for any $d>0$ (of course, in that particular case $A$ itself already has size $n$).
Feb 3, 2016 at 14:23 history answered JoS CC BY-SA 3.0