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(formerly user "unknowngoogle", and for a very short time "red herring" but that was a red herring)


1d
comment Continuous relations?
Ok, thank you for the explanations!
1d
comment Continuous relations?
Ok, so in the case of the counting measure you have an underlying (set theoretic) relation $R\subseteq X\times Y$. But what about more general measures?
2d
comment Continuous relations?
Maybe I've missed the point of the definition, but isn't it a notion of "measurable relation between measurable subsets" ($R\subseteq P(X)\times P(Y)$) rather than just a "measuranle relation between elements" ($R\subseteq X\times Y$)?
2d
comment When is a holomorphic submersion with isomorphic fibers locally trivial?
@Andrea: take a non-Zariski-locally-trivial (locally isotrivial) projective fibration; then, by FG, it's locally (in the eucliden topology) analytically trivial. Or did you mean an explicit example?
Aug
23
asked Non-linearly isomorphic non-equivalent $G-$representations?
Aug
23
comment Why is Set, and not Rel, so ubiquitous in mathematics?
2. Could you also give some reference to the literature on this topic (if there is any)
Aug
23
comment Why is Set, and not Rel, so ubiquitous in mathematics?
1. Why is not the usul notion of composition od reltions enough do define "commutativity" of digrams in Rel?
Aug
19
awarded  Notable Question
Aug
3
awarded  Necromancer
Jul
28
awarded  Popular Question
Jul
18
awarded  Favorite Question
Jul
17
awarded  Favorite Question
Jul
2
awarded  Inquisitive
Jul
2
awarded  Curious
Jun
29
comment Probability over a plane
Ok.. so I'm surely missing something. I would naively think that the probability that a polynomial has a complex root is always $1$ due to the fundamental theorem of algebra...
Jun
29
comment Probability over a plane
On line 3 you probably mean "real roots" instead of "complex roots"?
Jun
11
comment Smoothness of fix point components of finite group action on smooth variety
@user52824: thank you!
Jun
11
comment Smoothness of fix point components of finite group action on smooth variety
@user52824: could you please also give a reference?
Jun
10
comment Smoothness of fix point components of finite group action on smooth variety
Thank you for the answer!
Jun
10
accepted Smoothness of fix point components of finite group action on smooth variety