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Jan 15, 2015 at 3:21 history edited Turbo CC BY-SA 3.0
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Jan 14, 2015 at 22:05 comment added Emil Jeřábek (1) Not $2^{n/2}$, but a $2^{-n/2}$ fraction. More precisely, the number of functions of degree $< n$ is $\binom{2^n}{2^{n-1}}$ because of cstheory.stackexchange.com/a/27048 . (2) As I already wrote, I’m skeptical. We are talking an intersection of a linear space with a discrete set.
Jan 14, 2015 at 18:42 review Reopen votes
Jan 15, 2015 at 10:24
Jan 14, 2015 at 18:26 comment added Turbo @EmilJeřábek $(1)$ How did you get count $2^{\frac{n}{2}}$? $(2)$ Is there a linear algebra technique as mentioned in a comment above?
Jan 14, 2015 at 13:46 comment added Emil Jeřábek I don’t think it’s easy over the reals, and there likely isn’t any decent exact expression except for a few special cases. Though it’s easy to see that all but a tiny fraction ($\approx2^{-n/2}$) of all functions have degree $n$.
Jan 14, 2015 at 8:11 comment added Turbo I am getting not much help here math.stackexchange.com/questions/1103587/…?
Jan 14, 2015 at 8:10 history undeleted Turbo
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Jan 14, 2015 at 1:50 history closed Emil Jeřábek
Stefan Kohl
Ryan Budney
S. Carnahan
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Jan 14, 2015 at 1:50 comment added S. Carnahan This is elementary linear algebra. Why are you asking this on a research mathematics site?
Jan 13, 2015 at 18:59 history edited Turbo CC BY-SA 3.0
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Jan 13, 2015 at 18:59 comment added Turbo I am talking about reals.
Jan 13, 2015 at 13:31 comment added Emil Jeřábek Or are you talking about a different field than $\mathbb F_2$, by any chance? Then you need to make that explicit in the question.
Jan 13, 2015 at 12:46 review Close votes
Jan 14, 2015 at 1:53
Jan 13, 2015 at 12:31 comment added Emil Jeřábek How many degree $\le k$ multilinear monomials in $n$ variables are there? This is trivial combinatorics.
Jan 13, 2015 at 8:20 history asked Turbo CC BY-SA 3.0