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visits | member for | 1 year, 4 months |
seen | Dec 20 '14 at 6:43 | |
stats | profile views | 181 |
Dec 16 |
comment |
A conditional expectation question about consecutive inner products
Does this mean that $1 \leq P(Y = 0|X=0)/P(X=0) \leq 2$? |
Dec 14 |
revised |
Expected maximum inner product
deleted 71 characters in body |
Nov 27 |
awarded | Disciplined |
Sep 16 |
awarded | Yearling |
Sep 4 |
awarded | Nice Question |
Aug 27 |
awarded | Curious |
Aug 26 |
comment |
A conjecture about the entropy of matrix vector products
Thank you. Posted to mathoverflow.net/questions/179459/… . Please edit if it doesn't reflect your view accurately. |
Aug 26 |
comment |
A conjecture about the entropy of matrix vector products
Do you think it would be acceptable to pose your formulation as a new question? I have no ideas for how to approach it. |
Aug 3 |
comment |
A conjecture about the entropy of matrix vector products
Your "new part" looks like the core of the problem but I have to admit, looks no easier to me. It will be great if you (or anyone) has any ideas about this new formulation. |
Jul 26 |
awarded | Promoter |
Jul 26 |
revised |
A conjecture about the entropy of matrix vector products
added 16 characters in body |
Jul 24 |
revised |
A conjecture about the entropy of matrix vector products
edited title |
Jul 24 |
revised |
Puzzle on deleting k bits from binary vectors of length 3k
deleted 88 characters in body |
Jul 24 |
asked | A conjecture about the entropy of matrix vector products |
Apr 15 |
comment |
What is $\lim_{n\to\infty} \displaystyle \sum_{k=0}^{\lfloor n/2 \rfloor} \binom{n}{2k}\left(4^{-k}\binom{2k}{k}\right)^{\frac{2n}{\log_2{n}}}\,?$
Can I ask my question again in that case? Is the OP right that convergence depends on the constant in the exponent? |
Apr 13 |
comment |
What is $\lim_{n\to\infty} \displaystyle \sum_{k=0}^{\lfloor n/2 \rfloor} \binom{n}{2k}\left(4^{-k}\binom{2k}{k}\right)^{\frac{2n}{\log_2{n}}}\,?$
Is the OP right that convergence depends on the constant in the exponent? I can't immediately tell from your answer. |
Apr 4 |
awarded | Investor |
Feb 15 |
accepted | Smallest non-zero eigenvalue of a (0,1) matrix |
Feb 15 |
comment |
Smallest non-zero eigenvalue of a (0,1) matrix
There is nothing better than an explicit construction. Thank you. Although it would be great if I could accept the upper and lower bounds answers together. |
Feb 14 |
awarded | Nice Question |