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Let $A$ be a $C^*$-algebra and $(a_{ij}) \in M_n(A)$ be a positive matrix. Does there exist a constant $C \ge 0$ (not depending on the $a_{ij}$) such that $$\lVert(a_{ij})\rVert \le C \Bigl\lVert\s...
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Q&A for professional mathematicians
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Hottest Questions Today - MathOverflow
Stack Exchange Network Stack Exchange network consists of 181 Q&A communities including Stack Overflow, the largest, most trusted online community for developers to learn, share their knowledg...
Mathoverflow.net news digest
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6 days
Must there be a proper class of Reinhardt cardinals if there is a Reinhardt card...
A cardinal is Reinhardt if $\kappa$ is the critical point of a nontrivial elementary embedding of $V$ to itself, where $V$ is the class of all sets. As Reinhardt cardinals are inconsistent with $\mathrm{ZFC}$, work in $\mathrm{ZF}j$, which is $\mathrm...
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5 days
Roth's theorem for primes in a given arithmetic progression to a large moduli
Let $\mathbb{P}_{a, q}$ denote the set of primes congruent to $a$ modulo $q$. Are there any estimates for the number of $3$-Arithmetic Progressions in the set $\mathbb{P}_{a, q}\cap [1, X]$, where $(a, q) = 1$? For $q$ at most a constant, such an estimate...
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5 days
Here's a problem;
A question-and-answer game establishes the scores obtained as follows:
For 1 correct answer, the number of points obtained x equals +1. -
7 days
Guess the next polynoms in the sequence (MO vs. AI :), count anticommuting $F_p$...
Here is a sequence of polynoms - (presumably) counting N-tuples of ANTI-commuting 2x2 matrices over $F_p, p>2$. (That is just the case of 2x2 matrices, and (surprisingly) it is not so easy to see a pattern ! Compare to commuting matrices where pattern...
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