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Q&A for professional mathematicians
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I hope everyone is doing well. Let $K \subset \mathbb{R}^n$ be a centrally symmetric convex body $(K = -K)$. Denote by $K \mid H$ the orthogonal projection of $K$ onto $H$, where $H$ is an $n - 1$
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Hottest Questions Today - MathOverflow
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Mathoverflow.net news digest
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0 days
Modular flow encoding and retrocausal information retrieval
Modular flow encoding and retrocausal information retrieval — is this conjecture well-posed?
I am working on a theoretical framework involving Tomita-Takesaki modular theory in the Rindler wedge. Before investing further effort, I would like to know whether the following conjecture is mathematically well-posed, and whether there are known results... -
0 days
Generate a subgroup lattice for $S_5$
Is there a (correct) picture available of the subgroup lattice of $S_5$, up to identifying conjugate subgroups (to avoid clutter)?
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13 days
Can $\gcd(n^k \pm 1, \hspace{2mm} n! \pm 1)>1$ have arbitrarily many but finitel...
Fix an integer $k \geq 2$ and let $n \geq 2$ be integer as well. Let $\lambda_1,\lambda_2 \in \{-1, 1 \}$, and then consider the set$$S_{k}^{\lambda_1,\lambda_2}:= \{n \in \mathbb{N}\setminus\{0,1\} : \gcd(n^k+\lambda_1, \hspace{2mm} n!+\lambda_2) &...
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2 months
Prove that except for $n=1$, there are more topologies of size $n$ than groups o...
This question was first asked here, but no answer was given.
For every positive integer $n$ let $a_n$ be the number of groups of order $n$ up to isomorphism, and let $b_n$ be the number of topological spaces of size $n$ (we are counting the points not open sets) up to homeomorphism. After looking at A001930 and...
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