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Mathematics
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Nate
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answer
108
Prove that there are infinitely many primes with $666$ in their decimal representation without Dirichlet's theorem.
Sep 22, 2017
answer
28
Why are square roots of lines in the complex plane hyperbolas?
Mar 10, 2022
answer
19
If $\lim_{n \rightarrow \infty} \frac{a_{n+1}}{a_n} = 0$, can $\sum_0^\infty a_n$ be rational?
Apr 21, 2016
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15
Intuitively, what separates Mersenne primes from Fermat primes?
Jun 18, 2014
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13
Graphs with non-disjoint odd cycles satisfies $\chi \le 5$
May 20, 2016
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13
Is the sum of all natural numbers countable?
Jun 23, 2014
answer
13
Infinite dimensional representation such that every subrepresentation is reducible
Aug 27, 2015
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13
Constructing a Möbius strip using a square paper? Is it possible?
Mar 31, 2014
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12
Multiplicative group of an infinite field is not cyclic
Sep 23, 2015
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12
How do you prove ${n \choose k}$ is maximum when $k$ is $ \lceil \tfrac n2 \rceil$ or $ \lfloor \tfrac n2\rfloor $?
Jul 28, 2014
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25
Doubly periodic 4 color theorem?
25
Can a convex polytope with $f$ facets have more than $f$ facets when projected into $\mathbb{R}^2$?
18
Is a matrix similar to its transpose over $\mathbb{Z}_p$?
10
Low dimensional representations of $SL_n(\mathbb{Z}/p^\ell \mathbb{Z})$
9
Does the Okounkov-Vershik approach to the representation theory of $S_n$ shed new light on the problem of computing Kronecker coefficients?