List questions from p-adic-number-theory

Published on 01 Apr 2020 - 22:17

669

Views

$p$-adic differentiation

Published on 03 Apr 2020 - 17:40

126

Views

Units in $\mathbb{Z}_2[x]/(x^2-4)$

Published on 05 Apr 2020 - 16:50

293

Views

Application of Hensel's lemma $x^2 \equiv a (\mod 2^L)$

Published on 25 Mar 2026 - 3:07

117

Views

Approximating integral $p$-adic matrices of order 2

Published on 25 Mar 2026 - 12:55

68

Views

Finding the number of elements of a quotient group.

Published on 25 Mar 2026 - 17:19

184

Views

Subfield of degree $p$ of $\mathbf{Q}_p(\zeta_{p^2})$

Published on 25 Mar 2026 - 7:44

44

Views

valuation of a derivative

Published on 13 Apr 2020 - 9:38

37

Views

Vanishing second cohomology with coefficients in a $p$-adic vector space

Published on 27 Mar 2026 - 2:39

116

Views

Can you model p-adic numbers computationally?

Published on 14 Apr 2020 - 21:21

152

Views

$3^n$ does not divide $8^n+1$ for $n\geq 4$

Published on 15 Apr 2020 - 13:07

48

Views

How to prove that $\mathbb{Z}_p^\times$ is isomorphic to $(\mathbb{Z}_p, +) \times \mathbb{F}_p^\times$?

Published on 15 Apr 2020 - 14:57

150

Views

Prove that number of times $3$ divides $2^n\pm1$ is exactly one more than the number of times $3$ divides $n$

Published on 23 Feb 2026 - 3:01

620

Views

$3^n$ does not divide $4^n+5$ for $n\geq 2$

Published on 18 Apr 2020 - 13:40

86

Views

Does anyone recognize $\sum_{n=0}^{\infty} 2^n = -1$?

Published on 18 Apr 2020 - 20:57

List Question

Elements of $\mathbb{Q}_p (p^{1/p^\infty})$

$p$-adic differentiation

Units in $\mathbb{Z}_2[x]/(x^2-4)$

Application of Hensel's lemma $x^2 \equiv a (\mod 2^L)$

Approximating integral $p$-adic matrices of order 2

Finding the number of elements of a quotient group.

Subfield of degree $p$ of $\mathbf{Q}_p(\zeta_{p^2})$

valuation of a derivative

Vanishing second cohomology with coefficients in a $p$-adic vector space

Can you model p-adic numbers computationally?

$3^n$ does not divide $8^n+1$ for $n\geq 4$

How to prove that $\mathbb{Z}_p^\times$ is isomorphic to $(\mathbb{Z}_p, +) \times \mathbb{F}_p^\times$?

Prove that number of times $3$ divides $2^n\pm1$ is exactly one more than the number of times $3$ divides $n$

$3^n$ does not divide $4^n+5$ for $n\geq 2$

Does anyone recognize $\sum_{n=0}^{\infty} 2^n = -1$?

Trending Questions

Popular # Hahtags

Popular Questions