List questions from p-adic-number-theory

Published on 30 Jun 2011 - 7:17

1.1k

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Roots of unity in $\mathbb{Q} _{11}$

Published on 03 Jul 2011 - 20:03

315

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Weird quotient of $\langle\mathbb Q,+\rangle$?

Published on 05 Jul 2011 - 20:01

2k

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The p-adic numbers as an ordered group

Published on 07 Jul 2011 - 0:49

213

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Characterizing $\mathbb{Q}_p$ as an $I$-adic completion of $\mathbb{Q}$

Published on 12 Jul 2011 - 1:29

1.6k

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Representations of p-adic integers as certain infinite sums

Published on 24 Jul 2011 - 22:49

178

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Showing that $|1-x^{p^n}|_p \leq p^{-p^n}$ when $|1-x|_p < 1$

Published on 05 Aug 2011 - 1:24

207

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Decomposition of $\mathbb{C}_p^*$

Published on 02 Apr 2026 - 19:11

878

Views

Integral closure of p-adic integers in maximal unramified extension

Published on 04 Sep 2011 - 21:08

649

Views

Integers in $p$-adic field

Published on 15 Sep 2011 - 21:21

2.4k

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Roots of unity in a local field

Published on 28 Mar 2026 - 3:34

458

Views

Finding $p^\textrm{th}$ roots in $\mathbb{Q}_p$?

Published on 21 Sep 2011 - 3:16

135

Views

normal groups of a infinite product of groups

Published on 08 Oct 2011 - 9:09

126

Views

Green’s formula in p-adic integration

Published on 10 Oct 2011 - 9:50

442

Views

Intersection of nested open sets

Published on 15 Oct 2011 - 15:23

List Question

Does $\log p$ make sense in a finite extension of $\mathbb{Q}_q$?

Roots of unity in $\mathbb{Q} _{11}$

Weird quotient of $\langle\mathbb Q,+\rangle$?

The p-adic numbers as an ordered group

Characterizing $\mathbb{Q}_p$ as an $I$-adic completion of $\mathbb{Q}$

Representations of p-adic integers as certain infinite sums

Showing that $|1-x^{p^n}|_p \leq p^{-p^n}$ when $|1-x|_p < 1$

Decomposition of $\mathbb{C}_p^*$

Integral closure of p-adic integers in maximal unramified extension

Integers in $p$-adic field

Roots of unity in a local field

Finding $p^\textrm{th}$ roots in $\mathbb{Q}_p$?

normal groups of a infinite product of groups

Green’s formula in p-adic integration

Intersection of nested open sets

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