List questions from p-adic-number-theory

Published on 05 Dec 2011 - 7:17

970

Views

Hilbert Symbols when $K =$ the $p$-adic numbers

Published on 05 Dec 2011 - 22:51

924

Views

Isotropy over $p$-adic numbers

Published on 07 Dec 2011 - 4:33

198

Views

Quadratic form over the dyadic numbers

Published on 09 Dec 2011 - 7:03

2.9k

Views

Is $\mathbb Q_r$ algebraically isomorphic to $\mathbb Q_s$ while r and s denote different primes?

Published on 23 Dec 2011 - 7:17

348

Views

Equivalence of Euclidean norm used in Ostrowski's Theorem

Published on 07 Jan 2012 - 17:01

310

Views

Easy way to determine the primes for which $3$ is a cube in $\mathbb{Q}_p$?

Published on 11 Jan 2012 - 21:30

552

Views

Is there a $p$-adic version of Liouville theorem?

Published on 29 Mar 2026 - 16:49

98

Views

equation over $\mathbb{Z}_3$

Published on 23 Feb 2012 - 15:14

4.8k

Views

What are the quadratic extensions of $\mathbb{Q}_2$?

Published on 25 Feb 2012 - 22:54

340

Views

$\mathbb Z_p$-rank $\leq r_1+r_2-1$ in Leopoldt's conjecture

Published on 03 Mar 2012 - 20:50

150

Views

Why is the trace map from a finite extension of $\mathbb{Q}_p$ continuous?

Published on 19 Mar 2012 - 2:44

890

Views

Applications of the p-adics

Published on 20 Mar 2012 - 3:22

5.1k

Views

Is the algebraic closure of a $p$-adic field complete

Published on 24 Mar 2012 - 13:13

521

Views

What does the Haar measure on $\hat{\mathbf{Z}}$ look like?

Published on 24 Mar 2012 - 14:02

List Question

Square roots in the $p$-adics

Hilbert Symbols when $K =$ the $p$-adic numbers

Isotropy over $p$-adic numbers

Quadratic form over the dyadic numbers

Is $\mathbb Q_r$ algebraically isomorphic to $\mathbb Q_s$ while r and s denote different primes?

Equivalence of Euclidean norm used in Ostrowski's Theorem

Easy way to determine the primes for which $3$ is a cube in $\mathbb{Q}_p$?

Is there a $p$-adic version of Liouville theorem?

equation over $\mathbb{Z}_3$

What are the quadratic extensions of $\mathbb{Q}_2$?

$\mathbb Z_p$-rank $\leq r_1+r_2-1$ in Leopoldt's conjecture

Why is the trace map from a finite extension of $\mathbb{Q}_p$ continuous?

Applications of the p-adics

Is the algebraic closure of a $p$-adic field complete

What does the Haar measure on $\hat{\mathbf{Z}}$ look like?

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