List questions from p-adic-number-theory

Published on 05 Mar 2013 - 14:47

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Questions regarding p-adic expansion and numbers

Published on 09 Mar 2013 - 10:56

426

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Does there exist an ordered ring, with $\mathbb{Z}$ as an ordered subring, such that some ring of p-adic integers can be formed as a quotient ring?

Published on 17 Mar 2013 - 9:25

4.1k

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Tensor products of p-adic integers

Published on 19 Mar 2013 - 8:23

368

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Why is the Euclidean metric called the prime at infinity?

Published on 20 Mar 2013 - 6:39

4k

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Is there an explicit embedding from the various fields of p-adic numbers $\mathbb{Q}_p$ into $\mathbb{C}$?

Published on 22 Mar 2013 - 18:23

4.2k

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P-adic numbers complete/incomplete

Published on 23 Mar 2013 - 9:37

101

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Valuations, Isomorphism, Local ring

Published on 28 Mar 2026 - 10:31

162

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p-adic norm, Sets equal

Published on 24 Mar 2013 - 21:02

199

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p-adic expansion

Published on 24 Mar 2013 - 21:56

300

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Solution of $x^2 = 2$ in $\mathbb{Q}_p$

Published on 25 Mar 2013 - 1:32

127

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p- adic isomorphims

Published on 25 Mar 2013 - 19:29

92

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For which primes p does the series $\sum_{i=0}^\infty (\frac{10}{11})^i$ converge p-adically

Published on 30 Mar 2013 - 11:42

406

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For what primes $p$ does the series $1!+2!+3!+4!+ \cdots $ converge $p$-adically?

Published on 30 Mar 2013 - 11:53

226

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What are the equivalents of regular polytopes in finite or p-adic fields?

Published on 28 Mar 2026 - 18:17

List Question

Spectrum theorem for p-adic matrix analysis

Questions regarding p-adic expansion and numbers

Does there exist an ordered ring, with $\mathbb{Z}$ as an ordered subring, such that some ring of p-adic integers can be formed as a quotient ring?

Tensor products of p-adic integers

Why is the Euclidean metric called the prime at infinity?

Is there an explicit embedding from the various fields of p-adic numbers $\mathbb{Q}_p$ into $\mathbb{C}$?

P-adic numbers complete/incomplete

Valuations, Isomorphism, Local ring

p-adic norm, Sets equal

p-adic expansion

Solution of $x^2 = 2$ in $\mathbb{Q}_p$

p- adic isomorphims

For which primes p does the series $\sum_{i=0}^\infty (\frac{10}{11})^i$ converge p-adically

For what primes $p$ does the series $1!+2!+3!+4!+ \cdots $ converge $p$-adically?

What are the equivalents of regular polytopes in finite or p-adic fields?

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