List questions from transcendental-numbers

Published on 29 Nov 2013 - 6:15

241

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Extend a rational number field $\mathbb{Q}$ by using a transcendental number?

Published on 09 Dec 2013 - 15:19

263

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Transcendental Basis

Published on 13 Dec 2013 - 18:55

158

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Number made from the first digits of $2^n$

Published on 24 Dec 2013 - 11:25

626

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Question about the proof that $K(u)$ is isomorphic to $K(x)$ if u is transcendental over $K$.

Published on 26 Dec 2013 - 22:37

275

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Products of irrational numbers

Published on 28 Dec 2013 - 16:51

125

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if $x\ne 0$, is at least one of $\{x, \cos\;x\}$ transcendental over $\mathbb{Q}$?

Published on 29 Dec 2013 - 5:22

318

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is the unique solution of $\cos t = t$ a transcendental number?

Published on 29 Dec 2013 - 23:39

77

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Fast converging sums involving tetrations

Published on 26 Mar 2026 - 16:23

260

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Transcendental numbers involving primes?

Published on 30 Dec 2013 - 22:26

372

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"philosophical" question about the transcendence of $\pi$

Published on 07 Jan 2014 - 21:00

911

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Uncountable sets of transcendental numbers

Published on 10 Jan 2014 - 19:22

267

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Transcendental Numbers (simple question)

Published on 11 Jan 2014 - 0:56

543

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Element in field of quotients is transcendental

Published on 17 Jan 2014 - 16:29

198

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Does the number $2.3\,5\,7\,11\,13\ldots$ exist and, if so, is it rational or irrational &/or transcendental?

Published on 30 Jan 2014 - 19:50

List Question

Can you make some sort of structure out of transcendental numbers?

Extend a rational number field $\mathbb{Q}$ by using a transcendental number?

Transcendental Basis

Number made from the first digits of $2^n$

Question about the proof that $K(u)$ is isomorphic to $K(x)$ if u is transcendental over $K$.

Products of irrational numbers

if $x\ne 0$, is at least one of $\{x, \cos\;x\}$ transcendental over $\mathbb{Q}$?

is the unique solution of $\cos t = t$ a transcendental number?

Fast converging sums involving tetrations

Transcendental numbers involving primes?

"philosophical" question about the transcendence of $\pi$

Uncountable sets of transcendental numbers

Transcendental Numbers (simple question)

Element in field of quotients is transcendental

Does the number $2.3\,5\,7\,11\,13\ldots$ exist and, if so, is it rational or irrational &/or transcendental?

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