List questions from transcendental-numbers

Published on 22 Dec 2016 - 16:55

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Why Special Limit of Euler's Number fails at higher powers?

Published on 27 Dec 2016 - 12:59

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What kind of number is $2^\sqrt{2}$

Published on 30 Dec 2016 - 15:35

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Equivalence relations - countability

Published on 07 Jan 2017 - 22:04

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Does strictly increasing continued-fraction-sequence imply transcendency?

Published on 10 Jan 2017 - 0:25

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How fast must a continued-fraction-sequence increase that it is guaranteed to describe a Liouville-number?

Published on 12 Jan 2017 - 16:06

131

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$y$ trancendental over $K$, then $y^n$ transcendental over $K$

Published on 18 Jan 2017 - 14:52

208

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Is every irrational number containing only $2$ distinct digits, transcendental?

Published on 20 Jan 2017 - 20:24

74

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Find the range of a variable with an inequality being true for any value of another variable.

Published on 23 Jan 2017 - 5:22

89

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A Generalization of Transcendental Numbers for Series

Published on 27 Jan 2017 - 15:47

458

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Benford's Law in Transcendental Number

Published on 28 Jan 2017 - 10:21

710

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All roots to one variable transcendental equation

Published on 23 Mar 2026 - 14:26

197

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Simplify $\mathbb{Q}(\pi^3+\pi^2, \pi^8+\pi^5)$

Published on 02 Feb 2017 - 20:03

217

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Algebraic independence over $\overline{\mathbb Q}$ and over $\mathbb Q$

Published on 02 Feb 2017 - 20:19

862

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Do we know a transcendental number with a proven bounded continued fraction expansion?

Published on 02 Feb 2017 - 23:05

List Question

Is every element of $E$ algebraic over $F(S)$?

Why Special Limit of Euler's Number fails at higher powers?

What kind of number is $2^\sqrt{2}$

Equivalence relations - countability

Does strictly increasing continued-fraction-sequence imply transcendency?

How fast must a continued-fraction-sequence increase that it is guaranteed to describe a Liouville-number?

$y$ trancendental over $K$, then $y^n$ transcendental over $K$

Is every irrational number containing only $2$ distinct digits, transcendental?

Find the range of a variable with an inequality being true for any value of another variable.

A Generalization of Transcendental Numbers for Series

Benford's Law in Transcendental Number

All roots to one variable transcendental equation

Simplify $\mathbb{Q}(\pi^3+\pi^2, \pi^8+\pi^5)$

Algebraic independence over $\overline{\mathbb Q}$ and over $\mathbb Q$

Do we know a transcendental number with a proven bounded continued fraction expansion?

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