List questions from continued-fractions

Published on 21 Jun 2013 - 18:05

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Continued Fractional representation of irrational numbers

Published on 24 Jun 2013 - 3:59

165

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(Finite) continued fractions over a general domain

Published on 28 Jun 2013 - 13:25

4.7k

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Continued fraction for $\tan(nx)$

Published on 30 Jun 2013 - 7:02

388

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Mistake in Khinchin's "Continued Fractions"

Published on 01 Jul 2013 - 6:16

2.5k

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Finding the value of a continued fraction?

Published on 03 Jul 2013 - 22:49

363

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Reference for relation between class number of $\Bbb Q[\sqrt{-p}]$ and partial quotients of $\sqrt p$

Published on 08 Jul 2013 - 7:37

265

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History Question on Continued Fractions

Published on 19 Jul 2013 - 22:55

248

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Are there any real (especially irrational) numbers whose decimal expansion and continued fraction are the same?

Published on 01 Aug 2013 - 22:16

201

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find the value of $\frac{1}{2+\frac{1}{4+\frac{1}{4+\frac{1}{\ldots}}}}$

Published on 03 Aug 2013 - 2:53

1.4k

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Closed form for this continued fraction

Published on 05 Aug 2013 - 2:50

214

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Lower bound for the length of continued fraction

Published on 06 Aug 2013 - 20:10

79

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Proving that $\sqrt{n^2+1}-n = F(n), n \in \mathbb{N}_{>0}$

Published on 08 Aug 2013 - 19:52

228

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Continued fraction of $\gamma+1$ using recursion

Published on 26 Mar 2026 - 12:13

526

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On the Pell-like $Ax^2-By^2 = 1$

Published on 18 Aug 2013 - 21:52

List Question

Pell-like equations and continued fractions

Continued Fractional representation of irrational numbers

(Finite) continued fractions over a general domain

Continued fraction for $\tan(nx)$

Mistake in Khinchin's "Continued Fractions"

Finding the value of a continued fraction?

Reference for relation between class number of $\Bbb Q[\sqrt{-p}]$ and partial quotients of $\sqrt p$

History Question on Continued Fractions

Are there any real (especially irrational) numbers whose decimal expansion and continued fraction are the same?

find the value of $\frac{1}{2+\frac{1}{4+\frac{1}{4+\frac{1}{\ldots}}}}$

Closed form for this continued fraction

Lower bound for the length of continued fraction

Proving that $\sqrt{n^2+1}-n = F(n), n \in \mathbb{N}_{>0}$

Continued fraction of $\gamma+1$ using recursion

On the Pell-like $Ax^2-By^2 = 1$

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