List questions from continued-fractions

Published on 07 Mar 2015 - 23:03

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continued fraction of the roots of $x^2 - \frac{53793390359}{1088391168}x + \frac{823543}{12230590464} = 0$

Published on 12 Mar 2015 - 14:35

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Why is $\sqrt{3}=[1;1,2,1,2,\dots]$?

Published on 18 Mar 2015 - 14:32

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Geometric Proof for Slopes (Contined Fractions)

Published on 20 Mar 2015 - 12:32

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continued fraction expansion for √7

Published on 20 Mar 2015 - 18:01

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Continued Fraction for Root 5

Published on 20 Mar 2015 - 19:43

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Continued Fraction Algorithm for 113/50

Published on 21 Mar 2015 - 21:06

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Continued fraction manipulation

Published on 24 Mar 2015 - 21:49

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What are the reduced elements of $\mathbb Q(\sqrt{30})$?

Published on 26 Mar 2015 - 12:14

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Fundamental unit in the ring of integers $\mathbb Z[\frac{1+\sqrt{141}}{2}]$

Published on 28 Mar 2015 - 11:21

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How to find periodic continued fraction expansion of $\frac{\sqrt{7}}3$

Published on 29 Mar 2015 - 12:35

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nth-root of continued fraction with Raney transducers

Published on 04 Apr 2015 - 22:01

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Continued fraction for $[1,2,3,4,5,6,\dots]$

Published on 14 Apr 2015 - 17:02

249

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Use a continued fraction to estimate $e$

Published on 21 Apr 2015 - 5:01

183

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Can we say that $\sqrt{2}=2/(2/(2/(\dots)))$?

Published on 23 Apr 2015 - 15:33

List Question

continued fraction of $3 + 17\sqrt{3} $

continued fraction of the roots of $x^2 - \frac{53793390359}{1088391168}x + \frac{823543}{12230590464} = 0$

Why is $\sqrt{3}=[1;1,2,1,2,\dots]$?

Geometric Proof for Slopes (Contined Fractions)

continued fraction expansion for √7

Continued Fraction for Root 5

Continued Fraction Algorithm for 113/50

Continued fraction manipulation

What are the reduced elements of $\mathbb Q(\sqrt{30})$?

Fundamental unit in the ring of integers $\mathbb Z[\frac{1+\sqrt{141}}{2}]$

How to find periodic continued fraction expansion of $\frac{\sqrt{7}}3$

nth-root of continued fraction with Raney transducers

Continued fraction for $[1,2,3,4,5,6,\dots]$

Use a continued fraction to estimate $e$

Can we say that $\sqrt{2}=2/(2/(2/(\dots)))$?

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