List questions from continued-fractions

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conjectured identity of the product of two theta functions

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371

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a conjecture of certain q-continued fractions

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Coloring rational numbers

Published on 11 Sep 2015 - 12:42

321

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the ratio of jacobi theta functions and a new conjectured q-continued fraction

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What kinds of functions can be expanded into a form of an infinite continued fraction?

Published on 12 Sep 2015 - 9:09

248

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While resolving a continued fraction by simplifying it into a quadratic equation, does the extraneous root have any significance?

Published on 14 Sep 2015 - 14:33

328

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Can we define sum and product of two irrational numbers using Cauchy sequences of their simple continued fraction convergents?

Published on 17 Sep 2015 - 10:27

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Where to learn about continued fractions?

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a conjectured continued fraction for $\tan\left(\frac{z\pi}{4z+2n}\right)$

Published on 22 Sep 2015 - 8:00

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a conjectured continued-fraction for $\displaystyle\cot\left(\frac{z\pi}{4z+2n}\right)$ that leads to a new limit for $\pi$

Published on 22 Sep 2015 - 17:38

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How Can I calculate this expression?

Published on 24 Sep 2015 - 5:33

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Nested solutions of a quadratic equation.

Published on 27 Sep 2015 - 21:16

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Rapidly converging regular infinite continued fractions - anything special about them?

Published on 30 Sep 2015 - 10:12

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Show simple continued fraction with Euclid's Algorithm

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List Question

Determine convergents for square root

conjectured identity of the product of two theta functions

a conjecture of certain q-continued fractions

Coloring rational numbers

the ratio of jacobi theta functions and a new conjectured q-continued fraction

What kinds of functions can be expanded into a form of an infinite continued fraction?

While resolving a continued fraction by simplifying it into a quadratic equation, does the extraneous root have any significance?

Can we define sum and product of two irrational numbers using Cauchy sequences of their simple continued fraction convergents?

Where to learn about continued fractions?

a conjectured continued fraction for $\tan\left(\frac{z\pi}{4z+2n}\right)$

a conjectured continued-fraction for $\displaystyle\cot\left(\frac{z\pi}{4z+2n}\right)$ that leads to a new limit for $\pi$

How Can I calculate this expression?

Nested solutions of a quadratic equation.

Rapidly converging regular infinite continued fractions - anything special about them?

Show simple continued fraction with Euclid's Algorithm

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