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Finding the continued fraction of 2^(1/3) to very high precision

score 516 · Answer 1 · 2024-09-18 01:02:08

Finding the continued fraction of 2^(1/3) to very high precision

score 704 · Answer 2 · 2024-09-20 19:37:48

Is it possible to calculate the continued fraction of a negative number in f#?

score 230 · Answer 3 · 2024-09-12 11:16:05

The sum of a sequence

230 views Asked by Rocket Procd At 12 September 2024 at 11:16

score 107 · Answer 4 · 2024-09-12 11:51:04

I am trying to calculate this continued fraction but i cant seem to work, the program however can be compiled properly but crashes while it works

score 145 · Answer 5 · 2024-09-12 11:30:56

Recursively generate LaTeX expression for continued fractions for a given python list

score 741 · Answer 6 · 2024-09-12 11:24:39

Good compression scheme for continued fraction terms?

score 1382 · Answer 7 · 2024-09-21 05:51:11

Continued fraction of the constant e

1.3k views Asked by AudioBubble At 21 September 2024 at 05:51

score 1717 · Answer 8 · 2024-09-12 11:21:06

Continued Fraction to Fraction Malfunction

1.7k views Asked by Sebastian Garrido At 12 September 2024 at 11:21

score 3089 · Answer 9 · 2024-09-21 05:42:19

Convert fraction to continued fraction

3k views Asked by Marked as Duplicate At 21 September 2024 at 05:42

score 47 · Answer 10 · 2024-09-20 19:42:57

Rcpp: continued fractions and precision

47 views Asked by Joanna At 20 September 2024 at 19:42

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List Question

Finding the continued fraction of 2^(1/3) to very high precision

Is it possible to calculate the continued fraction of a negative number in f#?

The sum of a sequence

I am trying to calculate this continued fraction but i cant seem to work, the program however can be compiled properly but crashes while it works

Recursively generate LaTeX expression for continued fractions for a given python list

Good compression scheme for continued fraction terms?

Continued fraction of the constant e

Continued Fraction to Fraction Malfunction

Convert fraction to continued fraction

Rcpp: continued fractions and precision

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