Continued fraction/Arithmetic: Difference between revisions
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→The bivarate solution G(matrix NG, Continued Fraction N1, Continued Fraction N2)
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and a function <math>G(\mathrm{matrix}</math> <math>\mathit{NG}, \mathrm{Number}</math> <math>N_1, \mathrm{Number}</math> <math>N_2)</math>
which returns:
: <math>\frac{a_{12}\times N_1\times N_2 + a_1\times N_1 + a_2\times N_2 + a}{b_{12}\times N_1\times N_2 + b_1\times N_1 +
===Basic identities===
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==[[Continued fraction/Arithmetic/G(matrix NG, Contined Fraction N) | G(matrix NG, Contined Fraction N)]]==
Here we perform basic mathematical operations on a single continued fraction.
==[[Continued fraction/Arithmetic/G(matrix NG, Contined Fraction N1, Contined Fraction N2) | The
Here we perform basic mathematical operations on two continued fractions.
* Compare two continued fractions
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