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@stdlib/math-base-tools-continued-fraction
Advanced tools
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Continued fraction approximation.
npm install @stdlib/math-base-tools-continued-fraction
var continuedFraction = require( '@stdlib/math-base-tools-continued-fraction' );
Evaluates the continued fraction described by the supplied generator
argument. generator
can be either a function which returns an array with two elements, the a
and b
terms of the fraction, or an ES6 Generator object. By default, the function computes
Using an ES6 Generator object:
// Continued fraction for (e-1)^(-1):
var gen = generator();
var out = continuedFraction( gen );
// returns ~0.582
function* generator() {
var i = 0;
while ( true ) {
i += 1;
yield [ i, i ];
}
}
Alternatively, one can use a closure to achieve the same goal:
// Continued fraction for (e-1)^(-1):
var gen = generator();
var out = continuedFraction( gen );
// returns ~0.582
function generator() {
var i = 0;
return gen;
function gen() {
i += 1;
return [ i, i ];
}
}
The function accepts the following options
:
integer
denoting the maximum number of times the supplied generator object will be called. Default: 1000000
.number
primitive specifying the used tolerance to assess convergence. Default: 2.22e-16
.boolean
primitive indicating whether to keep the b0
term in the continued fraction. Default: false
.To evaluate
set the keep
option to true
.
var out = continuedFraction( generator(), {
'keep': true
});
// returns ~1.718
function generator() {
var i = 0;
return gen;
function gen() {
i += 1;
return [ i, i ];
}
}
To change the maximum number of iterations, set the maxIter
option.
var out = continuedFraction( generator(), {
'maxIter': 10
});
// returns ~0.582
function generator() {
var i = 0;
return gen;
function gen() {
i += 1;
return [ i, i ];
}
}
The default tolerance of 2.22e-16
to assess convergence can be changed via the tolerance
option.
var out = continuedFraction( generator(), {
'tolerance': 1e-1
});
// returns ~0.579
function generator() {
var i = 0;
return gen;
function gen() {
i += 1;
return [ i, i ];
}
}
var continuedFraction = require( '@stdlib/math-base-tools-continued-fraction' );
var out;
function* generator() {
while ( true ) {
yield [ 1, 1 ];
}
}
function closure() {
var ones = [ 1, 1 ];
return gen;
function gen() {
return ones;
}
}
out = continuedFraction( generator(), {
'keep': true
});
console.log( 'Golden ratio (generator): %d,', out );
out = continuedFraction( closure(), {
'keep': true
});
console.log( 'Golden ratio (closure): %d', out );
This package is part of stdlib, a standard library for JavaScript and Node.js, with an emphasis on numerical and scientific computing. The library provides a collection of robust, high performance libraries for mathematics, statistics, streams, utilities, and more.
For more information on the project, filing bug reports and feature requests, and guidance on how to develop stdlib, see the main project repository.
See LICENSE.
Copyright © 2016-2024. The Stdlib Authors.
0.2.2 (2024-07-28)
No changes reported for this release.
</section> <!-- /.release --> <section class="release" id="v0.2.1">FAQs
Continued fraction approximation.
The npm package @stdlib/math-base-tools-continued-fraction receives a total of 27,591 weekly downloads. As such, @stdlib/math-base-tools-continued-fraction popularity was classified as popular.
We found that @stdlib/math-base-tools-continued-fraction demonstrated a healthy version release cadence and project activity because the last version was released less than a year ago. It has 0 open source maintainers collaborating on the project.
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