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- <spanclass="signature">[`evalpoly( c, x )`][@stdlib/math/base/tools/evalpoly]</span><spanclass="delimiter">: </span><spanclass="description">evaluate a polynomial.</span>
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- <spanclass="signature">[`evalrational( P, Q, x )`][@stdlib/math/base/tools/evalrational]</span><spanclass="delimiter">: </span><spanclass="description">evaluate a rational function.</span>
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- <spanclass="signature">[`fibpoly( n, x )`][@stdlib/math/base/tools/fibpoly]</span><spanclass="delimiter">: </span><spanclass="description">evaluate a Fibonacci polynomial.</span>
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- <spanclass="signature">[`lucaspoly( n, x )`][@stdlib/math/base/tools/lucaspoly]</span><spanclass="delimiter">: </span><spanclass="description">evaluate a Lucas polynomial.</span>
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- <spanclass="signature">[`sumSeries( generator[, options ] )`][@stdlib/math/base/tools/sum-series]</span><spanclass="delimiter">: </span><spanclass="description">compute the sum of an infinite series.</span>
- <spanclass="signature">[`pcorrtest( x, y[, opts] )`][@stdlib/math/stats/pcorrtest]</span><spanclass="delimiter">: </span><spanclass="description">compute a Pearson product-moment correlation test between paired samples.</span>
Copy file name to clipboardExpand all lines: lib/node_modules/@stdlib/math/stats/anova1/README.md
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var anova1 =require( '@stdlib/math/stats/anova1' );
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```
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### anova1( x, factor\[, opts] )
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####anova1( x, factor\[, opts] )
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For an [array][mdn-array] or [typed array][mdn-typed-array] of numeric values `x` and an [array][mdn-array] of classifications `factor`, a one-way analysis of variance is performed. The hypotheses are given as follows:
Copy file name to clipboardExpand all lines: lib/node_modules/@stdlib/math/stats/chi2gof/README.md
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var chi2gof =require( '@stdlib/math/stats/chi2gof' );
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```
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### chi2gof( x, y\[, ...params]\[, opts] )
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####chi2gof( x, y\[, ...params]\[, opts] )
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For an [array][mdn-array] or [typed array][mdn-typed-array] of integers `x`, a chi-square goodness-of-fit is computed for the null hypothesis that the values of `x` come from the discrete distribution specified by `y`. `y` can be an `array` of expected frequencies, an `array` of population probabilities that sum to one, or a string with the name of the discrete distribution to test against. In the latter case, the parameters of the distribution must be supplied as additional arguments after `y`. The function returns an object holding the calculated test statistic, the p-value of the test, as well as the test decision.
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