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docs/references/bib.bib

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@@ -799,6 +799,21 @@ @article{temme:1992
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year = {1992},
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}
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@article{marsaglia_tsang:2003,
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abstract = {Kolmogorov's goodness-of-fit measure, \\( D_n \\), for a sample CDF has consistently been set aside for methods such as the D+n or D-n of Smirnov, primarily, it seems, because of the difficulty of computing the distribution of \\( D_n \\). As far as we know, no easy way to compute that distribution has ever been provided in the 70+ years since Kolmogorov's fundamental paper. We provide one here, a C procedure that provides \\( \Pr(D_n < d) \\) with 13-15 digit accuracy for n ranging from 2 to at least 16000. We assess the (rather slow) approach to limiting form, and because computing time can become excessive for probabilities >.999 with n's of several thousand, we provide a quick approximation that gives accuracy to the 7th digit for such cases.},
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author = {George Marsaglia and Wai Wan Tsang and Jingbo Wang},
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doi = {10.18637/jss.v008.i18},
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journal = {Journal of Statistical Software},
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issn = {1548-7660},
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keywords = {},
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number = {18},
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pages = {1--4},
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title = {{Evaluating Kolmogorov's Distribution}},
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url = {https://www.jstatsoft.org/v008/i18},
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volume = {8},
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year = {2003},
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}
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@article{patefield:1981,
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author = {W. M. Patefield},
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issn = {1467-9876},

lib/node_modules/@stdlib/math/stats/kstest/lib/marsaglia.js

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* Evaluates the Kolmogorov distribution. This function is a JavaScript implementation of a procedure developed by Marsaglia & Tsang.
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*
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* #### References
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* * Marsaglia, G., Tsang, W. W., & Wang, J. (2003). Evaluating Kolmogorov’s Distribution. Journal of Statistical Software, 8(18), 1–4. Retrieved from http://www.jstatsoft.org/v08/i18/paper
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*
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* * Marsaglia, George, Wai Wan Tsang, and Jingbo Wang. 2003. "Evaluating Kolmogorov's Distribution." *Journal of Statistical Software* 8 (18): 1–4. doi:[10.18637/jss.v008.i18](https://doi.org/10.18637/jss.v008.i18).
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*
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* @private
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* @param {number} d - the argument of the CDF of D_n

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