La précision des logiciels statistiques

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1. [1] Altman M. (2003), « A Review of JMP 4.03 with Special Attention to its Numerical Accuracy », American Statistician, vol. 56, pp. 72-75. MR1939397
2. [2] Brown B.W. (1998), « DCDFLIB v1.1 » (Double precision Cumulative Distribution Function LIBrary), disponible sur ftp://odin.mdacc.tmc.edu/pub/source. 
3. [3] Creighton L., Ding J., « Assessing the Numerical Accuracy of JMP », disponible sur http://www.jmp.com/product/NIST.pdf 
4. [4] Creighton L., « Assessing Random Numbers in JMP », disponible sur http://www.jmp.com/product/RNG.pdf 
5. [5] Fishman G.S., Moore L.R. (1982), « A Statistical Evaluation of Multiplicative Congruential Generators with Modulus (2 31 - 1 », Journal of the American Statistical Association, 77, 129- 136. Zbl0477.65004
6. [6] Knüsel L. (1998), « On the accuracy of statistical distributions in Microsoft Excel 97 », Computational Statistics and Data Analysis, 26, pp. 375-377. 
7. [7] Knüsel L. (1995), « On the accuracy of statistical distributions in Gauss », Computational Statistics and Data Analysis, 20, pp. 699- 702. 
8. [8] Knüsel L. (1989), « Computergestützte Berechnung Statistischer Verteilungen », Oldenburg, München- Wien. Une version anglaise du programme est disponible sur www.stat.uni-muenchen.de/∼knuesel/elv. 
9. [9] Knuth D.E. (1997), The Art of Computer Programming, Addison-Wesley. Zbl0895.68055MR378456
10. [10] Longley J.W. (1967), « An Appraisal of Computer Programs for the Electronic Computer from the Point of View of the User », Journal of the American Statistical Association, 62, pp. 819- 841. MR215440
11. [11] MABALLÉE Colette et Berthe (1925), « Algorithms and Best Linear Unbiased EstimatorS », Journal of the Statistical Society of Dublin, vol. 49, pp. 469- 475. 
12. [12] Marsaglia G. (1996), « DIEHARD : A Battery of Tests of Randomness », http://stat.fsu.edu/pub/∼diehard. 
13. [13] Marsaglia G. (1968), « Random Numbers Fall Mainly in the Planes », in Proceedings of the National Academy of Sciences of the USA, 60, pp. 25-28. Zbl0172.21002MR235695
14. [14] McCullough B.D. (November 1998), « Assessing the reliability of statistical software : Part I », The American Statistician, vol. 52, n° 4, pp. 358-366. 
15. [15] McCullough B.D. (May 1999), « Assessing the reliability of statistical software : Part II », The American Statistician, vol. 53, n° 2, pp. 149-159. 
16. [16] McCullough B.D. (2000), « The Accuracy of Mathematica 4 as a statistical package », Computational Statistics, vol. 15.0, pp. 279-299. Zbl0976.62001
17. [17] McCullough B. D., Vinod H.D. (1999), « The Numerical Reliability of Econometric Software », Journal of Economic Literature, vol. XXXVII, pp. 633-665. 
18. [18] McCullough B.D., Wilson B. (2002), « On the accuracy of statistical procedures in Microsoft Excel 2000 and XP », Computational Statistics & Data Analysis, vol. 40, 3, pp. 325 -332. Zbl05374215MR1933481
19. [19] McKinnon J.G. (1996), « Numerical Distribution Functions for Unit Root and Cointegration tests », Journal of Applied Econometrics, 11, pp. 601-618. 
20. [20] Nerlove M. (2001), « On the numerical accuracy of Mathematica 4.1 for doing ordinary least squares regression », Manuscript, AREC, University of Maryland. 
21. [21] NIST (1998), « StRD : Statistical Reference Datasets for Assessing the Numerical Accuracy of Statistical Softwares », disponible sur http://www.nist.gov/itl/div898/strd. 
22. [22] SAS Institute, « Assessing the Numerical Accuracy of SAS Software », disponible sur http://www.sas.com/rnd/app/papers/statisticalaccuracy.pdf 
23. [23] Simon S.D., Lesage J.P. (1989), « Assessing the Accuracy of ANOVA Calculations in Statistical Software », Computational Statistics & Data Analysis, 8, pp. 325-332. Zbl0726.62123
24. [24] Spencer J. (1904), « On the graduation of rates of sickness and mortality », Journal of the Institute of Actuaries, vol. 38. 
25. [25] Stata, Statistical Software, résultats des tests disponibles sur http ://www.stata.com/support/cert/ 
26. [26] TSP International, Benchmarks, http ://www.tspintl.com/products/tsp/benchmarks/index.htm 
27. [27] Vinod H.D. (2000), « Review of Gauss for Windows, Including its Numerical Accuracy », Journal of Applied Econometrics, vol. 15.0, pp. 211-220. 
28. [28] Wampler R.H. (1970), « A Report on the Accuracy of Some Widely-Used Least Squares Computer Programs », Journal of the American Statistical Association, 65, pp. 549-565. Zbl0196.22405
29. [29] Wampler R.H. (1980), « Test Procedures and Test Problems for Least Squares Algorithms », Journal of Econometrics, 12, pp. 3-22. Zbl0421.65041
30. [30] Wilkinson L. (1985),Statistics Quiz, Evanston, IL: SYSTAT Inc., (disponible sur http ://www.tspintl.com/benchmarks)