Statistical Tables

These tables and charts were computed by Peter M Lee and may be used freely by anyone without any formalities. No warranty of accuracy is given.

The LaTeX sources of these tables are also available.
Postscript versions of these tables are also available.

  1. Binomial cumulative distribution function
  2. Characteristic Qualities of Sequential Tests of the Binomial Distribution Computed for various values of θ0 and θ0 with α = 0.05 β = 0.10.
  3. Chart relating ρ1 (in green) and ρ2. (in red) to φ1 and φ2 for an AR(2) process R program for AR(2) chart.
  4. Chart relating ρ1 (in green) and ρ2 (in red) to θ and φ for an ARMA(1,1)program for ARMA(1,1) chart.
  5. Chart relating ρ1 (in green) and ρ2 (in red) to φ1 and φ2 for an MA(2) process R program for MA(2).
  6. Chi-squared (χ2) percentage points
  7. Duncan’s multiple range test
  8. Durbin-Watson statistic
  9. F percentage points
  10. Factors useful in the construction of control charts
  11. Kemp’s nomogram for the ARL of a cumulative sum scheme when xi is normally distributed
  12. Normal cumulative distribution function
  13. Orthogonal arrays (Taguchi designs)
  14. Poisson cumulative distribution function
  15. Program for developing acceptance sampling plans
    This can be used with the R program (which is available free) or with S-plus.
  16. Q* (BLUS) tables (alternative to Durbin-Watson).
  17. Student’s t percentage points.
  18. Critical values of R for the Mann-Whitney rank-sum test.
  19. Critical values for T in the Wilcoxon Matched-Pairs Signed-Rank test.
  20. Tables for Bayesian statistics.
  21. Taguchi designs (Orthogonal arrays).
  22. R program for highest density regions (HDRs).
  23. Values used in deriving double-sampling plans with a specified p1 and p2 (independently computed on the lines of Tables 8.2 and 8.3 of A J Duncan, Quality Control and Industrial Statistics, Homewood, Ill: Richard D Irwin 1974).
  24. Weights for fitting polynomial trends
  25. Upper Critical Values for the Friedman Test (k treatments and b blocks)
  26. Critical Values eα for Multiple Comparisons based on the Friedman Test
  27. Upper Critical Values for the Kruskal-Wallis Test (k samples)
  28. Upper Critical Values for the Kruskal-Wallis Test
  29. Critical Values dα for Multiple Comparisons based on the Kruskal-Wallis Test
  30. Upper Critical Values for Spearman’s Rank Correlation Coefficient Rτ
  31. Upper Critical Values for Kendall’s Rank Correlation Coefficient τ.
  32. Kolmogorov-Smirnov One-Sample Test
These tables and charts were computed by Peter M Lee and may be used freely by anyone without any formalities. No warranty of accuracy is given.

The LaTeX sources of these tables are also available.
Postscript versions of these tables are also available.

This page is maintained by Peter M Lee