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bLectures and seminars bScientific and social activities bOfficial fund bAANOVA program libraryb

1. General comments

The programs for the AANOVA techniques have been developed for a long term and some of them are already published in Hirotsu et al. (1997a, b) and Hirotsu & Tsuruta (2017), for example. On this site we put updated version of those programs to support the efficient use of AANOVA techniques. All the programs run on recent Windows 32 bits OS and 64 bits OS with the exception of the extended version for a large data set which work on Windows 64 bits OS.@ The library consists of the sub-directories which are composed of the following files:

1. an executable program in exe format with its source code,
2. sample data files,
3. sample output files,
4. Readme.txt

One should read Readme.txt first and make a data file in the text format. One must use the space or tab for delimitation in the data file and the comma cannot be used. For executing the calculation simply double-click the exe. program and enter the requested information, usually the data file name. The results will appear on the screen, which are saved automatically in the output csv file. It should be noted that each program has naturally the limitations on

1. maximum size of data
2. maximum length of series
3. maximum number of solution.

2. Program list

1DMax acc. t1 for a Poisson distribution (Hirotsu, C. & Tsuruta, H., 2017; Chapter 8 of AANOVA, 2017)

2. Max acc. t1 for a binomial distribution (Hirotsu, C. & Tsuruta, H., 2017; Chapter 8 of AANOVA, 2017)

3DMax acc. t1 for a normal distribution (Hirotsu, C., Nishihara, K. & Sugihara, M., 1997a, Hirotsu, C., Yamamoto, S. & Hothorn, L., 2011; Chapter 6 of AANOVA, 2017)

4-1. Max acc. t2 for a Poisson distribution, p-value (Hirotsu, C., Yamamoto, S. & Tsuruta, H. 2016; Hirotsu, C. & Tsuruta, H., 2017; Chapter 8 of AANOVA, 2017)

4-2. Max acc. t2 for a Poisson distribution, confidence region (Hirotsu, C., Yamamoto, S. & Tsuruta, 2016; Hirotsu, C. & Tsuruta, H., 2017; Chapter 8 of AANOVA, 2017)

5-1. Max acc. t2 for a binomial distribution, p-value (Hirotsu, C., Yamamoto, S. & Tsuruta, H., 2016; Hirotsu, C. & Tsuruta, H., 2017; Chapter 7 of AANOVA, 2017)

5-2. Max acc. t2 for a binomial distribution, confidence region (Hirotsu, C., Yamamoto, S. & Tsuruta, H., 2016; Hirotsu, C. & Tsuruta, H., 2017; Chapter 7 of AANOVA, 2017)

6. Sigmoid for a binomial distribution (Hirotsu, C., Yamamoto, S. & Tsuruta, H., 2016; Chapter 7 of AANOVA, 2017)

7. Cumulative chi-squared for a Poisson distribution (Hirotsu, C., Yamamoto, S. & Tsuruta, H., 2016)

8. Cumulative chi-squared for a binomial distribution (Hirotsu, C., Yamamoto, S. & Tsuruta, H., 2016; Chapter 7 of AANOVA, 2017)

9. Two-way unbalanced ANOVA (Chapter 12 of AANOVA, 2017)

10. Appendix of Biometrical Letters, 2017 (Hirotsu, C. & Tsuruta, H., 2017)

11. A clustering procedure for the rows of a two-way contingency table(Hirotsu, C. & Yamamoto, Y.)


References

Hirotsu, C. (2017). Advanced analysis of variance. Wiley, New York.

Hirotsu, C, Nishihara, K. & Sugihara, M. (1997a). Algorithm for p-value, power and sample size calculation for max t test. Jap. J. Applied Statistics 26, 1-16. (In Japanese)

Hirotsu, C., Hashimoto, Y., Nishihara, K. and Adachi, E. (1997b). Calculation of the confidence interval with skewness correction for the difference of two binomial probabilities. Jap. J. Applied Statistics 26, 83-97. (In Japanese)

Hirotsu, C., Yamamoto, S. & Hothorn, L. (2011). Estimating the dose-response pattern by the maximal contrast type test approach. Statistics in Biopharmaceutical Research 3, 40-53, 2011.

Hirotsu, C, Yamamoto, S. & Tsuruta, H. (2016). A unifying approach to the shape and change-point hypotheses in the discrete univariate exponential family. Comput. Statist. Data Anal. 97, 33-46.

Hirotsu, C. and Tsuruta, H. (2017). An algorithm for a new method of change-point analysis in the independent Poisson sequence. Biometrical Letters 54, 1-24.

Hirotsu, C. and Yamamoto, S. (unpublished) Some useful multiple comparison procedures in the analysis of the two-way contingency table.

AANOVA_programs.zip (zip file)