Rank Correlation Methods

The techniques described in this text have many applications in education, psychology, industrial experimentation, economics and other fields employing the use of ranked materials. Preace to Fourth Edition......Page f005.djvu Extract from Preface to First Edition......Page f006.djvu Preface to Third Edition......Page f007.djvu Contents......Page f008.djvu 1 The Measurement of Rank Correlation......Page p001.djvu 2 Introduction to the General Theory of Rank Correlation......Page p019.djvu 3 Tied Ranks......Page p034.djvu 4 Tests of Significance......Page p049.djvu 5 Proof of the Results of Chapter 4......Page p067.djvu 6 The Problem of m Rankings......Page p094.djvu 7 Proof of the Results of Chapter 6......Page p107.djvu 8 Partial Rank Correlation......Page p117.djvu 9 Ranks and Variate Values......Page p123.djvu 10 Proof of the Results of Chapter 9......Page p132.djvu 11 Paired Comparisons......Page p144.djvu 12 Proof of the Results of Chapter 11......Page p155.djvu 13 Some Further Applications......Page p162.djvu References......Page p167.djvu 1 Probability Function of S (for tau)......Page p173.djvu 2 Probability Function of S(d^2) (for rho)......Page p174.djvu 3 Probability Function of the Normal Distribution......Page p178.djvu 4 Random Rankings of 20......Page p179.djvu 5 Probability Function of S (for W)......Page p186.djvu 6 Significance Points of S (for W)......Page p190.djvu 7a 5 Per Cent Significance Points of z......Page p191.djvu 7b 1 Per Cent Significance Points of z......Page p192.djvu 8 Significance Points of chi^2......Page p193.djvu 9 Probability Function of d (in Paired Comparisons)......Page p194.djvu 10 Probability Function of Sigma (for u)......Page p196.djvu Index......Page p200.djvu [by] Maurice G. Kendall. Bibliography: P. 167-171.