E. S. Pearson
University College London
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Mathematical Proceedings of the Cambridge Philosophical Society | 1933
Jerzy Neyman; E. S. Pearson
In a recent paper we have discussed certain general principles underlying the determination of the most efficient tests of statistical hypotheses, but the method of approach did not involve any detailed consideration of the question of a priori probability. We propose now to consider more fully the bearing of the earlier results on this question and in particular to discuss what statements of value to the statistician in reaching his final judgment can be made from an analysis of observed data, which would not be modified by any change in the probabilities a priori . In dealing with the problem of statistical estimation, R. A. Fisher has shown how, under certain conditions, what may be described as rules of behaviour can be employed which will lead to results independent of these probabilities; in this connection he has discussed the important conception of what he terms fiducial limits. But the testing of statistical hypotheses cannot be treated as a problem in estimation, and it is necessary to discuss afresh in what sense tests can be employed which are independent of a priori probability laws.
Biometrics | 1992
C. D. Kemp; E. S. Pearson; R. L. Plackett; G. A. Barnard
Introduction Background William Sealy Gosset Karl Pearson Ronald A. Fisher Egon S. Pearson General commentary Notes on the text Bibliography Indices.
Notes and Records | 1976
Bernard Norton; E. S. Pearson
The controversy between the biometricians W. F. R. Weldon and Karl Pearson on the one hand, and William Bateson and his fellow Mendelian theorists on the other, which came to a head after 1900, the date of the rediscovery of Mendel’s ideas, leaves ripples which have still not entirely died down. We have recently, for example, had brought to our notice a review by Oscar Kempthorne of Volume 1 of the Collected papers of R. A. Fisher, which, very naturally, refers to Fisher’s 1918 paper on ‘The correlation between relatives on the supposition of Mendelian inheritance’, finally published in the Transactions of the Royal Society of Edinburgh.
Philosophical Transactions of the Royal Society A | 1933
Jerzy Neyman; E. S. Pearson
Biometrika | 1931
E. S. Pearson
Biometrika | 1975
E. S. Pearson; N. W. Please
Journal of the Royal Statistical Society. Series A (General) | 1971
R. L. Plackett; E. S. Pearson; M. G. Kendall
Biometrika | 1963
E. S. Pearson
Econometrica | 1970
Jerzy Neyman; E. S. Pearson
Biometrika | 1929
E. S. Pearson; N. K. Adyanthaya