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Mathematical Proceedings of the Cambridge Philosophical Society | 1938

Further aspects of the theory of multiple regression

M. S. Bartlett

This paper may be regarded as a sequel to a previous papers(1) in these Proceedings . The vector and matrix notation of that paper used for a statistical sample is systematized somewhat further, so that while a sample S refers as before to the matrix of nm values (a sample of m observations in one variate only being a row vector), we write for the linear regression formula between the dependent and independent variates into which a sample is supposed partitioned (in place of equation (12) of (1)). More generally, a third submatrix S 0 is partitioned off, and its effect eliminated (corresponding to equation (13) of (1)), but without loss of generality we assume that S 2 in equation (1) above can always stand for S 2.0 if necessary.


British Journal of Statistical Psychology | 1950

TESTS OF SIGNIFICANCE IN FACTOR ANALYSIS

M. S. Bartlett


Biometrika | 1950

PERIODOGRAM ANALYSIS AND CONTINUOUS SPECTRA

M. S. Bartlett


Biometrika | 1953

APPROXIMATE CONFIDENCE INTERVALS

M. S. Bartlett


Biometrika | 1957

A comment on D. V. Lindley's statistical paradox

M. S. Bartlett


Biometrika | 1941

THE STATISTICAL SIGNIFICANCE OF CANONICAL CORRELATIONS

M. S. Bartlett


British Journal of Statistical Psychology | 1951

A FURTHER NOTE ON TESTS OF SIGNIFICANCE IN FACTOR ANALYSIS

M. S. Bartlett


Biometrika | 1953

APPROXIMATE CONFIDENCE INTERVALSMORE THAN ONE UNKNOWN PARAMETER

M. S. Bartlett


Biometrika | 1957

ON THEORETICAL MODELS FOR COMPETITIVE AND PREDATORY BIOLOGICAL SYSTEMS

M. S. Bartlett


Mathematical Proceedings of the Cambridge Philosophical Society | 1934

The vector representation of a sample

M. S. Bartlett

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J. Medhi

University of Manchester

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