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- [1] THE ESTIMATION OF A PHI COEFFICIENT FOR AN ENTIRE CRITERION GROUP FROM A PHI COEFFICENT CALCULATED FROM USE OF THE EXTREME TAILS OF A NORMAL DISTRIBUTION OF CRITERION SCORES[J]. EDUCATIONAL AND PSYCHOLOGICAL MEASUREMENT, 1951, 11 (04) : 629 - 638Perry, Norman C.Michael, William B.
- [2] A Note on the Relationship Between the Phi Coefficient and the Tetrachoric Correlation Under Nonnormal Underlying Distributions[J]. AMERICAN STATISTICIAN, 2016, 70 (02): : 143 - 148Demirtas, Hakan
- [3] NUMERICAL APPROXIMATION OF BIVARIATE NORMAL (TETRACHORIC) CORRELATION COEFFICIENT[J]. PSYCHOMETRIKA, 1973, 38 (02) : 259 - 268KIRK, DB
- [4] ABACS FOR THE RAPID ESTIMATION OF A TETRACHORIC COEFFICIENT FROM A PHI COEFFICIENT CALCULATED FROM USE OF CONTRASTED GROUPS[J]. EDUCATIONAL AND PSYCHOLOGICAL MEASUREMENT, 1953, 13 (03) : 478 - 485Michael, William B.Hertzka, Alfred F.Perry, Norman C.
- [5] Accurate distribution and its asymptotic expansion for the tetrachoric correlation coefficient[J]. JOURNAL OF MULTIVARIATE ANALYSIS, 2010, 101 (04) : 936 - 948Ogasawara, Haruhiko
- [6] THE ESTIMATION OF A POINT BISERIAL COEFFICIENT OF CORRELATION FROM A PHI COEFFICIENT[J]. BRITISH JOURNAL OF PSYCHOLOGY-STATISTICAL SECTION, 1952, 5 : 139 - 150Michael, William B.Perry, Norman C.Guilford, J. P.
- [7] Supplementary tables for finding the correlation coefficient from tetrachoric groupings.[J]. BIOMETRIKA, 1911, 8 : 385 - 395Everitt, PF
- [8] ESTIMATION OF OTHER COEFFICIENTS OF CORRELATION FROM THE PHI COEFFICIENT[J]. PSYCHOMETRIKA, 1951, 16 (03) : 335 - 346Guilford, J. P.Perry, Norman C.
- [9] DISTRIBUTION OF CORRELATION COEFFICIENT FOR SAMPLES FROM TRIVARIATE NORMAL DISTRIBUTION - PRELIMINARY REPORT[J]. NOTICES OF THE AMERICAN MATHEMATICAL SOCIETY, 1971, 18 (01): : 233 - &DURLING, FC
- [10] Distribution of correlation coefficient under mixture normal model[J]. METRIKA, 2002, 55 (03) : 183 - 190Nagar, DKCastañeda, ME