Design and analysis of experiments contrasting the within- and between-subjects manipulation of the independent variable.

[1]  D. Holding,et al.  Extremely long-term persistence of the McCollough effect. , 1975, Journal of experimental psychology. Human perception and performance.

[2]  I. Gormezano,et al.  CS Intensity effects on rabbit nictitating membrane conditioning, extinction and generalization , 1974, The Pavlovian journal of biological science.

[3]  P. Ellsworth,et al.  Eye contact and gaze aversion in an aggressive encounter. , 1973, Journal of personality and social psychology.

[4]  R. H. Hopkins,et al.  Pronunciation effects in recognition memory , 1972 .

[5]  P. Frey.  Within-subject analysis of the CS-US interval in rabbit eyelid conditioning , 1970 .

[6]  G. J. Johnson.  Systematic Strategies and Transfer Effects with Mixed- and Unmixed-List Designs , 1970 .

[7]  G. Kimble,et al.  Effects of interstimulus interval and discrimination learning in eyelid conditioning using between- and within-Ss designs. , 1968, Journal of experimental psychology.

[8]  L. Cermak,et al.  Transfer effects of synonyms and antonyms in mixed and unmixed lists , 1967 .

[9]  N. J. Slamecka.  Transfer with mixed and unmixed lists as a function of semantic relations. , 1967, Journal of experimental psychology.

[10]  The effect of mixed vs. unmixed list designs in paired-associate learning , 1966 .

[11]  L. Postman.  Differences between unmixed and mixed transfer designs as a function of paradigm , 1966 .

[12]  G. Grice,et al.  STIMULUS INTENSITY EFFECTS DEPEND UPON THE TYPE OF EXPERIMENTAL DESIGN. , 1964, Psychological review.

[13]  Gordon H. Bower,et al.  A contrast effect in differential conditioning. , 1961 .

[14]  B. Underwood,et al.  Mixed vs. unmixed lists in transfer studies. , 1959, Journal of experimental psychology.

[15]  A. M. Schrier.  Comparison of two methods of investigating the effect of amount of reward on performance. , 1958, Journal of comparative and physiological psychology.

[16]  Satterthwaite Fe.  An approximate distribution of estimates of variance components. , 1946 .