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Recent progress in mathematical psychology Book

Recent progress in mathematical psychology
Recent progress in mathematical psychology, Mathematical psychology is an interdisciplinary area of research in which methods of mathematics, operations research, and computer science in psychology are used. Now more than thirty years old, the field has continued to grow rapidly and has taken on a , Recent progress in mathematical psychology has a rating of 3 stars
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Recent progress in mathematical psychology, Mathematical psychology is an interdisciplinary area of research in which methods of mathematics, operations research, and computer science in psychology are used. Now more than thirty years old, the field has continued to grow rapidly and has taken on a , Recent progress in mathematical psychology
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  • Recent progress in mathematical psychology
  • Written by author Cornelia E. Dowling
  • Published by Mahwah, N.J. : L. Erlbaum, 1998., 1998/08/12
  • Mathematical psychology is an interdisciplinary area of research in which methods of mathematics, operations research, and computer science in psychology are used. Now more than thirty years old, the field has continued to grow rapidly and has taken on a
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Contents: Part I:Measurement, Decision and Choice. P. Fishburn, Utility of Wealth in Nonlinear Utility Theory. R. Janssens, Structuring Complex Concepts. F.S. Roberts, Role Assignments and Indifference Graphs. Part II:Psychophysics and Psychometrics. T. Indow, Parallel Shift of Judgment Characteristic Curve According to the Context in Cutaneous and Color Discriminations. G. Storms, A Maximum Likelihood Model for Psychophysical Data and Response Times. A.H.G.S. Van der Ven, Inhibition Theory and the Concept of Perseveration. M. D'Zmura, G. Iverson, A Formal Approach to Color Constancy: The Recovery of Surface and Light Source Spectral Properties Using Bilinear Models. Part III:Knowledge Representation. C.E. Dowling, C. Hockemeyer, Computing the Intersection of Knowledge Spaces Using Only Their Bases. J-C. Falmagne, J-P. Doignon, Meshing Knowledge Structures. K. Lakshminarayan, F. Gilson, An Application of a Stochastic Knowledge Structure Model. P. Theuns, Building a Knowledge Space Via Boolean Analysis of Co-occurence Data. Part IV:Learning Models. J.N. Rouder, W.H. Batchelder, Multinomial Models for Measuring Storage and Retrieval Processes in Paired Associate Learning. P. Suppes, L. Liang, Concept Learning Rates and Transfer Performance of Several Multivariate Neural Network Models. Part V:Cognitive Modeling. V. Brown, Comparing Parallel and Sequential Multinomial Models of Letter Identification. H. Feger, U. von Hecker, Reciprocity as an Interaction Principle. R. Schweikert, J. Mounts, Additive Effects of Factors on Reaction Time and Evoked Potentials in Continuous Flow Models.


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Recent progress in mathematical psychology, Mathematical psychology is an interdisciplinary area of research in which methods of mathematics, operations research, and computer science in psychology are used. Now more than thirty years old, the field has continued to grow rapidly and has taken on a , Recent progress in mathematical psychology

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Recent progress in mathematical psychology, Mathematical psychology is an interdisciplinary area of research in which methods of mathematics, operations research, and computer science in psychology are used. Now more than thirty years old, the field has continued to grow rapidly and has taken on a , Recent progress in mathematical psychology

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Recent progress in mathematical psychology, Mathematical psychology is an interdisciplinary area of research in which methods of mathematics, operations research, and computer science in psychology are used. Now more than thirty years old, the field has continued to grow rapidly and has taken on a , Recent progress in mathematical psychology

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