CPCJM: A Set of Programs for Checking Polynomial Conjoint Measurement and Additivity Aximos of Three-Dimensional Matrices

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References

Hubner, R. (1989). ADCOM: Programs for finding scale values for additive conjoint measurement and for computing all solutions to a system of linear inequalities. Applied Psychological Measurement, 13, 256.

Krantz, D.H. , & Tversky, A. (1971). Conjoint-measurement analysis of composition rules in psychology. Psychological Review, 78, 151-169.

Lehener, P.E. , & Noma, E. (1980). A new solution to the problem of finding all numerical solutions to ordered metric structures. Psychometrika, 45, 135-137.

Lukas, J. (1985). COMESCAL: A microcomputer program for testing axioms and finding scale values for conjoint measurement data. Behavior Research, Methods, Instruments, and Computers, 17, 129-130.

McCelland, G. , & Coombs, C.H. (1975). ORDMET: A general algorithm for constructing all numerical solutions to ordered metric structures. Psychometrika , 40, 269-290.

Morse, R.F. , & Thomas, H. (1981). CONJNT: Program for solving finite conjoint additivity . Applied Psychological Measurement, 5, 202.

Sherman, B.F. (1977). An algorithm for finite conjoint additivity. Journal of Mathematical Psychology, 16, 204-218.

Ullrich, J.R. , & Cummins, D.E. (1973). PCJM: A program for conjoint measurement analysis of polynomial composition rules. Behavioral Science, 18, 226-227.