A Qualitative Characterization of the Exponential Distribution

Journal of Mathematical Psychology

Volumn 42, Issue 4, 1998, Pages 418-431

  Suck, Reinhard ^a  

^a NONE

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0008298971     PISSN: 00222496     EISSN: None     Source Type: Journal    
DOI: 10.1006/jmps.1998.1209     Document Type: Article

References (19)

1. Ashby F. G. Testing the assumptions of exponential, additive reaction time models. Memory and Cognition. 10:1982;125-134.
2. Ashby F. G., Townsend J. T. Decomposing the reaction time distribution: Pure insertion and selective influence revisited. Journal of Mathematical Psychology. 21:1980;93-123.
3. Cohen M. Dedekind completion of positive concatenation structures: Necessary and sufficient conditions. Journal of Mathematical Psychology. 32:1988;64-71.
4. Falmagne J.-C. Random conjoint measurement and loudness summation. Psychological Review. 83:1976;65-79.
5. Friedman A. Foundations of modern analysis. 1970;Rinehart & Winston, New York.
6. Iverson G., Falmagne J.-C. Statistical issues in measurement. Mathematical Social Sciences. 10:1985;131-153.
7. Krantz D. H., Luce R. D., Suppes P., Tversky A. Foundations of measurement. 1971;Academic Press, New York.
8. Loève M. Probability Theory. 1977;Springer-Verlag, New York.
9. Luce R. D., Narens L. Fifteen problems concerning the representational theory of measurement. Patrick Suppes: Scientific philosopher. 1994;Kluwer Academic, Dordrecht. p. 219-249.
10. Luce R. D., Krantz D. H., Suppes P., Tversky A. Foundations of measurement. 1990;Academic Press, New York.
11. McGill W. J., Gibbon J. The general gamma distribution and reaction times. Journal of Mathematical Psychology. 2:1965;1-18.
12. Narens L. Abstract measurement theory. 1985;MIT Press, Cambridge.
13. Pfanzagl J. Theory of Measurement. 1971;Physika, Würzburg.
14. Roberts F. S. Measurement theory with applications to decisionmaking, utility, and the social sciences. 1979;Addison-Wesley, Reading.
15. Suck, R. 1989, Random variables and qualitative probability representations, E. E. Roskam, Mathematical psychology in progress, 85, 99, Berlin/New York, Springer-Verlag.
16. Suppes, P. Zanotti, M. 1992, Qualitative axioms for random-variable representations of extensive quantities, C. W. SavageP. Ehrlich, Philosophical and foundational issues in measurement theory, 39, 52, Hillsdale, NJ, Erlbaum.
17. Suppes P., Krantz D. H., Luce R. D., Tversky A. Foundations of measurement: Vol. II. Geometrical, threshold, and probabilistic representations. 1989;Academic Press, New York.
18. Vorberg D. Unerwartete Folgen von zufälliger Variabilität: Wettlauf-Modelle für den Stroop-Versuch. Zeitschrift für experimentelle und angewandte Psychologie. 32:1985;494-521.
19. Wakker P. The algebraic versus the topological approach to additive representations. Journal of Mathematical Psychology. 32:1988;421-435.