Jean‐Claude Falmagne
Biographic Data
| ID | 8823857 |
|---|---|
| NAME | Jean‐Claude Falmagne |
| GIVEN NAMES | Jean‐Claude |
| FAMILY NAME | Falmagne |
| SIGNATURE | FALMAGNE J C |
| AFFILIATIONS | University of California, Irvine |
| VERIFIED | No |
| TOTAL WORKS | 13 |
| TOTAL CITATIONS | 23 |
| AUTHOR COUNT | 13 |
| EDITOR COUNT | 0 |
| FIRST PUBLICATION YEAR | 1975 |
| LATEST PUBLICATION YEAR | 2015 |
| H-INDEX | 3 |
Markov Processes in Learning Spaces
Mathematical Psychology
Learning Spaces
Learning Spaces and Media
A stochastic model of preference change and its application to 1992 presidential election panel data
The authors present and test a model for the evolution of preferences. Personal preferences are represented by rankings with possible ties and are posited to change under the influence of of information in the environment. These tokens may not be directly controlled or observed by the researcher. The authors apply the model to 1992 National Election Study panel data (W. E. Miller, D. R. Kinder, S. J. Rosenstone, & NES, 1993). The parameter estima…
A stochastic theory for the emergence and the evolution of preference relations
On the separation of in vivo relations by a biorder or a semiorder
Statistical issues in measurement
Matching relations and the dimensional structure of social choices
Scales and meaningfulness of quantitative laws
A random utility model for a belief function
A Probabilistic Theory of Extensive Measurement
Algebraic theories for extensive measurement are traditionally framed in terms of a binary relation ≲ and a concatenation ( x,y ) → xy. For situations in which the data is “noisy,” it is proposed here to consider each expression y ≲ x as symbolizing an event in a probability space. Denoting P(x,y) the probability of such an event, two theories are discussed corresponding to the two representing relations: with Axiomatic analyses are given, and re…
A Set of Independent Axioms For Positive Hölder Systems
Current axiomatizations for extensive measurement postulate the existence of infinitely small objects. This assumption is neither necessary nor reasonable. This paper develops this theme and presents a more acceptable axiom system. A representation theorem is stated and proved in detail. This work improves some previous results of the author
Statistical issues in measurement
A stochastic model of preference change and its application to 1992 presidential election panel data
The authors present and test a model for the evolution of preferences. Personal preferences are represented by rankings with possible ties and are posited to change under the influence of of information in the environment. These tokens may not be directly controlled or observed by the researcher. The authors apply the model to 1992 National Election Study panel data (W. E. Miller, D. R. Kinder, S. J. Rosenstone, & NES, 1993). The parameter estima…
Scales and meaningfulness of quantitative laws
A Probabilistic Theory of Extensive Measurement
Algebraic theories for extensive measurement are traditionally framed in terms of a binary relation ≲ and a concatenation ( x,y ) → xy. For situations in which the data is “noisy,” it is proposed here to consider each expression y ≲ x as symbolizing an event in a probability space. Denoting P(x,y) the probability of such an event, two theories are discussed corresponding to the two representing relations: with Axiomatic analyses are given, and re…
A stochastic theory for the emergence and the evolution of preference relations
Matching relations and the dimensional structure of social choices
A Set of Independent Axioms For Positive Hölder Systems
Current axiomatizations for extensive measurement postulate the existence of infinitely small objects. This assumption is neither necessary nor reasonable. This paper develops this theme and presents a more acceptable axiom system. A representation theorem is stated and proved in detail. This work improves some previous results of the author
A Set of Independent Axioms For Positive Hölder Systems
Current axiomatizations for extensive measurement postulate the existence of infinitely small objects. This assumption is neither necessary nor reasonable. This paper develops this theme and presents a more acceptable axiom system. A representation theorem is stated and proved in detail. This work improves some previous results of the author
A Probabilistic Theory of Extensive Measurement
Algebraic theories for extensive measurement are traditionally framed in terms of a binary relation ≲ and a concatenation ( x,y ) → xy. For situations in which the data is “noisy,” it is proposed here to consider each expression y ≲ x as symbolizing an event in a probability space. Denoting P(x,y) the probability of such an event, two theories are discussed corresponding to the two representing relations: with Axiomatic analyses are given, and re…
Scales and meaningfulness of quantitative laws
A random utility model for a belief function
Matching relations and the dimensional structure of social choices
Statistical issues in measurement
On the separation of in vivo relations by a biorder or a semiorder
A stochastic theory for the emergence and the evolution of preference relations
A stochastic model of preference change and its application to 1992 presidential election panel data
The authors present and test a model for the evolution of preferences. Personal preferences are represented by rankings with possible ties and are posited to change under the influence of of information in the environment. These tokens may not be directly controlled or observed by the researcher. The authors apply the model to 1992 National Election Study panel data (W. E. Miller, D. R. Kinder, S. J. Rosenstone, & NES, 1993). The parameter estima…
Learning Spaces
Learning Spaces and Media
Markov Processes in Learning Spaces
Mathematical Psychology
Computer Science (11 works) · Mathematics (10 works) · Statistics (6 works) · Axiom (5 works) · Mathematical economics (5 works) · Discrete mathematics (4 works) · Psychology (4 works) · Economics (3 works) · Epistemology (3 works) · Philosophy (3 works)