Non-classical probabilities invariant under symmetries-Reference-Cited by-同舟云学术

Non-classical probabilities invariant under symmetries

Published:2021-05-08 Issue:3-4 Volume:199 Page:8507-8532
ISSN:0039-7857
Container-title:Synthese
language:en
Short-container-title:Synthese

Author:

Pruss Alexander R.^ORCID

Publisher

Springer Science and Business Media LLC

Subject

General Social Sciences,Philosophy

Link

https://link.springer.com/content/pdf/10.1007/s11229-021-03173-w.pdf

Reference23 articles.

1. Armstrong, T. E. (1989). Invariance of full conditional probabilities under group actions. In R. D. Mauldin, R. M. Shortt, & C. E. Silva (Eds.), Measure and measurable dynamics: proceedings of a conference in Honor of Dorothy Maharam Stone, held September 17–19, 1987 (pp. 1–22). Providence RI: American Mathematical Society.

2. Armstrong, T. E., & Sudderth, W. D. (1989). Locally coherent rates of exchange. Annals of Statistics, 17, 1394–1408.

3. Benci, V., Horsten, L., & Wenmackers, S. (2018). Infinitesimal probabilities. British Journal for the Philosophy of Science, 69, 509–552.

4. Bernstein, A. R., & Wattenberg, F. (1969). Non-standard Measure Theory. In W. A. J. Luxemberg (Ed.), Applications of model theory of algebra, analysis, and probability (pp. 171–185). New York: Holt, Rinehart and Winston.

5. Blumenthal, L. M. (1940). A paradox, a paradox, a most ingenious paradox. American Mathematical Monthly, 47, 346.

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