
Teddy Seidenfeld
· Herbert A. Simon University Professor of Philosophy and StatisticsCarnegie Mellon University · Philosophy
Active 1975–2026
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About
Teddy Seidenfeld holds the title of Herbert A. Simon University Professor of Philosophy and Statistics at Carnegie Mellon University. His research focuses on the foundational, conceptual, and methodological questions of broad importance within philosophy and statistics. As a distinguished faculty member, he contributes to the interdisciplinary environment of the Department of Philosophy, integrating insights from philosophy, logic, and statistical sciences to address complex issues in rationality, decision theory, and related fields.
Research topics
- Artificial Intelligence
- Computer Science
- Mathematics
- Machine Learning
- Mathematical economics
- Statistics
- Philosophy
- Econometrics
- Economics
- Epistemology
Selected publications
Extensions of Expected Utility Theory and Some Limitations of Pairwise Comparisons
Figshare · 2018-06-30 · 40 citations
articleOpen accessWe contrast three decision rules that extend Expected Utility to contexts where a convex set of probabilities is used to depict uncertainty: Γ-Maximin, Maximality, and E-admissibility. The rules extend Expected Utility theory as they require that an option is inadmissible if there is another that carries greater expected utility for each probability in a (closed) convex set. If the convex set is a singleton, then each rule agrees with maximizing expected utility. We show that, even when the opti…
Non-Conglomerability for Finite-Valued, Finitely Additive Probability
Research Showcase @ Carnegie Mellon University (Carnegie Mellon University) · 2018-01-01 · 17 citations
articleOpen access1st authorCorrespondingWe consider how an unconditional, finite-valued, finitely additive probability P on a countable set may localize its non-conglomerability (non-disintegrability). Non-conglomerability, a characteristic of merely finitely additive probability, occurs when the unconditional probability of an event P(E) lies outside the closed interval of conditional probability values, [infhe pi P(E|h), suphe pp(E|h)], taken from a countable partition p = hj:j=1,...}. The problem we address is how to identify event…
Standards for Modest Bayesian Credences
Philosophy of Science · 2017-09-13 · 9 citations
articleGordon Belot argues that Bayesian theory is epistemologically immodest. In response, we show that the topological conditions that underpin his criticisms of asymptotic Bayesian conditioning are self-defeating. They require extreme a priori credences regarding, for example, the limiting behavior of observed relative frequencies. We offer a different explication of Bayesian modesty using a goal of consensus: rival scientific opinions should be responsive to new facts as a way to resolve their disp…
What finite-additivity can add to decision theory
Statistical Methods & Applications · 2019-08-22 · 5 citations
articleSubjective causal networks and indeterminate suppositional credences
Synthese · 2019-12-17 · 3 citations
article
Frequent coauthors
- 70 shared
Joseph B. Kadane
Carnegie Mellon University
- 67 shared
Mark J. Schervish
Carnegie Mellon University
- 10 shared
Rafael B. Stern
- 7 shared
Ruobin Gong
Rutgers Sexual and Reproductive Health and Rights
- 3 shared
Henry E. Kyburg
- 3 shared
Sébastien Destercke
Heuristics and Diagnostics for Complex Systems
- 3 shared
Hailin Liu
Fuzhou University
- 3 shared
Larry Wasserman
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