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Formal epistemology

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Theoretical study of knowledge
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Epistemology

Formal epistemology uses formal methods fromdecision theory,logic,probability theory andcomputability theory to model and reason about issues ofepistemological interest.[1] Work in this area spans several academic fields, includingphilosophy,computer science,economics, andstatistics. The focus of formal epistemology has tended to differ somewhat from that of traditional epistemology, with topics like uncertainty, induction, and belief revision garnering more attention than the analysis of knowledge, skepticism, and issues with justification.[2] Formal epistemology extenuates intoformal language theory.

History

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Though formally oriented epistemologists have been laboring since the emergence offormal logic and probability theory (if not earlier), only recently have they been organized under a common disciplinary title.[2] This gain in popularity may be attributed to the organization of yearly Formal Epistemology Workshops byBranden Fitelson andSahotra Sarkar, starting in 2004,[3] and thePHILOG-conferences starting in 2002 (The Network for Philosophical Logic and Its Applications) organized byVincent F. Hendricks[4]. Carnegie Mellon University's Philosophy Department hosts an annual summer school in logic and formal epistemology. In 2010, the department founded theCenter for Formal Epistemology.[5]

Bayesian epistemology

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Bayesian epistemology is an important theory in the field of formal epistemology.[6] It has its roots inThomas Bayes' work in the field of probability theory. It is based on the idea that beliefs are held gradually and that the strengths of the beliefs can be described assubjective probabilities.[7] As such, they are subject to the laws ofprobability theory, which act as the norms ofrationality.[8] These norms can be divided into static constraints, governing the rationality of beliefs at any moment, and dynamic constraints, governing how rational agents should change their beliefs upon receiving new evidence. The most characteristic Bayesian expression of these principles is found in the form ofDutch books, which illustrate irrationality in agents through a series of bets that lead to a loss for the agent no matter which of the probabilistic events occurs. Bayesians have applied these fundamental principles to various epistemological topics but Bayesianism does not cover all topics of traditional epistemology. The problem of confirmation in thephilosophy of science, for example, can be approached through the Bayesianprinciple of conditionalization by holding that a piece of evidence confirms a theory if it raises the likelihood that this theory is true. Various proposals have been made to define the concept ofcoherence in terms of probability, usually in the sense that two propositions cohere if the probability of their conjunction is higher than if they were neutrally related to each other. The Bayesian approach has also been fruitful in the field ofsocial epistemology, for example, concerning the problem oftestimony or the problem of group belief. Bayesianism still faces various theoretical objections that have not been fully solved.[9]

Topics

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Formal epistemology research encompasses a range of topics unified by their synthesis of formal mathematical tools with epistemological analysis. Areas of study includeAmpliative inference, includinginductive logic anddecision theory;Belief revision theory, which models how rational agents update their reasoning with external feedback;Game theory and foundations ofprobability andstatistics. Other related topics includealgorithmic learning theory andcomputational epistemology, as well as formal models of epistemic states, likebelief anduncertainty, formal theories ofcoherentism and confirmation, and formal approaches toparadoxes of belief and/or action.

Applications

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Research in formal epistemology draws on tools from several formal disciplines. Decision theory and subjective expected utility, developed from the likes of Savage (1954) and Jeffrey (1965), both provide mathematical models of rational choice and belief updating.[10][11] These tools are applied in contemporary formal epistemology research to analyze belief revision, coherence, and action under uncertainty.  

Epistemic logic, as developed in multi-agent systems research, models belief, information, and knowledge flow.[12] Formal epistemology employs Bayesian probabilistic methods, foundational to modern artificial intelligence and machine learning, to study inductive inference, confirmation, and uncertainty models.[13]

Contemporary formal epistemologists

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Contemporary contributors to formal epistemology includeJoseph Halpern,Sven Ove Hansson,Gilbert Harman,Vincent F. Hendricks,Richard Jeffrey,Isaac Levi,Daniel Osherson,Rohit Parikh,John L. Pollock,Bas Van Fraassen, andGregory Wheeler.

See Also

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References

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  1. ^Hendricks, Vincent F. (2007).Mainstream and formal epistemology (Reprinted ed.). Cambridge, Mass.: Cambridge Univ. Press.ISBN 978-0-521-85789-5.
  2. ^abWeisberg, Jonathan (2021),"Formal Epistemology", in Zalta, Edward N. (ed.),The Stanford Encyclopedia of Philosophy (Spring 2021 ed.), Metaphysics Research Lab, Stanford University, retrieved2025-11-19
  3. ^"FEW 2024".fitelson.org. Retrieved2025-11-19.
  4. ^"Upcoming Events in Philosophy - PhilEvents".philevents.org. Retrieved2025-11-19.
  5. ^University, Carnegie Mellon."Center for Formal Epistemology - Department of Philosophy - Dietrich College of Humanities and Social Sciences - Carnegie Mellon University".www.cmu.edu. Retrieved2025-11-04.
  6. ^Talbott, William (2016)."Bayesian Epistemology".The Stanford Encyclopedia of Philosophy. Metaphysics Research Lab, Stanford University. Retrieved6 March 2021.
  7. ^Olsson, Erik J. (2018). "Bayesian Epistemology".Introduction to Formal Philosophy. Springer. pp. 431–442.
  8. ^Hartmann, Stephan; Sprenger, Jan (2010). "Bayesian Epistemology".The Routledge Companion to Epistemology. London: Routledge. pp. 609–620.{{cite book}}: CS1 maint: publisher location (link)
  9. ^Hájek, Alan; Lin, Hanti (2017)."A Tale of Two Epistemologies?".Res Philosophica.94 (2):207–232.doi:10.11612/resphil.1540.S2CID 160029122.
  10. ^Savage, Leonard J. (1972).The foundations of statistics (2d rev. ed.). New York: Dover Publications.ISBN 978-0-486-62349-8.
  11. ^Jeffrey, Richard C. (1996).The logic of decision (2. ed.). Chichago: Univ. of Chicago Press.ISBN 978-0-226-39582-1.
  12. ^Fagin, Ronald, ed. (2011).Reasoning about knowledge (1. MIT Press paperback ed., [Nachdr.] ed.). Cambridge, Mass.: MIT Press.ISBN 978-0-262-56200-3.
  13. ^Pearl, Judea (2014).Probabilistic Reasoning in Intelligent Systems: Networks of Plausible Inference (1. Aufl ed.). s.l.: Elsevier Reference Monographs.ISBN 978-1-55860-479-7.

Bibliography

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  • Arlo-Costa, H, van Benthem, J. and Hendricks, V. F. (eds.) (2012). A Formal Epistemology Reader. Cambridge: Cambridge University Press.
  • Bovens, L. and Hartmann, S. (2003). Bayesian Epistemology. Oxford: Oxford University Press.
  • Brown, B. (2017). Thoughts and Ways of Thinking: Source Theory and Its Applications. London:Ubiquity Press.[1].
  • Hendricks, V. F. (2001). The Convergence of Scientific Knowledge: A View from The Limit. Dordrect: Kluwer Academic Publishers.
  • Hendricks, V. F. (2006). Mainstream and Formal Epistemology. New York: Cambridge University Press.
  • Hendricks, V. F. (ed.) (2006). Special issue on “8 Bridges Between Mainstream and Formal Epistemology”, Philosophical Studies.
  • Hendricks, V. F. (ed.) (2006). Special issue on “Ways of Worlds I-II”, Studia Logica.
  • Hendricks, V.F. and Pritchard, D. (eds.) (2006). New Waves in Epistemology. Aldershot: Ashgate.
  • Hendricks, V. F. and Symons, J. (eds.) (2005). Formal Philosophy. New York: Automatic Press / VIP.[2]
  • Hendricks, V. F. and Symons, J. (eds.) (2006). Masses of Formal Philosophy. New York: Automatic Press / VIP.[3]
  • Hendricks, V. F. and Hansen, P.G. (eds.) (2007). Game Theory: 5 Questions. New York: Automatic Press / VIP.[4]
  • Hendricks, V.F. and Symons, J. (2006). Epistemic Logic. The Stanford Encyclopedia of Philosophy, Stanford. CA: USA.
  • Wolpert, D.H., (1996) The lack of a priori distinctions between learning algorithms, Neural Computation, pp. 1341–1390.
  • Wolpert, D.H., (1996) The existence of a priori distinctions between learning algorithms, Neural Computation, pp. 1391–1420.
  • Wolpert, D.H., (2001) Computational capabilities of physical systems. Physical Review E, 65(016128).
  • Zhu, H.Y. and R. Rohwer, (1996) No free lunch for cross-validation, pp. 1421– 1426.

External links

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