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A Peircean examination of Gettier’s two cases. (English) Zbl 1528.03009

Summary: If we accept certain Peircean commitments, Gettier’s two cases are not cases of justified true belief because the beliefs are not true. On the Peircean view, propositions are sign substitutes, or “representamens.” In typical cases of thought about the world, propositions represent facts. In each of Gettier’s examples, we have a case in which a person S believes some proposition p, there is some fact F* such that were p to represent F* to S then p would be true, and yet p does not represent F* to S but some other fact F of which p is false. Since truth is a property of propositions with respect to their representational function, it follows that the belief is not true. Although an examination of Gettier’s two cases, this essay is not a defense of the justified true belief (JTB) analysis of knowledge, for there are objections to the JTB analysis other than Gettier’s two cases. Rather, Gettier’s two cases are of particular interest for the light they shed on the nature of truth and representation.

MSC:

03A05 Philosophical and critical aspects of logic and foundations
Full Text: DOI

References:

[1] Atkin, A., Peirce on the index and indexical reference, Transactions of the Charles S. Peirce Society, 41, 1, 161-188 (2005)
[2] Atkins, RK, Pragmatic scruples and the correspondence theory of truth, Dialogue, 49, 3, 365-380 (2010) · doi:10.1017/S0012217310000442
[3] Atkins, RK, Peirce on facts and true propositions, British Journal for the History of Philosophy, 24, 6, 1176-1192 (2016) · doi:10.1080/09608788.2016.1185390
[4] Atkins, RK, Peirce on facts, propositions, and the index, Semiotica, Special Volume on Peirce’s Extended Theory of Signs, 228, 17-28 (2019) · doi:10.1515/sem-2018-0082
[5] Atkins, RK, Gestures and propositions, Blityri. Special Volume on Peirce’s Theory of the Proposition, 9, 2, 47-68 (2020) · doi:10.4454/blityri.v9i2.261
[6] Bellucci, F., Peirce and the unity of the proposition, Transactions of the Charles S. Peirce Society, 50, 2, 201-219 (2014) · doi:10.2979/trancharpeirsoc.50.2.201
[7] Bellucci, F., Exploring Peirce’s speculative grammar: The immediate object of a sign, Sign Systems Studies, 43, 4, 399-415 (2015) · doi:10.12697/SSS.2015.43.4.02
[8] Bellucci, F., Peirce’s speculative grammar: Logic as semiotics (2018), Routledge
[9] Bellucci, F., Analysis and decomposition in Peirce, Synthese, 198, 687-706 (2018) · Zbl 1506.03009 · doi:10.1007/s11229-018-02054-z
[10] Donnellan, K., Reference and definite descriptions, The Philosophical Review, 75, 3, 281-304 (1966) · doi:10.2307/2183143
[11] Fisch, M.; Turquette, A., Peirce’s triadic logic, Transactions of the Charles S. Peirce Society, 2, 2, 71-85 (1966)
[12] Gettier, EL, Is justified true belief knowledge?, Analysis, 23, 6, 121-123 (1963) · doi:10.2307/3326922
[13] Heathcote, A.; Hetherington, Truthmaking and Gettier Cases S, Aspects of knowing: Epistemological essays, 151-167 (2006), Elsevier · doi:10.1016/B978-008044979-1/50011-4
[14] Heathcote, A., Gettier and the stopped clock, Analysis, 72, 309-314 (2012) · doi:10.1093/analys/ans047
[15] Heathcote, A., Truthmaking, evidence of, and impossibility proofs, Acta Analytica, 29, 3, 363-375 (2014) · doi:10.1007/s12136-013-0207-3
[16] Heathcote, A., The truthmaker account is not a causal theory, Acta Analytica, 29, 3, 383-386 (2014) · doi:10.1007/s12136-014-0234-8
[17] Hetherington, S., The Gettier problem (2016), Cambridge University Press · doi:10.1017/CBO9781316569870
[18] Hetherington, S., The Gettier problem (2019), Cambridge University Press
[19] Hilpinen, R., On C.S. Peirce’s theory of the proposition, The Monist, 65, 2, 182-188 (1982) · doi:10.5840/monist198265213
[20] Hilpinen, R., Types and tokens: On the identity and meaning of names and other words, Transactions of the Charles S. Peirce Society, 58, 3, 259-284 (2013) · doi:10.2979/trancharpeirsoc.48.3.259
[21] Hilpinen, R., On the immediate and dynamical interpretants and objects of signs, Semiotica, 228, 91-101 (2019) · doi:10.1515/sem-2018-0094
[22] Horwich, P., Truth (1999), Clarendon Press
[23] Houser, N., On Peirce’s theory of propositions: A response to Hilpinen, Transactions of the Charles S. Peirce Society, 28, 3, 489-504 (1992)
[24] Jacquette, D., Is nondefectively justified true belief knowledge?, Ratio, 9, 2, 115-127 (1996) · doi:10.1111/j.1467-9329.1996.tb00100.x
[25] Lane, R., Peirce’s triadic logic revisited, Transactions of the Charles S. Peirce Society, 35, 2, 284-311 (1999)
[26] Lane, R., Peirce on realism and idealism (2018), Cambridge University Press
[27] Legg, C., ‘Things unreasonably compulsory’: A Peircean challenge to a Humean theory of perception, particularly with respect to perceiving necessary truths, Cognitio, 15, 1, 89-112 (2014)
[28] Legg, C., Is truth made, and if so, what do we mean by that?, Philosophia, 48, 2, 587-606 (2019) · doi:10.1007/s11406-019-00128-x
[29] Migotti, M., Peirce’s double-aspect theory of truth, Canadian Journal of Philosophy, 28, 1, 75-108 (1998) · doi:10.1080/00455091.1998.10717496
[30] Misak, C. (1991/ 2004). Truth and the end of inquiry (2nd ed.). Clarendon Press.
[31] Misak, C., Verificationism: Its history and prospects (1995), Routledge
[32] Misak, C., Truth, politics, morality (1999), Routledge · doi:10.4324/9780203283523
[33] Mizrahi, M., Why Gettier cases are misleading, Logos and Episteme, 7, 1, 31-44 (2016) · doi:10.5840/logos-episteme2016712
[34] Mizrahi, M., Why Gettier cases are still misleading, Logos and Episteme, 8, 1, 129-139 (2017) · doi:10.5840/logos-episteme2017818
[35] Pape, H., Peirce and Russell on proper names, Transactions of the Charles S. Peirce Society, 18, 4, 339-348 (1982)
[36] Peirce, C.S. (1958). Collected papers of Charles S. Peirce. Ed. Arthur W. Burks (Vol. VIII). Belknap Press. · Zbl 0081.00410
[37] Peirce, C. S. (1985). Historical perspectives on Peirce’s logic of science: A history of science. Ed. Carolyn Eisele (Vol. 2). Mouton.
[38] Peirce, C. S. (1986). Writings of Charles S. Peirce. Ed. Peirce Edition Project (Vol. 3). Indiana University Press. · Zbl 1022.01012
[39] Peirce, C. S. (1998). The essential Peirce. Ed. The Peirce Edition Project (Vol. 2). Indiana University Press. · Zbl 0931.01035
[40] Peirce, C. S. (2020). Logic of the future: Writings on existential graphs. History and applications. Ed. Ahti Viekko-Pietarinen (Vol. 1). De Gruyter · Zbl 1431.03005
[41] Peirce, C. S., & Welby, V. (1977). Semiotics and significs: The correspondence between Charles S. Peirce and Victoria Lady Welby. Ed. Charles S. Hardwick. Indiana University Press.
[42] Pietarinen, A-V, Signs of logic: Peircean themes on the philosophy of language, games, and communication (2006), Springer · Zbl 1116.03002
[43] Pietarinen, A-V, Peirce’s pragmatic theory of proper names, Transactions of the Charles S. Peirce Society, 46, 3, 341-363 (2010) · doi:10.2979/tra.2010.46.3.341
[44] Pietarinen, A-V, Logical and linguistic games from Peirce to Grice to Hintikka, Teorema, 33, 2, 121-136 (2014)
[45] Short, TL, Peirce’s theory of signs (2007), Cambridge University Press · doi:10.1017/CBO9780511498350
[46] Short, TL, Empiricism Expanded, Transactions of the Charles S. Peirce Society, 51, 1, 1-33 (2015) · doi:10.2979/trancharpeirsoc.51.1.1
[47] Stjernfelt, F., Natural propositions (2014), Docent Press
[48] Thibauld, P., Peirce on proper names and individuation, Transactions of the Charles S. Peirce Society, 23, 4, 521-538 (1987)
[49] Weber, ET, Proper names and persons: Peirce’s semiotic consideration of proper names, Transactions of the Charles S. Peirce Society, 44, 2, 346-362 (2008)
[50] West, D., Peircean index in the naming process: Nouns, pronouns and proper names, Public Journal of Semiotics, 5, 2, 31-46 (2013) · doi:10.37693/pjos.2013.5.9755
[51] Wilson, A., The Peircean solution to non-existence problems: Immediate and dynamical objects, Transactions of the Charles S. Peirce Society., 53, 4, 528-552 (2017) · doi:10.2979/trancharpeirsoc.53.4.02
[52] Wilson, A.; Hull, KA; Atkins, RK, What do we perceive? How Peirce expands our perception, Peirce on perception and reasoning: From icons to logic, 1-13 (2017), Routledge
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