Erkenntnis:1-16 (forthcoming)

Authors
Camillo Fiore
Universidad de Buenos Aires (UBA)
Abstract
The infinitary function of the truth predicate consists in its ability to express infinite conjunctions and disjunctions. A transparency principle for truth states the equivalence between a sentence and its truth predication; it requires an introduction principle---which allows the inference from "snow is white" to "the sentence 'snow is white' is true"---and an elimination principle---which allows the inference from "the sentence 'snow is white' is true" to "snow is white". It is commonly assumed that a theory of truth needs to satisfy a transparency principle to fulfil the infinitary function. Picollo and Schindler (Erkenntnis 83:899--928, 2017) argue against this idea. They prove that, given certain assumptions, an elimination principle is sufficient for the purpose. Then, they pose a challenge: to show why we should incorporate introduction principles to our theory of truth. In this essay I take on the challenge. I show that, given the authors' assumptions, an introduction principle is also sufficient to perform the infinitary function.
Keywords theories of truth  infinite conjunctions  transparency  disquotation
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DOI 10.1007/s10670-020-00372-8
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References found in this work BETA

Philosophy of Logic.W. V. O. Quine - 1970 - Harvard University Press.
Saving Truth From Paradox.Hartry Field - 2008 - Oxford, England: Oxford University Press.
Outline of a Theory of Truth.Saul Kripke - 1975 - Journal of Philosophy 72 (19):690-716.
Meaning and the Moral Sciences.Hilary Putnam - 1978 - Routledge and Kegan Paul.

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