Can There be a Proof that an Unprovable Sentence of Arithmetic is True?

Dialectica 43 (43):289-292 (1989)
Various authors of logic texts are cited who either suggest or explicitly state that the Gödel incompleteness result shows that some unprovable sentence of arithmetic is true. Against this, the paper argues that the matter is one of philosophical controversy, that it is not a mathematical or logical issue.
Keywords Mates  Massey  Stoll  Jeffreys  Goedel  incompleteness  mathematical truth
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DOI 10.1111/j.1746-8361.1989.tb00945.x
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References found in this work BETA
Benson Mates (1972). Elementary Logic. New York,Oxford University Press.
N. E. (1954). An Introduction to Symbolic Logic. Philosophical Studies 4 (22):141-141.
John L. Pollock (1969). Introduction to Symbolic Logic. New York, Holt, Rinehart and Winston.

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