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  1. Never trust an unsound theory.Christian Bennet & Rasmus Blanck - 2022 - Theoria 88 (5):1053-1056.
    Lajevardi and Salehi, in “There may be many arithmetical Gödel sentences”, argue against the use of the definite article in the expression “the Gödel sentence”, by claiming that any unsound theory has Gödelian sentences with different truth values. We show that their Theorems 1 and 2 are special cases (modulo Löb's theorem and the first incompleteness theorem) of general observations pertaining to fixed points of any formula, and argue that the false sentences of Lajevardi and Salehi are in fact not (...)
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  • Never trust an unsound theory.Christian Bennet & Rasmus Blanck - 2022 - Theoria 88 (5):1053-1056.
    Lajevardi and Salehi, in “There may be many arithmetical Gödel sentences”, argue against the use of the definite article in the expression “the Gödel sentence”, by claiming that any unsound theory has Gödelian sentences with different truth values. We show that their Theorems 1 and 2 are special cases (modulo Löb's theorem and the first incompleteness theorem) of general observations pertaining to fixed points of any formula, and argue that the false sentences of Lajevardi and Salehi are in fact not (...)
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  • Never trust an unsound theory.Christian Bennet & Rasmus Blanck - 2022 - Theoria 88 (5):1053-1056.
    Lajevardi and Salehi, in “There may be many arithmetical Gödel sentences”, argue against the use of the definite article in the expression “the Gödel sentence”, by claiming that any unsound theory has Gödelian sentences with different truth values. We show that their Theorems 1 and 2 are special cases (modulo Löb's theorem and the first incompleteness theorem) of general observations pertaining to fixed points of any formula, and argue that the false sentences of Lajevardi and Salehi are in fact not (...)
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  • Soundness does not come for free (if at all).Kaave Lajevardi & Saeed Salehi - manuscript
    We respond to some of the points made by Bennet and Blanck (2022) concerning a previous publication of ours (2021).
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