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the claim
Tarski's original proof demonstrates the undefinability of truth within formal languages
the verdict
REFUTED
the evidence says no
refutedsupported
the weight of evidence
0 sources for · 3 against
AS REPORTEDno primary record reached; this is what the reporting says

Tarski's foundational work famously established how to define truth for formalized languages (rather than proving truth is undefinable within them, which is often confused with his undefinability theorem regarding arithmetic or semantic paradoxes).

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More against · 2
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States that Tarski provided a truth definition for standard languages of logic, contradicting undefinability.
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Discusses Tarski's theory of truth and biconditionals, indicating a successful definition of truth rather than undefinability.
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first checked04 Aug 2026
judged → REFUTED · 004 Aug 2026
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