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Correspondence theory is a traditional model which goes back at least to some of the ancient Greek philosophers such as Plato and Aristotle. [2] [3] This class of theories holds that the truth or the falsity of a representation is determined solely by how it relates to a reality; that is, by whether it accurately describes that reality.
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Correspondence theories emphasise that true beliefs and true statements of meaning correspond to the actual state of affairs and that associated meanings must be in agreement with these beliefs and statements. [7] This type of theory stresses a relationship between thoughts or statements on one hand, and things or objects on the other.
In the related certainty theory, associated with Descartes and Spinoza, a proposition is true if and only if it is known with certainty. Logical positivism attempts to combine positivism with a version of a-priorism. Another theory of truth that is related to a-priorism is the concept-containment theory of truth.
The coherentist theory of justification, which may be interpreted as relating to either theory of coherent truth, characterizes epistemic justification as a property of a belief only if that belief is a member of a coherent set. What distinguishes coherentism from other theories of justification is that the set is the primary bearer of ...
The semantic conception of truth, which is related in different ways to both the correspondence and deflationary conceptions, is due to work by Polish logician Alfred Tarski. Tarski, in "On the Concept of Truth in Formal Languages" (1935), attempted to formulate a new theory of truth in order to resolve the liar paradox.
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1:1 correspondence, an older name for a bijection; Multivalued function; Correspondence (algebraic geometry), between two algebraic varieties; Corresponding sides and corresponding angles, between two polygons; Correspondence (category theory), the opposite of a profunctor; Correspondence (von Neumann algebra) or bimodule, a type of Hilbert space