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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.
This "modification" of the consensus view is an appeal to the correspondence theory of truth, which is opposed to the consensus theory of truth. Long-run scientific pragmatism was defended by Charles Sanders Peirce. A variant of this viewpoint is associated with Jürgen Habermas, though he later abandoned it.
A classic example of correspondence theory is the statement by the thirteenth century philosopher and theologian Thomas Aquinas: "Veritas est adaequatio rei et intellectus" ("Truth is the adequation of things and intellect"), which Aquinas attributed to the ninth century Neoplatonist Isaac Israeli.
Perhaps explain the Theory by describing one it therefore is NOT. As described, I struggle to understand how the Correspondence Theory is not possible. Also, explanations of alternatives to the Correspondence Theory would be helpful - as is done in the Stanford Encyclopedia entry. IntangibleTruth 06:27, 6 March 2020 (UTC)
The correspondence theory of truth states that truth consists in correspondence with reality. [7] Or in the words of Thomas Aquinas: "A judgment is said to be true when it conforms to the external reality". [14] Truthmaker theory is closely related to correspondence theory; some authors see it as a modern version of correspondence theory. [15]
The Western origins of perspectivism can be found in the pre-Socratic philosophies of Heraclitus [20] and Protagoras. [2] In fact, a major cornerstone of Plato's philosophy is his rejection and opposition to perspectivism—this forming a principal element of his aesthetics, ethics, epistemology, and theology. [21]
The doctrine of analogy and correspondence, present in all esoteric schools of thinking, upholds that the Whole is One and that its different levels (realms, worlds) are equivalent systems, whose parts are in strict correspondence. So much so that a part in a realm symbolically reflects and interacts with the corresponding part in another realm.
In programming language theory and proof theory, the Curry–Howard correspondence is the direct relationship between computer programs and mathematical proofs. It is also known as the Curry–Howard isomorphism or equivalence , or the proofs-as-programs and propositions- or formulae-as-types interpretation .