redundancy theory of truth

Information about redundancy theory of truth

According to the redundancy theory of truth, or the disquotational theory of truth, asserting that a statement is true is completely equivalent to asserting the statement itself. For example, asserting the sentence " 'Snow is white' is true" is equivalent to asserting the sentence "Snow is white". Redundant theorists infer from this premise that truth is a redundant concept, in other words, that "truth" is a mere word that is conventional to use in certain contexts of discourse but not a word that points to anything in reality. The theory is commonly attributed to Frank P. Ramsey, who argued that the use of words like fact and truth was nothing but a roundabout way of asserting a proposition, and that treating these words as separate problems in isolation from judgment was merely a "linguistic muddle", though there remains some debate as to the correct interpretation of his position (Le Morvan 2004).

Redundancy theorists begin by inquiring into the function of the predicate "__is true" in sentences like " 'Snow is white' is true". They reason that asserting the longer sentence is equivalent to asserting the shorter sentence "Snow is white". From this they infer that nothing is added to the assertion of the sentence "Snow is white" by quoting it, appending the predicate "__is true", and then asserting the result.

Most predicates attribute properties to their subjects, but the redundancy theory denies that the predicate is true does so. Instead, it treats the predicate is true as empty, adding nothing to an assertion except to convert its mention to its use. That is, the predicate "___is true" merely asserts the proposition contained in the sentential clause to which it is applied but does not ascribe any additional property to that proposition or sentence.

Ramsey's approach

Ramsey's paper "Facts and Propositions" (1927) is frequently cited as the precipitating contribution in the current of thought that came to be called the redundancy theory of truth.

Cases of controversy are perhaps best clarified by choosing core arguments from primary sources and following the steps of their reasoning as closely as possible. In that spirit, the quotations that follow are taken in order from Ramsey's paper "Facts and Propositions" (1927), as reprinted in (Ramsey 1990, 34–51).
But before we proceed further with the analysis of judgment, it is necessary to say something about truth and falsehood, in order to show that there is really no separate problem of truth but merely a linguistic muddle. (p. 38).
Starting in a context of discussion that is concerned with analyzing judgment, in effect, the matter of asserting or denying propositions, Ramsey turns to the question of truth and falsehood, and suggests that these words add nothing of substance to the analysis of judgment already in progress.
Truth and falsity are ascribed primarily to propositions. The proposition to which they are ascribed may be either explicitly given or described.

Suppose first that it is explicitly given; then it is evident that 'It is true that Caesar was murdered' means no more than that Caesar was murdered, and 'It is false that Caesar was murdered' means that Caesar was not murdered.

In the course of his argument, Ramsey observes that there are many different ways of asserting what is really the same proposition, at least, so far as the abstract logical meanings of sentences are concerned. In his first examples, he uses the verbal forms (1) 'It is true that ___' and (2) 'It is false that ___', for the sake of concreteness filling in the blanks with the sentential clause 'Caesar was murdered'. He says that assertions mediated by these forms are not distinct in meaning from the corresponding direct assertions.
They are phrases which we sometimes use for emphasis or for stylistic reasons, or to indicate the position occupied by the statement in our argument.

So also we can say 'It is a fact that he was murdered' or 'That he was murdered is contrary to fact'.

In the same context and by the same token, Ramsey cites the verbal forms (3) 'It is a fact that ___' and (4) '___ is contrary to fact' as further examples of dispensible, otiose, redundant, or purely stylistic verbiage.
In the second case in which the proposition is described and not given explicitly we have perhaps more of a problem, for we get statements from which we cannot in ordinary language eliminate the words 'true' and 'false'.
The strategy of Ramsey's argument is to demonstrate that certain figures of speech — those in which truth and falsehood seem to figure as real properties of propositions, or as logical values that constitute real objects, however abstract, of discussion and thought — can always be eliminated in favor of paraphrases that do not reify truth and falsehood as nouns, nor even use true and false as adjectives. The plausibility of this tactic going through is fairly evident in the case of verbal forms that introduce direct or indirect quotations. But the feasibility of the conversion is less clear in the case of propositions whose contents are not given in full, but only by indirect or partial description.
Thus if I say 'He is always right', I mean that the propositions he asserts are always true, and there does not seem to be any way of expressing this without using the word 'true'.

But suppose we put it thus 'For all p, if he asserts p, p is true', then we see that the propositional function p is true is simply the same as p, as e.g. its value 'Caesar was murdered is true' is the same as 'Caesar was murdered'.

The type of propositional function that Ramsey is referring to here is a function that takes a proposition as input and gives a proposition as output. In this case, the propositional function of interest is one that takes any proposition p and returns a proposition of the form 'p is true'.
We have in English to add 'is true' to give the sentence a verb, forgetting that ' p ' already contains a (variable) verb.

This may perhaps be made clearer by supposing for a moment that only one form of proposition is in question, say the relational form aRb; then 'He is always right' could be expressed by 'For all a, R, b, if he asserts aRb, then aRb ', to which 'is true' would be an obviously superfluous addition.

When all forms of proposition are included the analysis is more complicated but not essentially different; and it is clear that the problem is not as to the nature of truth and falsehood, but as to the nature of judgment or assertion, for what is difficult to analyse in the above formulation is 'He asserts aRb '.

It is, perhaps, also immediately obvious that if we have analysed judgment we have solved the problem of truth; for taking the mental factor in a judgment (which is often itself called a judgment), the truth or falsity of this depends only on what proposition it is that is judged, and what we have to explain is the meaning of saying that the judgment is a judgment that a has R to b, i.e. is true if aRb, false if not. We can, if we like, say that it is true if there exists a corresponding fact that a has R to b, but this is essentially not an analysis but a periphrasis, for 'The fact that a has R to b exists' is no different from ' a has R to b '.

Variants

A variant of redundancy theory is the disquotational theory which uses a modified form of Tarski's schema: To say that '"P" is true' is to say that P. Yet another version of deflationism is the prosentential theory of truth, first developed by Dorothy Grover, Joseph Camp, and Nuel Belnap as an elaboration of Ramsey's claims. They argue that sentences like "That's true", when said in response to "It's raining", are prosentences (see pro-form), expressions that merely repeat the content of other expressions. In the same way that it means the same as my dog in the sentence My dog was hungry, so I fed it, That's true is supposed to mean the same as It's raining — if you say the latter and I then say the former. These variations do not necessarily follow Ramsey in asserting that truth is not a property, but rather can be understood to say that, for instance, the assertion "P" may well involve a substantial truth, and the theorists in this case are minimalizing only the redundancy or prosentence involved in the statement such as "that's true."[]

Proponents of pragmatic, constructivist and consensus theories would differ with all of these conclusions, however, and instead assert that the second person making the statement "that's true" is actually participating in further verifying, constructing and/or achieving consensus on the proposed truth of the matter — e.g., the proposition that "it's raining".

Redundancy theory does not apply to representations that are not analogous to sentences and they do not apply to many other things that are commonly judged to be true or otherwise. Consider the analogy between the sentence "Snow is white" and the person Snow White, both of which can be true in a sense. To say "Snow is white" is true is to say "Snow is white", but to say Snow White is true is not to say Snow White.

References

  • Le Morvan, Pierre (2004), "Ramsey on Truth and Truth on Ramsey", British Journal for the History of Philosophy 12(4), 705–718. PDF text.
  • Ramsey, F.P. (1927), "Facts and Propositions", Aristotelian Society Supplementary Volume 7, 153–170. Reprinted, pp. 34–51 in F.P. Ramsey, Philosophical Papers, David Hugh Mellor (ed.), Cambridge University Press, Cambridge, UK, 1990.
  • Ramsey, F.P. (1990), Philosophical Papers, David Hugh Mellor (ed.), Cambridge University Press, Cambridge, UK.

See also

Theories of truth

Related topics

External links

  • John M. Vickers (2004), "Ramsey on Judgment: The Theory of 'Facts and Propositions'", Dialectica 58(4), 499. Eprint.
Frank Plumpton Ramsey (February 22, 1903 – January 19, 1930) was a British mathematician who, in addition to mathematics, made significant contributions in philosophy and economics.
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periphrasis is a device by which a grammatical concept is expressed by more than one word (typically one or more function words modifying a content word), instead of being shown by inflection or derivation.
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Reification may refer to:
  • Reification (computer science), making a data model for a previously abstract concept.
  • Reification (fallacy), fallacy of treating an abstraction as if it were a real thing.

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function expresses dependence between two quantities, one of which is given (the independent variable, argument of the function, or its "input") and the other produced (the dependent variable, value of the function, or "output").
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Alfred Tarski (January 14, 1902, Warsaw, Russian-ruled Poland – October 26, 1983, Berkeley, California) was a logician and mathematician who spent four decades as a professor of mathematics at the University of California, Berkeley.
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Nuel D. Belnap, Jr. (born 1930) is an American logician and philosopher who has made many important contributions to the philosophy of logic, temporal logic, and structural proof theory. He has taught at the University of Pittsburgh since 1961; before that he was at Yale University.
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A pro-sentence is a function word or expression that substitutes for a whole sentence whose content is recoverable from the context. Pro-sentences are a kind of pro-forms and are therefore anaphoric.
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A pro-form is a type of function word or expression that stands in for another (expresses the same content as) a word, phrase, clause, or sentence whose meaning is recoverable from the context. They are used to avoid repetitive expressions and in quantification.
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Frank Plumpton Ramsey (February 22, 1903 – January 19, 1930) was a British mathematician who, in addition to mathematics, made significant contributions in philosophy and economics.
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truth extends from honesty, good faith, and sincerity in general, to agreement with fact or reality in particular.[1] The term has no single definition about which the majority of professional philosophers and scholars agree.
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truth extends from honesty, good faith, and sincerity in general, to agreement with fact or reality in particular.[1] The term has no single definition about which the majority of professional philosophers and scholars agree.
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There are two distinct types of coherentism. One refers to the coherence theory of truth. The other is belief in the coherence theory of justification — an epistemological theory opposing foundationalism and offering a solution to the regress argument.
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Confirmation holism, also called epistemological holism is the claim that a single scientific theory cannot be tested in isolation; a test of one theory always depends on other theories and hypotheses.
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There is no single coherence theory of truth, but rather an assortment of perspectives that are commonly collected under this title. In general, coherence theory sees truth as coherence with some specified set of sentences, propositions or beliefs.
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A consensus theory of truth is any theory of truth that refers to a concept of consensus as a part of its concept of truth.

Varieties of consensus

Consensus gentium

An ancient criterion of truth, the consensus gentium (Latin:
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The correspondence theory of truth states that something (for example, a proposition or statement or sentence) is rendered true by the existence of a fact with corresponding elements and a similar structure.
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The deflationary theory of truth is really a family of theories which all have in common the claim that assertions that predicate truth of a statement do not attribute a property called truth to such a statement.
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In philosophy, epistemic theories of truth are attempts to analyze the notion of truth in terms of epistemic notions such as knowledge, belief, acceptance, verification, justification, and perspective.
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Tarski's indefinability Theorem, stated and proved by Alfred Tarski in 1936, is an important limitative result in mathematical logic, the foundations of mathematics, and in formal semantics.
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Pragmatic theory of truth refers to those accounts, definitions, and theories of the concept truth that distinguish the philosophies of pragmatism and pragmaticism.
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The semantic theory of truth holds that any assertion that a sentence is true can be made only as a formal requirement regarding the language in which the proposition itself is expressed.
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Belief is the psychological state in which an individual is convinced of the truth or validity of a proposition or premise (argument). Belief does not necessarily confer the ability to adequately prove one's main contention to other people, who may disagree.
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Epistemology or theory of knowledge is the branch of philosophy that studies the nature, methods, limitations, and validity of knowledge and belief.

The term "epistemology" is based on the Greek words "
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Information is the result of processing, gathering, manipulating and organizing data in a way that adds to the knowledge of the receiver. In other words, it is the context in which data is taken.
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Inquiry is any process that has the aim of augmenting knowledge, resolving doubt, or solving a problem. A theory of inquiry is an account of the various types of inquiry and a treatment of the ways that each type of inquiry achieves its aim.
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Knowledge is defined (Oxford English Dictionary) variously as (i) expertise, and skills acquired by a person through experience or education; the theoretical or practical understanding of a subject, (ii) what is known in a particular field or in total; facts and information or
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Pragmatism is a philosophic school that originated in the late nineteenth century with Charles Sanders Peirce, who first stated the pragmatic maxim.
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Pragmaticism is a term used by Charles Sanders Peirce for his pragmatic philosophy after 1905, in order to distance himself and it from pragmatism, the original name, which had been used in a manner he did not approve of in the "literary journals".
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The pragmatic maxim, also known as the maxim of pragmatism or the maxim of pragmaticism, is a maxim of logic formulated by Charles Sanders Peirce. It was formulated as a reaction to metaphysical theories.
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Reproducibility is one of the main principles of the scientific method, and refers to the ability of a test or experiment to be accurately reproduced, or replicated, by someone else working independently.
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