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Alfred Tarski cytaty

Alfred Tarski, dawniej Alfred Tajtelbaum – polski logik, członek Szkoły Lwowsko-Warszawskiej. Od 1939 r. pracował w Stanach Zjednoczonych. Twórca m.in. teorii modeli i semantycznej definicji prawdy. Bywa wymieniany jako jeden z czterech najwybitniejszych logików wszech czasów – obok Arystotelesa, Gottloba Frege oraz Kurta Gödla. Wikipedia  

✵ 14. Styczeń 1901 – 26. Październik 1983
Alfred Tarski Fotografia
Alfred Tarski: 9   Cytatów 1   Polubienie

Alfred Tarski słynne cytaty

„Alfred Tarski, jeden z największych logików w historii, jest powszechnie uważany za „człowieka, który zdefiniował prawdę”. Jego prace o pojęciu prawdy i konsekwencji logicznej były kamieniem węgielnym współczesnej logiki i miały wielki wpływ na rozwój matematyki, filozofii, lingwistyki i podstaw informatyki. Tarski był charyzmatycznym nauczycielem, żarliwie promującym swoją koncepcję logiki jako podstawy wszelkiej racjonalnej myśli, bon vivantem i kobieciarzem. Rolę „wielkiego człowieka” odegrał w całej pełni.”

Alfred Tarski

„(…) Tarski zawsze starał się, by uważano go raczej za Polaka niż za Żyda, pomimo prześladowań, jakie spotkały jego i jego rodzinę.”

Alfred Tarski

Źródło: Anita Burdman Feferman, Solomon Feferman, Alfred Tarski. Życie i logika, przeł. Joanna Golińska-Pilarek, Marian Srebrny, Wydawnictwa Akademickie i Profesjonalne, Warszawa 2009, s. 298.

„Gdy słyszę na przykład, że istnieje istotna różnica między matematyką a naukami przyrodnicznymi, moją pierwszą reakcją jest przeciwstawić się takiej opinii.”

Alfred Tarski

Źródło: Anita Burdman Feferman, Solomon Feferman, Alfred Tarski. Życie i logika, przeł. Joanna Golińska-Pilarek, Marian Srebrny, Wydawnictwa Akademickie i Profesjonalne, Warszawa 2009, s. 279.

Alfred Tarski: Cytaty po angielsku

“For reasons mentioned at the beginning of this section, we cannot offer here a precise structural definition of semantical category and will content ourselves with the following approximate formulation: two expressions belong to the same semantical category if (I) there is a sentential function which contains one of these expressions, and if (2) no sentential function which contains one of these expressions ceases to be a sentential function if this expression is replaced in it by the other. It follows from this that the relation of belonging to the same category is reflective, symmetrical and transitive. By applying the principle of abstraction, all the expressions of the language which are parts of sentential functions can be divided into mutually exclusive classes, for two expressions are put into one and the same class if and only if they belong to the same semantical category, and each of these classes is called a semantical category. Among the simplest examples of semantical categories it suffices to mention the category of the sentential functions, together with the categories which include respectively the names of individuals, of classes of individuals, of two-termed relations between individuals, and so on. Variables (or expressions with variables) which represent names of the given categories likewise belong to the same category.”

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Alfred Tarski

Źródło: The Semantic Conception of Truth (1952), p. 45; as cited in: Schaff (1962) pp. 36-37.

“It is perhaps worth while saying that semantics as conceived in this paper (and in former papers of the author) is a sober and modest discipline which has no pretensions to being a universal patent-medicine for all the ills and diseases of mankind, whether imaginary or real. You will not find in semantics any remedy for decayed teeth or illusions of grandeur or class conflicts. Nor is semantics a device for establishing that everyone except the speaker and his friends is speaking nonsense.”

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Alfred Tarski

Źródło: The Semantic Conception of Truth (1952), p. 17; as cited in: Adam Schaff (1962). Introduction to semantics, p. 90.

“If a mathematician wishes to disparage the work of one of his colleagues, say, A, the most effective method he finds for doing this is to ask where the results can be applied. The hard pressed man, with his back against the wall, finally unearths the researches of another mathematician B as the locus of the application of his own results. If next B is plagued with a similar question, he will refer to another mathematician C. After a few steps of this kind we find ourselves referred back to the researches of A, and in this way the chain closes.”

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Alfred Tarski

Źródło: The Semantic Conception of Truth (1952), p. 41.

“Logic is justly considered the basis of all other sciences, even if only for the reason that in every argument we employ concepts taken from the field of logic, and that ever correct inference proceeds in accordance with its laws.”

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Alfred Tarski

Introduction to Logic: and to the Methodology of Deductive Sciences. (1941/2013) Tr. Olaf Helmer, pp. 108-110.

“There can be no doubt that the knowledge of logic is of considerable practical importance for everyone who desires to think and infer correctly.”

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Alfred Tarski

Introduction to Logic: and to the Methodology of Deductive Sciences. (1941/2013) Tr. Olaf Helmer, p. 109.

“The present article is almost wholly devoted to a single problem—the definition of truth. Its task is to construct—with reference to a given language—a materially adequate and formally correct definition of the term 'true sentence. This problem, which belongs to the classical problems of philosophy, raises considerable difficulties. For although the meaning of the term 'true sentence' in colloquial language seems to be quite clear and intelligible, all attempts to define this meaning more precisely have hitherto been fruitless, and many investigations in which this term has been used and which started with apparently evident premisses have often led to paradoxes and antinomies (for which, however, a more or less satisfactory solution has been found). The concept of truth shares in this respect the fate of other analogous concepts in the domain of the semantics of language.”

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Alfred Tarski

"The Concept of Truth in Formalized Languages" (1931) in Logic, Semantics, Metamathematics: Papers from 1923 to 1938 (1956) Tr. J. H. Woodger.

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