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  1. Alfred Tarski (/ ˈ t ɑːr s k i /, born Alfred Teitelbaum; January 14, 1901 – October 26, 1983) was a Polish-American logician and mathematician. A prolific author best known for his work on model theory , metamathematics , and algebraic logic , he also contributed to abstract algebra , topology , geometry , measure theory , mathematical ...

  2. Oct 30, 2006 · Alfred Tarski (1901–1983) described himself as “a mathematician (as well as a logician, and perhaps a philosopher of a sort)” (1944, p. 369). He is widely considered as one of the greatest logicians of the twentieth century (often regarded as second only to Gödel), and thus as one of the greatest logicians of all time.

  3. Quick Info. Born. 14 January 1901. Warsaw, Russian Empire (now Poland) Died. 26 October 1983. Berkeley, California, USA. Summary. Alfred Tarski made important contributions in many areas of mathematics, including metamathematics, set theory, measure theory, model theory, and general algebra. View seven larger pictures. Biography.

  4. Alfred Tarski was a Polish-born American mathematician and logician who made important studies of general algebra, measure theory, mathematical logic, set theory, and metamathematics. Tarski completed his education at the University of Warsaw (Ph.D., 1923).

  5. Nov 10, 2001 · In the late 1920s Alfred Tarski embarked on a project to give rigorous definitions for notions useful in scientific methodology. In 1933 he published (in Polish) his analysis of the notion of a true sentence.

  6. Aug 22, 2023 · A comprehensive overview of the life and work of Alfred Tarski, a Polish-American logician and philosopher. Learn about his theories of truth, logical consequence, and logical constants, and his influence on philosophy and mathematics.

  7. Nov 10, 2001 · In 1936 Alfred Tarski proposed a definition of logical consequence for arguments in a fully interpreted formal language. His proposal was that an argument is valid if and only if: under any allowed reinterpretation of its nonlogical symbols, if the premises are true then so is the conclusion.