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  1. Giuseppe Peano (/ p i ˈ ɑː n oʊ /; Italian: [dʒuˈzɛppe peˈaːno]; 27 August 1858 – 20 April 1932) was an Italian mathematician and glottologist. The author of over 200 books and papers, he was a founder of mathematical logic and set theory, to which he contributed much notation.

  2. Apr 20, 2013 · 27 August 1858. Cuneo, Piemonte, Kingdom of Sardinia (now Italy) Died. 20 April 1932. Turin, Italy. Summary. Giuseppe Peano was the founder of symbolic logic and his interests centred on the foundations of mathematics and on the development of a formal logical language. View five larger pictures. Biography.

  3. Apr 16, 2024 · Giuseppe Peano (born August 27, 1858, Cuneo, Kingdom of Sardinia [Italy]—died April 20, 1932, Turin, Italy) was an Italian mathematician and a founder of symbolic logic whose interests centred on the foundations of mathematics and on the development of a formal logical language.

    • The Editors of Encyclopaedia Britannica
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  5. May 11, 2018 · Encyclopedia of Philosophy Rossi-Landi, Ferruccio. PEANO, GIUSEPPE (1858–1932) Giuseppe Peano [1], an Italian mathematician and logician, was a professor of mathematics at the University of Turin from 1890 to 1932 and also taught at the military academy in Turin from 1886 to 1901.

  6. en.wikipedia.org › wiki › Peano_axiomsPeano axioms - Wikipedia

    In mathematical logic, the Peano axioms (/ p i ˈ ɑː n oʊ /,), also known as the DedekindPeano axioms or the Peano postulates, are axioms for the natural numbers presented by the 19th-century Italian mathematician Giuseppe Peano.

  7. Giuseppe Peano ( / piˈɑːnoʊ /; Italian: [ dʒuˈzɛppe peˈaːno]; 27 August 1858 – 20 April 1932) was an Italian mathematician and glottologist. The author of over 200 books and papers, he was a founder of mathematical logic and set theory, to which he contributed much notation.

  8. Peano axioms, in number theory, five axioms introduced in 1889 by Italian mathematician Giuseppe Peano. Like the axioms for geometry devised by Greek mathematician Euclid (c. 300 bce), the Peano axioms were meant to provide a rigorous foundation for the natural numbers (0, 1, 2, 3,…) used in arithmetic, number theory, and set theory.

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