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Mathematical Logic Pasta blanda – 18 diciembre 2002. Mathematical Logic. Pasta blanda – 18 diciembre 2002. Edición Inglés por Stephen Kleene (Autor), Mathematics (Autor) 4.6 71 calificaciones. Parte de: Dover Books on Mathematics (303 libros) Ver todos los formatos y ediciones. Hasta 24 meses de $25.89 con costo de financiamiento Ver más ...
Width and flow of hypersurfaces by curvature functions. M Calle, S Kleene, J Kramer. Transactions of the American Mathematical Society 363 (3), 1125-1135. , 2011. 4. 2011. Non-compact families of complete, properly immersed minimal immersions with fixed topology via desingularization. SJ Kleene, NM Moller. arXiv preprint arXiv:1409.8381.
Stephen C Kleene's father was Gustav Adolph Kleene, a professor of economics at Trinity College, Hartford, Connecticut at the time of his son's birth. He remained there for the rest of his career. He retired, becoming professor emeritus, and died at his summer home in Union, Maine in August 1946 .
30 de dic. de 2019 · Name: Stephen Kleene Born: January 5, 1909, in Hartford, Connecticut USA Death: January 25, 1994 (Age: 85) Computer-related contributions. American mathematician who co-founded the branch of mathematical logic known as recursion theory, with Alan Turing, Emil Post, and others.
STEPHEN COLE KLEENE. January 5, 1909–January 25, 1994. BY SAUNDERS MAC LANE. STEVE KLEENE, A YANKEE from Maine, became a pioneer mathematical logician. His clear, precise ideas developed the modern study of computable functions and of automata. He was also a devoted mountaineer.
10 de feb. de 1994 · Stephen Cole Kleene, mathematician: born Hartford, Connecticut 5 January 1909; Research Assistant in Mathematics, Princeton University 1930-35; Instructor, University of Wisconsin 1935- 37 ...
A Kleene algebra is a set A together with two binary operations + : A × A → A and · : A × A → A and one function * : A → A, written as a + b, ab and a* respectively, so that the following axioms are satisfied. Identity elements for + and ·: There exists an element 0 in A such that for all a in A: a + 0 = 0 + a = a.
