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'''Haim Gaifman''' is a logician, probability theorist, and philosopher of language. He works in [[mathematical logic]] and developed the iterated [[Ultraproduct|ultrapower]] technique in [[set theory]] and models of [[Peano arithmetic]]. Further, he has results in the the foundations of probability, defining probabilities on [[First-order logic|first-order]] and on richer languages. He has also worked in [[philosophy of language]], [[philosophy of mathematics]], and [[Theoretical computer science|theoretical computer science]].<ref>[http://philosophy.columbia.edu/directories/faculty/haim-gaifman Haim Gaifman], retrieved 2018-04-06</ref>
'''Haim Gaifman''' is a logician, probability theorist, and philosopher of language. He works in [[mathematical logic]] and developed the iterated [[Ultraproduct|ultrapower]] technique in [[set theory]] and models of [[Peano arithmetic]]. Further, he has results in the foundations of probability, defining probabilities on [[First-order logic|first-order]] and on richer languages. He has also worked in [[philosophy of language]], [[philosophy of mathematics]], and [[Theoretical computer science|theoretical computer science]].<ref>[http://philosophy.columbia.edu/directories/faculty/haim-gaifman Haim Gaifman], retrieved 2018-04-06</ref>


Early in his studies, he was the research assistant of [[Rudolf Carnap]] and worked on the foundations of probability theory. In 1958 he received his M.Sc. at [[Hebrew University]]. Then in 1962, he received his Ph.D. at [[University of California, Berkeley]] under [[Alfred Tarski]] on the topic of infinite [[Boolean algebra|Boolean algebras]].<ref>{{MathGenealogy|id=32667}}</ref> Since, he has held various permanent and visiting positions in mathematics, philosophy and computer science departments. While he was professor of mathematics at the Hebrew University, he taught courses in philosophy and directed the program in History and Philosophy of Science.
Early in his studies, he was the research assistant of [[Rudolf Carnap]] and worked on the foundations of probability theory. In 1958 he received his M.Sc. at [[Hebrew University]]. Then in 1962, he received his Ph.D. at [[University of California, Berkeley]] under [[Alfred Tarski]] on the topic of infinite [[Boolean algebra|Boolean algebras]].<ref>{{MathGenealogy|id=32667}}</ref> Since, he has held various permanent and visiting positions in mathematics, philosophy and computer science departments. While he was professor of mathematics at the Hebrew University, he taught courses in philosophy and directed the program in History and Philosophy of Science.

Revision as of 00:01, 7 April 2018

Haim Gaifman
Alma materUniversity of California, Berkeley
Hebrew University
Scientific career
FieldsLogic, Probability Theory, Philosophy of Language
InstitutionsColumbia University
Hebrew University
Doctoral advisorAlfred Tarski
Doctoral studentsShlomo Vinner, Leo Marcus, Arnon Avron, Liu Yang

Haim Gaifman is a logician, probability theorist, and philosopher of language. He works in mathematical logic and developed the iterated ultrapower technique in set theory and models of Peano arithmetic. Further, he has results in the foundations of probability, defining probabilities on first-order and on richer languages. He has also worked in philosophy of language, philosophy of mathematics, and theoretical computer science.[1]

Early in his studies, he was the research assistant of Rudolf Carnap and worked on the foundations of probability theory. In 1958 he received his M.Sc. at Hebrew University. Then in 1962, he received his Ph.D. at University of California, Berkeley under Alfred Tarski on the topic of infinite Boolean algebras.[2] Since, he has held various permanent and visiting positions in mathematics, philosophy and computer science departments. While he was professor of mathematics at the Hebrew University, he taught courses in philosophy and directed the program in History and Philosophy of Science.

Gaifman currently holds the position of professor emeritus at Hebrew University and a professorship at Columbia University. His recent interests include foundations of probability, rational choice, philosophy of mathematics, logical systems that formalize aspects of natural reasoning, Frege and theories of naming.

References