Herbert A. Simon
Herbert Alexander Simon (June 15, 1916 – February 9, 2001) was an American political scientist whose work also influenced the fields of computer science, economics, and cognitive psychology. His primary research interest was decision-making within organizations and he is best known for the theories of "bounded rationality" and "satisficing". He received the Nobel Memorial Prize in Economic Sciences in 1978 and the Turing Award in computer science in 1975. His research was noted for its interdisciplinary nature, spanning the fields of cognitive science, computer science, public administration, management, and political science. He was at Carnegie Mellon University for most of his career, from 1949 to 2001, where he helped found the Carnegie Mellon School of Computer Science, one of the first such departments in the world.
Herbert A. Simon | |
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Simon c. 1981 | |
Born | Herbert Alexander Simon June 15, 1916 Milwaukee, Wisconsin, U.S. |
Died | February 9, 2001 84) (aged Pittsburgh, Pennsylvania, U.S. |
Education | University of Chicago (B.A., 1936; Ph.D., 1943) |
Known for | Bounded rationality Satisficing Information Processing Language Logic Theorist General Problem Solver |
Spouse |
Dorothea Isabel Pye
(m. 1939) |
Children | 3 |
Awards |
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Scientific career | |
Fields | Economics Artificial intelligence Computer science Political science |
Institutions | Carnegie Mellon University |
Doctoral advisor | Henry Schultz |
Other academic advisors | Rudolf Carnap Nicholas Rashevsky Harold Lasswell Charles Merriam John R. Commons |
Doctoral students | Edward Feigenbaum Allen Newell Richard Waldinger John Muth William F. Pounds Oliver E. Williamson Saras Sarasvathy David Bree |
Notably, Simon was among the pioneers of several modern-day scientific domains such as artificial intelligence, information processing, decision-making, problem-solving, organization theory, and complex systems. He was among the earliest to analyze the architecture of complexity and to propose a preferential attachment mechanism to explain power law distributions.