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  1. Michael Hartley Freedman (nacido el 21 de abril de 1951 en Los Ángeles, California, EE. UU.) es un matemático que trabaja en el Microsoft Research, conocido por haber resuelto, en 1986, la Conjetura de Poincaré, uno de los problemas más famosos del siglo XX, para el caso n=4.

  2. Michael Hartley Freedman (born April 21, 1951) is an American mathematician at Microsoft Station Q, a research group at the University of California, Santa Barbara. [1] In 1986, he was awarded a Fields Medal for his work on the 4-dimensional generalized Poincaré conjecture.

  3. 19 de abr. de 2024 · Michael Freedman (born April 21, 1951, Los Angeles, California, U.S.) is an American mathematician who was awarded the Fields Medal in 1986 for his solution of the Poincaré conjecture in four dimensions. Freedman received a Ph.D. from Princeton (New Jersey) University in 1973.

  4. Michael Hartley Freedman. Quick Info. Born. 21 April 1951. Los Angeles, California, USA. Summary. Michael Freedman is an American mathematician who won a Fields Medal for his work on the Poincaré conjecture. View four larger pictures. Biography. Michael Freedman's parents Benedict and Nancy Freedman are both quite famous.

  5. Michael Hartley Freedman is a mathematician at Microsoft Station Q, a research group at the University of California, Santa Barbara (UCSB). His team is involved in the development of the topological quantum computer.

  6. paginas.matem.unam.mx › biografias-de-matematicos-f-j › freedman-michael-hartleyFreedman, Michael Hartley

    Freedman, Michael Hartley. Biografías de Matemáticos. Freedman, Michael Hartley. Nació el 21 de abril de 1951 en Los Ángeles, California. Entró a la Universidad de California en Berkeley en 1968 y continuó sus estudios en la Universidad de Princeton en 1969.

  7. Michael Hartley Freedman (born April 21, 1951) is an American mathematician at Microsoft Station Q, a research group at the University of California, Santa Barbara. In 1986, he was awarded a Fields Medal for his work on the 4-dimensional generalized Poincaré conjecture.