W. Hugh Woodin  

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Hugh Woodin in 1994
(photo by George Bergman) 

Born  "Tucson, Arizona, U.S. 
April 23, 1955
Nationality  "American 
Alma mater  University of California, Berkeley 
Scientific career  
Fields  "Mathematics 
Institutions  "University of California, Berkeley "California Institute of Technology "Harvard University 
"Doctoral advisor  "Robert M. Solovay 
Doctoral students  Joan Bagaria James Cummings "Joel David Hamkins "Gregory Hjorth 
William Hugh Woodin (born April 23, 1955) is an American mathematician and "set theorist at "Harvard University. He has made many notable contributions to the theory of "inner models and "determinacy. A type of "large cardinal, the "Woodin cardinal, bears his name.
Born in "Tucson, "Arizona, Woodin earned his "Ph.D. from the University of California, Berkeley in 1984 under "Robert M. Solovay. His dissertation title was Discontinuous Homomorphisms of C(Omega) and Set Theory. He served as "chair of the Berkeley mathematics department for the 2002–2003 academic year. Woodin is a managing editor of the "Journal of Mathematical Logic. He was elected a Fellow of the "American Academy of Arts and Sciences in 2000.^{[1]}
He is the greatgrandson of "William Hartman Woodin, former "Secretary of the Treasury.
He has done work on the theory of generic multiverses and the related concept of "Ωlogic, which suggested an argument that the "continuum hypothesis is either undecidable or false in the sense of "mathematical platonism. Woodin criticizes this view arguing that it leads to a counterintuitive reduction in which all truths in the set theoretical universe can be decided from a small part of it. He claims that these and related mathematical results lead (intuitively) to the conclusion that Continuum Hypothesis has a "truth value and the Platonistic approach is reasonable.
Woodin now predicts that there should be a way of constructing an inner model for almost all known large cardinals, which he calls the Ultimate L and which would have similar properties as "Gödel's constructible universe. In particular, the Continuum Hypothesis would be true in this universe.^{["citation needed]}^{[2]}
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