User:Michael Ray Oliver: Difference between revisions

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I am a set theorist by academic training, currently working in private industry in the area of electronic design automation.  I hold a Bachelor's degree in mathematics from the California Institute of Technology, and a Ph.D. in mathematics from the University of California, Los Angeles.  My specialties within set theory are Borel equivalence relations and quotient Boolean algebras (quotients of the powerset of
I am a set theorist by academic training, currently working in private industry in the area of electronic design automation.  I hold a Bachelor's degree in mathematics from the California Institute of Technology, and a Ph.D. in mathematics from the University of California, Los Angeles.  My specialties within set theory are Borel equivalence relations and quotient Boolean algebras (quotients of the powerset of
the natural numbers by a definable ideal).  I have also worked in thearea of determinacy.  I have held a visiting faculty position at University
the natural numbers by a definable ideal).  I have also worked in the area of determinacy.  I have held a visiting faculty position at University
of North Texas and a postdoctoral fellowship at York University (Toronto, Ontario).
of North Texas and a postdoctoral fellowship at York University (Toronto, Ontario).
[[Category:CZ Authors|Oliver, Michael Ray]]
[[Category:Inactive CZ Editors|Oliver, Michael Ray]]
[[Category:Inactive Mathematics Editors|Oliver, Michael Ray]]

Latest revision as of 04:24, 22 November 2023


The account of this former contributor was not re-activated after the server upgrade of March 2022.


I am a set theorist by academic training, currently working in private industry in the area of electronic design automation. I hold a Bachelor's degree in mathematics from the California Institute of Technology, and a Ph.D. in mathematics from the University of California, Los Angeles. My specialties within set theory are Borel equivalence relations and quotient Boolean algebras (quotients of the powerset of the natural numbers by a definable ideal). I have also worked in the area of determinacy. I have held a visiting faculty position at University of North Texas and a postdoctoral fellowship at York University (Toronto, Ontario).