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- Q1525383 subject Q15136896.
- Q1525383 subject Q5312304.
- Q1525383 subject Q6375970.
- Q1525383 subject Q6573202.
- Q1525383 subject Q7009022.
- Q1525383 subject Q7040585.
- Q1525383 subject Q7234382.
- Q1525383 subject Q8205185.
- Q1525383 abstract "Theodore Allen Slaman is a professor of mathematics at the University of California, Berkeley who works in recursion theory. Slaman and W. Hugh Woodin formulated the Bi-interpretability Conjecture for the Turing degrees, which conjectures that the partial order of the Turing degrees is logically equivalent to second order arithmetic. They showed that the Bi-interpretability Conjecture is equivalent to there being no nontrivial automorphism of the Turing degrees. They also exhibited limits on the possible automorphisms of the Turing degrees by showing that any automorphism will be arithmetically definable.".
- Q1525383 almaMater Q13371.
- Q1525383 birthDate "1954-04-17".
- Q1525383 citizenship Q30.
- Q1525383 doctoralAdvisor Q1509840.
- Q1525383 field Q395.
- Q1525383 thumbnail Ted_Slaman.jpg?width=300.
- Q1525383 wikiPageExternalLink ~slaman.
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- Q1525383 wikiPageWikiLink Q1509840.
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- Q1525383 wikiPageWikiLink Q6375970.
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- Q1525383 wikiPageWikiLink Q7009022.
- Q1525383 wikiPageWikiLink Q7040585.
- Q1525383 wikiPageWikiLink Q7234382.
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- Q1525383 wikiPageWikiLink Q8205185.
- Q1525383 almaMater Q13371.
- Q1525383 birthDate "1954-04-17".
- Q1525383 doctoralAdvisor Q1509840.
- Q1525383 field Q395.
- Q1525383 name "Theodore Allen Slaman".
- Q1525383 type Person.
- Q1525383 type Agent.
- Q1525383 type Person.
- Q1525383 type Scientist.
- Q1525383 type Agent.
- Q1525383 type NaturalPerson.
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- Q1525383 type Q215627.
- Q1525383 type Q5.
- Q1525383 type Q901.
- Q1525383 type Person.
- Q1525383 comment "Theodore Allen Slaman is a professor of mathematics at the University of California, Berkeley who works in recursion theory. Slaman and W. Hugh Woodin formulated the Bi-interpretability Conjecture for the Turing degrees, which conjectures that the partial order of the Turing degrees is logically equivalent to second order arithmetic. They showed that the Bi-interpretability Conjecture is equivalent to there being no nontrivial automorphism of the Turing degrees.".
- Q1525383 label "Theodore Slaman".
- Q1525383 depiction Ted_Slaman.jpg.
- Q1525383 name "Theodore Allen Slaman".