Jump to content

David Seetapun

From Wikipedia, the free encyclopedia

This is an old revision of this page, as edited by David Eppstein (talk | contribs) at 21:04, 17 March 2020 (→‎Academic Work: reverse mathematics). The present address (URL) is a permanent link to this revision, which may differ significantly from the current revision.

David Seetapun is an English logician and former investment banker.

Academic Work

During the fall of 1990, David Seetapun was said to have "'used a very interesting 0'"- priority argument to prove that every r.e. degree 0 < a < 0' is locally noncappable, namely (35) (Va) o < a < o' (3c) a < c (Vb) b < c[anb = 0 => b = 0".[1] Seetapun received a PhD in logics from Cambridge in 1991, the topic was "Contributions to recursion theory". He went on to a post-doctoral position at Berkeley where in 1995 he published an influential article with his post-doctoral adviser Theodore Slaman applying reverse mathematics to Ramsey's theorem.[2][3][4] He also proposed the so called "Seetapun Enigma", a mathematical puzzle that was not solved until 2010 by Chinese undergraduate student Liu Lu.

Banking

After graduating he took a job for Credit Suisse, but was offered a job by Goldman Sachs. Seetapun made a reputation for himself managing a trading venture with mathematical models, and has been cited as "Goldman's top London proprietary options trader", making over $500m.[5] He left Goldman in March 1998, when he was rehired by Credit Suisse. In 1998 his models started to fail causing a loss of his own funds as well as for the firm.[6] He was dismissed and went first to Las Vegas to live as a gambler and later to Florida to work as a professional sport fishing guide.

References

  1. ^ Judah, Haim; Just, Winfried; Woodin, W. Hugh (1992). Set Theory of the Continuum. Mathematical Sciences Research Institute (Berkeley, Calif.), Springer-Verlag. pp. 58–9. ISBN 978-3-540-97874-9. Retrieved 24 March 2012.
  2. ^ David Seetapun and Theodore A. Slaman. 1995. On the Strength of Ramsey's Theorem. Notre Dame J. Formal Logic Volume 36, Number 4 (1995), 570–582.
  3. ^ Risk. Risk Magazine, Ltd. 1999. p. 27. Retrieved 24 March 2012.
  4. ^ Chong, Chi-Tat (30 July 2008). Computational Prospects of Infinity: Presented talks. World Scientific. p. 57. ISBN 978-981-279-654-7. Retrieved 24 March 2012.
  5. ^ Dunbar, Nicholas (2000). Inventing Money: The Story of Long-term Capital Management and the Legends Behind It. Wiley. ISBN 978-0-471-89999-0. Retrieved 24 March 2012.
  6. ^ "The postdocs who lost millions". Times Higher Education. 1999-11-19. Retrieved 2012-03-24.