University of Bristol


Philip Welch
Professor of Pure Mathematics,
Office: 2.15.
Tel. +44 117 33 11807
FAX: +44 117 928 7999
E-mail address: P.Welch@bristol.ac.uk
School of Mathematics, University of Bristol,
Clifton, Bristol, BS8 1TW, UK

  • For the Abstraction, Identity, Dependence and Games Fri. Dec. 11'th, 2008 IAS Conference follow the
    "Meetings" link or click here

  • Research interests

  • Set theory, fine structure and core models.
  • Problems concerning determinancy, large cardinals and strong axioms of infinity
  • Models of computation.
  • Theories of Truth, Possible World Semantics.
  • Research projects
  • Logical Methods in Epistemology, Semantics, & Philosophy of Mathematics.
  • Funded by the British Academy.
  • Interactions between combinatorics of stationary sets, bounded forcing axioms and inner models of set theory
  • Funded by EPSRC. Oct.03 - Sep.05
  • Mathematics into Philosophy: analysing complexity theoretic issues in current philosophical theories of epistemology, semantics and truth
  • Funded by EPSRC. From October 6'th 2005 to Oct. 2006.
  • Philosophical Theories of Truth, Transfinite Computation, and Infinite Games
  • Funded by the Templeton Foundation. From Oct. 2008 to Sep. 2010.

    Recent papers or preprints

  • Abstracts
  • of some of the below.

  • Abstracts of (some of) the above.

  • Talks

    siena.ps siena.pdf
    swift.ps
    St.Andrews BLC on Field
    AQI and Determinacy. Amsterdam 12/11/03 .dvi
    Necessity as a Predicate Amsterdam 11/12/03 .dvi
    AMS Set Theory Special Session, Phoenix Jan.2004 .ps,
    Paris May.2004 .ps, .dvi
    Barcelona June.2004 .ps, .dvi
    Edinburgh Kurt Gödel Conference, March 26'th 2006 ``Games for supervaluation and dependency''.pdf
    Kolkata Meeting 5'th January 2007 "Games and Abstract Inductive Definitions"


    Teaching


    Bristol
    Undergraduate
    My most recent courses have been Third year: Logic (Propositional and Predicate Calculus, the Gödel Completeness
    and First Incompleteness Theorems); M32000 Set Theory. Fourth Year M1300 Axiomatic Set Theory, an introduction to
    Constructibility theory, and Gödel's universe L, of constructible sets.
    (The latter two courses are available to enrolled students on Blackboard)



  • Link to Mathematical Logic group at Bonn

  • Scientiae Mathematicae Japonicae


  • Links to Kobe:


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