Department of Mathematics
University of Toronto


Franklin D. Tall

Professor
Ph.D. 1969 (Wisconsin)

Department of Mathematics
University of Toronto
Toronto, ON M5S 3G3
Tel: (416) 978-3953 or (905) 828-3812
Fax: (416) 978-4107 or (905) 569-4730
tall@math.utoronto.ca

Research:

Frank Tall specializes in set theory and set-theoretic topology, fields in which he has authored more than 60 papers. Of his 12 Ph.D. students, 9 are on university faculties: Indianapolis, Toronto, York (3), McMaster, P.E.I., São Paulo (2). His postdocs are at universities such as Winnipeg, Toronto, Trent, Haifa, Ohio, Calgary, and McMaster.

In addition to mathematics, he is interested in the psychology of teaching and learning, complementary medicine and speech-processing. He is a certified Master Practitioner of Neurolinguistic Programming, is trained in hypnotherapy, a Reiki Master and has published in Nursing Science.










Some recent publications include:

  1. F.D. Tall, Compact Spaces, Elementary Submodels, and the Countable Chain Condition, II, (2004).
  2. P. Larson and F.D. Tall, On the hereditary paracompactness of locally compact, hereditarily normal spaces, preprint.
  3. F.D. Tall, Problems arising from Balogh's "Locally nice spaces under Martin's axiom", Top. Appl., to appear.
  4. P. Larson and F.D. Tall, Locally Compact Perfectly Normal Spaces, preprint.
  5. Y.Q. Qiao and F.D. Tall, Perfectly normal non-Archimedean non-metrizable spaces are generalized Souslin lines, Proc. Amer. Math. Soc., 131 (2003) 3929-3936.
  6. F.D. Tall, Reflections on dyadic compacta, Top. Appl., 137 (2004) 251-258.
  7. F.D. Tall, Consistency results in topology, II: Forcing and large cardinals, (invited paper), 423-427 in The Encyclopedia of General Topology, Elsevier, New York, 2003.
  8. K.P. Hart and F.D. Tall, Consistency results in topology, I: Quotable principles, 419-422 in The Encyclopedia of General Topology, Elsevier, New York, 2003.
  9. L.R. Junqueira and F.D. Tall, More reflections on compactness, Fund. Math., 176 (2003) 127-141.
  10. F.D. Tall, An irrational problem, Fund. Math., 175 (2002) 259-269.
  11. P. Koszmider and F.D. Tall, A Lindelöf space with no Lindelöf subspace of size À1 , Proc. Amer. Math. Soc., 130 (2002) 2777-2787.
  12. J.E. Baumgartner and F.D. Tall, Reflecting Lindelöfness, Top. Appl., 12 (2002) 35-49.
  13. R.G.A. Prado and F.D. Tall, Characterizing w1 and the long line by their topological elementary reflections, Israel J. Math., 127 (2002) 81-94.
  14. F.D. Tall, If it looks and smells like the reals, Fund. Math. 163 (2000) 1-11. (Available from Topology Atlas.)
  15. K. Kunen and F.D. Tall, The real line in elementary submodels of set theory, J. Symb. Logic 65 (2000) 683-691. (Available from Topology Atlas.)
(Papers are linked to .pdf files.)

Last Updated: March 2004


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