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User:Wikimath634/sandbox

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Birth March 23, 1907 – May 10, 1989

immediate family parents gradparents

college education

  • bachelors degrees
  • Yale
  • Harvard
doctoral thesis on graph theory-  contribution to 4 color thm 

Marriage and children

Work

  • job as Professor

main work-topology

  • Theory of manifolds

steifel-whitney characteristic classes

papers -a thm on graphs(1931) - non-separable and planar graphs(1932) -Congruent graphs and connectivity of graphs(1932) -The coloring of graphs(1932) -A numerical equivalent of the 4 color map problem (1937) - Came up with theorems on duality in 1939

  • important work- on algebraic varieties and integration theory
     published book "Geometric integration theory" 1957
               Describes his work on the interactions between algebraic topology and the theory of integration

Beyond advanced mathematics

  • interest in mathematics teachings in schools
      - actively involved in mathematical education at the elementary school level
      - gave lectures on this topic/ conducted summer courses for teachers
      - Taught pre algebra for 4 months to class of 7th graders

Bibliography

1. Title: Coming Alive in School Math and beyond Author(s): Hassler Whitney Source: Educational Studies in Mathematics, Vol. 18, No. 3, Mathematics Teachers and Student Failure (Aug., 1987), pp. 229-242 Publisher(s): Springer Stable URL: http://www.jstor.org/stable/3482607

2. Title: The Coloring of Graphs Author(s): Hassler Whitney Source: Proceedings of the National Academy of Sciences of the United States of America, Vol. 17, No. 2 (Feb. 15, 1931), pp. 122-125 Publisher(s): National Academy of Sciences Stable URL: http://www.jstor.org/stable/86195

3. Whitney, Hassler.: Geometric integration theory./ Princeton, Princeton University Press, 1957.

4. A Theorem on Graphs Hassler Whitney Annals of Mathematics Second Series, Vol. 32, No. 2 (Apr., 1931), pp. 378-390 Published by: Annals of Mathematics Article Stable URL: http://www.jstor.org/stable/1968197