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- Brief scientific biography
- Contributions to Education
- Relevant bibliography
- Publications on the teaching of mathematics

Edwin Evariste Moise was born in New Orleans, Louisiana.

He received his B.A. from Tulane University in 1940. During the Second World War, he served in the U.S. Navy as a Japanese translator and cryptanalyst in the Office of the Chief of Naval Operations. His doctoral work was done at the University of Texas under the direction of R. L. Moore, the founder of topology in the United States and the inventor of the Moore method for teaching mathematical proof. Moise earned his Ph.D. in 1947 with a dissertation on continuum theory in which he constructed the pseudoarc, a term he coined, to solve an old problem posed by Bronislaw Knaster.

From 1947 to 1960, Moise taught at the University of Michigan, where he rose to the rank of professor. He began his

important work on 3-manifolds at Michigan. That work culminated in his proof, completed at the Institute for Advanced Study, that every 3-manifold can be triangulated. From 1960 to 1971, Moise was James B. Conant Professor of education and mathematics at Harvard University. From 1971 to 1987, he held a Distinguished Professorship at Queens College of the City University of New York. After becoming an emeritus professor in 1987, he turned to the study of 19th-century English poetry. He was living in Manhattan when he died, on 25 December 1998, from complications following heart surgery. He was survived by his wife, two children, and one grandchild.

Moise wrote a number of successful school and college mathematics textbooks and a treatise on geometric topology. In 1961, he was elected a fellow of the American Academy of Arts and Sciences. He served as vice-president of the American Mathematical Society in 1973-1974 and as president of the Mathematical Association of America in 1967-1968. From 1955 to 1958, he served on the Executive Committee of the International Commission on Mathematical Instruction.

a different sort of work. Its "crash program" is finished; and it is expected that its high-school books will be withdrawn from circulation in another two or three years, when similar books become available through commercial publishers. From now on, the main job of the SMSG will be long-range experimentation with courses and programs that are not necessarily suitable for wide use in the near future. (p. 90)SMSG's policy was to withdraw textbooks from circulation as soon as at least two comparable commercial versions were published. Moise and Floyd Downs, a high school teacher who was also a geometry-writing-team member, published a geometry textbook in 1964 that reflected the approach used in the SMSG Geometry and that eventually captured a large share of the market. A second such book, however, never appeared, so the SMSG textbook was not withdrawn from circulation.

Writing about the new programs in mathematics that were appearing during the early 1960s, Moise (MOISE, CALANDRA, DAVIS, KLINE, & BACON, 1965) praised the textbooks that SMSG had produced:

One thing was obvious . . . as soon as the books were written, and before they were tried: the improvement in intellectual content was so great that they surely would produce either an educational improvement or a collapse of classroom morale. The latter has not occurred; the new programs in general are far more popular than the old ones. (p. 3)Under Moise's influence, the SMSG Geometry textbook had replaced Euclid's postulates of with metric postulates so as to take advantage of students' knowledge of the real number system and the algebraic treatment of proportionality, an action very much supported by mathematicians such as Saunders Mac Lane (1959) but criticized by others such as Alexander Wittenberg (1963) and Morris Kline (1973).

Moise (1962), however, remained satisfied with the progress he and his colleagues had made in reforming school mathematics:

I cannot believe that anybody has found the final answer to any of our problems; I cannot even believe that such final answers exist. But the progress made in the past few years forms the basis of a long overdue revolution in mathematical education, and I am convinced that even better work is soon to come. (p. 100)

E.E. MOISE 1952, Affine structures in 3-manifolds: V. The triangulation theorem and Hauptvermutung, Annals of Mathematics (2nd Series), 56, 96-114

E.E. MOISE 1963a, Elementary geometry from an advanced standpoint, Reading, MA: Addison-Wesley

E.E. MOISE, F.L. DOWNS 1964, Geometry, Reading, MA: Addison-Wesley

E.E. MOISE 1977, Geometric topology in dimensions 2 and 3, Berlin: Springer-Verlag

E.E. MOISE 1982, Introductory problem courses in analysis and topology, Berlin: Springer-Verlag

R. ANDERSON, B. FITZPATRICK 2000, An interview of Edwin Moise, Topological Commentary, 5, retrieved from the TopCom web site:

http://at.yorku.ca/t/o/p/c/94.htm

B. FITZPATRICK, A.C. LEWIS 2005, The legacy of R.L. Moore: The students of R. L. Moore, retrieved from the Legacy of the R.L. Moore Project web site:

http://www.discovery.utexas.edu/rlm/reference/fitzpatrick.html

M. KLINE 1973, Why Johnny can't add: The failure of the new math, New York: St. Martin's Press

S. MAC LANE 1959, Metric postulates for plane geometry, American Mathematical Monthly, 66, 543-555

W. SAXON 1998 (December 28), Edwin Evariste Moise, 79, mathematics scholar, The New York Times, B8

A. WITTENBERG 1963, Sampling a sample mathematical text, American Mathematical Monthly, 70, 452-459

W. WOOTEN 1965, SMSG: The making of a curriculum, New Haven, CT:Yale University Press

P.R. HALMOS, E.E. MOISE, G. PIRANIAN 1975, The problem of learning to teach, American Mathematical Monthly, 82, 466-474

E.E. MOISE 1960, The SMSG Geometry Program: A description of its development, Mathematics Teacher, 53, 437-442

E.E. MOISE 1962, The new mathematics programs, School Review, 70, 82-101, reprinted in 1964, in P. C. Rosenbloom (edited by), Modern viewpoints in the curriculum, New York: McGraw-Hill, 73-87

E.E. MOISE 1963b, Some reflections on the teaching of area and volume, American Mathematical Monthly, 70, 459-466

E.E. MOISE 1965, Activity and motivation in mathematics, American Mathematical Monthly, 72, 407-412

E.E. MOISE 1975, The meaning of Euclidean geometry in school mathematics, Mathematics Teacher, 68, 472-477

E.E. MOISE 1984, Mathematics, computation, and psychic intelligence, in V.P. Hansen, M.J. Zweng (edited by), Computers in mathematics education (1984 Yearbook of the National Council of Teachers of Mathematics, Reston, VA: NCTM, 35-42

E.E. MOISE, A. CALANDRA, R.B. DAVIS, M. KLINE, H.M. BACON 1965, Five views of the "new math" , (Occasional Paper n. 8), Washington, DC: Council for Basic Education

Author

Jeremy Kilpatrick

University of Georgia

jkilpat@uga.edu