Finite mathematics

In mathematics education, Finite Mathematics is a syllabus in college and university mathematics that is independent of calculus. A course in precalculus may be a prerequisite for Finite Mathematics.

This article is about a syllabus in post-secondary education. For the branch of mathematics that deals with finite sets, see Discrete mathematics. For the philosophical idea that infinite mathematical objects do not exist, see Finitism.

Contents of the course include an eclectic selection of topics often applied in social science and business, such as finite probability spaces, matrix multiplication, Markov processes, finite graphs, or mathematical models. These topics were used in Finite Mathematics courses at Dartmouth College (home of Tuck School of Business) as developed by John G. Kemeny, Gerald L. Thompson, and J. Laurie Snell and published by Prentice-Hall. Other publishers followed with their own topics. With the arrival of software to facilitate computations, teaching and usage shifted from a broad-spectrum Finite Mathematics with paper and pen, into development and usage of software.

Textbooks
  • 1957: Kemeny, Thompson, Snell, Introduction to Finite Mathematics, (2nd edition 1966) Prentice-Hall[1][2][3][4]
  • 1959: Hazelton Mirkil & Kemeny, Thompson, Snell, Finite Mathematical Structures, Prentice-Hall
  • 1962: Arthur Schliefer Jr. & Kemeny, Thompson, Snell, Finite Mathematics with Business Applications, Prentice-Hall[5]
  • 1969: Marvin Marcus, A Survey of Finite Mathematics, Houghton-Mifflin[6]
  • 1970: Guillermo Owen, Mathematics for Social and Management Sciences, Finite Mathematics, W. B. Saunders[6]
  • 1970: Irving Allen Dodes, Finite Mathematics: A Liberal Arts Approach, McGraw-Hill[6]
  • 1971: A.W. Goodman & J. S. Ratti, Finite Mathematics with Applications, Macmillan[6]
  • 1971: J. Conrad Crown & Marvin L. Bittinger, Finite Mathematics: a modeling approach, (2nd edition 1981) Addison-Wesley[7]
  • 1977: Robert F. Brown & Brenda W. Brown, Applied Finite Mathematics, Wadsworth Publishing
  • 1980: L.J. Goldstein, David I. Schneider, Martha Siegel, Finite Mathematics and Applications, (7th edition 2001) Prentice-Hall
  • 1981: John J. Costello, Spenser O. Gowdy, Agnes M. Rash, Finite Mathematics with Applications, Harcourt, Brace, Jovanovich
  • 1982: James Radlow, Understanding Finite Mathematics, PWS Publishers
  • 1984: Daniel Gallin, Finite Mathematics, Scott Foresman
  • 1984: Gary G. Gilbert & Donald O. Koehler, Applied Finite Mathematics, McGraw-Hill
  • 1984: Frank S. Budnick, Finite Mathematics with Applications in Management and the Social Sciences, McGraw Hill
  • 2015: Chris P. Tsokos & Rebecca D. Wooton, The Joy of Finite Mathematics, Academic Press
gollark: And I'm doing this out-of-game so it won't be constrained by Luaj.
gollark: I mean, it can work even if it's slow.
gollark: I have heard tales of such wizardry.
gollark: Those are for "SAT solving" or something, right?
gollark: Okay, I'll rephrase that, how *can* autocrafting work?

See also

References
  1. Duncan Luce (1957) American Mathematical Monthly 64:688
  2. Mathematics Magazine 30(5):272
  3. H.E. Chrestenson (1964) American Mathematical Monthly 71(7): 813
  4. H.J. Ricardo (1975) American Mathematical Monthly 82(6): 681–4
  5. G.M. Kaufman (1963) American Mathematical Monthly 70(10): 1116
  6. G. C. Dorner (1971) Mathematics Magazine 44(4): 223–6
  7. J.D. Emerson & K. Larson (1981) American Mathematical Monthly 88(5): 357
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