REFERENCES
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- M. L. Balinski and H. P. Young, Fair Representation: Meeting the Ideal of One Man, One Vote, Yale University, New Haven, CT, 1982.
- M. L. Balinski and H. P. Young, The apportionment of representation, Fair Allocation: Proceedings of Symposia on Applied Mathematics 33 (1985), 1–29.
- Garrett Birkhoff, House monotone apportionment schemes, Proceedings of the National Academy of Sciences U.S.A. 73 (1976), 684–86.
- Milton P. Eisner, Methods of Congressional Apportionment, COMAP Module #620.
- Edward V. Huntington, The mathematical theory of the apportionment of representatives, Proceedings of the National Academy of Sciences U.S. A 7 (1921), 123–27.
- Edward V. Huntington, The apportionment of representatives in Congress, Trans. Amer. Math. Soc. 30 (1928), 85–110.
- Arthur L. Loeb, Space Structures. Their Harmony and Counterpoint, Addison-Wesley Publishing Co., Reading, MA, 1976.
- Michael Olinick, An Introduction to Mathematical Modeling in the Social and Life Sciences, Addison- Wesley Publishing Co., Reading, MA, 1978.
- Thomas O'Shea, Dirichlet Polygons—an example of geometry in geography, Math. Teacher 79 (1986), 170–173.
- W. F. Willcox, Letter to E. D. Crumpacker dated Dec. 21, 1910, cited in [3] above.
- W. F. Willcox, The apportionment of representatives, The American Economic Review 6, no. 1, Supplement (March) (1916) 3–16.
- W. F. Willcox, Last words on the apportionment problem, Law and Contemporary Problems, 17 (1952), 290–302.