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Bezuszka, Stanley J. – Mathematics Teacher, 1981
A history of perfect numbers is presented, which briefly covers the 27 values known at this time. (MP)
Descriptors: Algorithms, Mathematical Enrichment, Mathematics Education, Mathematics History

Sullivan, John J. – Mathematics Teacher, 1982
Problems with apportioning seats within the House of Representatives every 10 years are discussed. The history of the problem and the nature of the politics involved are reviewed, and the current method in use is detailed along with its flaws. A call for a more sensible system is made. (MP)
Descriptors: Algorithms, Mathematical Applications, Mathematical Enrichment, Mathematics Education

Murty, Vedula N.; Swetz, Frank J. – Mathematics Teacher, 1982
An approach to how to expand explorations of determinants is detailed that allows evaluation of the fourth order. The method is built from a close examination of the product terms found in the expansions of second- and third-order determinants. Students are provided with an experience in basic mathematical investigation. (MP)
Descriptors: Algorithms, Discovery Learning, Mathematical Concepts, Mathematical Enrichment

Aviv, Cherie A.; Rachlin, Sid – Mathematics Teacher, 1981
A procedure for constructing a magic cube is presented, with related teaching activities appropriate for students familiar or unfamiliar with the algorithm covered. (MP)
Descriptors: Algorithms, College Mathematics, Higher Education, Mathematical Enrichment

Zeilberger, Doron; Todd, Philip – Mathematics Teacher, 1981
An unusual way of using the long multiplication algorithm to solve problems is presented. It is conceptually harder, since it involves negative numbers but is easier to perform once mastered, since the size of the multiplication table required is smaller than the standard one. (MP)
Descriptors: Algorithms, Mathematical Enrichment, Mathematics Instruction, Multiplication

Olson, Alton T. – Journal of Computers in Mathematics and Science Teaching, 1993
Presents a series of solution methods to the Eight Queens Problem of placing eight queens on a chess board so that no one queen can capture another. Solution methods progress from empirical approaches to the use of computer algorithms. Geometric transformations are used to find other solutions. (MDH)
Descriptors: Algorithms, Computer Assisted Instruction, Enrichment Activities, Learning Activities
Grinstein, Louise S., Ed.; Michaels, Brenda, Ed. – 1977
Many of the suggestions that calculus instructors have published as articles from 1908 through 1973 are included in this book of readings. The main criterion for selecting an item was whether it would be helpful to teachers and students; therefore, those which dealt exclusively with curricular structure were not included. The selected articles are…
Descriptors: Algorithms, Annotated Bibliographies, Calculus, College Mathematics