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By Joyner D., Kreminski R., Turisco J.

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M. and Ivic, A. Topics in Arithmetical Functions: Asymptotic Formulae for Sums of Reciprocals of Arithmetical Functions and Related Fields. Amsterdam, Netherlands: North-Holland, 1980. ¨ ber die Anzahl abelscher Erdos, P. and Szekeres, G. " Acta Sci. Math. (Szeged) 7, 95 Á/02, 1935. Finch, S. html. Fuchs, L. and Go¨bel, R. ). Abelian Groups. New York: Dekker, 1993. Kendall, D. G. and Rankin, R. A. " Quart. J. Oxford 18, 197 Á/08, 1947. Kolesnik, G. " J. reine angew. Math. 329, 164 Á/75, 1981. Neumann, P.

Amer. Math. Monthly 67, 923, 1960. Hoggatt, V. E. Jr. " Amer. Math. Monthly 68, 912 Á/13, 1961. Johnson, R. S. " Crux Math. 4, 53 Á/ 4, 1978. Nelson, H. L. " Crux Math. 4, 102 Á/ 04, 1978. Wells, D. The Penguin Dictionary of Curious and Interesting Geometry. London: Penguin, pp. 1 Á/, 1991. " Every acyclic digraph has at least one node of OUTDEGREE 0. The numbers of acyclic digraphs on n 0 1, 2, ... vertices are 1, 2, 6, 31, 302, 5984, ... (Sloane’s A003087). , it has an OBTUSE ANGLE) is called an OBTUSE TRIANGLE.

J. Recr. Math. 7, 134 Á/35, 1974. Sloane, N. J. A. html. Sloane, N. J. A. " J. Recr. Math. 6, 97 Á/8, 1973. Weisstein, E. W. M. Ade´le L. Sallows has constructed an interesting 3)3 magic square in which the products of corresponding pairs of 2)2 diagonals are 12, 24, 36, and 72, while the products of the numbers in the pair of 3)3 diagonals also give 72. See also MAGIC SQUARE References Horner, W. W. " Scripta Math. 21, 23 Á/7, 1955. Hunter, J. A. H. and Madachy, J. S. " Ch. 3 in Mathematical Diversions.

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Applied Abstract Algebra by Joyner D., Kreminski R., Turisco J.


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