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On General Product Of Two Finite Cyclic Groups One Being Of Order 5 (Induced By = (1) (2) (3) (4) (5))
[Full Text]
AUTHOR(S)
N.G. El-Sharkawy, S.F. El-Hadidi
KEYWORDS
Index Terms: semi special permutations, general product.
ABSTRACT
Abstract: In this paper we find the general product induced by the semi special permutation (1)(2)(3)(4)(5). That is the general products of two finite cyclic groups in which one of order 5 and the other is of order m these general products can be described in terms of numerical parameters.
REFERENCES
[1] K.R.Yacoub, on general products of two finite cyclic groups one being of order 4 prove math & phys. Soc. ARE, No 21, 1957 PP 119-126.
[2] N.G. El-Sharkawy, S.F.El-Hadidi Parametric Representation of finite groups with-two independent Generators with, one Being of given order, International Jornal of mathematics and computation (IJMC). Vol.6; No. M10, March 2010, PP 27-42.
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