Date of Award

4-30-1993

Document Type

Thesis

Degree Name

Bachelor of Arts

Department

Mathematics

First Advisor

Dr. James A. Davis

Abstract

In this paper, the topics of symmetric designs and difference sets are discussed both separately and in relation to each other. Then an approach to MacFarland Difference Sets using the theory behind homomorphisms from groups into the complex numbers is introduced. This method is contrasted with the method of finding this type of difference set used by E.S. Launder in his book Symmetric Designs: An Algebraic Approach.

Included in

Mathematics Commons

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