Abstract

A summary of the algebraic and computational techniques used in the construction of two non-isomorphic simple 6-( 14,7,4) designs and four non-isomorphic simple 5-( 13,6,4) designs is presented. With the exception of the 6-(33,8,36) designs discovered by Magliveras and Leavitt, and the 6(20,9,112) designs discovered by Kramer, Leavitt and Magliveras, this is the only other small parameter situation in which a simple 6-design is known to exist.

Publication Date

1990

Comments

First published in Contemporary Mathematics in 1990, published by the American Mathematical SocietyNote: imported from RIT’s Digital Media Library running on DSpace to RIT Scholar Works in February 2014.

Document Type

Article

Department, Program, or Center

Center for Advancing the Study of CyberInfrastructure

Campus

RIT – Main Campus

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