Abstract
Let πΊ be a group. A subset π· of πΊ is called a π-set if every element π₯ β πΊ\π·, π₯β1 β π·. If π΄ is a nonempty subset of πΊ, then the smallest π·-set that contains π΄ is called the π-set generated by π΄ and is denoted by β©π΄βͺ. This paper re-investigates more properties of the π-sets generated by a nonempty subset π΄ of πΊ and shows proofs of some identities using the concept of π-sets.
Recommended Citation
Rosero, Cristopher John S.
(2015)
"Another Look on the π-sets Generated by A Subset of a Group,"
CNU Journal of Higher Education: Vol. 9:
Iss.
1, Article 2.
DOI: https://doi.org/10.70997/2546-1796.1112
Available at:
https://jhe.researchcommons.org/journal/vol9/iss1/2