“…If an ideal I of R can be generated by « elements, then we say that / is n-generated; and, if every ideal of R is «-generated, we say that R has the n-generator property. Determining when a group or monoid ring has the «-generator property has been studied in [1], [3], [4], [6], [7], [8], [9], [11] and [12]. The case n = 1 can be found in [4] or Chapter 19 of [2].…”