t = isSymmetric L
Suppose that c = conductor S, so that c-1 is the last gap. If x in S, and x<c then c-1-x must be a gap, so the number g of gaps <c is at least the number of semigroup elements e < c. The semigroup is called \emph{symmetric} if g = e, or equivalently if the semigroup ring is Gorenstein. Thus for example any semigroup generated by just 2 elements is symmetric.
|
|
|
|
The object isSymmetric is a method function.