“…Notice that in the expressions of 36, 42, 45, 48, 54, and 63, only the first two generators appear (hence, these are acting like factorizations in the numerical monoid 2, 3 and the tame degree of this monoid is 3; see Example 20). Thus, the tame degrees of 18,24,27,30,36,38,42,45,48,54,58, and 63 are all 3. Table 3: Factorizations of elements necessary to compute the tame degree.…”