Revision as of 00:06, 16 March 2018 edit Zahlentheorie (talk \| contribs) Extended confirmed users 1,207 edits match operator name to flajolet/sedgewick text "analytic combinatorics" I.2 II.2 ← Previous edit		Revision as of 00:08, 16 March 2018 edit undo Zahlentheorie (talk \| contribs) Extended confirmed users 1,207 edits match operator name to flajolet/sedgewick text "analytic combinatorics" I.2 II.2 Next edit →
Line 68: \frac{1}{1-g(z)}.</math> === The cycle operator <math>\~~mathfrak~~operatorname{CCYC}</math> === This operator corresponds to the class Line 91: \log \frac{1}{1-g(z)}.</math> This operator, together with the set operator <math>\~~mathfrak~~operatorname{PSET}</math>, and their restrictions to specific degrees are used to compute [[random permutation statistics]]. There are two useful restrictions of this operator, namely to even and odd cycles. The labelled even cycle operator <math>\mathfrak{C}_{\operatorname{even}}</math> is

Symbolic method (combinatorics): Difference between revisions