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A sub-semigroup H of G is said to have finite index if there is a finite collection of elements say (psi _1,psi _2,ldots,psi _ {m-1} in G) such that begin{aligned} G =Big (bigcup _{i=1}^{m-1} psi _i circ HBig ) cup H. end{aligned}The index of H in G is the smallest possible number m.
A sub-semigroup H of a semigroup G of endomorphisms of (mathbb C^k) is of co-finite index if there is a finite collection of elements say (psi _1,psi _2,ldots,psi _{m-1} in G) such that either begin{aligned} psi circ psi _{j} in H ; text{ or }; psi in H end{aligned}for every (psi in G) and for some (1 le j le m-1).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com