Editing Montel's theorem (section)

==Relationship to theorems for entire functions==
A heuristic principle known as [[Bloch's principle]] (made precise by [[Bloch's Principle#Zalcman's lemma|Zalcman's lemma]]) states that properties that imply that an [[entire function]] is constant correspond to properties that ensure that a family of holomorphic functions is normal.

For example, the first version of Montel's theorem stated above is the analog of [[Liouville's theorem (complex analysis)|Liouville's theorem]], while the second version corresponds to [[Picard's theorem]].