Let ___ be a sequence of complex numbers going to ___, ___ be its counting function, ___ be the class of entire functions with zeros at and only at ____, and ___ be a continuous function increasing to ___ by ____. If _____, then there exists an entire function ____ and a set __ of finite logarithmic measure such that ____ , for each ____, where ___ is the maximum modulus of ___. For ____, this statement is incorrect.