Abstract
This paper deals with the problem of uniqueness of meromorphic functions, and gets the following result: There exists a set S with 13 elements such that any two non-constant meromorphic functions f and g satisfying E¯(S, f) = E¯(S,g) and E¯({∞},f) = E¯({∞},g) must be identical. This is the best result on this question until now.
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