In this article, we deal with the problem of uniqueness of meromorphic functions that share three sets, and obtain one set S with 5 elements such that any two nonconstant meromorphic functions ƒ and g satisfying E(S, ƒ) = E(S, g), E({0}, ƒ) = E({0}, g) and E({∞}, ƒ) = E({∞}, g) must be identical.
Uniqueness Theorems for Meromorphic Functions That Share Three Sets
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