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Obviously, all poles of H are multiple and all zeros of H have multiplicity at least k + 1.
Theorem D. Let be a family of meromorphic functions in a domain ; all of whose zeros have multiplicity at least, and all of whose poles are multiple.
Clearly, all poles of g n ( z ) are multiple and all zeros of g n ( z ) have multiplicity at least k + 1 in Δ.
Suppose that all its zeros are of multiplicity at least k + 1 and all its poles are multiple.
Suppose that for each function f ∈ F, all its zeros are of multiplicity at least k + 1 and all its poles are multiple.
locally uniformly with respect to the spherical metric, where F is a non-constant meromorphic function in ℂ satisfying all of whose zeros are of multiplicity at least k + 1 and all of whose poles are multiple.
Also the zeros of are of multiplicity at least.
If has only zero with multiplicity at least, then takes on each nonzero value.
For every, all zeros of have multiplicity at least, if, then is normal in.
Let be a nonconstant rational function whose zeros have multiplicity at least.
Let be a transcendental meromorphic function whose zeros have multiplicity at least.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com