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Exact(27)
Obviously, η is a small function of (e^{P z)}).
Next, we will show that U is a small function with respect to w.
Then we say that a is a small function of f.
R is a small function compared with f in Theorem C.
Therefore, α := b2 f 2 + 9(f')2 is a small function of f, not vanishing identically.
So A f ( k + 1 ) f ( k ) = : e h ( z ) is a small function of f ( k ), where h ( z ) is an entire function.
Similar(33)
Let a be a small function of f and g.
Let a, f, g be some meromorphic functions on ℂ. a is said to be a small function to f, provided T ( r, a ) = S ( r, f ).
A meromorphic function a ( z ) is said to be a small function with respect to f ( z ) if T ( r, a ) = S ( r, f ).
A meromorphic function a ( z ) is said to be a small function of f ( z ) if T ( r, a ) = S ( r, f ).
Theorem B Let f be a transcendental meromorphic function, let c ( z ) ≢ 0 be a small function of f, and let n, k be two positive integers.
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