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On Integral Functions of Finite Order Bounded at a Sequence of Points
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Let f(z) be an integral function and M(r) = max |f(z)|. The order p of the function is defined by
p=lim log logM(r)/logr.
If p is finite, the upper type k and the lower type l are defined by
l=lim logM(r)/rr ≤ lim logM(r)/rp=k.
The function is said to be of maximal, normal or minimal type according as k=∞, a finite positive number or zero.
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