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Entire function - Wikipedia, the free encyclopedia (177 words)
In complex analysis, an entire function is a function that is holomorphic everywhere on the whole complex plane.
Typical examples of entire functions are the polynomials, the exponential function, and sums, products and compositions of these.
The trigonometric and hyperbolic functions are also entire , but they are mere variations of the exponential function.
PlanetMath: entire function (80 words)
is not holomorphic at zero, so it is not entire ; it is meromorphic.
This is version 6 of entire function, born on 2001-12-28, modified 2004-11-28.
Object id is 1148, canonical name is Entire .
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