| 释义 |
Monogenic FunctionIf
is the same for all paths in the Complex Plane, then is said to be monogenic at . Monogenic thereforeessentially means having a single Derivative at a point. Functions are either monogenic or have infinitely manyDerivatives (in which case they are called Polygenic); intermediate cases are not possible.See also Polygenic Function References
Newman, J. R. The World of Mathematics, Vol. 3. New York: Simon & Schuster, p. 2003, 1956.
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