Monogenic Function
If
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.
- Perigon
- Perimeter
- Perimeter Polynomial
- Period Doubling
- Periodic Function
- Periodic Point
- Periodic Sequence
- Period Three Theorem
- Perkins' Quilt
- Perko Pair
- Permanence of Algebraic Form
- Permanence of Mathematical Relations Principle
- Permanent
- Permil
- Permutation
- Permutation Group
- Permutation Matrix
- Permutation Pseudotensor
- Permutation Symbol
- Permutation Tensor
- Peron Integral
- Perpendicular
- Perpendicular Bisector
- Perpendicular Foot
- Perrin Pseudoprime