Polygenic Function

A function which has infinitely many Derivatives at a point. If a function is not polygenic, it is Monogenic.

References

Newman, J. R. The World of Mathematics, Vol. 3. New York: Simon & Schuster, p. 2003, 1956.

• Fermat's Last Theorem
• Fermat's Lesser Theorem
• Fermat's Little Theorem
• Fermat's Little Theorem Converse
• Fermat Spiral Inverse Curve
• Fermat's Polygonal Number Theorem
• Fermat's Primality Test
• Fermat's Problem
• Fermat's Right Triangle Theorem
• Fermat's Sigma Problem
• Fermat's Simple Theorem
• Fermat's Spiral
• Fermat's Theorem
• Fermat's Two-Square Theorem
• Fermat Sum Theorem
• Fermi-Dirac Distribution
• Fern
• Ferrari's Identity
• Ferrers Diagram
• Ferrers' Function
• Ferrier's Prime
• Feuerbach Circle
• Feuerbach Point
• Feuerbach's Conic Theorem
• Feuerbach's Theorem