Phi Number System
For every Positive Integer 
, there is a corresponding finite sequence of distinct Integers 
, ..., 
such that
where
is the Golden Mean.
References
Bergman, G. ``A Number System with an Irrational Base.'' Math. Mag. 31, 98-110, 1957. Knuth, D. The Art of Computer Programming, Vol. 1: Fundamental Algorithms, 2nd ed. Reading, MA: Addison-Wesley, 1973. Rousseau, C. ``The Phi Number System Revisited.'' Math. Mag. 68, 283-284, 1995.
- Model Completion
- Mode Locking
- Model Theory
- Modified Bessel Differential Equation
- Modified Bessel Function of the First Kind
- Modified Bessel Function of the Second Kind
- Modified Spherical Bessel Differential Equation
- Modified Spherical Bessel Function
- Modified Struve Function
- Modular Angle
- Modular Equation
- Modular Form
- Modular Function
- Modular Function Multiplier
- Modular Gamma Function
- Modular Group
- Modular Lambda Function
- Modular Lattice
- Modular System
- Modular System Basis
- Modular Transformation
- Modulation Theorem
- Module
- Modulo
- Modulo Multiplication Group