Signature Sequence
Let 
be an Irrational Number, define 
, and let 
be the sequence obtained by arranging the elements of 
in increasing order. A sequence 
is said to be a signature sequence if there Exists a Positive Irrational Number such that
, and is called the signature of .
The signature of an Irrational Number is a Fractal Sequence. Also, if is a signature sequence,then the Lower-Trimmed Subsequence is 
.
References
Kimberling, C. ``Fractal Sequences and Interspersions.'' Ars Combin. 45, 157-168, 1997.
- Monotone Increasing
- Monotonic Function
- Monotonic Sequence
- Monotonic Voting
- Monster Group
- Monte Carlo Integration
- Monte Carlo Method
- Montel's Theorem
- Monty Hall Dilemma
- Monty Hall Problem
- Moore Graph
- Moore-Penrose Generalized Matrix Inverse
- Mordell Conjecture
- Mordell Integral
- Mordell-Weil Theorem
- Morera's Theorem
- Morgado Identity
- Morgan-Voyce Polynomial
- Morley Centers
- Morley's Formula
- Morley's Theorem
- Morley's Triangle
- Morphism
- Morrie's Law
- Morse Inequalities