Carotid-Kundalini Fractal
A fractal-like structure is produced for 
by superposing plots of Carotid-Kundalini Functions 
of different orders 
. The region 
is called Fractal Landby Pickover (1995), the central region the Gaussian Mountain Range, and the region 
OscillationLand. The plot above shows 
to 25. Gaps in Fractal Land occur whenever
for
and 
Relatively Prime Integers. At such points 
, the functions assume the
values 
for 
, 1, ..., 
, where 
is the CeilingFunction and 
is the Floor Function.
References
Pickover, C. A. ``Are Infinite Carotid-Kundalini Functions Fractal?'' Ch. 24 in Keys to Infinity. New York: Wiley, pp. 179-181, 1995.
- Convergent
- Thomsen Graph
- Thomsen's Figure
- Thomson Lamp Paradox
- Thomson Problem
- Thomson's Principle
- Thousand
- Three
- Three-Colorable
- Threefoil Knot
- Three-In-A-Row
- Three Jug Problem
- Three-Valued Logic
- Thue Constant
- Thue-Morse Constant
- Thue-Morse Sequence
- Thue Sequence
- Thue-Siegel-Roth Theorem
- Thue-Siegel-Schneider-Roth Theorem
- Thue's Theorem
- Thurston's Geometrization Conjecture
- Thwaites Conjecture
- Ticktacktoe
- Tic-Tac-Toe
- Tight Closure