Lemniscate (Mandelbrot Set)
A curve on which points of a Map 
(such as the Mandelbrot Set) diverge to a given value 
atthe same rate. A common method of obtaining lemniscates is to define an Integer called the Count which is thelargest 
such that 
where 
is usually taken as 
. Successive Counts then define a series oflemniscates, which are called Equipotential Curves by Peitgen and Saupe (1988).
References
Peitgen, H.-O. and Saupe, D. (Eds.). The Science of Fractal Images. New York: Springer-Verlag, pp. 178-179, 1988.
- System of Differential Equations
- System of Equations
- Syzygies Problem
- Syzygy
- Szilassi Polyhedron
- Szpiro's Conjecture
- Sárközy's Theorem
- T2-Separation Axiom
- Tableau
- Tabu Search
- Tacnode
- Tacpoint
- Tactix
- Tail Probability
- Tait Coloring
- Tait Cycle
- Tait Flyping Conjecture
- Tait's Hamiltonian Graph Conjecture
- Tait's Knot Conjectures
- Takagi Fractal Curve
- Take-Away Game
- Takeuchi Function
- TAK Function
- Talbot's Curve
- Talisman Hexagon