Strong Elliptic Pseudoprime
Let 
be an Elliptic Pseudoprime associated with 
, and let 
with 
Oddand 
. Then is a strong elliptic pseudoprime when either 
or 
for some 
with
.
References
Ribenboim, P. The New Book of Prime Number Records, 3rd ed. New York: Springer-Verlag, pp. 132-134, 1996.
- Elliptical Projection
- Elliptic Cone
- Elliptic Cone Point
- Elliptic Curve
- Elliptic Curve Factorization Method
- Elliptic Curve Group Law
- Elliptic Curve Primality Proving
- Elliptic Cylinder
- Elliptic Cylindrical Coordinates
- Elliptic Delta Function
- Elliptic Exponential Function
- Elliptic Fixed Point (Differential Equations)
- Elliptic Fixed Point (Map)
- Elliptic Function
- Elliptic Functional
- Elliptic Geometry
- Elliptic Group Modulo p
- Elliptic Helicoid
- Elliptic Hyperboloid
- Elliptic Integral
- Elliptic Integral of the First Kind
- Elliptic Integral of the Second Kind
- Elliptic Integral of the Third Kind
- Elliptic Integral Singular Value
- Elliptic Integral Singular Value k1