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.
- Differential k-Form
- Differential Operator
- Differential Structure
- Differential Topology
- Differentiation
- Different Prime Factors
- Digamma Function
- Digimetic
- Digit
- Digitaddition
- Digital Root
- Digon
- Digraph
- Dihedral Angle
- Dihedral Group
- Dijkstra's Algorithm
- Dijkstra Tree
- Dilation
- Dilemma
- Dilogarithm
- Dilworth's Lemma
- Dilworth's Theorem
- Dimension
- Dimensionality Theorem
- Dimension Axiom