Dispersion (Sequence)
An array 
, 
of Positive Integers is called a dispersion if
- 1. The first column of
is a strictly increasing sequence, and there exists a strictly increasing sequence
such that - 2.
, - 3. The complement of the Set
is the Set , - 4.
for all 
for 
and for all 
for all 
.
is a dispersion, then it is an Interspersion.See also Interspersion
References
Kimberling, C. ``Interspersions and Dispersions.'' Proc. Amer. Math. Soc. 117, 313-321, 1993.
- Dedekind Ring
- Dedekind's Axiom
- Dedekind's Problem
- Dedekind Sum
- Deducible
- Deep Theorem
- Defective Matrix
- Defective Number
- Deficiency
- Deficient Number
- Definable Set
- Defined
- Definite Integral
- Degenerate
- Degree
- Degree (Algebraic Surface)
- Degree (Map)
- Degree of Freedom
- Degree (Polynomial)
- Degree Sequence
- Degree (Vertex)
- Dehn Invariant
- Dehn's Lemma
- Dehn Surgery
- de Jonquières Theorem