Complete Residue System
A set of numbers 
, 
, ..., 
(mod 
) form a complete set of residues, also calleda covering system, if they satisfy
for
, 1, ..., 
. For example, a complete system of residues is formed by a base 
and a modulus if theresidues 
in 
for 
, ..., run through the values 1, 2, ..., .See also Exact Covering System, Haupt-ExponentReferences
Guy, R. K. ``Covering Systems of Congruences.'' §F13 in Unsolved Problems in Number Theory, 2nd ed. New York: Springer-Verlag, pp. 251-253, 1994.
- Exponential Distribution
- Exponential Divisor
- Exponential Function
- Exponential Function (Truncated)
- Exponential Inequality
- Exponential Integral
- Exponential Map
- Exponential Matrix
- Exponential Ramp
- Exponential Sum Formulas
- Exponential Sum Function
- Exponent Laws
- Exponent Vector
- Exradius
- Exsecant
- Extended Cycloid
- Extended Goldbach Conjecture
- Extended Greatest Common Divisor
- Extended Mean-Value Theorem
- Extended Riemann Hypothesis
- Extension
- Extension Problem
- Extensions Calculus
- Extent
- Exterior