Number theory Congruences Concept
Integers modulo n
Summary
The integers modulo form the ring of the residue classes modulo , with the addition and the multiplication of representatives. The definition of the integers modulo n gives the precise form.
Where this leads
13 pages build on this one.
- Linear congruential generator
- The integers modulo the even integers
- Orders of the elements of the integers modulo 6
- The integers modulo 2 and the group of signs are isomorphic
- Galois ring
- The cosets of 3Z in the integers
- Reduction modulo n is a homomorphism
- Cauchy–Davenport theorem
- Integers modulo n form a cyclic group
- Erdős–Ginzburg–Ziv theorem
- Kloosterman sum
- Dirichlet character
- Dihedral quandle
Further reading
- Web https://en.wikipedia.org/wiki/Modular_arithmetic, Integers modulo m
About this page
| Tag | 03VFZ2WETT |
|---|---|
| URI | m2://03VFZ2WETT |
| Kind | concept |
| Writing | W0 stub |
| MSC | 11A07 |
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What links here
Definitions
Used by
- Linear congruential generator
- The integers modulo the even integers
- Orders of the elements of the integers modulo 6
- The integers modulo 2 and the group of signs are isomorphic
- Galois ring
- The cosets of 3Z in the integers
- Reduction modulo n is a homomorphism
- Cauchy–Davenport theorem
- Integers modulo n form a cyclic group
- Erdős–Ginzburg–Ziv theorem
- Kloosterman sum
- Dirichlet character
- Dihedral quandle