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Category:Modular arithmetic

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In mathematics, modular arithmetic is a system of arithmetic for certain equivalence classes of integers, called congruence classes. Sometimes it is suggestively called 'clock arithmetic', where numbers 'wrap around' after they reach a certain value (the modulus). For example, when the modulus is 12, then any two numbers that leave the same remainder when divided by 12 are equivalent (or "congruent") to each other. Template:Commons cat

Template:AnchorPages in category "Modular arithmetic"

The following 35 pages are in this category, out of 35 total.

 

  • Modular arithmetic

A

  • Additive polynomial
  • Automorphic number

C

  • Carmichael function
  • Carmichael number
  • Chinese remainder theorem
  • Congruence of squares
  • Congruence relation

D

  • Discrete logarithm

E

  • Euler's criterion
  • Euler's theorem
  • Euler's totient function

F

  • Fermat primality test
  • Fermat's little theorem
  • Proofs of Fermat's little theorem

J

  • Jacobi symbol

K

  • Kronecker symbol

L

  • Legendre symbol
  • Linear congruential generator
  • Luhn algorithm

M

  • Mod n cryptanalysis
  • Modular exponentiation
  • Modulo
  • Montgomery modular multiplication
  • Multiplicative group of integers modulo n
  • Multiplicative order

P

  • Pisano period
  • Polydivisible number
  • Primitive root modulo n

Q

  • Quadratic reciprocity
  • Quadratic residue

R

  • Residue number system

S

  • Solovay–Strassen primality test

W

  • Wilson's theorem

Z

  • Zeller's congruence
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Last edited on 4 October 2022, at 20:26
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