modular arithmetic

ˈmɑːdʒələr əˈrɪθmətɪk
Translation Definition
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Translation of modular arithmetic from English into Dutch

Noun

number theory

TECH.
system of arithmetic with numbers wrapping around a modulus
TECH.
modulaire rekenkunde
  • In modular arithmetic, 8 is congruent to 3 modulo 5.In de modulaire rekenkunde is 8 congruent met 3 modulo 5.
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Examples of modular arithmetic in a sentence

  • Cryptography often uses modular arithmetic.

Translations of "modular arithmetic" in Context ordered by category and frequency

Noun
modulaire rekenkunden.

The distinctive feature of prime numbers is the following: division is possible in modular arithmetic if and only if n is a prime.

Het onderscheidend kenmerk van de priemgetallen is het volgende: deling is in de modulaire rekenkunde dan en slechts dan mogelijk als n een priemgetal is.

modulair rekenen

A well-known example of modular arithmetic is clock face arithmetic.

Een bekend voorbeeld van modulair rekenen is rekenen voor een klok.

This remarkably general law allows mathematicians to determine the solvability of any quadratic equation in modular arithmetic.

Deze opmerkelijke algemene wet stelt wiskundigen in de gelegenheid om de oplosbaarheid van een kwadratische vergelijking te bepalen met behulp van modulair rekenen.

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modular arithmetic: Examples and translations in context

Originally an abstract mathematical concept from the branch of number theory known as modular arithmetic, quadratic residues are now used in applications ranging from acoustical engineering to cryptography and the factoring of large numbers.

Oorspronkelijk was dit een abstract wiskundig concept uit het deelgebied van de getaltheorie dat bekendstaat als modulair rekenen, maar tegenwoordig worden kwadratische residuen gebruikt in toepassingen variërend van akoestische technologie tot cryptografie en de factorisering van grote getallen.

Leonhard Euler considered algebraic operations on numbers modulo an integer, modular arithmetic, in his generalization of Fermat's little theorem.

Leonhard Euler beschouwde algebraïsche operaties op getallen modulo een geheel getal, het zogenaamde modulair rekenen.

Steps 4 and 5 can be performed with the extended Euclidean algorithm; see modular arithmetic.

Stappen 2 en 3 kunnen uitgevoerd worden met het uitgebreid Euclidisch algoritme; zie modulair rekenen.

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