modulo product - translation to ρωσικά
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modulo product - translation to ρωσικά

WORD WITH MULTIPLE DISTINCT MEANINGS IN MATHEMATICS
Modding out; Modulo (general use); Modulo (jargon)

modulo product      

математика

произведение по модулю

modular operation         
  • Quotient and remainder using Euclidean division
  • Quotient and remainder using ceiling division
  • Quotient and remainder using floored division
  • Quotient and remainder using rounded division
  • ''a''}}), using truncated division
COMPUTATIONAL OPERATION
Modulo (computing); Modular operation; Mod function; Modulo function; Modulus operator; Modulo operator; Modulo Operator; Modulus Operator; Modulo Operation; Modulus Operation; Modulus operation; Mod operator; % operator; Modulo operation; Mod op; Truncated division; Divmod
операция по модулю, модулярная (модульная) операция
modulo         
  • Quotient and remainder using Euclidean division
  • Quotient and remainder using ceiling division
  • Quotient and remainder using floored division
  • Quotient and remainder using rounded division
  • ''a''}}), using truncated division
COMPUTATIONAL OPERATION
Modulo (computing); Modular operation; Mod function; Modulo function; Modulus operator; Modulo operator; Modulo Operator; Modulus Operator; Modulo Operation; Modulus Operation; Modulus operation; Mod operator; % operator; Modulo operation; Mod op; Truncated division; Divmod

общая лексика

модуль, по модулю

арифметический оператор, возвращающий остаток от деления двух целых чисел

математика

по модулю

Смотрите также

ABS; cycle modulo; dependence modulo; estimator modulo; modulo 2 counter; modulo N addition; modulo N counter; modulo N divider; modulo N residue; modulo N sum; modulo check; modulo product; modulo sum of

Ορισμός

modulo
['m?dj?l??]
¦ preposition Mathematics with respect to or using a modulus of a specified number.
Origin
C19: from L., ablative of modulus.

Βικιπαίδεια

Modulo (mathematics)

In mathematics, the term modulo ("with respect to a modulus of", the Latin ablative of modulus which itself means "a small measure") is often used to assert that two distinct mathematical objects can be regarded as equivalent—if their difference is accounted for by an additional factor. It was initially introduced into mathematics in the context of modular arithmetic by Carl Friedrich Gauss in 1801. Since then, the term has gained many meanings—some exact and some imprecise (such as equating "modulo" with "except for"). For the most part, the term often occurs in statements of the form:

A is the same as B modulo C

which means

A and B are the same—except for differences accounted for or explained by C.
Μετάφραση του &#39modulo product&#39 σε Ρωσικά