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etymologie

modulo N residue - vertaling naar Engels

SYSTEM OF ALGEBRAIC OPERATIONS DEFINED FOR REMAINDERS UNDER DIVISION BY A FIXED POSITIVE INTEGER; SYSTEM OF ARITHMETIC FOR INTEGERS, WHERE NUMBERS "WRAP AROUND" UPON REACHING A CERTAIN VALUE—THE MODULUS

ModularArithmetic; Modulo arithmetic; Clock arithmetic; Residue class; Mod out; Integers mod n; Advanced modular arithmetic theory; Modular arithmetic theory; Common residue; Modular multiplication; Modular Math; Modular arithmatic; Complete set of residues; Congruence arithmetic; Modular arithmetics; Congruence class; Modulo Arithmetic; Modular Arithmetic; Clock Arithmetic; Modular division; Z/nZ; Mod division; Modular math; Modulus arithmetic; Integers modulo n; Congruence modulo n; Least residue system modulo m; Complete residue system modulo m; Mod 12; Congruence modulo m; Z/n; Applications of modular arithmetic; Ring of integers modulo n; Modulus (modular arithmetic); Congruent (integers); Congruence (integers); Modulo 24

modulo N residue

математика

остаток по модулю N

residue formula

THE THEOREM THAT COMPLEX CONTOUR INTEGRALS ARE SIMPLY THE SUMS OF RESIDUES OF SINGULARITIES CONTAINED WITHIN THE CONTOUR

Cauchy residue theorem; Cauchy residue formula; Residue theory; Residue Theorem; Cauchy's Residue Theorem; Cauchys Residue Theorem; Cauchy Residue Theorem; Residue formula; Residue theorem of Cauchy; Cauchy's residue theorem

математика

формула вычетов

residue theorem

THE THEOREM THAT COMPLEX CONTOUR INTEGRALS ARE SIMPLY THE SUMS OF RESIDUES OF SINGULARITIES CONTAINED WITHIN THE CONTOUR

Cauchy residue theorem; Cauchy residue formula; Residue theory; Residue Theorem; Cauchy's Residue Theorem; Cauchys Residue Theorem; Cauchy Residue Theorem; Residue formula; Residue theorem of Cauchy; Cauchy's residue theorem

математика

теорема о вычетах

Definitie

ДИМЕТИЛФОРМАМИД

(CH3)2NCHO, бесцветная жидкость, tкип 153 °С. Растворитель в производстве синтетических волокон, красителей, при выделении ацетилена из газовых смесей.

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Wikipedia

Modular arithmetic

In mathematics, modular arithmetic is a system of arithmetic for integers, where numbers "wrap around" when reaching a certain value, called the modulus. The modern approach to modular arithmetic was developed by Carl Friedrich Gauss in his book Disquisitiones Arithmeticae, published in 1801.

A familiar use of modular arithmetic is in the 12-hour clock, in which the day is divided into two 12-hour periods. If the time is 7:00 now, then 8 hours later it will be 3:00. Simple addition would result in 7 + 8 = 15, but clocks "wrap around" every 12 hours. Because the hour number starts over at zero when it reaches 12, this is arithmetic modulo 12. In terms of the definition below, 15 is congruent to 3 modulo 12, so "15:00" on a 24-hour clock is displayed "3:00" on a 12-hour clock.

https://en.wikipedia.org/wiki/Modular arithmetic

Vertaling van &#39modulo N residue&#39 naar Russisch