Examples of using Modulo in English and their translations into Greek
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Breworx Modulo- microbreweries.
XOR is the sum of 2 bits, modulo 2.
The set of integers modulo 2 has just two elements;
The operation is multiplication modulo p.
The group of integers modulo n is written Zn or Z/nZ.
People also translate
The group operation is multiplication modulo pp.
Breworx Modulo- microbreweries with a modular design.
Some other complete residue systems modulo 4 are.
Calculate the modulo 97 of the first 9 digits of the number.
There are different definitions for the modulo operation.
The Ferrari 512S Modulo was never meant to be driven!
Some sets which are not complete residue systems modulo 4 are.
It's addition modulo 2, just like in the parity bit check on your computer.
The hours on a clock form a group that uses addition modulo 12.
The multiplicity depends on the value of N modulo 4, and is given by the following table.
Furthermore, every integer belongs to one and only one residue class modulo n.
In modular arithmetic,the set of integers modulo 12 has twelve elements;
For any prime number p,there is also the multiplicative group of integers modulo p.
Any two members of different residue classes modulo n are incongruent modulo n.
The set of integers{0, 1, 2,…, n- 1}is called the least residue system modulo n.
Any two members of different residue classes modulo n are incongruent modulo n.
The example above,{5,15}is an example of a reduced residue system modulo 4.
Sailing boat Santarelli modulo 34.45 feet Skipper is mandatory 1 cabin 1 bath 6 places 6 berths.
Identifiers are ordered on a identifier circle modulo 2 m called a chord ring.
If, for some given b and k, the inequality f k(a 2k+ b)= a 3c(b)+ d(b)< a 2k+ b holds for all a, then the first counterexample, if it exists,cannot be b modulo 2k.
For example, over the integers modulo p, the derivative of the polynomial xp+ 1 is the polynomial 0.
Holds for all a, then the first counterexample, if it exists,cannot be b modulo 2k.
It is based on modular arithmetic modulo 9, and specifically on the crucial property that 10? 1(mod 9).
In other words,the primes are distributed evenly among the residue classes modulo n with gcd(a, n)= 1.
Each residue class modulo n may be represented by any one of its members, although we usually represent each residue class by the smallest nonnegative integer which belongs to that class(since this is the proper remainder which results from division).