Examples of using Euclidean algorithm in English and their translations into French
{-}
-
Colloquial
-
Official
Euclidean Algorithm.
Extended Euclidean algorithm.
Euclidean algorithm is very simple.
Extended Euclidean algorithm.
Euclidean algorithm and the greatest common divisor.
By using the extended Euclidean algorithm.
The Euclidean Algorithm and Continued Fractions.
Principle of the Euclidean algorithm.
The Euclidean algorithm is explained in book seven of Elements.
PLANETCALC, Extended Euclidean algorithm.
Euclidean algorithm for large numbers, a method of computing GCF and LCM.
Now we turn to the Euclidean Algorithm.
The Euclidean algorithm uses successive Euclidean division to determine the GCD.
Continued Fractions and the Euclidean Algorithm.
The binary Euclidean algorithm is a variant of the classical Euclidean algorithm. .
This is the so called"Extended Euclidean Algorithm..
The extended Euclidean algorithm is a modification of the classical GCD algorithm. .
GCD of two polynomials with the Euclidean algorithm: gcd.
Local_offerAlgebra Bézout's identity diophantine equation euclidean algorithm Extended Euclidean algorithm GCD greatest common divisor inverse linear diophantine equation linear equation Math modular multiplicative inverse modulo remainder.
(This is easily done using the extended Euclidean algorithm..
Local_offerMath Algebra modulo Bézout's identity Euclid Euclid algorithm Extended Euclidean algorithm GCD diophantine equation equation euclidean algorithm greatest common divisor inverse.
Other application examples are Newton's approximation method or the Euclidean algorithm.
This may be done using the Euclidean algorithm.
This site already has The greatest common divisor of two integers,which uses Euclidean algorithm.
A much more efficient method is the Euclidean algorithm.
The following year he wrote on number theory,making a contribution to the theory of the Euclidean algorithm.
This algorithm is called the Euclidean Algorithm.
These numbers can be found using the extended Euclidean algorithm.
This can easily be calculated using the Euclidean algorithm.
Now(2) is solved using the extended Euclidean algorithm.