Euclid's algorithm oor Spaans
Euclid's algorithm
en
Euclidean algorithm
Vertalings in die woordeboek Engels - Spaans
algoritmo euclidiano
Geskatte vertalings
Vertoon algoritmies gegenereerde vertalings
voorbeelde
Advanced filtering
Voorbeelde moet herlaai word.
The first nontrivial algorithm is thought to be Euclid's algorithm for computing greatest common divisors.
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Euclid's algorithm itself is the systematic procedure by which we found this factor.
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Equipped with knowledge of z and e, d can be found using Euclid’s algorithm.
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If so, Euclid’s algorithm keeps cutting off two squares forever, so it can never stop.
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Euclid’s algorithm (when unravelled) leads precisely to such a continued fraction expression.
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Euclid’s algorithm In the previous example, we computed the sum 5/6 + 5/6 and got 60/36.
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The Greek proof employs a geometric process that we now call Euclid’s algorithm.
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For example, for Euclid’s algorithm, our device would need to act on the pair of numbers A and B.
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In addition to his significant contributions to number theory algorithms for multiprecision integers, such as factoring, Euclid's algorithm, long division, and proof of primality, he also formulated Lehmer's conjecture and participated in the Cunningham project.
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If we can answer this we are on the way to understanding Euclid’s division algorithm.
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Euclid’s division algorithm is designed to calculate the greatest common divisor (written gcd).
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This generalized Euclidean algorithm can be put to many of the same uses as Euclid's original algorithm in the ring of integers: in any Euclidean domain, one can apply the Euclidean algorithm to compute the greatest common divisor of any two elements.
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So Euclid’s procedure is now called the Euclidean algorithm.
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EUCLID’s Elements (c. 300 BC) contained an algorithm for finding the greatest common divisor of two integers.
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Figure 2: Euclid's algorithm.
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Finally, we illustrate Euclid's algorithm by giving some examples (Figure 3).
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greek, its known as Euclid's algorithm.
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Euclid's algorithm for more than two numbers:
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The simplified Euclid's algorithm above reads in modern language something like this:
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View problems Want to see solved problems from The Euclides algorithm?
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Use Euclid's Algorithm to find the LCM of three numbers.
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An example that uses Euclid’s algorithm appears below.
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Figure 3: Examples of Euclid's algorithm.
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Pepe Chapuzas went to the blackboard to correct a gcd exercise, but didn't factorize the numbers but used Euclid's algorithm...
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The best-known algorithm for finding a greatest common divisor is Euclid’s Algorithm, which will be discussed in detail in Chapter 8.
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