Examples of using Integer factorization in English and their translations into Portuguese
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which is related to the integer factorization problem on which RSA's strength is based.
An example of such a sub-exponential time algorithm is the best-known classical algorithm for integer factorization, the general number field sieve,
for instance if the proof relies on the hardness of integer factorization, to break this assumption one must discover a fast integer factorization algorithm.
Shanks' square forms factorization, an integer factorization method that generalizes Fermat's factorization method; and the Tonelli-Shanks algorithm that finds square roots moduli a prime, which is useful for the quadratic sieve method of integer factorization.
contain both the integer factorization problem and parity game problem;
If set to false(this is the case when the user calls factor explicitly), complete factorization of the integer will be attempted.
Intfaclim if true maxima will give up factorization of integers if no factor is found after trial divisions
If true, maxima will give up factorization of integers if no factor is found after trial divisions
usually inspired by similar algorithms for integer factorization.
Both integer factorization and discrete log are in BQP.
This asymmetry is analogous to the one between integer factorization and integer multiplication.
It's a quantum algorithm used for integer factorization.
Notable examples include the traveling salesman problem and the integer factorization problem.
The best known problem in the field is integer factorization.
It is based on the mathematical difficulty of integer factorization.
Given a general algorithm for integer factorization, any integer can be factored into its constituent prime factors by repeated application of this algorithm.
Given a general algorithm for integer factorization, one can factor any integer down to its constituent prime factors by repeated application of this algorithm.
Unlike integer factorization, primality tests do not generally give prime factors,
discrete logarithm in the group of points on an elliptic curve over a finite field(EC), integer factorization IF.
In fact, both the integer factorization and discrete log problems are in NP∩ coNP,