Examples of using Factorization in English and their translations into Greek
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Medicine
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Financial
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Computer
This factorization can be made by splitting the total electric charge
Unique factorization can be partially recovered for O in that it has the property of unique factorization of ideals into prime ideals(i.e. it is a Dedekind domain).
let me become to a factorization company from a little bar.
its security is based on the intractability of the integer factorization problem.
No efficient integer factorization algorithm is known, and this fact forms the basis of several modern cryptographic systems,
This is the well- known integer factorization problem(see§3.2) and a source of many trapdoor one-way functions.
Examples include Gaussian elimination, the QR factorization method for solving systems of linéar equations,
The integer factorization problem is the computational problem of determining the prime factorization of a given integer.
Examples include Gaussian elimination, the QR factorization method for solving systems of linear equations,
the discrete logarithm problem and the integer factorization problem are examples of problems believed to be NP-intermediate.
This unique factorization is helpful in many applications,
He invented a factorization method-Fermat's factorization method-as well as the proof technique of infinite descent,
He invented a factorization method-Fermat's factorization method-and popularized the proof by infinite descent,
He invented a factorization method- Fermat's factorization method- as well as the proof technique of infinite descent,
the Euclidean algorithm is used to demonstrate the crucial property of unique factorization, i.e., that such numbers can be factored uniquely into irreducible elements,
there is no known factorization algorithm that will solve the problem in a reasonable amount of time; a test to factor a digit number took 1.
such as unique factorization, would hold true for any other system of numbers to which the Euclidean algorithm could be applied.
For example, factorization or ramification of prime ideals when lifted to an extension field,
Dixon's factorization method and the Lenstra elliptic curve factorization.
a quadratic congruence appear to be as hard as integer factorization and thus are a starting point for cryptographic algorithms and encryption.