The extended euclidean algorithm

    • [DOC File]Four Useful Algorithms: GCD, Subsets, Permutations and ...

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      Use the Extended Euclidean Algorithm to find the inverse of 10 modulo 23. Fermat’s Little Theorem (4.4) We’ll use this one without proof as all known proofs are fairly ugly.

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    • [DOC File]University of Wisconsin–Platteville

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      Extended Euclidean Algorithm. Given that GCD(a,b) = c, it turns out that there is always a solution (in fact, an infinite number of solutions) to the equation. ax + by = c. Since c is a common factor in this equation, solving this equation is equivalent to solving the equation. a’x + b’y = 1, where a’ = a/c and b’ = b/c.

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    • [DOC File]1 - University of North Florida

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      Using the Extended Euclidean Algorithm. Security of RSA depends on the hardness of factoring: factoring n=p*q is hard when n is large. RSA Scheme: Public key (e, n) Private key (d, n) Encryption: me mod n. Decryption: (me)d = m mod n. Find n: product of two prime numbers p and q, i.e. n = p*q. Find e: e is random, but relative prime to (p-1)(q-1)

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    • [DOCX File]Review - Electrical Engineering and Computer Science at ...

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      3.3 The Euclidean Algorithm. Page 92 . You can find source code for a C program implementing the extended Euclidean algorithm at . ... An interesting algorithm for scheduling double round-robin tournaments where each team plays each other twice so that each time plays at home, and so that a variety of constraints can be met, can be found at ...

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    • [DOC File]Lecture 2 - Radford

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      The Extended Euclidean Algorithm is a fast and easy method of finding the modular inverse of b mod a, which is extremely useful in almost all public key cryptographic schemes (especially the RSA scheme) since many of them require performing division [7]. The first step of this algorithm is to perform the regular Euclidean Algorithm on two ...

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    • Extended Euclidean algorithm - Wikipedia

      Extended Euclidean Algorithm. One of the consequences of the Euclidean Algorithm is as follows: Given integers a and b, there is always an integral solution to the equation. ax + by = gcd(a,b). Furthermore, the Extended Euclidean Algorithm can be used to find values of x and y to satisfy the equation above.

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    • [DOC File]Proof That Euclid’s Algorithm Works

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      Extended Euclidean Algorithm. is the algorithm to find gcd(a,b) as the linear combinations of a and b by reversing the process of the euclidean algorithm. Euclidean Algorithm. Procedure gcd (given a, b are positive integers and a b) x=a y=b. While y 0 r=x mod y. x=y. y=r. Return x. Theorem. The time complexity for Euclidean Algorithm to find ...

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