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In computational number theory, Cornacchia's algorithm is an algorithm for solving the Diophantine equation + =, where < and d and m are coprime. The algorithm was described in 1908 by Giuseppe Cornacchia.
Next we need an algorithm to count the number of points on E. Applied to E, this algorithm (Koblitz and others suggest Schoof's algorithm) produces a number m which is the number of points on curve E over F N, provided N is prime. If the point-counting algorithm stops at an undefined expression this allows to determine a non-trivial factor of N.
She was a dancer, physical therapist, cross-cultural scholar and pioneer in the field of dance/movement therapy. A Renaissance woman who enjoyed weaving disciplines together, she was always ready to investigate movement in a variety of fields—including child development, ethnic dances, nonverbal communication and physical rehabilitation.
Physiotherapy: Theory and Practice is a peer-reviewed medical journal covering research in physiotherapy (physical therapy). It is published 8 times a year by Informa . The journal was established in 1985 and the editor-in-chief is Scott Hasson ( Georgia Health Sciences University ).
The McKenzie method is a technique primarily used in physical therapy.It was developed in the late 1950s by New Zealand physiotherapist Robin McKenzie. [1] [2] [3] In 1981 he launched the concept which he called "Mechanical Diagnosis and Therapy (MDT)" – a system encompassing assessment, diagnosis and treatment for the spine and extremities.
His signature 28-day transformation program is known for helping people see a massive mental and physical shift in just four weeks. When asked what makes his program so effective, Okafor says it ...
It is the fastest deterministic algorithm known for numbers of that form. [citation needed] For numbers of the form N = k ⋅ 2 n + 1 (Proth numbers), either application of Proth's theorem (a Las Vegas algorithm) or one of the deterministic proofs described in Brillhart–Lehmer–Selfridge 1975 [1] (see Pocklington primality test) are used.
Hence the chance of the algorithm failing in this way is so small that the (pseudo) prime is used in practice in cryptographic applications, but for applications for which it is important to have a prime, a test like ECPP or the Pocklington primality test [3] should be used which proves primality.