Group 1 - Sara, Heather, and Bill Week 11 – Day 1 Title: Prime
... questions. More needed here. What needs to be emphasized at each step? ...
... questions. More needed here. What needs to be emphasized at each step? ...
Prune-and-Search
... Since at least half of xi,i+1’s are smaller or greater (depending on xm < x* or x* < xm) than x*, at least one quarter of the points can be removed. 6. Repeat 1 ~ 5 until the number of the remaining points is small enough. 7. Solve the reduced problem directly. ...
... Since at least half of xi,i+1’s are smaller or greater (depending on xm < x* or x* < xm) than x*, at least one quarter of the points can be removed. 6. Repeat 1 ~ 5 until the number of the remaining points is small enough. 7. Solve the reduced problem directly. ...
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Document
... The Euclidean algorithm determines the greatest common divisor of two integers very efficiently. It is based on the following theorem. Theorem 1.8.1 (|a| |b|) 1. If b = 0, then gcd(a, b) = |a|. 2. If b 0, then gcd(a, b) = gcd(|b|, a mod |b|). Proof. The first assertion is obviously correct. We p ...
... The Euclidean algorithm determines the greatest common divisor of two integers very efficiently. It is based on the following theorem. Theorem 1.8.1 (|a| |b|) 1. If b = 0, then gcd(a, b) = |a|. 2. If b 0, then gcd(a, b) = gcd(|b|, a mod |b|). Proof. The first assertion is obviously correct. We p ...
