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Hace 3 días · The KMP algorithm is an efficient string matching algorithm due to Donald Knuth, Vaughan Pratt, and James H. Morris. It is a linear time algorithm that exploits the observation that every time a match (or a mismatch) happens, the pattern itself contains enough information to dictate where the new examination should begin from.
Hace 3 días · In 1974, Donald Knuth said "virtually every theorem in elementary number theory arises in a natural, motivated way in connection with the problem of making computers do high-speed numerical calculations".
Hace 5 días · I contend that Knuth originally intended literate programming to be used for top-down discussions, combined with programming willy-nilly (top-down, bottom-up, or any other orientation one desires). It’s important to bear in mind the context when Knuth came up with this approach (around 1974, according to a dated letter Knuth sent de Marneffe).
Hace 5 días · It has been adopted by many authors and publishers who generate technical books and papers. It was created by Professor Donald E.Knuth of Stanford University, originally for preparation of his book series “The Art of Computer Programming”. T e X has been made freely available by Knuth.
Hace 4 días · Knuth, Donald Emeritus: 1938 – USA: Mathematics and computer science. Witty Stanford University Professor Donald Knuth is famous in the world of computer programming and is known by some as the “father of the analysis of algorithms”. Having created various programming systems and architectures himself he is personally against ...
Hace 2 días · The Knuth-Morris-Pratt (KMP) Algorithm. The KMP algorithm, named after its creators (Donald Knuth, Vaughan Pratt, and James H. Morris), offers an efficient way of searching for a substring within a string by preprocessing the pattern to create a partial match table (also known as the “failure” function).
Hace 5 días · This article has been taken by Donald Knuth as the inspiration for efficiently determining the smallest t elements of a totally ordered set of size n using k-comparisons. In the ensuing research, optimal algorithms for some low values of k and t have been established, by Knuth and Aigner; for k = 2 and t ≤ 3, a few new bounds have been established for special values of n.
