The “runs” conjecture

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منابع مشابه

Towards a Solution to the "Runs" Conjecture

Lucian Ilie – Towards a solution to the " runs " conjecture – CPM'08, Pisa – p. 1/22

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Making the DDA Run: Two-Dimensional Ray Traversal Using Runs and Runs of Runs

Iterative algorithms based on runs and runs of runs are presented to calculate the cells of the two–dimensional lattice intersected by a line of real slope and intercept. The technique is applied to the problem of traversing a ray through a two–dimensional grid. Using runs or runs of runs provides a significant improvement in the efficiency of ray traversal for all but very short path lengths w...

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When Short Runs Beat Long Runs

What will yield the best results: doing one run n generations long or doing m runs n/m generations long each? This paper presents a techniqueindependent analysis which answers this question, and has direct applicability to scheduling and restart theory in evolutionary computation and other stochastic methods. The paper then applies this technique to three problem domains in genetic programming....

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Beyond the Runs Theorem

In [2], a short and elegant proof was presented showing that a binary word of length n contains at most n − 3 runs. Here we show, using the same technique and a computer search, that the number of runs in a binary word of length n is at most 22 23 n < 0.957n.

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The "Runs" Theorem

We give a new characterization of maximal repetitions (or runs) in strings based on Lyndon words. The characterization leads to a proof of the so-called runs conjecture (Kolpakov & Kucherov (FOCS ’99)), which states that the maximum number of runs ρ(n) in a string of length n is less than n. The proof is remarkably simple, considering the numerous endeavors to tackle this problem in the last 15...

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ژورنال

عنوان ژورنال: Theoretical Computer Science

سال: 2011

ISSN: 0304-3975

DOI: 10.1016/j.tcs.2010.06.019