The exponent of a nonempty word is the quotient of its length over its smallest period. In this article we give a proof of the fact that there exists an ...
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G. Badkobeh, Fewest repetitions vs maximal-exponent powers in infinite binary words. Theoret. Comput. Sci. 412 (2011) 6625–6633.
References · Golnaz Badkobeh (2011): Fewest repetitions vs maximal-exponent powers in infinite binary words. · Golnaz Badkobeh & Maxime Crochemore (2010): An ...
No infinite binary word can contain fewer squares. The only factors of exponent larger than two that our infinite binary word contains are two cubes.
Feb 13, 2013 · [1] Golnaz Badkobeh (2011): Fewest repetitions vs maximal-exponent powers in infinite binary words. Theoret. Comput. Sci. In press. [2] ...
Speaker: Golnaz Badkobeh (King's College London). Title: Fewest repetitions vs maximal-exponent powers in infinite binary words. Abstract: The exponent of a ...
[1] G. Badkobeh, Fewest repetitions vs maximal-exponent powers in infinite binary words. · [2] G. Badkobeh and M. · [3] G. Badkobeh and M. · [4] J.D. Currie and N.
Jan 15, 2015 · constraint on the maximal exponent is relaxed so that the word may contain ... Fewest repetitions vs maximal-exponent powers in infinite binary ...
Mar 3, 2020 · Lemma 1: This set is at least countably infinite. Each string of 0's and 1's can be considered a binary representation of an integer. Every ...
Aug 18, 2011 · It has been proved by Badkobeh and Crochemore (2010) that this number is 12 for infinite binary words whose maximal exponent is 7/3. We show ...
Missing: Fewest versus