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- W2806612946 abstract "Improved upper and lower bounds on the number of square-free ternary words are obtained. The upper bound is based on the enumeration of square-free ternary words up to length 110. The lower bound is derived by constructing generalised Brinkhuis triples. The problem of finding such triples can essentially be reduced to a combinatorial problem, which can efficiently be treated by computer. In particular, it is shown that the number of square-free ternary words of length n grows at least as 65^(n/40), replacing the previous best lower bound of 2^(n/17)." @default.
- W2806612946 created "2018-06-13" @default.
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- W2806612946 date "2001-05-29" @default.
- W2806612946 modified "2023-09-24" @default.
- W2806612946 title "There are even more than 2^(n/16) n-letter ternary square-free words" @default.
- W2806612946 hasPublicationYear "2001" @default.
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