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We investigate the density of critical factorizations of infinite sequences of words. The density of critical factorizations of a word is the ratio between the number of positions that permit a critical factorization, and the number of all positions of a word. We give a short proof of the Critical Factorization Theorem and show that the maximal number of noncritical positions of a word between two critical ones is less than the period of that word. Therefore, we consider only words of index one,...
We investigate which switching classes do not contain a bipartite graph. Our final aim is a characterization by means of a set of critically non-bipartite graphs: they do not have a bipartite switch, but every induced proper subgraph does. In addition to the odd cycles, we list a number of exceptional cases and prove that these are indeed critically non-bipartite. Finally, we give a number of structural results towards proving the fact that we have indeed found them all. The search for critically...
In the infinite Post Correspondence Problem an instance
consists of two morphisms and , and the problem is to
determine whether or not there exists an infinite word
such that . This problem was shown to be
undecidable by Ruohonen (1985) in general. Recently
Blondel and Canterini (
(2003) 231–245) showed that this problem is undecidable for domain
alphabets of size 105. Here we give a proof that the infinite Post
Correspondence Problem is undecidable for instances where the
morphisms...
A simplified proof is given for the following result due to
Lisovik: it is undecidable for two given –free finite
substitutions, whether they are equivalent on the regular language
{0,1}
.
We investigate the density of critical factorizations of infinite
sequences of words. The density of critical factorizations
of a word is the ratio between the number of positions
that permit a critical factorization, and the number of
all positions of a word.
We give a short proof of the Critical Factorization Theorem
and show that the maximal number of noncritical positions
of a word between two critical ones is less than the period
of that word. Therefore, we consider only words of...
We consider relational periods, where the relation is a compatibility relation on words induced by a relation on letters. We prove a variant of the theorem of Fine and Wilf for a (pure) period and a relational period.
We consider relational periods, where the relation is a
compatibility relation on words induced by a relation on letters. We
prove a variant of the theorem of Fine and Wilf for a (pure) period
and a relational period.
The theorem of Fraenkel and Simpson states that the maximum number
of distinct squares that a word of length can contain is
less than . This is based on the fact that no more than two
squares can have their last occurrences starting at the same
position. In this paper we show that the maximum number of the last
occurrences of squares per position in a partial word containing one
hole is , where is the size of the alphabet. Moreover, we
prove that the number of distinct squares in a partial word...
We consider shifted equality sets of the form , where and are nonerasing morphisms and is a letter. We are interested in the family consisting of the languages , where is a coding and is a shifted equality set. We prove several closure properties for this family. Moreover, we show that every recursively enumerable language is a projection of a shifted equality set, that is, for some (nonerasing) morphisms and and a letter , where deletes the letters not in . Then we deduce...
We consider shifted equality sets of the form , where
and
are nonerasing
morphisms and is a letter. We are interested in the family
consisting of the languages , where is a coding and
is a shifted equality set. We prove several closure
properties for this family. Moreover, we show that every
recursively enumerable language is a projection
of a shifted equality set, that is, for some (nonerasing) morphisms
and
and a
letter...
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