Cancellativity in Finitely Presented Semigroups

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Cancellativity in Finitely Presented Semigroups
Paliath Narendran
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But if they are also assumed to be monadic then cancellativity is decidable. For commutative systems which are canonical (i. E. , Church-Rosser relative to the lexicographic ordering of vectors), we show that cancellativity is in co-NP, and deduce that cancellativity is decidable for general commutative Thue systems.
Narendran, O Diiniaing 2 Cancellativity 2. Basic Definitions 2. 1. Strings Over an Alphabet Let S be any finite alphabet and Z* the set of all possible strings over S, including th
...e null string \. Given a string w in S*, \w\ denotes its length. Given strings u and v, their product uv is obtained by concatenating v onto u. A string x is said to be a prefix (respectively, suffix) of y if there exists : such that y = xz (respectively, z. T); x is a proper prefix (respectively, suffix) of y if x is a prefix (suffix) of y and |j:| '|.
2. 2.


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