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- W2048376087 abstract "In the algebraic study of words and languages it is often convenient to analyze words as numerical quantities. One such now-famous example is the study of words by using their attached Parikh mapping (or vector). However, the Parikh vector abstracts away too much of the structure of the word. Parikh matrices were introduced as a means to obtain more than just the number of occurrences of single letters. When studying properties of words, an important property is that a word is uniquely determined by the number of occurrences of certain predetermined subwords. In the context of Parikh matrices, the problem is translated in finding which words are completely characterized by their associated Parikh matrix. This paper links this problem with that of the print of a word, i.e. the word obtained by considering consecutive occurrences of the same letter as only one letter. We obtain results regarding finiteness and context-freeness of such classes of words." @default.
- W2048376087 created "2016-06-24" @default.
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- W2048376087 date "2009-02-01" @default.
- W2048376087 modified "2023-09-23" @default.
- W2048376087 title "ON PARIKH MATRICES, AMBIGUITY, AND PRINTS" @default.
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- W2048376087 doi "https://doi.org/10.1142/s0129054109006498" @default.
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