Locally catenative sequence: Difference between revisions

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Formally, an infinite sequence of words ''w''(''n'') is locally catenative if, for some positive integers ''k'' and ''i''<sub>1</sub>,...''i''<sub>''k''</sub>:
:<math>w(n)=w(n-i_1)w(n-i_2)...\ldots w(n-i_k) \text{ for } n \ge \max(\{i_1, ...\ldots, i_k)\} \, .</math>
 
Some authors use a slightly different definition in which encodings of previous words are allowed in the concatenation.<ref>{{cite book