Glossary for combinatorics on words: Difference between revisions

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| spectrum<ref>Bulgakova, D. V., Buzhinsky, N., & Goncharov, Y. O. (2023). On balanced and abelian properties of circular words over a ternary alphabet. Theoretical Computer Science, 939, 227-236.</ref> || [[interval class]] (generic interval) ||  
| spectrum<ref>Bulgakova, D. V., Buzhinsky, N., & Goncharov, Y. O. (2023). On balanced and abelian properties of circular words over a ternary alphabet. Theoretical Computer Science, 939, 227-236.</ref> || [[interval class]] (generic interval) ||  
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| abelian complexity || (of the set of ''k''-steps) [[interval variety|variety]] of an [[interval class]]; (of a word) [[maximum variety]]||  
| abelian complexity || (of the set of ''k''-steps) [[interval variety|variety]] of an [[interval class]]||  
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| Parikh vector || interval occurring in a scale || A given subword ''w'' is associated with a ''Parikh vector'' whose coefficient for each letter ''a'' is &#124;''w''&#124;<sub>''a''</sub>, the number of occurrences of ''a'' in ''w''. The Parikh vector of a length-''k'' subword is a ''k''-step in xen terminology.
| Parikh vector || interval occurring in a scale || A given subword ''w'' is associated with a ''Parikh vector'' whose coefficient for each letter ''a'' is &#124;''w''&#124;<sub>''a''</sub>, the number of occurrences of ''a'' in ''w''. The Parikh vector of a length-''k'' subword is a ''k''-step in xen terminology.