Morphotactics represent the ordering restrictions in place on the ordering of morphemes Etymologically it can be transla
Morphotactics

Morphotactics represent the ordering restrictions in place on the ordering of morphemes. Etymologically, it can be translated as "the set of rules that define how morphemes (morpho) can touch (tactics) each other".
Example of a morphotactic rule
Many English affixes may only be attached directly to morphemes with particular parts of speech:
- do + -able + -ity = doability
but not
- do + -ity + -able = *doityable
The suffix -ity produces a noun from an adjective, and -able creates adjectives from verbs. To reverse the order violates the rules of English morphotactics, making the word ungrammatical (marked with an asterisk).
Common morphotactic model
Finite-state machine and Graph are the two models which are often used as a set of rules for morphotactics.
References
- Morphology and Computation, By Richard William Sproat. MIT Press: 1992, p. 83. [1]
- Finite-state non-concatenative morphotactics by Kenneth R. Beesley and Lauri Karttunen 2000. In Proceedings of the 38th Annual Meeting on Association for Computational Linguistics (ACL '00). Association for Computational Linguistics
- Notes
- "Computational Linguistics".
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Morphotactics represent the ordering restrictions in place on the ordering of morphemes Etymologically it can be translated as the set of rules that define how morphemes morpho can touch tactics each other Example of a morphotactic ruleMany English affixes may only be attached directly to morphemes with particular parts of speech do able ity doability but not do ity able doityable The suffix ity produces a noun from an adjective and able creates adjectives from verbs To reverse the order violates the rules of English morphotactics making the word ungrammatical marked with an asterisk Common morphotactic modelFinite state machine and Graph are the two models which are often used as a set of rules for morphotactics ReferencesMorphology and Computation By Richard William Sproat MIT Press 1992 p 83 1 Finite state non concatenative morphotactics by Kenneth R Beesley and Lauri Karttunen 2000 In Proceedings of the 38th Annual Meeting on Association for Computational Linguistics ACL 00 Association for Computational LinguisticsNotes Computational Linguistics