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The Unstressable Word Syndrome in 2-Syllable Words

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The goal of this paper is to examine the unstressable word syndrome in 2-syllable words with final extrametricality within Optimality Theory (OT). The way a language selects its repair strategies depends on both the avoidance of final stress and its possible minimal word size. In order to account for the generalization with respect to repair strategies such as lengthening/gemination, incorporation, and revocation of extrametricality, we propose a repair-specific NONFINALITY(σweak-in-foot) constraint as a replacement of NONFINALITY(FT) constraint. The observation that the domain of repairs is 2-syllable words straightforwardly leads to our argument against the traditional application of NONFINALITY(FT) to them since it assumes its maximal domain is more than 2-syllable words in size when words are only light syllables. With the NONFINALITY(σweak-in-foot) constraint we can account for the disyllable-specific unstressable word syndrome in a consistent and coherent way which previous OT accounts cannot. Furthermore, different ranking relations established among NONFINALITY(), NONFINALITY(σweak-in-foot) and PARSE-SYL provide a typological prediction for all repair strategies.

Abstract

The goal of this paper is to examine the unstressable word syndrome in 2-syllable words with final extrametricality within Optimality Theory (OT). The way a language selects its repair strategies depends on both the avoidance of final stress and its possible minimal word size. In order to account for the generalization with respect to repair strategies such as lengthening/gemination, incorporation, and revocation of extrametricality, we propose a repair-specific NONFINALITY(σweak-in-foot) constraint as a replacement of NONFINALITY(FT) constraint. The observation that the domain of repairs is 2-syllable words straightforwardly leads to our argument against the traditional application of NONFINALITY(FT) to them since it assumes its maximal domain is more than 2-syllable words in size when words are only light syllables. With the NONFINALITY(σweak-in-foot) constraint we can account for the disyllable-specific unstressable word syndrome in a consistent and coherent way which previous OT accounts cannot. Furthermore, different ranking relations established among NONFINALITY(), NONFINALITY(σweak-in-foot) and PARSE-SYL provide a typological prediction for all repair strategies.

참고문헌 (18)

  1. An exploration of truncation in Italian, "Alber, B.", 1~30, pp.Rutgers Working Papers in Linguistics, 3 (2010)
  2. Buckley, E., "Levels vs. domains: The case of Kashaya vowel length", Proceedings of Berkeley Linguistic Society, 22, pp.36~45 (1996)
  3. de Lacy, P., "Markedness: Reduction and preservation in phonology" (2006), University of Cambridge Press
  4. Hayes, B., "Metrical stress theory: Principles and case studies" (1995), University of Chicago Press
  5. Hulst, H. vander, "Linguistics in the Netherlands 1992", pp.113~124 (1992), Foris
  6. Weak layering and word binarity, "Ito, J.", University of California, ~, pp.LRC Working Papers, LRC-92-09 (1992)
  7. Kager, R., "A Metrical theory of stress and dstressing in English and Dutch" (1989), Foris
  8. Kager, R., "Dam phonology: HIL phonology papers II", pp.59~101 (1996), Holland Institute of Generative Linguistics
  9. Kager, R., "Optimality theory" (1999), Cambridge University Press
  10. Kager, R., "Rhythmic directionality by positional licensing. Handout of presentation given at HILP-5", University of Potsdam, 11 January, 2001. ROA-514, ~ (2001)
  11. Ketner, K., "Size restrictions in prosodic morphology", 박사, pp.2006
  12. McCarthy, J., "OT constraints are categorical", Phonology, 20, pp.75~138 (2003)
  13. McCarthy, J., "The serial interaction of stress and syncope", Natural Language and Linguistic Theory, 26, pp.499~546 (2008)
  14. McCarthy, J., "Prosodic morphology", Ms, pp.1986
  15. Mester, A., "The quantitative trochee in Latin", Natural Language and Linguistic Theory, 12, pp.1~61 (1994)
  16. Prince, A., "Quantitative consequences of rhythmic Organization", Chicago Linguistic Society, 26(2), pp.355~398 (1990)
  17. Prince, A., "Optimality theory: Constraint interaction in generative grammar. ROA-537", Ms, pp.1993
  18. Ross, J., "Contribution to generative phonology", pp.229~323 (1972), University of Texas Press

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