期刊文献+

和谐串行理论:一种带推导的优选论 被引量:5

A Survey of Harmonic Serialism
原文传递
导出
摘要 和谐串行理论是近年来兴起的一种带推导的OT理论,这一理论与经典生成音系学理论都主张音系映射是间接性的,音系推导是分步实施的,每一步音系推导所产生的音变数量是受到严格限制的,所不同的是它仍是一种OT理论:它的语法是由可违反的普遍性制约条件等级排列方式构成的。但它又不同于并行主义的OT理论。它在生成器所生成的候选项集合中严格遵循渐变性原则,在底层到表层的映射过程中充分体现候选项的和谐性提升过程。因此,它的语法所选取的优选项常常是候选项集合中的某个局部最优项,而非总体最优项。本文采用对比方法,首先介绍和阐释和谐串行理论的基本原则和理论框架,举例说明这一理论的分析方法以及需要注意的问题。然后,通过与其他相关理论进行对比,说明它的理论特点和优势以及所存在的问题。接着,对这一理论的变化和所产生的影响进行具体的分析和诠释。最后,进行总结并简要说明这一理论尚待解决的一些问题和所面临的一些挑战。 Harmonic Serialism (HS) is a derivational Optimality Theory advanced in recent years. Following the classic generative phonology, this theory assumes that the phonological mapping is indirect, the surface forms are derived after a series of intermediate steps, and the number of sound changes in each step is strictly limited. But the difference is that it is still an OT theory, with an assumption that a grammar is one of the rankings of a set of universal constraints. Unlike parallelist 0T ( P-OT), HS strictly observes the principle of gradualness when its Gen generates the candidate set, and thus, the phonological mappings from underlying form to surface form fully reflect the process of harmonic improvement of the candidate. As a result, the winner that the grammar finally selects is a local optimum rather than the global one. Using the comparative method, the present paper first introduces and explains the basic theoretical principles and framework of HS, and illustrates its analytic method with some examples. Then, by comparing with other related theory, the paper points out the characteristics and advantages as well as the existing problems for HS, then demonstrates both theoretiaal and empirical consequences that HS may bring about, and finally concludes with a brief summary of the remaining problems and challenges that this theory will be faced with.
作者 马秋武
出处 《当代语言学》 CSSCI 北大核心 2016年第3期401-415,共15页 Contemporary Linguistics
关键词 优选论 和谐串行理论 基本原则 分析方法 Optimality Theory, Harmonic Serialism, basic principle, analytic method
  • 相关文献

参考文献33

  • 1Berm6dez-Otero, R. 2006. Stratal Optimality Theory. Cambridge : Cambridge University Press.
  • 2Gouskova, M. 2003. Deriving economy: Syncope in optimality theory. Ph.D. diss., University of Massachusetts at Amherst, MA. ROA-610.
  • 3Jesney, K. 2011. Positional faithfulness, non-locality, and the Harmonic Serialism solution. In S. Lima, K. Mullin, and B. Smith., eds., Proceedings of the 39th Annual Meeting of the North East Linguistic Society. Amherst, MA : GLSA Publications.
  • 4Kager, R. 1999. Optimality Theory. Cambridge : Cambridge University Press.
  • 5Karttunen, L. 2006. The insufficiency of paper-and-pencil linguistics : The case of Finnish prosody. In M. Butt, M. Dalrymple, and T. Holloway King, eds., Intelligent Linguistic Architectures: Variations on Themes by Ronald M. Kaplan. Stanford, CA : CSLI Publications. Pp. 287 - 300. ROA-818.
  • 6Kiparsky, P. 2000. Opacity and cyclicity. The Linguistic Review 17,351- 67.
  • 7Ma,Q.(马秋武).2003a,北京话儿化的优选论分析.《现代外语》第2期,144-51页.
  • 8Ma,Q.(马秋武).2003b,《优选论与汉语普通话的音节组构》.天津:南开大学出版社.
  • 9Ma,Q.(马秋武).2008a,《优选论》.上海:上海教育出版社.
  • 10马秋武.候选项链理论评述[J].外国语,2008,31(6):16-24. 被引量:11

二级参考文献21

  • 1左岩.优选论的最新进展之一──共感理论[J].现代外语,1999,22(3):310-326. 被引量:19
  • 2马秋武.再论“天津话连读变调之谜”[J].当代语言学,2005,7(2):97-106. 被引量:13
  • 3马秋武.“天津话连读变调之谜”的优选论解释[J].中国语文,2005(6):561-568. 被引量:26
  • 4Prince, Alan and Paul Smolensky. Optimality Theory: Constraint Interaction in Generative Grammar[M]. Oxford: Blackwell, 1993/2004.
  • 5McCarthy, John J. Hidden Generalizations: Phonological Opacity in Optimality Theory[M]. London: Equinox Publishing, 2007.
  • 6McCarthy, John J. Sympathy and phonological opacity [J].Phonology , 1999, 16:331 -399.
  • 7McCarthy, John J. Sympathy, cumulativity, and the Duke-of-York gambit[A]. C. Fery and R. van de Vijver. The Syllable of Optimality Theory[C]. CUP, 2003.23-76.
  • 8Wilson, Colin., Targeted Constraints: An Approach to Contextual Neutralization in Optimality Theory[D]. Ph. D. dissertation, Maryland: John Hopkins University at Baltimore, 2000.
  • 9Sprouse, Ronald. A case for enriched inputs[Z]. Berkeley, CA: Handout from TREND, 1997.
  • 10Sprouse, Ronald. Enriched input sets as a source of opacity in OT[Z].Tilburg: Handout from GLOW, 1998.

共引文献16

同被引文献64

二级引证文献2

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部