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Finite-state Optimality Theory: non-rationality of Harmonic Serialism

机译:有限状态最优理论:调和序列论的非理性

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This paper analyzes the language-theoretic complexity of Harmonic Serialism (HS), a derivational variant of Optimality Theory. I show that HS can generate non-rational relations using strictly local markedness constraints, proving the “result” of Hao (2017), that HS is rational under those assumptions, to be incorrect. This is possible because deletions performed in a particular order have the ability to enforce nesting dependencies over long distances. I argue that coordinated deletions form a canonical characterization of non-rational relations definable in HS.
机译:本文分析了最优性理论的派生变体-谐波序列论(HS)的语言理论复杂性。我证明了HS可以严格地使用局部标记约束来生成非理性关系,这证明了Hao(2017)的“结果”,即在这些假设下HS是理性的是不正确的。这是可能的,因为按特定顺序执行的删除具有在长距离上强制执行嵌套依赖性的能力。我认为协调删除构成了HS中可定义的非理性关系的典型特征。

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