OPTIMALITY IN SYNTACTIC DERIVATIONS

 

by

 

Mika Takahashi

 

Submitted to the Faculty of the Graduate School of Arts and Letters

in Partial Fulfillment of the Requirements

for the Degree of Doctor of Philosophy

 

Abstract

 

         This dissertation attempts to provide an answer to the questions of gwhat is an optimal derivation?h in the Minimalist Program (Chomsky 1998, 1999, 2001), focusing on the role of locality conditions. Specifically, I argue that optimality involves Barriers-type locality, but does not involve Relativized Minimality (RM)-type locality.

         The main arguments for the claim above are divided into the following three sets: (i) purported RM effects in head movement, raising and wh-islands can be deduced from Barriers-type locality conditions or some independently motivated principles. This type of argument receives support from superraising in English, Niuean and Georgian and superpassive in Japanese (chapter 3).  (ii) In phase theory put forth by Chomsky (1998, 1999, 2001), I address a new problem concerning the assignment of P- and EPP- features to a phase head. My solution to this problem will make it possible to deduce the so-called Superiority effects from the latest version of Barriers-type locality conditions. This analysis can give a principled account to some multiple wh questions which are problematic for RM-type locality conditions (chapter 4).  (iii) A certain property of ECM constructions with infinitival complements in Japanese, which cannot be predicted by RM-type locality conditions, can be correctly predicted by a Barriers-type locality condition (chapter 5).




Table of Contents

Abstract

Acknowledgements

List of Abbreviations

 

Chapter 1

Introduction

 

1.1.  The Goal of This Thesis

1.2.  Some Background Assumptions and Their Developments

1.2.1.      Locality Conditions

1.2.1.1. Pre GB Theory

1.2.1.2. CED and Barriers

1.2.1.3. Relativized Minimality

1.2.1.4. The Minimalist Program

1.2.2.      Procrastinate or Earliness

1.2.2.1. Procrastinate

1.2.2.2. Earliness

1.2.3.      Cyclicity

  1.3. Outline of this Thesis

@Notes to Chapter 1

 

Chapter 2

Toward a Theory of Optimal Derivations:

CHL without Relativized Minimality

 

@2.1. Introduction

  2.2. The Phase Impenetrability Condition

  2.3. The Earliness Principle

  2.4. Maximal Matching Condition

  2.5. Summary

  Notes to Chapter 2

 

Chapter 3

On gRelativized Minimality Effectsh

 

  3.1. Introduction

  3.2. Shortest Movement

  3.3. Attract Closest

    3.3.1. Raising

    3.3.2. Head Movement

    3.3.3. Wh-island

  3.4. Arguments for the MMC

    3.4.1. Strike in English

    3.4.2. Superraising in Niuean

    3.4.3. Unaccusatives in Georgian

    3.4.4. Superpassives in Japanese

  3.5. Further Consequences

    3.5.1. Ga-No Conversion

    3.5.2. Double Object Constructions in English

  3.6. Conclusion

  Notes to Chapter 3

Appendix to Chapter 3: Experiencer Movement

@Notes to the Appendix to Chapter 3

 

Chapter 4

The Interpretation of Multiple Questions and the Phase Impenetrability Condition

 

  4.1. Introduction

  4.2. Previous Analyses on Superiority Effects and New Issues

  4.3. Empirical Overview

4.4. The Interpretation of Wh Phrases and the PIC

    4.4.1. Universality of Wh Phrases

    4.4.2. Successive Cyclicity and the PIC

  4.4.3. Proposals 

  4.5. Deducing Superiority Effects from the PIC

  4.6. Absence of RM Effects

    4.6.1. D-linking

    4.6.2. Nonbinary Wh Questions

4.7. Remaining Issues

  4.8. Conclusion

Notes to Chapter 4

Appendix to Chapter 4:

gSuperiorityh Effects in Multiple Wh-fronting Languages

Notes to the Appendix to Chapter 4

 

Chapter 5

ECM Constructions with Infinitival Complements in Japanese

 

  5.1. Introduction

  5.2. ECM Constructions with Infinitival Complements: The Facts

  5.3. Problems with the DIC

  5.4. The Proposed Analysis

    5.4.1. Raising to Edge

    5.4.2. Finite Complements

    5.4.3. Infinitival Complements

  5.5. Multiple Accusative Object Constructions

    5.5.1. Previous Analyses of Double-o Constructions

    5.5.2. Proposed Analysis

  5.6. Summary

  Notes to Chapter 5

 

References