This concise but wide-ranging monograph examines where the conditions of binding theory apply and in doing so considers the nature of phrase structure (in particular how case and theta roles apply) and the nature of the lexical/functional split. David Lebeaux begins with a revised formulation of binding theory. He reexamines Chomsky’s conjecture that all conditions apply at the interfaces, in particular LF (or Logical Form), and argues instead that all negative conditions, in particular Condition C, apply continuously throughout the derivation. Lebeaux draws a distinction between positive and negative conditions, which have different privileges of occurrence according to the architecture of the grammar. Negative conditions, he finds, apply homogeneously throughout the derivation; positive conditions apply solely at LF. A hole in Condition C then forces a reconsideration of the whole architecture of the grammar. He finds that case and theta representations are split apart and are only fused at later points in the derivation, after movement has applied. Lebeaux’s exploration of the relationship between case and theta theory reveals a relationship of greater subtlety and importance than is generally assumed. His arguments should interest syntacticians and those curious about the foundations of grammar.
About the Author
David Lebeaux is an independent researcher who specializes in syntax and the syntactic elements of language acquisition. He has held positions at Princeton University, the NEC Research Institute, and the University of Maryland, among other institutions, and is the author of Language Acquisition and the Form of the Grammar.
"This long-awaited book by David Lebeaux is highly recommended to those who pursue tight, albeit indirect, connections between empirical paradigms and theorizing at the most foundational level. His proposal on the theta subtree and the Case frame points to a new direction of research on cross-linguistic variations." Hajime Hoji , Department of Linguistics, University of Southern California"—