Generative syntax | Syntactic transformation

Subjacency

Subjacency is a general syntactic locality constraint on movement. It specifies restrictions placed on movement and regards it as a strictly local process. This term was first defined by Noam Chomsky in 1973 and constitutes the main concept of the Government and Binding Theory. The revised definition of subjacency from Chomsky (1977) is as follows: "A cyclic rule cannot move a phrase from position Y to position X (or conversely) in … X … [α… [β… Y … ] … ] … X …, where α and β are cyclic nodes. Cyclic nodes are S and NP", (where S=Sentence and NP=Noun Phrase). This principle states that no movement can move an element over more than one at a time. In more recent frameworks, which are hurdles to movement are AgrP (Agreement phrase) and DP (Determiner phrase) (S and NP in Chomsky’s definition respectively). Therefore, Subjacency condition limits movement by defining . It also accounts for the fact that all movements are local. (Wikipedia).

Subjacency
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From playlist Prealgebra Chapter 1 (Complete chapter)

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From playlist Real Analysis

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From playlist Sequences

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From playlist Course 7: (Rudin's) Principles of Mathematical Analysis (Fall 2018)

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From playlist Credit Risk: Securitization

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Related pages

Generative grammar | Locality (linguistics) | Determiner phrase | Syntactic movement