Documentation

Linglib.Theories.Syntax.Minimalist.LongDistanceAgree

Long Distance Agree #

@cite{szabolcsi-2009}

A minimal formalization of the Long Distance Agree (LDA) configuration that @cite{szabolcsi-2009} proposes for cross-clausal feature valuation of unvalued φ-features on a pronominal goal.

Background #

Standard syntactic Agree applies between a probe and goal in the same phase (a clause-bounded local relation). LDA relaxes the locality requirement: a probe in the matrix clause can value the unvalued φ-features of a goal in the embedded clause, provided the intervening C head is non-defective for LDA. The proposal originates in @cite{szabolcsi-2009} and is extended to controlled subject pronouns in @cite{satik-2019} and @cite{allotey-2021}.

Key idea #

Three conditions jointly license LDA:

  1. The probe carries valued φ-features.
  2. The goal carries unvalued φ-features ([D, uφ] — a minimal pronoun in the @cite{kratzer-2009} / @cite{landau-2015} sense).
  3. The C head intervening between probe and goal is non-defective — it does not block the Agree relation.

This file states the configuration and its licensing condition. It deliberately does not commit to a specific theory of what makes a C head defective, what counts as the probe (v vs. T vs. Asp), or the internal structure of the φ-feature bundle. Those are the moving parts that distinguish particular implementations (Szabolcsi's, Satik's, Allotey's), and they belong in study files rather than the core mechanism.

The configuration parameters that determine whether a probe can enter into an LDA relation with a goal across a clause boundary.

  • probeHasValuedPhi : Bool

    The probe (matrix v/T/Asp) carries valued φ-features.

  • goalHasUnvaluedPhi : Bool

    The goal (embedded D head) carries unvalued φ-features.

  • cIsDefectiveBlocker : Bool

    The intervening C head blocks LDA (i.e., is defective for it). false means the C head is transparent and LDA proceeds.

Instances For
    def Minimalist.LongDistanceAgree.instDecidableEqLDAConfig.decEq (x✝ x✝¹ : LDAConfig) :
    Decidable (x✝ = x✝¹)
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    • One or more equations did not get rendered due to their size.
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        LDA is licensed iff probe and goal both have the appropriate feature profile and the intervening C is non-blocking.

        Equations
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          A blocking C head defeats LDA regardless of probe/goal feature configuration.

          A goal lacking unvalued φ-features has nothing to receive a value; LDA fails.

          A probe lacking valued φ-features has nothing to transmit; LDA fails.