Symmetric verbs #
A symmetric verb denotes mutual atomic events — intransitive kiss,
meet, collide, quarrel: the participants are identically involved in
a single event, and linguistic diagnostics (count adverbials,
modification) see no parts. The denotational contract, after
[Lan00b], [Dim08], and [Sil12]: the verb's events
are atomic, its role assigns the group atom over an unordered pair of
participants, and dissolution recovers two events of the transitive base
with crossed role values — a meaning postulate relating the two entries,
not a decomposition, which is why the underlying events stay invisible.
Formation-locus classification of reciprocal verbs lives in
Verb.Reciprocal; the symmetric entries are the lexicon-formed ones
(Studies/Siloni2012.lean).
A symmetric verb entry: an intransitive verb whose lexical meaning
codes symmetry; base is the transitive alternate when the vocabulary
has one.
- unaccusative : Bool
- passivizable : Bool
- implicitObj : Option ImplicitInterp
- implicitGoal : Option ImplicitInterp
- vendlerClass : Option Features.VendlerClass
- cosType : Option Features.ChangeOfState.CoSType
- presupType : Option PresupTriggerType
- projectionBehavior : Option ProjectionBehavior
- implicative : Option Implicative
- causalSource : Option Causation.Psych.CausalSource
- opaqueContext : Bool
- attitude : Option Features.Attitude
- complementSig : Option NaturalLogic.Signature
- levinClass : Option ArgumentStructure.LevinClass
- form : String
- speechActVerb : Bool
- base : Option Verb
The transitive alternate, when one exists.
Instances For
Equations
- One or more equations did not get rendered due to their size.
Instances For
Equations
- Verb.instReprSymmetric = { reprPrec := Verb.instReprSymmetric.repr }
Equations
- Verb.instBEqSymmetric.beq { toVerb := a, base := a_1 } { toVerb := b, base := b_1 } = (a == b && a_1 == b_1)
- Verb.instBEqSymmetric.beq x✝¹ x✝ = false
Instances For
Equations
- Verb.instBEqSymmetric = { beq := Verb.instBEqSymmetric.beq }
The symmetric-verb denotational contract: sym is a set of atomic
events whose role agTh assigns the group atom over an unordered
pair, and each event dissolves into two events of base with crossed
Agent and Theme values.
- atomic (e : E) : e ∈ sym → Mereology.Atom e
Symmetric verbs denote singular events: no proper parts.
- pairRole (e : E) : e ∈ sym → ∃ (d₁ : D) (d₂ : D), d₁ ≠ d₂ ∧ agTh e = GD.up (d₁ ⊔ d₂)
The role assigns the group atom over an unordered pair.
- postulate (e : E) : e ∈ sym → ∀ (d₁ d₂ : D), d₁ ≠ d₂ → agTh e = GD.up (d₁ ⊔ d₂) → ∃ (e₁ : E) (e₂ : E), GE.down e = e₁ ⊔ e₂ ∧ e₁ ∈ base ∧ e₂ ∈ base ∧ ag e₁ = d₁ ∧ th e₁ = d₂ ∧ ag e₂ = d₂ ∧ th e₂ = d₁
The meaning postulate: dissolution yields two base events with crossed role values.