Presupposition trigger types #
Classification of presupposition triggers by hosting lexical class, the
consensus inventory of the projection literature (cf. [Zee92],
[TBRS13]). Fragment lexical entries carry a
PresupTrigger value as theory-neutral metadata; orthogonal classifications
of the same inventory are the projection classes of
Semantics.Presupposition.ProjectiveContent and the soft/hard distinction in
Semantics.Verb.
Presupposition trigger classes, by hosting lexical item.
- definite : PresupTrigger
Definite descriptions: "the X" presupposes X exists and is unique
- factive : PresupTrigger
Factive predicates: "know/regret that P" presupposes P
- changeOfState : PresupTrigger
Change-of-state predicates: "stop/start V-ing" presuppose a prior state
- iterative : PresupTrigger
Repetitive iteratives: "again" presupposes a prior occurrence. An intervening ¬P interval (P-then-¬P-then-P-again) is presupposed only for stative hosts in competition with the continuative; eventive again (John won again) requires precedence only (cf. [vS96]). English again, German wieder, Mandarin you 又, Cantonese jau.
- continuative : PresupTrigger
Continuatives: "still" presuppose uninterrupted continuation of P throughout an interval up to and including the reference time. Distinct from
.iterative(interruption presupposed only for statives) and from.changeOfState(which involves a polarity flip). English still, Mandarin reng 仍 / hai 还, Cantonese zung 仲. Cf. [Ipp07] on still vs again. - additive : PresupTrigger
Additives: "too/also" presuppose that a distinct salient alternative satisfies the predicate — the paradigm anaphoric trigger ([Kri09]). English too, German auch, Mandarin ye 也.
- exclusive : PresupTrigger
Exclusives: "only P" presupposes its prejacent P. English only, Mandarin jiu 就.
- contrastive : PresupTrigger
Contrastives: "instead"-type particles presuppose a contextually salient contrary expectation. Mandarin fan'er 反而 / er 而.
- cleft : PresupTrigger
Cleft constructions: "It was X that..." presupposes existence
- aspectual : PresupTrigger
Aspectual predicates: "finish", "continue" presuppose event structure
Instances For
Equations
- Semantics.Presupposition.TriggerTypology.instDecidableEqPresupTrigger x✝ y✝ = if h : x✝.ctorIdx = y✝.ctorIdx then isTrue ⋯ else isFalse ⋯
Equations
- One or more equations did not get rendered due to their size.