Docs / Semantics / Root / Kinds

Root kind signatures

import Linglib.Semantics.Root.Kinds · namespace ArgumentStructure.Root

Which templatic components a root entails, the coarse, between-class half of a root's meaning; the fine, within-class half is Root.Content. The root typology of Beavers and Koontz-Garboden (§5.4.1) records which of four kinds of lexical entailment a root carries — state, manner, result, cause — under two collocational restrictions, that a change entails a state and a cause entails a change. The restrictions are the partial order state ≤ result ≤ cause on Root.Kind, with manner isolated. A root's kind signature is a Finset Root.Kind; it is well-formed when it is a lower set of that order, and the closure operator close sends any signature to its lower closure, the least well-formed signature containing it. The named signatures are the attested rows of the typology's display (12).

Main declarations

References

Kinds

L72
L74

Signatures

A root kind signature, the set of kinds a root carries.

@[reducible, inline] abbrev KindsL80–81

Built from

Used by Kinds.WellFormed, Kinds.close, Kinds.close_isClosed, Kinds.mem_close, Kinds.mem_close_iff_of_isMax, Kinds.coe_close, Kinds.propertyConcept, Kinds.pureResult, Kinds.causativeResult, Kinds.pureManner, Kinds.fullSpec

Used in Semantics/ArgumentStructure/EventStructure/Basic, Semantics/ArgumentStructure/EventStructure/Interpretation, Semantics/ArgumentStructure/SalienceClass, Semantics/Root/Defs, BeaversKoontzGarboden2020 and 1 more

L93–94

The collocational closure of a signature, its lower closure in the kind order, whose closed signatures are the well-formed ones.

def Kinds.closeL96–106
:
ClosureOperator Kinds

The definition is too large to print here; read it in the source.

Built from

Used by Kinds.close_isClosed, Kinds.mem_close, Kinds.mem_close_iff_of_isMax, Kinds.coe_close

Used in Semantics/ArgumentStructure/EventStructure/Interpretation, Semantics/ArgumentStructure/SalienceClass, Semantics/Root/Defs, BeaversKoontzGarboden2020

L98
L108–109
L111–113
L115–117

The attested rows of the typology