French determiners #
This file records the French determiners the studies consume. The quantificational determiners
are QuantificationalDeterminer records with the readings the literature makes available for
them, so ⟦tous⟧ is {every}. French has no lexical dual universal, and Jeretic and
colleagues take les deux to serve as its indirect alternative, marked with the dual number it
realizes; toujours is the adverbial universal they set beside English always, and has no
determiner reading. The articles un and les are Articles.
References #
Quantificational determiners #
The n-word aucun reads as no, a negative quantifier ([dSS02]), or as
Quantifier.Det.some, an indefinite whose negation the clause supplies ([Zei04]).
Tous, read as every, with a plural or a mass noun.
Equations
- French.Determiners.tous = { form := "tous", readings := {Quantifier.Det.Symbol.every}, numberRestriction := some Number.plural, selectsMass := true }
Instances For
Chaque, read as every, with a singular noun.
Equations
- French.Determiners.chaque = { form := "chaque", readings := {Quantifier.Det.Symbol.every}, numberRestriction := some Number.singular }
Instances For
Aucun, read as no or as Quantifier.Det.some, with a singular noun.
Equations
- French.Determiners.aucun = { form := "aucun", readings := {Quantifier.Det.Symbol.no, Quantifier.Det.Symbol.some}, numberRestriction := some Number.singular }
Instances For
Les deux, read as both, with the dual, the core concept it realizes.
Equations
- French.Determiners.les_deux = { form := "les deux", readings := {Quantifier.Det.Symbol.both}, numberRestriction := some Number.dual }
Instances For
Quelques, read as Quantifier.Det.some, with a plural noun.
Equations
- French.Determiners.quelques = { form := "quelques", readings := {Quantifier.Det.Symbol.some}, numberRestriction := some Number.plural }
Instances For
The adverb toujours, with no determiner reading.
Equations
- French.Determiners.toujours = { form := "toujours", numberRestriction := some Number.plural }
Instances For
Articles #
un — indefinite article, singular.
Equations
- French.Determiners.un = { form := "un", definiteness := Definiteness.indefinite, exponent := Determiner.Exponent.dedicatedMorpheme, numberRestriction := some Number.singular }
Instances For
les — definite plural article.
Equations
- One or more equations did not get rendered due to their size.
Instances For
All French quantifier entries.
Equations
- One or more equations did not get rendered due to their size.
Instances For
All French article entries.
Instances For
The French determiner inventory.