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[1] [2] Examples in English include articles (the and a), demonstratives (this, that), possessive determiners (my, their), and quantifiers (many, both). Not all languages have determiners, and not all systems of grammatical description recognize them as a distinct category.
[1]: 357 Reasons for calling them pronouns and not determiners include that the pronouns typically inflect (e.g., I, me, my, mine, myself), [1]: 455 while determiners typically allow no morphological change. [1]: 356 Determiners also appear in partitive constructions, while pronouns do not (e.g., some of the people but not *my of the people).
English determiners constitute a relatively small class of words. They include the articles the and a[n] ; certain demonstrative and interrogative words such as this , that , and which ; possessives such as my and whose (the role of determiner can also be played by noun possessive forms such as John's and the girl's ); various quantifying words ...
The English language has a number of words that denote specific or approximate quantities that are themselves not numbers. [1] Along with numerals, and special-purpose words like some, any, much, more, every, and all, they are quantifiers. Quantifiers are a kind of determiner and occur in many constructions with other determiners, like articles ...
a; a few; a little; all; an; another; any; anybody; anyone; anything; anywhere; both; certain (also adjective) each; either; enough; every; everybody; everyone ...
Possessive determiners, as used in English and some other languages, imply the definite article.For example, my car implies the car of mine. (However, "This is the car I have" implies that it is the only car you have, whereas "This is my car" does not imply that to the same extent.
Such languages do not have a word class of 'numeral'. Most languages with both numerals and counting use base 8, 10, 12, or 20. Base 10 appears to come from counting one's fingers, base 20 from the fingers and toes, base 8 from counting the spaces between the fingers (attested in California), and base 12 from counting the knuckles (3 each for ...
Example requires a quantifier over predicates, which cannot be implemented in single-sorted first-order logic: Zj → ∃X(Xj∧Xp). Quantification over properties Santa Claus has all the attributes of a sadist. Example requires quantifiers over predicates, which cannot be implemented in single-sorted first-order logic: ∀X(∀x(Sx → Xx) → ...