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  2. Non-numerical words for quantities - Wikipedia

    en.wikipedia.org/wiki/Non-numerical_words_for...

    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 ...

  3. English determiners - Wikipedia

    en.wikipedia.org/wiki/English_determiners

    Most determiners are very basic in their morphology, but some are compounds. [1]: 391 A large group of these is formed with the words any, every, no, and some together with body, one, thing, or where (e.g., anybody, somewhere). [1]: 411 The morphological phenomenon started in Old English, when thing, was combined with some, any, and no.

  4. Determiner - Wikipedia

    en.wikipedia.org/wiki/Determiner

    [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.

  5. Quantifier (logic) - Wikipedia

    en.wikipedia.org/wiki/Quantifier_(logic)

    In logic, a quantifier is an operator that specifies how many individuals in the domain of discourse satisfy an open formula.For instance, the universal quantifier in the first order formula () expresses that everything in the domain satisfies the property denoted by .

  6. Filter quantifier - Wikipedia

    en.wikipedia.org/wiki/Filter_quantifier

    Filter quantifiers are a type of logical quantifier which, informally, say whether or not a statement is true for "most" elements of . Such quantifiers are often used in combinatorics , model theory (such as when dealing with ultraproducts ), and in other fields of mathematical logic where (ultra)filters are used.

  7. Existential quantification - Wikipedia

    en.wikipedia.org/wiki/Existential_quantification

    In predicate logic, an existential quantification is a type of quantifier, a logical constant which is interpreted as "there exists", "there is at least one", or "for some". It is usually denoted by the logical operator symbol ∃, which, when used together with a predicate variable, is called an existential quantifier (" ∃x" or "∃(x)" or ...

  8. Lindström quantifier - Wikipedia

    en.wikipedia.org/wiki/Lindström_quantifier

    In other words, each quantifier is a family of properties on dom(A), so each is called a monadic quantifier. Any quantifier defined as an n > 0-ary relation between properties on dom(A) is called monadic. Lindström introduced polyadic ones that are n > 0-ary relations between relations on domains of structures.

  9. Universal quantification - Wikipedia

    en.wikipedia.org/wiki/Universal_quantification

    In mathematical logic, a universal quantification is a type of quantifier, a logical constant which is interpreted as "given any", "for all", or "for any". It expresses that a predicate can be satisfied by every member of a domain of discourse. In other words, it is the predication of a property or relation to every member of the domain.

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