In logic the words like All,Some,There eexist,for every are called
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In natural languages, a quantifier turns a sentence about something having some property into a sentence about the number (quantity) of things having the property. Examples of quantifiers in English are "all", "some", "many", "few", "most", and "no";[1] examples of quantified sentences are "all people are mortal", "some people are mortal", and "no people are mortal", they are considered to be true, true, and false, respectively.
In mathematical logic, in particular in first-order logic, a quantifier achieves a similar task, operating on a mathematical formula rather than an English sentence.
More precisely, a quantifier specifies the quantity of specimens in the domain of discourse that satisfy an open formula. The two most common formal quantifiers are "for each" (universal quantifier, traditionally symbolized by "∀"), and "there exists some" (existential quantifier, "∃").[2][4] For example, in arithmetic, quantifiers allow one to say that the natural numbers go on forever, by writing that "for each natural number n, there exists some natural number m that is bigger than n"; this can be written formally as "∀n∈ℕ. ∃m∈ℕ. m>n".[5] The above English examples could be formalized as "∀p∈P. m(p)",[6] "∃p∈P. m(p)", and "¬ ∃p∈P. m(p)",[7] respectively, when P denotes the set of all people, and m(p) denotes "p is mortal".
A formula beginning with a quantifier is called a quantified formula. A formal quantifier requires a variable, which is said to be bound by it, and a subformula specifying a property of that variable.
Formal quantifiers have been generalized beginning with the work of Mostowski and Lindström.
Your answer is quantity determiners....