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counting$93569$ - translation to greek
Counting quantifier; Counting quantifiers
counting
n. αρίθμηση
counting house
AN OFFICE IN WHICH THE FINANCIAL BOOKS OF A BUSINESS WERE KEPT
Counting-house; Compting house; Countinghouse; Counting houses
λογιστήριο
natural number
![archive-date=10 November 2014}}, on permanent display at the [[Royal Belgian Institute of Natural Sciences]], Brussels, Belgium.</ref> is believed to have been used 20,000 years ago for natural number arithmetic.](https://commons.wikimedia.org/wiki/Special:FilePath/Os d'Ishango IRSNB.JPG?width=200 "archive-date=10 November 2014}}, on permanent display at the [[Royal Belgian Institute of Natural Sciences]], Brussels, Belgium.</ref> is believed to have been used 20,000 years ago for natural number arithmetic.")
NUMBER IN THE SET OF NATURAL NUMBERS
Natural numbers; Positive integer; Non-negative integer; Positive integers; Counting numbers; Counting number; Nonnegative integer; ℕ; Unnatural numbers; Unnatural number; Von Neumann natural numbers; Von Neumann natural number; OTTFFSSENT; Natural Numbers; Natural integer; Non-negative integers; Nonnegative integers; Zermelo ordinals; Zermelo ordinal; Set of natural numbers
φυσικός αριθμός
Wikipedia
Counting quantification
A counting quantifier is a mathematical term for a quantifier of the form "there exists at least k elements that satisfy property X". In first-order logic with equality, counting quantifiers can be defined in terms of ordinary quantifiers, so in this context they are a notational shorthand. However, they are interesting in the context of logics such as two-variable logic with counting that restrict the number of variables in formulas. Also, generalized counting quantifiers that say "there exists infinitely many" are not expressible using a finite number of formulas in first-order logic.
