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Page "Outline of discrete mathematics" ¶ 38
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** and set
** Well-ordering theorem: Every set can be well-ordered.
** Tarski's theorem: For every infinite set A, there is a bijective map between the sets A and A × A.
** Zorn's lemma: Every non-empty partially ordered set in which every chain ( i. e. totally ordered subset ) has an upper bound contains at least one maximal element.
** Hausdorff maximal principle: In any partially ordered set, every totally ordered subset is contained in a maximal totally ordered subset.
** Antichain principle: Every partially ordered set has a maximal antichain.
** For every non-empty set S there is a binary operation defined on S that makes it a group.
** If S is a set of sentences of first-order logic and B is a consistent subset of S, then B is included in a set that is maximal among consistent subsets of S. The special case where S is the set of all first-order sentences in a given signature is weaker, equivalent to the Boolean prime ideal theorem ; see the section " Weaker forms " below.
** If the set A is infinite, then there exists an injection from the natural numbers N to A ( see Dedekind infinite ).
** Gödel's completeness theorem for first-order logic: every consistent set of first-order sentences has a completion.
** In particular, the cofinality of any nonzero finite ordinal, or indeed any finite directed set, is 1, since such sets have a greatest element.
** In particular, let A be a set of size n, and consider the set of subsets of A containing no more than m elements.
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** Filter ( mathematics ), a special subset of a partially ordered set
** The set of infinite strings is the inverse limit of the set of finite strings, and is thus endowed with the limit topology.
** Written communication ( writing ) representation of language in a textual medium through the use of a set of signs or symbols ( known as a writing system ).
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