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    Well-order - Wikipedia

    https://en.wikipedia.org/wiki/Well-order

    In mathematics, a well-order (or well-ordering or well-order relation) on a set S is a total order on S with the property that every non-empty subset of S has a least element in this ordering. The set S together with the well-order relation is then called a well-ordered set. In some academic articles and

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    Every well-ordered set is uniquely order isomorphic to a unique ordinal number, called the order typeof the well-ordered set. The position of each element within the ordered set is also given by an ordinal number. In the case of a

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    Natural numbers
    The standard ordering ≤ of the natural numbersis a well ordering and has the additional property that every non-zero natural number has a

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    If a set is totally ordered, then the following are equivalent to each other:
    1. The set is well ordered. That is, every nonempty subset has a

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    Every well-ordered set can be made into a topological space by endowing it with the order topology.
    With respect to this topology there can be two kinds of elements:
    isolated points— these are the minimum and the elements with a

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  2. Well-ordering theorem - Wikipedia

    https://en.wikipedia.org/wiki/Well-ordering_theorem

    In mathematics, the well-ordering theorem, also known as Zermelo's theorem, states that every set can be well-ordered. A set X is well-ordered by a strict total order if every non-empty subset of X has a least element under the ordering. The well-ordering theorem together with Zorn's lemma are the most important mathematical statements that are equivalent to the axiom of choice (often called AC, see also Axiom of choice § Equivalents). Ernst Zermelointroduced the axiom of choic…

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  3. well-order - Wiktionary

    https://en.wiktionary.org/wiki/well-order
    • well-order (plural well-orders) 1. (set theory, order theory) A total order of some set such that every nonempty subset contains a least element.quotations ▼ 1.1. 1986, G. Richter, Noetherian semigroup rings with several objects, G. Karpilovsky (editor), Group and Semigroup Rings, Elsevier (North-Holland), page 237, 1.1.1. X _ {\displaystyle {\underline {X}}} is well-order enriched iff ever…
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  4. well-ordering - Wiktionary

    https://en.wiktionary.org/wiki/well-ordering

    well - ordering ( plural well-orderings ) ( mathematics) A total order of which every nonempty subset has a least element.

  5. The Well-ordering Principle | Brilliant Math & Science Wiki

    https://brilliant.org/wiki/the-well-ordering-principle

    The well-ordering principle says that the positive integers are well-ordered. An ordered set is said to be well-ordered if each and every nonempty subset has a smallest or least element. So the well-ordering principle is the following statement: Every nonempty subset S S S of the positive integers has a least element.. Note that this property is not true for subsets of the integers (in …

  6. 2193: Well-Ordering Principle - explain xkcd

    https://www.explainxkcd.com/wiki/index.php/2193:_Well-Ordering_Principle

    16/05/2021 · The well-ordering principle is a mathematical fact stating that every non-empty set of positive integers contains a least element. This principle would apply to Megan's request if there was guaranteed to be an absolute worst costume of Marty McFly. However, subjective preference, while reflexive and transitive, is not well-founded (or symmetric ...

  7. At the Well | Fate/Grand Order Wiki | Fandom

    https://fategrandorder.fandom.com/wiki/At_the_Well

    At the Well. Removes own debuffs. Recovers own HP. Increases own attack for 3 turns. Grants self Sacrifice for Yggdrasil Delayed buff for 1 turn. ( Sacrifice for Yggdrasil: Grants self Guts status for 1 time after 1 turn.



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