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- Complementary_event abstract "In probability theory, the complement of any event A is the event [not A], i.e. the event that A does not occur. The event A and its complement [not A] are mutually exclusive and exhaustive. Generally, there is only one event B such that A and B are both mutually exclusive and exhaustive; that event is the complement of A. The complement of an event A is usually denoted as A′, Ac or A.For example, if a typical coin is tossed and one assumes that it cannot land on its edge, then it can either land showing "heads" or "tails." Because these two outcomes are mutually exclusive (i.e. the coin cannot simultaneously show both heads and tails) and collectively exhaustive (i.e. there are no other possible outcomes not represented between these two), they are therefore each other's complements. This means that [heads] is logically equivalent to [not tails], and [tails] is equivalent to [not heads].".
- Complementary_event wikiPageExternalLink ch04_p175.pdf.
- Complementary_event wikiPageID "1965377".
- Complementary_event wikiPageRevisionID "599202849".
- Complementary_event hasPhotoCollection Complementary_event.
- Complementary_event subject Category:Probability_theory.
- Complementary_event comment "In probability theory, the complement of any event A is the event [not A], i.e. the event that A does not occur. The event A and its complement [not A] are mutually exclusive and exhaustive. Generally, there is only one event B such that A and B are both mutually exclusive and exhaustive; that event is the complement of A.".
- Complementary_event label "Complementary event".
- Complementary_event label "Evento complementar".
- Complementary_event sameAs Gertakizun_osagarri.
- Complementary_event sameAs Evento_complementar.
- Complementary_event sameAs m.069j03.
- Complementary_event sameAs Q3755832.
- Complementary_event sameAs Q3755832.
- Complementary_event wasDerivedFrom Complementary_event?oldid=599202849.
- Complementary_event isPrimaryTopicOf Complementary_event.