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{{wiktionary}}
{{wiktionary}}
In [[mathematics]], <!-- NOTE: '''corollary''' has meanings outside mathematics --> a '''corollary''' is a statement which follows readily from a previously proven statement, typically a mathematical [[theorem]]. The use of the term ''corollary'', rather than ''proposition'' or ''theorem'', is intrinsically subjective. Proposition ''A'' is a corollary of proposition ''B'' if ''A'' can readily be deduced from ''B'', but the meaning of ''readily'' varies depending upon the author and context. Often the importance of the corollary is considered secondary to that of the initial theorem; ''A'' is unlikely to be termed a corollary if its mathematical consequences are as significant as those of ''B''. Sometimes a corollary has a proof that explains the derivation; sometimes the derivation is considered to be self-evident.I like sex and am gay, i have no life and i hate cool people that have sex all the time screw me this is my adress: 1800-your mom's place.
In [[mathematics]], <!-- NOTE: '''corollary''' has meanings outside mathematics --> a '''corollary''' is a statement which follows readily from a previously proven statement, typically a mathematical [[theorem]]. The use of the term ''corollary'', rather than ''proposition'' or ''theorem'', is intrinsically subjective. Proposition ''A'' is a corollary of proposition ''B'' if ''A'' can readily be deduced from ''B'', but the meaning of ''readily'' varies depending upon the author and context. Often the importance of the corollary is considered secondary to that of the initial theorem; ''A'' is unlikely to be termed a corollary if its mathematical consequences are as significant as those of ''B''. Sometimes a corollary has a proof that explains the derivation; sometimes the derivation is considered to be self-evident.


[[Category:Mathematical terminology]]
[[Category:Mathematical terminology]]

Revision as of 05:23, 9 November 2007

In mathematics, a corollary is a statement which follows readily from a previously proven statement, typically a mathematical theorem. The use of the term corollary, rather than proposition or theorem, is intrinsically subjective. Proposition A is a corollary of proposition B if A can readily be deduced from B, but the meaning of readily varies depending upon the author and context. Often the importance of the corollary is considered secondary to that of the initial theorem; A is unlikely to be termed a corollary if its mathematical consequences are as significant as those of B. Sometimes a corollary has a proof that explains the derivation; sometimes the derivation is considered to be self-evident.