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meet a fact

См. также в других словарях:

  • Meet (mathematics) — In mathematics, a meet on a set is defined either as the unique infimum (greatest lower bound) with respect to a partial order on the set, provided an infimum exists, or (abstractly) as a commutative and associative binary operation satisfying an …   Wikipedia

  • Meet Kevin Johnson — Lost episode …   Wikipedia

  • Meet the Mets — is the fight song of the New York Mets of Major League Baseball. It was written in 1961 by Ruth Roberts and Bill Katz. A rewritten and modernized version was recorded in 1984.[1] The song first appeared in 1962, heralding the return of National… …   Wikipedia

  • Meet The Smithereens! — Studio album by The Smithereens Released January 16, 2007 …   Wikipedia

  • Meet the Natives: USA — Genre Reality Created by Josh Greenbaum Country of origin United States Language(s) English No. of seasons 1 No. of episodes …   Wikipedia

  • meet|ing — «MEE tihng», noun. 1. the act or fact of coming together: »a meeting of minds, a chance meeting with an old friend. 2. the act or fact of coming together or assembling for worship: »a Quaker meeting, a prayer meeting. 3. any act of coming… …   Useful english dictionary

  • Meet the Temptations — Studio album by The Temptations Released March 20, 1964 …   Wikipedia

  • Meet Me in St. Louis — This article is about the 1944 film. For other uses, see Meet Me in St. Louis (disambiguation). Meet Me in St. Louis Theatrical poster Directed by …   Wikipedia

  • Meet the Browns (TV series) — Tyler Perry s Genre Sitcom Created by Tyler Perry Directed by Tyler Perry Kim Fields Alfons …   Wikipedia

  • Meet the Residents — Infobox Album | Name = Meet the Residents Type = Album Artist = The Residents Released = 1974 Recorded = February October 1973 Genre = Experimental rock, Avant Garde Length = Label = Ralph Records Producer = The Residents Reviews = *Allmusic… …   Wikipedia

  • Join and meet — In mathematics, join and meet are dual binary operations on the elements of a partially ordered set. A join on a set is defined as the (necessarily unique) supremum (least upper bound) with respect to a partial order on the set, provided a… …   Wikipedia

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