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  2. Trek Bicycle Corporation - Wikipedia

    en.wikipedia.org/wiki/Trek_Bicycle_Corporation

    Trek Bicycle Corporation is a bicycle, cycling product and electric motorcycle [3] manufacturer and distributor under brand names Trek, Electra Bicycle Company, Bontrager, and Diamant Bikes. The company has previously manufactured bikes under the Gary Fisher, LeMond Racing Cycles, Klein, and Villiger Bikes brand names.

  3. Butterfly Trek Madone - Wikipedia

    en.wikipedia.org/wiki/Butterfly_Trek_Madone

    The Butterfly Trek Madone, an artwork utilizing a bicycle by Damien Hirst, became the world's most expensive bicycle when it was bought at auction for $500,000. [1] It was designed by Hirst, who used real butterfly wings that were placed onto the actual frame and wheels of the bicycle. [ 1 ]

  4. Northwest Trek - Wikipedia

    en.wikipedia.org/wiki/Northwest_Trek

    Northwest Trek Wildlife Park is a 723-acre (293 ha) wildlife park located near the town of Eatonville, Washington, United States. The park is home to black and ...

  5. The Visitor (Star Trek: Deep Space Nine) - Wikipedia

    en.wikipedia.org/wiki/The_Visitor_(Star_Trek:...

    "The Visitor" has been rated as one of the best Star Trek episodes in the franchise: IGN ranked it the 15th best episode of all Star Trek series; [20] Radio Times ranked it the seventh best episode of Star Trek for those unfamiliar with the franchise; [21] CBR ranked it the sixth best time-travel episode of all of Star Trek; [22] and a binge ...

  6. This Side of Paradise ( Star Trek: The Original Series )

    en.wikipedia.org/wiki/This_Side_of_Paradise...

    In 2015, SyFy ranked this episode as one of the top ten essential Star Trek original series Spock episodes. [7] In 2016, SyFy ranked guest star Jill Ireland's performance as Leila, as the 15th best guest star on the original series. [8] In 2016, Empire ranked this the 24th best out of the top 50 episodes of all the 700 plus Star Trek television ...

  7. Caliber (mathematics) - Wikipedia

    en.wikipedia.org/wiki/Caliber_(mathematics)

    In mathematics, the caliber or calibre of a topological space X is a cardinal κ such that for every set of κ nonempty open subsets of X there is some point of X contained in κ of these subsets.