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  2. Pigeon keeping - Wikipedia

    en.wikipedia.org/wiki/Pigeon_keeping

    Pigeon keeping or pigeon fancying is the art and science of breeding domestic pigeons. People have practiced pigeon keeping for at least 5,000 years [ 1 ] and in almost every part of the world. In that time, humans have substantially altered the morphology and the behaviour of the domesticated descendants of the rock dove to suit their needs ...

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  4. The New York Times crossword - Wikipedia

    en.wikipedia.org/wiki/The_New_York_Times_crossword

    The puzzle proved popular, and Sulzberger himself authored a Times puzzle before the year was out. [10] In 1950, the crossword became a daily feature. That first daily puzzle was published without an author line, and as of 2001 the identity of the author of the first weekday Times crossword remained unknown. [12]

  5. Dovecote - Wikipedia

    en.wikipedia.org/wiki/Dovecote

    Dovecote. A dovecote or dovecot / ˈdʌvkɒt /, doocot ( Scots) or columbarium is a structure intended to house pigeons or doves. [ 1] Dovecotes may be free-standing structures in a variety of shapes, or built into the end of a house or barn. They generally contain pigeonholes for the birds to nest. [ 2]

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  7. Play Daily Crossword Online for Free - AOL.com

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    Challenge your crossword skills everyday with a huge variety of puzzles waiting for you to solve.

  8. Arthur Wynne - Wikipedia

    en.wikipedia.org/wiki/Arthur_Wynne

    He is best known for the invention of the crossword puzzle in 1913, when he was a resident of Cedar Grove, New Jersey. [5] Wynne created the page of puzzles for the "Fun" section of the Sunday edition of the New York World. For the December 21, 1913, edition, he introduced a puzzle with a diamond shape and a hollow center, with the letters F-U ...

  9. Pigeonhole principle - Wikipedia

    en.wikipedia.org/wiki/Pigeonhole_principle

    A probabilistic generalization of the pigeonhole principle states that if n pigeons are randomly put into m pigeonholes with uniform probability 1/m, then at least one pigeonhole will hold more than one pigeon with probability. where (m)n is the falling factorial m(m − 1) (m − 2)... (m − n + 1). For n = 0 and for n = 1 (and m > 0 ), that ...

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