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  2. AOL

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    AOL ist ein führender Anbieter von Online-Diensten, wie E-Mail, Nachrichten, Wetter und mehr. Melden Sie sich an oder erstellen Sie ein Konto.

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  4. List of Knots Landing characters - Wikipedia

    en.wikipedia.org/wiki/List_of_Knots_Landing...

    Knots Landing is an American prime time television soap opera that aired on CBS from December 27, 1979, to May 13, 1993. The show was created by David Jacobs as a spin-off of Dallas and initially centred around the lives of four married couples living on a cul-de-sac in a fictitious coastal suburb of Los Angeles .

  5. Albert Schweitzer - Wikipedia

    en.wikipedia.org/wiki/Albert_Schweitzer

    Ludwig Philipp Albert Schweitzer OM (German: [ˈalbɛʁt ˈʃvaɪ̯t͡sɐ] ⓘ; 14 January 1875 – 4 September 1965) was a German-born, French polymath from Alsace.He was a theologian, organist, musicologist, writer, humanitarian, philosopher, and physician.

  6. Larry Page - Wikipedia

    en.wikipedia.org/wiki/Larry_Page

    Lawrence Edward Page [2] [3] [4] (born March 26, 1973) is an American businessman and computer scientist best known for co-founding Google with Sergey Brin. [2] [5]Page was chief executive officer of Google from 1997 until August 2001 when he stepped down in favor of Eric Schmidt, and then again from April 2011 until July 2015 when he became CEO of its newly formed parent organization Alphabet ...

  7. Lord of the Flies - Wikipedia

    en.wikipedia.org/wiki/Lord_of_the_Flies

    Golding, who was a philosophy teacher before becoming a Royal Navy lieutenant, experienced war firsthand, and commanded a landing craft in the Normandy landings during D-Day in 1944. After the war ended and Golding returned to England, the world was dominated by Cold War and the threat of nuclear annihilation , which led Golding to examine the ...

  8. Set-builder notation - Wikipedia

    en.wikipedia.org/wiki/Set-builder_notation

    In set theory and its applications to logic, mathematics, and computer science, set-builder notation is a mathematical notation for describing a set by enumerating its elements, or stating the properties that its members must satisfy.

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