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  2. Jimmy Durante - Wikipedia

    en.wikipedia.org/wiki/Jimmy_Durante

    James Francis Durante (/ d ə ˈ r æ n t i / də-RAN-tee, Italian:; February 10, 1893 – January 29, 1980) was an American comedian, actor, singer, and pianist.His distinctive gravelly speech, Lower East Side accent, comic language-butchery, jazz-influenced songs, and prominent nose helped make him one of the United States' most familiar and popular personalities of the 1920s through the 1970s.

  3. Inka Dinka Doo - Wikipedia

    en.wikipedia.org/wiki/Inka_Dinka_Doo

    Inka Dinka Doo" is a 1933 popular song whose words were written by Ben Ryan, and whose music was composed by James Francis "Jimmy" Durante. Background The song ...

  4. Gene Fowler - Wikipedia

    en.wikipedia.org/wiki/Gene_Fowler

    Fowler was born in Denver, Colorado.When his mother remarried during his youth, he took his stepfather's name to become Gene Fowler. Fowler's career had a false start in taxidermy, which he later claimed gave him a permanent distaste for red meat.

  5. The New Yorkers - Wikipedia

    en.wikipedia.org/wiki/The_New_Yorkers

    The New Yorkers is a musical written by Cole Porter (lyrics and music) and Herbert Fields (book). Star Jimmy Durante also wrote the words and music for the songs in which his character was featured.

  6. Ron Hamilton (musician) - Wikipedia

    en.wikipedia.org/wiki/Ron_Hamilton_(musician)

    Popular songs written by Ron Hamilton include Rejoice in the Lord, Bow the Knee, Wings as Eagles, It Is Finished, My Hope Is Jesus, David, Wiggle Worm, Beautiful Hands, Always the Same, "Here Am I, Lord", Born to Die, Little by Little, The Poochie Lip Disease, How Can I Fear, Lord, I Need You, Servant's Heart, Clean It Up, "I Am Weak, but You Are Strong", Christ Is Coming, Jonah, Call the ...

  7. Fibonacci word - Wikipedia

    en.wikipedia.org/wiki/Fibonacci_word

    The infinite Fibonacci word is a morphic word, generated in {0,1}* by the endomorphism 0 → 01, 1 → 0. [9] The nth element of a Fibonacci word, , is 1 if the Zeckendorf representation (the sum of a specific set of Fibonacci numbers) of n includes a 1, and 0 if it does not include a 1.