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  2. Shaker furniture - Wikipedia

    en.wikipedia.org/wiki/Shaker_furniture

    v. t. e. Shaker furniture is a distinctive style of furniture developed by the United Society of Believers in Christ's Second Appearing, commonly known as Shakers, a religious sect that had guiding principles of simplicity, utility and honesty. Their beliefs were reflected in the well-made furniture of minimalist designs.

  3. Cabinetry - Wikipedia

    en.wikipedia.org/wiki/Cabinetry

    A cabinet with a face frame. The fundamental focus of the cabinet maker is the production of cabinetry. Although the cabinet maker may also be required to produce items that would not be recognized as cabinets, the same skills and techniques apply. A cabinet may be built-in or free-standing.

  4. The New Yankee Workshop - Wikipedia

    en.wikipedia.org/wiki/The_New_Yankee_Workshop

    PBS. Release. January 7, 1989. (1989-01-07) –. October 16, 2009. (2009-10-16) The New Yankee Workshop is an American half-hour woodworking television series produced by WGBH Boston, which aired on PBS. Created in 1989 by Russell Morash, the program was hosted by Norm Abram, a regular fixture on Morash's television series This Old House.

  5. Shakers - Wikipedia

    en.wikipedia.org/wiki/Shakers

    The Shakers Harvesting Their Famous Herbs. The United Society of Believers in Christ's Second Appearing, more commonly known as the Shakers, are a millenarian restorationist Christian sect founded c. 1747 in England and then organized in the United States in the 1780s. They were initially known as "Shaking Quakers " because of their ecstatic ...

  6. Charles Allan Gilbert - Wikipedia

    en.wikipedia.org/wiki/Charles_Allan_Gilbert

    Charles Allan Gilbert. Charles Allan Gilbert (September 3, 1873 – April 20, 1929), better known as C. Allan Gilbert, was an American illustrator. He is especially remembered for a widely published drawing (a memento mori or vanitas) titled All Is Vanity. The drawing employs a double image (or visual pun) in which the scene of a woman admiring ...

  7. 36 (number) - Wikipedia

    en.wikipedia.org/wiki/36_(number)

    36 as the sum of the first positive cubes. 36 is both the square of six, and the eighth triangular number [1] or the sum of the first eight non-zero positive integers, which makes 36 the first non-trivial square triangular number. [2] Aside from being the smallest square triangular number other than 1, it is also the only triangular number ...

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