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  2. 30 Walk-In Shower Ideas That Elevate Your Bathroom - AOL

    www.aol.com/lifestyle/heres-proof-why-walk...

    Here are 30 walk-in showers to inspire your next bathroom renovation. Discover designer walk-in shower ideas for wet rooms, glass enclosures, tile, and more.

  3. Spacer patterning - Wikipedia

    en.wikipedia.org/wiki/Spacer_patterning

    Left: Spacer (blue) is deposited on mandrel (gray) and etched, leaving only the portion covering the sidewall. Center: Mandrel is removed. Right: Spacer is trimmed by etching to smaller width. Spacer patterning is a technique employed for patterning features with linewidths smaller than can be achieved by conventional lithography.

  4. Shim (spacer) - Wikipedia

    en.wikipedia.org/wiki/Shim_(spacer)

    Pre-cut metal shims, all with a thickness of 1.00 millimeter. Many materials make suitable shim stock (also often styled shimstock), or base material, depending on the context: wood, stone, plastic, metal, or even paper (e.g., when used under a table leg to level the table surface).

  5. Squaring the square - Wikipedia

    en.wikipedia.org/wiki/Squaring_the_square

    Smith diagram of a rectangle. A "perfect" squared square is a square such that each of the smaller squares has a different size. Perfect squared squares were studied by R. L. Brooks, C. A. B. Smith, A. H. Stone and W. T. Tutte (writing under the collective pseudonym "Blanche Descartes") at Cambridge University between 1936 and 1938.

  6. Spacers and standoffs - Wikipedia

    en.wikipedia.org/wiki/Spacers_and_standoffs

    In general, a spacer is a solid material used to separate two parts in an assembly. Spacers can vary in size from microns to centimeters. They can be made of metal, plastic, glass, and other materials. Shapes include flat sheet, cylindrical and spherical. Two sizes of metal standoffs and one plastic standoff.

  7. Smallest-circle problem - Wikipedia

    en.wikipedia.org/wiki/Smallest-circle_problem

    The smallest-circle problem (also known as minimum covering circle problem, bounding circle problem, least bounding circle problem, smallest enclosing circle problem) is a computational geometry problem of computing the smallest circle that contains all of a given set of points in the Euclidean plane.