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Tumbling Blocks pattern, assembled in the 1870s (Cooper Hewitt, Smithsonian Design Museum) Patchwork quilts are made with patterns, many of which are common designs in North America. Anvil [1] Basket [1] Bear Paw [1] Brick Work [2] Churn Dash [1] Corn and Beans [1] Dogwood and Sunflower [1] Double Wedding Ring [1] Dove in the Window [1] Dresden ...
The quilt blocks are repeated, or sometimes alternated with plain blocks, to form the overall design of a quilt. Barbara Brackman has documented over 4000 different quilt block patterns from the early 1830s to the 1970s in the Encyclopedia Of Pieced Quilt Patterns . [ 33 ]
Echo quilting, where a quilted outline of the appliqué pattern is repeated like ripples out to the edge of the quilt, is the most common quilting pattern employed on Hawaiian-style quilts. Beautiful examples are held in the collection of the Bernice Pauahi Bishop Museum , Honolulu, Hawaii.
The Koch snowflake (also known as the Koch curve, Koch star, or Koch island [1] [2]) is a fractal curve and one of the earliest fractals to have been described. It is based on the Koch curve, which appeared in a 1904 paper titled "On a Continuous Curve Without Tangents, Constructible from Elementary Geometry" [3] by the Swedish mathematician Helge von Koch.
An album quilt (c. 1850), part of the collection at the Baltimore Museum of Art. Baltimore album quilts originated in Baltimore, Maryland, in the 1840s. They have become one of the most popular styles of quilts and are still made today. These quilts are made up of a number of squares called blocks. Each block has been appliquéd with a ...
Kitchen kaleidoscope quilt block. As quilts are made from square blocks (usually 9, 16, or 25 pieces to a block) with each smaller piece usually consisting of fabric triangles, the craft lends itself readily to the application of symmetry. [45]
A Mosely snowflake is a cube-based fractal with corners recursively removed. [18] A tetrix is a tetrahedron-based fractal made from four smaller copies, arranged in a tetrahedron. [19] A Sierpinski–Menger snowflake is a cube-based fractal in which eight corner cubes and one central cube are kept each time at the lower and lower recursion steps.
The four most common special cases are formed with triangles, squares, pentagons, and hexagons, but it can be extended to any polygon. [1]: 2 Its boundary is the von Koch curve of varying types – depending on the n-gon – and infinitely many Koch curves are contained within. The fractals occupy zero area yet have an infinite perimeter.
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