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2. Check (pattern) - Wikipedia

   en.wikipedia.org/wiki/Check_(pattern)

   Check (also checker, Brit: chequer, or dicing) is a pattern of modified stripes consisting of crossed horizontal and vertical lines which form squares.The pattern typically contains two colours where a single checker (that is a single square within the check pattern) is surrounded on all four sides by a checker of a different colour.

3. File:Checkerboard tile.svg - Wikipedia

   en.wikipedia.org/wiki/File:Checkerboard_tile.svg

   Main page; Contents; Current events; Random article; About Wikipedia; Contact us; Pages for logged out editors learn more

4. Checkerboard - Wikipedia

   en.wikipedia.org/wiki/Checkerboard

   Most commonly, it consists of 64 squares (8×8) of alternating dark and light color, typically green and buff (official tournaments), black and red (consumer commercial), or black and white (printed diagrams). An 8×8 checkerboard is used to play many other games, including chess, whereby it is known as a chessboard. Other rectangular square ...

5. Tabriz rug - Wikipedia

   en.wikipedia.org/wiki/Tabriz_rug

   It shows the rigidity of the rug which based on the number of strings used for the foundation of the rug. Strings materials are usually made of cotton or silk which is used for very fine rugs. Tabriz has one of the most diverse displays of designs from medallion, Herati/Mahi, to figural, pictorial, and even 3-d shaped rugs.

6. Textile - Wikipedia

   en.wikipedia.org/wiki/Textile

   Fibers from pulpwood trees, cotton, rice, hemp, and nettle are used in making paper. Cotton, flax, jute, hemp, modal, banana, bamboo, lotus, eucalyptus, mulberry, and sugarcane are all used in clothing. [94] [95] [96] Piña (pineapple fiber) and ramie are also fibers used in clothing, generally with a blend of other fibers such as cotton ...

7. Mutilated chessboard problem - Wikipedia

   en.wikipedia.org/wiki/Mutilated_chessboard_problem

   The puzzle is impossible to complete. A domino placed on the chessboard will always cover one white square and one black square. Therefore, any collection of dominoes placed on the board will cover equal numbers of squares of each color. But any two opposite squares have the same color: both black or both white.