Polyomino
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Beschrijving
Bol
Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. In recreational mathematics, a polyomino is a polyform with the square as its base form. It is a connected shape formed as the union of one or more identical squares in distinct locations on the plane, taken from the regular square tiling, such that every square can be connected to every other square through a sequence of shared edges. Polyominoes with from 1 to 6 squares are called respectively monominoes, dominoes, trominoes, tetrominoes, pentominoes and hexominoes. Polyominoes have been used in popular puzzles since at least 1907, and the enumeration of pentominoes is dated to antiquity. Many results with the pieces of 1 to 6 squares were first published in Fairy Chess Review between the years 1937 to 1957, under the name of "dissection problems". The name polyomino was invented by Solomon W. Golomb in 1953 and they were popularized by Martin Gardner.
Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. In recreational mathematics, a polyomino is a polyform with the square as its base form. It is a connected shape formed as the union of one or more identical squares in distinct locations on the plane, taken from the regular square tiling, such that every square can be connected to every other square through a sequence of shared edges. Polyominoes with from 1 to 6 squares are called respectively monominoes, dominoes, trominoes, tetrominoes, pentominoes and hexominoes. Polyominoes have been used in popular puzzles since at least 1907, and the enumeration of pentominoes is dated to antiquity. Many results with the pieces of 1 to 6 squares were first published in Fairy Chess Review between the years 1937 to 1957, under the name of "dissection problems". The name polyomino was invented by Solomon W. Golomb in 1953 and they were popularized by Martin Gardner.
AmazonPagina's: 68, Paperback, Betascript Publishers
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