A polyomino is a plane geometric figure formed by joining one or more equal squares edge to edge. It is a polyform whose cells are squares. It may be regarded as a finite subset of the regular square tiling. Polyominoes have been used in popular puzzles since at least 1907, and the enumeration of pentominoes is dated to antiquity. [1]

폴리오미노(polyomino)는 하버드 대학교의 솔로몬 골롬(Solomon W. Golomb) 박사가 수학 강의 중에서 처음 사용한, (단, >)개의 정사각형들이 서로 최소한 1개의 변을 공유하여 만들어지는 다각형들을 총칭한다.

A polyomino is a finite, connected subgraph of the square-grid graph consisting of infinitely many unit cells matched edge-to-edge, with pairs of adjacent cells forming edges of the graph. Polyominoes have a long history, going back to the start of the 20th century, but they were popularized in the present era initially

폴리오미노(Polyomino [1])는 크기가 전부 동일한 정사각형을 여러 개 이어붙여서 만든 도형이다. 이어붙인 개수에 따라 이름이 결정된다.

A polyomino is a generalization of the domino to a collection of squares of equal size arranged with coincident sides. Polyominos were originally called "super-dominoes" by Gardner (1957). A polyomino with squares is known as an -polyomino or "-omino." Polyominoes may be conveniently represented and visualized in the Wolfram Language using ...

polyomino, equal-sized squares, joined to at least one other along an edge, employed for recreational purposes. The name for such multisquare tiles, or pieces, was introduced in 1953 in analogy to dominoes. Asymmetrical pieces, which have different shapes when they are flipped over, are counted as one.

2011年12月24日 · 폴리오미노(polyomino)는 정사각형 여러 개가 이어져서 만들어진 도형을 말합니다. 이 때 정사각형은 변에 변을 맞대고 붙여져 있어야 합니다. 또한 회전이나 대칭이동을 통해 같게 만들 수 있는 두 폴리오미노는 같은 것으로 취급합니다.

A polyomino (or simply omino) is a finite collection of orthogonally connected cells. The mathematical study of polyominoes was initiated by Solomon W. Golomb in 1953.

2019年12月6日 · 폴리오미노(polyomino)의 이름은 이어 붙인 정사각형의 개수에 따라 결정되는데, 그리스어를 접두사로 쓰고 뒤에 ‘오미노’를 붙인다. 왼쪽은 정사각형이 1개부터 6개까지 폴리오미노의 종류와 이름이다.

2022年9月26日 · Polyomino - plane geometric figure formed by joining one or more equal squares edge to edge. For example, figures on the left are polyominoes, but on the right - are not. Polyomino tiling - rectangle or other figure filled with translated, rotated and/or reflected copies of one of more different polyominoes without holes and overlapping pieces.