A hexomino (or 6-omino) is a polyomino of order 6; that is, a polygon in the plane made of 6 equal-sized squares connected edge to edge. [1] The name of this type of figure is formed with the prefix hex(a)- .

5 天之前 · A hexomino is a 6-polyomino. There are 35 free hexominoes (illustrated above), 60 one-sided hexominoes, and 216 fixed hexominoes.

六格骨牌（Hexomino），又稱六連塊，是一種多格骨牌，每塊以六個全等的正方形連成，反射或旋轉視作同一種共有三十五種。 所有的六格骨牌 六格骨牌列表

2024年1月7日 · The hexominoes (order-6 polyominoes) are a set of geometric shapes made up of six squares joined edge-to-edge in every possible shape. Discounting rotations and reflections, there are 35 shapes as shown above.

六格骨牌（Hexomino），又称六连块，是一种多格骨牌，每块以六个全等的正方形连成，反射或旋转视作同一种共有三十五种。 所有的六格骨牌 六格骨牌列表

2024年3月6日 · Sadly, no more hexominoes have a unique requirement. Let's label them with all the pentominoes they can be made from: We can note that we need P or Y, P or U, F or Y and F or U, and that these four requirements can be simplified to (P and F) or (U and Y).

2015年2月24日 · The Polyform Puzzler hexomino names of the pieces are listed under the first puzzle below. 17x6 rectangle (suggested by Dan Klarskov): 162,086 solutions. The hexomino piece names of the Cornucopia puzzle are (in roughly equivalent relative positions to the pieces in the puzzle image above):

2025年3月29日 · Polyominoes of with n cells for n = 1, 2, 3, 4, ... are called haplominoes, dominoes, triominoes, tetrominoes, pentominoes, hexominoes, heptominoes, octominoes, and n-ominoes in general. The number of distinct polyominoes with n cells for n = 1, 2, 3, ... is given by the sequence 1, 1, 2, 5, 12, 35, 108, 369, 1285, ... (A000105 on the OEIS).

The hexominoes are, of course, polyominoes made from six squares. There are exactly 35 of them, and here they are (picture from Wikipedia):

2023年2月25日 · A hexomino is a polygon formed by connecting six squares edge-to-edge. There are 35 free hexominoes, 60 one-sided hexominoes, and 216 fixed hexominoes when considering rotations and reflections. Each of the 35 hexominoes is capable of tiling the plane, but they cannot be packed into a rectangle due to parity.