Yet another example would be a puzzle with one or more dicubes or tricubes, one or more tetracubes and one or more hexacubes. Another example would be to have some tricubes, some tetracubes and some pentacubes. An example of a sufficient range of complexity would be to have some tricubes and some pentacubes. For example, a tricube is less complex than a pentacube, and as a result, a tricube is generally easier to place than a pentacube. Loosely defined, the complexity of a polycube is approximately in line with the number of unit cubes within the polycube. In order to create a cube puzzle that is solvable by more people but that still remains challenging, a sufficient range of polycubes of a different complexity are included.
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