Generalization of a rectangle for higher dimensions
Also known as box · n-orthotope
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In geometry, a hyperrectangle, is the generalization of a rectangle and the rectangular cuboid to higher dimensions. A necessary and sufficient condition is that it is congruent to the Cartesian product of finite intervals. This means that a -dimensional rectangular solid has each of its edges equal to one of the closed intervals used in the definition. Every -cell is compact.