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£­£­Glide planes a, b and c, which after reflecting in the plane translate an object by 112 of the length of a, b and c basis vectors, respectively¡£
      Because of this, for example, glide plane, a, can be perpendicular toeither b or c, but it cannot be perpendicular to a. Similarly, glide plane, b, cannot be perpendicular to b, and glide plane, c, cannot be perpendicular to c. Since the translation is always by 112 of the corresponding basis vector, these planes produce two symmetrically equivalent objects within one full length of the corresponding basis vector (and within one unit
cell), i.e. their order is 2.

£­£­Glide plane n, which after reflecting in the plane translates an object by 112 of the length of the diagonal between the two basis vectors located in the plane parallel to n. For example, glide plane, n, perpendicular to c will translate an object by 1/2(a + b). Glide plane n, results in two symmetrically equivalent objects within the full length of the diagonal vector (and within one unit cell) and its order is 2.
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