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the formula for the volume can be expressed as the third of the product of this proportionality, , and of the difference of the cubes of the heights h 1 and h 2 only: V = h 1 α h 1 2 − h 2 α h 2 2 3 = α h 1 3 − h 2 3 3 . {\displaystyle V={\frac {h_{1}\alpha h_{1}^{2}-h_{2}\alpha h_{2}^{2}}{3}}=\alpha {\frac {h_{1}^{3}-h_{2}^{3}}{3}}.}
hR. Hexagonal. unit cell. Rhombohedral. unit cell. In the hexagonal family, the crystal is conventionally described by a right rhombic prism unit cell with two equal axes ( a by a ), an included angle of 120° ( γ) and a height ( c, which can be different from a) perpendicular to the two base axes.