In crystallography, the monoclinic crystal system is one of the 7 lattice point groups. A crystal system is described by three vectors. In the monoclinic system, the crystal is described by vectors of unequal length, as in the orthorhombic system. They form a rectangular prism with a parallelogram as its base. Hence two pairs of vectors are perpendicular, while the third pair makes an angle other than 90°.
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Two monoclinic Bravais lattices exist: the simple monoclinic and the centered monoclinic lattices, with layers with a rectangular and rhombic lattice, respectively.
The monoclinic crystal system class names, examples, Schönflies notation, Hermann-Mauguin notation, point groups, International Tables for Crystallography space group number[1], orbifold, type, and space groups are listed in the table below.
| Crystal Class | Example | Schönflies | Hermann-Mauguin notation | point groups | # | orbifold | Type | space groups | |||||||
| monoclinic [2] | halotrichite | C2 | ![]() |
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3-5 | 22 | enantiomorphic polar | ![]() |
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| Domatic [2] | hilgardite | C1h (=C1v = Cs) | m | ![]() |
6-9 | 1* | polar | ![]() |
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| Prismatic [2] | gypsum | C2h | ![]() |
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10-15 | 2* | centrosymmetric | ![]() |
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Sphenoidal is also monoclinic hemimorphic; Domatic is also monoclinic hemihedral; Prismatic is also monoclinic normal.
The three monoclinic hemimorphic space groups are as follows:
The four monoclinic hemihedral space groups include
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