The crystalline classes are categories which allow to classify the groups of space; groups which describe the Symétrie atomic structure of a Cristal.
A geometrical crystalline class (often shortened in crystalline class ) contains all the groups of space having same a specific group.
The geometrical crystalline class is indicated by the symbol of Hermann - Mauguin of the specific group.
There exists:
Example
The groups of space of the type P 2 m , P 21/ m , C 2 m , P 2 C , P 21/ C and C 2 C belong to the geometrical crystalline class 2 m .
A arithmetic crystalline class contains all the groups of space having same a specific group and same the mode of network.
The arithmetic crystalline class is indicated by the symbol of Hermann - Mauguin of the specific group followed by the symbol of the network.
There exists:
Example
The groups of space of the type P 2 m , P 21/ m , P 2 C and P 21/ C belong to the arithmetic crystalline class 2 mP , while the groups of space of the type C 2 m and C 2 C belong to the arithmetic crystalline class 2 mC .
the nomenclature of Friedel is based on the relation groupe - sous-groupe which depends on the symmetry of the network. The crystals of the crystalline Système trigonal can have either a hexagonal network ( HP ), or a network rhomboedric ( hR ). For this reason, the trigonal crystalline classes take two names different in the nomenclature from Friedel.
The nomenclature of Groth is used than that of Friedel.
The works of Minéralogie frequently use the " term; classify cristalline" like synonym of specific group. This practice is criticizable insofar as that encourages to confuse a category (the class), i.e. a particular species of objects, with what characterizes these objects with knowing the specific group.
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