Difference between revisions of "Merohedry"
From Online Dictionary of Crystallography
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| − | <font color="blue">Mériédrie </font>(''Fr''). < | + | <font color="blue">Mériédrie</font> (''Fr''). <font color="red">Meroedrie</font> (''Ge''). <font color="black">Meriedria</font> (''It''). <font color="purple">欠面像</font> (''Ja''). <font color="green">Meroedria</font> (''Sp''). |
== Definition == | == Definition == | ||
| − | The point group of a crystal is called merohedry if it is a subgroup of the point group of its lattice. | + | The [[point group]] of a crystal is called merohedry if it is a [[subgroup]] of the point group of its lattice. It is a hemihedry |
| + | (tetartohedry, ogdohedry) if it is a subgroup of index 2 (4, 8) of the point group of its lattice. | ||
== See also == | == See also == | ||
| − | + | *[[Hemihedry]] | |
| − | + | *[[Merohedral]] | |
| − | + | *[[Ogdohedry]] | |
| + | *[[Tetartohedry]] | ||
| + | *Chapter 3.2.1 of ''International Tables for Crystallography, Volume A'', 6th edition | ||
[[Category:Fundamental crystallography]] | [[Category:Fundamental crystallography]] | ||
| + | [[Category:Morphological crystallography]] | ||
Latest revision as of 09:16, 11 December 2017
Mériédrie (Fr). Meroedrie (Ge). Meriedria (It). 欠面像 (Ja). Meroedria (Sp).
Definition
The point group of a crystal is called merohedry if it is a subgroup of the point group of its lattice. It is a hemihedry (tetartohedry, ogdohedry) if it is a subgroup of index 2 (4, 8) of the point group of its lattice.
See also
- Hemihedry
- Merohedral
- Ogdohedry
- Tetartohedry
- Chapter 3.2.1 of International Tables for Crystallography, Volume A, 6th edition