Point symmetry - Revision history

BrianMcMahon: Tidied translations and corrected Spanish (U. Mueller)

2017-11-17T09:59:18Z

Tidied translations and corrected Spanish (U. Mueller)

BrianMcMahon: Style edits to align with printed edition

2017-05-16T13:11:39Z

Style edits to align with printed edition

MassimoNespolo: /* See also */ 6th edition of ITA

2017-04-10T16:26:25Z

‎See also: 6th edition of ITA

BrianMcMahon at 17:16, 7 February 2012

2012-02-07T17:16:05Z

AndreAuthier at 07:02, 9 May 2006

2006-05-09T07:02:50Z

AndreAuthier at 07:02, 9 May 2006

2006-05-09T07:02:05Z

AndreAuthier at 07:00, 9 May 2006

2006-05-09T07:00:55Z

AndreAuthier at 07:00, 9 May 2006

2006-05-09T07:00:12Z

New page

Symétrie ponctuelle (''Fr''). Punktsymmetrie (''Ge''). Simetria punctual (''Sp''). Simmetria del sito, simmetria puntuale (''It'').

== Definition ==

The point symmetry of a position is its [[site symmetry]]. The point symmetry, or point group of a lattice is the group of linear mappings (symmetry operations, isometries) that map the vector lattice '''L''' onto itself. Those geometric crystal classes to which point symmetries of lattices belong are called holohedries.

← Older revision		Revision as of 09:59, 17 November 2017
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−	<~~Font~~ color="blue"> Symétrie ponctuelle </~~Font~~> (''Fr''). <~~Font~~ color="red"> Punktsymmetrie </~~Font~~> (''Ge''). <~~Font~~ color="~~green~~"> ~~Simetria punctual~~ </~~Font~~> (''Sp''). <~~Font~~ color="~~black~~"> ~~Simmetria del sito, simmetria puntuale~~ </~~Font~~> (''It'').	+	<font color="blue">Symétrie ponctuelle</font> (''Fr''). <font color="red">Punktsymmetrie</font> (''Ge''). <font color="black">Simmetria del sito, simmetria puntuale</font> (''It''). <font color="green">Simetría puntual</font> (''Sp'').

	== Definition ==		== Definition ==

@@ Line 3: / Line 3: @@
 == Definition ==
-The point symmetry of a position is its [[site symmetry]]. The point symmetry, or point group of a lattice is the group of linear mappings (symmetry operations, isometries) that map the vector lattice '''L''' onto itself. Those [[geometric crystal class|geometric crystal classes]] to which point symmetries of lattices belong are called [[holohedry|holohedries]].
+The point symmetry of a position is its [[site symmetry]]. The point symmetry, or point group, of a lattice is the group of linear mappings (symmetry operations, isometries) that map the vector lattice '''L''' onto itself. Those [[geometric crystal class|geometric crystal classes]] to which point symmetries of lattices belong are called [[holohedry|holohedries]].
 == See also ==
-*Chapter 3.2 of ''International Tables of Crystallography, Volume A'', 6<sup>th</sup> edition
+*Chapter 3.2 of ''International Tables for Crystallography, Volume A'', 6th edition
 [[Category:Fundamental crystallography]]

@@ Line 6: / Line 6: @@
 == See also ==
+*Chapter 3.2 of ''International Tables of Crystallography, Volume A'', 6<sup>th</sup> edition
 [[Category:Fundamental crystallography]]

@@ Line 3: / Line 3: @@
 == Definition ==
-The point symmetry of a position is its [[site symmetry]]. The point symmetry, or point group of a lattice is the group of linear mappings (symmetry operations, isometries) that map the vector lattice '''L''' onto itself. Those [[geometric crystal classes]] to which point symmetries of lattices belong are called [[holohedry|holohedries]].
+The point symmetry of a position is its [[site symmetry]]. The point symmetry, or point group of a lattice is the group of linear mappings (symmetry operations, isometries) that map the vector lattice '''L''' onto itself. Those [[geometric crystal class|geometric crystal classes]] to which point symmetries of lattices belong are called [[holohedry|holohedries]].
 == See also ==

@@ Line 3: / Line 3: @@
 == Definition ==
-The point symmetry of a position is its [[site symmetry]]. The point symmetry, or point group of a lattice is the group of linear mappings (symmetry operations, isometries) that map the vector lattice '''L''' onto itself. Those [[geometric crystal classes]] to which point symmetries of lattices belong are called holohedries.
+The point symmetry of a position is its [[site symmetry]]. The point symmetry, or point group of a lattice is the group of linear mappings (symmetry operations, isometries) that map the vector lattice '''L''' onto itself. Those [[geometric crystal classes]] to which point symmetries of lattices belong are called [[holohedry|holohedries]].
 == See also ==

← Older revision		Revision as of 07:02, 9 May 2006
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	The point symmetry of a position is its [[site symmetry]]. The point symmetry, or point group of a lattice is the group of linear mappings (symmetry operations, isometries) that map the vector lattice '''L''' onto itself. Those [[geometric crystal classes]] to which point symmetries of lattices belong are called holohedries.		The point symmetry of a position is its [[site symmetry]]. The point symmetry, or point group of a lattice is the group of linear mappings (symmetry operations, isometries) that map the vector lattice '''L''' onto itself. Those [[geometric crystal classes]] to which point symmetries of lattices belong are called holohedries.
		+
		+	== See also ==
		+
		+	Chapter 8.2 of ''International Tables of Crystallography, Volume A''<br>
		+
		+	[[Category:Fundamental crystallography]]

← Older revision		Revision as of 07:00, 9 May 2006
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	== Definition ==		== Definition ==

−	The point symmetry of a position is its [[site symmetry]]. The point symmetry, or point group of a lattice is the group of linear mappings (symmetry operations, isometries) that map the vector lattice '''L''' onto itself. Those geometric crystal classes to which point symmetries of lattices belong are called holohedries.	+	The point symmetry of a position is its [[site symmetry]]. The point symmetry, or point group of a lattice is the group of linear mappings (symmetry operations, isometries) that map the vector lattice '''L''' onto itself. Those [[geometric crystal classes]] to which point symmetries of lattices belong are called holohedries.