Lattice (group): Difference between revisions

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The word "typical" is unnecessary here because the introductory section already explains that every lattice has the given form.
→‎Lattices in three dimensions: Minor punctuation correction (added missing closing comma)
 
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==Lattices in three dimensions==
{{main|Bravais lattice}}
The 14 lattice types in 3D are called '''Bravais lattices'''. They are characterized by their [[space group]]. 3D patterns with translational symmetry of a particular type cannot have more, but may have less, symmetry than the lattice itself.
 
==Lattices in complex space==