Category:Face-Centered Cubic Lattices
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This category contains results about Face-Centered Cubic Lattices.
Definitions specific to this category can be found in Definitions/Face-Centered Cubic Lattices.
A face-centered cubic lattice is a set of points in Cartesian $3$-space whose coordinates are of the form:
- $\tuple {\dfrac 1 2 a x, \dfrac 1 2 a y, \dfrac 1 2 a z}$
such that:
- $a$ is a positive real constant
- $x$, $y$ and $z$ are all integers
- $x + y + z$ is an even integer.
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