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 | | Thus, we have identified 5 types of 2-D lattices: the general oblique lattice that does NOT have reflection or anything beyond 360o and 180o rotational symmetries; the square lattice, the hexagonal lattice, the rectangular lattice, and the centered rectangular lattice. |
 | | For a hexagonal lattice, (a1(= (a2(, and that the angle, (, between a1 and a2, is 120o (or we could choose 60o) For a rectangular lattice, (a1(((a2(, and that the angle, (, between a1 and a2, is 90o. |
 | | In this lattice, in addition to having lattice points at all the corners of a cube, there is a lattice point right in the middle of the volume of the cube. |
| www.cbu.edu /~jholmes/P353/N100CrysStr.doc (2065 words) |
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