Miller Indices

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The number of faces that belong to a FORM is determined

by the symmetry of the point group (Ex. Figs 5.36, 5.37 in

Klein)

Ex. Bar 1

Only have a center of symmetry, so form is just two

parallel faces (“PINACOID”)

Ex. 4/mbar32/m

One face (1 1 1) will get reflected and rotated to form

seven more faces (“OCTAHEDRON”)

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The number of faces that belong to a FORM is determined by the symmetry of the point group (Ex. Figs 5.36, 5.37 in Klein) Ex. Bar 1 Only have a center of symmetry, so form is just two parallel faces (“PINACOID”) Ex. 4/mbar32/m One face (1 1 1) will get reflected and rotated to form seven more faces (“OCTAHEDRON”)

Page 1 and 2: Lecture 4: Miller Indices, Zones, F
Page 3 and 4: Example: c 1. Axial Intercepts: 1 a
Page 5: Law of Rational Indices (“Hauy’
Page 10 and 11: More about forms… GENERAL FORMS:
Page 13: TWIN: a symmetrical intergrowth of

Miller Indices

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