Crystallography form

  • What is a form defined as in crystallography?

    A crystal form is a set of crystal faces that are related to each other by symmetry.
    To designate a crystal form (which could imply many faces) we use the Miller Index, or Miller-Bravais Index notation enclosing the indices in curly braces, i.e. {101} or {11 1} Such notation is called a form symbol.Jan 10, 2011.

  • What is a form in crystallography?

    form, in crystallography, all crystal faces having similar symmetry.
    Those forms that enclose space are called closed forms; those that do not, open forms..

  • What is form in crystallography?

    form, in crystallography, all crystal faces having similar symmetry.
    Those forms that enclose space are called closed forms; those that do not, open forms..

  • The basis is the arrangement of atoms associated with each lattice point.
    Sometimes there is only one atom per lattice point – a monatomic lattice – but often there are more.
    Mathematically, this association of one copy of something with every point is a convolution.
A crystal form is a set of crystal faces that are related to each other by symmetry. To designate a crystal form (which could imply many faces) we use the Miller Index, or Miller-Bravais Index notation enclosing the indices in curly braces, i.e. Such notation is called a form symbol.
Form, in crystallography, all crystal faces having similar symmetry. Those forms that enclose space are called closed forms; those that do not, open forms.

What is form in crystallography?

Form, in crystallography, all crystal faces having similar symmetry

Those forms that enclose space are called closed forms; those that do not, open forms

The faces that comprise a form will be similar in appearance, even though of different shapes and sizes; this similarity may be evident from

Form, in crystallography, all crystal faces having similar symmetry. Those forms that enclose space are called closed forms; those that do not, open forms. The faces that comprise a form will be similar in appearance, even though of different shapes and sizes; this similarity may be evident from
In mathematics, a space form is a complete Riemannian manifold M of constant sectional curvature K.
The three most fundamental examples are Euclidean n-space, the n-dimensional sphere, and hyperbolic space, although a space form need not be simply connected.

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