symmetry group

Various other 4-dimensional symmetry groups can be constructed from 2I.

They appear on the right, again coloured according to their symmetry groups.

The symmetry group isn't clear, let alone the detailed dynamics.

However, the symmetry group of constant functions is G itself.

Their symmetry group has two elements, the identity and the 180 rotation.

It is, loosely speaking, the symmetry group of the object.

However, a uniform 1D vector field has this symmetry group.

For chiral objects it is the same as the full symmetry group.

If a symmetry group applies for a pattern, then within each orbit the color is the same.

Since the projective plane has a large enough symmetry group, they are in no way special, though.

A similar fact holds true for the symmetry group of an icosahedron.

Experiments with concrete symmetry groups make way for abstract group theory.

However, there is no pattern with this group as symmetry group.

They lie in just three symmetry groups, which are named after them:

Textures form when larger, more complicated symmetry groups are completely broken.

They lie in the singlet representation 1 of all these symmetry groups.

At this limit, there appears a local symmetry group.

Together, they form what we call the symmetry group of the Rubik's cube.

They discarded certain symmetry groups and thrust others forward.

Starting in 1937, he created woodcuts using the concept of the 17 plane symmetry groups.

This is the symmetry group for a regular n-sided pyramid.

The continuous symmetry groups with a fixed point include those of:

M5 branes can be introduced by using an infinite symmetry group.

The answer is the just the dihedral symmetry group Dih'n'.

But the symmetry group of special relativity is not entirely simple because there are still translations.