Linked from

The 21 pages that link to Point group, each with the reason it gives.

• Dipole momentRelated: Molecular symmetry can require the net dipole to vanish or restrict its direction.

• ChiralityRelated: A structure is chiral when its symmetry group contains no improper rotation.

• SymmetryBroader topic: It captures rotations, reflections, and related symmetries without translations.

• Bravais latticeRelated: Lattice symmetries constrain which rotations and reflections can occur.

• Orthorhombic crystal systemRelated: Orthorhombic crystal classes are distinguished by their point-group symmetries.

• PiezoelectricityRelated: The 32 crystallographic point groups identify which crystal classes can be piezoelectric.

• SubgroupRelated: Crystallographic and molecular symmetries are modeled by finite subgroups.

• Molecular symmetryBroader topic: A molecule’s symmetry operations are organized into a point group.

• Ligand field theoryRelated: The complex’s point-group symmetry classifies orbital combinations and their allowed interactions.

• Space groupRelated: Removing translations from a space group leaves its point-group symmetries.

• Hexagonal crystal systemRelated: The system’s crystallographic point groups contain a sixfold axis or related symmetry.

• Jahn–Teller effectRelated: Point-group symmetry classifies states and distortions in molecular examples.

• Symmetry groupBroader topic: It captures the rotational and reflectional symmetries of finite geometric objects.

• Rotational symmetryRelated: The rotational symmetries of a three-dimensional object belong to its point group.

• Crystallographic point groupNarrower topic: The crystallographic version is the lattice-compatible subset of point groups.

• Rigid motionBroader topic: It classifies the rotational and reflectional rigid symmetries of objects and crystals.

• Trigonal crystal systemNarrower topic: The trigonal system is defined by the point groups it contains.

• Triclinic crystal systemRelated: The triclinic crystal class permits only the identity or inversion symmetry.

• Crystallographic restriction theoremRelated: Crystal point groups collect the rotations and other point-fixing symmetries subject to the restriction.

• Hexagonal crystal familyRelated: Point groups distinguish the symmetry classes found within its two crystal systems.

• MisorientationRelated: Crystal point-group symmetry reduces distinct misorientations to symmetry-inequivalent cases.