As per the French mathematician Bravais what is the maximum possible three dimensional lattices?

The correct answer is 14.

Key Points

• There are 14 distinct Bravais lattices in three-dimensional space.
• These lattices are classified based on their unit cell geometry and symmetry.
• The 14 Bravais lattices are grouped into 7 crystal systems: cubic, tetragonal, orthorhombic, hexagonal, trigonal, monoclinic, and triclinic.
• Each crystal system can have different types of lattices such as primitive, body-centered, face-centered, and base-centered.

Important Points

• The Bravais lattices are named after Auguste Bravais, a French physicist who first listed these 14 lattice types in 1848.
• Each Bravais lattice represents a unique spatial arrangement of points with translational symmetry.
• The concept of Bravais lattices is fundamental in the study of crystallography and material science.