It's not precisely clear what you mean. If you mean "what are the 14 3-dimensional Bravais lattices", then you'd be better served by looking in a crystallography book with diagrams. The Wikipedia page about Bravais lattices also shows them.
14 Bravais lattices are known and 230 space groups.
there are various ways of placing point in space such that all the points have identical suroundings. these are called Bravais lattices after the scientis Bravais(1848). There are 5 Bravais lattices in 2-D and 14 lattices in 3-D. the five 2-D Bravais lattices are as follows:- 1.oblique 2. square 3. Hexagonal 4. Primitive rectangular 5. Lentred rectangular
When the crystal systems are combined with the various possible lattice centerings, we arrive at the Bravais lattices. They describe the geometric arrangement of the lattice points, and thereby the translational symmetry of the crystal. In three dimensions, there are 14 unique Bravais lattices which are distinct from one another in the translational symmetry they contain. All crystalline materials recognized until now (not including quasicrystals) fit in one of these arrangements. The fourteen three-dimensional lattices, classified by crystal system, are shown to the right. The Bravais lattices are sometimes referred to as space lattices.=The crystal structure consists of the same group of atoms, the basis, positioned around each and every lattice point. This group of atoms therefore repeats indefinitely in three dimensions according to the arrangement of one of the 14 Bravais lattices. The characteristic rotation and mirror symmetries of the group of atoms, or unit cell, is described by its crystallographic point group.=
Cells are the fundamental unit of life.
Terminal duct lobular unit(polarized luminal epithelial cells and myoepithelial cells)
14 Bravais lattices are known and 230 space groups.
there are various ways of placing point in space such that all the points have identical suroundings. these are called Bravais lattices after the scientis Bravais(1848). There are 5 Bravais lattices in 2-D and 14 lattices in 3-D. the five 2-D Bravais lattices are as follows:- 1.oblique 2. square 3. Hexagonal 4. Primitive rectangular 5. Lentred rectangular
There are 14 ways of arranging points in space such that the environment look same from each point
Auguste Bravais died on 1863-03-30.
Auguste Bravais was born on 1811-08-23.
When the crystal systems are combined with the various possible lattice centerings, we arrive at the Bravais lattices. They describe the geometric arrangement of the lattice points, and thereby the translational symmetry of the crystal. In three dimensions, there are 14 unique Bravais lattices which are distinct from one another in the translational symmetry they contain. All crystalline materials recognized until now (not including quasicrystals) fit in one of these arrangements. The fourteen three-dimensional lattices, classified by crystal system, are shown to the right. The Bravais lattices are sometimes referred to as space lattices.=The crystal structure consists of the same group of atoms, the basis, positioned around each and every lattice point. This group of atoms therefore repeats indefinitely in three dimensions according to the arrangement of one of the 14 Bravais lattices. The characteristic rotation and mirror symmetries of the group of atoms, or unit cell, is described by its crystallographic point group.=
If crystal planes and directions in hexagonal system are indexed using Miller Index, then the crystallography equivalent planes have indices which appear dissimilar. To overcome this, Miller-Bravais Index is used. In short meaning: Miller-Bravais index, used to identify a plane in a hexagonal or rhombohedral structure. The four digit of Miller-Bravais indices: (hkil). The i is always the negative of the sum of h and k. The h k l is determined similar like the Miller Index system.
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Cells are the basic unit of living things.
A cell is the smallest unit of life
Cells are the fundamental unit of life.
Cells are the fundamental unit of life.