** – dot ( Indic anusvara )

** – a dot below is used in Rheinische Dokumenta

** tittle, the dot used by default in the modern lowercase form of the Latin letters " i " and " j "

** The shear rate of a fluid is represented by a lower case gamma with a dot above it:

** Office paper: dot matrix paper, inkjet paper, laser paper, Photocopy paper.

** Snare – Coated Controlled Sound ( black dot on reverse ) | Clear Hazy Ambassador

** Dimensions: ; diagonal, and a dot pitch of 0. 24 mm.

** dot operator, used as notation for multiplication ( )

** word separator middle dot, used in Avestan, Samaritan ( )

** Katakana middle dot ( )

** Inlays: 3 °, 5 °, 9 °, 15 °, 17 °, 21 ° ( one dot ), 7 ° and 19 ° ( two dots ), 12 ° and 24 ° ( three dots )

** X ( Horizontal ) Resolution: variable, maximum of 565 ( programmable to 282, 377 or 565 pixels, or as 5. 37mhz, 7. 159mhz, and 10. 76mhz pixel dot clock ) Taking into consideration overscan limitations of CRT televisions at the time, the horizontal resolutions were realistically limited to something a bit less than what the system was actually capable of.

** Red dot sight

** The Cartesian product of any family of nonempty sets is nonempty.

** König's theorem: Colloquially, the sum of a sequence of cardinals is strictly less than the product of a sequence of larger cardinals.

** Tychonoff's theorem stating that every product of compact topological spaces is compact.

** In the product topology, the closure of a product of subsets is equal to the product of the closures.

** Khoa, dairy product used in Indian cuisine

** Specification – specifying requirements of a design solution for a product ( product design specification ) or service.

** cross product,

** Hadamard product,

** Kronecker product.

** Wedge product or exterior product

** Interior product

** Outer product

** Tensor product

** the Cartesian product of sets,

** the product of groups, and also the semidirect product, knit product and wreath product,

** the free product of groups

** the product of rings,

In the Euclidean plane, the angle θ between two vectors u and v is related to their dot product and their lengths by the formula

To define angles in an abstract real inner product space, we replace the Euclidean dot product ( · ) by the inner product, i. e.

It is so called because the inner product ( or dot product ) of two states is denoted by a bra | c | ket ;

The coordinates of the vector are equal to the projections of the vector ( yellow ) onto the x-component basis vector ( green )-using the dot product ( a special case of an inner product, see below ).

An inner product is a generalization of the dot product.

The great utility in creating CPUs that deal with vectors of data lies in optimizing tasks that tend to require the same operation ( for example, a sum or a dot product ) to be performed on a large set of data.

The dot product of the two vector quantities ( A and J ) is a scalar that represents the electric current.

Vectors can be multiplied by taking their dot product, by summing the products of their respective components ( for example, if u

( c, d ), then their dot product u · v = ac + bd ).

If the dot product is zero, the two vectors are said to be orthogonal to each other.

Some properties of the dot product aid understanding of how W-CDMA works.

Orthogonality can be verified by showing that the vector dot product is zero.

as can be verified by taking the dot product with the unit vectors u < sub > t </ sub >( s ) and u < sub > n </ sub >( s ).

The common notation for the divergence ∇· F is a convenient mnemonic, where the dot denotes an operation reminiscent of the dot product: take the components of ∇ ( see del ), apply them to the components of F, and sum the results.

If we view the DFT as just a coordinate transformation which simply specifies the components of a vector in a new coordinate system, then the above is just the statement that the dot product of two vectors is preserved under a unitary DFT transformation.

Some generalized products, such as a dot product, are never injective.

The natural way to obtain these quantities is by introducing and using the standard inner product ( also known as the dot product ) on R < sup > n </ sup >.

is the kinetic energy operator, where m is the mass of the particle, the dot denotes the dot product of vectors, and ;