Examples of 'unit interval' in a sentence

Meaning of "unit interval"

Unit interval - In mathematics, a unit interval is a closed interval of length one. It is commonly denoted by [0, 1] and is used to represent a segment on the real number line
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  • the interval [0,1], that is the set of all real numbers x such that zero is less than or equal to x and x is less than or equal to one
  • symbol duration time.

How to use "unit interval" in a sentence

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unit interval
The ring of continuous functions on the unit interval.
Closed unit interval.
Every member of a dimension is represented by a unit interval on the line.
A unit interval is a period of time over which a particular symbol is transmitted.
Any continuous function on the unit interval is a limit of polynomial functions.
The degrees are assumed to be real numbers from the unit interval.
On the unit interval line there are three points that can be moved by a mouse.
Where the ξn are independent uniformly distributed random variables on the unit interval.
Another simple example is provided by the unit interval together with its usual multiplication.
Expressions are provided for normalizing the coefficients and extending the eigenfunctions beyond the unit interval.
The unit interval is a subset of the real numbers formula 1.
His purpose was to construct a continuous mapping from the unit interval onto the unit square.
Finally, we prove that unit interval graphs are of bounded local cliquewidth.
Let U be a random variable that is uniformly distributed on the unit interval.
However, the clique-width of unit interval graphs is unbounded based on their grid structure.

See also

A probability measure mapping the probability space for 3 events to the unit interval.
The unit interval is a complete metric space, homeomorphic to the extended real number line.
Specifying that the measure of the unit interval should be 1 then determines the solution uniquely.
The derivative of the Cantor function is 0 for almost all numbers in the unit interval.
The unit interval is a subset of the real numbers R { \ displaystyle \ mathbb { R.
A=1 corresponds to the index function of the unit interval.
The real numbers any ( nondegenerate ) closed or open interval in ( such as the unit interval ).
That is, the unit square is the Cartesian product ×, where denotes the closed unit interval.
Let n be a positive integer, and let γ be a real number in the unit interval 0 ≤ γ ≤ 1.
Finally, we give a \ textsf { PTAS } algorithm for unit interval graphs.
As an example, suppose X { \ displaystyle X } is uniformly distributed on the unit interval { \ displaystyle.
Suppose U1 and U2 are independent samples chosen from the uniform distribution on the unit interval 0, 1.

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