The unit interval is a complete metric space, homeomorphism to the extended real number line.
Note 3: The interruption is always for an integral number of unit intervals.
An interval order defined by unit intervals is a semiorder.
Another simple example is provided by the unit interval together with its usual multiplication.
The product of X with the unit interval is not normal.
Every member of a dimension is represented by a unit interval on the line.
As a result, objects can only be placed at 64 unit intervals, for example, 0,64,128 or 128,64,32.
Example for a probability space: Let denote the unit interval.
Here is the construction: take the Cartesian product of a surface with the unit interval.
The unit interval is a subset of the real numbers .
Słownik matematyczny