# closed interval

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• noun

## Synonyms for closed interval

### an interval that includes its endpoints

#### Antonyms

References in periodicals archive ?
In this section based on the definition of bigeometric convex function and multiplicative continuity, we get an analogue of ordinary Lipschitz condition on any closed interval.
In fact, the set of circles that touch K in x and L in a fixed point y may even be homeomorphic to a closed interval.
Our "augmentation" terminology does not mean to suggest that the intervals themselves are larger, just that the top and bottom elements of the corresponding closed intervals are longer.
Taking their sum and the definite integral for any closed interval [a,b] yields
Because the stress S and strength R are functions of these interval variables respectively, they will vary within some closed intervals [S.
It is clear that finding the maximum slope difference described in (14) over a closed interval is equivalent to requiring the uniformity for the slope difference.
1) [mu](x) is a continuous mapping from R to the closed interval [0,1]
The Closed interval [0, 1] has the fixed point property.
Let f(x) be a convex function on the closed interval [a, b].
Clearly p can be contained in a closed interval of arbitrarily small length.
The set of galleries incident to x forms a closed interval of R(A, [r.
n]) is a closed interval, possibly degenerated, consisting of fixed points off only.
A set consisting of a closed interval of real numbers x such that a [less than or equal to] x [less than or equal to] b is called an interval number.
The said polynomial is selfintegrating in the closed interval [0,1].
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