Noun:

বেষ্টিত ব্যবধান,

bounded interval's Usage Examples:

The centre (midpoint) of bounded interval with endpoints a and b is (a + b)/2, and its radius is the half-length.

bounded variation in any given bounded interval.

f must have a finite number of discontinuities in any given bounded interval, and the discontinuities cannot.

lambda distribution is either supported on the whole real line, or on a bounded interval, depending on what range the value of one of the parameters of the.

such that it allows more density to be placed at the extremes of the bounded interval of support.

half-line [0, ∞), whereas in the Hausdorff moment problem one considers a bounded interval [0, 1], and in the Hamburger moment problem one considers the whole.

For a distribution of mass or probability on a bounded interval, the collection of all the moments (of all orders, from 0 to ∞) uniquely.

important special case is that every continuous function from a closed bounded interval to the real numbers is uniformly continuous.

between this and other well-known moment problems is that this is on a bounded interval, whereas in the Stieltjes moment problem one considers a half-line.

The nested intervals theorem states that if each In is a closed and bounded interval, say In = [an, bn] with an ≤ bn then under the assumption of nesting.

family of real-valued continuous functions defined on a closed and bounded interval has a uniformly convergent subsequence.

Vorobyev formulates the problem in the terms of matrix theory), or a bounded interval (Hausdorff).

with a read on the original copy of an object except for a (short) bounded interval after a modification.

Let I n = [ a , n ] {\displaystyle I_{n}=[a,n]} a bounded interval of positive real numbers.

The q-exponential extends this distribution to support on a bounded interval.

In particular, if a function is continuous on a closed bounded interval of the real line, it is uniformly continuous on that interval.

Let [a, b] be a fixed closed, bounded interval in the real line R.

Lebesgue integration has the property that every function defined over a bounded interval with a Riemann integral also has a Lebesgue integral, and for those.

For example, on the space of continuous functions on a closed bounded interval, the form f ( ϕ , ψ ) = ∫ ψ ( x ) ϕ ( x ) d x {\displaystyle f(\phi.

bounded piecewise continuous functions are Riemann-integrable on a bounded interval, subsequently more general functions were considered—particularly in.

Synonyms:

closed interval; interval;

Antonyms:

open interval; closed interval;