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.

defines a binary operation on the set of

closed intervals.

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.

0] (that is the endpoints of the

closed interval [D.

infinity]] be a harmonic sequence of polynomials, let f(t) be n-time differentiable on the

closed interval [a, b] such that [m.

The set of chambers incident to a face F [member of] [Laplace](A) forms a

closed interval [c, d] in P(A, [c.

The said polynomial is selfintegrating in the

closed interval [0,1].

j] it results in a pay-off of the

closed interval [[a.

Finally, using the fact that every

closed interval of [C.

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.

A

closed interval was used during the integration for the curve length calculation.

5] The family [tau](S) of all CLSC functions from a fuzzy topological space (X, S) to the unit

closed interval I = [0, 1] forms a fuzzy topology called completely induced fuzzy topology (CIFT) and is denoted [tau](S).

P has an interval representation, that is, with each element x [member of] P we may associate a real

closed interval [[l.

and it is locally self-dual if every

closed interval of P is self-dual.