This is an example of the general rule that compact sets often behave like points.

This property is sometimes referred to in words as "approximation from within by compact sets."

One clever compact set was a car carrier with folding ramp and four cars.

Within this order, the compact elements are just the compact sets.

One specific example is a random compact set.

A key question is to describe the attractors of this operator, which are compact sets.

Most of the barriers can also be stacked, and they are shipped collapsed in compact sets.

Another nice property of Hausdorff spaces is that compact sets are always closed.

She unsnapped a compact set of binoculars from her field jacket and passed them to Nate.

Since is continuous on a compact set, it attains a minimum .

It is obvious that any compact set E is totally bounded.

Furthermore, this convergence will be uniform on compact sets.

Hence the sequence f is uniformly bounded on compact sets.

Every compact set is totally bounded, whenever the concept is defined.

We notice that the infimum is taken over compact sets and hence can be replaced by a minimum.

Let be an iterated function system, or a set of contractions from a compact set to itself.

The distribution T has compact support if its support is a compact set.

A compact set is sometimes referred to as a compactum, plural compacta.

A closed subset of a compact set is compact.

A compact set is not necessarily Jordan measurable.

A classical result is that a lower semicontinuous function on a compact set attains its minimum.

The compact sets make fluid use of miniature landscapes, so that our perspective is repeatedly enlarged.

Descriptions of formats can vary, but are typically compact set descriptors, such as a regular expression.

First restrict the content to compact sets.

This gives a function λ of compact sets C with the following properties: