Finally, it is an example of an arc connected space.

The construction of connected space theory in higher dimensions.

The open plan design allows for a family to experience 'connected space' instead of being in separate rooms in a much larger home.

This example shows that the image of a connected space under an open or closed map need not be connected.

The standard example of a non-semi-locally simply connected space is the Hawaiian earring.

These types of materials are permeable because they have large connected spaces that allow ground water to flow through.

Guitar-strumming musicians and singers wander between the two connected spaces.

The continuous image of a connected space is connected.

Their basic model defines an integration network as four connected spaces:

In fact, up to isomorphism, it is the unique 1-dimensional compact space, connected space Lie group.

In particular, symplectic vector fields on simply connected spaces are Hamiltonian.

Some authors exclude the empty set (with its unique topology) as a connected space, but this article does not follow that practice.

In fact, any continuous map from a connected space to a totally disconnected space must be constant.

Let X be a weakly locally connected space.

Every path connected space is connected, but the converse is not true in general.

ISC's building was a small neighborhood shopping centre and has been transformed into a series of connected spaces.

Hadamard space is a complete simply connected space with nonpositive curvature.

The indecomposable objects are the connected spaces.

The definition of Simply connected space follows:

A plan with elliptical walls was considered and discarded, as well as one that would have put the pairs in separate but connected spaces.

The circle is an example of a locally simply connected space which is not simply connected.

As a topological space, U('n') is both compact space and connected space.

Every locally compact, locally connected space, normal Moore space is metrizable.

The live and recorded interactions permitted communications among the connected spaces, as well as asynchronous participation.

This also shows that the one-point compactification of a simply connected space need not be simply connected.