total disconnectedness - Definition. Was ist total disconnectedness
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Was (wer) ist total disconnectedness - definition

TOPOLOGICAL SPACE WHERE ONLY CONNECTED SUBSPACES ARE SINGLETONS AND POSSIBLY THE EMPTY SET
Totally disconnected; Totally-disconnected space; Totally path disconnected; Total disconnectedness

Totally disconnected space         
In topology and related branches of mathematics, a totally disconnected space is a topological space that is maximally disconnected, in the sense that it has no non-trivial connected subsets. In every topological space, the singletons (and, when it is considered connected, the empty set) are connected; in a totally disconnected space, these are the only connected proper subsets.
Total liberation         
POLITICAL MOVEMENT
Total liberationism
Total liberation, also referred to as total liberation ecology or veganarchism, is a political philosophy and movement that combines anarchism with a commitment to animal and earth liberation. Whilst more traditional approaches to anarchism have often focused primarily on opposing the state and capitalism, total liberation is additionally concerned with opposing all additional forms of human oppression as well as the oppression of other animals and ecosystems.
Serum total protein         
  • [[Reference ranges for blood tests]], with total plasma protein (shown in purple at right) with other constituents.
Serum Total Protein
Serum total protein, also known as total protein, is a biochemical test for measuring the total amount of protein in serum.

Wikipedia

Totally disconnected space

In topology and related branches of mathematics, a totally disconnected space is a topological space that has only singletons as connected subsets. In every topological space, the singletons (and, when it is considered connected, the empty set) are connected; in a totally disconnected space, these are the only connected subsets.

An important example of a totally disconnected space is the Cantor set, which is homeomorphic to the set of p-adic integers. Another example, playing a key role in algebraic number theory, is the field Qp of p-adic numbers.