Примери коришћења Metric space на Енглеском и њихови преводи на Српски
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There are, however, topological spaces that are not metric spaces.
uniqueness of fixed points of certain self-maps of metric spaces and provides a constructive method to find those fixed points.
are complete metric spaces.
the set of complex numbers become metric spaces.
convergence for spaces such as metric spaces and uniform spaces. .
uniqueness of fixed points of certain self-maps of metric spaces, and provides a constructive method to find those fixed points.
uniqueness of fixed points of certain self-maps of metric spaces, and provides a constructive method to find those fixed points.
Euclidean space becomes a metric space….
Let X{\displaystyle\scriptstyle X} be a metric space with distance function d{\displaystyle\scriptstyle d}.
A metric space is compact if
In the case X is a metric space, the Borel algebra in the first sense may be described generatively as follows.
which are a metric space with respect to the ordinary distance metric; .
In the case that X is a metric space, the Borel algebra in the first sense may be described generatively as follows.
We often omit d and just write X for a metric space if it is clear from the context what metric we are using.
Often d is omitted and one just writes M for a metric space if it is clear from the context what metric is used.
every nonempty totally disconnected perfect compact metric space is homeomorphic to the Cantor set.
A metric space is a tuple(M,
Edit distance with non-negative cost satisfies the axioms of a metric giving rise to a metric space of strings, when the following conditions are met.
The Cantor set is sometimes regarded as"universal" in the category of compact metric spaces, since any compact metric space is a continuous image of the Cantor set;
therefore a complete metric space.