metric identification - definizione. Che cos'è metric identification
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Cosa (chi) è metric identification - definizione

GENERALIZATION OF A METRIC SPACE IN WHICH THE DISTANCE BETWEEN TWO DISTINCT POINTS CAN BE ZERO
Pseudo-metric space; Metric identification; Pseudometrizable space; Pseudometrisable space; Pseudometrizable; Pseudometric (topology)

Pseudometric space         
In mathematics, a pseudometric space is a generalization of a metric space in which the distance between two distinct points can be zero. Pseudometric spaces were introduced by Đuro Kurepa in 1934.
Metrics (networking)         
FIELD IN A ROUTING TABLE, USED BY A ROUTER TO MAKE ROUTING DECISIONS
Routing Metric; Router metrics; Routing metric
Router metrics are configuration values used by a router to make routing decisions. A metric is typically one of many fields in a routing table.
metric system         
  • [[Pavillon de Breteuil]], Saint-Cloud, France, the home of the metric system since 1875
  • [[James Clerk Maxwell]] played a major role in developing the concept of a coherent CGS system and in extending the metric system to include electrical units.
  • The [[metre]] was originally defined to be ''one ten millionth'' of the distance between the [[North Pole]] and the [[Equator]] through [[Paris]].<ref name=Alder />
DECIMAL SYSTEM OF UNITS THAT USES THE METRE AS THE BASIS FOR ITS UNIT OF LENGTH
Metric unit; Metric System; Metric measurement system; The Metric System; Metric conversions; Metric system of measurement; Metric weights and measures; Metrics system; SI symbol; Symbol (metric system); Symbol (metric); Symbols (metric); Symbols (metric system); Metric symbol; Metric symbols; Metric measurements; Mètrique; French metrical system; Metric system of weights and measures
¦ noun the decimal measuring system based on the metre, litre, and gram as units of length, capacity, and weight or mass.

Wikipedia

Pseudometric space

In mathematics, a pseudometric space is a generalization of a metric space in which the distance between two distinct points can be zero. Pseudometric spaces were introduced by Đuro Kurepa in 1934. In the same way as every normed space is a metric space, every seminormed space is a pseudometric space. Because of this analogy the term semimetric space (which has a different meaning in topology) is sometimes used as a synonym, especially in functional analysis.

When a topology is generated using a family of pseudometrics, the space is called a gauge space.