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The first component is called the support of the named set.
For example, would discard all definitions in the named set.
Named sets are explicitly or implicitly used in many areas.
For instance, a function in the form of Bourbaki (1960) is a functional named set.
A domain is a named set of values.
For instance, any classification is a set-theoretical named set.
Many mathematical structures are built from named sets used as constructing components (see, (.
There are many named sets that are not set-theoretical.
Named data are special cases of set-theoretical named sets.
Set-theoretical named sets are widespread in software engineering (Browne, et al, 1995).
For instance, fiber bundles are topological named sets.
As a consequence, a category is built from such primitive named sets (Burgin, 2004).
This is because relational data tends to be represented in a named set of global, unnested relation variables.
The album, which was finished in 2003, was named Set Me Free!!
In mathematics, a named set is an ordered mathematical structure that consists of three components and has different representations (see, .
As with records, each set belongs to a named set type (different set types model different logical relationships).
Labeling and tagging, which are special cases of naming, generate a multitude of named sets in business and industry.
Another example of differences between set theory and named set theory is the operation of the union of sets.
The cards are released in named sets, called "series" in the form of four different 50-card preconstructed box sets.
It means that different algorithmic named sets correspond to one and the same set-theoretical named set.
Thus, algorithmic named sets are different from set-theoretical named sets.
Requests for data can be based on a datestamp range, and can be restricted to named sets defined by the provider.
The theory of named sets has been used in biology for solving the Greg's paradox in taxonomy (Burgin, 1983).
Many structures in nature, such as DNA, are named sets or chains of named sets.
As a rule, these named sets are not set-theoretical named sets because their supports consist of physical objects.