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In computing, a locale is a set of parameters that defines the user's language, region and any special variant preferences that the user wants to see in their user interface. Usually a locale identifier consists of at least a language code and a country/region code.
Locale may refer to: Locale (computer software) , a set of parameters that defines the user's language, region and any special variant preferences that the user wants to see in their user interface—usually a locale identifier consists of at least a language identifier and a region identifier
Internationalization is the process of designing a software application so that it can be adapted to various languages and regions without engineering changes. Localization is the process of adapting internationalized software for a specific region or language by translating text and adding locale-specific components.
Locale indicates locations of more dispersed, periodic or temporary human activity, such as a crossroad, a camp, a farm, a landing, a railroad siding, a ranch, a windmill, or one of any of the various types of agricultural, communication, geographical, infrastructure, or transport stations where human activities are carried out.
In computer architecture a locale is an abstraction of the concept of a localized set of hardware resources which are close enough to enjoy uniform memory access. [1]For instance, on a computer cluster each node may be considered a locale given that there is one instance of the operating system and uniform access to memory for processes running on that node.
C standard localization functions are criticized because the localization state is stored globally. This means that in a given program all operations involving a locale can use only one locale at a time. As a result, it is very difficult to implement programs that use more than one locale. [6]
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Another point where topology and locale theory diverge strongly is the concepts of subspaces versus sublocales, and density: given any collection of dense sublocales of a locale , their intersection is also dense in . [6] This leads to Isbell's density theorem: every locale has a smallest dense sublocale. These results have no equivalent in the ...