Barmiš | |
---|---|
Village | |
Coordinates: 43°43′N17°56′E / 43.717°N 17.933°E | |
Country | |
Municipality | Konjic |
Time zone | CET (UTC+1) |
• Summer (DST) | CEST (UTC+2) |
Barmiš (Cyrillic: Бармиш) is a village in the municipality of Konjic, Bosnia and Herzegovina. [1]
A village is a clustered human settlement or community, larger than a hamlet but smaller than a town, with a population ranging from a few hundred to a few thousand. Though villages are often located in rural areas, the term urban village is also applied to certain urban neighborhoods. Villages are normally permanent, with fixed dwellings; however, transient villages can occur. Further, the dwellings of a village are fairly close to one another, not scattered broadly over the landscape, as a dispersed settlement.
In Bosnia and Herzegovina the smallest administrative unit is the municipality. Prior to the 1992–95 Bosnian War there were 109 municipalities in what was then Socialist Republic of Bosnia and Herzegovina. Ten of these formed the area of the capital Sarajevo.
Konjic is a town and municipality located in Herzegovina-Neretva Canton of the Federation of Bosnia and Herzegovina, an entity of Bosnia and Herzegovina. It is located in northern Herzegovina, around 50 kilometres (31 mi) southwest of Sarajevo. It is a mountainous, heavily wooded area, and is 268 m (879 ft) above sea level. The municipality extends on both sides of the Neretva River. As of 2013, it has a population of 26,381 inhabitants.
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Coordinates: 43°43′N17°56′E / 43.717°N 17.933°E
A geographic coordinate system is a coordinate system that enables every location on Earth to be specified by a set of numbers, letters or symbols. The coordinates are often chosen such that one of the numbers represents a vertical position and two or three of the numbers represent a horizontal position; alternatively, a geographic position may be expressed in a combined three-dimensional Cartesian vector. A common choice of coordinates is latitude, longitude and elevation. To specify a location on a plane requires a map projection.
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