Template:Location map/Creating a new map definition
Understanding map definition templates
![]() | This section needs expansion. You can help by adding to it. (August 2011) |
The {{Location map}} family of templates utilize any one of a set of map definitions. These are not forks but rather auxiliary pages and must have names following the pattern "Module:Location map/data/location" or "Template:Location map location", where location is the name of the area covered by the map. The template space is supported only for backward compatibility; all new map definitions should be created as modules. To create a simple map definition module using an image of a map with an equirectangular Mercator projection:
- Create a new map image and upload it to Wikimedia commons or find an existing map on the same site.
- Create a module named Module:Location map/data/location, copy the content below into it and substitute the appropriate values.
As an example of a map that uses an equirectangular projection, we use Module:Location map/data/Belgium. Please do not experiment using active templates.
return { name = 'Belgium', top = 51.8, bottom = 49.2, left = 2.2, right = 6.9, image = 'Belgium location map.svg', image1 = 'Belgium relief location map.jpg' }
Parameter | Description |
---|---|
name
|
The name of the area covered |
top
|
The latitude of the top edge of the image using decimal degrees |
bottom
|
The latitude of the bottom edge of the image |
left
|
longitude of the left edges of the image |
right
|
longitude of the right edges of the image |
image
|
The name of the image file on Commons |
image1
|
The name of an alternate image, usually a relief map, which can be accessed using the relief parameter.
|
Maps of this type work will for small to mid sized areas. Module:Location map/data/USA Alabama is another example of a map description that uses an equirectangular projection. Notice that the image of the country is not what most would expect.
Maps that use other projections, such as Module:Location map/data/USA, which uses an equidistant conic projection. require formulas which are used to calculate the x
and y
coordinates for the location mark. Understanding these formulas requires a familiarity with the subject and is currently beyond the scope of this discussion. Note that the formula for x
evaluates to 0 for the left edge of the image and 100 for the right edge. Likewise, the formula for y
evaluates to 0 for the top edge and 100 for the bottom edge.