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English: Detailed SVG political map with grouping enabled to connect all non-contiguous parts of a country's territory for easy colouring. Smaller countries can also be represented by larger circles to show data more easily.
For example, a Mercator map printed in a book might have an equatorial width of 13.4 cm corresponding to a globe radius of 2.13 cm and an RF of approximately 1 / 300M (M is used as an abbreviation for 1,000,000 in writing an RF) whereas Mercator's original 1569 map has a width of 198 cm corresponding to a globe radius of 31.5 cm and an ...
Topographic data: NASA PIA03395: World in Mercator Projection, Shaded Relief and Colored Height (public domain) Rivers, borders, cities File:Central Asia Ethnic en.svg; File:Central Asia Physical Political CIA.png; Author: NASA, CIA, Ogodej
Map of the world showing physical, political and population characteristics as per 2018, in Mercator projection, based on CC-0 Natural Earth geodata. Dutch Kaart van de wereld met geografische, politieke en bevolkingskarakteristieken per 2018, in Mercator projectie, gebaseerd op CC0 Natural Earth geodata.
Image:BlankMap-World-v4.png – Version of v2, but it increases the size of other tiny countries as well, for visibility purposes, and uses white borders even for the microstates. Image:BlankMap-World-v4-Borders.png – Version of v4 with borders around each country.
Blue = Central Asia; Yellow = East Asia (China, Mongolia, Korea, Japan) Brown = West Asia/Middle East; Green = South Asia (India, Pakistan, Bangladesh, Nepal, Bhutan) Red = South East Asia (10 ASEAN countries + East Timor) Date: 5 May 2007 (original upload date) Source: Own work based on the blank world map: Author
The Mercator projection shows courses of constant bearing as straight lines. While common, scholars advise against using it for reference maps of the world because it drastically inflates the high latitudes.
Gott, Goldberg and Vanderbei’s double-sided disk map was designed to minimize all six types of map distortions. Not properly "a" map projection because it is on two surfaces instead of one, it consists of two hemispheric equidistant azimuthal projections back-to-back. [5] [6] [7] 1879 Peirce quincuncial: Other Conformal Charles Sanders Peirce