![Projecting the world onto a flat map is an interesting mathematical problem. Different maps preserve different properties, for example the Mercator map preserves angles (the map on the right). Some maps preserve areas, the Mercator doesn’t do this- look at the size of Greenland. The Gnomonic projection, on the left, is interesting because straight lines on this map correspond to great circles. Great circles are the paths that aeroplanes fly in, the shortest distance between two points on a sphere. Animated is a flight from Edinburgh to Guadalajara. [my code] [more]](http://24.media.tumblr.com/tumblr_lkvla7JNWV1qfg7o3o1_r1_500.gif)
Projecting the world onto a flat map is an interesting mathematical problem. Different maps preserve different properties, for example the Mercator map preserves angles (the map on the right). Some maps preserve areas, the Mercator doesn’t do this- look at the size of Greenland. The Gnomonic projection, on the left, is interesting because straight lines on this map correspond to great circles. Great circles are the paths that aeroplanes fly in, the shortest distance between two points on a sphere. Animated is a flight from Edinburgh to Guadalajara. [my code] [more]
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looneyngilo2 reblogged this from matthen and added:
AAAGH. This makes me feel like I should make sure to have...world for my kid. ;)
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mattyroh07 reblogged this from fuckyeahgeographyalligator and added:
Yes, I’m that much of a geek to find this fascinating…
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whenitstrikesme reblogged this from matthen and added:
But Matt, it’s that just...problem? You can’t properly project a spherical surface
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