But also, kinda funny how this project is very specifically about fairness for Africa. Why not include south America in there too?
Have you looked at the projections in question?
Mercator enlarges everything closer to the poles while making everything closer to the equator smaller. It does not matter which continent it is, since it follows the same formula worldwide. That means, Europe, North America, Greenland, the south end of South America, South Africa, Asia, Australia, New Zealand and Antarctica are enlarged, and Central America, northern South America, most of Africa, India, South Asia and Ocenania are depicted smaller.
The Equal Earth projection makes sure that each square kilometer of land takes up the same space on the map, no matter where it is.
So this enlarges all regions closer to the equator (as listed above) and shrinks all that are closer to the poles.
So obviously it does benefit most regions of South America and frankly, I’m quite surprised that you’d think it wouldn’t.
In fact, it would be quite difficult to make a projection that would specifically enlarge Africa while shrinking South America. (Certainly possible, but difficult)
volvoxvsmarla@sopuli.xyz 1 day ago
Honestly, at least in school you should use a globe to begin with. It is the best projection there is. I’m also pretty sure there are online “globes” that you can turn any way you want. Using a 2D projection is mostly unnecessary in education.
PixxlMan@lemmy.world 13 hours ago
A globe isn’t a projection at all, it’s the real deal. Projection occurs when you take that 3D surface and map it to a 2D surface.
volvoxvsmarla@sopuli.xyz 7 hours ago
I mean, if I wanted to knit pick - I guess theoretically the earth isn’t a perfect ball, and the mountains aren’t flat, so you would need a globe with topography for it to really not be a projection but a model
exasperation@lemmy.dbzer0.com 2 hours ago
The topography is basically not significant.
The elevation of the highest point on Mt. Everest is 8,848 meters. Compared to the radius of the Earth itself (averaging 6,371,000 meters and varying about 10,000 meters from that average), that 0.139% difference in radius at that mountain not going to be noticeable.
If you shrunk the entire earth down to the size of a 2 meter diameter ball (1 meter radius), Mt. Everest would rise about 1.39 millimeters from the surface.
Simple imperfections in polishing a representative globe would represent larger variations in altitude than exist on the Earth itself.