I have a clear globe that i would like to project to a flat map. Any common projection should work, since computer programs exist for converting map projections. Where should i start?
A couple of details: First, my "globe" is an empty plastic Christmas tree ornament, so it can be hung from a string at one end but it doesn't have a stand like a normal globe does.
Second, this is a worldbuilding thing. My globe does not represent any real planet or similar body, which is why i need to make a new map from the globe instead of finding an existing one.
EDIT: To be clear, i know about projections already. I'm not worried about picking a projection. What i'm asking about is the process is for taking a physical globe and projecting that globe's surface onto a flat rectangle. I don't know how to turn an imaginary cylinder or cone sitting on my globe into a tangible physical or digital map. I don't have the means to cut up and unfold my globe until it's flat. What is the actual process for making a map from a globe, for any projection? I know this isn't how maps are traditionally made, but surely there must be a good way to do this.
Any projection is a compromise. You conserve some properties at the cost of others.
You could always start with a mercator projection. They are easy enough to make (think cylinder wrapped tightly around the 'equator' of your globe.
Or you could go with a conic projection (think cone sitting on a gloabe like a hat) which are also simple to make. Lambert conformal conics are common in aeronautical charts.
Both of these projections are used in different maps in the real world for navigation.
Edit: Go for a browse; there are plenty of different flavors https://en.m.wikipedia.org/wiki/List_of_map_projections If your using software, then you can kinda do whatever you want without worrying about how hard or easy it is to make. ๐
Eh.
Not quite what i meant haha: A conic projection uses a 3D cone laid over the top of a 3D globe and then the cone is spread out on a flat surface, rather then the map itself being a cone as you have done above.
The videos below might help illustrate what i mean.
Some relevent Videos:
Here is a summary.