Map Projection Transitions by Jason Davies.
A delightful world map that transitions between projections.
How many projections you ask?
- Aitoff
- August
- Baker
- Boggs
- Bromley
- Collignon
- Craster Parabolic
- Eckert I
- Eckert II
- Eckert III
- Eckert IV
- Eckert V
- Eckert VI
- Eisenlohr
- Equirectangular (Plate Carrée)
- Hammer
- Goode Homolosine
- Kavrayskiy VII
- Lambert cylindrical equal-area
- Lagrange
- Larrivée
- Laskowski
- Loximuthal
- Mercator
- Miller
- McBryde–Thomas Flat-Polar Parabolic
- McBryde–Thomas Flat-Polar Quartic
- McBryde–Thomas Flat-Polar Sinusoidal
- Mollweide
- Natural Earth
- Nell–Hammer
- Polyconic
- Robinson
- Sinusoidal
- Sinu-Mollweide
- van der Grinten
- van der Grinten IV
- Wagner IV
- Wagner VI
- Wagner VII
- Winkel Tripel
Far more than I would have guessed. And I suspect this listing isn’t complete.
By analogy, how would you construct a semantic projection for a topic map?
Varying by language or names of subjects would be one projection.
What about projecting entire semantic views?
Rather than displaying Cyprus from an EU view, why not display the Cyprus view as the frame of reference?
Or display the sovereignty of nations, where their borders are subject to violation at the whim and caprice of larger nations.
Or closer to home, projecting the views of departments in an enterprise.
You may be surprised at the departments that consider themselves the glue holding the operation together.