Miller Cylindrical Projection
A Map Projection given by the following transformation,
 |  |  | (1) |
 | |  | (2) |
|  | (3) |
Here
and 
are the plane coordinates of a projected point, 
is the longitude 
of a point on theglobe, 
is central longitude used for the projection, and 
is the latitude of the point on theglobe. The inverse Formulas are | |  | (4) |
 | |  | (5) |
References
Snyder, J. P. Map Projections--A Working Manual. U. S. Geological Survey Professional Paper 1395. Washington, DC: U. S. Government Printing Office, pp. 86-89, 1987.
- Empty Set
- e-Multiperfect Number
- Enantiomer
- Enantiomorph
- Encoding
- Endogenous Variable
- Endomorphism
- Endraß Octic
- Energy
- En-Function
- Engel's Theorem
- Enneacontagon
- Enneacontahedron
- Enneadecagon
- Enneagon
- Enneagonal Number
- Enneakaidecagon
- Enneper's Minimal Surface
- Enneper's Negative Curvature Surfaces
- Enneper-Weierstraß Parameterization
- Enormous Theorem
- Enriques Surfaces
- Entire Function
- Entringer Number
- Entropy