The Albers projection is used by some big countries as "official standard projection" for Census and other applications.

Some "official products" also adopted Albers projection, for example most of the maps in the National Atlas of the United States.^[5]

For Sphere edit

Snyder^[5] describes generating formulae for the projection, as well as the projection's characteristics. Coordinates from a spherical datum can be transformed into Albers equal-area conic projection coordinates with the following formulas, where ${\displaystyle {R}}$  is the radius, ${\displaystyle \lambda }$  is the longitude, ${\displaystyle \lambda _{0}}$  the reference longitude, ${\displaystyle \varphi }$  the latitude, ${\displaystyle \varphi _{0}}$  the reference latitude and ${\displaystyle \varphi _{1}}$  and ${\displaystyle \varphi _{2}}$  the standard parallels:

${\displaystyle {\begin{aligned}x&=\rho \sin \theta \\y&=\rho _{0}-\rho \cos \theta \end{aligned}}}$ 

where

${\displaystyle {\begin{aligned}n&={\tfrac {1}{2}}\left(\sin \varphi _{1}+\sin \varphi _{2}\right)\\\theta &=n\left(\lambda -\lambda _{0}\right)\\C&=\cos ^{2}\varphi _{1}+2n\sin \varphi _{1}\\\rho &={\tfrac {R}{n}}{\sqrt {C-2n\sin \varphi }}\\\rho _{0}&={\tfrac {R}{n}}{\sqrt {C-2n\sin \varphi _{0}}}\end{aligned}}}$ 

Lambert equal-area conic edit

If just one of the two standard parallels of the Albers projection is placed on a pole, the result is the Lambert equal-area conic projection.^[6]

• List of map projections

• Mathworld's page on the Albers projection
• Table of examples and properties of all common projections, from radicalcartography.net
• An interactive Java Applet to study the metric deformations of the Albers Projection.