The story of Gall–Peters · 1855 · 1973
Gall–Peters
Equal areas, and a debate about how we see the world.
Explore Gall–Peters →The stronger line marks the equator.
Why this map exists
Equal areas, and a debate about how we see the world.
Keep relative areas correct in a rectangular world map. This supports comparisons of country sizes while accepting changes to their shapes.
How the idea developed
1855
James Gall’s earlier proposal
James Gall proposed the equal-area projection now associated with both names in 1855. It is also known as Gall orthographic, which should not be confused with the familiar circular orthographic view of Earth.
Blue Marble Geographics · Gall–Peters1973
Arno Peters brings renewed attention
Arno Peters promoted his world map in 1973, apparently having developed it independently. It became associated with arguments about social justice and how maps represent the world. That public debate is part of its history, alongside Gall’s earlier work.
Mapthematics · Gall–Peters origins and useThe wider family
One choice among equal-area maps
Gall–Peters is a cylindrical equal-area projection with standard parallels at 45° north and south. Different standard parallels give other members of that family; an equal-area map can also have an entirely different outline, as Mollweide does.
PROJ · Cylindrical equal area
What you gain. What changes.
What stays true
Relative area throughout the map. In the classic orientation, scale is true along the parallels at 45° north and south.
What changes
Shapes elongate vertically near the equator and flatten near the poles. Correct area does not ensure correct distances or local angles.
Projection properties: PROJ · Cylindrical equal area
A common misunderstanding
Gall–Peters is not the only equal-area projection, and Mercator is not a failed version of it. They preserve different properties. The best choice depends on what the map is meant to communicate.
What changes in a country-centered view?
These historical descriptions refer to the classic orientation. MapStudy can rotate the projection’s reference frame so the place facing you becomes the center. The projection still preserves its defining property, but references to the equator, poles, and navigation do not transfer unchanged to the rotated view. Geographic latitude and longitude lines may curve.
The unfolding animation illustrates a mathematical transition. The intermediate shapes are not separate named projections, and Earth is not physically peeled into this map.
See the idea for yourself
Can two very different maps both preserve area?
- Unfold Earth into Gall–Peters alongside Mollweide.
- Within each map, compare the pale circles at different locations. Look for equal areas and changing shapes.
- Explain why choosing between these maps involves more than deciding which one is “accurate.”
Opens in another tab so you can keep the steps nearby.
Sources & further reading
The history and explanations are original MapStudy writing based on the references linked above. Uncertain origins are identified as such. We credit the projection’s creators and later advocates; MapStudy’s contribution is this interactive learning experience.
- PROJ · Cylindrical equal area · mathematical reference
- Wikipedia · Gall–Peters projection · further reading
Our diagrams use the same spherical equations as the explorer. They show geographic grids, not historical source material.