Map projection
A mathematical method for transferring points from Earth's curved surface to a flat map.
No perfect projection exists. Each chooses which properties—area, shape, distance, or direction—to preserve at the expense of the others.
26 concepts that help you read maps critically. Short definitions, practical context, and links to places where you can see each phenomenon in action.
The concepts to start with: location, scale, graticule, and the process of turning a globe into a map.
A mathematical method for transferring points from Earth's curved surface to a flat map.
No perfect projection exists. Each chooses which properties—area, shape, distance, or direction—to preserve at the expense of the others.
A pair of numbers—latitude and longitude—that identifies a point on Earth.
Coordinates describe a place on an Earth model; a projection decides where that point appears on a flat map.
The pattern of meridians and parallels drawn in a particular projection.
Its shape quickly reveals a projection family: Mercator forms a rectangular grid, while many azimuthal projections form rays and circles.
The ratio between a distance measured on a map and its corresponding distance on the ground.
On a world map, scale is usually not uniform. In Mercator it increases rapidly with latitude.
The deliberate simplification, selection, and displacement of features so a map remains readable at a given scale.
A smaller map cannot show everything. Good generalization removes detail while preserving a place's character and information hierarchy.
The equator, the Tropics of Cancer and Capricorn, and the polar circles that mark Earth's major latitude zones.
They provide fixed references on a map. Their spacing quickly reveals whether a projection compresses the equator or stretches polar zones.
The apparent deflection of motion on rotating Earth, which—together with winds and continents—helps shape major surface currents.
Motion deflects right in the Northern Hemisphere and left in the Southern. An ocean-centred map can reveal the connected water system more clearly than a land-centred map.
Tools for recognizing whether a map faithfully shows area, shape, distance, or direction.
The unavoidable change in area, shape, distance, or direction when flattening Earth.
Distortion is not a mapmaking mistake. It is the price of representing a curved surface on a plane.
A number describing how much a local distance on a map has been enlarged or reduced.
A value of 1 means true local scale; 2 means a twofold linear enlargement. Area then grows even faster.
A projection that preserves local angles and therefore the shapes of small features.
Conformality helps navigation and street mapping, but it does not guarantee correct areas or continent-scale distances.
A projection that preserves correct area proportions across the entire map.
It is best for comparing country sizes and statistical phenomena, though it can visibly deform their shapes.
A projection that preserves distances only from a chosen point, along selected lines, or in specific directions.
The name does not mean every map distance can be measured with a ruler. You must know where true scale applies.
A projection that preserves no single property perfectly but balances several kinds of distortion.
These maps often look more natural and suit general atlases where the overall picture of the world matters.
A small circle on the globe that becomes an ellipse after projection, revealing local distortion.
Ellipse size shows area distortion, while flattening and rotation reveal changes in shape and direction.
A line joining points where a projection has the same value of a chosen kind of distortion.
Area isocoles form contours of equal area inflation; angular isocoles show equal angle deformation. Together they turn a map into error topography.
The largest local change of angle caused by a projection, usually expressed in degrees.
A conformal projection has a local value of 0°. In compromise projections it commonly grows toward the map edge and reveals deformation of small shapes.
From the classic Mercator to modern Equal Earth and the space-like view of a globe.
A conformal cylindrical projection from 1569 in which rhumb lines are straight.
It supports navigation brilliantly but dramatically enlarges regions far from the equator—hence the famous Greenland illusion.
A web-oriented Mercator variant used by many tiled maps and navigation apps.
It makes it easy to split the world into square tiles. It is practical when zoomed in, but misleading as a flat world map.
An equal-area cylindrical projection that shows correct area proportions between continents.
It restores the visual weight of equatorial regions, at the cost of strongly stretched or flattened land shapes.
A modern equal-area projection designed to combine correct areas with a readable world shape.
Created in 2018, it is a practical educational and thematic map that looks more familiar than many older equal-area projections.
A perspective view of one hemisphere resembling Earth seen from a very great distance.
It gives an intuitive globe-like view, but shows only one hemisphere and strongly compresses areas near the visible rim.
Switch projections live, or choose an article that takes you from a simple example to a full explanation.