Mercator projection

The Mercator projection is a cylindrical map projection introduced by Gerardus Mercator in 1569. It preserves local angles and represents constant compass courses as straight lines, properties that made it useful for navigation. Its scale increases with distance from the equator, however, so land areas at high latitudes appear greatly enlarged; it is therefore not an equal-area representation of the world.

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24 October 2026
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This article was researched and drafted with AI assistance and checked by an automated review pass. It is not guaranteed to be accurate — verify important facts against the references below.

Construction and defining properties

The Mercator projection transforms positions on the curved Earth onto a cylinder and then unwraps that surface into a rectangular map. Meridians and parallels appear as straight lines crossing at right angles, while spacing between parallels increases toward the poles. This geometry preserves local angles and shapes of sufficiently small features, making the projection conformal. In its standard aspect, a line of constant compass bearing—a rhumb line or loxodrome—appears straight, allowing a navigator to plot a steady course as a straight line on the chart.

Uses in navigation and mapping

The ability to plot constant-bearing courses simply made Mercator charts valuable in marine navigation, and the projection remains common on nautical charts. The U.S. National Oceanic and Atmospheric Administration notes that many nautical charts use it for this reason. Web mapping services also often use a variant, in part because the projection's regular grid is convenient for tiled maps and preserves local angles. Suitability depends on purpose: a projection that is useful for course plotting or local shape is not automatically suitable for comparing the sizes of distant regions.

Distortion and limitations

The projection's scale grows rapidly with latitude. As a result, areas near the poles appear much larger relative to equatorial regions than their true areas warrant; the poles themselves cannot be represented at finite map coordinates. Greenland, for example, looks far larger on a world Mercator map than its area is relative to equatorial land regions. The projection does not preserve area, and straight segments on the map do not generally represent shortest routes over the globe. Distortion is especially pronounced on small-scale maps covering the entire world, while a suitably centered transverse Mercator projection can be effective over a limited region.

History

Flemish cartographer Gerardus Mercator published his world map using the projection in 1569. It became influential in navigation because a course of constant compass direction could be represented as a straight line. The projection's navigational utility and its distortion of high-latitude areas are separate consequences of its geometry; choosing a map projection therefore depends on which properties matter for the task.

Key facts

Introduced
Gerardus Mercator published a world map using the projection in 1569.
Projection family
It is a cylindrical, conformal map projection.
Navigation property
In standard aspect, a constant-bearing rhumb line is straight on the map.
Area property
It is not equal-area; scale and apparent area increase with latitude.
Polar limit
The poles cannot be shown at finite coordinates in the standard Mercator projection.

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Answers use only “Mercator projection” and its references, with citations.

References

  1. 1.
    How are different map projections used?

    U.S. Geological Survey · other · reliability: unverified · retrieved 24 October 2026

    Supports: Explains that map projections necessarily distort some properties and describes Mercator's direction-preserving property and high-latitude distortion.

  2. 2.
    Nautical Cartography

    NOAA Office of Coast Survey · other · reliability: unverified · retrieved 24 October 2026

    Supports: Describes the Mercator projection's use on nautical charts and why straight rhumb lines help navigators plot constant courses.

  3. 3.
    Selecting a Map Projection

    National Geographic Education · other · reliability: unverified · retrieved 24 October 2026

    Supports: Explains how projection choice involves trade-offs and notes Mercator's angle-preserving quality and limitations near the poles.

  4. 4.
    Gerardus Mercator

    National Geographic Education · other · reliability: unverified · retrieved 24 October 2026

    Supports: Provides historical context for Mercator's 1569 map and explains the projection's navigational purpose and high-latitude size distortion.

References are suggested by the research engine and may be incomplete. Unverified URLs are omitted rather than guessed.

Article history

  1. Version 124 October 2026 · EditorCreated by Zapia