Boggs Eumorphic Projection
Nov 27,2025

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Introduction

Boggs Eumorphic Projection is a pseudocylindrical equal-area map projection used for world maps, often featuring multiple interruptions. Its equal-area characteristic makes it suitable for displaying the spatial distribution of phenomena. Proposed by Samuel Whittemore Boggs (1889–1954) in 1929, this projection aimed to provide an alternative to the Mercator projection for representing global regional relationships. Boggs served as the Geographer of the U.S. Department of State from 1924 until his death. The Boggs Eumorphic Projection is occasionally used in textbooks and atlases.

Projection Basic

The Boggs Eumorphic Projection is a modified pseudocylindrical projection designed to better balance distortions in area and shape on world maps. Its core approach involves mathematically adjusting certain meridians (particularly in mid- to high-latitude regions) from the sinusoidal curves of the Sanson-Flamsteed (Sinusoidal) projection to straighter lines. This modification enhances the shape fidelity of continental outlines while striving to maintain overall area proportionality. In essence, by mathematically refining the curvature of meridians in the sinusoidal projection, it significantly improves the visual realism of landmasses on world maps (especially in mid-latitude regions) while preserving near-equal-area properties.

Pros

  1. Balanced Distortion: It maintains near-equal-area properties (relatively accurate area proportions) while significantly improving shape fidelity of land contours, overcoming the severe shape distortions caused by the exaggerated curvature of meridians in the Sinusoidal projection.
  2. Enhanced Visual Realism: The straightened meridians make continental shapes (e.g., Europe, North America, Asia) appear more natural and align better with intuitive perceptions of world maps.
  3. Educational and General Use Value: This balance makes it an excellent compromise for displaying global distributions (requiring relatively accurate area perception) while maintaining recognizable continental shapes, often used in world atlases and textbooks.

Cons

  1. Not Strictly Equal-Area or Conformal: It is neither a strictly equal-area projection (with minor area distortions) nor a conformal projection (directions and angles are imprecise). It is unsuitable for professional applications requiring absolute area accuracy or precise direction/angle measurements (e.g., exact area calculations, nautical navigation).
  2. Polar and Edge Distortion: As a pseudocylindrical projection, it cannot avoid representing poles as anything other than points (typically lines), and distortions intensify at the map edges (especially in high-latitude eastern and western regions), with both shape and area inaccuracies increasing.
  3. Mathematical Complexity: Its projection formulas are more complex than standard projections (e.g., Sinusoidal), making computation and plotting relatively difficult.
  4. Central Meridian Compression: Distances along the central meridian are compressed, similar to most pseudocylindrical projections.
  5. Non-Standardization: Unlike highly specialized projections like Mercator (nautical navigation) or Lambert Equal-Area (regional mapping), its strength lies in compromise, meaning it may be less suitable for specific professional applications compared to dedicated projections.

Application Scenario

By modifying the meridian curvature of the Sinusoidal projection, the Boggs Eumorphic Projection significantly improves shape fidelity in mid-latitude continental outlines while preserving near-equal-area properties. It is primarily used for world maps that require a balance between area proportionality and visual realism. Typical applications include geography education, popular science publications, and general world atlases. It is particularly suitable for displaying global geographic distributions while avoiding the extreme shape distortions of pure equal-area projections (e.g., Gall-Peters) and the directional inaccuracies of conformal projections (e.g., Mercator). Additionally, its balanced nature makes it a supplementary option for certain global thematic maps (e.g., climate zones, population density), providing more intuitive visual representations when highlighting mid-latitude features.

Example

1. Boggs Eumorphic Projection.

2. Boggs Eumorphic Projection.

Related GIS Projections

Mercator Projection

Transverse Mercator Projection

Wagner Projection

Longitude / Latitude Projection

References

  1. https://en.wikipedia.org/wiki/Boggs_eumorphic_projection
  2. https://map-projections.net/single-view/boggs-eumorphic