Map Projection
Definition
A map projection is a mathematical transformation that represents the curved Earth on a flat map. Because the sphere/ellipsoid cannot be flattened without distortion, projections preserve some properties at the expense of others: conformal (shape/angles), equal-area (area), equidistant (distance along lines), or azimuthal (direction from a point). Choices depend on map purpose and extent. For example, Web Mercator is conformal-ish at small scales but exaggerates areas toward the poles; Albers equal-area is favored for continental thematic maps; UTM is a set of conformal transverse Mercator zones for local accuracy. Understanding projection parameters—central meridian, standard parallels, false easting/northing, scale factor—is essential for aligning data. Bad projection handling produces offsets, broken topology, and wrong measurements. Provide explicit methods, QA notes, and version history so others can reuse the layer responsibly. Provide explicit methods, QA notes, and version history so others can reuse the layer responsibly. Provide a small distortion diagram on published products to signal trade-offs. Projecting graticules onto the map helps advanced users understand directional biases quickly.
Application
Cartographers and analysts pick projections to minimize distortion for their region and purpose. Engineers use UTM or state-plane for design. NGOs choose equal-area projections for demographic fairness. Aviation and polar research use azimuthal projections centered on relevant points. Web apps rely on tiled projections for performance and interoperability.
FAQ
How do you quantify distortion?
Use Tissot’s indicatrix or distortion grids for area/scale/angle. Evaluate at map edges and key locations to choose wisely.
Why is Web Mercator so common despite flaws?
It enables fast, consistent tiling and looks familiar. For analysis it’s often inappropriate; reproject to a suitable CRS for measurement.
Can datasets in different projections be used together?
Yes, via on-the-fly reprojection using correct CRS definitions and transformations between datums. Be cautious with precision and units.
What’s the risk of using a global equal-area projection for routing?
Distances and angles can be distorted locally, leading to suboptimal routes. Use conformal/appropriate local projections for navigation.
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