Map Projections Explained: Transverse Mercator, Lambert Conformal Conic and Albers Equal Area

Every flat map of a curved earth is a compromise. A projection decides which properties survive the flattening — angles, areas or distances — and which are bent. For survey data the choice decides whether a length measured on the grid is the length on the ground; for a thematic map it decides whether two regions of equal size look equal. Three projections cover most of what surveyors and GIS users meet: Transverse Mercator (including UTM), Lambert Conformal Conic and Albers Equal Area.

What a projection trades away

No projection keeps shape, area, distance and direction at the same time. Conformal projections keep angles, so small shapes look right and a bearing read off the map is the bearing on the ground — that is what survey work needs. Equal-area projections keep area, so a hectare is a hectare anywhere on the map, at the cost of shape. Scale changes across every projection; the scale factor says by how much at a given point.

A projected coordinate reference system combines a projection with a datum and a unit, and its EPSG code names the whole combination. That is why two datasets can both say "UTM zone 35N" and still disagree: their datums differ.

Transverse Mercator and UTM

Transverse Mercator wraps a cylinder around the earth so that it touches along a central meridian. Scale is almost true in a narrow north–south band either side of that meridian and grows with distance east or west. The projection is conformal, which is why most survey grids are built on it.

UTM (Universal Transverse Mercator) divides the world into 60 zones, each 6° of longitude wide, and multiplies the scale on the central meridian by 0.9996 to spread the error across the zone: grid distances are about 0.04% short on the central meridian, true roughly 180 km either side of it, and up to about 0.1% long at the zone edge near the equator. National grids use the same projection with other zone widths and scale factors — Turkey, for example, uses 3° zones with a scale factor of 1 on the central meridian.

Lambert Conformal Conic

Lambert Conformal Conic sets a cone over the earth, usually so that it cuts the globe along two standard parallels. Scale is true on those parallels, slightly small between them and slightly large outside, and it changes with latitude only. That makes the projection a good fit for mid-latitude regions that are wider east–west than north–south, where a single Transverse Mercator zone would be too narrow. Like Transverse Mercator, it is conformal.

Many national and state grids are built on it — France's Lambert-93 (EPSG:2154) is one — and so are many aeronautical charts.

Albers Equal Area

Albers is also a conic projection with two standard parallels, but it keeps area instead of angles. Every unit of area on the map stands for the same area on the ground, which makes it the projection for statistics and thematic maps over mid-latitude extents: land cover, catchment areas or forest stands compared across a region. The contiguous United States (EPSG:5070) and Australia (EPSG:3577) both have standard Albers systems.

Because shapes and distances bend to keep the areas right, Albers is not a projection for setting out or for measuring lengths. Data delivered in it is usually reprojected to a conformal grid before engineering work starts.

Transverse Mercator, Lambert Conformal Conic and Albers Equal Area compared
ProjectionKeepsBest extentTypical useExample
Transverse Mercator (UTM)Angles and local shape (conformal)A narrow north–south band around a central meridianSurvey and engineering grids, national TM zonesWGS 84 / UTM zone 35N — EPSG:32635
Lambert Conformal ConicAngles and local shape (conformal)Mid-latitude regions wider east–west than north–southNational and state grids, aeronautical chartsRGF93 / Lambert-93 — EPSG:2154
Albers Equal Area ConicArea (equal-area)Mid-latitude regions and continental extentsArea statistics and thematic mapsNAD83 / Conus Albers — EPSG:5070

Which projection should survey data use?

Measure in a conformal projection close to the site: the local Transverse Mercator zone, the national grid, or a low-distortion projection defined for the project. Keep the same projected CRS for every dataset in a project — DEM, orthophoto, point cloud and CAD — so the numbers you compare are in the same grid.

The projection works on the ellipsoid, so a grid distance differs from a ground distance by the scale factor and by the height above the ellipsoid. Where a contract asks for ground distances, apply the combined scale factor rather than assuming the grid is the ground.

How STREAM handles projections

STREAM reads the coordinate system that a GeoTIFF, a LAS/LAZ file or a project declares and resolves it to an EPSG code, so a UTM or national Transverse Mercator zone, a Lambert Conformal Conic grid and an Albers system are all read the same way. Distances, areas and volumes are measured in the grid units of that CRS.

Keep one projected CRS per project. When a raster was delivered in a different projection from the rest of the data, reproject it before loading so that every layer shares the same grid.

Frequently asked questions

What is the difference between Transverse Mercator and UTM?

Transverse Mercator is the projection; UTM is a system of 60 Transverse Mercator zones, each 6° wide, with a scale factor of 0.9996 on the central meridian. National grids use the same projection with their own zone widths and scale factors.

When should I use Lambert Conformal Conic?

For mid-latitude regions that are wider east–west than north–south, where one Transverse Mercator zone would be too narrow. It is conformal, so it keeps angles and local shapes as Transverse Mercator does.

Is Albers Equal Area good for survey measurements?

No. Albers keeps area, not angles or distances, so it suits area statistics and thematic maps. For measuring lengths or setting out, use a conformal projection such as a Transverse Mercator zone.

Why is a distance on the grid different from the distance on the ground?

Because a projected grid has a scale factor that changes across the map, and the ground sits above the ellipsoid. In a UTM zone the scale factor alone runs from 0.9996 on the central meridian to about 1.001 at the zone edge; the combined scale factor converts between grid and ground.

Work with projected coordinate systems in STREAM

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