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| |
| # ST_Length |
| |
| Introduction: Returns the spherical length of a geography in meters, calculated on the sphere. The Earth is modeled as a sphere of radius `R = 6 371 008 m` (the mean Earth radius). Each edge between successive vertices is interpreted as a great-circle arc; the per-edge arc-angles are summed and scaled by `R`. |
| |
| Multi-linestrings sum the children's lengths; geography collections recurse and add up the lengths of their linear members. Returns `0.0` for non-linear geographies (points, polygons) and for `NULL`. |
| |
| ") |
| |
| If you specifically want the WGS84 ellipsoidal length (which differs from the spherical value by up to ~0.5 % depending on latitude), convert via `ST_GeogToGeometry` first and call the Geometry-typed `ST_Length(..., useSpheroid => true)` overload instead. |
| |
| Format: |
| |
| `ST_Length (A: Geography)` |
| |
| Return type: `Double` |
| |
| Since: `v1.9.1` |
| |
| SQL Example |
| |
| ```sql |
| SELECT ST_Length(ST_GeogFromWKT('LINESTRING (0 0, 1 0)')); |
| ``` |
| |
| Output (in meters): |
| |
| ``` |
| 111195.10117748393 |
| ``` |
| |
| The result is approximately 111.2 km — one degree of arc on a sphere of radius `R = 6 371 008 m`. |