Updated
Using Great circle distance radius map
Measure the shortest spherical surface distance between coordinates and draw a radius around the starting point.
Haversine distance = 2R atan2(√h, √(1−h)), with latitude/longitude in radians. The default 6,371 km is NASA’s Earth volumetric mean radius; change it for another spherical model. The coordinate grid is an equirectangular diagram, not a street map. It has no geocoding, roads, borders or navigation advice, and it does not account for Earth’s ellipsoidal shape.
A worked example
Example inputs: starting latitude (degrees) = 0, starting longitude (degrees) = 0, ending latitude (degrees) = 0, ending longitude (degrees) = 90, radius around start (km) = 1000, sphere radius (km) = 6371. Great-circle distance (km) = 10007.543398010286.
Before you use the result
Haversine distance = 2R atan2(√h, √(1−h)), with latitude/longitude in radians. The default 6,371 km is NASA’s Earth volumetric mean radius; change it for another spherical model. The coordinate grid is an equirectangular diagram, not a street map. It has no geocoding, roads, borders or navigation advice, and it does not account for Earth’s ellipsoidal shape.
Example results for ending longitude (degrees)
These examples use Starting latitude (degrees): 0; Starting longitude (degrees): 0; Ending latitude (degrees): 0; Radius around start (km): 1000; Sphere radius (km): 6371. They are reference calculations, not recommended settings.
| Ending longitude (degrees) | Great-circle distance (km) |
|---|---|
| 45 | 5003.77169901 |
| 90 | 10007.543398 |
| 180 | 20015.086796 |
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ToolOctopus. “Great circle distance radius map.” Updated 2026-09-26. https://tooloctopus.com/great-circle-distance-radius-map.
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