simplemaplab

Crow Flies Distance Calculator

Straight-line ("as the crow flies") distance between any two places on Earth — side by side with the actual driving distance, drive time, and detour percentage. Free, worldwide, no sign-up. Powered by the haversine formula and the open-source Valhalla routing engine on OpenStreetMap.

Tip: click anywhere on the map to set a point.
Try:
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Pick two points — by GPS, search, or map clicks. The tool computes the straight-line "as the crow flies" distance and (when available) compares it to the actual driving distance and time.

Why crow-flies distance — and why we show driving alongside it

Most distance calculators give you one number. They are either purely geometric ("the straight line is 87 miles") or purely road-based ("the drive is 124 miles, 2 hours 14 minutes"). In the real world, the gap between those two numbers is exactly what tells you whether a trip is easy or hard, whether two places are practically connected or not, and whether your mileage policy makes financial sense.

That gap — the detour— is the third card on this tool. It tells you in one number how much the road network adds: 10% means a freeway-direct route, 30% means normal urban arterials, 100%+ means water or mountains. Honolulu to Hilo is 215 crow-flies miles and "no road route" — they are different islands. San Francisco to Oakland is 7.4 miles straight and 12.4 miles by road, +68% — the bridge is much longer than the direct line across the bay. Both of those are useful facts. Neither is captured by a single-number calculator.

We compute crow-flies entirely in the browser using the haversine formula on a spherical Earth (R = 6,371 km). The driving distance comes from Valhalla, the open-source routing engine developed at Mapbox and now maintained as part of the Linux Foundation, running on OpenStreetMap. No API key. No watermark. No sign-up. And no creative interpretation of the numbers — both come straight from public-domain math and public-domain map data.

How to find the crow-flies distance between two places

Five steps. GPS, search, and map clicks all work.

  1. Set the start point. Tap "Use My Location" to read GPS, type a city or address into the From box, or click anywhere on the world map. The first map click sets the green start pin.
  2. Set the destination. Type a destination into the To box, or tap the map a second time. The destination appears as a red pin and a dashed red great-circle line is drawn between the two points.
  3. Read the crow-flies distance. The first card shows the straight-line distance in miles, kilometres, and nautical miles, plus the initial compass bearing (e.g. 087° E). This is the great-circle distance — the shortest possible path along the curved surface of the Earth.
  4. Compare with the actual driving distance. The second card shows the road distance and drive time from the OpenStreetMap-based Valhalla routing engine. The third card shows the detour percentage — how much longer the road route is compared to the straight line. For most US city pairs, expect 15–35%.
  5. Try a swap, a quick example, or a different pair. Hit Swap to flip start and destination, Clear to reset, or pick one of the quick examples (Manhattan → Brooklyn, SF → Oakland, Seattle → Vancouver, London → Paris, Reno → Lake Tahoe) to see how the detour percentage changes with terrain, water, and road network density.

What people use this tool for

Seven common patterns we see in the search analytics.

Mileage reimbursement and travel expense disputes

Many companies and government agencies reimburse travel by "as the crow flies" distance to keep mileage claims uniform regardless of which route a driver picked. Drop your origin and destination, take the crow-flies number, and use it on the expense form. The detour percentage card also tells you how much more the actual driving distance was — useful when the policy allows you to claim either, whichever is greater.

Flight distance and direct-flight planning

Commercial flights follow great-circle routes (the curved path that looks weirdly bent on a flat map). The crow-flies distance is what airlines use to compute fuel, billing, and award-mile distances. Match your route — JFK to LHR, LAX to NRT, ORD to FRA — and the number you get is the same number you would see on flight-tracker sites and frequent-flyer mile calculators.

Real estate "is this property close to X?" sanity check

Property listings often say a school, train station, or downtown is "10 minutes away" — but that’s drive time, not distance. Use the crow-flies tool to see the actual straight-line distance to a school district, a hospital, an employer, or a train stop. Realtors use this to compute walkability radii; buyers use it to check whether the marketing language is honest.

Drone delivery, line-of-sight, and pricing zones

Drone-delivery services, last-mile couriers, and even some food-delivery apps charge by crow-flies distance, not road distance, because the delivery vehicle is not constrained by streets. Drone operators also need crow-flies for line-of-sight planning under FAA rules. Set your hub and a delivery point and read the straight-line range plus the bearing.

Property setbacks, fence easements, and utility right-of-way

Property and zoning rules use straight-line distances when describing setbacks ("100 feet from the well", "500 feet from the wetland"), easements, and utility right-of-way. Drop two points on a property and read the distance in feet (1 mile = 5,280 ft). For a precise legal survey use a licensed surveyor, but for early-stage zoning checks the crow-flies number is exactly what the regulation describes.

School district "as the crow flies" busing radius

Many US school districts use a crow-flies radius to determine bus eligibility (e.g., "students living more than 1 mile from school qualify for busing"). Drop the school and a candidate home address; the result tells you instantly whether the home falls inside or outside the eligibility radius. The detour card shows the actual walking/driving distance, which is what the kid faces every morning.

Fitness, training, and outdoor recreation

Cyclists, hikers, runners, and pilots-in-training use crow-flies to measure raw "displacement" rather than path length. Examples: how far did you actually move, regardless of how circuitous the trail was? How far apart are two checkpoints in a navigation race? What’s the straight-line distance from camp to summit on a 14er? The detour percentage tells you how much extra distance the trail gives you compared to the bee-line.

Famous crow-flies vs road comparisons

Twelve real city pairs, sorted to show the range of detour percentages — from a freeway-direct New Orleans → Houston (+10%) to a separated-by-water Honolulu → Hilo (no road).

PairCrow-fliesBy roadDetourWhy
New York City → Newark, NJ9.8 mi11.4 mi+16%Two big cities separated by the Hudson — the bridges and tunnels add only a few miles.
Manhattan → Brooklyn (Times Square → Prospect Park)6.6 mi8.0 mi+22%Bridge crossings and one-way streets through Lower Manhattan.
San Francisco → Oakland7.4 mi12.4 mi+68%The Bay Bridge route is much longer than the straight line across the bay.
Seattle → Bainbridge Island7.9 mi36 mi (or 35-min ferry)+356%No bridge — driving requires a 30-mile detour around the south end of Puget Sound.
San Francisco → Los Angeles347 mi383 mi (via I-5)+10%I-5 cuts a remarkably straight line through the Central Valley.
Denver, CO → Aspen, CO101 mi162 mi+60%The Continental Divide forces a curving route around the highest peaks.
Reno, NV → South Lake Tahoe, CA32 mi57 mi+78%Mountainous terrain — the road wraps around peaks and follows river valleys.
Honolulu → Hilo (Hawaii)215 miNo road routeDifferent islands. Crow-flies is the only meaningful distance.
Key West → Miami129 mi165 mi+28%The Overseas Highway threads through the keys; not bad for an island chain.
New Orleans, LA → Houston, TX316 mi348 mi+10%I-10 follows the Gulf Coast roughly along the great-circle path.
London → Paris214 mi283 mi (via Eurotunnel)+32%Channel crossing forces all road traffic through Folkestone–Calais.
Tokyo → Sapporo517 mi733 mi+42%Different islands — the road route uses the Seikan Tunnel and a long highway.

The mathematics behind the result

Every figure in the result panel is derived from a small set of well-known formulas. They are below in case you want to verify, audit, or reimplement them.

QuantityFormulaNotes
Crow-flies (great-circle) distance — haversined = 2R · asin(√(sin²(Δφ/2) + cos φ₁ · cos φ₂ · sin²(Δλ/2)))φ = latitude (rad), λ = longitude (rad), R = 6,371 km (IUGG mean Earth radius). Numerically stable down to centimetres.
Initial bearing (forward azimuth)θ = atan2(sin Δλ · cos φ₂, cos φ₁ · sin φ₂ − sin φ₁ · cos φ₂ · cos Δλ)Result in radians; converted to 0–360° clockwise from true north.
Conversionsmi = km × 0.621371 · nm = km × 0.539957Statute mile = 1,609.344 m exact (international agreement, 1959). Nautical mile = 1,852 m exact.
Detour percentage((road_distance − crow_flies) ÷ crow_flies) × 100%Always ≥ 0 in practice; usually 10–60% in the contiguous US, much higher across water or mountains.

How the tool actually works

1. Crow-flies math

We treat Earth as a sphere of radius 6,371 km (the IUGG mean radius) and use the haversine formula. The math runs entirely in the browser; no server round-trip is needed for the straight-line distance. Haversine is numerically stable for very small distances (down to centimetres) and avoids floating-point rounding errors near the antipodes.

2. Driving distance and drive time

We proxy the FOSSGIS-hosted public Valhalla service at valhalla1.openstreetmap.de. Valhalla is an open-source routing engine that builds a contraction-hierarchies graph from OpenStreetMap data and finds the lowest-cost path between two coordinates. The free public instance has a 1,500 km path-length cap; long-distance pairs (e.g., NYC → LA) come back as "no road route" rather than failing — we surface that gracefully on the second card.

3. Map drawing

The dashed red line on the map is the great-circle path computed by spherical linear interpolation (SLERP) on the unit sphere — 96 intermediate points that get rendered as a polyline on the MapLibre vector-tile basemap. When the path crosses the 180° meridian (e.g., Vancouver → Tokyo), we split it into two segments so the line draws cleanly without wrapping all the way around the world.

4. Place names

Place-name autocomplete uses Photon (typo-tolerant geocoder by Komoot, hosted at photon.komoot.io). Reverse geocoding for map clicks (turning latitude / longitude into a place name) uses Nominatim. Both are free and run on OpenStreetMap data — the same OSM that Valhalla uses for the road network — so place names and routes are in lockstep.

How this tool compares to other distance calculators

Quick comparison against the major free distance calculators on the web.

FeatureSimpleMapLabdistance-calculator.comdistancecalculator.netGoogle Maps API
Free, no sign-upLimited / paid
Crow-flies (great-circle) distance
Side-by-side driving distance + drive timeLimited
Detour percentage (driving vs straight)
Initial compass bearingAPI only
Distance in mi, km, AND nautical milesmi/km onlymi onlykm only
Click-to-set on the mapLimited
GPS button for start pointLimited
Famous-pair quick examples
Antimeridian-aware path drawingPartialAPI only
Mobile-first interfacePartial
No watermark, no rate limitSome adsHeavy adsAPI key

Where did "as the crow flies" come from?

The phrase appears in print at least as early as 1758 in Walter Charleton\u2019s Brief Discourse Concerning the Different Wits of Men, where it is already idiomatic. By the early 19th century it is widespread in English-language nautical and cartographic writing — sailors used it to mean "the straight rhumb-line distance, ignoring the actual sailing route around capes and shoals". The folk etymology that crows fly in straight lines is, as it turns out, false: GPS tracking of free-flying crows shows their paths are routinely 30–50% longer than the bee-line over a foraging day. Crows cluster at food, ride thermals, investigate novel objects, and chase off raptors. They are notably non-straight-line birds.

Other languages have analogous idioms: in German, "Luftlinie" (air-line distance); in French, "à vol d\u2019oiseau" (as the bird flies); in Russian, "по прямой" (along the straight line). The "crow" is an English-language quirk — elsewhere it is "bird" generically. The mathematical concept, the great-circle distance, is universal: it is the path length along the shortest geodesic on the surface of a sphere, and it is what every flight planner, satellite operator, and submarine cable engineer uses every day.

Related tools and resources

If you want a clean great-circle distance without the driving comparison, our distance-between-two-places tool gives you the straight-line number with multiple unit toggles and a more general-purpose UX. For the bearing math (initial, final, rhumb-line, magnetic), bearing & compass calculator is the right tool. To find the geographic midpoint between two places — useful for "let\u2019s meet halfway" planning — see halfway between two places.

For specifically US distance calculations between named places, our specialised tools are often faster: distance between cities and distance between ZIP codes both have built-in autocomplete over the SimpleMaps US dataset, so you can type "Salt Lake City" or "10001" rather than searching globally. To see how far you can travel from a single point in a given time budget — drive, bike, or walk — drive time map renders a true isochrone (drivable area) rather than a circle.

For drawing arbitrary distances on the map (multi-segment paths, freehand lines, polygon perimeters), see map drawer. To plot a lat/lng on a map, try latitude & longitude map or pin drop map for batch pins. To convert an address to coordinates first, use address to coordinates.

Frequently asked questions

It means the straight-line distance between two points, ignoring any obstacles — rivers, mountains, oceans, road networks. It comes from the (false) assumption that crows always fly directly to a destination. On a flat map it would be a literal straight line; on the curved Earth it is the great-circle distance — the shortest path along the surface of the sphere.
Crow-flies is the straight-line distance over the curved Earth. Driving distance follows the road network — which curves around lakes, mountains, private property, and one-way streets. Driving distance is always ≥ crow-flies; the ratio between the two is the "detour percentage", typically 15–35% in dense road networks like the contiguous US, 50–100%+ in mountainous regions, and infinite (no road route) when separated by water.
Very accurate. We use the haversine formula on a spherical Earth (R = 6,371 km, the IUGG mean radius). For practical purposes — flights, mileage, real estate, drone delivery — accuracy is well within 0.5%. For sub-metre surveying you would use the WGS-84 ellipsoid with Vincenty’s formula, but for everything below that level of precision the spherical approximation is more than sufficient.
Two reasons. First, the routing service caps any single route at 1,500 km of path length to keep its free tier usable; cross-country and intercontinental routes exceed that. Second, no roads connect the points (different continents, separated by ocean, polar regions, isolated islands like Hawaii or remote Pacific atolls). In those cases the crow-flies number is the only meaningful distance — that is the whole point of "as the crow flies".
We proxy the Valhalla routing engine via FOSSGIS’s public tile server at valhalla1.openstreetmap.de. Valhalla is open-source software developed at Mapbox, now maintained by Linux Foundation. It builds a routing graph from OpenStreetMap data and finds the lowest-cost path between two coordinates, defaulting to the "auto" cost model (cars/light vehicles). The resulting path length is the road distance; the path travel time is the drive time estimate. Updates roll in continuously as OSM contributors edit the underlying map.
The drive-time estimate is a free-flow estimate based on posted speed limits and road type, not real-time traffic. For accurate "how long will it actually take right now" data you need a paid traffic API like Google Maps, Mapbox, or HERE. For typical "how far apart are these places" planning, the free-flow estimate is within 10–20% of real-world drive time off-peak and overestimates during rush hour.
The dashed red line. On a flat (Mercator-projected) world map, the shortest path between two points on the sphere is not a straight line on the screen — it is a curve. The classic example is New York to Tokyo: the shortest route arcs north over the Aleutian Islands, even though on a flat map it looks like a detour. We compute the path with spherical linear interpolation (SLERP) and split it cleanly at the antimeridian if it crosses 180°.
The initial compass bearing — the direction you would head right at the start of the trip if you were following the great-circle route. It is given as a 3-figure number (e.g., 087°) and a 16-point compass label (e.g., E). The bearing changes over a long route; the number we display is the bearing at the start point. For a tool with full bearing math (initial, final, rhumb line, magnetic), see our bearing calculator.
1 km = 0.621371 mi = 0.539957 nm. 1 mile = 1.609344 km = 0.868976 nm. 1 nautical mile (used in aviation and maritime) = 1.852 km = 1.150779 mi. The tool shows all three units side by side so you do not need to convert manually.
Yes, for early-stage planning. Most US zoning and setback rules describe distances in straight-line feet from a fixed reference (well, wetland, road centerline, property line). The crow-flies tool gives you exactly that. For legally-precise survey work you still need a licensed surveyor with monumented points; the tool is for understanding the rule and sketching, not for filing.
Geography. Pairs separated by water (Seattle ↔ Bainbridge Island, Manhattan ↔ Staten Island, anywhere in the Hawaiian or Greek islands) have huge detours because driving requires bridges, tunnels, or ferries. Mountainous pairs (Denver ↔ Aspen, anywhere in the Alps) have big detours because roads wrap around peaks. Flat-terrain pairs along well-engineered freeways (SF ↔ LA on I-5, NYC ↔ Boston on I-95) have tiny detours, often under 10%.
The bare straight-line math is identical — both use haversine on a spherical Earth. The differences are: this tool also computes driving distance and drive time side-by-side, and shows the detour percentage; the distance-between-two-places tool focuses on a clean great-circle distance with multiple unit toggles and a more general-purpose UX. Use this one when you want the comparison; use distance-between-two-places when you just want a clean straight-line number.
No, and crows are particularly bad about it. Crows are intelligent generalist foragers — they cluster at food sources, deviate to investigate, follow other crows, ride thermals, and avoid hawks. Modern GPS-tracked crow studies show their flight paths are routinely 30–50% longer than the straight line over a foraging day. The phrase is from at least 1758, predating any actual ornithology, and just means "in a straight line" in idiomatic English.
When the obstacles do not apply to your situation. Examples: aviation (planes ignore roads), drone delivery (drones ignore roads), legal setbacks (the rule is written in straight-line distance), school busing radii (eligibility is by straight-line distance), telecom line-of-sight (radio waves go straight, not along streets), real estate (a buyer cares about how far the property is from a school in the actual world, not how the streets happen to be laid out), and signal-strength estimates.
Yes. The math is public domain. OpenStreetMap data (which Valhalla uses) is permissively licensed under ODbL. Photon and Nominatim (used for place names) are free with no commercial restriction. The page is free, no sign-up, no watermark, no API key. Crediting OpenStreetMap is appreciated for derived works; "© OpenStreetMap contributors" is the standard form.

Data sources & methodology

Crow-flies distance:haversine formula on a spherical Earth, R = 6,371 km (IUGG mean radius). Public-domain math, computed in the browser.

Driving distance and time: Valhalla routing engine (open-source, Linux Foundation) on OpenStreetMap data. Hosted by FOSSGIS at valhalla1.openstreetmap.de. 1,500 km path-length cap on the free instance.

Place-name search: Photon (typo-tolerant geocoder, by Komoot) and Nominatim (OpenStreetMap reverse geocoder).

Maps: MapLibre GL JS with OpenFreeMap "Liberty" vector tiles. Last reviewed 5 May 2026.

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