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Moon Position Map & Sub-Lunar Point

Discover where the Moon is currently directly overhead on Earth (the sub-lunar point). Calculates real-time lunar altitude, azimuth, distance in kilometers, and illumination percentage.

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Sub-Lunar Position
Exact Geodetic· Calculated coordinates

Waning Crescent (12% Illuminated)

Sub-Lunar Zenith Point: -14.70°, -47.76° | Distance: 390,744 km

Sub-Lunar Point
-14.70°, -47.76°
Zenith location on Earth
Lunar Distance
390,744 km
Earth center-to-center
Observer Altitude
29.5°
Above local horizon
Observer Azimuth
209.4°
Compass bearing from North

How to use the moon position map

  1. 1Pick a place and time

    Use your location or search a place; the map starts at the current time.

  2. 2Compute the Moon's position

    The Moon's position is calculated with standard astronomical algorithms, and the point where it is overhead is shown on the map.

  3. 3Read the Moon's data

    See the Moon's altitude, azimuth, distance and illumination percentage.

Where is the Moon right now? Altitude and azimuth explained

Unlike distant stars or even the Sun, calculating the exact position of the Moon in the night sky is one of the most complex challenges in classical celestial mechanics. The Moon orbits the Earth at a mean distance of only 384,400 kilometers (238,855 miles)—astronomically close compared to the 149.6 million kilometers separating Earth from the Sun.

To pinpoint the Moon from your current location, celestial engines evaluate four fundamental parameters:

  • Lunar Altitude (α): The vertical angle above the true horizontal horizon (-90° to +90°).
  • Lunar Azimuth (A): The horizontal compass direction measured clockwise from True North (000° to 360°).
  • Lunar Distance (d): The instantaneous center-to-center distance between Earth and Moon in kilometers.
  • Parallactic Angle (q): The angle between the celestial pole and the zenith as viewed through the Moon's center, governing the apparent tilt of the lunar crescent.

How far away is the Moon? Perigee, apogee and supermoons

The Moon does not circle Earth in a neat concentric circle; its orbit is an eccentric ellipse (e ≈ 0.0549) subject to constant gravitational tugs from the Sun:

Lunar Perigee (Supermoon)

The closest point in the lunar orbit, bringing the Moon within 356,500 to 363,300 km of Earth. When perigee coincides with a Full Moon, it is popularly termed a Supermoon. The Moon appears up to 14% larger in diameter and 30% brighter than at apogee, generating pronounced perigean “king tides.”

Lunar Apogee (Micromoon)

The farthest point in the lunar orbit, receding to between 405,500 and 406,700 km. A Full Moon occurring near apogee appears visibly smaller and dimmer, with weaker tidal swings.

Why the Moon’s position depends on where you stand

In solar calculations, observing from Earth's surface versus its center causes a tiny angular shift of only 8.8 arcseconds. But for the Moon, this effect—known as topocentric parallax—is massive.

Because Earth's radius (~6,378 km) represents a substantial fraction (roughly 1/60th) of the total distance to the Moon, an observer standing on Earth's surface views the Moon from a shifted vantage point compared to an imaginary observer at the center of the Earth:

This shift reaches up to 61.5 arcminutes (1.025 degrees) when the Moon is on the horizon. Because the apparent diameter of the Moon is only about 31 arcminutes (0.52°), topocentric parallax displaces the Moon in the sky by more than two full lunar diameters.

Without topocentric parallax corrections, solar eclipse predictions would fail completely: a total solar eclipse occurring directly overhead for an observer in Texas would be predicted as completely missing the Sun if calculated geocentrically.

How the parallax correction is calculated

To convert the theoretical geocentric altitude α_geo into the actual topocentric altitude α_topo seen by the observer, geodetic ephemeris engines compute the horizontal parallax π_h:

GOVERNING MATHEMATICAL EQUATION\sin\pi_h = \frac{R_{\text{earth}}}{d_{\text{moon}}}, \quad \Delta\alpha \approx \pi_h \cos\alpha_{\text{geo}}, \quad \alpha_{\text{topo}} = \alpha_{\text{geo}} - \Delta\alpha
VARIABLE DEFINITIONS & CONSTANTS
π_h:Equatorial horizontal parallax of the Moon (degrees / arcminutes)
R_earth:Earth equatorial radius = 6,378.137 km (kilometers)
d_moon:Instantaneous Earth-Moon center-to-center distance (kilometers)
α_geo:Geocentric lunar altitude computed from Earth center (degrees)
α_topo:True topocentric lunar altitude viewed from observer surface (degrees)
WORKED BENCHMARK: OBSERVER ON SURFACE VIEWING MOON AT GEOCENTRIC ELEVATION 30.0°
Earth-Moon Distance (d) = 363,300 km (Perigee)Earth Radius (R) = 6,378.137 kmGeocentric Elevation (α_geo) = 30.000° (0.5236 radians)
  1. sin(π_h) = 6,378.137 / 363,300 = 0.017556
  2. Horizontal Parallax π_h = arcsin(0.017556) = 1.0059° = 60.35 arcminutes
  3. Parallax altitude decrement Δα = π_h * cos(α_geo) = 1.0059° * cos(30°) = 1.0059° * 0.8660 = 0.8711° (52.26')
  4. Topocentric Elevation α_topo = 30.0000° - 0.8711° = 29.1289° (29° 07' 44")
Computed Result:Geocentric: 30.00° | Topocentric Shift: -0.87° | True Surface Altitude: 29.13°

An observer looking through a telescope sees the Moon nearly a full degree lower in the sky than a standard geocentric almanac would suggest.

Moon distance and size reference table

Reference this benchmark table illustrating how the Moon's distance governs horizontal parallax, apparent size, and tidal gravity across its orbital extremes:

Lunar Orbital Distance, Parallax Angle, and Apparent Angular Diameter

Calculated on the WGS84 ellipsoid across canonical perigee and apogee thresholds.

Orbital RegimeDistance (km)Distance (mi)Horizontal ParallaxApparent DiameterTidal Gravitational Impact
Extreme Perigee (Supermoon)356,500 km221,520 mi61.5 arcmin (1.025°)33.5 arcmin (0.558°)+18% perigean spring tide force
Mean Perigee363,300 km225,745 mi60.3 arcmin (1.005°)32.9 arcmin (0.548°)+11% above average tidal pull
Mean Orbital Distance384,400 km238,855 mi57.0 arcmin (0.950°)31.1 arcmin (0.518°)1.00x baseline gravitational tide
Mean Apogee405,500 km251,965 mi54.1 arcmin (0.902°)29.5 arcmin (0.492°)-9% below average tidal pull
Extreme Apogee (Micromoon)406,700 km252,710 mi53.9 arcmin (0.898°)29.4 arcmin (0.490°)-10% minimum tidal range

The 18.6-year cycle and the major lunar standstill

The Moon's path across the sky changes dramatically over multi-year periods due to the 18.61-year precession of its orbital nodes:

  • Orbital Inclination (5.14°): The Moon's orbit is tilted by 5.14 degrees relative to Earth's orbital plane (the ecliptic). Because Earth's axis is already tilted by 23.44 degrees, the Moon's maximum monthly declination oscillates over an 18.6-year cycle.
  • Major Lunar Standstill: When the Moon's tilt adds directly to Earth's tilt (23.44° + 5.14° = 28.58°), the Moon reaches extreme northern and southern declinations (±28.6°). During this phase (recently occurring in 2024–2025), the Moon rises farther north and south on the horizon than the Sun ever can. Ancient stone circles like Stonehenge and Callanish were built specifically to track these 18.6-year standstill alignments.
  • Minor Lunar Standstill: 9.3 years later, the inclinations subtract (23.44° - 5.14° = 18.30°), compressing the Moon's monthly rising and setting range into a narrow band of ±18.3°.
Telescope & Astrophotography Observation Warning
  • The "Moon Illusion"—where the Moon looks gigantic when rising near the horizon—is purely a psychological optical illusion in the human brain; photographic sensors confirm its angular diameter is actually slightly smaller on the horizon than when overhead (due to being one Earth-radius farther away).
  • Always verify whether lunar ephemeris coordinates are topocentric (corrected for your location) or geocentric before pointing narrow-field astrophotography telescopes.

Related Lunar & Astronomical Ephemeris Tools

Track moon phases, solar angles, and daytime illumination:

Quick facts about the moon position map

FactValueNotes
Sub-Lunar PointGeographic Lunar ZenithWhere Moon is 90° overhead on Earth
Mean Lunar Distance384,400 km (238,855 mi)Varies from 356,500 km (perigee) to 406,700 km (apogee)
Algorithmic BasisJean Meeus Astronomical AlgorithmsChapter 47 lunar coordinate series
PRECISION & EXCEPTIONS

Edge cases and exceptions

Topocentric Parallax Correction

Because the Moon is relatively close to Earth, its apparent position in the sky (topocentric coordinates) shifts by up to 1° compared to its geocentric center-of-Earth position.

FIELD APPLICATIONS

The moon position map: worked examples

1

Night Sky Stargazing Direction

Scenario: Looking for the Moon from Chicago at 10:00 PM.

Outcome: Calculates exact azimuth (e.g. 142° Southeast) and altitude (e.g. 38° above horizon) for telescope aiming.

FREQUENTLY ASKED QUESTIONS

Frequently asked questions about the moon position map

What is the sub-lunar point?

The sub-lunar point is the exact spot on Earth's surface where an imaginary line connecting the centers of Earth and the Moon passes through, meaning the Moon is directly overhead at zenith.

What is the Moon's distance from Earth?

About 384,400 km on average, ranging from roughly 356,500 km at perigee to 406,700 km at apogee.

What is lunar altitude and azimuth?

Altitude is the angle above the horizon; azimuth is the compass direction measured from north.

Why does the Moon rise later each day?

The Moon orbits Earth in the same direction as Earth rotates, so it rises about 50 minutes later each day.

Is the Moon visible during the day?

Yes. The Moon is above the horizon during the day about half the time, and is easiest to see around first and last quarter.

What is a supermoon?

A full or new Moon that occurs when the Moon is at or near perigee, so it appears slightly larger and brighter.

What are the tides?

The Moon's gravity creates two tidal bulges, giving most coasts two high tides and two low tides each lunar day of about 24 hours 50 minutes.

What is the illumination percentage?

The share of the visible disc lit by the Sun, from 0 percent (new Moon) to 100 percent (full Moon).

Where is the Moon overhead right now?

The sub-lunar point is shown on the map.

How accurate are the positions?

The calculation uses standard astronomical algorithms and is accurate to a fraction of a degree, suitable for planning and observing.

Keep exploring

Data & Cartographic Authority: Jean Meeus astronomical algorithms · Map tiles © OpenFreeMap · © OpenStreetMap contributors

Written and maintained by . Content updated October 30, 2026; data last verified September 19, 2026. See our editorial policy, methodology, or report an error.