Nature Atlas

How Nature Works
Sign In
Text size
100%
Theme
Natural Phenomena

Supermoon

Astronomical Phenomena

A full or new moon that occurs when the moon is near perigee, the closest point in its elliptical orbit to Earth, making it appear up to about 14 percent larger and 30 percent brighter than a full moon at its farthest point, or apogee. The effect is subtle enough that most observers cannot reliably distinguish a supermoon from an ordinary full moon without a side-by-side comparison, and the term originated in astrology before being adopted more broadly in popular astronomical reporting.

Facts
Periodicity
Of the twelve or thirteen full or new moons that occur in a year, usually three or four qualify as supermoons under common definitions 1
Scale
A full moon at perigee appears roughly 14 percent larger in diameter and about 30 percent brighter than a full moon at apogee, its farthest point from Earth 1
First Described
The term supermoon was coined by astrologer Richard Nolle in 1979 in Dell Horoscope magazine 1
Identification
Distinguishing Appearance
Most observers cannot reliably tell a supermoon apart from an ordinary full moon without a side by side comparison; the dramatic size many report is usually the Moon illusion seen near the horizon rather than the supermoon effect itself 1
Sources
1. Wikipedia - Supermoon
  • Frequency section
    Of the possible 12 or 13 full (or new) moons each year, usually three or four may be classified as supermoons, as commonly defined.
  • Brightness and size section
    A full moon at perigee appears roughly 14% larger in diameter than at apogee.
  • Moon illusion section
    Many observers insist that the Moon looks bigger to them. This is likely due to observations shortly after sunset when the Moon appears near the horizon and the Moon illusion is at its most apparent.
  • Etymology section
    The name supermoon was coined by astrologer Richard Nolle in 1979, in Dell Horoscope magazine
View the Source
Comments (0)
No comments yet. Be the first to share a thought.
Reader Challenges (0)
No disputes yet. Spotted an error or a better source? Open the first one.