Observational Astronomy
The 22-Degree Halo: Ice-Crystal Refraction Rings Around the Sun and Moon
Look at a bright Sun through a thin, milky veil of cirrus and you may find a luminous ring exactly 22° across the radius — about a hand-span at arm's length — hanging in the sky with a faintly red inner edge. This is the 22-degree halo, produced when sunlight (or moonlight) refracts through millions of randomly tumbling hexagonal ice crystals suspended 5–10 km up in cirrostratus cloud. Each crystal acts as a tiny 60° prism, and the ring marks the angle of minimum deviation at which their bent light piles up.
It is the most common of all the ice-halo family, visible on the order of one hundred days a year at mid-latitudes — far more often than a rainbow. Because ice refracts red less than blue, the inner rim glows reddish and the outer fades to bluish-white, with a conspicuously dark sky inside the ring.
- RegimeAtmospheric optics / ice-crystal refraction
- Key numberRadius 22° (min. deviation ~21.5° red, ~22° mean)
- Driven byRefraction in 60° hexagonal ice prisms
- First describedRecorded since antiquity; explained by Descartes/Huygens/Venturi, 17th–19th c.
- Observed withNaked eye through cirrostratus (5–10 km, ~-20 to -40 °C)
- Matters forWeather nowcasting, cloud microphysics, planetary atmospheres
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What it is and why it matters
The 22° halo is a ring of light centred on the Sun or Moon with an angular radius of about 22°. It is the flagship member of the ice-halo family — a class of optical phenomena caused not by liquid raindrops (which make rainbows) but by hexagonal ice crystals in high, cold cloud. Whenever you see a diffuse ring at roughly two hand-spans from the light source, with a sharp reddish inner edge and a noticeably darker sky inside, you are seeing sunlight sorted by ice geometry.
It matters on several levels. Practically, the halo is a weather signpost: it means a broad deck of cirrostratus has moved overhead, often the leading edge of an approaching warm front, so folklore that 'a ring around the Moon means rain' has real physical backing. Scientifically, halos are a natural probe of cloud microphysics — the shape, size, and orientation of ice crystals aloft — and the same refraction physics is used to interpret halos reported in the atmospheres of other worlds. It is also simply the most accessible piece of quantitative optics in the everyday sky.
The mechanism, step by step
A hexagonal ice crystal has six long side faces. Pick any face light enters through and skip one to the face two positions over: the two faces meet at a 60° apex angle, so the crystal behaves as a 60° glass prism. Sunlight entering such a prism is refracted at the first surface, crosses the crystal, and refracts again on exit, emerging deviated from its original path.
Because the crystals tumble in essentially random orientations, light exits at a whole range of deviation angles — but not evenly. As you sweep the entry angle, the total deviation reaches a minimum and then increases again. Near that minimum the deviation changes very slowly with input angle, so rays from a huge range of crystal orientations all emerge within a degree or two of the same angle. Light therefore piles up at the angle of minimum deviation, ≈22°, and thins out beyond it. No light is refracted to smaller angles at all, which is why the sky inside the ring looks conspicuously dark. Since ice bends short wavelengths more, violet deviates a bit more than red, painting the ring red-inside, blue-outside.
The characteristic numbers and the key relation
The governing quantity is the angle of minimum deviation Dmin of a prism, set by its apex angle A and the refractive index n via Dmin = 2·arcsin(n·sin(A/2)) − A. For ice, the nominal n ≈ 1.31 and A = 60° give Dmin = 21.84°; using the true wavelength-dependent index, Dmin ≈ 21.5° for red light (n ≈ 1.306, ~700 nm) and rises to about 22.37° for violet (n ≈ 1.317, ~400 nm). The mean ~22° fixes the ring radius; the ~0.8° spread across the visible spectrum sets its colour width and reddish inner edge.
The dark inner void follows directly: with A = 60° and n = 1.31, geometry forbids any refracted ray closer than ~22° to the source, so the interior receives no refracted light. The full 44° diameter, the ~2° radial thickness, and the modest colour saturation all fall out of the same prism relation. Contrast the 46° halo, which uses a 90° prism (a side face to an end/base face): the larger apex angle yields a bigger minimum deviation (~46°) and much wider colour dispersion, making it fainter and rarer.
How it is observed and measured
The 22° halo is a naked-eye phenomenon, best seen through a thin, uniform veil of cirrostratus — ice cloud at roughly 5–10 km altitude and temperatures near −20 to −40 °C, cold enough that the crystals are solid ice rather than water. To view it safely you block the Sun itself behind a building, tree, or outstretched thumb; the ring then reveals its colours and the dark interior. Around the Moon the same physics operates on faint moonlight, appearing whitish because the eye's colour sensitivity is poor at low light.
Quantitatively, observers measure the angular radius with a simple fist-at-arm's-length rule (a fist ≈10°, a spread hand ≈20°) or with cameras and wide-angle lenses whose geometry is calibrated. Dedicated halo enthusiasts and networks (such as the community around Les Cowley's Atmospheric Optics resource) photograph, stack, and model events, and simulation codes like HaloSim ray-trace millions of crystals to reproduce the exact brightness profile, confirming crystal shapes and orientations from the observed pattern.
Where it operates and how to tell it apart
The 22° halo requires randomly oriented hexagonal ice crystals, so it forms wherever high ice cloud exists — over most of the planet, in every season, whenever cirrostratus passes. This is why it is far commoner than a rainbow, which needs a rain shower opposite the Sun. When crystals instead settle into preferred orientations, the halo family diversifies: horizontal plate crystals concentrate light into sun dogs (parhelia) — bright, often coloured spots at the same 22° distance but only to the left and right of the Sun — and into the circumzenithal arc high overhead; vertically drifting columns give tangent arcs and, at solar elevations above ~29°, a circumscribed halo hugging the ring.
Distinguish the 22° halo from a corona (a much smaller, diffraction-made ring right at the Sun/Moon from water droplets), from a 42° rainbow (liquid water, opposite the Sun), and from the rarer 46° halo further out. The ring's fixed 22° radius, red-inside ordering, and dark interior are its signatures.
Open questions and broader significance
The core optics of the 22° halo were settled centuries ago — Descartes puzzled over halos, Huygens worked on the refraction geometry, and by the 19th century the minimum-deviation explanation (with contributions from workers such as Venturi and later Bravais for tilted crystals) was secure. Yet live questions remain in the microphysics: exactly which crystal habits (columns, plates, bullet rosettes, pyramidal forms) dominate a given cloud, how they orient in real turbulence, and why some rare halos (like the elusive odd-radius pyramidal halos at 9°, 18°, 20°, 23°, 24°, and 35°) appear only under special conditions.
The significance reaches beyond Earth. The same ice-prism physics predicts halos in the water-ice and CO₂-ice clouds of Mars, and exotic species in the ammonia, methane, or diamond-dust atmospheres of the giant planets and Titan — an optical diagnostic for crystal composition on other worlds. Closer to home, halo displays help validate cloud models and remote-sensing retrievals of cirrus, which are important for Earth's radiation budget and climate.
| Phenomenon | Angular position | Crystal / geometry | Cause |
|---|---|---|---|
| 22° halo | 22° radius ring around Sun/Moon | Randomly oriented hexagonal prisms; 60° prism faces | Refraction, minimum deviation |
| 46° halo | ~46° radius, faint | Same crystals; 90° face-to-base prism | Refraction, larger deviation |
| Sun dogs (parhelia) | ~22° left/right, at Sun's height | Horizontal plate crystals | Refraction through 60° faces |
| Circumzenithal arc | Near zenith, above Sun | Horizontal plates, top-entry ray | Refraction, upside-down 'rainbow' |
| Sun pillar | Vertical shaft through Sun | Plates/columns tilting slightly | Reflection off crystal faces |
| Rainbow (contrast) | 42° radius, opposite Sun | Liquid water droplets | Refraction + internal reflection |
Frequently asked questions
Why is the halo exactly 22 degrees and not some other angle?
The angle is fixed by two things: the 60° apex angle of the prism formed by alternate faces of a hexagonal ice crystal, and ice's refractive index of about 1.31. Plugging these into the minimum-deviation formula gives ~21.84° for the nominal index (~21.5° for red, using n ≈ 1.306) and ~22.37° for violet, so the ring sits at roughly 22° radius. Change the geometry to a 90° prism (side-to-base) and you get the ~46° halo instead.
Why is the inside of the ring darker than the outside?
Refraction through a 60° ice prism cannot deviate light by less than the minimum-deviation angle of ~22°. So no refracted sunlight reaches angles closer than 22° to the Sun, leaving the interior comparatively dark. Beyond 22°, light spreads out over an ever-larger area and fades, giving the halo its bright inner ring and gradual outer falloff.
What is the difference between a 22° halo and a rainbow?
A rainbow is made by liquid water droplets, which refract and internally reflect sunlight to produce a 42°-radius arc on the side of the sky opposite the Sun. A 22° halo is made by solid hexagonal ice crystals that only refract (no internal reflection needed) and encircles the Sun or Moon itself. Their colours also run in opposite order and the halo is far more muted.
Does a ring around the Moon really predict rain?
Often, yes — with caveats. The halo means a sheet of high cirrostratus ice cloud is overhead, which is frequently the advancing edge of a warm front bringing precipitation within a day or so. It is a genuine correlation with approaching weather systems, not a guarantee; the cirrus can also pass without any rain following.
Why do the crystals need to be randomly oriented?
A full circular ring requires ice crystals tumbling in all orientations so that some are correctly aligned to refract light toward you at every point around the Sun. If the crystals instead settle into preferred orientations — flat plates lying horizontal, for example — the light concentrates into localized bright spots (sun dogs) and arcs rather than a complete ring.
Can halos form on other planets?
In principle, yes. The same prism physics applies to any transparent crystalline cloud particle. Mars has water-ice and CO₂-ice clouds that can make halos, and the giant planets and Titan host ammonia-ice, methane-ice, and other exotic crystals that would produce halos at their own characteristic angles set by each material's refractive index and crystal habit — an optical clue to cloud composition.