Explore the oldest light. Understand every colour.
Inspect the microwave sky, reveal tiny temperature differences, and discover how colour makes invisible data understandable.
Loading the CMB Colour Lab…
- Observation-derived data A processed sky map from the Planck telescope.
- Calculated model Spectra and expansion worked out from stated assumptions.
- Creative representation Colour scales and palettes chosen to show the numbers.
Five quick investigations
Is the Universe really red and blue?
Compare the false-colour map with the radiation's real spectrum.
Reveal a tiny difference
See the same numbers on a broad kelvin scale and a narrow microkelvin scale.
One dataset, different stories
Put a greyscale and a rainbow side by side and check that the data stays the same.
Why does the peak move?
Switch between frequency and wavelength densities and watch the peak.
Follow the cooling radiation
Play the expansion model from last scattering to today.
What you are looking at
The cosmic microwave background
The cosmic microwave background (CMB) is the oldest light we can observe. About 380,000 years after the Big Bang, the Universe had cooled to about 3,000 kelvin, cool enough for atoms to form and for light to travel freely. Since then the Universe has expanded, stretching that light into microwaves. Today it arrives from every direction with an average temperature of about 2.725 K.
Why the colours are false
Your eyes cannot see microwaves, so the CMB has no visible red or blue. Maps like this one use a false-colour scale: each number is given a colour so that patterns become visible. The Planck mission's own maps do the same. Change the scale and the picture changes; the numbers do not.
Microkelvins and anisotropy
The map shows how much warmer or cooler each direction is than the average: the anisotropy. These differences are tiny, typically tens to a few hundred millionths of a kelvin (microkelvin, µK). A deviation of +100 µK is about 37 parts per million of the mean. A negative value means cooler than the reference mean, never a temperature below absolute zero.
| Temperature difference | +0.000100 K |
|---|---|
| Reference-level temperature | 2.72558 K (T0 = 2.72548 ± 0.00057 K) |
| Relative difference | about 36.69 parts per million |
| Percentage difference | about 0.003669% |
The blackbody spectrum
The CMB has an almost perfect blackbody spectrum, described by Planck's law. Per unit frequency, Bν(T) = (2hν³/c²) / (ehν/kT − 1); per unit wavelength, Bλ(T) = (2hc²/λ⁵) / (ehc/λkT − 1). The two are the same radiation spread over different units, linked by Bλ = Bν · c/λ². That is why their peaks sit in different places: at 2.72548 K, Bν peaks near 160.23 GHz (a wavelength of 1.871 mm) while Bλ peaks near 1.063 mm. One temperature, two correct peaks.
Expansion and cooling
In the standard model, the temperature of this radiation scales as T(z) = T0 (1 + z), where z is the redshift. At z ≈ 1100, around last scattering, that gives about 3,001 K. The lab calculates the spectrum at a chosen epoch from this relationship; it is a model, not an observed movie, and the map always shows today's sky.
The map, its projection and its masks
The data is the Planck 2018 (PR3) SMICA map: a component-separation estimate that combines Planck's frequency channels to remove foreground emission from our Galaxy and other sources. It is a processed estimate, not a raw photograph. Near the Galactic plane and some bright sources the estimate is less reliable, so the product comes with a confidence mask; hatched areas are outside it and have no value in this lab. SMICA also fills (inpaints) a narrow Galactic region; the reconstruction view shows those pixels dotted.
Every point on the oval map is a direction in the sky, in Galactic coordinates, with the centre of our Galaxy in the middle and longitude increasing to the left. The hemisphere view shows the sky as seen from inside. Neither is a picture of a ball-shaped Universe, and the map does not mean we are at a special centre.
The data in this lab
| Product | COM_CMB_IQU-smica_2048_R3.00_full.fits (Planck 2018 (PR3), R3.00, SMICA component separation) |
|---|---|
| SHA-256 | 60952c645eb33d151905ddf5837477e15ca02a3261feca4ceca3c3feece4f9ac |
| Native map | HEALPix NSIDE 2048, NESTED, Galactic, K_CMB; effective beam about 5.0′ FWHM |
| In this lab | NSIDE 128 (27.5′ pixels) and NSIDE 256, each pixel the mean of its native pixels inside the confidence mask; no other smoothing, no interpolation |
| Confidence mask | 84.2% of the sky (the product's TMASK); 84.3% of NSIDE 128 pixels are included |
| Monopole and dipole | Left as distributed. Measured residuals inside the mask: 0.35 µK and a 3.50 µK dipole |
Based on observations obtained with Planck (https://www.esa.int/Planck), an ESA science mission with instruments and contributions directly funded by ESA Member States, NASA, and Canada. Planck Collaboration 2020, A&A 641, A4 (Planck 2018 results IV).
A note on the numbers
Some introductions say the CMB was released about 300,000 years after the Big Bang at about 3,000 °C. This lab follows ESA's Planck explainer: about 380,000 years and about 3,000 kelvin (roughly 2,700 °C). Kelvin and degrees Celsius are not interchangeable at these values.
Sources
- ESA, “Cosmic Microwave Background (CMB) radiation”
The starting point: relic radiation, invisible to the eye. - ESA, “Planck and the cosmic microwave background”
About 380,000 years and about 3,000 K. - IRSA, Planck PR3 CMB maps and products
Where the map file was downloaded. - Planck Collaboration, Planck 2018 results IV: Diffuse component separation
How SMICA works; masks and inpainting. - Planck Legacy Archive
The official archive, which also lists later releases; this lab uses PR3. - D. J. Fixsen (2009), The Temperature of the Cosmic Microwave Background
T0 = 2.72548 ± 0.00057 K. - NASA LAMBDA, COBE/FIRAS monopole spectrum
The measured spectrum points in the spectrum view. - NASA LAMBDA, the CMB in context
Last scattering at about z = 1100. - HEALPix, geometric and algebraic properties
Equal-area pixels, 12 × NSIDE² of them. - NIST, Wien displacement constants
Why the frequency and wavelength peaks differ. - Astropy, blackbody model
An independent reference implementation of Planck's law. - Temperature–redshift relation
T(z) = T0 (1 + z) in the standard model. - ESA, Planck first light survey
Planck maps use false colour.
This lab is an interactive explanation built by PaintColorKE. It is not an ESA product, a live telescope feed or a cosmology analysis, and it has not been reviewed by a cosmologist. The colour scales and palettes are PaintColorKE's own.