SkyEye

Brightest Stars

Determining Stellar Brightnesses

The brightness of a star is usually expressed in terms of magnitudes. This scale is based on that devised by the second-century BC Greek astronomer Hipparchus who labelled the brightest stars as 'first magnitude', the next brightest as 'second magnitude', and so on with the faintest stars visible labelled as 'sixth magnitude'. This scale was placed on a mathematical basis in the nineteenth century when it was shown that a difference of five magnitudes corresponded with a factor of about 100 in brightness. Therefore, the magnitude scale was defined so that a difference of 100 in brightness exactly corresponded to a difference in five magnitudes.

A few stars are actually brighter than first magnitude so the scale was extended to zero and then to negative numbers. The smaller the magnitude is, the brighter the star. Thus, a star of magnitude -1 is brighter than one of magnitude +1 which in turn is brighter than one of magnitude +6. The faintest stars that can seen with the naked eye on a dark night are sixth magnitude, but the very best telescopes can see stars to magnitude +24.

Astronomers speak of both apparent and absolute magnitudes. Apparent magnitude is the brightness of a star as seen from Earth. Absolute magnitude, however, is the brightness of a star supposing that it was located exactly 10 parsecs (about 32.6 light years) away from Earth. Thus, the absolute magnitude takes into account the distance of a star, and gives us information about the intrinsic brightness of the object. For instance, the Sun is by far and away the brightest star in our sky but that is only because it is so close. Place it at a distance of 10 parsecs and it would not even make our list of bright stars as its absolute magnitude is only +4.9. Therefore, a star that appears to be very bright in the sky may be very close but intrinsically dim, or very far away and intrinsically bright. We use the apparent magnitudes of stars to form constellations but we use the absolute magnitudes of stars to tell us something about their physics.

The formula relating magnitudes and distance is M = m + 5 - 5 log d where m is the apparent magnitude, M is the absolute magnitude and d is the distance in parsecs. The logarithm is the common (base 10) logarithm. Distance is derived from the parallax p through the formula d = 1/p where p is measured in arcseconds.

The spectral type gives an indication of the surface temperature of the star, along with size and any special properties such as emission lines, variability or an unspecificed peculiarity. For historical reasons, the spectral sequence, from hotter to cooler, runs O B A F G K M. (There are other spectral types for certain unusual stars like S and C for so-called carbon stars.) These are further divided into tenths with lower numbers indicating higher temperatures. The luminosity class is represented by the Roman numerals , , , and . Class are the largest and are called supergiants. This luminosity class is divided into three sub-classes, Ⅰa (most luminous), Ⅰab and Ⅰb (least luminous). Class are bright giants, class are giants, class are subgiants and class are dwarfs (or main sequence stars). Sometimes class 0 is used to denote hypergiants and class is used to denote subdwarfs. Additional nomenclature can include modifiers like e (emission lines present), n (broad or nebulous absorption lines due to spin) and p (peculiar) among others.

Stars of First Magnitude and Brighter

This chart lists the the brightest stars in the sky as seen from the Earth. Many of the stars are actually part of multiple systems whilst others have variable magnitude. The values for absolute magnitude and distance depend on the accuracy of the observations of the apparent magnitude and parallax. For this reason, the distances are given to three significant figures only. Some of the stars show slight variability in brightness. The Sun, which is the brightest star as seen from Earth, is provided for comparison.

Name and Designation Spectral Type Magnitude Parallax Distance
Apparent Absolute (mas) (pc) (ly)
Sun G2Ⅴ -26.74 +4.87
Sirius α CMa A A1Ⅴ -1.46 +1.45 379.21 2.64 8.61
Canopus α Car A9Ⅱ -0.74 -5.62 10.55 94.8 309
Arcturus α Boo K1.5Ⅲ -0.05 -0.32 88.50 11.3 36.9
Rigil Kentaurus α Cen A G2Ⅴ +0.01 +4.34 754.81 1.32 4.31
Vega α Lyr A0Ⅴa +0.03 +0.60 130.23 7.68 25.1
Capella α Aur G3Ⅲ +0.08 -0.51 76.20 13.1 42.8
Rigel β Ori B8Ⅰae +0.13 -6.98 3.78 265 863
Procyon α CMi A F5Ⅳ-Ⅴ +0.37 +2.68 284.56 3.51 11.5
Betelgeuse α Ori M1-M2Ⅰa-Ⅰab +0.42 -5.50 6.55 153 498
Achernar α Eri B6Ⅴpe +0.46 -2.69 23.39 42.8 139
Hadar β Cen B1Ⅲ +0.61 -4.79 8.32 120 392
Altair α Aql A7Ⅴn +0.76 +2.21 194.95 5.13 16.7
Acrux α Cru B0.5Ⅳ +0.76 -4.21 10.13 99 322
Aldebaran α Tau K5+Ⅲ +0.86 -0.71 48.49 20.6 67.3
Antares α Sco M1.5Ⅰab-Ⅰb +0.91 -5.24 5.89 170 554
Spica α Vir B1Ⅴ +0.97 -3.45 13.06 76.6 250
Pollux β Gem K0Ⅲb +1.14 +1.06 96.54 10.4 33.8
Fomalhaut α Psc A4Ⅴ +1.16 +1.72 129.31 7.73 25.2
Deneb α Cyg A2Ⅰa +1.25 -6.93 2.31 433 1410
Mimosa β Cru B1Ⅳ +1.25 -3.41 11.71 85.4 279
α Cen B K1Ⅴ +1.33 +5.70 754.81 1.32 4.31
Regulus α Leo B8Ⅳn +1.40 -0.53 41.13 24.3 79.3

Sources

Stellar data are derived from the the SIMBAD Astronomical Database.