Stellar Brightness

The Brightest Stars, as Seen from the Earth

Adapted from Norton's 2000.0, 18th edition (copyright 1989, Longman Group UK) with additional comments taken from Bill Baity's Sky Pages


Brightness Rank

Common Name Scientific Name Distance (light years) mv Mv Spectral Type δ Visible from Provo?
0 Sun   - -26.72 4.8 G2V -23½° to +23½° yes
1 Sirius Alpha CMa 8.6 -1.46 1.4 A1Vm -17° yes
2 Canopus Alpha Car 74 -0.72 -2.5 A9II -53° no
3 Rigel Kentaurus Alpha Cen 4.3 -0.27 4.4 G2V + K1V -61° no
4 Arcturus Alpha Boo 34 -0.04 0.2 K1.5IIIp 19° yes
5 Vega Alpha Lyr 25 0.03 0.6 A0Va 39° yes
6 Capella Alpha Aur 41 0.08 0.4 G6III + G2III 46° yes
7 Rigel Beta Ori ~1400 0.12 -7.1 B81ae -8° yes
8 Procyon Alpha CMi 11.4 0.38 2.6 F5IV-V yes
9 Achernar Alpha Eri 69 0.46 -1.3 B3Vnp -57° no
10 Betelgeuse Alpha Ori ~1400 0.50 (var.) -7.2 M2Iab yes
11 Hadar Beta Cen 320 0.61 (var.) -4.4 B1III -60° no
12 Acrux Alpha Cru 510 0.76 -4.6 B0.5Iv + B1Vn -63° no
13 Altair Alpha Aql 16 0.77 2.3 A7Vn yes
14 Aldebaran Alpha Tau 60 0.85 (var.) -0.3 K5III 17° yes
15 Antares Alpha Sco ~520 0.96 (var.) -5.2 M1.5Iab -26° yes
16 Spica Alpha Vir 220 0.98 (var.) -3.2 B1V -11° yes
17 Pollux Beta Gem 40 1.14 0.7 K0IIIb 28° yes
18 Fomalhaut Alpha PsA 22 1.16 2.0 A3Va -30° barely
19 Becrux Beta Cru 460 1.25 (var.) -4.7 B0.5III -60° no
20 Deneb Alpha Cyg 1500 1.25 -7.2 A2Ia 45° yes
21 Regulus Alpha Leo 69 1.35 -0.3 B7Vn 12° yes
22 Adhara Epsilon CMa 570 1.50 -4.8 B2II -29° barely
23 Castor Alpha Gem 49 1.57 0.5 A1V + A2V 32° yes
24 Gacrux Gamma Cru 120 1.63 (var.) -1.2 M3.5III -57° no
25 Shaula Lambda Sco 330 1.63 (var.) -3.5 B1.5IV -37° ?

Magnitudes

The magnitude scale was invented by an ancient Greek astronomer named Hipparchus in about 150 B.C. He ranked the stars he could see in terms of their brightness, with 1 representing the brightest down to 6 representing the faintest. Modern astronomy has extended this system to stars brighter than Hipparchus' 1st magnitude stars and ones much, much fainter than 6.

As it turns out, the eye senses brightness logarithmically, so each increase in 5 magnitudes corresponds to a decrease in brightness by a factor 100. The absolute magnitude is the magnitude the stars would have if viewed from a distance of 10 parsecs or some 32.6 light years. Obviously, Deneb is intrinsically very bright to make this list from its greater distance. Rigel, of nearly the same absolute magnitude, but closer, stands even higher in the list. Note that most of these distances are really nearby, on a cosmic scale, and that they are generally uncertain by at least 20%. All stars are variable to some extent; those which are visibly variable are marked with a "v".

What are apparent and absolute magnitudes? Apparent is how bright the appear to us in the sky. The scale is somewhat arbitrary, as explained above, but a magnitude difference of 5 has been set to exactly a factor of 100 in intensity. Absolute magnitudes are how bright a star would appear from some standard distance, arbitrarily set as 10 parsecs or about 32.6 light years. Stars can be as bright as absolute magnitude -8 and as faint as absolute magnitude +16 or fainter. There are thus (a very few) stars more than 100 times more luminous than Sirius; most stars are much fainter.

Notice that northern skies are lacking in bright stars as compared with southern skies.  Of the 24 stars other than the sun in the above list 14 are in the southern hemisphere, but only 10 are in the northern hemisphere.  Even more striking-as seen from Provo about 12% of the sky is northern circumpolar (δ > 50°) and never sets  while another 12% of the sky is southern circumpolar (δ < -50°) and never rises.  Seven of the 24 bright stars are in the never-seen southern polar cap, but zero are in the always visible northern polar cap!

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