Bright Stars

No.

Name

Star

Mag.

Abs.
Mag.

Lumin.
Sun = 1

Spec
Type

Distance
Lt Yr

Distance
parsec

21 Hr
Transit

R.A.
hr

Dec.

0.

Sun


-26.8

+4.8

1.0

G0

(1AU)





1.

Sirius

α CMa

-1.46

+1.4

23

A0

8.6 ly

2.6 pc

Feb 16

6.7

-16°

2.

Canopus

α Car

-0.72

-3.1

1400

F0

120 ly

37 pc

Feb 11

6.4

-53°

3.

Rigel Kent

α1 + α2 Cen

-0.27

+4.5

1.3

G0

4.3 ly

1.3 pc

Jun 16

14.6

-61°

4.

Arcturus

α Boo

-0.04

-0.3

91

K0

36 ly

11.0 pc

Jun 10

14.2

+19°

5.

Vega

α Lyr

+0.03

+0.5

52

A0

26 ly

8.0 pc

Aug 15

18.6

+39°

6.

Capella

α Aur

+0.08

+0.1

76

G0

32 ly

9.8 pc

Jan 24

5.2

+46°

7.

Rigel

β Ori

+0.12

-6.4

30200

B8

680 ly

210 pc

Jan 24

5.2

-8°

8.

Procyon

α CMi

+0.38

+2.7

6.9

F5

11.4 ly

3.5 pc

Mar 2

7.6

+5°

9.

Achernar

α Eri

+0.46

-2.6

910

B5

140 ly

43 pc

Nov 30

1.6

-57°

10.

Betelgeuse

α Ori

+0.57 var

-5.1

9400

M0

427 ly

130 pc

Feb 3

5.9

+7°

11.

Hadar

β Cen

+0.61

-3.1

1450

B1

180 ly

55 pc

Jun 7

14.0

-60°

12.

Acrux

α1 + α2 Cru

+0.75

-4.2

3960

B1

321 ly

98 pc

May 14

12.4

-63°

13.

Altair

α Aql

+0.93

+2.2

10.9

A5

16.8 ly

5.1 pc

Sep 3

19.8

+9°

14.

Aldebaran

α Tau

+0.99

-0.63

149

K5

65 ly

20.0 pc

Jan 15

04.6

+17°

15.

Spica

α Vir

+1.06

-3.55

2180

B2

262 ly

80 pc

May 28

13.4

-11°

16.

Antares

α Sco

+1.06

-5.28

10700

M0

600 ly

185 pc

Jul 14

16.5

-26°

17.

Pollux

β Gem

+1.22

+1.09

30.5

K0

33.7 ly

10.3 pc

Mar 3

07.8

+28°

18.

Fomalhaut

α PsA

+1.23

+1.74

16.7

A3

25.1 ly

7.7 pc

Oct 21

23.0

-30°

19.

Mimosa

β Cru

+1.31

-3.92

3070

B1

353 ly

108 pc

May 19

12.8

-60°

20.

Deneb

α Cyg

+1.33

-8.7

250000

A2

3200 ly

990 pc

Sep 16

20.7

+45°

21.

Regulus

α Leo

+1.41

-0.52

134.2

B8

77.5 ly

23.8 pc

Apr 8

10.1

+12°

22.

Adhara

ε CMa

+1.52

-4.10

3650

B1

431 ly

132 pc

Feb 20

07.0

-29°

23.

Castor

α Gem, double

+1.58

+0.59

48.5

A0

51.6 ly

15.8 pc

Feb 29

07.6

+32°

24.

Shaula

λ Sco

+1.63

-5.05

8700

B2

700 ly

216 pc

Jul 30

17.6

-37°

25.

Gacrux

γ Cru

+1.65

-0.56

140

M3

88 ly

27 pc

May 15

12.5

-57°

The Sun


SIRIUS, α Canis Majoris


CANOPUS, α Carinae


RIGEL KENT, α Centauri


ARCTURUS, α Boötis


VEGA, α Lyrae


CAPELLA, α Aurigae


RIGEL, β Orionis


PROCYON, α Canis Minoris


ACHERNAR, α Eridani


BETELGEUSE, α Orionis


HADAR, β Centauri


ACRUX, α Crucis


ALTAIR, α Aquil


ALDEBARAN, α Tauri


SPICA, α Virginis


ANTARES, α Scorpii


POLLUX, β Geminorum


FOMALHAUT, α Piscis Austrini


DENEB, α Cygni


MIMOSA, β Crucis


REGULUS, α Leo


ADHARA, ε Canis Majoris


CASTOR, α Geminorum


SHAULA, λ Scorpii


GACRUX, γ Crucis


Explanation of the Table

Magnitude

The apparent brightness of a star is given in terms of its magnitude. Magnitude uses a logarithmic scale with larger numbers representing fainter stars. The northern hemisphere star, Vega, has a magnitude close to zero. Vega is the 5th brightest star in the sky (not including the Sun), so the 4 brighter stars have negative magnitudes. Thus Sirius, the brightest night time star, has a magnitude of -1.46. This means it is nearly 4 times as bright as Vega.

On the magnitude scale, if two stars differ by one magnitude, then the brighter star, with lower magnitude, is 2.512 times as bright as the fainter. A difference of 5 magnitudes represents a difference in brightness of exactly 100 times. (2.512 raised to the power 5 = 100). While the brightest stars visible to the naked eye have a magnitude near to 0, the fainter stars have magnitudes 5 or more.

Absolute Magnitude

The apparent brightness of a star depends on its distance, the further the star, the fainter it will appear. To compare the intrinsic brightness of stars, the magnitude the star would have at a distance of 10 parsec (32.6 light years) is determined. This is known as the absolute magnitude of the star. Thus the absolute magnitude of Vega is +0.5, whilst that of Sirius is +1.4. Thus if these two stars were both at the same distance, Vega would appear brighter, it produces about 2.3 times as much light as Sirius. At a distance of 10 parsec, the Sun would have a magnitude +4.8 (its absolute magnitude is +4.8). Thus at this distance the Sun would appear similar in brightness to the fainter stars visible to the naked eye.

Luminosity

The figure in this column is a conversion of the absolute magnitude into a figure comparing the true brightness of the star to the Sun. Thus Sirius, luminosity 23, is radiating about 23 times as much light as the Sun.

Spectral Type

This relates to the surface temperature and hence the colour of the star. A sequence of letters is used: OBAFGKMQ with O being the hottest and most white star. The Sun is a G type star and is somewhat yellow. M type stars are much cooler than the Sun and are distinctly orange to red in colour. Antares and Betelgeuse are good examples of this type of star.

Distance of Stars

The distances to stars are usually given on light years. A light year is the distance travelled by light in 1 year, which is just under 9.5 trillion kilometers (9 500 000 000 000 km). Alternatively the distance is given in parsec, which is the distance at which the radius of the Earth's orbit round the Sun subtends an angle of 1 arc second. One parsec is about 3.26 light years or just over 30 trillion kilometres.

21 Hour Transit

This is the date on which the star will be due north, or south, and at its highest in the sky at 21 hours local solar time, that is about 9 pm. Local solar time is likely to differ a little from clock time. In New Zealand, clock time in the winter months (NZST) corresponds to solar time at longitude 180°. Consequently, on the dates given, transits in much of NZ will be at about 21.30 (9.30 pm). When clocks are put forward in Summer months transits in NZ will be at about 10.30 pm on the date shown.

Each day a star will transit about 4 minutes earlier than the previous day, that is nearly half an hour earlier each week. After a month the star will transit 2 hours earlier, while in the previous month it would transit 2 hours later, and so on. The altitude of the star at transit depends on the latitude of the observer and the star's declination.

Right Ascension

Right Ascension is measured in hours and relates to when stars will transit. If one star has an RA 1 hour higher than another, it will transit 1 hour later than the second star. As a rough rule of thumb, dividing the RA hour by 2 will give the month when the star will transit at about 20 hours, or 8 pm.

Declination

Declination for a star is equivalent to latitude for a place on the Earth. Positive (+) declinations are north of the equator and negative (-) are to the south. If a star has the same declination as your latitude, then it will pass immediately over head at transit.

Knowing the declination of a star gives an idea of how high it will be at transit. The closer the star's declination is to your latitude the higher it will be. To be more precise, the difference between your latitude and the star's declination gives the angle from the zenith (the point over your head) the star is at transit. If the difference is more than 90° the star will never rise at your position. If the difference is nearly 90°, the star will be very low to the north (from the southern hemisphere) or to the south (from the northern hemisphere) and will only be above the horizon for a few hours.

As an example, Christchurch, New Zealand has a latitude 43.5° south (-43.5°). Hence Canopus, declination -52.5° will be only 9° from directly overhead (to the south) when it transits. On the other hand, Vega declination +39° differs from the latitude -43.5° by 82.5° so will be 82.5° from the zenith at transit, that is only 7.5° above the horizon, so very low to the north.