Table of stars with Bayer designations

This table lists those stars or other objects which have Bayer designations by the constellation in which those stars or objects lie. The name given is that of the article if it does not reflect the Bayer designation (e.g. Aldebaran instead of Alpha Tauri). Abbreviations are used in other cases.

Table

Andromeda–Auriga

	α	β	γ	δ	ε	ζ	η	θ	ι	κ	λ	μ	ν	ξ	ο	π	ρ	σ	τ	υ	φ	χ	ψ	ω	a	b	c	d	e	f	g	h	i	j	k	l	m	n	o	p	q	r	s	t	u	v	w	x	y	z	A	B	C	D	E	F	G	H	I	J	K	L	M	N	O	P	Q
And	α And[n 1]	β And	γ And	δ And	ε And	ζ And	η And	θ And	ι And	κ And	λ And	μ And	ν And	ξ And	ο And	π And	ρ And	σ And	τ And	υ And	φ And	χ And	ψ And	ω And		60 And	62 And																								49 And
Ant	α Ant			δ Ant	ε Ant	ζ^1 Ant ζ^2 Ant	η Ant	θ Ant	ι Ant
Aps	α Aps	β Aps	γ Aps	δ^1 Aps δ^2 Aps	ε Aps	ζ Aps	η Aps	θ Aps	ι Aps	κ^1 Aps κ^2 Aps
Aqr	α Aqr	β Aqr	γ Aqr	δ Aqr	ε Aqr	ζ^1 Aqr ζ^2 Aqr	η Aqr	θ Aqr	ι Aqr	κ Aqr	λ Aqr	μ Aqr	ν Aqr	ξ Aqr	ο Aqr	π Aqr	ρ Aqr	σ Aqr	τ^1 Aqr τ^2 Aqr	υ Aqr	φ Aqr	χ Aqr	ψ^1 Aqr ψ^2 Aqr ψ^3 Aqr	ω^1 Aqr ω^2 Aqr		98 Aqr 99 Aqr 101 Aqr	86 Aqr 88 Aqr 89 Aqr	25 Aqr	38 Aqr	53 Aqr	66 Aqr 68 Aqr	83 Aqr	106 Aqr 107 Aqr 108 Aqr		3 Aqr																103 Aqr 104 Aqr
Aql	Altair	β Aql	γ Aql	δ Aql	ε Aql	ζ Aql	η Aql	θ Aql	ι Aql	κ Aql	λ Aql	μ Aql	ν Aql	ξ Aql	ο Aql	π Aql	ρ Aql[n 2]	σ Aql	τ Aql	υ Aql	φ Aql	χ Aql	ψ Aql	ω^1 Aql ω^2 Aql		31 Aql	35 Aql	27 Aql	36 Aql	26 Aql	14 Aql	15 Aql	12 Aql			71 Aql															28 Aql
Ara	α Ara	β Ara	γ Ara	δ Ara	ε^1 Ara ε^2 Ara	ζ Ara	η Ara	θ Ara	ι Ara	κ Ara	λ Ara	μ Ara	ν^1 Ara ν^2 Ara			π Ara	ρ^1 Ara ρ^2 Ara	σ Ara
Ari	α Ari	β Ari	γ Ari	δ Ari	ε Ari	ζ Ari	η Ari	θ Ari	ι Ari	κ Ari	λ Ari	μ Ari	ν Ari	ξ Ari[n 3]	ο Ari	π Ari	ρ^1 Ari ρ^2 Ari ρ^3 Ari	σ Ari	τ^1 Ari τ^2 Ari								41 Ari
Aur	Capella	β Aur		δ Aur	ε Aur	ζ Aur	η Aur	θ Aur	ι Aur	κ Aur	λ Aur	μ Aur	ν Aur	ξ Aur	ο Aur	π Aur	ρ Aur	σ Aur	τ Aur	υ Aur	φ Aur	χ Aur	ψ^1 Aur ψ^2 Aur ψ^3 Aur ψ^4 Aur ψ^5 Aur ψ^6 Aur ψ^7 Aur ψ^8 Aur ψ^9 Aur ψ^10 Aur[n 4]	ω Aur

Boötes–Capricornus

	α	β	γ	δ	ε	ζ	η	θ	ι	κ	λ	μ	ν	ξ	ο	π	ρ	σ	τ	υ	φ	χ	ψ	ω	a	b	c	d	e	f	g	h	i	j	k	l	m	n	o	p	q	r	s	t	u	v	w	x	y	z	A	B	C	D	E	F	G	H	I	J	K	L	M	N	O	P	Q
Boo	Arcturus	β Boo	γ Boo	δ Boo	ε Boo	ζ Boo	η Boo	θ Boo	ι Boo	κ^1 Boo κ^2 Boo	λ Boo	μ^1 Boo μ^2 Boo	ν^1 Boo ν^2 Boo[n 5]	ξ Boo	ο Boo	π^1 Boo π^2 Boo	ρ Boo	σ Boo	τ Boo	υ Boo	φ Boo	χ Boo	ψ Boo	ω Boo		b Boo	c Boo	d Boo	e Boo	f Boo	g Boo	h Boo	i Boo		k Boo																A Boo
Cae	α Cae	β Cae	γ^1 Cae γ^2 Cae	δ Cae		ζ Cae					λ Cae		ν Cae
Cam	α Cam	β Cam	γ Cam																																																A Cam	B Cam	C Cam	D Cam				H Cam			K Cam	L Cam	M Cam	N Cam
Cnc	α Cnc	β Cnc	γ Cnc	δ Cnc	ε Cnc	ζ^1 Cnc ζ^2 Cnc	η Cnc	θ Cnc	ι Cnc	κ Cnc	λ Cnc	μ^1 Cnc μ^2 Cnc	ν Cnc	ξ Cnc	ο^1 Cnc ο^2 Cnc	π^1 Cnc π^2 Cnc	ρ^1 Cnc ρ^2 Cnc	σ^1 Cnc σ^2 Cnc σ^3 Cnc	τ Cnc	υ^1 Cnc υ^2 Cnc	φ^1 Cnc φ^2 Cnc	χ Cnc	ψ^1 Cnc ψ^2 Cnc	ω^1 Cnc ω^2 Cnc		b Cnc	c Cnc	d^1 Cnc d^2 Cnc																							A^1 Cnc A^2 Cnc
CVn	α^1 CVn α^2 CVn	β CVn
CMa	Sirius	β CMa	γ CMa	δ CMa	ε CMa	ζ CMa	η CMa	θ CMa	ι CMa	κ CMa	λ CMa	μ CMa	ν^1 CMa ν^2 CMa ν^3 CMa	ξ^1 CMa ξ^2 CMa	ο^1 CMa ο^2 CMa	π CMa		σ CMa	τ CMa					ω CMa
CMi	Procyon	β CMi	γ CMi	δ^1 CMi δ^2 CMi δ^3 CMi	ε CMi	ζ CMi	η CMi
Cap	α^1 Cap α^2 Cap	β^1 Cap β^2 Cap	γ Cap	δ Cap	ε Cap	ζ Cap	η Cap	θ Cap	ι Cap	κ Cap	λ Cap	μ Cap	ν Cap	ξ^1 Cap ξ^2 Cap	ο^1 Cap ο^2 Cap	π Cap	ρ Cap	σ Cap	τ^1 Cap τ^2 Cap	υ Cap	φ Cap	χ Cap	ψ Cap	ω Cap		b Cap	c^1 Cap c^2 Cap																								A Cap

Carina–Columba

	α	β	γ	δ	ε	ζ	η	θ	ι	κ	λ	μ	ν	ξ	ο	π	ρ	σ	τ	υ	φ	χ	ψ	ω	a	b	c	d	e	f	g	h	i	j	k	l	m	n	o	p	q	r	s	t	u	v	w	x	y	z	A	B	C	D	E	F	G	H	I	J	K	L	M	N	O	P	Q
Car	Canopus	β Car			ε Car		η Car	θ Car	ι Car											υ Car		χ Car		ω Car	a Car	b^1 Car b^2 Car	c Car	d Car	e^1 Car e^2 Car	f Car	g Car	h Car	i Car		k Car	l Car	m Car			p Car	q Car	r Car	s Car	t^1 Car t^2 Car	u Car		w Car	x Car	y Car	z^1 Car z^2 Car	A Car	B Car	C Car	D Car	E Car		G Car	H Car	I Car		K Car	L Car	M Car	N Car	O Car	P Car	Q Car
Cas	α Cas	β Cas	γ Cas	δ Cas	ε Cas	ζ Cas	η Cas	θ Cas	ι Cas	κ Cas	λ Cas	μ Cas	ν Cas	ξ Cas	ο Cas	π Cas	ρ Cas	σ Cas	τ Cas	υ^1 Cas υ^2 Cas	φ Cas	χ Cas	ψ Cas	ω Cas																											A Cas
Cen	α^1 Cen α^2 Cen	β Cen	γ Cen	δ Cen	ε Cen	ζ Cen	η Cen	θ Cen	ι Cen	κ Cen	λ Cen	μ Cen	ν Cen	ξ^1 Cen ξ^2 Cen	ο^1 Cen ο^2 Cen	π Cen	ρ Cen	σ Cen	τ Cen	υ^1 Cen υ^2 Cen	φ Cen	χ Cen	ψ Cen	(ω Cen)	a Cen	b Cen	c^1 Cen c^2 Cen	d Cen	e Cen	f Cen	g Cen	h Cen	i Cen	j Cen	k Cen	l Cen	m Cen	n Cen		p Cen		r Cen			u Cen	v Cen	w Cen	x^1 Cen x^2 Cen	y Cen	z Cen	A Cen	B Cen	C^1 Cen C^2 Cen C^3 Cen	D Cen	E Cen	F Cen	G Cen	H Cen		J Cen	K Cen		M Cen	N Cen			Q Cen
Cep	α Cep	β Cep	γ Cep	δ Cep	ε Cep	ζ Cep	η Cep	θ Cep	ι Cep	κ Cep	λ Cep	μ Cep	ν Cep	ξ Cep	ο Cep	π Cep	ρ^1 Cep ρ^2 Cep
Cet	α Cet	β Cet	γ Cet	δ Cet	ε Cet	ζ Cet	η Cet	θ Cet	ι Cet	κ^1 Cet[n 6] κ^2 Cet	λ Cet	μ Cet	ν Cet	ξ^1 Cet ξ^2 Cet	Mira Mira B	π Cet	ρ Cet	σ Cet	τ Cet	Upsilon Ceti	φ^1 Cet φ^2 Cet φ^3 Cet φ^4 Cet	χ Cet
Cha	α Cha	β Cha	γ Cha	δ^1 Cha δ^2 Cha	ε Cha	ζ Cha	η Cha	θ Cha	ι Cha	κ Cha	λ Cha	μ^1 Cha μ^2 Cha	ν Cha			π Cha
Cir	α Cir	β Cir	γ Cir	δ Cir	ε Cir	ζ Cir	η Cir	θ Cir
Col	α Col	β Col	γ Col	δ Col	ε Col		η Col	θ Col		κ Col	λ Col	μ Col	ν^1 Col ν^2 Col	ξ Col	ο Col	π^1 Col π^2 Col		σ Col

Coma Berenices–Delphinus

	α	β	γ	δ	ε	ζ	η	θ	ι	κ	λ	μ	ν	ξ	ο	π	ρ	σ	τ	υ	φ	χ	ψ	ω	a	b	c	d	e	f	g	h	i	j	k	l	m	n	o	p	q	r	s	t	u	v	w	x	y	z	A	B	C	D	E	F	G	H	I	J	K	L	M	N	O	P	Q
Com	α Com	β Com	γ Com
CrA	α CrA	β CrA	γ CrA	δ CrA	ε CrA	ζ CrA	η^1 CrA η^2 CrA	θ CrA		κ^1 CrA κ^2 CrA	λ CrA	μ CrA
CrB	α CrB	β CrB	γ CrB	δ CrB	ε CrB	ζ^1 CrB ζ^2 CrB	η CrB	θ CrB	ι CrB	κ CrB	λ CrB	μ CrB	ν^1 CrB ν^2 CrB	ξ CrB	ο CrB	π CrB	ρ CrB	σ CrB	τ CrB	υ CrB
Crv	α Crv	β Crv	γ Crv	δ Crv	ε Crv	ζ Crv	η Crv
Crt	α Crt	β Crt	γ Crt	δ Crt	ε Crt	ζ Crt	η Crt		ι Crt	κ Crt	λ Crt												ψ Crt
Cru	α Cru	β Cru	γ Cru	δ Cru	ε Cru	ζ Cru	η Cru	θ^1 Cru θ^2 Cru	ι Cru	κ Cru	λ Cru	μ Cru
Cyg	Deneb	Albireo	γ Cyg	δ Cyg	ε Cyg	ζ Cyg	η Cyg	θ Cyg	ι^1 Cyg ι^2 Cyg	κ Cyg	λ Cyg	μ Cyg	ν Cyg	ξ Cyg	ο^1 Cyg ο^2 Cyg	π^1 Cyg π^2 Cyg	ρ Cyg	σ Cyg	τ Cyg	υ Cyg	φ Cyg	χ Cyg	ψ Cyg	ω^1 Cyg ω^2 Cyg		b^1 Cyg b^2 Cyg b^3 Cyg	c Cyg	d Cyg	e Cyg	f^1 Cyg f^2 Cyg	g Cyg																				A Cyg															P Cyg
Del	α Del	β Del	γ^1 Del γ^2 Del	δ Del	ε Del	ζ Del	η Del	θ Del	ι Del	κ Del

Dorado–Hercules

	α	β	γ	δ	ε	ζ	η	θ	ι	κ	λ	μ	ν	ξ	ο	π	ρ	σ	τ	υ	φ	χ	ψ	ω	a	b	c	d	e	f	g	h	i	j	k	l	m	n	o	p	q	r	s	t	u	v	w	x	y	z	A	B	C	D	E	F	G	H	I	J	K	L	M	N	O	P	Q
Dor	α Dor	β Dor	γ Dor	δ Dor	ε Dor	ζ Dor	η^1 Dor η^2 Dor	θ Dor		κ Dor	λ Dor		ν Dor			π^1 Dor π^2 Dor
Dra	Thuban	β Dra	γ Dra	δ Dra	ε Dra	ζ Dra	η Dra	θ Dra	ι Dra	κ Dra	λ Dra	μ Dra	ν Dra	ξ Dra	ο Dra	π Dra	ρ Dra	σ Dra	τ Dra	υ Dra	φ Dra	χ Dra	ψ Dra	ω Dra		b Dra	c Dra	d Dra	e Dra	f Dra	g Dra	h Dra	i Dra																		A Dra
Equ	α Equ	β Equ	γ Equ	δ Equ	ε Equ	ζ Equ					λ Equ
Eri	Achernar	β Eri	γ Eri	δ Eri	ε Eri	ζ Eri	η Eri	θ Eri	ι Eri	κ Eri	λ Eri	μ Eri	ν Eri	ξ Eri	ο Eri ο^2 Eri	π Eri	ρ^1 Eri ρ^2 Eri ρ^3 Eri		τ^1 Eri τ^2 Eri τ^3 Eri τ^4 Eri τ^5 Eri τ^6 Eri τ^7 Eri τ^8 Eri τ^9 Eri	υ^1 Eri υ^2 Eri υ^3 Eri υ^4 Eri	φ Eri	χ Eri	ψ Eri	ω Eri		b Eri	c Eri	d Eri	e Eri	f Eri A f Eri B	g Eri	h Eri	i Eri			l Eri				p Eri	q^1 Eri q^2 Eri	r Eri	s Eri		u Eri	v Eri	w Eri		y Eri	z Eri	A Eri
For	α For	β For	γ^1 For γ^2 For	δ For	ε For	ζ For	η^1 For η^2 For η^3 For		ι^1 For ι^2 For	κ For	λ^1 For λ^2 For	μ For	ν For			π For	ρ For	σ For	τ For	υ For	φ For	χ^1 For χ^2 For χ^3 For	ψ For	ω For
Gem	Castor	Pollux	γ Gem	δ Gem	ε Gem	ζ Gem	η Gem	θ Gem	ι Gem	κ Gem	λ Gem	μ Gem	ν Gem	ξ Gem	ο Gem	π Gem	ρ Gem	σ Gem	τ Gem	υ Gem	φ Gem	χ Gem	ψ Gem	ω Gem		b Gem	c Gem	d Gem	e Gem	f Gem	g Gem																				A Gem
Gru	α Gru	β Gru	γ Gru	δ^1 Gru δ^2 Gru	ε Gru	ζ Gru	η Gru	θ Gru	ι Gru	κ Gru	λ Gru	μ^1 Gru μ^2 Gru	ν Gru	ξ Gru	ο Gru	π^1 Gru π^2 Gru	ρ Gru	σ^1 Gru σ^2 Gru	τ^1 Gru τ^2 Gru τ^3 Gru	υ Gru	φ Gru
Her	α Her	β Her	γ Her	δ Her	ε Her	ζ Her	η Her	θ Her	ι Her	κ Her	λ Her	μ Her	ν Her	ξ Her	ο Her	π Her	ρ Her	σ Her	τ Her	υ Her	φ Her	χ Her		ω Her		b Her	c Her	d Her	e Her	f Her	g Her	h Her	i Her		k Her	l Her	m Her	n Her	o Her		q Her	r Her	s Her	t Her	u Her		w Her	x Her	y Her	z Her	A Her

Horologium–Lepus

	α	β	γ	δ	ε	ζ	η	θ	ι	κ	λ	μ	ν	ξ	ο	π	ρ	σ	τ	υ	φ	χ	ψ	ω	a	b	c	d	e	f	g	h	i	j	k	l	m	n	o	p	q	r	s	t	u	v	w	x	y	z	A	B	C	D	E	F	G	H	I	J	K	L	M	N	O	P	Q
Hor	α Hor	β Hor	γ Hor	δ Hor		ζ Hor	η Hor		ι Hor		λ Hor	μ Hor	ν Hor
Hya	Alphard	β Hya	γ Hya	δ Hya	ε Hya	ζ Hya	η Hya	θ Hya	ι Hya	κ Hya	λ Hya	μ Hya	ν Hya	ξ Hya	ο Hya	π Hya	ρ Hya	σ Hya	τ^1 Hya τ^2 Hya	υ^1 Hya υ^2 Hya	φ^1 Hya φ^2 Hya φ^3 Hya	χ^1 Hya χ^2 Hya	ψ Hya	ω Hya	a Hya	b^1 Hya b^3 Hya									k Hya	l Hya	m Hya														A Hya		C Hya	D Hya	E Hya	F Hya	G Hya		I Hya							P Hya
Hyi	α Hyi	β Hyi	γ Hyi	δ Hyi	ε Hyi	ζ Hyi	η^1 Hyi η^2 Hyi	θ Hyi	ι Hyi	κ Hyi	λ Hyi	μ Hyi	ν Hyi			π^1 Hyi π^2 Hyi		σ Hyi	τ^1 Hyi τ^2 Hyi
Ind	α Ind	β Ind	γ Ind	δ Ind	ε Ind	ζ Ind	η Ind	θ Ind	ι Ind	κ^1 Ind κ^2 Ind		μ Ind	ν Ind		ο Ind	π Ind	ρ Ind
Lac	α Lac	β Lac
Leo	Regulus	Denebola	γ Leo	δ Leo	ε Leo	ζ Leo	η Leo	θ Leo	ι Leo	κ Leo	λ Leo	μ Leo	ν Leo	ξ Leo	ο Leo	π Leo	ρ Leo	σ Leo	τ Leo	υ Leo	φ Leo	χ Leo	ψ Leo	ω Leo		b Leo	c Leo	d Leo	e Leo	f Leo	g Leo	h Leo			k Leo	l Leo	m Leo	n Leo	o Leo	p^1 Leo p^2 Leo p^3 Leo p^4 Leo p^5 Leo											A Leo
LMi		β LMi
Lep	α Lep	β Lep	γ Lep	δ Lep	ε Lep	ζ Lep	η Lep	θ Lep	ι Lep	κ Lep	λ Lep	μ Lep	ν Lep

Libra–Musca

	α	β	γ	δ	ε	ζ	η	θ	ι	κ	λ	μ	ν	ξ	ο	π	ρ	σ	τ	υ	φ	χ	ψ	ω	a	b	c	d	e	f	g	h	i	j	k	l	m	n	o	p	q	r	s	t	u	v	w	x	y	z	A	B	C	D	E	F	G	H	I	J	K	L	M	N	O	P	Q
Lib	α Lib	β Lib	γ Lib	δ Lib	ε Lib	ζ^1 Lib ζ^3 Lib ζ^4 Lib	η Lib	θ Lib	ι^1 Lib ι^2 Lib	κ Lib	λ Lib	μ Lib	ν Lib	ξ^1 Lib ξ^2 Lib	ο Lib			σ Lib[n 7]	τ Lib	υ Lib
Lup	α Lup	β Lup	γ Lup	δ Lup	ε Lup	ζ Lup	η Lup	θ Lup	ι Lup	κ^1 Lup κ^2 Lup	λ Lup	μ Lup	ν^1 Lup ν^2 Lup	ξ^1 Lup ξ^2 Lup	ο Lup	π Lup	ρ Lup	σ Lup	τ^1 Lup τ^2 Lup	υ Lup	φ^1 Lup φ^2 Lup	χ Lup	ψ^1 Lup ψ^2 Lup	ω Lup	a Lup	b Lup	c Lup	d Lup	e Lup	f Lup	g Lup	h Lup	i Lup		k Lup
Lyn	α Lyn
Lyr	Vega	β Lyr	γ Lyr	δ^1 Lyr δ^2 Lyr	ε Lyr	ζ^1 Lyr ζ^2 Lyr	η Lyr	θ Lyr	ι Lyr	κ Lyr	λ Lyr	μ Lyr	ν^1 Lyr ν^2 Lyr
Men	α Men	β Men	γ Men	δ Men	ε Men	ζ Men	η Men	θ Men	ι Men	κ Men	λ Men	μ Men	ν Men	ξ Men		π Men
Mic	α Mic	β Mic	γ Mic	δ Mic	ε Mic	ζ Mic	η Mic	θ^1 Mic θ^2 Mic	ι Mic				ν Mic
Mon	α Mon	β Mon	γ Mon	δ Mon	ε Mon	ζ Mon
Mus	α Mus	β Mus	γ Mus	δ Mus	ε Mus	ζ^1 Mus ζ^2 Mus	η Mus	θ Mus	ι^1 Mus ι^2 Mus		λ Mus	μ Mus

Norma–Phoenix

	α	β	γ	δ	ε	ζ	η	θ	ι	κ	λ	μ	ν	ξ	ο	π	ρ	σ	τ	υ	φ	χ	ψ	ω	a	b	c	d	e	f	g	h	i	j	k	l	m	n	o	p	q	r	s	t	u	v	w	x	y	z	A	B	C	D	E	F	G	H	I	J	K	L	M	N	O	P	Q
Nor			γ^1 Nor γ^2 Nor	δ Nor	ε Nor	ζ Nor	η Nor	θ Nor	ι^1 Nor ι^2 Nor	κ Nor	λ Nor	μ Nor
Oct	α Oct	β Oct	γ^1 Oct γ^2 Oct γ^3 Oct	δ Oct	ε Oct	ζ Oct	η Oct	θ Oct	ι Oct	κ Oct	λ Oct	μ^1 Oct μ^2 Oct	μ Oct	ξ Oct	ο Oct	π^1 Oct π^2 Oct	ρ Oct	σ Oct	τ Oct	υ Oct	φ Oct	χ Oct	ψ Oct	ω Oct
Oph	α Oph	β Oph	γ Oph	δ Oph	ε Oph	ζ Oph	η Oph	θ Oph	ι Oph	κ Oph	λ Oph	μ Oph	ν Oph	ξ Oph	ο Oph		ρ Oph	σ Oph	τ Oph	υ Oph	φ Oph	χ Oph	ψ Oph	ω Oph		b Oph	c Oph	d Oph[n 8]	e Oph	f Oph										p Oph											A Oph
Ori	Betelgeuse	Rigel	γ Ori	δ Ori	ε Ori	ζ Ori	η Ori	θ^1 Ori A θ^1 Ori B θ^1 Ori C θ^1 Ori D θ^2 Ori	ι Ori	κ Ori	λ Ori	μ Ori	ν Ori	ξ Ori	ο^1 Ori ο^2 Ori	π^1 Ori π^2 Ori π^3 Ori π^4 Ori π^5 Ori π^6 Ori	ρ Ori	σ Ori	τ Ori	υ Ori	φ Ori	χ^1 Ori χ^2 Ori	ψ Ori	ω Ori		b Ori	c Ori	d Ori	e Ori	f^1 Ori f^2 Ori	g Ori	h Ori	i Ori		k Ori	l Ori	m Ori	n^1 Ori n^2 Ori	o Ori	p Ori											A Ori
Pav	α Pav	β Pav	γ Pav	δ Pav	ε Pav	ζ Pav	η Pav	θ Pav	ι Pav	κ Pav	λ Pav	μ^1 Pav μ^2 Pav	ν Pav	ξ Pav	ο Pav	π Pav	ρ Pav	σ Pav	τ Pav	υ Pav	φ^1 Pav φ^2 Pav			ω Pav
Peg	α Peg	β Peg	γ Peg		ε Peg	ζ Peg	η Peg	θ Peg	ι Peg	κ Peg	λ Peg	μ Peg	μ Peg	ξ Peg	ο Peg	π^1 Peg π^2 Peg	ρ Peg	σ Peg	τ Peg	υ Peg	φ Peg	χ Peg	ψ Peg
Per	α Per	Algol	γ Per	δ Per	ε Per	ζ Per	η Per	θ Per	ι Per	κ Per	λ Per	μ Per	ν Per	ξ Per	ο Per	π Per	ρ Per	σ Per	τ Per		φ Per	7 Per[n 9]	ψ Per	ω Per		b Per	c Per	d Per	e Per	f Per	g Per	5 Per[n 10]	i Per		k per	l Per	m Per	n Per	o Per												A Per
Phe	α Phe	β Phe	γ Phe	δ Phe	ε Phe	ζ Phe	η Phe	θ Phe	ι Phe	κ Phe	λ^1 Phe λ^2 Phe	μ Phe	ν Phe	ξ Phe		π Phe	ρ Phe	σ Phe	τ Phe	υ Phe	φ Phe	χ Phe	ψ Phe	ω Phe

Pictor–Sagittarius

	α	β	γ	δ	ε	ζ	η	θ	ι	κ	λ	μ	ν	ξ	ο	π	ρ	σ	τ	υ	φ	χ	ψ	ω	a	b	c	d	e	f	g	h	i	j	k	l	m	n	o	p	q	r	s	t	u	v	w	x	y	z	A	B	C	D	E	F	G	H	I	J	K	L	M	N	O	P	Q
Pic	α Pic	β Pic	γ Pic	δ Pic		ζ Pic	η^1 Pic η^2 Pic	θ Pic	ι Pic	κ Pic	λ Pic	μ Pic	ν Pic
Psc	α Psc	β Psc	γ Psc	δ Psc	ε Psc	ζ Psc	η Psc	θ Psc	ι Psc	κ Psc	λ Psc	μ Psc	ν Psc	ξ Psc	ο Psc	π Psc	ρ Psc	σ Psc	τ Psc	υ Psc	φ Psc	χ Psc	ψ^1 Psc ψ^2 Psc ψ^3 Psc	ω Psc		b Psc	c Psc	d Psc	e Psc	f Psc	g Psc	h Psc	i Psc		k Psc	l Psc															A Psc
PsA	Fomalhaut	β PsA	γ PsA	δ PsA	ε PsA	ζ PsA	η PsA	θ PsA	ι PsA		λ PsA	μ PsA				π PsA			τ PsA	υ PsA
Pup						ζ Pup							ν Pup	ξ Pup	ο Pup	π Pup	ρ Pup	σ Pup	τ Pup			χ Pup			a Pup	b Pup	c Pup	d^1 Pup d^2 Pup d^3 Pup d^4 Pup	e Pup	f Pup		h^1 Pup h^2 Pup		j Pup	k Pup	l Pup	m Pup	n Pup	o Pup[n 11]	p Pup	q Pup	r Pup		t Pup		v^1 Pup v^2 Pup	w Pup	x Pup	y^1 Pup y^2 Pup y^3 Pup	z Pup	A Pup		C Pup	D Pup	E Pup	F Pup	G Pup	H Pup	I Pup	J Pup		L^1 Pup L^2 Pup	M Pup	N Pup	O Pup	P Pup	Q Pup
Pyx	α Pyx	β Pyx	γ Pyx	δ Pyx	ε Pyx	ζ Pyx	η Pyx	θ Pyx		κ Pyx	λ Pyx
Ret	α Ret	β Ret	γ Ret	δ Ret	ε Ret	ζ Ret	η Ret	θ Ret	ι Ret	κ Ret
Sge	α Sge	β Sge	γ Sge	δ Sge	ε Sge	ζ Sge	η Sge	θ Sge
Sgr	α Sgr	β Sgr	γ^2 Sgr γ^1 Sgr	δ Sgr	ε Sgr	ζ Sgr	η Sgr[n 12]	θ Sgr	ι Sgr	κ Sgr	λ Sgr	μ Sgr	ν Sgr	ξ Sgr	ο Sgr	π Sgr	ρ Sgr	σ Sgr	τ Sgr	υ Sgr	φ Sgr	χ Sgr	ψ Sgr	ω Sgr		b Sgr	c Sgr	d Sgr	e^1 Sgr e^2 Sgr	f Sgr	g Sgr	h^1 Sgr h^2 Sgr																			A Sgr

Scorpius–Triangulum

	α	β	γ	δ	ε	ζ	η	θ	ι	κ	λ	μ	ν	ξ	ο	π	ρ	σ	τ	υ	φ	χ	ψ	ω	a	b	c	d	e	f	g	h	i	j	k	l	m	n	o	p	q	r	s	t	u	v	w	x	y	z	A	B	C	D	E	F	G	H	I	J	K	L	M	N	O	P	Q
Sco	Antares	β Sco		δ Sco	ε Sco	ζ^1 Sco ζ^2 Sco	η Sco	θ Sco	ι^1 Sco ι^2 Sco	κ Sco	λ Sco	μ^1 Sco μ^2 Sco	ν Sco	ξ Sco	ο Sco	π Sco	ρ Sco	σ Sco	τ Sco	υ Sco		χ Sco	ψ Sco	ω^1 Sco ω^2 Sco		b Sco	c^1 Sco c^2 Sco	d Sco					i Sco		k Sco																A Sco						G Sco[n 13]	H Sco[n 14]						N Sco[n 15]			Q Sco
Scl	α Scl	β Scl	γ Scl	δ Scl	ε Scl	ζ Scl	η Scl	θ Scl	ι Scl	κ Scl	λ Scl	μ Scl		ξ Scl		π Scl		σ Scl	τ Scl
Sct	α Sct	β Sct	γ Sct	δ Sct	ε Sct	ζ Sct	η Sct
Ser	α Ser	β Ser	γ Ser	δ Ser	ε Ser	ζ Ser	η Ser	θ Ser	ι Ser	κ Ser	λ Ser	μ Ser	ν Ser	ξ Ser	ο Ser	π Ser	ρ Ser	σ Ser	τ^1 Ser τ^2 Ser τ^3 Ser τ^4 Ser τ^5 Ser τ^6 Ser	υ Ser	φ Ser	χ Ser	ψ Ser	ω Ser		b Ser	c Ser	d Ser	e Ser																						A^1 Ser A^2 Ser
Sex	α Sex	β Sex	γ Sex	δ Sex	ε Sex
Tau	Aldebaran	β Tau[n 16]	γ Tau	δ Tau	ε Tau	ζ Tau	η Tau	θ Tau	ι Tau	κ Tau	λ Tau	μ Tau	ν Tau	ξ Tau	ο Tau	π Tau	ρ Tau	σ Tau	τ Tau	υ Tau	φ Tau	χ Tau	ψ Tau	ω Tau		b Tau	c Tau	d Tau	e Tau	f Tau		h Tau	i Tau		k Tau	l Tau	m Tau	n Tau	o Tau	p Tau	Taygeta	r Tau	s Tau	t Tau	u Tau						A^1 Tau A^2 Tau
Tel	α Tel			δ Tel	ε Tel	ζ Tel	η Tel		ι Tel	κ Tel	λ Tel	μ Tel	ν Tel	ξ Tel			ρ Tel
Tri	α Tri	β Tri	γ Tri	δ Tri	ε Tri				ι Tri

Triangulum Australe–Vulpecula

	α	β	γ	δ	ε	ζ	η	θ	ι	κ	λ	μ	ν	ξ	ο	π	ρ	σ	τ	υ	φ	χ	ψ	ω	a	b	c	d	e	f	g	h	i	j	k	l	m	n	o	p	q	r	s	t	u	v	w	x	y	z	A	B	C	D	E	F	G	H	I	J	K	L	M	N	O	P	Q
TrA	α TrA	β TrA	γ TrA	δ TrA	ε TrA	ζ TrA	η TrA	θ TrA	ι TrA	κ TrA
Tuc	α Tuc	β Tuc	γ Tuc	δ Tuc	ε Tuc	ζ Tuc	η Tuc	θ Tuc	ι Tuc	κ Tuc	λ Tuc		ν Tuc	(47 Tuc)		π Tuc	ρ Tuc
UMa	α UMa	β UMa	γ UMa	δ UMa	ε UMa	Mizar	η UMa	θ UMa	ι UMa	κ UMa	λ UMa	μ UMa	ν UMa	ξ UMa	ο UMa	π^1 UMa π^2 UMa	ρ UMa	σ^1 UMa σ^2 UMa	τ UMa	υ UMa	φ UMa	χ UMa	ψ UMa	ω UMa		b UMa	c UMa	d UMa	e UMa	f UMa	Alcor	h UMa																			A UMa
UMi	Polaris	β UMi	γ UMi	δ UMi	ε UMi	ζ UMi	η UMi	θ UMi			λ UMi					π UMi
Vel			γ Vel	δ Vel						κ Vel	λ Vel	μ Vel			ο Vel						φ Vel		ψ Vel		a Vel	b Vel	c Vel	d Vel	e Vel	f Vel	g Vel	h Vel	i Vel		k Vel k^1 Vel	l Vel	m Vel	n Vel		p Vel	q Vel	r Vel	s Vel	t Vel	u Vel		w Vel	x Vel	y Vel	z Vel	A Vel	B Vel	C Vel	D Vel	E Vel	F Vel		H Vel	I Vel	J Vel	K Vel	L Vel	M Vel	N Vel	O Vel		Q Vel
Vir	Spica	β Vir	γ Vir	δ Vir	ε Vir	ζ Vir	η Vir	θ Vir	ι Vir	κ Vir	λ Vir	μ Vir	ν Vir	ξ Vir	ο Vir	π Vir	ρ Vir	σ Vir	τ Vir	υ Vir	φ Vir	χ Vir	ψ Vir	ω Vir		b Vir	c Vir	d^1 Vir d^2 Vir	e Vir	f Vir	g Vir	h Vir	i Vir		k Vir	l Vir	m Vir		o Vir	p Vir	q Vir								y Vir		A^1 Vir A^2 Vir												M Vir
Vol	α Vol	β Vol	γ Vol	δ Vol	ε Vol	ζ Vol	η Vol	θ Vol	ι Vol	κ Vol
Vul	α Vul

See also

• Greek alphabet
• List of constellations
• Flamsteed designation
• Gould designation
• Table of stars with Flamsteed designations

Notes

1. Also designated Delta Pegasi (δ Peg, δ Pegasi) by Bayer, after Ptolemy – Bayer’s Uranometria and Bayer letters
2. Moved across the border from Aquila into the constellation Delphinus in 1992
3. Bayer also by mistake catalogued Xi Arietis under the name Psi Ceti (ψ Cet, ψ Ceti), which is no longer used – Bayer’s Uranometria and Bayer letters
4. Moved across the border from Auriga into the constellation Lynx
5. Also designated Psi Herculis (ψ Her, ψ Herculis) by Bayer, after Ptolemy – Bayer’s Uranometria and Bayer letters
6. Bayer also by mistake catalogued Kappa Ceti under the name g Tauri, which is no longer used – Bayer’s Uranometria and Bayer letters
7. Catalogued by Bayer as Gamma Scorpii (γ Sco, γ Scorpii), reassigned by Gould to Libra - Burnham, Robert (1978), Burnham's celestial handbook: an observer's guide to the universe beyond the Solar System, Dover Books on Astronomy, 2 (2nd ed.), Courier Dover Publications, p. 1108, ISBN 0486235688.; Wagman, Morton (2003), Lost Stars, McDonald & Woodward, ISBN 0939923785
8. Lacaille's Theta Telescopii (θ Tel, θ Telescopii) was reassigned to Ophiuchus – Star Tales – Telescopium
9. Bayer's Chi Persei is NGC 884, the eastern cluster of the Double Cluster – Wagman, Morton (2003), Lost Stars, McDonald & Woodward, ISBN 0939923785
10. Bayer's h Persei is NGC 869, the western cluster of the Double Cluster – Wagman, Morton (2003), Lost Stars, McDonald & Woodward, ISBN 0939923785
11. The star originally designated o Puppis (Latin lower case 'o') is now generally called Omicron Puppis.
12. Lacaille's Beta Telescopii (β Tel, β Telescopii) was reassigned to Sagittarius – Star Tales – Telescopium
13. Lacaille's Gamma Telescopii (γ Tel, γ Telescopii) was reassigned to Scorpius – Star Tales – Telescopium
14. Lacaille's Beta Normae (β Nor, β Normae) was reassigned to Scorpius – Star Tales – Norma
15. Lacaille's Alpha Normae (α Nor, α Normae) was reassigned to Scorpius – Star Tales – Norma
16. Also designated Gamma Aurigae (γ Aur, γ Aurigae) by Bayer, after Ptolemy – Bayer’s Uranometria and Bayer letters

References