nbsp
iexcl	¡
cent	¢
pound	£
curren	¤
yen	¥
brvbar	¦
sect	§
uml	¨
copy	©
ordf	ª
laquo	«
not	¬
shy	­
reg	®
macr	¯
deg	°
plusmn	±
sup2	²
sup3	³
acute	´
micro	µ
para	¶
middot	·
cedil	¸
sup1	¹
ordm	º
raquo	»
frac14	¼
frac12	½
frac34	¾
iquest	¿
Agrave	À
Aacute	Á
Acirc	Â
Atilde	Ã
Auml	Ä
Aring	Å
AElig	Æ
Ccedil	Ç
Egrave	È
Eacute	É
Ecirc	Ê
Euml	Ë
Igrave	Ì
Iacute	Í
Icirc	Î
Iuml	Ï
ETH	Ð
Ntilde	Ñ
Ograve	Ò
Oacute	Ó
Ocirc	Ô
Otilde	Õ
Ouml	Ö
times	×
Oslash	Ø
Ugrave	Ù
Uacute	Ú
Ucirc	Û
Uuml	Ü
Yacute	Ý
THORN	Þ
szlig	ß
agrave	à
aacute	á
acirc	â
atilde	ã
auml	ä
aring	å
aelig	æ
ccedil	ç
egrave	è
eacute	é
ecirc	ê
euml	ë
igrave	ì
iacute	í
icirc	î
iuml	ï
eth	ð
ntilde	ñ
ograve	ò
oacute	ó
ocirc	ô
otilde	õ
ouml	ö
divide	÷
oslash	ø
ugrave	ù
uacute	ú
ucirc	û
uuml	ü
yacute	ý
thorn	þ
yuml	ÿ
OElig	Œ
oelig	œ
Scaron	Š
scaron	š
Yuml	Ÿ
circ	ˆ
tilde	˜
ensp
emsp
thinsp
zwnj	‌
zwj	‍
lrm	‎
rlm	‏
ndash	–
mdash	—
lsquo	‘
rsquo	’
sbquo	‚
ldquo	“
rdquo	”
bdquo	„
dagger	†
Dagger	‡
permil	‰
lsaquo	‹
rsaquo	›
euro	€
fnof	ƒ
Alpha	Α
Beta	Β
Gamma	Γ
Delta	Δ
Epsilon	Ε
Zeta	Ζ
Eta	Η
Theta	Θ
Iota	Ι
Kappa	Κ
Lambda	Λ
Mu	Μ
Nu	Ν
Xi	Ξ
Omicron	Ο
Pi	Π
Rho	Ρ
Sigma	Σ
Tau	Τ
Upsilon	Υ
Phi	Φ
Chi	Χ
Psi	Ψ
Omega	Ω
alpha	α
beta	β
gamma	γ
delta	δ
epsilon	ε
zeta	ζ
eta	η
theta	θ
iota	ι
kappa	κ
lambda	λ
mu	μ
nu	ν
xi	ξ
omicron	ο
pi	π
rho	ρ
sigmaf	ς
sigma	σ
tau	τ
upsilon	υ
phi	φ
chi	χ
psi	ψ
omega	ω
thetasym	ϑ
upsih	ϒ
piv	ϖ
bull	•
hellip	…
prime	′
Prime	″
oline	‾
frasl	⁄
weierp	℘
image	ℑ
real	ℜ
trade	™
alefsym	ℵ
larr	←
uarr	↑
rarr	→
darr	↓
harr	↔
crarr	↵
lArr	⇐
uArr	⇑
rArr	⇒
dArr	⇓
hArr	⇔
forall	∀
part	∂
exist	∃
empty	∅
nabla	∇
isin	∈
notin	∉
ni	∋
prod	∏
sum	∑
minus	−
lowast	∗
radic	√
prop	∝
infin	∞
ang	∠
and	∧
or	∨
cap	∩
cup	∪
int	∫
there4	∴
sim	∼
cong	≅
asymp	≈
ne	≠
equiv	≡
le	≤
ge	≥
sub	⊂
sup	⊃
nsub	⊄
sube	⊆
supe	⊇
oplus	⊕
otimes	⊗
perp	⊥
sdot	⋅
lceil	⌈
rceil	⌉
lfloor	⌊
rfloor	⌋
lang	〈
rang	〉
loz	◊
spades	♠
clubs	♣
hearts	♥
diams	♦