Etymologie, Etimología, Étymologie, Etimologia, Etymology, (griech.) etymología, (lat.) etymologia, (esper.) etimologio - _e Einleitung, Introducción, Introduction, Introduzione, Introduction - Glossar, Glosario, Glossaire, Glossario, Glossary, (esper.) glosaroj

Glossar

Zeichen	Bedeutung

@_	Welt (eigene Festlegung, da die Welt kein Domain-Kennzeichen besitzt.)
@f	Afrika (eigene Festlegung, da Afrika kein Domain-Kennzeichen besitzt.)
@m	Amerika (eigene Festlegung, da Amerika kein Domain-Kennzeichen besitzt.)
@s	Asien (eigene Festlegung, da die Welt kein Domain-Kennzeichen besitzt.)
@u	Australien (als Kontinent)
@z	Ozeanien (eigene Festlegung, da Ozeanien kein Domain-Kennzeichen besitzt.)

(En)	"E" steht für "Etymologie" und "n" ist eine Bewertung nach Schulnoten von 1 bis 6.
(Ln)	"L" steht für "Link" und "n" ist eine Bewertung nach Schulnoten von 1 bis 6.
(Wn)	"W steht für "Wort" und "n" ist eine Bewertung nach Schulnoten von 1 bis 6.

*	konstruierte Wortform
®	Warenzeichen (Etwaiges Fehlen dieses Zeichens besagt nicht, dass ein Wort von jedermann frei benutzt werden kann.)

%25C3%25BC	ü
%25C3%259F	ß
%25C3%25B6	ö
%25C3%25A4	ä
%2F	/
%3A	:
%C3%89	É
%C3%BC	ü
=0A	BLANK
=2E	.
=3D
=92	'
=96	-
=C3	Ã
=C3=80	À
=C3=83
=C3=84	Ä
=C3=85	Å
=C3=89	É
=C3=96	Ö
=C3=9C	Ü
=C3=9F	ß
=C3=A0	à
=C3=A1	á
=C3=A2	â
=C3=A3	ã
=C3=A4	ä
=C3=A6	æ
=C3=A7	ç
=C3=A8	è
=C3=A9	é
=C3=AA	ê
=C3=AB	ë
=C3=AD	í
=C3=AE	î
=C3=B0
=C3=B1	ñ
=C3=B3	ó
=C3=B4	ô
=C3=B6	ö
=C3=B8
=C3=B9	ù
=C3=BB	û
=C3=BC	ü
=C3=BE
=C4	Ä
=C5=93	œ
=D6	Ö
=DC	Ü
=DF	ß
=E0	à
=E1	á
=E2	â
=E2=80=93	-
=E2=80=99	'
=E4	ä
=E5	å
=E6	æ
=E7
=E8	è
=E9	é
=EA	ê
=EC
=ED	í
=EF	ï
=F2	ò
=F3	ó
=F6	ö
=FA
=FC	ü
=FE	þ
A=CC=80	À
a=CC=80	à
a=CC=88	ä
e=CC=80	è
e=CC=81	é
o=CC=88	ö
u=CC=88	ü



Â§
Â©	©
Â©Â®	ê
Ã"	unterschiedlich !!!???
Ã-	Ö
Ãƒ
ÃƒÂ	ö
ÃƒÂœ	Ü
ÃƒÂ£	ã
ÃƒÂ¤	ä
ÃƒÂ§	ç
ÃƒÂ©	é
ÃƒÂ±	ñ
ÃƒÂ¶	ö
ÃƒÂ¼	ü
ÃƒÅ"	Ü
Ã„	Ä
Ã‰	É
Ã‘	Ñ
Ã“	Ó
Ãš	Ú
Ãœ	Ü
ÃŸ	ß
Ã¡	á
Ã¢	â
Ã£	ã
Ã¤	ä
Ã¥	å
Ã¦	æ
Ã§	ç (ç)
Ã¨	è
Ã©	é
Ãª	ê
Ã«	ë
Ã¬	ì
Ã	í
Ã®	î
Ã°	ð
Ã±	ñ
Ã³	ó
Ã¶	ö
Ãº	ú
Ã»	û
Ã¼	ü
Ã½	ý
Ã¾	þ
Äƒ-
Ä•	e mit umgekehrtem Hütchen
Ä	i mit umgekehrtem Hütchen
Å™	r mit umgekehrtem Hütchen
Å¡	s mit umgekehrtem Hütchen
Å¯	u mit Kringel
Ê¹	'
â€˜	'
Å‘
Ã¯
Ä“
ï¿½
'	'
Ä¾
Â°	°
Å«
â€²	'
â€³	''

A

B

C

D

E

F

G

H

I

J

K

L

M

N

O

P

Q

R

S

T

U

V

W

w3.org
Character entity references in HTML 4

(E?)(L?) http://www.w3.org/TR/REC-html40/sgml/entities.html

















	 horizontal tab


 line feed











































  space

! ! ! exclamation mark

" " " " double quotation mark U+0022 isonum

# # # number sign

$ $ $ dollar sign

% % % percent sign

& & & & ampersand U+0026 isonum

' ' ' apostrophe

( ( ( left parenthesis

) ) ) right parenthesis

* * * asterisk

+ + + plus sign

, , , comma

- - - hyphen

. . . period

/ / / slash

0 0 0

1 1 1

2 2 2

3 3 3

4 4 4

5 5 5

6 6 6

7 7 7

8 8 8

9 9 9

: : : colon

; ; ; semicolon

< < < < less-than sign U+003c isonum

= = = equals sign

> > > > greater-than sign U+003e isonum

? ? ? question mark

@ @ @ at sign

A A A

B B B

C C C

D D D

E E E

F F F

G G G

H H H

I I I

J J J

K K K

L L L

M M M

N N N

O O O

P P P

Q Q Q

R R R

S S S

T T T

U U U

V V V

W W W

X X X

Y Y Y

Z Z Z

[ [ [ left square bracket

\ \ \ backslash

] ] ] right square bracket

^ ^ ^ caret

_ _ _ horizontal bar (underscore)

` ` ` grave accent

a a a

b b b

c c c

d d d

e e e

f f f

g g g

h h h

i i i

j j j

k k k

l l l

m m m

n n n

o o o

p p p

q q q

r r r

s s s

t t t

u u u

v v v

w w w

x x x

y y y

z z z

{ { { left curly brace

| | | vertical bar

} } } right curly brace

~ ~ ~ tilde



 €



 ‚

 ƒ

 „

 …

 †

 ‡

 ˆ

 ‰

 Š

 ‹

 Œ



 Ž





 ‘

 ’

 “

 ”

 •

 –

 —

 ˜

 ™

 š

 ›

 œ



 ž

 Ÿ

    no-break space = non-breaking space U+00A0 isonum

¡ ¡ ¡ ¡ inverted exclamation mark U+00A1 isonum

¢ ¢ ¢ ¢ cent sign U+00a2 isonum

£ £ £ £ pound sign U+00a3 isonum

¤ ¤ ¤ ¤ currency sign U+00a4 isonum

¥ ¥ ¥ ¥ yen sign = yuan sign U+00a5 isonum

¦ ¦ ¦ ¦ broken bar = broken vertical bar U+00a6 isonum

&brkbar; ¦ ¦ ¦ broken bar = broken vertical bar U+00a6 isonum

§ § § § section sign U+00a7 isonum

¨ ¨ ¨ ¨ diaeresis = spacing diaeresis U+00a8 isodia

&die; ¨ ¨ ¨ diaeresis = spacing diaeresis U+00a8 isodia

© © © © copyright sign U+00a9 isonum

ª ª ª ª feminine ordinal indicator U+00aa isonum

« « « « left-pointing double angle quotation mark = left pointing guillemet U+00ab isonum

¬ ¬ ¬ ¬ not sign U+00ac isonum

  soft hyphen = discretionary hyphen U+00ad isonum

® ® ® ® registered sign = registered trade mark sign U+00ae isonum

¯ ¯ ¯ ¯ macron = spacing macron = overline = apl overbar U+00af isodia

&hibar; ¯ ¯ ¯ macron = spacing macron = overline = apl overbar U+00af isodia

° ° ° ° degree sign U+00b0 isonum

± ± ± ± plus-minus sign = plus-or-minus sign U+00b1 isonum

² ² ² ² superscript two = superscript digit two = squared U+00b2 isonum

³ ³ ³ ³ superscript three = superscript digit three = cubed U+00b3 isonum

´ ´ ´ ´ acute accent = spacing acute U+00b4 isodia

µ µ µ µ micro sign U+00b5 isonum

¶ ¶ ¶ ¶ pilcrow sign = paragraph sign U+00b6 isonum

· · · · middle dot = georgian comma = greek middle dot U+00b7 isonum

¸ ¸ ¸ ¸ cedilla = spacing cedilla U+00b8 isodia

¹ ¹ ¹ ¹ superscript one = superscript digit one U+00b9 isonum

º º º º masculine ordinal indicator U+00ba isonum

» » » » right-pointing double angle quotation mark = right pointing guillemet U+00bb isonum

¼ ¼ ¼ ¼ vulgar fraction one quarter = fraction one quarter U+00bc isonum

½ ½ ½ ½ vulgar fraction one half = fraction one half U+00bd isonum

¾ ¾ ¾ ¾ vulgar fraction three quarters = fraction three quarters U+00be isonum

¿ ¿ ¿ ¿ inverted question mark = turned question mark U+00bf isonum

À À À À latin capital letter a with grave = latin capital letter a grave U+00c0 isolat1

Á Á Á Á latin capital letter a with acute U+00c1 isolat1

Â Â Â Â latin capital letter a with circumflex U+00c2 isolat1

Ã Ã Ã Ã latin capital letter a with tilde U+00c3 isolat1

Ä Ä Ä Ä latin capital letter a with diaeresis U+00c4 isolat1

Å Å Å Å latin capital letter a with ring above = latin capital letter a ring U+00c5 isolat1

&Aelig; Æ Æ Æ latin capital letter ae = latin capital ligature ae U+00c6 isolat1

Ç Ç Ç Ç latin capital letter c with cedilla U+00c7 isolat1

È È È È latin capital letter e with grave U+00c8 isolat1

É É É É latin capital letter e with acute U+00c9 isolat1

Ê Ê Ê Ê latin capital letter e with circumflex U+00ca isolat1

Ë Ë Ë Ë latin capital letter e with diaeresis U+00cb isolat1

Ì Ì Ì Ì latin capital letter i with grave U+00cc isolat1

Í Í Í Í latin capital letter i with acute U+00cd isolat1

Î Î Î Î latin capital letter i with circumflex U+00ce isolat1

Ï Ï Ï Ï latin capital letter i with diaeresis U+00cf isolat1

&Eth; Ð Ð Ð latin capital letter eth U+00d0 isolat1

Ñ Ñ Ñ Ñ latin capital letter n with tilde U+00d1 isolat1

Ò Ò Ò Ò latin capital letter o with grave U+00d2 isolat1

Ó Ó Ó Ó latin capital letter o with acute U+00d3 isolat1

Ô Ô Ô Ô latin capital letter o with circumflex U+00d4 isolat1

Õ Õ Õ Õ latin capital letter o with tilde U+00d5 isolat1

Ö Ö Ö Ö latin capital letter o with diaeresis U+00d6 isolat1

× × × × multiplication sign U+00d7 isonum

Ø Ø Ø Ø latin capital letter o with stroke = latin capital letter o slash U+00d8 isolat1

Ù Ù Ù Ù latin capital letter u with grave U+00d9 isolat1

Ú Ú Ú Ú latin capital letter u with acute U+00da isolat1

Û Û Û Û latin capital letter u with circumflex U+00db isolat1

Ü Ü Ü Ü latin capital letter u with diaeresis U+00dc isolat1

Ý Ý Ý Ý latin capital letter y with acute U+00dd isolat1

&Thorn; Þ Þ Þ latin capital letter thorn U+00de isolat1

ß ß ß ß latin small letter sharp s = ess-zed U+00df isolat1

à à à à latin small letter a with grave = latin small letter a grave U+00e0 isolat1

á á á á latin small letter a with acute U+00e1 isolat1

â â â â latin small letter a with circumflex U+00e2 isolat1

ã ã ã ã latin small letter a with tilde U+00e3 isolat1

ä ä ä ä latin small letter a with diaeresis U+00e4 isolat1

å å å å latin small letter a with ring above = latin small letter a ring U+00e5 isolat1

æ æ æ æ latin small letter ae = latin small ligature ae U+00e6 isolat1

ç ç ç ç latin small letter c with cedilla U+00e7 isolat1

è è è è latin small letter e with grave U+00e8 isolat1

é é é é latin small letter e with acute U+00e9 isolat1

ê ê ê ê latin small letter e with circumflex U+00ea isolat1

ë ë ë ë latin small letter e with diaeresis U+00eb isolat1

ì ì ì ì latin small letter i with grave U+00ec isolat1

í í í í latin small letter i with acute U+00ed isolat1

î î î î latin small letter i with circumflex U+00ee isolat1

ï ï ï ï latin small letter i with diaeresis U+00ef isolat1

ð ð ð ð latin small letter eth U+00f0 isolat1

ñ ñ ñ ñ latin small letter n with tilde U+00f1 isolat1

ò ò ò ò latin small letter o with grave U+00f2 isolat1

ó ó ó ó latin small letter o with acute U+00f3 isolat1

ô ô ô ô latin small letter o with circumflex U+00f4 isolat1

õ õ õ õ latin small letter o with tilde U+00f5 isolat1

ö ö ö ö latin small letter o with diaeresis U+00f6 isolat1

÷ ÷ ÷ ÷ division sign U+00f7 isonum

ø ø ø ø latin small letter o with stroke = latin small letter o slash U+00f8 isolat1

ù ù ù ù latin small letter u with grave U+00f9 isolat1

ú ú ú ú latin small letter u with acute U+00fa isolat1

û û û û latin small letter u with circumflex U+00fb isolat1

ü ü ü ü latin small letter u with diaeresis U+00fc isolat1

ý ý ý ý latin small letter y with acute U+00fd isolat1

þ þ þ þ latin small letter thorn U+00fe isolat1

ÿ ÿ ÿ ÿ latin small letter y with diaeresis U+00ff isolat1

Ā Ā

ā ā "a" mit oberem Querstrich

Ă Ă

ă ă

Ą Ą

ą ą

Ć Ć

ć ć

Ĉ Ĉ

ĉ ĉ

Ċ Ċ

ċ ċ

Č Č

č č

Ď Ď

ď ď

Đ Đ

đ đ

Ē Ē

ē ē "e" mit oberem Querstrich

Ĕ Ĕ

ĕ ĕ

Ė Ė

ė ė

Ę Ę

ę ę

Ě Ě

ě ě

Ĝ Ĝ

ĝ ĝ

Ğ Ğ

ğ ğ

Ġ Ġ

ġ ġ

Ģ Ģ

ģ ģ

Ĥ Ĥ

ĥ ĥ

Ħ Ħ

ħ ħ

Ĩ Ĩ

ĩ ĩ

Ī Ī

ī ī "i" mit oberem Querstrich

Ĭ Ĭ

ĭ ĭ

Į Į

į į

İ İ

ı ı

Ĳ Ĳ

ĳ ĳ

Ĵ Ĵ

ĵ ĵ

Ķ Ķ

ķ ķ

ĸ ĸ

Ĺ Ĺ

ĺ ĺ

Ļ Ļ

ļ ļ

Ľ Ľ

ľ ľ

Ŀ Ŀ

ŀ ŀ

Ł Ł

ł ł

Ń Ń

ń ń

Ņ Ņ

ņ ņ

Ň Ň

ň ň

ŉ ŉ

Ŋ Ŋ

ŋ ŋ

Ō Ō

ō ō "o" mit oberem Querstrich

Ŏ Ŏ

ŏ ŏ

Ő Ő

ő ő

Œ Œ Œ latin capital ligature oe U+0152 isolat2

&oelig; œ œ œ latin small ligature oe U+0153 isolat2

Ŕ Ŕ

ŕ ŕ

Ŗ Ŗ

ŗ ŗ

Ř Ř

ř ř

Ś Ś

ś ś

Ŝ Ŝ

ŝ ŝ

Ş Ş

ş ş

&Scaron; Š Š Š latin capital letter s with caron U+0160 isolat2

&scaron; š š š latin small letter s with caron U+0161 isolat2

Ţ Ţ

ţ ţ

Ť Ť

ť ť

Ŧ Ŧ

ŧ ŧ

Ũ Ũ

ũ ũ

Ū Ū

ū ū u mit oberem Querstrich

Ŭ Ŭ

ŭ ŭ

Ů Ů

ů ů

Ű Ű

ű ű

Ų Ų

ų ų

Ŵ Ŵ

ŵ ŵ

Ŷ Ŷ

ŷ ŷ

&Yuml; Ÿ Ÿ Ÿ latin capital letter y with diaeresis U+0178 isolat2

Ź Ź

ź ź

Ż Ż

ż ż

Ž Ž

ž ž

ſ ſ

ƀ ƀ

Ɓ Ɓ

Ƃ Ƃ

ƃ ƃ

Ƅ Ƅ

ƅ ƅ

Ɔ Ɔ

Ƈ Ƈ

ƈ ƈ

Ɖ Ɖ

Ɗ Ɗ

Ƌ Ƌ

ƌ ƌ

ƍ ƍ

Ǝ Ǝ

Ə Ə

Ɛ Ɛ

Ƒ Ƒ

ƒ ƒ ƒ

Ɠ Ɠ

Ɣ Ɣ

ƕ ƕ

Ɩ Ɩ

Ɨ Ɨ

Ƙ Ƙ

ƙ ƙ

ƚ ƚ

ƛ ƛ

Ɯ Ɯ

Ɲ Ɲ

ƞ ƞ

Ɵ Ɵ

Ơ Ơ

ơ ơ

Ƣ Ƣ

ƣ ƣ

Ƥ Ƥ

ƥ ƥ

Ʀ Ʀ

Ƨ Ƨ

ƨ ƨ

Ʃ Ʃ

ƪ ƪ

ƫ ƫ

Ƭ Ƭ

ƭ ƭ

Ʈ Ʈ

Ư Ư

ư ư

Ʊ Ʊ

Ʋ Ʋ

Ƴ Ƴ

ƴ ƴ

Ƶ Ƶ

ƶ ƶ

Ʒ Ʒ

Ƹ Ƹ

ƹ ƹ

ƺ ƺ

ƻ ƻ

Ƽ Ƽ

ƽ ƽ

ƾ ƾ

ƿ ƿ

ǀ ǀ

ǁ ǁ

ǂ ǂ

ǃ ǃ

Ǆ Ǆ

ǅ ǅ

ǆ ǆ

Ǉ Ǉ

ǈ ǈ

ǉ ǉ

Ǌ Ǌ

ǋ ǋ

ǌ ǌ

Ǎ Ǎ

ǎ ǎ

Ǐ Ǐ

ǐ ǐ

Ǒ Ǒ

ǒ ǒ

Ǔ Ǔ

ǔ ǔ

Ǖ Ǖ

ǖ ǖ

Ǘ Ǘ

ǘ ǘ

Ǚ Ǚ

ǚ ǚ

Ǜ Ǜ

ǜ ǜ

ǝ ǝ umgedrehtes "e"

Ǟ Ǟ

ǟ ǟ

Ǡ Ǡ

ǡ ǡ

Ǣ Ǣ

ǣ ǣ

Ǥ Ǥ

ǥ ǥ

Ǧ Ǧ

ǧ ǧ

Ǩ Ǩ

ǩ ǩ

Ǫ Ǫ

ǫ ǫ

Ǭ Ǭ

ǭ ǭ

Ǯ Ǯ

ǯ ǯ

ǰ ǰ

Ǳ Ǳ

ǲ ǲ

ǳ ǳ

Ǵ Ǵ

ǵ ǵ

Ƕ Ƕ

Ƿ Ƿ

Ǹ Ǹ

ǹ ǹ

Ǻ Ǻ

ǻ ǻ

Ǽ Ǽ

ǽ ǽ

Ǿ Ǿ

ǿ ǿ

Ȁ Ȁ

ȁ ȁ

Ȃ Ȃ

ȃ ȃ

Ȅ Ȅ

ȅ ȅ

Ȇ Ȇ

ȇ ȇ

Ȉ Ȉ

ȉ ȉ

Ȋ Ȋ

ȋ ȋ

Ȍ Ȍ

ȍ ȍ

Ȏ Ȏ

ȏ ȏ

Ȑ Ȑ

ȑ ȑ

Ȓ Ȓ

ȓ ȓ

Ȕ Ȕ

ȕ ȕ

Ȗ Ȗ

ȗ ȗ

Ș Ș

ș ș

Ț Ț

ț ț

Ȝ Ȝ

ȝ ȝ

Ȟ Ȟ

ȟ ȟ

Ƞ Ƞ

ȡ ȡ

Ȣ Ȣ

ȣ ȣ

Ȥ Ȥ

ȥ ȥ

Ȧ Ȧ

ȧ ȧ

Ȩ Ȩ

ȩ ȩ

Ȫ Ȫ

ȫ ȫ

Ȭ Ȭ

ȭ ȭ

Ȯ Ȯ

ȯ ȯ

Ȱ Ȱ

ȱ ȱ

Ȳ Ȳ

ȳ ȳ

ȴ ȴ

ȵ ȵ

ȶ ȶ

ȷ ȷ

ȸ ȸ

ȹ ȹ

Ⱥ Ⱥ

Ȼ Ȼ

ȼ ȼ

Ƚ Ƚ

Ⱦ Ⱦ

ȿ ȿ

ɀ ɀ

Ɂ Ɂ

ɂ ɂ

Ƀ Ƀ

Ʉ Ʉ

Ʌ Ʌ

Ɇ Ɇ

ɇ ɇ

Ɉ Ɉ

ɉ ɉ

Ɋ Ɋ

ɋ ɋ

Ɍ Ɍ

ɍ ɍ

Ɏ Ɏ

ɏ ɏ

ɐ ɐ

ɑ ɑ

ɒ ɒ

ɓ ɓ

ɔ ɔ

ɕ ɕ

ɖ ɖ

ɗ ɗ

ɘ ɘ

ə ə

ɚ ɚ

ɛ ɛ

ɜ ɜ

ɝ ɝ

ɞ ɞ

ɟ ɟ

ɠ ɠ

ɡ ɡ

ɢ ɢ

ɣ ɣ

ɤ ɤ

ɥ ɥ

ɦ ɦ

ɧ ɧ

ɨ ɨ

ɩ ɩ

ɪ ɪ

ɫ ɫ

ɬ ɬ

ɭ ɭ

ɮ ɮ

ɯ ɯ

ɰ ɰ

ɱ ɱ

ɲ ɲ

ɳ ɳ

ɴ ɴ

ɵ ɵ

ɶ ɶ

ɷ ɷ

ɸ ɸ

ɹ ɹ

ɺ ɺ

ɻ ɻ

ɼ ɼ

ɽ ɽ

ɾ ɾ

ɿ ɿ

ʀ ʀ

ʁ ʁ

ʂ ʂ

ʃ ʃ

ʄ ʄ

ʅ ʅ

ʆ ʆ

ʇ ʇ

ʈ ʈ

ʉ ʉ

ʊ ʊ

ʋ ʋ

ʌ ʌ

ʍ ʍ

ʎ ʎ

ʏ ʏ

ʐ ʐ

ʑ ʑ

ʒ ʒ

ʓ ʓ

ʔ ʔ

ʕ ʕ

ʖ ʖ

ʗ ʗ

ʘ ʘ

ʙ ʙ klein geschriebenes "B" bei oach. Wörtern

ʚ ʚ

ʛ ʛ

ʜ ʜ

ʝ ʝ

ʞ ʞ

ʟ ʟ

ʠ ʠ

ʡ ʡ

ʢ ʢ

ʣ ʣ

ʤ ʤ

ʥ ʥ

ʦ ʦ

ʧ ʧ

ʨ ʨ

ʩ ʩ

ʪ ʪ

ʫ ʫ

ʬ ʬ

ʭ ʭ

ʮ ʮ

ʯ ʯ

ʰ ʰ hochgestelltes "h" bei ide. Wurzeln

ʱ ʱ

ʲ ʲ

ʳ ʳ

ʴ ʴ

ʵ ʵ

ʶ ʶ

ʷ ʷ

ʸ ʸ

ʹ ʹ

ʺ ʺ

ʻ ʻ

ʼ ʼ

ʽ ʽ

ʾ ʾ

ʿ ʿ

ˀ ˀ

ˁ ˁ

˂ ˂

˃ ˃

˄ ˄

˅ ˅

&circ; ˆ ˆ ˆ modifier letter circumflex accent U+02c6 isopub

ˇ ˇ

ˈ ˈ

ˉ ˉ

ˊ ˊ

ˋ ˋ

ˌ ˌ

ˍ ˍ

ˎ ˎ

ˏ ˏ

ː ː

ˑ ˑ

˒ ˒

˓ ˓

˔ ˔

˕ ˕

˖ ˖

˗ ˗

˘ ˘

˙ ˙

˚ ˚

˛ ˛

&tilde; ˜ ˜ ˜ small tilde U+02dc isodia

˝ ˝

˞ ˞

˟ ˟

ˠ ˠ

ˡ ˡ

ˢ ˢ

ˣ ˣ

ˤ ˤ

˥ ˥

˦ ˦

˧ ˧

˨ ˨

˩ ˩

˪ ˪

˫ ˫

ˬ ˬ

˭ ˭

ˮ ˮ

˯ ˯

˰ ˰

˱ ˱

˲ ˲

˳ ˳

˴ ˴

˵ ˵

˶ ˶

˷ ˷

˸ ˸

˹ ˹

˺ ˺

˻ ˻

˼ ˼

˽ ˽

˾ ˾

˿ ˿

̀ ̀ accent grave

́ ́ accent aigu auf dem Buchstaben davor

̂ ̂

̃ ̃ "ungefähr" über dem Buchstaben

̄ ̄ kleiner Querstrich oben

̅ ̅

̆ ̆

̇ ̇ "ungefähr" und "punkt" über dem Buchstaben

̈ ̈

̉ ̉

̊ ̊

̋ ̋

̌ ̌

̍ ̍

̎ ̎

̏ ̏

̐ ̐

̑ ̑

̒ ̒

̓ ̓

̔ ̔

̕ ̕

̖ ̖

̗ ̗

̘ ̘

̙ ̙

̚ ̚

̛ ̛

̜ ̜

̝ ̝

̞ ̞

̟ ̟

̠ ̠

̡ ̡

̢ ̢

̣ ̣

̤ ̤

̥ ̥ kleiner Kreis unter dem Buchstaben

̦ ̦

̧ ̧

̨ ̨ kleiner Punkt unter dem Buchstaben

̩ ̩

̪ ̪

̫ ̫

̬ ̬

̭ ̭

̮ ̮

̯ ̯ accent circonflexe unter dem Buchstaben

̰ ̰

̱ ̱

̲ ̲

̳ ̳

̴ ̴

̵ ̵

̶ ̶

̷ ̷

̸ ̸

̹ ̹

̺ ̺

̻ ̻

̼ ̼

̽ ̽

̾ ̾

̿ ̿

̀ ̀

́ ́

͂ ͂

̓ ̓

̈́ ̈́

ͅ ͅ

͆ ͆

͇ ͇

͈ ͈

͉ ͉

͊ ͊

͋ ͋

͌ ͌

͍ ͍

͎ ͎

͏ ͏

͐ ͐

͑ ͑

͒ ͒

͓ ͓

͔ ͔

͕ ͕

͖ ͖

͗ ͗

͘ ͘

͙ ͙

͚ ͚

͛ ͛

͜ ͜

͝ ͝

͞ ͞

͟ ͟

͠ ͠

͡ ͡

͢ ͢

ͣ ͣ

ͤ ͤ

ͥ ͥ

ͦ ͦ

ͧ ͧ

ͨ ͨ

ͩ ͩ

ͪ ͪ

ͫ ͫ

ͬ ͬ

ͭ ͭ

ͮ ͮ

ͯ ͯ

Ͱ Ͱ

ͱ ͱ

Ͳ Ͳ

ͳ ͳ

ʹ ʹ

͵ ͵

Ͷ Ͷ

ͷ ͷ

͸ ͸

͹ ͹

ͺ ͺ

ͻ ͻ

ͼ ͼ

ͽ ͽ

; ;

Ϳ Ϳ

΀ ΀

΁ ΁

΂ ΂

΃ ΃

΄ ΄

΅ ΅

Ά Ά

· ·

Έ Έ

Ή Ή

Ί Ί

΋ ΋

Ό Ό

΍ ΍

Ύ Ύ

Ώ Ώ

ΐ ΐ

Α Α Α Α greek capital letter alpha U+0391

Β Β Β Β greek capital letter beta U+0392

Γ Γ Γ Γ greek capital letter gamma U+0393 isogrk3

Δ Δ Δ Δ greek capital letter delta U+0394 isogrk3

Ε Ε Ε Ε greek capital letter epsilon U+0395

Ζ Ζ Ζ Ζ greek capital letter zeta U+0396

Η Η Η Η greek capital letter eta U+0397

Θ Θ Θ Θ greek capital letter theta U+0398 isogrk3

Ι Ι Ι Ι greek capital letter iota U+0399

Κ Κ Κ Κ greek capital letter kappa U+039a

Λ Λ Λ Λ greek capital letter lambda U+039b isogrk3

Μ Μ Μ Μ greek capital letter mu U+039c

Ν Ν Ν Ν greek capital letter nu U+039d

Ξ Ξ Ξ Ξ greek capital letter xi U+039e isogrk3

Ο Ο Ο Ο greek capital letter omicron U+039f

Π Π Π Π greek capital letter pi U+03a0 isogrk3

Ρ Ρ Ρ Ρ greek capital letter rho U+03a1

΢ ΢

Σ Σ Σ Σ greek capital letter sigma U+03a3 isogrk3

Τ Τ Τ Τ greek capital letter tau U+03a4

Υ Υ Υ Υ greek capital letter upsilon U+03a5 isogrk3

Φ Φ Φ Φ greek capital letter phi U+03a6 isogrk3

Χ Χ Χ Χ greek capital letter chi U+03a7

Ψ Ψ Ψ Ψ greek capital letter psi U+03a8 isogrk3

Ω Ω Ω Ω greek capital letter omega U+03a9 isogrk3

Ϊ Ϊ

Ϋ Ϋ

ά ά

έ έ

ή ή

ί ί

ΰ ΰ

α α α α greek small letter alpha U+03b1 isogrk3

β β β β greek small letter beta U+03b2 isogrk3

γ γ γ γ greek small letter gamma U+03b3 isogrk3

δ δ δ δ greek small letter delta U+03b4 isogrk3

ε ε ε ε greek small letter epsilon U+03b5 isogrk3

ζ ζ ζ ζ greek small letter zeta U+03b6 isogrk3

η η η η greek small letter eta U+03b7 isogrk3

θ θ θ θ greek small letter theta U+03b8 isogrk3

ι ι ι ι greek small letter iota U+03b9 isogrk3

κ κ κ κ greek small letter kappa U+03ba isogrk3

λ λ λ λ greek small letter lambda U+03bb isogrk3

μ μ μ μ greek small letter mu U+03bc isogrk3

ν ν ν ν greek small letter nu U+03bd isogrk3

ξ ξ ξ ξ greek small letter xi U+03be isogrk3

ο ο ο ο greek small letter omicron U+03bf new

π π π π greek small letter pi U+03c0 isogrk3

ρ ρ ρ ρ greek small letter rho U+03c1 isogrk3

&sigmaf; ς ς ς greek small letter final sigma U+03c2 isogrk3

σ σ σ σ greek small letter sigma U+03c3 isogrk3

τ τ τ τ greek small letter tau U+03c4 isogrk3

υ υ υ υ greek small letter upsilon U+03c5 isogrk3

φ φ φ φ greek small letter phi U+03c6 isogrk3

χ χ χ χ greek small letter chi U+03c7 isogrk3

ψ ψ ψ ψ greek small letter psi U+03c8 isogrk3

ω ω ω ω greek small letter omega U+03c9 isogrk3

ϊ ϊ

ϋ ϋ

ό ό

ύ ύ

ώ ώ

Ϗ Ϗ

ϐ ϐ

&thetasym; ϑ ϑ ϑ greek small letter theta symbol U+03d1 new

&upsih; ϒ ϒ ϒ greek upsilon with hook symbol U+03d2 new

ϓ ϓ

ϔ ϔ

ϕ ϕ

ϖ ϖ ϖ ϖ greek pi symbol U+03d6 isogrk3

ϗ ϗ

Ϙ Ϙ

ϙ ϙ

Ϛ Ϛ

ϛ ϛ

Ϝ Ϝ

ϝ ϝ

Ϟ Ϟ

ϟ ϟ

Ϡ Ϡ

ϡ ϡ

Ϣ Ϣ

ϣ ϣ

Ϥ Ϥ

ϥ ϥ

Ϧ Ϧ

ϧ ϧ

Ϩ Ϩ

ϩ ϩ

Ϫ Ϫ

ϫ ϫ

Ϭ Ϭ

ϭ ϭ

Ϯ Ϯ

ϯ ϯ

ϰ ϰ

ϱ ϱ

ϲ ϲ

ϳ ϳ

ϴ ϴ

ϵ ϵ

϶ ϶

Ϸ Ϸ

ϸ ϸ

Ϲ Ϲ

Ϻ Ϻ

ϻ ϻ

ϼ ϼ

Ͻ Ͻ

Ͼ Ͼ

Ͽ Ͽ

Ѐ Ѐ

Ё Ё

Ђ Ђ

Ѓ Ѓ

Є Є

Ѕ Ѕ

І І

Ї Ї

Ј Ј

Љ Љ

Њ Њ

Ћ Ћ

Ќ Ќ

Ѝ Ѝ

Ў Ў

Џ Џ

А А

Б Б

В В

Г Г

Д Д

Е Е

Ж Ж

З З

И И

Й Й

К К

Л Л

М М

Н Н

О О

П П

Р Р

С С

Т Т

У У

Ф Ф

Х Х

Ц Ц

Ч Ч

Ш Ш

Щ Щ

Ъ Ъ

Ы Ы

Ь Ь

Э Э

Ю Ю

Я Я

а а

б б

в в

г г

д д

е е

ж ж

з з

и и

й й

к к

л л

м м

н н

о о

п п

р р

с с

т т

у у

ф ф

х х

ц ц

ч ч

ш ш

щ щ

ъ ъ

ы ы

ь ь

э э

ю ю

я я

ѐ ѐ

ё ё

ђ ђ

ѓ ѓ

є є

ѕ ѕ

і і

ї ї

ј ј

љ љ

њ њ

ћ ћ

ќ ќ

ѝ ѝ

ў ў

џ џ

Ѡ Ѡ

ѡ ѡ

Ѣ Ѣ

ѣ ѣ

Ѥ Ѥ

ѥ ѥ

Ѧ Ѧ

ѧ ѧ

Ѩ Ѩ

ѩ ѩ

Ѫ Ѫ

ѫ ѫ

Ѭ Ѭ

ѭ ѭ

Ѯ Ѯ

ѯ ѯ

Ѱ Ѱ

ѱ ѱ

Ѳ Ѳ

ѳ ѳ

Ѵ Ѵ

ѵ ѵ

Ѷ Ѷ

ѷ ѷ

Ѹ Ѹ

ѹ ѹ

Ѻ Ѻ

ѻ ѻ

Ѽ Ѽ

ѽ ѽ

Ѿ Ѿ

ѿ ѿ

Ҁ Ҁ

ҁ ҁ

҂ ҂

҃ ҃

҄ ҄

҅ ҅

҆ ҆

҇ ҇

҈ ҈

҉ ҉

Ҋ Ҋ

ҋ ҋ

Ҍ Ҍ

ҍ ҍ

Ҏ Ҏ

ҏ ҏ

Ґ Ґ

ґ ґ

Ғ Ғ

ғ ғ

Ҕ Ҕ

ҕ ҕ

Җ Җ

җ җ

Ҙ Ҙ

ҙ ҙ

Қ Қ

қ қ

Ҝ Ҝ

ҝ ҝ

Ҟ Ҟ

ҟ ҟ

Ҡ Ҡ

ҡ ҡ

Ң Ң

ң ң

Ҥ Ҥ

ҥ ҥ

Ҧ Ҧ

ҧ ҧ

Ҩ Ҩ

ҩ ҩ

Ҫ Ҫ

ҫ ҫ

Ҭ Ҭ

ҭ ҭ

Ү Ү

ү ү

Ұ Ұ

ұ ұ

Ҳ Ҳ

ҳ ҳ

Ҵ Ҵ

ҵ ҵ

Ҷ Ҷ

ҷ ҷ

Ҹ Ҹ

ҹ ҹ

Һ Һ

һ һ

Ҽ Ҽ

ҽ ҽ

Ҿ Ҿ

ҿ ҿ

Ӏ Ӏ

Ӂ Ӂ

ӂ ӂ

Ӄ Ӄ

ӄ ӄ

Ӆ Ӆ

ӆ ӆ

Ӈ Ӈ

ӈ ӈ

Ӊ Ӊ

ӊ ӊ

Ӌ Ӌ

ӌ ӌ

Ӎ Ӎ

ӎ ӎ

ӏ ӏ

Ӑ Ӑ

ӑ ӑ

Ӓ Ӓ

ӓ ӓ

Ӕ Ӕ

ӕ ӕ

Ӗ Ӗ

ӗ ӗ

Ә Ә

ә ә

Ӛ Ӛ

ӛ ӛ

Ӝ Ӝ

ӝ ӝ

Ӟ Ӟ

ӟ ӟ

Ӡ Ӡ

ӡ ӡ

Ӣ Ӣ

ӣ ӣ

Ӥ Ӥ

ӥ ӥ

Ӧ Ӧ

ӧ ӧ

Ө Ө

ө ө

Ӫ Ӫ

ӫ ӫ

Ӭ Ӭ

ӭ ӭ

Ӯ Ӯ

ӯ ӯ

Ӱ Ӱ

ӱ ӱ

Ӳ Ӳ

ӳ ӳ

Ӵ Ӵ

ӵ ӵ

Ӷ Ӷ

ӷ ӷ

Ӹ Ӹ

ӹ ӹ

Ӻ Ӻ

ӻ ӻ

Ӽ Ӽ

ӽ ӽ

Ӿ Ӿ

ӿ ӿ

Ԁ Ԁ

ԁ ԁ

Ԃ Ԃ

ԃ ԃ

Ԅ Ԅ

ԅ ԅ

Ԇ Ԇ

ԇ ԇ

Ԉ Ԉ

ԉ ԉ

Ԋ Ԋ

ԋ ԋ

Ԍ Ԍ

ԍ ԍ

Ԏ Ԏ

ԏ ԏ

Ԑ Ԑ

ԑ ԑ

Ԓ Ԓ

ԓ ԓ

Ԕ Ԕ

ԕ ԕ

Ԗ Ԗ

ԗ ԗ

Ԙ Ԙ

ԙ ԙ

Ԛ Ԛ

ԛ ԛ

Ԝ Ԝ

ԝ ԝ

Ԟ Ԟ

ԟ ԟ

Ԡ Ԡ

ԡ ԡ

Ԣ Ԣ

ԣ ԣ

Ԥ Ԥ

ԥ ԥ

Ԧ Ԧ

ԧ ԧ

Ԩ Ԩ

ԩ ԩ

Ԫ Ԫ

ԫ ԫ

Ԭ Ԭ

ԭ ԭ

Ԯ Ԯ

ԯ ԯ

԰ ԰

Ա Ա

Բ Բ

Գ Գ

Դ Դ

Ե Ե

Զ Զ

Է Է

Ը Ը

Թ Թ

Ժ Ժ

Ի Ի

Լ Լ

Խ Խ

Ծ Ծ

Կ Կ

Հ Հ

Ձ Ձ

Ղ Ղ

Ճ Ճ

Մ Մ

Յ Յ

Ն Ն

Շ Շ

Ո Ո

Չ Չ

Պ Պ

Ջ Ջ

Ռ Ռ

Ս Ս

Վ Վ

Տ Տ

Ր Ր

Ց Ց

Ւ Ւ

Փ Փ

Ք Ք

Օ Օ

Ֆ Ֆ

՗ ՗

՘ ՘

ՙ ՙ

՚ ՚

՛ ՛

՜ ՜

՝ ՝

՞ ՞

՟ ՟

ՠ ՠ

ա ա

բ բ

գ գ

դ դ

ե ե

զ զ

է է

ը ը

թ թ

ժ ժ

ի ի

լ լ

խ խ

ծ ծ

կ կ

հ հ

ձ ձ

ղ ղ

ճ ճ

մ մ

յ յ

ն ն

շ շ

ո ո

չ չ

պ պ

ջ ջ

ռ ռ

ս ս

վ վ

տ տ

ր ր

ց ց

ւ ւ

փ փ

ք ք

օ օ

ֆ ֆ

և և

ֈ ֈ

։ ։

֊ ֊

֋ ֋

֌ ֌

֍ ֍

֎ ֎

֏ ֏

֐ ֐

֑ ֑

֒ ֒

֓ ֓

֔ ֔

֕ ֕

֖ ֖

֗ ֗

֘ ֘

֙ ֙

֚ ֚

֛ ֛

֜ ֜

֝ ֝

֞ ֞

֟ ֟

֠ ֠

֡ ֡

֢ ֢

֣ ֣

֤ ֤

֥ ֥

֦ ֦

֧ ֧

֨ ֨

֩ ֩

֪ ֪

֫ ֫

֬ ֬

֭ ֭

֮ ֮

֯ ֯

ְ ְ

ֱ ֱ

ֲ ֲ

ֳ ֳ

ִ ִ

ֵ ֵ

ֶ ֶ

ַ ַ

ָ ָ

ֹ ֹ

ֺ ֺ

ֻ ֻ

ּ ּ

ֽ ֽ

־ ־

ֿ ֿ

׀ ׀

ׁ ׁ

ׂ ׂ

׃ ׃

ׄ ׄ

ׅ ׅ

׆ ׆

ׇ ׇ

׈ ׈

׉ ׉

׊ ׊

׋ ׋

׌ ׌

׍ ׍

׎ ׎

׏ ׏

א א

ב ב

ג ג

ד ד

ה ה

ו ו

ז ז

ח ח

ט ט

י י

ך ך

כ כ

ל ל

ם ם

מ מ

ן ן

נ נ

ס ס

ע ע

ף ף

פ פ

ץ ץ

צ צ

ק ק

ר ר

ש ש

ת ת

׫ ׫

׬ ׬

׭ ׭

׮ ׮

ׯ ׯ

װ װ

ױ ױ

ײ ײ

׳ ׳

״ ״

׵ ׵

׶ ׶

׷ ׷

׸ ׸

׹ ׹

׺ ׺

׻ ׻

׼ ׼

׽ ׽

׾ ׾

׿ ׿

؀ ؀

؁ ؁

؂ ؂

؃ ؃

؄ ؄

؅ ؅

؆ ؆

؇ ؇

؈ ؈

؉ ؉

؊ ؊

؋ ؋

، ،

؍ ؍

؎ ؎

؏ ؏

ؐ ؐ

ؑ ؑ

ؒ ؒ

ؓ ؓ

ؔ ؔ

ؕ ؕ

ؖ ؖ

ؗ ؗ

ؘ ؘ

ؙ ؙ

ؚ ؚ

؛ ؛

؜ ؜

؝ ؝

؞ ؞

؟ ؟

ؠ ؠ

ء ء

آ آ

أ أ

ؤ ؤ

إ إ

ئ ئ

ا ا

ب ب

ة ة

ت ت

ث ث

ج ج

ح ح

خ خ

د د

ذ ذ

ر ر

ز ز

س س

ش ش

ص ص

ض ض

ط ط

ظ ظ

ع ع

غ غ

ػ ػ

ؼ ؼ

ؽ ؽ

ؾ ؾ

ؿ ؿ

ـ ـ

ف ف

ق ق

ك ك

ل ل

م م

ن ن

ه ه

و و

ى ى

ي ي

ً ً

ٌ ٌ

ٍ ٍ

َ َ

ُ ُ

ِ ِ

ّ ّ

ْ ْ

ٓ ٓ

ٔ ٔ

ٕ ٕ

ٖ ٖ

ٗ ٗ

٘ ٘

ٙ ٙ

ٚ ٚ

ٛ ٛ

ٜ ٜ

ٝ ٝ

ٞ ٞ

ٟ ٟ

٠ ٠

١ ١

٢ ٢

٣ ٣

٤ ٤

٥ ٥

٦ ٦

٧ ٧

٨ ٨

٩ ٩

٪ ٪

٫ ٫

٬ ٬

٭ ٭

ٮ ٮ

ٯ ٯ

ٰ ٰ

ٱ ٱ

ٲ ٲ

ٳ ٳ

ٴ ٴ

ٵ ٵ

ٶ ٶ

ٷ ٷ

ٸ ٸ

ٹ ٹ

ٺ ٺ

ٻ ٻ

ټ ټ

ٽ ٽ

پ پ

ٿ ٿ

ڀ ڀ

ځ ځ

ڂ ڂ

ڃ ڃ

ڄ ڄ

څ څ

چ چ

ڇ ڇ

ڈ ڈ

ډ ډ

ڊ ڊ

ڋ ڋ

ڌ ڌ

ڍ ڍ

ڎ ڎ

ڏ ڏ

ڐ ڐ

ڑ ڑ

ڒ ڒ

ړ ړ

ڔ ڔ

ڕ ڕ

ږ ږ

ڗ ڗ

ژ ژ

ڙ ڙ

ښ ښ

ڛ ڛ

ڜ ڜ

ڝ ڝ

ڞ ڞ

ڟ ڟ

ڠ ڠ

ڡ ڡ

ڢ ڢ

ڣ ڣ

ڤ ڤ

ڥ ڥ

ڦ ڦ

ڧ ڧ

ڨ ڨ

ک ک

ڪ ڪ

ګ ګ

ڬ ڬ

ڭ ڭ

ڮ ڮ

گ گ

ڰ ڰ

ڱ ڱ

ڲ ڲ

ڳ ڳ

ڴ ڴ

ڵ ڵ

ڶ ڶ

ڷ ڷ

ڸ ڸ

ڹ ڹ

ں ں

ڻ ڻ

ڼ ڼ

ڽ ڽ

ھ ھ

ڿ ڿ

ۀ ۀ

ہ ہ

ۂ ۂ

ۃ ۃ

ۄ ۄ

ۅ ۅ

ۆ ۆ

ۇ ۇ

ۈ ۈ

ۉ ۉ

ۊ ۊ

ۋ ۋ

ی ی

ۍ ۍ

ێ ێ

ۏ ۏ

ې ې

ۑ ۑ

ے ے

ۓ ۓ

۔ ۔

ە ە

ۖ ۖ

ۗ ۗ

ۘ ۘ

ۙ ۙ

ۚ ۚ

ۛ ۛ

ۜ ۜ

۝ ۝

۞ ۞

۟ ۟

۠ ۠

ۡ ۡ

ۢ ۢ

ۣ ۣ

ۤ ۤ

ۥ ۥ

ۦ ۦ

ۧ ۧ

ۨ ۨ

۩ ۩

۪ ۪

۫ ۫

۬ ۬

ۭ ۭ

ۮ ۮ

ۯ ۯ

۰ ۰

۱ ۱

۲ ۲

۳ ۳

۴ ۴

۵ ۵

۶ ۶

۷ ۷

۸ ۸

۹ ۹

ۺ ۺ

ۻ ۻ

ۼ ۼ

۽ ۽

۾ ۾

ۿ ۿ

܀ ܀

܁ ܁

܂ ܂

܃ ܃

܄ ܄

܅ ܅

܆ ܆

܇ ܇

܈ ܈

܉ ܉

܊ ܊

܋ ܋

܌ ܌

܍ ܍

܎ ܎

܏ ܏

ܐ ܐ

ܑ ܑ

ܒ ܒ

ܓ ܓ

ܔ ܔ

ܕ ܕ

ܖ ܖ

ܗ ܗ

ܘ ܘ

ܙ ܙ

ܚ ܚ

ܛ ܛ

ܜ ܜ

ܝ ܝ

ܞ ܞ

ܟ ܟ

ܠ ܠ

ܡ ܡ

ܢ ܢ

ܣ ܣ

ܤ ܤ

ܥ ܥ

ܦ ܦ

ܧ ܧ

ܨ ܨ

ܩ ܩ

ܪ ܪ

ܫ ܫ

ܬ ܬ

ܭ ܭ

ܮ ܮ

ܯ ܯ

ܰ ܰ

ܱ ܱ

ܲ ܲ

ܳ ܳ

ܴ ܴ

ܵ ܵ

ܶ ܶ

ܷ ܷ

ܸ ܸ

ܹ ܹ

ܺ ܺ

ܻ ܻ

ܼ ܼ

ܽ ܽ

ܾ ܾ

ܿ ܿ

݀ ݀

݁ ݁

݂ ݂

݃ ݃

݄ ݄

݅ ݅

݆ ݆

݇ ݇

݈ ݈

݉ ݉

݊ ݊

݋ ݋

݌ ݌

ݍ ݍ

ݎ ݎ

ݏ ݏ

ݐ ݐ

ݑ ݑ

ݒ ݒ

ݓ ݓ

ݔ ݔ

ݕ ݕ

ݖ ݖ

ݗ ݗ

ݘ ݘ

ݙ ݙ

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᠀ ᠀

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ᤀ ᤀ

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᩸ ᩸

᩹ ᩹

᩺ ᩺

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᩾ ᩾

᩿ ᩿

᪀ ᪀

᪁ ᪁

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᪃ ᪃

᪄ ᪄

᪅ ᪅

᪆ ᪆

᪇ ᪇

᪈ ᪈

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᪊ ᪊

᪋ ᪋

᪌ ᪌

᪍ ᪍

᪎ ᪎

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᪑ ᪑

᪒ ᪒

᪓ ᪓

᪔ ᪔

᪕ ᪕

᪖ ᪖

᪗ ᪗

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᪙ ᪙

᪚ ᪚

᪛ ᪛

᪜ ᪜

᪝ ᪝

᪞ ᪞

᪟ ᪟

᪠ ᪠

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᪢ ᪢

᪣ ᪣

᪤ ᪤

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᪯ ᪯

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᪱ ᪱

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᪶ ᪶

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᪹ ᪹

᪺ ᪺

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᪼ ᪼

᪽ ᪽

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ᪿ ᪿ

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᫃ ᫃

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᫆ ᫆

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᫋ ᫋

ᫌ ᫌ

ᫍ ᫍ

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᫑ ᫑

᫒ ᫒

᫓ ᫓

᫔ ᫔

᫕ ᫕

᫖ ᫖

᫗ ᫗

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Ṿ Ṿ

ṿ ṿ

Ẁ Ẁ

ẁ ẁ

Ẃ Ẃ

ẃ ẃ

Ẅ Ẅ

ẅ ẅ

Ẇ Ẇ

ẇ ẇ

Ẉ Ẉ

ẉ ẉ

Ẋ Ẋ

ẋ ẋ

Ẍ Ẍ

ẍ ẍ

Ẏ Ẏ

ẏ ẏ

Ẑ Ẑ

ẑ ẑ

Ẓ Ẓ

ẓ ẓ

Ẕ Ẕ

ẕ ẕ

ẖ ẖ

ẗ ẗ

ẘ ẘ

ẙ ẙ

ẚ ẚ

ẛ ẛ

ẜ ẜ

ẝ ẝ

ẞ ẞ

ẟ ẟ

Ạ Ạ

ạ ạ

Ả Ả

ả ả

Ấ Ấ

ấ ấ

Ầ Ầ

ầ ầ

Ẩ Ẩ

ẩ ẩ

Ẫ Ẫ

ẫ ẫ

Ậ Ậ

ậ ậ

Ắ Ắ

ắ ắ

Ằ Ằ

ằ ằ

Ẳ Ẳ

ẳ ẳ

Ẵ Ẵ

ẵ ẵ

Ặ Ặ

ặ ặ

Ẹ Ẹ

ẹ ẹ

Ẻ Ẻ

ẻ ẻ

Ẽ Ẽ

ẽ ẽ

Ế Ế

ế ế

Ề Ề

ề ề

Ể Ể

ể ể

Ễ Ễ

ễ ễ

Ệ Ệ

ệ ệ

Ỉ Ỉ

ỉ ỉ

Ị Ị

ị ị

Ọ Ọ

ọ ọ

Ỏ Ỏ

ỏ ỏ

Ố Ố

ố ố

Ồ Ồ

ồ ồ

Ổ Ổ

ổ ổ

Ỗ Ỗ

ỗ ỗ

Ộ Ộ

ộ ộ

Ớ Ớ

ớ ớ

Ờ Ờ

ờ ờ

Ở Ở

ở ở

Ỡ Ỡ

ỡ ỡ

Ợ Ợ

ợ ợ

Ụ Ụ

ụ ụ

Ủ Ủ

ủ ủ

Ứ Ứ

ứ ứ

Ừ Ừ

ừ ừ

Ử Ử

ử ử

Ữ Ữ

ữ ữ

Ự Ự

ự ự

Ỳ Ỳ

ỳ ỳ

Ỵ Ỵ

ỵ ỵ

Ỷ Ỷ

ỷ ỷ

Ỹ Ỹ

ỹ ỹ

Ỻ Ỻ

ỻ ỻ

Ỽ Ỽ

ỽ ỽ

Ỿ Ỿ

ỿ ỿ

ἀ ἀ

ἁ ἁ

ἂ ἂ

ἃ ἃ

ἄ ἄ

ἅ ἅ

ἆ ἆ

ἇ ἇ

Ἀ Ἀ

Ἁ Ἁ

Ἂ Ἂ

Ἃ Ἃ

Ἄ Ἄ

Ἅ Ἅ

Ἆ Ἆ

Ἇ Ἇ

ἐ ἐ

ἑ ἑ

ἒ ἒ

ἓ ἓ

ἔ ἔ

ἕ ἕ

἖ ἖

἗ ἗

Ἐ Ἐ

Ἑ Ἑ

Ἒ Ἒ

Ἓ Ἓ

Ἔ Ἔ

Ἕ Ἕ

἞ ἞

἟ ἟

ἠ ἠ

ἡ ἡ

ἢ ἢ

ἣ ἣ

ἤ ἤ

ἥ ἥ

ἦ ἦ

ἧ ἧ

Ἠ Ἠ

Ἡ Ἡ

Ἢ Ἢ

Ἣ Ἣ

Ἤ Ἤ

Ἥ Ἥ

Ἦ Ἦ

Ἧ Ἧ

ἰ ἰ

ἱ ἱ

ἲ ἲ

ἳ ἳ

ἴ ἴ

ἵ ἵ

ἶ ἶ

ἷ ἷ

Ἰ Ἰ

Ἱ Ἱ

Ἲ Ἲ

Ἳ Ἳ

Ἴ Ἴ

Ἵ Ἵ

Ἶ Ἶ

Ἷ Ἷ

ὀ ὀ

ὁ ὁ

ὂ ὂ

ὃ ὃ

ὄ ὄ

ὅ ὅ

὆ ὆

὇ ὇

Ὀ Ὀ

Ὁ Ὁ

Ὂ Ὂ

Ὃ Ὃ

Ὄ Ὄ

Ὅ Ὅ

὎ ὎

὏ ὏

ὐ ὐ

ὑ ὑ

ὒ ὒ

ὓ ὓ

ὔ ὔ

ὕ ὕ

ὖ ὖ

ὗ ὗ

὘ ὘

Ὑ Ὑ

὚ ὚

Ὓ Ὓ

὜ ὜

Ὕ Ὕ

὞ ὞

Ὗ Ὗ

ὠ ὠ

ὡ ὡ

ὢ ὢ

ὣ ὣ

ὤ ὤ

ὥ ὥ

ὦ ὦ

ὧ ὧ

Ὠ Ὠ

Ὡ Ὡ

Ὢ Ὢ

Ὣ Ὣ

Ὤ Ὤ

Ὥ Ὥ

Ὦ Ὦ

Ὧ Ὧ

ὰ ὰ

ά ά

ὲ ὲ

έ έ

ὴ ὴ

ή ή

ὶ ὶ

ί ί

ὸ ὸ

ό ό

ὺ ὺ

ύ ύ

ὼ ὼ

ώ ώ

὾ ὾

὿ ὿

ᾀ ᾀ

ᾁ ᾁ

ᾂ ᾂ

ᾃ ᾃ

ᾄ ᾄ

ᾅ ᾅ

ᾆ ᾆ

ᾇ ᾇ

ᾈ ᾈ

ᾉ ᾉ

ᾊ ᾊ

ᾋ ᾋ

ᾌ ᾌ

ᾍ ᾍ

ᾎ ᾎ

ᾏ ᾏ

ᾐ ᾐ

ᾑ ᾑ

ᾒ ᾒ

ᾓ ᾓ

ᾔ ᾔ

ᾕ ᾕ

ᾖ ᾖ

ᾗ ᾗ

ᾘ ᾘ

ᾙ ᾙ

ᾚ ᾚ

ᾛ ᾛ

ᾜ ᾜ

ᾝ ᾝ

ᾞ ᾞ

ᾟ ᾟ

ᾠ ᾠ

ᾡ ᾡ

ᾢ ᾢ

ᾣ ᾣ

ᾤ ᾤ

ᾥ ᾥ

ᾦ ᾦ

ᾧ ᾧ

ᾨ ᾨ

ᾩ ᾩ

ᾪ ᾪ

ᾫ ᾫ

ᾬ ᾬ

ᾭ ᾭ

ᾮ ᾮ

ᾯ ᾯ

ᾰ ᾰ

ᾱ ᾱ

ᾲ ᾲ

ᾳ ᾳ

ᾴ ᾴ

᾵ ᾵

ᾶ ᾶ

ᾷ ᾷ

Ᾰ Ᾰ

Ᾱ Ᾱ

Ὰ Ὰ

Ά Ά

ᾼ ᾼ

᾽ ᾽

ι ι

᾿ ᾿

῀ ῀

῁ ῁

ῂ ῂ

ῃ ῃ

ῄ ῄ

῅ ῅

ῆ ῆ

ῇ ῇ

Ὲ Ὲ

Έ Έ

Ὴ Ὴ

Ή Ή

ῌ ῌ

῍ ῍

῎ ῎

῏ ῏

ῐ ῐ

ῑ ῑ

ῒ ῒ

ΐ ΐ

῔ ῔

῕ ῕

ῖ ῖ

ῗ ῗ

Ῐ Ῐ

Ῑ Ῑ

Ὶ Ὶ

Ί Ί

῜ ῜

῝ ῝

῞ ῞

῟ ῟

ῠ ῠ

ῡ ῡ

ῢ ῢ

ΰ ΰ

ῤ ῤ

ῥ ῥ

ῦ ῦ

ῧ ῧ

Ῠ Ῠ

Ῡ Ῡ

Ὺ Ὺ

Ύ Ύ

Ῥ Ῥ

῭ ῭

΅ ΅

` `

῰ ῰

῱ ῱

ῲ ῲ

ῳ ῳ

ῴ ῴ

῵ ῵

ῶ ῶ

ῷ ῷ

Ὸ Ὸ

Ό Ό

Ὼ Ὼ

Ώ Ώ

ῼ ῼ

´ ´

῾ ῾

῿ ῿

 

 

&ensp;   en space U+2002 isopub

&emsp;   em space U+2003 isopub

 

 

 

 

 

    thin space U+2009 isopub

 



&zwnj; ‌ ‌ ‌ zero width non-joiner U+200c new rfc 2070

&zwj; ‍ ‍ ‍ zero width joiner U+200d new rfc 2070

&lrm; ‎ ‎ ‎ left-to-right mark U+200e new rfc 2070

&rlm; ‏ ‏ ‏ right-to-left mark U+200f new rfc 2070

‐ ‐

‑ ‑ -

‒ ‒

– – – – en dash U+2013 isopub

— — — — em dash U+2014 isopub

― ―

‖ ‖

‗ ‗

‘ ‘ ‘ ‘ left single quotation mark U+2018 isonum

’ ’ ’ ’ right single quotation mark U+2019 isonum

&sbquo; ‚ ‚ ‚ single low-9 quotation mark U+201a new

‛ ‛

“ “ “ “ left double quotation mark U+201c isonum

” ” ” ” right double quotation mark U+201d isonum

&bdquo; „ „ „ double low-9 quotation mark U+201e new

‟ ‟

&dagger; † † † dagger U+2020 isopub

&Dagger; ‡ ‡ ‡ double dagger U+2021 isopub

• • • • bullet = black small circle U+2022 isopub

‣ ‣

․ ․

‥ ‥

… … … … horizontal ellipsis = three dot leader U+2026 isopub

‧ ‧

   

   

‪ ‪

‫ ‫

‬ ‬

‭ ‭

‮ ‮

   

&permil; ‰ ‰ ‰ per mille sign U+2030 isotech

‱ ‱

′ ′ ′ ′ prime = minutes = feet U+2032 isotech

″ ″ ″ ″ double prime = seconds = inches U+2033 isotech

‴ ‴

‵ ‵

‶ ‶

‷ ‷

‸ ‸

&lsaquo; ‹ ‹ ‹ single left-pointing angle quotation mark U+2039 iso proposed

&rsaquo; › › › single right-pointing angle quotation mark U+203a iso proposed

※ ※

‼ ‼

‽ ‽

&oline; ‾ ‾ ‾ overline = spacing overscore U+203e new

‿ ‿

⁀ ⁀

⁁ ⁁

⁂ ⁂

⁃ ⁃

&frasl; ⁄ ⁄ ⁄ fraction slash U+2044 new

⁅ ⁅

⁆ ⁆

⁇ ⁇

⁈ ⁈

⁉ ⁉

⁊ ⁊

⁋ ⁋

⁌ ⁌

⁍ ⁍

⁎ ⁎

⁏ ⁏

⁐ ⁐

⁑ ⁑

⁒ ⁒

⁓ ⁓

⁔ ⁔

⁕ ⁕

⁖ ⁖

⁗ ⁗

⁘ ⁘

⁙ ⁙

⁚ ⁚

⁛ ⁛

⁜ ⁜

⁝ ⁝

⁞ ⁞

   

⁠ ⁠

⁡ ⁡

⁢ ⁢

⁣ ⁣

⁤ ⁤

⁥ ⁥

⁦ ⁦

⁧ ⁧

⁨ ⁨

⁩ ⁩

⁪ ⁪

⁫ ⁫

⁬ ⁬

⁭ ⁭

⁮ ⁮

⁯ ⁯

⁰ ⁰

ⁱ ⁱ

⁲ ⁲

⁳ ⁳

⁴ ⁴

⁵ ⁵

⁶ ⁶

⁷ ⁷

⁸ ⁸

⁹ ⁹

⁺ ⁺

⁻ ⁻

⁼ ⁼

⁽ ⁽

⁾ ⁾

ⁿ ⁿ

₀ ₀

₁ ₁

₂ ₂

₃ ₃

₄ ₄

₅ ₅

₆ ₆

₇ ₇

₈ ₈

₉ ₉

₊ ₊

₋ ₋

₌ ₌

₍ ₍

₎ ₎

₏ ₏

ₐ ₐ

ₑ ₑ

ₒ ₒ

ₓ ₓ

ₔ ₔ

ₕ ₕ

ₖ ₖ

ₗ ₗ

ₘ ₘ

ₙ ₙ

ₚ ₚ

ₛ ₛ

ₜ ₜ

₝ ₝

₞ ₞

₟ ₟

₠ ₠

₡ ₡

₢ ₢

₣ ₣

₤ ₤

₥ ₥

₦ ₦

₧ ₧

₨ ₨

₩ ₩

₪ ₪

₫ ₫

€ € € € euro sign U+20ac new

₭ ₭

₮ ₮

₯ ₯

₰ ₰

₱ ₱

₲ ₲

₳ ₳

₴ ₴

₵ ₵

₶ ₶

₷ ₷

₸ ₸

₹ ₹

₺ ₺

₻ ₻

₼ ₼

₽ ₽

₾ ₾

₿ ₿

⃀ ⃀

⃁ ⃁

⃂ ⃂

⃃ ⃃

⃄ ⃄

⃅ ⃅

⃆ ⃆

⃇ ⃇

⃈ ⃈

⃉ ⃉

⃊ ⃊

⃋ ⃋

⃌ ⃌

⃍ ⃍

⃎ ⃎

⃏ ⃏

⃐ ⃐

⃑ ⃑

⃒ ⃒

⃓ ⃓

⃔ ⃔

⃕ ⃕

⃖ ⃖

⃗ ⃗

⃘ ⃘

⃙ ⃙

⃚ ⃚

⃛ ⃛

⃜ ⃜

⃝ ⃝

⃞ ⃞

⃟ ⃟

⃠ ⃠

⃡ ⃡

⃢ ⃢

⃣ ⃣

⃤ ⃤

⃥ ⃥

⃦ ⃦

⃧ ⃧

⃨ ⃨

⃩ ⃩

⃪ ⃪

⃫ ⃫

⃬ ⃬

⃭ ⃭

⃮ ⃮

⃯ ⃯

⃰ ⃰

⃱ ⃱

⃲ ⃲

⃳ ⃳

⃴ ⃴

⃵ ⃵

⃶ ⃶

⃷ ⃷

⃸ ⃸

⃹ ⃹

⃺ ⃺

⃻ ⃻

⃼ ⃼

⃽ ⃽

⃾ ⃾

⃿ ⃿

℀ ℀

℁ ℁

ℂ ℂ

℃ ℃

℄ ℄

℅ ℅

℆ ℆

ℇ ℇ

℈ ℈

℉ ℉

ℊ ℊ

ℋ ℋ

ℌ ℌ

ℍ ℍ

ℎ ℎ

ℏ ℏ

ℐ ℐ

&image; ℑ ℑ ℑ blackletter capital i = imaginary part U+2111 isoamso

ℒ ℒ

ℓ ℓ

℔ ℔

ℕ ℕ

№ №

℗ ℗

&weierp; ℘ ℘ ℘ script capital p = power set = weierstrass p U+2118 isoamso

ℙ ℙ

ℚ ℚ

ℛ ℛ

&real; ℜ ℜ ℜ blackletter capital r = real part symbol U+211c isoamso

ℝ ℝ

℞ ℞

℟ ℟

℠ ℠

℡ ℡

™ ™ ™ ™ trade mark sign U+2122 isonum

℣ ℣

ℤ ℤ

℥ ℥

Ω Ω

℧ ℧

ℨ ℨ

℩ ℩

K K

Å Å

ℬ ℬ

ℭ ℭ

℮ ℮

ℯ ℯ

ℰ ℰ

ℱ ℱ

Ⅎ Ⅎ

ℳ ℳ

ℴ ℴ

&alefsym; ℵ ℵ ℵ alef symbol = first transfinite cardinal U+2135 new

ℶ ℶ

ℷ ℷ

ℸ ℸ

ℹ ℹ

℺ ℺

℻ ℻

ℼ ℼ

ℽ ℽ

ℾ ℾ

ℿ ℿ

⅀ ⅀

⅁ ⅁

⅂ ⅂

⅃ ⅃

⅄ ⅄

ⅅ ⅅ

ⅆ ⅆ

ⅇ ⅇ

ⅈ ⅈ

ⅉ ⅉ

⅊ ⅊

⅋ ⅋

⅌ ⅌

⅍ ⅍

ⅎ ⅎ

⅏ ⅏

⅐ ⅐

⅑ ⅑

⅒ ⅒

⅓ ⅓

⅔ ⅔

⅕ ⅕

⅖ ⅖

⅗ ⅗

⅘ ⅘

⅙ ⅙

⅚ ⅚

⅛ ⅛

⅜ ⅜

⅝ ⅝

⅞ ⅞

⅟ ⅟

Ⅰ Ⅰ

Ⅱ Ⅱ

Ⅲ Ⅲ

Ⅳ Ⅳ

Ⅴ Ⅴ

Ⅵ Ⅵ

Ⅶ Ⅶ

Ⅷ Ⅷ

Ⅸ Ⅸ

Ⅹ Ⅹ

Ⅺ Ⅺ

Ⅻ Ⅻ

Ⅼ Ⅼ

Ⅽ Ⅽ

Ⅾ Ⅾ

Ⅿ Ⅿ

ⅰ ⅰ

ⅱ ⅱ

ⅲ ⅲ

ⅳ ⅳ

ⅴ ⅴ

ⅵ ⅵ

ⅶ ⅶ

ⅷ ⅷ

ⅸ ⅸ

ⅹ ⅹ

ⅺ ⅺ

ⅻ ⅻ

ⅼ ⅼ

ⅽ ⅽ

ⅾ ⅾ

ⅿ ⅿ

ↀ ↀ

ↁ ↁ

ↂ ↂ

Ↄ Ↄ

ↄ ↄ

ↅ ↅ

ↆ ↆ

ↇ ↇ

ↈ ↈ

↉ ↉

↊ ↊

↋ ↋

↌ ↌

↍ ↍

↎ ↎

↏ ↏

← ← ← ← leftwards arrow U+2190 isonum

↑ ↑ ↑ ↑ upwards arrow U+2191 isonum

→ → → → rightwards arrow U+2192 isonum

↓ ↓ ↓ ↓ Pfeil unten

↔ ↔ ↔ ↔ left right arrow U+2194 isoamsa

↕ ↕

↖ ↖

↗ ↗

↘ ↘

↙ ↙

↚ ↚

↛ ↛

↜ ↜

↝ ↝

↞ ↞

↟ ↟

↠ ↠

↡ ↡

↢ ↢

↣ ↣

↤ ↤

↥ ↥

↦ ↦

↧ ↧

↨ ↨

↩ ↩

↪ ↪

↫ ↫

↬ ↬

↭ ↭

↮ ↮

↯ ↯

↰ ↰

↱ ↱

↲ ↲

↳ ↳

↴ ↴

&crarr; ↵ ↵ ↵ downwards arrow with corner leftwards = carriage return U+21b5 new

↶ ↶

↷ ↷

↸ ↸

↹ ↹

↺ ↺

↻ ↻

↼ ↼

↽ ↽

↾ ↾

↿ ↿

⇀ ⇀

⇁ ⇁

⇂ ⇂

⇃ ⇃

⇄ ⇄

⇅ ⇅

⇆ ⇆

⇇ ⇇

⇈ ⇈

⇉ ⇉

⇊ ⇊

⇋ ⇋

⇌ ⇌

⇍ ⇍

⇎ ⇎

⇏ ⇏

⇐ ⇐ ⇐ ⇐ leftwards double arrow U+21d0 isotech

&uArr; ⇑ ⇑ ⇑ upwards double arrow U+21d1 isoamsa

⇒ ⇒ ⇒ ⇒ rightwards double arrow U+21d2 isotech

&dArr; ⇓ ⇓ ⇓ downwards double arrow U+21d3 isoamsa

⇔ ⇔ ⇔ ⇔ left right double arrow U+21d4 isoamsa

⇕ ⇕

⇖ ⇖

⇗ ⇗

⇘ ⇘

⇙ ⇙

⇚ ⇚

⇛ ⇛

⇜ ⇜

⇝ ⇝

⇞ ⇞

⇟ ⇟

⇠ ⇠

⇡ ⇡

⇢ ⇢

⇣ ⇣

⇤ ⇤

⇥ ⇥

⇦ ⇦

⇧ ⇧

⇨ ⇨

⇩ ⇩

⇪ ⇪

⇫ ⇫

⇬ ⇬

⇭ ⇭

⇮ ⇮

⇯ ⇯

⇰ ⇰

⇱ ⇱

⇲ ⇲

⇳ ⇳

⇴ ⇴

⇵ ⇵

⇶ ⇶

⇷ ⇷

⇸ ⇸

⇹ ⇹

⇺ ⇺

⇻ ⇻

⇼ ⇼

⇽ ⇽

⇾ ⇾

⇿ ⇿

∀ ∀ ∀ ∀ for all U+2200 isotech

∁ ∁

∂ ∂ ∂ ∂ partial differential U+2202 isotech

∃ ∃ ∃ ∃ there exists U+2203 isotech

∄ ∄

∅ ∅ ∅ ∅ empty set = null set = diameter U+2205 isoamso

∆ ∆

∇ ∇ ∇ ∇ nabla = backward difference U+2207 isotech

∈ ∈ ∈ ∈ element of U+2208 isotech

∉ ∉ ∉ ∉ not an element of U+2209 isotech

∊ ∊

&ni; ∋ ∋ ∋ contains as member U+220b isotech

∌ ∌

∍ ∍

∎ ∎

∏ ∏ ∏ ∏ n-ary product = product sign U+220f isoamsb

∐ ∐

∑ ∑ ∑ ∑ n-ary sumation U+2211 isoamsb

− − − − minus sign U+2212 isotech

∓ ∓

∔ ∔

∕ ∕

∖ ∖

&lowast; ∗ ∗ ∗ asterisk operator U+2217 isotech

∘ ∘

· ∙ ∙

√ √ √ √ square root = radical sign U+221a isotech

∛ ∛

∜ ∜

&prop; ∝ ∝ ∝ proportional to U+221d isotech

∞ ∞ ∞ ∞ infinity U+221e isotech

∟ ∟

&ang; ∠ ∠ ∠ angle U+2220 isoamso

∡ ∡

∢ ∢

∣ ∣

∤ ∤

∥ ∥

∦ ∦

&and; ∧ ∧ ∧ logical and = wedge U+2227 isotech

&or; ∨ ∨ ∨ logical or = vee U+2228 isotech

∩ ∩ ∩ ∩ Durchschnitt der Mengen U+2229 isotech

∪ ∪ ∪ ∪ Vereinigung der Mengen U+222a isotech

∫ ∫ ∫ ∫ integral U+222b isotech

∬ ∬

∭ ∭

∮ ∮

∯ ∯

∰ ∰

∱ ∱

∲ ∲

∳ ∳

&there4; ∴ ∴ ∴ therefore U+2234 isotech

∵ ∵

∶ ∶

∷ ∷

∸ ∸

∹ ∹

∺ ∺

∻ ∻

&sim; ∼ ∼ ∼ tilde operator = varies with = similar to U+223c isotech

∽ ∽

∾ ∾

∿ ∿

≀ ≀

≁ ≁

≂ ≂

≃ ≃

≄ ≄

&cong; ≅ ≅ ≅ approximately equal to U+2245 isotech

≆ ≆

≇ ≇

≈ ≈ ≈ ≈ almost equal to = asymptotic to U+2248 isoamsr

≉ ≉

≊ ≊

≋ ≋

≌ ≌

≍ ≍

≎ ≎

≏ ≏

≐ ≐

≑ ≑

≒ ≒

≓ ≓

≔ ≔

≕ ≕

≖ ≖

≗ ≗

≘ ≘

≙ ≙

≚ ≚

≛ ≛

≜ ≜

≝ ≝

≞ ≞

≟ ≟

≠ ≠ ≠ ≠ not equal to U+2260 isotech

&equiv; ≡ ≡ ≡ identical to U+2261 isotech

≢ ≢

≣ ≣

≤ ≤ ≤ ≤ less-than or equal to U+2264 isotech

≥ ≥ ≥ ≥ greater-than or equal to U+2265 isotech

≦ ≦

≧ ≧

≨ ≨

≩ ≩

≪ ≪

≫ ≫

≬ ≬

≭ ≭

≮ ≮

≯ ≯

≰ ≰

≱ ≱

≲ ≲

≳ ≳

≴ ≴

≵ ≵

≶ ≶

≷ ≷

≸ ≸

≹ ≹

≺ ≺

≻ ≻

≼ ≼

≽ ≽

≾ ≾

≿ ≿

⊀ ⊀

⊁ ⊁

⊂ ⊂ ⊂ ⊂ subset of U+2282 isotech

⊃ ⊃ ⊃ ⊃ superset of U+2283 isotech

&nsub; ⊄ ⊄ ⊄ not a subset of U+2284 isoamsn

⊅ ⊅

&sube; ⊆ ⊆ ⊆ subset of or equal to U+2286 isotech

&supe; ⊇ ⊇ ⊇ superset of or equal to U+2287 isotech

⊈ ⊈

⊉ ⊉

⊊ ⊊

⊋ ⊋

⊌ ⊌

⊍ ⊍

⊎ ⊎

⊏ ⊏

⊐ ⊐

⊑ ⊑

⊒ ⊒

⊓ ⊓

⊔ ⊔

&oplus; ⊕ ⊕ ⊕ circled plus = direct sum U+2295 isoamsb

⊖ ⊖

&otimes; ⊗ ⊗ ⊗ circled times = vector product U+2297 isoamsb

⊘ ⊘

⊙ ⊙

⊚ ⊚

⊛ ⊛

⊜ ⊜

⊝ ⊝

⊞ ⊞

⊟ ⊟

⊠ ⊠

⊡ ⊡

⊢ ⊢

⊣ ⊣

⊤ ⊤

&perp; ⊥ ⊥ ⊥ up tack = orthogonal to = perpendicular U+22a5 isotech

⊦ ⊦

⊧ ⊧

⊨ ⊨

⊩ ⊩

⊪ ⊪

⊫ ⊫

⊬ ⊬

⊭ ⊭

⊮ ⊮

⊯ ⊯

⊰ ⊰

⊱ ⊱

⊲ ⊲

⊳ ⊳

⊴ ⊴

⊵ ⊵

⊶ ⊶

⊷ ⊷

⊸ ⊸

⊹ ⊹

⊺ ⊺

⊻ ⊻

⊼ ⊼

⊽ ⊽

⊾ ⊾

⊿ ⊿

⋀ ⋀

⋁ ⋁

⋂ ⋂

⋃ ⋃

⋄ ⋄

⋅ ⋅ ⋅ ⋅ dot operator U+22c5 isoamsb

⋆ ⋆

⋇ ⋇

⋈ ⋈

⋉ ⋉

⋊ ⋊

⋋ ⋋

⋌ ⋌

⋍ ⋍

⋎ ⋎

⋏ ⋏

⋐ ⋐

⋑ ⋑

⋒ ⋒

⋓ ⋓

⋔ ⋔

⋕ ⋕

⋖ ⋖

⋗ ⋗

⋘ ⋘

⋙ ⋙

⋚ ⋚

⋛ ⋛

⋜ ⋜

⋝ ⋝

⋞ ⋞

⋟ ⋟

⋠ ⋠

⋡ ⋡

⋢ ⋢

⋣ ⋣

⋤ ⋤

⋥ ⋥

⋦ ⋦

⋧ ⋧

⋨ ⋨

⋩ ⋩

⋪ ⋪

⋫ ⋫

⋬ ⋬

⋭ ⋭

⋮ ⋮

⋯ ⋯

⋰ ⋰

⋱ ⋱

⋲ ⋲

⋳ ⋳

⋴ ⋴

⋵ ⋵

⋶ ⋶

⋷ ⋷

⋸ ⋸

⋹ ⋹

⋺ ⋺

⋻ ⋻

⋼ ⋼

⋽ ⋽

⋾ ⋾

⋿ ⋿

⌀ ⌀

⌁ ⌁

⌂ ⌂

⌃ ⌃

⌄ ⌄

⌅ ⌅

⌆ ⌆

⌇ ⌇

&lceil; ⌈ ⌈ ⌈ left ceiling = apl upstile U+2308 isoamsc

&rceil; ⌉ ⌉ ⌉ right ceiling U+2309 isoamsc

&lfloor; ⌊ ⌊ ⌊ left floor = apl downstile U+230a isoamsc

&rfloor; ⌋ ⌋ ⌋ right floor U+230b isoamsc

⌌ ⌌

⌍ ⌍

⌎ ⌎

⌏ ⌏

⌐ ⌐

⌑ ⌑

⌒ ⌒

⌓ ⌓

⌔ ⌔

⌕ ⌕

⌖ ⌖

⌗ ⌗

⌘ ⌘

⌙ ⌙

⌚ ⌚

⌛ ⌛

⌜ ⌜

⌝ ⌝

⌞ ⌞

⌟ ⌟

⌠ ⌠

⌡ ⌡

⌢ ⌢

⌣ ⌣

⌤ ⌤

⌥ ⌥

⌦ ⌦

⌧ ⌧

⌨ ⌨

&lang; ⟨ 〈 〈 left-pointing angle bracket = bra U+2329 isotech

&rang; ⟩ 〉 〉 right-pointing angle bracket = ket U+232a isotech

⌫ ⌫

⌬ ⌬

⌭ ⌭

⌮ ⌮

⌯ ⌯

⌰ ⌰

⌱ ⌱

⌲ ⌲

⌳ ⌳

⌴ ⌴

⌵ ⌵

⌶ ⌶

⌷ ⌷

⌸ ⌸

⌹ ⌹

⌺ ⌺

⌻ ⌻

⌼ ⌼

⌽ ⌽

⌾ ⌾

⌿ ⌿

⍀ ⍀

⍁ ⍁

⍂ ⍂

⍃ ⍃

⍄ ⍄

⍅ ⍅

⍆ ⍆

⍇ ⍇

⍈ ⍈

⍉ ⍉

⍊ ⍊

⍋ ⍋

⍌ ⍌

⍍ ⍍

⍎ ⍎

⍏ ⍏

⍐ ⍐

⍑ ⍑

⍒ ⍒

⍓ ⍓

⍔ ⍔

⍕ ⍕

⍖ ⍖

⍗ ⍗

⍘ ⍘

⍙ ⍙

⍚ ⍚

⍛ ⍛

⍜ ⍜

⍝ ⍝

⍞ ⍞

⍟ ⍟

⍠ ⍠

⍡ ⍡

⍢ ⍢

⍣ ⍣

⍤ ⍤

⍥ ⍥

⍦ ⍦

⍧ ⍧

⍨ ⍨

⍩ ⍩

⍪ ⍪

⍫ ⍫

⍬ ⍬

⍭ ⍭

⍮ ⍮

⍯ ⍯

⍰ ⍰

⍱ ⍱

⍲ ⍲

⍳ ⍳

⍴ ⍴

⍵ ⍵

⍶ ⍶

⍷ ⍷

⍸ ⍸

⍹ ⍹

⍺ ⍺

⍻ ⍻

⍼ ⍼

⍽ ⍽

⍾ ⍾

⍿ ⍿

⎀ ⎀

⎁ ⎁

⎂ ⎂

⎃ ⎃

⎄ ⎄

⎅ ⎅

⎆ ⎆

⎇ ⎇

⎈ ⎈

⎉ ⎉

⎊ ⎊

⎋ ⎋

⎌ ⎌

⎍ ⎍

⎎ ⎎

⎏ ⎏

⎐ ⎐

⎑ ⎑

⎒ ⎒

⎓ ⎓

⎔ ⎔

⎕ ⎕

⎖ ⎖

⎗ ⎗

⎘ ⎘

⎙ ⎙

⎚ ⎚

⎛ ⎛

⎜ ⎜

⎝ ⎝

⎞ ⎞

⎟ ⎟

⎠ ⎠

⎡ ⎡

⎢ ⎢

⎣ ⎣

⎤ ⎤

⎥ ⎥

⎦ ⎦

⎧ ⎧

⎨ ⎨

⎩ ⎩

⎪ ⎪

⎫ ⎫

⎬ ⎬

⎭ ⎭

⎮ ⎮

⎯ ⎯

⎰ ⎰

⎱ ⎱

⎲ ⎲

⎳ ⎳

⎴ ⎴

⎵ ⎵

⎶ ⎶

⎷ ⎷

⎸ ⎸

⎹ ⎹

⎺ ⎺

⎻ ⎻

⎼ ⎼

⎽ ⎽

⎾ ⎾

⎿ ⎿

⏀ ⏀

⏁ ⏁

⏂ ⏂

⏃ ⏃

⏄ ⏄

⏅ ⏅

⏆ ⏆

⏇ ⏇

⏈ ⏈

⏉ ⏉

⏊ ⏊

⏋ ⏋

⏌ ⏌

⏍ ⏍

⏎ ⏎

⏏ ⏏

⏐ ⏐

⏑ ⏑

⏒ ⏒

⏓ ⏓

⏔ ⏔

⏕ ⏕

⏖ ⏖

⏗ ⏗

⏘ ⏘

⏙ ⏙

⏚ ⏚

⏛ ⏛

⏜ ⏜

⏝ ⏝

⏞ ⏞

⏟ ⏟

⏠ ⏠

⏡ ⏡

⏢ ⏢

⏣ ⏣

⏤ ⏤

⏥ ⏥

⏦ ⏦

⏧ ⏧

⏨ ⏨

⏩ ⏩

⏪ ⏪

⏫ ⏫

⏬ ⏬

⏭ ⏭

⏮ ⏮

⏯ ⏯

⏰ ⏰

⏱ ⏱

⏲ ⏲

⏳ ⏳

⏴ ⏴

⏵ ⏵

⏶ ⏶

⏷ ⏷

⏸ ⏸

⏹ ⏹

⏺ ⏺

⏻ ⏻

⏼ ⏼

⏽ ⏽

⏾ ⏾

⏿ ⏿

␀ ␀

␁ ␁

␂ ␂

␃ ␃

␄ ␄

␅ ␅

␆ ␆

␇ ␇

␈ ␈

␉ ␉

␊ ␊

␋ ␋

␌ ␌

␍ ␍

␎ ␎

␏ ␏

␐ ␐

␑ ␑

␒ ␒

␓ ␓

␔ ␔

␕ ␕

␖ ␖

␗ ␗

␘ ␘

␙ ␙

␚ ␚

␛ ␛

␜ ␜

␝ ␝

␞ ␞

␟ ␟

␠ ␠

␡ ␡

␢ ␢

␣ ␣

␤ ␤

␥ ␥

␦ ␦

␧ ␧

␨ ␨

␩ ␩

␪ ␪

␫ ␫

␬ ␬

␭ ␭

␮ ␮

␯ ␯

␰ ␰

␱ ␱

␲ ␲

␳ ␳

␴ ␴

␵ ␵

␶ ␶

␷ ␷

␸ ␸

␹ ␹

␺ ␺

␻ ␻

␼ ␼

␽ ␽

␾ ␾

␿ ␿

⑀ ⑀

⑁ ⑁

⑂ ⑂

⑃ ⑃

⑄ ⑄

⑅ ⑅

⑆ ⑆

⑇ ⑇

⑈ ⑈

⑉ ⑉

⑊ ⑊

⑋ ⑋

⑌ ⑌

⑍ ⑍

⑎ ⑎

⑏ ⑏

⑐ ⑐

⑑ ⑑

⑒ ⑒

⑓ ⑓

⑔ ⑔

⑕ ⑕

⑖ ⑖

⑗ ⑗

⑘ ⑘

⑙ ⑙

⑚ ⑚

⑛ ⑛

⑜ ⑜

⑝ ⑝

⑞ ⑞

⑟ ⑟

① ①

② ②

③ ③

④ ④

⑤ ⑤

⑥ ⑥

⑦ ⑦

⑧ ⑧

⑨ ⑨

⑩ ⑩

⑪ ⑪

⑫ ⑫

⑬ ⑬

⑭ ⑭

⑮ ⑮

⑯ ⑯

⑰ ⑰

⑱ ⑱

⑲ ⑲

⑳ ⑳

⑴ ⑴

⑵ ⑵

⑶ ⑶

⑷ ⑷

⑸ ⑸

⑹ ⑹

⑺ ⑺

⑻ ⑻

⑼ ⑼

⑽ ⑽

⑾ ⑾

⑿ ⑿

⒀ ⒀

⒁ ⒁

⒂ ⒂

⒃ ⒃

⒄ ⒄

⒅ ⒅

⒆ ⒆

⒇ ⒇

⒈ ⒈

⒉ ⒉

⒊ ⒊

⒋ ⒋

⒌ ⒌

⒍ ⒍

⒎ ⒎

⒏ ⒏

⒐ ⒐

⒑ ⒑

⒒ ⒒

⒓ ⒓

⒔ ⒔

⒕ ⒕

⒖ ⒖

⒗ ⒗

⒘ ⒘

⒙ ⒙

⒚ ⒚

⒛ ⒛

⒜ ⒜

⒝ ⒝

⒞ ⒞

⒟ ⒟

⒠ ⒠

⒡ ⒡

⒢ ⒢

⒣ ⒣

⒤ ⒤

⒥ ⒥

⒦ ⒦

⒧ ⒧

⒨ ⒨

⒩ ⒩

⒪ ⒪

⒫ ⒫

⒬ ⒬

⒭ ⒭

⒮ ⒮

⒯ ⒯

⒰ ⒰

⒱ ⒱

⒲ ⒲

⒳ ⒳

⒴ ⒴

⒵ ⒵

Ⓐ Ⓐ

Ⓑ Ⓑ

Ⓒ Ⓒ

Ⓓ Ⓓ

Ⓔ Ⓔ

Ⓕ Ⓕ

Ⓖ Ⓖ

Ⓗ Ⓗ

Ⓘ Ⓘ

Ⓙ Ⓙ

Ⓚ Ⓚ

Ⓛ Ⓛ

Ⓜ Ⓜ

Ⓝ Ⓝ

Ⓞ Ⓞ

Ⓟ Ⓟ

Ⓠ Ⓠ

Ⓡ Ⓡ

Ⓢ Ⓢ

Ⓣ Ⓣ

Ⓤ Ⓤ

Ⓥ Ⓥ

Ⓦ Ⓦ

Ⓧ Ⓧ

Ⓨ Ⓨ

Ⓩ Ⓩ

ⓐ ⓐ

ⓑ ⓑ

ⓒ ⓒ

ⓓ ⓓ

ⓔ ⓔ

ⓕ ⓕ

ⓖ ⓖ

ⓗ ⓗ

ⓘ ⓘ

ⓙ ⓙ

ⓚ ⓚ

ⓛ ⓛ

ⓜ ⓜ

ⓝ ⓝ

ⓞ ⓞ

ⓟ ⓟ

ⓠ ⓠ

ⓡ ⓡ

ⓢ ⓢ

ⓣ ⓣ

ⓤ ⓤ

ⓥ ⓥ

ⓦ ⓦ

ⓧ ⓧ

ⓨ ⓨ

ⓩ ⓩ

⓪ ⓪

⓫ ⓫

⓬ ⓬

⓭ ⓭

⓮ ⓮

⓯ ⓯

⓰ ⓰

⓱ ⓱

⓲ ⓲

⓳ ⓳

⓴ ⓴

⓵ ⓵

⓶ ⓶

⓷ ⓷

⓸ ⓸

⓹ ⓹

⓺ ⓺

⓻ ⓻

⓼ ⓼

⓽ ⓽

⓾ ⓾

⓿ ⓿

─ ─

━ ━

│ │

┃ ┃

┄ ┄

┅ ┅

┆ ┆

┇ ┇

┈ ┈

┉ ┉

┊ ┊

┋ ┋

┌ ┌

┍ ┍

┎ ┎

┏ ┏

┐ ┐

┑ ┑

┒ ┒

┓ ┓

└ └

┕ ┕

┖ ┖

┗ ┗

┘ ┘

┙ ┙

┚ ┚

┛ ┛

├ ├

┝ ┝

┞ ┞

┟ ┟

┠ ┠

┡ ┡

┢ ┢

┣ ┣

┤ ┤

┥ ┥

┦ ┦

┧ ┧

┨ ┨

┩ ┩

┪ ┪

┫ ┫

┬ ┬

┭ ┭

┮ ┮

┯ ┯

┰ ┰

┱ ┱

┲ ┲

┳ ┳

┴ ┴

┵ ┵

┶ ┶

┷ ┷

┸ ┸

┹ ┹

┺ ┺

┻ ┻

┼ ┼

┽ ┽

┾ ┾

┿ ┿

╀ ╀

╁ ╁

╂ ╂

╃ ╃

╄ ╄

╅ ╅

╆ ╆

╇ ╇

╈ ╈

╉ ╉

╊ ╊

╋ ╋

╌ ╌

╍ ╍

╎ ╎

╏ ╏

═ ═

║ ║

╒ ╒

╓ ╓

╔ ╔

╕ ╕

╖ ╖

╗ ╗

╘ ╘

╙ ╙

╚ ╚

╛ ╛

╜ ╜

╝ ╝

╞ ╞

╟ ╟

╠ ╠

╡ ╡

╢ ╢

╣ ╣

╤ ╤

╥ ╥

╦ ╦

╧ ╧

╨ ╨

╩ ╩

╪ ╪

╫ ╫

╬ ╬

╭ ╭

╮ ╮

╯ ╯

╰ ╰

╱ ╱

╲ ╲

╳ ╳

╴ ╴

╵ ╵

╶ ╶

╷ ╷

╸ ╸

╹ ╹

╺ ╺

╻ ╻

╼ ╼

╽ ╽

╾ ╾

╿ ╿

▀ ▀

▁ ▁

▂ ▂

▃ ▃

▄ ▄

▅ ▅

▆ ▆

▇ ▇

█ █

▉ ▉

▊ ▊

▋ ▋

▌ ▌

▍ ▍

▎ ▎

▏ ▏

▐ ▐

░ ░

▒ ▒

▓ ▓

▔ ▔

▕ ▕

▖ ▖

▗ ▗

▘ ▘

▙ ▙

▚ ▚

▛ ▛

▜ ▜

▝ ▝

▞ ▞

▟ ▟

■ ■

□ □

▢ ▢

▣ ▣

▤ ▤

▥ ▥

▦ ▦

▧ ▧

▨ ▨

▩ ▩

▪ ▪

▫ ▫

▬ ▬

▭ ▭

▮ ▮

▯ ▯

▰ ▰

▱ ▱

▲ ▲

△ △

▴ ▴

▵ ▵

▶ ▶

▷ ▷

▸ ▸

▹ ▹

► ►

▻ ▻

▼ ▼

▽ ▽

▾ ▾

▿ ▿

◀ ◀

◁ ◁

◂ ◂

◃ ◃

◄ ◄

◅ ◅

◆ ◆

◇ ◇

◈ ◈

◉ ◉

&loz; ◊ ◊ ◊ lozenge U+25ca isopub

○ ○

◌ ◌

◍ ◍

◎ ◎

● ●

◐ ◐

◑ ◑

◒ ◒

◓ ◓

◔ ◔

◕ ◕

◖ ◖

◗ ◗

◘ ◘

◙ ◙

◚ ◚

◛ ◛

◜ ◜

◝ ◝

◞ ◞

◟ ◟

◠ ◠

◡ ◡

◢ ◢

◣ ◣

◤ ◤

◥ ◥

◦ ◦

◧ ◧

◨ ◨

◩ ◩

◪ ◪

◫ ◫

◬ ◬

◭ ◭

◮ ◮

◯ ◯

◰ ◰

◱ ◱

◲ ◲

◳ ◳

◴ ◴

◵ ◵

◶ ◶

◷ ◷

◸ ◸

◹ ◹

◺ ◺

◻ ◻

◼ ◼

◽ ◽

◾ ◾

◿ ◿

☀ ☀

☁ ☁

☂ ☂

☃ ☃

☄ ☄

★ ★

☆ ☆

☇ ☇

☈ ☈

☉ ☉

☊ ☊

☋ ☋

☌ ☌

☍ ☍

☎ ☎

☏ ☏

☐ ☐

☑ ☑

☒ ☒

☓ ☓

☔ ☔

☕ ☕

☖ ☖

☗ ☗

☘ ☘

☙ ☙

☚ ☚

☛ ☛

☜ ☜

☝ ☝

☞ ☞

☟ ☟

☠ ☠

☡ ☡

☢ ☢

☣ ☣

☤ ☤

☥ ☥

☦ ☦

☧ ☧

☨ ☨

☩ ☩

☪ ☪

☫ ☫

☬ ☬

☭ ☭

☮ ☮

☯ ☯

☰ ☰

☱ ☱

☲ ☲

☳ ☳

☴ ☴

☵ ☵

☶ ☶

☷ ☷

☸ ☸

☹ ☹

☺ ☺

☻ ☻

☼ ☼

☽ ☽

☾ ☾

☿ ☿

♀ ♀

♁ ♁

♂ ♂

♃ ♃

♄ ♄

♅ ♅

♆ ♆

♇ ♇

♈ ♈

♉ ♉

♊ ♊

♋ ♋

♌ ♌

♍ ♍

♎ ♎

♏ ♏

♐ ♐

♑ ♑

♒ ♒

♓ ♓

♔ ♔

♕ ♕

♖ ♖

♗ ♗

♘ ♘

♙ ♙

♚ ♚

♛ ♛

♜ ♜

♝ ♝

♞ ♞

♟ ♟

&spades; ♠ ♠ ♠ black spade suit U+2660 isopub

♡ ♡

♢ ♢

&clubs; ♣ ♣ ♣ black club suit = shamrock U+2663 isopub

♤ ♤

&hearts; ♥ ♥ ♥ black heart suit = valentine U+2665 isopub

&diams; ♦ ♦ ♦ black diamond suit U+2666 isopub

♧ ♧

♨ ♨

♩ ♩

♪ ♪

♫ ♫

♬ ♬

♭ ♭

♮ ♮

♯ ♯

♰ ♰

♱ ♱

♲ ♲

♳ ♳

♴ ♴

♵ ♵

♶ ♶

♷ ♷

♸ ♸

♹ ♹

♺ ♺

♻ ♻

♼ ♼

♽ ♽

♾ ♾

♿ ♿

⚀ ⚀

⚁ ⚁

⚂ ⚂

⚃ ⚃

⚄ ⚄

⚅ ⚅

⚆ ⚆

⚇ ⚇

⚈ ⚈

⚉ ⚉

⚊ ⚊

⚋ ⚋

⚌ ⚌

⚍ ⚍

⚎ ⚎

⚏ ⚏

⚐ ⚐

⚑ ⚑

⚒ ⚒

⚓ ⚓

⚔ ⚔

⚕ ⚕

⚖ ⚖

⚗ ⚗

⚘ ⚘

⚙ ⚙

⚚ ⚚

⚛ ⚛

⚜ ⚜

⚝ ⚝

⚞ ⚞

⚟ ⚟

⚠ ⚠

⚡ ⚡

⚢ ⚢

⚣ ⚣

⚤ ⚤

⚥ ⚥

⚦ ⚦

⚧ ⚧

⚨ ⚨

⚩ ⚩

⚪ ⚪

⚫ ⚫

⚬ ⚬

⚭ ⚭

⚮ ⚮

⚯ ⚯

⚰ ⚰

⚱ ⚱

⚲ ⚲

⚳ ⚳

⚴ ⚴

⚵ ⚵

⚶ ⚶

⚷ ⚷

⚸ ⚸

⚹ ⚹

⚺ ⚺

⚻ ⚻

⚼ ⚼

⚽ ⚽

⚾ ⚾

⚿ ⚿

⛀ ⛀

⛁ ⛁

⛂ ⛂

⛃ ⛃

⛄ ⛄

⛅ ⛅

⛆ ⛆

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➶ ➶

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➺ ➺

➻ ➻

➼ ➼

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➾ ➾

➿ ➿

⟀ ⟀

&and; ∧ Aussage und Aussage U+2227

&ang; ∠ Winkel mit den Schenkeln und U+2220

&Aopf; 𝔸 algebraische Zahlen U+1D538

≈ ≈ die Zufallsvariable folgt approximativ der Verteilung U+2248

≈ ≈ die Zufallsvariable folgt fast sicher der Verteilung U+2248

≈ ≈ die Zufallsvariable folgt nicht der Verteilung U+2241

≈ ≈ ist ungefähr gleich U+2248

&bdquo; „

• • U+2219

&clubs; ♣

&cong; ≅ U+2245

&Copf; ℂ komplexe Zahlen U+2102

&dagger; †

&Dagger; ‡

&dagger; † U+2020

↓ ↓

↓ ↓ U+2193

° ° Inneres der Menge U+02DA

Δ Δ Laplace-Operator der Funktion U+2206

Δ Δ Δ Δ symmetrische Differenz der Mengen U+2206

÷ ÷ U+00F7

&equiv; ≡ ist identisch mit U+2261

&equiv; ≡ und sind kongruent modulo U+2261

∃ ∃ es existiert genau ein Element U+2203

∃ ∃ es existiert mindestens ein Element U+2203

∀ ∀ für alle Elemente U+2200

&frasl; ⁄ U+2215

&frasl; ⁄ Erweiterung des Körpers über den Körper U+002F

&frasl; ⁄ Faktorgruppe der Gruppe nach dem Normalteiler U+002F

&frasl; ⁄ Faktormenge der Menge nach der Äquivalenzrelation U+002F

&frasl; ⁄ Faktorraum des Vektorraums nach dem Untervektorraum U+002F

&frasl; ⁄ Faktorring des Rings nach dem Ideal U+002F

≥ ≥ ist größer als oder gleich U+2265

> > ist größer als U+003E

↔ ↔ U+2194

⇔ ⇔ Aussage folgt aus Aussage und umgekehrt U+21D4

&hearts; ♥

&Hopf; ℍ Quaternionen U+210D

∞ ∞ strebt nach unendlich U+221E

∫ ∫ bestimmtes Integral zwischen und bzw. über das Gebiet U+222B

&Iopf; 𝕀 irrationale Zahlen U+1D540

∈ ∈ ∈ ∈ das Element ist in der Menge enthalten U+2208

&lang; ⟨ U+27E8

&lang; ⟨ lineare Hülle der Menge von Vektoren U+27E8

&lang; ⟨ Mittelwert aller Werte einer Funktion (in der Physik) U+27E8

&lang; ⟨ Untergruppe, die durch die Menge erzeugt wird U+27E8

← ←

⇐ ⇐

&lceil; ⌈ kleinste ganze Zahl größer oder gleich U+2308

“ “

≤ ≤ ist eine Untergruppe der Gruppe U+2264

≤ ≤ ist kleiner als oder gleich U+2264

≤ ≤ Ordnungsrelation zwischen den Elementen und U+2264

&lfloor; ⌊ U+230A

&lowast; ∗ U+002A

&lowast; ∗ U+002A

&lowast; ∗ U+2217

&lowast; ∗ Adjungierter Operator des linearen Operators U+002A

&lowast; ∗ Dualraum des Vektorraums U+002A

&lowast; ∗ Einheitengruppe des Rings U+2217

&lowast; ∗ Faltung der Funktionen und U+2217

&lowast; ∗ Reflexiv-transitive Hülle der Relation U+002A

&lsaquo; ‹

‘ ‘

< < ist eine echte Untergruppe der Gruppe U+003C

< < ist kleiner als U+003C

· · Produkt der Matrizen und U+22C5

· · Skalarprodukt der Vektoren und U+22C5

· · und werden multipliziert U+22C5

− − negative Zahl oder additiv Inverses von U+2212

− − wird von subtrahiert U+2212

∇ ∇ Gradient der Funktion U+2207

≠ ≠ ist nicht gleich U+2260

&ni; ∋ U+220B

&Nopf; ℕ natürliche Zahlen U+2115

¬ ¬ nicht Aussage U+00AC

∉ ∉ das Element ist nicht in der Menge enthalten U+2209

Ω Ω die Funktion wächst nicht wesentlich langsamer als U+03A9

ω ω die Funktion wächst schneller als U+03C9

&oplus; ⊕ direkte Summe der Vektorräume und U+2295

&oplus; ⊕ entweder Aussage oder Aussage U+2295

&or; ∨ Aussage oder Aussage (oder beide) U+2228

&otimes; ⊗ dyadisches Produkt der Vektoren und U+2297

&otimes; ⊗ Kronecker-Produkt der Matrizen und U+2297

&otimes; ⊗ Tensorprodukt der Vektorräume und U+2297

∂ ∂ partielle Ableitung der Funktion nach U+2202

∂ ∂ Rand der Menge U+2202

&permil; ‰

&perp; ⊥ Aussage ist widersprüchlich U+22A5

&perp; ⊥ die Geraden und stehen senkrecht aufeinander U+22A5

&perp; ⊥ orthogonales Komplement des Untervektorraums U+27C2

&perp; ⊥ und sind teilerfremd U+22A5

φ φ goldener Schnitt U+03C6

π π Kreiszahl U+03C0

± ± plus oder minus U+00B1

′ ′ erste bzw. zweite Ableitung der Funktion U+2032

′ ′ topologischer Dualraum des topologischen Vektorraums U+2032

∏ ∏ Produkt von bis bzw. über alle in der Menge U+220F

&prop; ∝ U+221D

&Qopf; ℚ rationale Zahlen U+211A

√ √ Wurzel aus U+221A

&rang; ⟩ U+27E9

&rang; ⟩ lineare Hülle der Menge von Vektoren U+27E9

&rang; ⟩ Mittelwert aller Werte einer Funktion (in der Physik) U+27E9

&rang; ⟩ Untergruppe, die durch die Menge erzeugt wird U+27E9

→ →

→ → U+2192

⇒ ⇒ aus Aussage folgt Aussage U+21D2

→ → beidseitiger Grenzwert der Funktion für gegen U+2192

→ → die Folge konvergiert gegen den Grenzwert U+2192

→ → die Funktion bildet von der Menge in die Menge ab U+2192

→ → Konvergenz im quadratischen Mittel für gegen U+2192

→ → Konvergenz in Distribution für gegen U+2192

→ → Konvergenz in Wahrscheinlichkeit für gegen U+2192

&rceil; ⌉ kleinste ganze Zahl größer oder gleich U+2309

” ”

&rfloor; ⌋ U+230B

ρ ρ Korrelation der Zufallsvariablen und U+03C1

ρ ρ Quadrat der Korrelation zwischen den Zufallsvariablen und U+03C1

&Ropf; ℝ hyperreelle Zahlen U+211D

&Ropf; ℝ reelle Zahlen U+211D

&rsaquo; ›

’ ’

&sbquo; ‚

&sim; ∼ die Funktion ist asymptotisch gleich der Funktion U+223C

&sim; ∼ die Zufallsvariable folgt der Verteilung U+223C

&sim; ∼ die Zufallsvariable folgt unter der Nullhypothese der Verteilung U+223C

&sim; ∼ ist proportional zu U+223C

&sim; ∼ Äquivalenzrelation zwischen den Elementen und U+223C

&spades; ♠

⊂ ⊂ ⊂ ⊂ ist echte Teilmenge von U+2282

&sube; ⊆ ⊆ ⊆ ist Teilmenge von U+2286

∑ ∑ Summe von bis bzw. über alle in der Menge U+2211

⊃ ⊃ ⊃ ⊃ ist echte Obermenge von U+2283

&supe; ⊇ ⊇ ⊇ ist Obermenge von U+2287

Θ Θ die Funktion wächst genauso schnell wie U+0398

× × U+2A2F

× × U+2A2F

× × Direktes Produkt der Gruppen und U+2A2F

× × direktes Produkt der Vektorräume und U+2A2F

× × kartesisches Produkt der Mengen U+2A2F

× × Kreuzprodukt (Vektorprodukt) der Vektoren und U+2A2F

™ ™

↑ ↑

↑ ↑ linksseitiger Grenzwert der Funktion für gegen U+2191

&Zopf; ℤ ganze Zahlen U+2124

Erstellt: 2011-07

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