Template:E

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Template documentation

This documentation is transcluded from Template:E/doc. (edit | history)

{{I}} Other Image Banks

1. {{Ninjastars}}
2. {{Logos}}
3. {{Awards}}
4. {{Flags}}
5. {{Smiley}}
6. {{Celeste}}

Character Banks

1. {{`}} (ASCII)
2. {{E}} (HTML)

Usage

{{e|124}} : |

{{e|l}} : |

{{e|35}} : #

{{e|#}} : #

---

X	DEC	HEX	HTML
!	{{e|33}}	x00021	excl
"	{{e|34}}	x00022	quot
#	{{e|35}}	x00023	num
$	{{e|36}}	x00024	dollar
%	{{e|37}}	x00025	percnt
&	{{e|38}}	x00026	amp
'	{{e|39}}	x00027	apos
(	{{e|40}}	x00028	lpar
)	{{e|41}}	x00029	rpar
*	{{e|42}}	x0002a	ast, midast
+	{{e|43}}	x0002b	plus
,	{{e|44}}	x0002c	comma
.	{{e|46}}	x0002e	period
/	{{e|47}}	x0002f	sol
:	{{e|58}}	x0003a	colon
;	{{e|59}}	x0003b	semi
<	{{e|60}}	x0003c	lt
=	{{e|61}}	x0003d	equals
>	{{e|62}}	x0003e	gt
?	{{e|63}}	x0003f	quest
@	{{e|64}}	x00040	commat
[	{{e|91}}	x0005b	lsqb, lbrack
\	{{e|92}}	x0005c	bsol
]	{{e|93}}	x0005d	rsqb, rbrack
^	{{e|94}}	x0005e	hat
_	{{e|95}}	x0005f	lowbar
`	{{e|96}}	x00060	grave, diacritical​grave
{	{{e|123}}	x0007b	lcub, lbrace
l	{{e|124}}	x0007c	verbar, vert, verticalline
}	{{e|125}}	x0007d	rcub, rbrace
	{{e|160}}	x000a0	nbsp, nonbreakingspace
¡	{{e|161}}	x000a1	iexcl
¢	{{e|162}}	x000a2	cent
£	{{e|163}}	x000a3	pound
¤	{{e|164}}	x000a4	curren
¥	{{e|165}}	x000a5	yen
¦	{{e|166}}	x000a6	brvbar
§	{{e|167}}	x000a7	sect
¨	{{e|168}}	x000a8	dot, die, doubledot, uml
©	{{e|169}}	x000a9	copy
ª	{{e|170}}	x000aa	ordf
«	{{e|171}}	x000ab	laquo
¬	{{e|172}}	x000ac	not
­	{{e|173}}	x000ad	shy
®	{{e|174}}	x000ae	reg, circledr, reg
¯	{{e|175}}	x000af	macr, overbar, strns
°	{{e|176}}	x000b0	deg
±	{{e|177}}	x000b1	plusmn, pm, plusminus
²	{{e|178}}	x000b2	sup2
³	{{e|179}}	x000b3	sup3
´	{{e|180}}	x000b4	acute, diacritical​acute
µ	{{e|181}}	x000b5	micro
¶	{{e|182}}	x000b6	para
·	{{e|183}}	x000b7	middot, centerdot, centerdot
¸	{{e|184}}	x000b8	cedil, cedilla
¹	{{e|185}}	x000b9	sup1
º	{{e|186}}	x000ba	ordm
»	{{e|187}}	x000bb	raquo
¼	{{e|188}}	x000bc	frac14
½	{{e|189}}	x000bd	frac12, half
¾	{{e|190}}	x000be	frac34
¿	{{e|191}}	x000bf	iquest
À	{{e|192}}	x000c0	agrave
Á	{{e|193}}	x000c1	aacute
Â	{{e|194}}	x000c2	acirc
Ã	{{e|195}}	x000c3	atilde
Ä	{{e|196}}	x000c4	auml
Å	{{e|197}}	x000c5	aring
Æ	{{e|198}}	x000c6	aelig
Ç	{{e|199}}	x000c7	ccedil
È	{{e|200}}	x000c8	egrave
É	{{e|201}}	x000c9	eacute
Ê	{{e|202}}	x000ca	ecirc
Ë	{{e|203}}	x000cb	euml
Ì	{{e|204}}	x000cc	igrave
Í	{{e|205}}	x000cd	iacute
Î	{{e|206}}	x000ce	icirc
Ï	{{e|207}}	x000cf	iuml
Ð	{{e|208}}	x000d0	eth
Ñ	{{e|209}}	x000d1	ntilde
Ò	{{e|210}}	x000d2	ograve
Ó	{{e|211}}	x000d3	oacute
Ô	{{e|212}}	x000d4	ocirc
Õ	{{e|213}}	x000d5	otilde
Ö	{{e|214}}	x000d6	ouml
×	{{e|215}}	x000d7	times
Ø	{{e|216}}	x000d8	oslash
Ù	{{e|217}}	x000d9	ugrave
Ú	{{e|218}}	x000da	uacute
Û	{{e|219}}	x000db	ucirc
Ü	{{e|220}}	x000dc	uuml
Ý	{{e|221}}	x000dd	yacute
Þ	{{e|222}}	x000de	thorn
ß	{{e|223}}	x000df	szlig
à	{{e|224}}	x000e0	agrave
á	{{e|225}}	x000e1	aacute
â	{{e|226}}	x000e2	acirc
ã	{{e|227}}	x000e3	atilde
ä	{{e|228}}	x000e4	auml
å	{{e|229}}	x000e5	aring
æ	{{e|230}}	x000e6	aelig
ç	{{e|231}}	x000e7	ccedil
è	{{e|232}}	x000e8	egrave
é	{{e|233}}	x000e9	eacute
ê	{{e|234}}	x000ea	ecirc
ë	{{e|235}}	x000eb	euml
ì	{{e|236}}	x000ec	igrave
í	{{e|237}}	x000ed	iacute
î	{{e|238}}	x000ee	icirc
ï	{{e|239}}	x000ef	iuml
ð	{{e|240}}	x000f0	eth
ñ	{{e|241}}	x000f1	ntilde
ò	{{e|242}}	x000f2	ograve
ó	{{e|243}}	x000f3	oacute
ô	{{e|244}}	x000f4	ocirc
õ	{{e|245}}	x000f5	otilde
ö	{{e|246}}	x000f6	ouml
÷	{{e|247}}	x000f7	divide, div
ø	{{e|248}}	x000f8	oslash
ù	{{e|249}}	x000f9	ugrave
ú	{{e|250}}	x000fa	uacute
û	{{e|251}}	x000fb	ucirc
ü	{{e|252}}	x000fc	uuml
ý	{{e|253}}	x000fd	yacute
þ	{{e|254}}	x000fe	thorn
ÿ	{{e|255}}	x000ff	yuml
Ā	{{e|256}}	x00100	amacr
ā	{{e|257}}	x00101	amacr
Ă	{{e|258}}	x00102	abreve
ă	{{e|259}}	x00103	abreve
Ą	{{e|260}}	x00104	aogon
ą	{{e|261}}	x00105	aogon
Ć	{{e|262}}	x00106	cacute
ć	{{e|263}}	x00107	cacute
Ĉ	{{e|264}}	x00108	ccirc
ĉ	{{e|265}}	x00109	ccirc
Ċ	{{e|266}}	x0010a	cdot
ċ	{{e|267}}	x0010b	cdot
Č	{{e|268}}	x0010c	ccaron
č	{{e|269}}	x0010d	ccaron
Ď	{{e|270}}	x0010e	dcaron
ď	{{e|271}}	x0010f	dcaron
Đ	{{e|272}}	x00110	dstrok
đ	{{e|273}}	x00111	dstrok
Ē	{{e|274}}	x00112	emacr
ē	{{e|275}}	x00113	emacr
Ė	{{e|278}}	x00116	edot
ė	{{e|279}}	x00117	edot
Ę	{{e|280}}	x00118	eogon
ę	{{e|281}}	x00119	eogon
Ě	{{e|282}}	x0011a	ecaron
ě	{{e|283}}	x0011b	ecaron
Ĝ	{{e|284}}	x0011c	gcirc
ĝ	{{e|285}}	x0011d	gcirc
Ğ	{{e|286}}	x0011e	gbreve
ğ	{{e|287}}	x0011f	gbreve
Ġ	{{e|288}}	x00120	gdot
ġ	{{e|289}}	x00121	gdot
Ģ	{{e|290}}	x00122	gcedil
Ĥ	{{e|292}}	x00124	hcirc
ĥ	{{e|293}}	x00125	hcirc
Ħ	{{e|294}}	x00126	hstrok
ħ	{{e|295}}	x00127	hstrok
Ĩ	{{e|296}}	x00128	itilde
ĩ	{{e|297}}	x00129	itilde
Ī	{{e|298}}	x0012a	imacr
ī	{{e|299}}	x0012b	imacr
Į	{{e|302}}	x0012e	iogon
į	{{e|303}}	x0012f	iogon
İ	{{e|304}}	x00130	idot
ı	{{e|305}}	x00131	imath, inodot
IJ	{{e|306}}	x00132	ijlig
ij	{{e|307}}	x00133	ijlig
Ĵ	{{e|308}}	x00134	jcirc
ĵ	{{e|309}}	x00135	jcirc
Ķ	{{e|310}}	x00136	kcedil
ķ	{{e|311}}	x00137	kcedil
ĸ	{{e|312}}	x00138	kgreen
Ĺ	{{e|313}}	x00139	lacute
ĺ	{{e|314}}	x0013a	lacute
Ļ	{{e|315}}	x0013b	lcedil
ļ	{{e|316}}	x0013c	lcedil
Ľ	{{e|317}}	x0013d	lcaron
ľ	{{e|318}}	x0013e	lcaron
Ŀ	{{e|319}}	x0013f	lmidot
ŀ	{{e|320}}	x00140	lmidot
Ł	{{e|321}}	x00141	lstrok
ł	{{e|322}}	x00142	lstrok
Ń	{{e|323}}	x00143	nacute
ń	{{e|324}}	x00144	nacute
Ņ	{{e|325}}	x00145	ncedil
ņ	{{e|326}}	x00146	ncedil
Ň	{{e|327}}	x00147	ncaron
ň	{{e|328}}	x00148	ncaron
ʼn	{{e|329}}	x00149	napos
Ŋ	{{e|330}}	x0014a	eng
ŋ	{{e|331}}	x0014b	eng
Ō	{{e|332}}	x0014c	omacr
ō	{{e|333}}	x0014d	omacr
Ő	{{e|336}}	x00150	odblac
ő	{{e|337}}	x00151	odblac
Œ	{{e|338}}	x00152	oelig
œ	{{e|339}}	x00153	oelig
Ŕ	{{e|340}}	x00154	racute
ŕ	{{e|341}}	x00155	racute
Ŗ	{{e|342}}	x00156	rcedil
ŗ	{{e|343}}	x00157	rcedil
Ř	{{e|344}}	x00158	rcaron
ř	{{e|345}}	x00159	rcaron
Ś	{{e|346}}	x0015a	sacute
ś	{{e|347}}	x0015b	sacute
Ŝ	{{e|348}}	x0015c	scirc
ŝ	{{e|349}}	x0015d	scirc
Ş	{{e|350}}	x0015e	scedil
ş	{{e|351}}	x0015f	scedil
Š	{{e|352}}	x00160	scaron
š	{{e|353}}	x00161	scaron
Ţ	{{e|354}}	x00162	tcedil
ţ	{{e|355}}	x00163	tcedil
Ť	{{e|356}}	x00164	tcaron
ť	{{e|357}}	x00165	tcaron
Ŧ	{{e|358}}	x00166	tstrok
ŧ	{{e|359}}	x00167	tstrok
Ũ	{{e|360}}	x00168	utilde
ũ	{{e|361}}	x00169	utilde
Ū	{{e|362}}	x0016a	umacr
ū	{{e|363}}	x0016b	umacr
Ŭ	{{e|364}}	x0016c	ubreve
ŭ	{{e|365}}	x0016d	ubreve
Ů	{{e|366}}	x0016e	uring
ů	{{e|367}}	x0016f	uring
Ű	{{e|368}}	x00170	udblac
ű	{{e|369}}	x00171	udblac
Ų	{{e|370}}	x00172	uogon
ų	{{e|371}}	x00173	uogon
Ŵ	{{e|372}}	x00174	wcirc
ŵ	{{e|373}}	x00175	wcirc
Ŷ	{{e|374}}	x00176	ycirc
ŷ	{{e|375}}	x00177	ycirc
Ÿ	{{e|376}}	x00178	yuml
Ź	{{e|377}}	x00179	zacute
ź	{{e|378}}	x0017a	zacute
Ż	{{e|379}}	x0017b	zdot
ż	{{e|380}}	x0017c	zdot
Ž	{{e|381}}	x0017d	zcaron
ž	{{e|382}}	x0017e	zcaron
ƒ	{{e|402}}	x00192	fnof
Ƶ	{{e|437}}	x001b5	imped
ǵ	{{e|501}}	x001f5	gacute
ȷ	{{e|567}}	x00237	jmath
ˆ	{{e|710}}	x002c6	circ
ˇ	{{e|711}}	x002c7	caron, hacek
˘	{{e|728}}	x002d8	breve, breve
˙	{{e|729}}	x002d9	dot, diacritical​dot
˚	{{e|730}}	x002da	ring
˛	{{e|731}}	x002db	ogon
˜	{{e|732}}	x002dc	tilde, diacritical​tilde
˝	{{e|733}}	x002dd	dblac, diacritical​doubleacute
̑	{{e|785}}	x00311	downbreve
̲	{{e|818}}	x00332	underbar
Α	{{e|913}}	x00391	alpha
Β	{{e|914}}	x00392	beta
Γ	{{e|915}}	x00393	gamma
Δ	{{e|916}}	x00394	delta
Ε	{{e|917}}	x00395	epsilon
Ζ	{{e|918}}	x00396	zeta
Η	{{e|919}}	x00397	eta
Θ	{{e|920}}	x00398	theta
Ι	{{e|921}}	x00399	iota
Κ	{{e|922}}	x0039a	kappa
Λ	{{e|923}}	x0039b	lambda
Μ	{{e|924}}	x0039c	mu
Ν	{{e|925}}	x0039d	nu
Ξ	{{e|926}}	x0039e	xi
Ο	{{e|927}}	x0039f	omicron
Π	{{e|928}}	x003a0	pi
Ρ	{{e|929}}	x003a1	rho
Σ	{{e|931}}	x003a3	sigma
Τ	{{e|932}}	x003a4	tau
Υ	{{e|933}}	x003a5	upsilon
Φ	{{e|934}}	x003a6	phi
Χ	{{e|935}}	x003a7	chi
Ψ	{{e|936}}	x003a8	psi
Ω	{{e|937}}	x003a9	omega
α	{{e|945}}	x003b1	alpha
β	{{e|946}}	x003b2	beta
γ	{{e|947}}	x003b3	gamma
δ	{{e|948}}	x003b4	delta
ε	{{e|949}}	x003b5	epsiv, varepsilon, epsilon
ζ	{{e|950}}	x003b6	zeta
η	{{e|951}}	x003b7	eta
θ	{{e|952}}	x003b8	theta
ι	{{e|953}}	x003b9	iota
κ	{{e|954}}	x003ba	kappa
λ	{{e|955}}	x003bb	lambda
μ	{{e|956}}	x003bc	mu
ν	{{e|957}}	x003bd	nu
ξ	{{e|958}}	x003be	xi
ο	{{e|959}}	x003bf	omicron
π	{{e|960}}	x003c0	pi
ρ	{{e|961}}	x003c1	rho
ς	{{e|962}}	x003c2	sigmav, varsigma, sigmaf
σ	{{e|963}}	x003c3	sigma
τ	{{e|964}}	x003c4	tau
υ	{{e|965}}	x003c5	upsi, upsilon
φ	{{e|966}}	x003c6	phi, phiv, varphi
χ	{{e|967}}	x003c7	chi
ψ	{{e|968}}	x003c8	psi
ω	{{e|969}}	x003c9	omega
ϑ	{{e|977}}	x003d1	thetav, vartheta, thetasym
ϒ	{{e|978}}	x003d2	upsi, upsih
ϕ	{{e|981}}	x003d5	straightphi
ϖ	{{e|982}}	x003d6	piv, varpi
Ϝ	{{e|988}}	x003dc	gammad
ϝ	{{e|989}}	x003dd	gammad, digamma
ϰ	{{e|1008}}	x003f0	kappav, varkappa
ϱ	{{e|1009}}	x003f1	rhov, varrho
ϵ	{{e|1013}}	x003f5	epsi, straight​epsilon
϶	{{e|1014}}	x003f6	bepsi, backepsilon
Ё	{{e|1025}}	x00401	iocy
Ђ	{{e|1026}}	x00402	djcy
Ѓ	{{e|1027}}	x00403	gjcy
Є	{{e|1028}}	x00404	jukcy
Ѕ	{{e|1029}}	x00405	dscy
І	{{e|1030}}	x00406	iukcy
Ї	{{e|1031}}	x00407	yicy
Ј	{{e|1032}}	x00408	jsercy
Љ	{{e|1033}}	x00409	ljcy
Њ	{{e|1034}}	x0040a	njcy
Ћ	{{e|1035}}	x0040b	tshcy
Ќ	{{e|1036}}	x0040c	kjcy
Ў	{{e|1038}}	x0040e	ubrcy
Џ	{{e|1039}}	x0040f	dzcy
А	{{e|1040}}	x00410	acy
Б	{{e|1041}}	x00411	bcy
В	{{e|1042}}	x00412	vcy
Г	{{e|1043}}	x00413	gcy
Д	{{e|1044}}	x00414	dcy
Е	{{e|1045}}	x00415	iecy
Ж	{{e|1046}}	x00416	zhcy
З	{{e|1047}}	x00417	zcy
И	{{e|1048}}	x00418	icy
Й	{{e|1049}}	x00419	jcy
К	{{e|1050}}	x0041a	kcy
Л	{{e|1051}}	x0041b	lcy
М	{{e|1052}}	x0041c	mcy
Н	{{e|1053}}	x0041d	ncy
О	{{e|1054}}	x0041e	ocy
П	{{e|1055}}	x0041f	pcy
Р	{{e|1056}}	x00420	rcy
С	{{e|1057}}	x00421	scy
Т	{{e|1058}}	x00422	tcy
У	{{e|1059}}	x00423	ucy
Ф	{{e|1060}}	x00424	fcy
Х	{{e|1061}}	x00425	khcy
Ц	{{e|1062}}	x00426	tscy
Ч	{{e|1063}}	x00427	chcy
Ш	{{e|1064}}	x00428	shcy
Щ	{{e|1065}}	x00429	shchcy
Ъ	{{e|1066}}	x0042a	hardcy
Ы	{{e|1067}}	x0042b	ycy
Ь	{{e|1068}}	x0042c	softcy
Э	{{e|1069}}	x0042d	ecy
Ю	{{e|1070}}	x0042e	yucy
Я	{{e|1071}}	x0042f	yacy
а	{{e|1072}}	x00430	acy
б	{{e|1073}}	x00431	bcy
в	{{e|1074}}	x00432	vcy
г	{{e|1075}}	x00433	gcy
д	{{e|1076}}	x00434	dcy
е	{{e|1077}}	x00435	iecy
ж	{{e|1078}}	x00436	zhcy
з	{{e|1079}}	x00437	zcy
и	{{e|1080}}	x00438	icy
й	{{e|1081}}	x00439	jcy
к	{{e|1082}}	x0043a	kcy
л	{{e|1083}}	x0043b	lcy
м	{{e|1084}}	x0043c	mcy
н	{{e|1085}}	x0043d	ncy
о	{{e|1086}}	x0043e	ocy
п	{{e|1087}}	x0043f	pcy
р	{{e|1088}}	x00440	rcy
с	{{e|1089}}	x00441	scy
т	{{e|1090}}	x00442	tcy
у	{{e|1091}}	x00443	ucy
ф	{{e|1092}}	x00444	fcy
х	{{e|1093}}	x00445	khcy
ц	{{e|1094}}	x00446	tscy
ч	{{e|1095}}	x00447	chcy
ш	{{e|1096}}	x00448	shcy
щ	{{e|1097}}	x00449	shchcy
ъ	{{e|1098}}	x0044a	hardcy
ы	{{e|1099}}	x0044b	ycy
ь	{{e|1100}}	x0044c	softcy
э	{{e|1101}}	x0044d	ecy
ю	{{e|1102}}	x0044e	yucy
я	{{e|1103}}	x0044f	yacy
ё	{{e|1105}}	x00451	iocy
ђ	{{e|1106}}	x00452	djcy
ѓ	{{e|1107}}	x00453	gjcy
є	{{e|1108}}	x00454	jukcy
ѕ	{{e|1109}}	x00455	dscy
і	{{e|1110}}	x00456	iukcy
ї	{{e|1111}}	x00457	yicy
ј	{{e|1112}}	x00458	jsercy
љ	{{e|1113}}	x00459	ljcy
њ	{{e|1114}}	x0045a	njcy
ћ	{{e|1115}}	x0045b	tshcy
ќ	{{e|1116}}	x0045c	kjcy
ў	{{e|1118}}	x0045e	ubrcy
џ	{{e|1119}}	x0045f	dzcy
	{{e|8194}}	x02002	ensp
	{{e|8195}}	x02003	emsp
	{{e|8196}}	x02004	emsp13
	{{e|8197}}	x02005	emsp14
	{{e|8199}}	x02007	numsp
	{{e|8200}}	x02008	puncsp
	{{e|8201}}	x02009	thinsp, thinspace
	{{e|8202}}	x0200a	hairsp, verythinspace
	{{e|8203}}	x0200b	negativevery​thinspace, negative​thinspace, negative​mediumspace, negative​thickspace, zerowidth​space
	{{e|8204}}	x0200c	zwnj
	{{e|8205}}	x0200d	zwj
	{{e|8206}}	x0200e	‎lrm
	{{e|8207}}	x0200f	‏rlm
‐	{{e|8208}}	x02010	hyphen, dash
–	{{e|8211}}	x02013	ndash
—	{{e|8212}}	x02014	mdash
―	{{e|8213}}	x02015	horbar
‖	{{e|8214}}	x02016	verbar, vert
‘	{{e|8216}}	x02018	lsquo, opencurlyquote
’	{{e|8217}}	x02019	rsquo, rsquor, closecurlyquote
‚	{{e|8218}}	x0201a	lsquor, sbquo
“	{{e|8220}}	x0201c	ldquo, opencurly​doublequote
”	{{e|8221}}	x0201d	rdquo, rdquor, closecurly​doublequote
„	{{e|8222}}	x0201e	ldquor, bdquo
†	{{e|8224}}	x02020	dagger
‡	{{e|8225}}	x02021	dagger, ddagger
•	{{e|8226}}	x02022	bull, bullet
‥	{{e|8229}}	x02025	nldr
…	{{e|8230}}	x02026	hellip, mldr
‰	{{e|8240}}	x02030	permil
‱	{{e|8241}}	x02031	pertenk
′	{{e|8242}}	x02032	prime
″	{{e|8243}}	x02033	prime
‴	{{e|8244}}	x02034	tprime
‵	{{e|8245}}	x02035	bprime, backprime
‹	{{e|8249}}	x02039	lsaquo
›	{{e|8250}}	x0203a	rsaquo
‾	{{e|8254}}	x0203e	oline
⁁	{{e|8257}}	x02041	caret
⁃	{{e|8259}}	x02043	hybull
⁄	{{e|8260}}	x02044	frasl
⁏	{{e|8271}}	x0204f	bsemi
⁗	{{e|8279}}	x02057	qprime
	{{e|8287}}	x0205f	mediumspace
⁠	{{e|8288}}	x02060	nobreak
	{{e|8289}}	x02061	af, ⁡applyfunction
	{{e|8290}}	x02062	it, ⁢invisible​times
	{{e|8291}}	x02063	ic, ⁣invisible​comma
€	{{e|8364}}	x020ac	euro
⃛	{{e|8411}}	x020db	tdot, tripledot
⃜	{{e|8412}}	x020dc	dotdot
ℂ	{{e|8450}}	x02102	copf, complexes
℅	{{e|8453}}	x02105	incare
ℊ	{{e|8458}}	x0210a	gscr
ℋ	{{e|8459}}	x0210b	hamilt, hilbertspace, hscr
ℌ	{{e|8460}}	x0210c	hfr, poincareplane
ℍ	{{e|8461}}	x0210d	quaternions, hopf
ℎ	{{e|8462}}	x0210e	planckh
ℏ	{{e|8463}}	x0210f	planck, hbar, plankv, hslash
ℐ	{{e|8464}}	x02110	iscr, imagline
ℑ	{{e|8465}}	x02111	image, im, imagpart, ifr
ℒ	{{e|8466}}	x02112	lscr, lagran, laplacetrf
ℓ	{{e|8467}}	x02113	ell
ℕ	{{e|8469}}	x02115	nopf, naturals
№	{{e|8470}}	x02116	numero
℗	{{e|8471}}	x02117	copysr
℘	{{e|8472}}	x02118	weierp, wp
ℙ	{{e|8473}}	x02119	popf, primes
ℚ	{{e|8474}}	x0211a	rationals, qopf
ℛ	{{e|8475}}	x0211b	rscr, realine
ℜ	{{e|8476}}	x0211c	real, re, realpart, rfr
ℝ	{{e|8477}}	x0211d	reals, ropf
℞	{{e|8478}}	x0211e	rx
™	{{e|8482}}	x02122	trade, trade
ℤ	{{e|8484}}	x02124	integers, zopf
Ω	{{e|8486}}	x02126	ohm
℧	{{e|8487}}	x02127	mho
ℨ	{{e|8488}}	x02128	zfr, zeetrf
℩	{{e|8489}}	x02129	iiota
Å	{{e|8491}}	x0212b	angst
ℬ	{{e|8492}}	x0212c	bernou, bernoullis, bscr
ℭ	{{e|8493}}	x0212d	cfr, cayleys
ℯ	{{e|8495}}	x0212f	escr
ℰ	{{e|8496}}	x02130	escr, expectation
ℱ	{{e|8497}}	x02131	fscr, fouriertrf
ℳ	{{e|8499}}	x02133	phmmat, mellintrf, mscr
ℴ	{{e|8500}}	x02134	order, orderof, oscr
ℵ	{{e|8501}}	x02135	alefsym, aleph
ℶ	{{e|8502}}	x02136	beth
ℷ	{{e|8503}}	x02137	gimel
ℸ	{{e|8504}}	x02138	daleth
ⅅ	{{e|8517}}	x02145	capital​differentiald, dd
ⅆ	{{e|8518}}	x02146	differentiald, dd
ⅇ	{{e|8519}}	x02147	exponentiale, exponentiale, ee
ⅈ	{{e|8520}}	x02148	imaginaryi, ii
⅓	{{e|8531}}	x02153	frac13
⅔	{{e|8532}}	x02154	frac23
⅕	{{e|8533}}	x02155	frac15
⅖	{{e|8534}}	x02156	frac25
⅗	{{e|8535}}	x02157	frac35
⅘	{{e|8536}}	x02158	frac45
⅙	{{e|8537}}	x02159	frac16
⅚	{{e|8538}}	x0215a	frac56
⅛	{{e|8539}}	x0215b	frac18
⅜	{{e|8540}}	x0215c	frac38
⅝	{{e|8541}}	x0215d	frac58
⅞	{{e|8542}}	x0215e	frac78
←	{{e|8592}}	x02190	larr, leftarrow, leftarrow, slarr, shortleftarrow
↑	{{e|8593}}	x02191	uarr, uparrow, uparrow, shortuparrow
→	{{e|8594}}	x02192	rarr, rightarrow, rightarrow, srarr, shortrightarrow
↓	{{e|8595}}	x02193	darr, downarrow, downarrow, shortdownarrow
↔	{{e|8596}}	x02194	harr, leftrightarrow, leftrightarrow
↕	{{e|8597}}	x02195	varr, updownarrow, updownarrow
↖	{{e|8598}}	x02196	nwarr, upperleftarrow, nwarrow
↗	{{e|8599}}	x02197	nearr, upperrightarrow, nearrow
↘	{{e|8600}}	x02198	searr, searrow, lowerrightarrow
↙	{{e|8601}}	x02199	swarr, swarrow, lowerleftarrow
↚	{{e|8602}}	x0219a	nlarr, nleftarrow
↛	{{e|8603}}	x0219b	nrarr, nrightarrow
↝	{{e|8605}}	x0219d	rarrw, rightsquigarrow
↞	{{e|8606}}	x0219e	larr, twoheadleftarrow
↟	{{e|8607}}	x0219f	uarr
↠	{{e|8608}}	x021a0	rarr, twoheadrightarrow
↡	{{e|8609}}	x021a1	darr
↢	{{e|8610}}	x021a2	larrtl, leftarrowtail
↣	{{e|8611}}	x021a3	rarrtl, rightarrowtail
↤	{{e|8612}}	x021a4	leftteearrow, mapstoleft
↥	{{e|8613}}	x021a5	upteearrow, mapstoup
↦	{{e|8614}}	x021a6	map, rightteearrow, mapsto
↧	{{e|8615}}	x021a7	downteearrow, mapstodown
↩	{{e|8617}}	x021a9	larrhk, hookleftarrow
↪	{{e|8618}}	x021aa	rarrhk, hookrightarrow
↫	{{e|8619}}	x021ab	larrlp, looparrowleft
↬	{{e|8620}}	x021ac	rarrlp, looparrowright
↭	{{e|8621}}	x021ad	harrw, leftright​squigarrow
↮	{{e|8622}}	x021ae	nharr, nleftrightarrow
↰	{{e|8624}}	x021b0	lsh, lsh
↱	{{e|8625}}	x021b1	rsh, rsh
↲	{{e|8626}}	x021b2	ldsh
↳	{{e|8627}}	x021b3	rdsh
↵	{{e|8629}}	x021b5	crarr
↶	{{e|8630}}	x021b6	cularr, curvearrowleft
↷	{{e|8631}}	x021b7	curarr, curvearrowright
↺	{{e|8634}}	x021ba	olarr, circlearrowleft
↻	{{e|8635}}	x021bb	orarr, circlearrowright
↼	{{e|8636}}	x021bc	lharu, leftvector, leftharpoonup
↽	{{e|8637}}	x021bd	lhard, leftharpoondown, downleftvector
↾	{{e|8638}}	x021be	uharr, upharpoonright, rightupvector
↿	{{e|8639}}	x021bf	uharl, upharpoonleft, leftupvector
⇀	{{e|8640}}	x021c0	rharu, rightvector, rightharpoonup
⇁	{{e|8641}}	x021c1	rhard, rightharpoondown, downrightvector
⇂	{{e|8642}}	x021c2	dharr, rightdownvector, downharpoonright
⇃	{{e|8643}}	x021c3	dharl, leftdownvector, downharpoonleft
⇄	{{e|8644}}	x021c4	rlarr, rightleftarrows, rightarrowleftarrow
⇅	{{e|8645}}	x021c5	udarr, uparrowdownarrow
⇆	{{e|8646}}	x021c6	lrarr, leftrightarrows, leftarrow​rightarrow
⇇	{{e|8647}}	x021c7	llarr, leftleftarrows
⇈	{{e|8648}}	x021c8	uuarr, upuparrows
⇉	{{e|8649}}	x021c9	rrarr, rightrightarrows
⇊	{{e|8650}}	x021ca	ddarr, downdownarrows
⇋	{{e|8651}}	x021cb	lrhar, reverseequilibrium, leftrightharpoons
⇌	{{e|8652}}	x021cc	rlhar, rightleftharpoons, equilibrium
⇍	{{e|8653}}	x021cd	nlarr, nleftarrow
⇎	{{e|8654}}	x021ce	nharr, nleftrightarrow
⇏	{{e|8655}}	x021cf	nrarr, nrightarrow
⇐	{{e|8656}}	x021d0	larr, leftarrow, doubleleftarrow
⇑	{{e|8657}}	x021d1	uarr, uparrow, doubleuparrow
⇒	{{e|8658}}	x021d2	rarr, rightarrow, implies, doublerightarrow
⇓	{{e|8659}}	x021d3	darr, downarrow, doubledownarrow
⇔	{{e|8660}}	x021d4	harr, leftrightarrow, doubleleft​rightarrow, iff
⇕	{{e|8661}}	x021d5	varr, updownarrow, doubleupdownarrow
⇖	{{e|8662}}	x021d6	nwarr
⇗	{{e|8663}}	x021d7	nearr
⇘	{{e|8664}}	x021d8	searr
⇙	{{e|8665}}	x021d9	swarr
⇚	{{e|8666}}	x021da	laarr, lleftarrow
⇛	{{e|8667}}	x021db	raarr, rrightarrow
⇝	{{e|8669}}	x021dd	zigrarr
⇤	{{e|8676}}	x021e4	larrb, leftarrowbar
⇥	{{e|8677}}	x021e5	rarrb, rightarrowbar
⇵	{{e|8693}}	x021f5	duarr, downarrowuparrow
⇽	{{e|8701}}	x021fd	loarr
⇾	{{e|8702}}	x021fe	roarr
⇿	{{e|8703}}	x021ff	hoarr
∀	{{e|8704}}	x02200	forall, forall
∁	{{e|8705}}	x02201	comp, complement
∂	{{e|8706}}	x02202	part, partiald
∃	{{e|8707}}	x02203	exist, exists
∄	{{e|8708}}	x02204	nexist, notexists, nexists
∅	{{e|8709}}	x02205	empty, emptyset, emptyv, varnothing
∇	{{e|8711}}	x02207	nabla, del
∈	{{e|8712}}	x02208	isin, isinv, element, in
∉	{{e|8713}}	x02209	notin, notelement, notinva
∋	{{e|8715}}	x0220b	niv, reverseelement, ni, suchthat
∌	{{e|8716}}	x0220c	notni, notniva, notreverseelement
∏	{{e|8719}}	x0220f	prod, product
∐	{{e|8720}}	x02210	coprod, coproduct
∑	{{e|8721}}	x02211	sum, sum
−	{{e|8722}}	x02212	minus
∓	{{e|8723}}	x02213	mnplus, mp, minusplus
∔	{{e|8724}}	x02214	plusdo, dotplus
∖	{{e|8726}}	x02216	setmn, setminus, backslash, ssetmn, smallsetminus
∗	{{e|8727}}	x02217	lowast
∘	{{e|8728}}	x02218	compfn, smallcircle
√	{{e|8730}}	x0221a	radic, sqrt
∝	{{e|8733}}	x0221d	prop, propto, proportional, vprop, varpropto
∞	{{e|8734}}	x0221e	infin
∟	{{e|8735}}	x0221f	angrt
∠	{{e|8736}}	x02220	ang, angle
∡	{{e|8737}}	x02221	angmsd, measuredangle
∢	{{e|8738}}	x02222	angsph
∣	{{e|8739}}	x02223	mid, verticalbar, smid, shortmid
∤	{{e|8740}}	x02224	nmid, notverticalbar, nsmid, nshortmid
∥	{{e|8741}}	x02225	par, parallel, double​verticalbar, spar, shortparallel
∦	{{e|8742}}	x02226	npar, nparallel, notdouble​verticalbar, nspar, nshortparallel
∧	{{e|8743}}	x02227	and, wedge
∨	{{e|8744}}	x02228	or, vee
∩	{{e|8745}}	x02229	cap
∪	{{e|8746}}	x0222a	cup
∫	{{e|8747}}	x0222b	int, integral
∬	{{e|8748}}	x0222c	int
∭	{{e|8749}}	x0222d	tint, iiint
∮	{{e|8750}}	x0222e	conint, oint, contourintegral
∯	{{e|8751}}	x0222f	conint, doublecontour​integral
∰	{{e|8752}}	x02230	cconint
∱	{{e|8753}}	x02231	cwint
∲	{{e|8754}}	x02232	cwconint, clockwisecontour​integral
∳	{{e|8755}}	x02233	awconint, counterclockwise​contourintegral
∴	{{e|8756}}	x02234	there4, therefore, therefore
∵	{{e|8757}}	x02235	becaus, because, because
∶	{{e|8758}}	x02236	ratio
∷	{{e|8759}}	x02237	colon, proportion
∸	{{e|8760}}	x02238	minusd, dotminus
∺	{{e|8762}}	x0223a	mddot
∻	{{e|8763}}	x0223b	homtht
∼	{{e|8764}}	x0223c	sim, tilde, thksim, thicksim
∽	{{e|8765}}	x0223d	bsim, backsim
∾	{{e|8766}}	x0223e	ac, mstpos
∿	{{e|8767}}	x0223f	acd
≀	{{e|8768}}	x02240	wreath, verticaltilde, wr
≁	{{e|8769}}	x02241	nsim, nottilde
≂	{{e|8770}}	x02242	esim, equaltilde, eqsim
≃	{{e|8771}}	x02243	sime, tildeequal, simeq
≄	{{e|8772}}	x02244	nsime, nsimeq, nottildeequal
≅	{{e|8773}}	x02245	cong, tildefullequal
≆	{{e|8774}}	x02246	simne
≇	{{e|8775}}	x02247	ncong, nottildefullequal
≈	{{e|8776}}	x02248	asymp, tildetilde, approx, thkap, thickapprox
≉	{{e|8777}}	x02249	nap, nottildetilde, napprox
≊	{{e|8778}}	x0224a	ape, approxeq
≋	{{e|8779}}	x0224b	apid
≌	{{e|8780}}	x0224c	bcong, backcong
≍	{{e|8781}}	x0224d	asympeq, cupcap
≎	{{e|8782}}	x0224e	bump, humpdownhump, bumpeq
≏	{{e|8783}}	x0224f	bumpe, humpequal, bumpeq
≐	{{e|8784}}	x02250	esdot, dotequal, doteq
≑	{{e|8785}}	x02251	edot, doteqdot
≒	{{e|8786}}	x02252	efdot, fallingdotseq
≓	{{e|8787}}	x02253	erdot, risingdotseq
≔	{{e|8788}}	x02254	colone, coloneq, assign
≕	{{e|8789}}	x02255	ecolon, eqcolon
≖	{{e|8790}}	x02256	ecir, eqcirc
≗	{{e|8791}}	x02257	cire, circeq
≙	{{e|8793}}	x02259	wedgeq
≚	{{e|8794}}	x0225a	veeeq
≜	{{e|8796}}	x0225c	trie, triangleq
≟	{{e|8799}}	x0225f	equest, questeq
≠	{{e|8800}}	x02260	ne, notequal
≡	{{e|8801}}	x02261	equiv, congruent
≢	{{e|8802}}	x02262	nequiv, notcongruent
≤	{{e|8804}}	x02264	le, leq
≥	{{e|8805}}	x02265	ge, greaterequal, geq
≦	{{e|8806}}	x02266	le, lessfullequal, leqq
≧	{{e|8807}}	x02267	ge, greaterfull​equal, geqq
≨	{{e|8808}}	x02268	lne, lneqq
≩	{{e|8809}}	x02269	gne, gneqq
≪	{{e|8810}}	x0226a	lt, nestedlessless, ll
≫	{{e|8811}}	x0226b	gt, nestedgreater​greater, gg
≬	{{e|8812}}	x0226c	twixt, between
≭	{{e|8813}}	x0226d	notcupcap
≮	{{e|8814}}	x0226e	nlt, notless, nless
≯	{{e|8815}}	x0226f	ngt, notgreater, ngtr
≰	{{e|8816}}	x02270	nle, notlessequal, nleq
≱	{{e|8817}}	x02271	nge, notgreater​equal, ngeq
≲	{{e|8818}}	x02272	lsim, lesstilde, lesssim
≳	{{e|8819}}	x02273	gsim, gtrsim, greater​tilde
≴	{{e|8820}}	x02274	nlsim, notlesstilde
≵	{{e|8821}}	x02275	ngsim, notgreater​tilde
≶	{{e|8822}}	x02276	lg, lessgtr, lessgreater
≷	{{e|8823}}	x02277	gl, gtrless, greaterless
≸	{{e|8824}}	x02278	ntlg, notlessgreater
≹	{{e|8825}}	x02279	ntgl, notgreater​less
≺	{{e|8826}}	x0227a	pr, precedes, prec
≻	{{e|8827}}	x0227b	sc, succeeds, succ
≼	{{e|8828}}	x0227c	prcue, precedes​slantequal, preccurlyeq
≽	{{e|8829}}	x0227d	sccue, succeeds​slantequal, succcurlyeq
≾	{{e|8830}}	x0227e	prsim, precsim, precedestilde
≿	{{e|8831}}	x0227f	scsim, succsim, succeedstilde
⊀	{{e|8832}}	x02280	npr, nprec, notprecedes
⊁	{{e|8833}}	x02281	nsc, nsucc, notsucceeds
⊂	{{e|8834}}	x02282	sub, subset
⊃	{{e|8835}}	x02283	sup, supset, superset
⊄	{{e|8836}}	x02284	nsub
⊅	{{e|8837}}	x02285	nsup
⊆	{{e|8838}}	x02286	sube, subsetequal, subseteq
⊇	{{e|8839}}	x02287	supe, supseteq, superset​equal
⊈	{{e|8840}}	x02288	nsube, nsubseteq, notsubsetequal
⊉	{{e|8841}}	x02289	nsupe, nsupseteq, notsuper​setequal
⊊	{{e|8842}}	x0228a	subne, subsetneq
⊋	{{e|8843}}	x0228b	supne, supsetneq
⊍	{{e|8845}}	x0228d	cupdot
⊎	{{e|8846}}	x0228e	uplus, unionplus

X	DEC	HEX	HTML
⊏	{{e|8847}}	x0228f	sqsub, squaresubset, sqsubset
⊐	{{e|8848}}	x02290	sqsup, squaresuperset, sqsupset
⊑	{{e|8849}}	x02291	sqsube, square​subsetequal, sqsubseteq
⊒	{{e|8850}}	x02292	sqsupe, square​supersetequal, sqsupseteq
⊓	{{e|8851}}	x02293	sqcap, square​intersection
⊔	{{e|8852}}	x02294	sqcup, squareunion
⊕	{{e|8853}}	x02295	oplus, circleplus
⊖	{{e|8854}}	x02296	ominus, circleminus
⊗	{{e|8855}}	x02297	otimes, circletimes
⊘	{{e|8856}}	x02298	osol
⊙	{{e|8857}}	x02299	odot, circledot
⊚	{{e|8858}}	x0229a	ocir, circledcirc
⊛	{{e|8859}}	x0229b	oast, circledast
⊝	{{e|8861}}	x0229d	odash, circleddash
⊞	{{e|8862}}	x0229e	plusb, boxplus
⊟	{{e|8863}}	x0229f	minusb, boxminus
⊠	{{e|8864}}	x022a0	timesb, boxtimes
⊡	{{e|8865}}	x022a1	sdotb, dotsquare
⊢	{{e|8866}}	x022a2	vdash, righttee
⊣	{{e|8867}}	x022a3	dashv, lefttee
⊤	{{e|8868}}	x022a4	top, downtee
⊥	{{e|8869}}	x022a5	bottom, bot, perp, uptee
⊧	{{e|8871}}	x022a7	models
⊨	{{e|8872}}	x022a8	vdash, doublerighttee
⊩	{{e|8873}}	x022a9	vdash
⊪	{{e|8874}}	x022aa	vvdash
⊫	{{e|8875}}	x022ab	vdash
⊬	{{e|8876}}	x022ac	nvdash
⊭	{{e|8877}}	x022ad	nvdash
⊮	{{e|8878}}	x022ae	nvdash
⊯	{{e|8879}}	x022af	nvdash
⊰	{{e|8880}}	x022b0	prurel
⊲	{{e|8882}}	x022b2	vltri, vartriangle​left, lefttriangle
⊳	{{e|8883}}	x022b3	vrtri, vartriangle​right, righttriangle
⊴	{{e|8884}}	x022b4	ltrie, trianglelefteq, lefttriangle​equal
⊵	{{e|8885}}	x022b5	rtrie, trianglerighteq, righttriangle​equal
⊶	{{e|8886}}	x022b6	origof
⊷	{{e|8887}}	x022b7	imof
⊸	{{e|8888}}	x022b8	mumap, multimap
⊹	{{e|8889}}	x022b9	hercon
⊺	{{e|8890}}	x022ba	intcal, intercal
⊻	{{e|8891}}	x022bb	veebar
⊽	{{e|8893}}	x022bd	barvee
⊾	{{e|8894}}	x022be	angrtvb
⊿	{{e|8895}}	x022bf	lrtri
⋀	{{e|8896}}	x022c0	xwedge, wedge, bigwedge
⋁	{{e|8897}}	x022c1	xvee, vee, bigvee
⋂	{{e|8898}}	x022c2	xcap, intersection, bigcap
⋃	{{e|8899}}	x022c3	xcup, union, bigcup
⋄	{{e|8900}}	x022c4	diam, diamond, diamond
⋅	{{e|8901}}	x022c5	sdot
⋆	{{e|8902}}	x022c6	sstarf, star
⋇	{{e|8903}}	x022c7	divonx, divideon​times
⋈	{{e|8904}}	x022c8	bowtie
⋉	{{e|8905}}	x022c9	ltimes
⋊	{{e|8906}}	x022ca	rtimes
⋋	{{e|8907}}	x022cb	lthree, leftthree​times
⋌	{{e|8908}}	x022cc	rthree, rightthree​times
⋍	{{e|8909}}	x022cd	bsime, backsimeq
⋎	{{e|8910}}	x022ce	cuvee, curlyvee
⋏	{{e|8911}}	x022cf	cuwed, curlywedge
⋐	{{e|8912}}	x022d0	sub, subset
⋑	{{e|8913}}	x022d1	sup, supset
⋒	{{e|8914}}	x022d2	cap
⋓	{{e|8915}}	x022d3	cup
⋔	{{e|8916}}	x022d4	fork, pitchfork
⋕	{{e|8917}}	x022d5	epar
⋖	{{e|8918}}	x022d6	ltdot, lessdot
⋗	{{e|8919}}	x022d7	gtdot, gtrdot
⋘	{{e|8920}}	x022d8	ll
⋙	{{e|8921}}	x022d9	gg, ggg
⋚	{{e|8922}}	x022da	leg, lessequal​greater, lesseqgtr
⋛	{{e|8923}}	x022db	gel, gtreqless, greater​equalless
⋞	{{e|8926}}	x022de	cuepr, curlyeqprec
⋟	{{e|8927}}	x022df	cuesc, curlyeqsucc
⋠	{{e|8928}}	x022e0	nprcue, notprecedes​slantequal
⋡	{{e|8929}}	x022e1	nsccue, notsucceeds​slantequal
⋢	{{e|8930}}	x022e2	nsqsube, notsquare​subsetequal
⋣	{{e|8931}}	x022e3	nsqsupe, notsquare​supersetequal
⋦	{{e|8934}}	x022e6	lnsim
⋧	{{e|8935}}	x022e7	gnsim
⋨	{{e|8936}}	x022e8	prnsim, precnsim
⋩	{{e|8937}}	x022e9	scnsim, succnsim
⋪	{{e|8938}}	x022ea	nltri, ntriangleleft, notleft​triangle
⋫	{{e|8939}}	x022eb	nrtri, ntriangleright, notright​triangle
⋬	{{e|8940}}	x022ec	nltrie, ntrianglelefteq, notleft​triangleequal
⋭	{{e|8941}}	x022ed	nrtrie, ntrianglerighteq, notright​triangleequal
⋮	{{e|8942}}	x022ee	vellip
⋯	{{e|8943}}	x022ef	ctdot
⋰	{{e|8944}}	x022f0	utdot
⋱	{{e|8945}}	x022f1	dtdot
⋲	{{e|8946}}	x022f2	disin
⋳	{{e|8947}}	x022f3	isinsv
⋴	{{e|8948}}	x022f4	isins
⋵	{{e|8949}}	x022f5	isindot
⋶	{{e|8950}}	x022f6	notinvc
⋷	{{e|8951}}	x022f7	notinvb
⋹	{{e|8953}}	x022f9	isine
⋺	{{e|8954}}	x022fa	nisd
⋻	{{e|8955}}	x022fb	xnis
⋼	{{e|8956}}	x022fc	nis
⋽	{{e|8957}}	x022fd	notnivc
⋾	{{e|8958}}	x022fe	notnivb
⌅	{{e|8965}}	x02305	barwed, barwedge
⌆	{{e|8966}}	x02306	barwed, doublebarwedge
⌈	{{e|8968}}	x02308	lceil, leftceiling
⌉	{{e|8969}}	x02309	rceil, rightceiling
⌊	{{e|8970}}	x0230a	lfloor, leftfloor
⌋	{{e|8971}}	x0230b	rfloor, rightfloor
⌌	{{e|8972}}	x0230c	drcrop
⌍	{{e|8973}}	x0230d	dlcrop
⌎	{{e|8974}}	x0230e	urcrop
⌏	{{e|8975}}	x0230f	ulcrop
⌐	{{e|8976}}	x02310	bnot
⌒	{{e|8978}}	x02312	profline
⌓	{{e|8979}}	x02313	profsurf
⌕	{{e|8981}}	x02315	telrec
⌖	{{e|8982}}	x02316	target
⌜	{{e|8988}}	x0231c	ulcorn, ulcorner
⌝	{{e|8989}}	x0231d	urcorn, urcorner
⌞	{{e|8990}}	x0231e	dlcorn, llcorner
⌟	{{e|8991}}	x0231f	drcorn, lrcorner
⌢	{{e|8994}}	x02322	frown, sfrown
⌣	{{e|8995}}	x02323	smile, ssmile
⌭	{{e|9005}}	x0232d	cylcty
⌮	{{e|9006}}	x0232e	profalar
⌶	{{e|9014}}	x02336	topbot
⌽	{{e|9021}}	x0233d	ovbar
⌿	{{e|9023}}	x0233f	solbar
⍼	{{e|9084}}	x0237c	angzarr
⎰	{{e|9136}}	x023b0	lmoust, lmoustache
⎱	{{e|9137}}	x023b1	rmoust, rmoustache
⎴	{{e|9140}}	x023b4	tbrk, overbracket
⎵	{{e|9141}}	x023b5	bbrk, underbracket
⎶	{{e|9142}}	x023b6	bbrktbrk
⏜	{{e|9180}}	x023dc	over​parenthesis
⏝	{{e|9181}}	x023dd	under​parenthesis
⏞	{{e|9182}}	x023de	overbrace
⏟	{{e|9183}}	x023df	underbrace
⏢	{{e|9186}}	x023e2	trpezium
⏧	{{e|9191}}	x023e7	elinters
␣	{{e|9251}}	x02423	blank
Ⓢ	{{e|9416}}	x024c8	os, circleds
─	{{e|9472}}	x02500	boxh, horizontalline
│	{{e|9474}}	x02502	boxv
┌	{{e|9484}}	x0250c	boxdr
┐	{{e|9488}}	x02510	boxdl
└	{{e|9492}}	x02514	boxur
┘	{{e|9496}}	x02518	boxul
├	{{e|9500}}	x0251c	boxvr
┤	{{e|9508}}	x02524	boxvl
┬	{{e|9516}}	x0252c	boxhd
┴	{{e|9524}}	x02534	boxhu
┼	{{e|9532}}	x0253c	boxvh
═	{{e|9552}}	x02550	boxh
║	{{e|9553}}	x02551	boxv
╒	{{e|9554}}	x02552	boxdr
╓	{{e|9555}}	x02553	boxdr
╔	{{e|9556}}	x02554	boxdr
╕	{{e|9557}}	x02555	boxdl
╖	{{e|9558}}	x02556	boxdl
╗	{{e|9559}}	x02557	boxdl
╘	{{e|9560}}	x02558	boxur
╙	{{e|9561}}	x02559	boxur
╚	{{e|9562}}	x0255a	boxur
╛	{{e|9563}}	x0255b	boxul
╜	{{e|9564}}	x0255c	boxul
╝	{{e|9565}}	x0255d	boxul
╞	{{e|9566}}	x0255e	boxvr
╟	{{e|9567}}	x0255f	boxvr
╠	{{e|9568}}	x02560	boxvr
╡	{{e|9569}}	x02561	boxvl
╢	{{e|9570}}	x02562	boxvl
╣	{{e|9571}}	x02563	boxvl
╤	{{e|9572}}	x02564	boxhd
╥	{{e|9573}}	x02565	boxhd
╦	{{e|9574}}	x02566	boxhd
╧	{{e|9575}}	x02567	boxhu
╨	{{e|9576}}	x02568	boxhu
╩	{{e|9577}}	x02569	boxhu
╪	{{e|9578}}	x0256a	boxvh
╫	{{e|9579}}	x0256b	boxvh
╬	{{e|9580}}	x0256c	boxvh
▀	{{e|9600}}	x02580	uhblk
▄	{{e|9604}}	x02584	lhblk
█	{{e|9608}}	x02588	block
░	{{e|9617}}	x02591	blk14
▒	{{e|9618}}	x02592	blk12
▓	{{e|9619}}	x02593	blk34
□	{{e|9633}}	x025a1	squ, square, square
▪	{{e|9642}}	x025aa	squf, squarf, blacksquare, filledvery​smallsquare
▫	{{e|9643}}	x025ab	emptyvery​smallsquare
▭	{{e|9645}}	x025ad	rect
▮	{{e|9646}}	x025ae	marker
▱	{{e|9649}}	x025b1	fltns
△	{{e|9651}}	x025b3	xutri, bigtriangleup
▴	{{e|9652}}	x025b4	utrif, blacktriangle
▵	{{e|9653}}	x025b5	utri, triangle
▸	{{e|9656}}	x025b8	rtrif, blacktriangle​right
▹	{{e|9657}}	x025b9	rtri, triangleright
▽	{{e|9661}}	x025bd	xdtri, bigtriangle​down
▾	{{e|9662}}	x025be	dtrif, blacktriangle​down
▿	{{e|9663}}	x025bf	dtri, triangledown
◂	{{e|9666}}	x025c2	ltrif, blacktriangle​left
◃	{{e|9667}}	x025c3	ltri, triangleleft
◊	{{e|9674}}	x025ca	loz, lozenge
○	{{e|9675}}	x025cb	cir
◬	{{e|9708}}	x025ec	tridot
◯	{{e|9711}}	x025ef	xcirc, bigcirc
◸	{{e|9720}}	x025f8	ultri
◹	{{e|9721}}	x025f9	urtri
◺	{{e|9722}}	x025fa	lltri
◻	{{e|9723}}	x025fb	emptysmall​square
◼	{{e|9724}}	x025fc	filledsmall​square
★	{{e|9733}}	x02605	starf, bigstar
☆	{{e|9734}}	x02606	star
☎	{{e|9742}}	x0260e	phone
♀	{{e|9792}}	x02640	female
♂	{{e|9794}}	x02642	male
♠	{{e|9824}}	x02660	spades, spadesuit
♣	{{e|9827}}	x02663	clubs, clubsuit
♥	{{e|9829}}	x02665	hearts, heartsuit
♦	{{e|9830}}	x02666	diams, diamondsuit
♪	{{e|9834}}	x0266a	sung
♭	{{e|9837}}	x0266d	flat
♮	{{e|9838}}	x0266e	natur, natural
♯	{{e|9839}}	x0266f	sharp
✓	{{e|10003}}	x02713	check, checkmark
✗	{{e|10007}}	x02717	cross
✠	{{e|10016}}	x02720	malt, maltese
✶	{{e|10038}}	x02736	sext
❘	{{e|10072}}	x02758	vertical​separator
❲	{{e|10098}}	x02772	lbbrk
❳	{{e|10099}}	x02773	rbbrk
⟦	{{e|10214}}	x027e6	lobrk, leftdouble​bracket
⟧	{{e|10215}}	x027e7	robrk, rightdouble​bracket
⟨	{{e|10216}}	x027e8	lang, leftangle​bracket, langle
⟩	{{e|10217}}	x027e9	rang, rightangle​bracket, rangle
⟪	{{e|10218}}	x027ea	lang
⟫	{{e|10219}}	x027eb	rang
⟬	{{e|10220}}	x027ec	loang
⟭	{{e|10221}}	x027ed	roang
⟵	{{e|10229}}	x027f5	xlarr, longleftarrow, longleft​arrow
⟶	{{e|10230}}	x027f6	xrarr, longrightarrow, longright​arrow
⟷	{{e|10231}}	x027f7	xharr, longleft​rightarrow
⟸	{{e|10232}}	x027f8	xlarr, longleftarrow, doublelong​leftarrow
⟹	{{e|10233}}	x027f9	xrarr, longrightarrow, doublelong​rightarrow
⟺	{{e|10234}}	x027fa	xharr, longleft​rightarrow, doublelongleft​rightarrow
⟼	{{e|10236}}	x027fc	xmap, longmapsto
⟿	{{e|10239}}	x027ff	dzigrarr
⤂	{{e|10498}}	x02902	nvlarr
⤃	{{e|10499}}	x02903	nvrarr
⤄	{{e|10500}}	x02904	nvharr
⤅	{{e|10501}}	x02905	map
⤌	{{e|10508}}	x0290c	lbarr
⤍	{{e|10509}}	x0290d	rbarr, bkarow
⤎	{{e|10510}}	x0290e	lbarr
⤏	{{e|10511}}	x0290f	rbarr, dbkarow
⤐	{{e|10512}}	x02910	rbarr, drbkarow
⤑	{{e|10513}}	x02911	ddotrahd
⤒	{{e|10514}}	x02912	uparrowbar
⤓	{{e|10515}}	x02913	downarrowbar
⤖	{{e|10518}}	x02916	rarrtl
⤙	{{e|10521}}	x02919	latail
⤚	{{e|10522}}	x0291a	ratail
⤛	{{e|10523}}	x0291b	latail
⤜	{{e|10524}}	x0291c	ratail
⤝	{{e|10525}}	x0291d	larrfs
⤞	{{e|10526}}	x0291e	rarrfs
⤟	{{e|10527}}	x0291f	larrbfs
⤠	{{e|10528}}	x02920	rarrbfs
⤣	{{e|10531}}	x02923	nwarhk
⤤	{{e|10532}}	x02924	nearhk
⤥	{{e|10533}}	x02925	searhk, hksearow
⤦	{{e|10534}}	x02926	swarhk, hkswarow
⤧	{{e|10535}}	x02927	nwnear
⤨	{{e|10536}}	x02928	nesear, toea
⤩	{{e|10537}}	x02929	seswar, tosa
⤪	{{e|10538}}	x0292a	swnwar
⤳	{{e|10547}}	x02933	rarrc
⤵	{{e|10549}}	x02935	cudarrr
⤶	{{e|10550}}	x02936	ldca
⤷	{{e|10551}}	x02937	rdca
⤸	{{e|10552}}	x02938	cudarrl
⤹	{{e|10553}}	x02939	larrpl
⤼	{{e|10556}}	x0293c	curarrm
⤽	{{e|10557}}	x0293d	cularrp
⥅	{{e|10565}}	x02945	rarrpl
⥈	{{e|10568}}	x02948	harrcir
⥉	{{e|10569}}	x02949	uarrocir
⥊	{{e|10570}}	x0294a	lurdshar
⥋	{{e|10571}}	x0294b	ldrushar
⥎	{{e|10574}}	x0294e	leftright​vector
⥏	{{e|10575}}	x0294f	rightup​downvector
⥐	{{e|10576}}	x02950	downleft​rightvector
⥑	{{e|10577}}	x02951	leftup​downvector
⥒	{{e|10578}}	x02952	leftvectorbar
⥓	{{e|10579}}	x02953	rightvectorbar
⥔	{{e|10580}}	x02954	rightup​vectorbar
⥕	{{e|10581}}	x02955	rightdown​vectorbar
⥖	{{e|10582}}	x02956	downleft​vectorbar
⥗	{{e|10583}}	x02957	downright​vectorbar
⥘	{{e|10584}}	x02958	leftup​vectorbar
⥙	{{e|10585}}	x02959	leftdown​vectorbar
⥚	{{e|10586}}	x0295a	leftteevector
⥛	{{e|10587}}	x0295b	rightteevector
⥜	{{e|10588}}	x0295c	rightup​teevector
⥝	{{e|10589}}	x0295d	rightdown​teevector
⥞	{{e|10590}}	x0295e	downleft​teevector
⥟	{{e|10591}}	x0295f	downright​teevector
⥠	{{e|10592}}	x02960	leftup​teevector
⥡	{{e|10593}}	x02961	leftdown​teevector
⥢	{{e|10594}}	x02962	lhar
⥣	{{e|10595}}	x02963	uhar
⥤	{{e|10596}}	x02964	rhar
⥥	{{e|10597}}	x02965	dhar
⥦	{{e|10598}}	x02966	luruhar
⥧	{{e|10599}}	x02967	ldrdhar
⥨	{{e|10600}}	x02968	ruluhar
⥩	{{e|10601}}	x02969	rdldhar
⥪	{{e|10602}}	x0296a	lharul
⥫	{{e|10603}}	x0296b	llhard
⥬	{{e|10604}}	x0296c	rharul
⥭	{{e|10605}}	x0296d	lrhard
⥮	{{e|10606}}	x0296e	udhar, upequilibrium
⥯	{{e|10607}}	x0296f	duhar, reverseup​equilibrium
⥰	{{e|10608}}	x02970	roundimplies
⥱	{{e|10609}}	x02971	erarr
⥲	{{e|10610}}	x02972	simrarr
⥳	{{e|10611}}	x02973	larrsim
⥴	{{e|10612}}	x02974	rarrsim
⥵	{{e|10613}}	x02975	rarrap
⥶	{{e|10614}}	x02976	ltlarr
⥸	{{e|10616}}	x02978	gtrarr
⥹	{{e|10617}}	x02979	subrarr
⥻	{{e|10619}}	x0297b	suplarr
⥼	{{e|10620}}	x0297c	lfisht
⥽	{{e|10621}}	x0297d	rfisht
⥾	{{e|10622}}	x0297e	ufisht
⥿	{{e|10623}}	x0297f	dfisht
⦅	{{e|10629}}	x02985	lopar
⦆	{{e|10630}}	x02986	ropar
⦋	{{e|10635}}	x0298b	lbrke
⦌	{{e|10636}}	x0298c	rbrke
⦍	{{e|10637}}	x0298d	lbrkslu
⦎	{{e|10638}}	x0298e	rbrksld
⦏	{{e|10639}}	x0298f	lbrksld
⦐	{{e|10640}}	x02990	rbrkslu
⦑	{{e|10641}}	x02991	langd
⦒	{{e|10642}}	x02992	rangd
⦓	{{e|10643}}	x02993	lparlt
⦔	{{e|10644}}	x02994	rpargt
⦕	{{e|10645}}	x02995	gtlpar
⦖	{{e|10646}}	x02996	ltrpar
⦚	{{e|10650}}	x0299a	vzigzag
⦜	{{e|10652}}	x0299c	vangrt
⦝	{{e|10653}}	x0299d	angrtvbd
⦤	{{e|10660}}	x029a4	ange
⦥	{{e|10661}}	x029a5	range
⦦	{{e|10662}}	x029a6	dwangle
⦧	{{e|10663}}	x029a7	uwangle
⦨	{{e|10664}}	x029a8	angmsdaa
⦩	{{e|10665}}	x029a9	angmsdab
⦪	{{e|10666}}	x029aa	angmsdac
⦫	{{e|10667}}	x029ab	angmsdad
⦬	{{e|10668}}	x029ac	angmsdae
⦭	{{e|10669}}	x029ad	angmsdaf
⦮	{{e|10670}}	x029ae	angmsdag
⦯	{{e|10671}}	x029af	angmsdah
⦰	{{e|10672}}	x029b0	bemptyv
⦱	{{e|10673}}	x029b1	demptyv
⦲	{{e|10674}}	x029b2	cemptyv
⦳	{{e|10675}}	x029b3	raemptyv
⦴	{{e|10676}}	x029b4	laemptyv
⦵	{{e|10677}}	x029b5	ohbar
⦶	{{e|10678}}	x029b6	omid
⦷	{{e|10679}}	x029b7	opar
⦹	{{e|10681}}	x029b9	operp
⦻	{{e|10683}}	x029bb	olcross
⦼	{{e|10684}}	x029bc	odsold
⦾	{{e|10686}}	x029be	olcir
⦿	{{e|10687}}	x029bf	ofcir
⧀	{{e|10688}}	x029c0	olt
⧁	{{e|10689}}	x029c1	ogt
⧂	{{e|10690}}	x029c2	cirscir
⧃	{{e|10691}}	x029c3	cire
⧄	{{e|10692}}	x029c4	solb
⧅	{{e|10693}}	x029c5	bsolb
⧉	{{e|10697}}	x029c9	boxbox
⧍	{{e|10701}}	x029cd	trisb
⧎	{{e|10702}}	x029ce	rtriltri
⧏	{{e|10703}}	x029cf	left​trianglebar
⧐	{{e|10704}}	x029d0	right​trianglebar
⧚	{{e|10714}}	x029da	race
⧜	{{e|10716}}	x029dc	iinfin
⧝	{{e|10717}}	x029dd	infintie
⧞	{{e|10718}}	x029de	nvinfin
⧣	{{e|10723}}	x029e3	eparsl
⧤	{{e|10724}}	x029e4	smeparsl
⧥	{{e|10725}}	x029e5	eqvparsl
⧫	{{e|10731}}	x029eb	lozf, blacklozenge
⧴	{{e|10740}}	x029f4	ruledelayed
⧶	{{e|10742}}	x029f6	dsol
⨀	{{e|10752}}	x02a00	xodot, bigodot
⨁	{{e|10753}}	x02a01	xoplus, bigoplus
⨂	{{e|10754}}	x02a02	xotime, bigotimes
⨄	{{e|10756}}	x02a04	xuplus, biguplus
⨆	{{e|10758}}	x02a06	xsqcup, bigsqcup
⨌	{{e|10764}}	x02a0c	qint, iiiint
⨍	{{e|10765}}	x02a0d	fpartint
⨐	{{e|10768}}	x02a10	cirfnint
⨑	{{e|10769}}	x02a11	awint
⨒	{{e|10770}}	x02a12	rppolint
⨓	{{e|10771}}	x02a13	scpolint
⨔	{{e|10772}}	x02a14	npolint
⨕	{{e|10773}}	x02a15	pointint
⨖	{{e|10774}}	x02a16	quatint
⨗	{{e|10775}}	x02a17	intlarhk
⨢	{{e|10786}}	x02a22	pluscir
⨣	{{e|10787}}	x02a23	plusacir
⨤	{{e|10788}}	x02a24	simplus
⨥	{{e|10789}}	x02a25	plusdu
⨦	{{e|10790}}	x02a26	plussim
⨧	{{e|10791}}	x02a27	plustwo
⨩	{{e|10793}}	x02a29	mcomma
⨪	{{e|10794}}	x02a2a	minusdu
⨭	{{e|10797}}	x02a2d	loplus
⨮	{{e|10798}}	x02a2e	roplus
⨯	{{e|10799}}	x02a2f	cross
⨰	{{e|10800}}	x02a30	timesd
⨱	{{e|10801}}	x02a31	timesbar
⨳	{{e|10803}}	x02a33	smashp
⨴	{{e|10804}}	x02a34	lotimes
⨵	{{e|10805}}	x02a35	rotimes
⨶	{{e|10806}}	x02a36	otimesas
⨷	{{e|10807}}	x02a37	otimes
⨸	{{e|10808}}	x02a38	odiv
⨹	{{e|10809}}	x02a39	triplus
⨺	{{e|10810}}	x02a3a	triminus
⨻	{{e|10811}}	x02a3b	tritime
⨼	{{e|10812}}	x02a3c	iprod, intprod
⨿	{{e|10815}}	x02a3f	amalg
⩀	{{e|10816}}	x02a40	capdot
⩂	{{e|10818}}	x02a42	ncup
⩃	{{e|10819}}	x02a43	ncap
⩄	{{e|10820}}	x02a44	capand
⩅	{{e|10821}}	x02a45	cupor
⩆	{{e|10822}}	x02a46	cupcap
⩇	{{e|10823}}	x02a47	capcup
⩈	{{e|10824}}	x02a48	cupbrcap
⩉	{{e|10825}}	x02a49	capbrcup
⩊	{{e|10826}}	x02a4a	cupcup
⩋	{{e|10827}}	x02a4b	capcap
⩌	{{e|10828}}	x02a4c	ccups
⩍	{{e|10829}}	x02a4d	ccaps
⩐	{{e|10832}}	x02a50	ccupssm
⩓	{{e|10835}}	x02a53	and
⩔	{{e|10836}}	x02a54	or
⩕	{{e|10837}}	x02a55	andand
⩖	{{e|10838}}	x02a56	oror
⩗	{{e|10839}}	x02a57	orslope
⩘	{{e|10840}}	x02a58	andslope
⩚	{{e|10842}}	x02a5a	andv
⩛	{{e|10843}}	x02a5b	orv
⩜	{{e|10844}}	x02a5c	andd
⩝	{{e|10845}}	x02a5d	ord
⩟	{{e|10847}}	x02a5f	wedbar
⩦	{{e|10854}}	x02a66	sdote
⩪	{{e|10858}}	x02a6a	simdot
⩭	{{e|10861}}	x02a6d	congdot
⩮	{{e|10862}}	x02a6e	easter
⩯	{{e|10863}}	x02a6f	apacir
⩰	{{e|10864}}	x02a70	ape
⩱	{{e|10865}}	x02a71	eplus
⩲	{{e|10866}}	x02a72	pluse
⩳	{{e|10867}}	x02a73	esim
⩴	{{e|10868}}	x02a74	colone
⩵	{{e|10869}}	x02a75	equal
⩷	{{e|10871}}	x02a77	eddot, ddotseq
⩸	{{e|10872}}	x02a78	equivdd
⩹	{{e|10873}}	x02a79	ltcir
⩺	{{e|10874}}	x02a7a	gtcir
⩻	{{e|10875}}	x02a7b	ltquest
⩼	{{e|10876}}	x02a7c	gtquest
⩽	{{e|10877}}	x02a7d	les, lessslantequal, leqslant
⩾	{{e|10878}}	x02a7e	ges, greater​slantequal, geqslant
⩿	{{e|10879}}	x02a7f	lesdot
⪀	{{e|10880}}	x02a80	gesdot
⪁	{{e|10881}}	x02a81	lesdoto
⪂	{{e|10882}}	x02a82	gesdoto
⪃	{{e|10883}}	x02a83	lesdotor
⪄	{{e|10884}}	x02a84	gesdotol
⪅	{{e|10885}}	x02a85	lap, lessapprox
⪆	{{e|10886}}	x02a86	gap, gtrapprox
⪇	{{e|10887}}	x02a87	lne, lneq
⪈	{{e|10888}}	x02a88	gne, gneq
⪉	{{e|10889}}	x02a89	lnap, lnapprox
⪊	{{e|10890}}	x02a8a	gnap, gnapprox
⪋	{{e|10891}}	x02a8b	leg, lesseqqgtr
⪌	{{e|10892}}	x02a8c	gel, gtreqqless
⪍	{{e|10893}}	x02a8d	lsime
⪎	{{e|10894}}	x02a8e	gsime
⪏	{{e|10895}}	x02a8f	lsimg
⪐	{{e|10896}}	x02a90	gsiml
⪑	{{e|10897}}	x02a91	lge
⪒	{{e|10898}}	x02a92	gle
⪓	{{e|10899}}	x02a93	lesges
⪔	{{e|10900}}	x02a94	gesles
⪕	{{e|10901}}	x02a95	els, eqslantless
⪖	{{e|10902}}	x02a96	egs, eqslantgtr
⪗	{{e|10903}}	x02a97	elsdot
⪘	{{e|10904}}	x02a98	egsdot
⪙	{{e|10905}}	x02a99	el
⪚	{{e|10906}}	x02a9a	eg
⪝	{{e|10909}}	x02a9d	siml
⪞	{{e|10910}}	x02a9e	simg
⪟	{{e|10911}}	x02a9f	simle
⪠	{{e|10912}}	x02aa0	simge
⪡	{{e|10913}}	x02aa1	lessless
⪢	{{e|10914}}	x02aa2	greater​greater
⪤	{{e|10916}}	x02aa4	glj
⪥	{{e|10917}}	x02aa5	gla
⪦	{{e|10918}}	x02aa6	ltcc
⪧	{{e|10919}}	x02aa7	gtcc
⪨	{{e|10920}}	x02aa8	lescc
⪩	{{e|10921}}	x02aa9	gescc
⪪	{{e|10922}}	x02aaa	smt
⪫	{{e|10923}}	x02aab	lat
⪬	{{e|10924}}	x02aac	smte
⪭	{{e|10925}}	x02aad	late
⪮	{{e|10926}}	x02aae	bumpe
⪯	{{e|10927}}	x02aaf	pre, preceq, precedesequal
⪰	{{e|10928}}	x02ab0	sce, succeq, succeedsequal
⪳	{{e|10931}}	x02ab3	pre
⪴	{{e|10932}}	x02ab4	sce
⪵	{{e|10933}}	x02ab5	prne, precneqq
⪶	{{e|10934}}	x02ab6	scne, succneqq
⪷	{{e|10935}}	x02ab7	prap, precapprox
⪸	{{e|10936}}	x02ab8	scap, succapprox
⪹	{{e|10937}}	x02ab9	prnap, precnapprox
⪺	{{e|10938}}	x02aba	scnap, succnapprox
⪻	{{e|10939}}	x02abb	pr
⪼	{{e|10940}}	x02abc	sc
⪽	{{e|10941}}	x02abd	subdot
⪾	{{e|10942}}	x02abe	supdot
⪿	{{e|10943}}	x02abf	subplus
⫀	{{e|10944}}	x02ac0	supplus
⫁	{{e|10945}}	x02ac1	submult
⫂	{{e|10946}}	x02ac2	supmult
⫃	{{e|10947}}	x02ac3	subedot
⫄	{{e|10948}}	x02ac4	supedot
⫅	{{e|10949}}	x02ac5	sube, subseteqq
⫆	{{e|10950}}	x02ac6	supe, supseteqq
⫇	{{e|10951}}	x02ac7	subsim
⫈	{{e|10952}}	x02ac8	supsim
⫋	{{e|10955}}	x02acb	subne, subsetneqq
⫌	{{e|10956}}	x02acc	supne, supsetneqq
⫏	{{e|10959}}	x02acf	csub
⫐	{{e|10960}}	x02ad0	csup
⫑	{{e|10961}}	x02ad1	csube
⫒	{{e|10962}}	x02ad2	csupe
⫓	{{e|10963}}	x02ad3	subsup
⫔	{{e|10964}}	x02ad4	supsub
⫕	{{e|10965}}	x02ad5	subsub
⫖	{{e|10966}}	x02ad6	supsup
⫗	{{e|10967}}	x02ad7	suphsub
⫘	{{e|10968}}	x02ad8	supdsub
⫙	{{e|10969}}	x02ad9	forkv
⫚	{{e|10970}}	x02ada	topfork
⫛	{{e|10971}}	x02adb	mlcp
⫤	{{e|10980}}	x02ae4	dashv, doublelefttee
⫦	{{e|10982}}	x02ae6	vdashl
⫧	{{e|10983}}	x02ae7	barv
⫨	{{e|10984}}	x02ae8	vbar
⫩	{{e|10985}}	x02ae9	vbarv
⫫	{{e|10987}}	x02aeb	vbar
⫬	{{e|10988}}	x02aec	not
⫭	{{e|10989}}	x02aed	bnot
⫮	{{e|10990}}	x02aee	rnmid
⫯	{{e|10991}}	x02aef	cirmid
⫰	{{e|10992}}	x02af0	midcir
⫱	{{e|10993}}	x02af1	topcir
⫲	{{e|10994}}	x02af2	nhpar
⫳	{{e|10995}}	x02af3	parsim
⫽	{{e|11005}}	x02afd	parsl
ff	{{e|64256}}	x0fb00	fflig
fi	{{e|64257}}	x0fb01	filig
fl	{{e|64258}}	x0fb02	fllig
ffi	{{e|64259}}	x0fb03	ffilig
ffl	{{e|64260}}	x0fb04	ffllig
𝒜	{{e|119964}}	x1d49c	ascr
𝒞	{{e|119966}}	x1d49e	cscr
𝒟	{{e|119967}}	x1d49f	dscr
𝒢	{{e|119970}}	x1d4a2	gscr
𝒥	{{e|119973}}	x1d4a5	jscr
𝒦	{{e|119974}}	x1d4a6	kscr
𝒩	{{e|119977}}	x1d4a9	nscr
𝒪	{{e|119978}}	x1d4aa	oscr
𝒫	{{e|119979}}	x1d4ab	pscr
𝒬	{{e|119980}}	x1d4ac	qscr
𝒮	{{e|119982}}	x1d4ae	sscr
𝒯	{{e|119983}}	x1d4af	tscr
𝒰	{{e|119984}}	x1d4b0	uscr
𝒱	{{e|119985}}	x1d4b1	vscr
𝒲	{{e|119986}}	x1d4b2	wscr
𝒳	{{e|119987}}	x1d4b3	xscr
𝒴	{{e|119988}}	x1d4b4	yscr
𝒵	{{e|119989}}	x1d4b5	zscr
𝒶	{{e|119990}}	x1d4b6	ascr
𝒷	{{e|119991}}	x1d4b7	bscr
𝒸	{{e|119992}}	x1d4b8	cscr
𝒹	{{e|119993}}	x1d4b9	dscr
𝒻	{{e|119995}}	x1d4bb	fscr
𝒽	{{e|119997}}	x1d4bd	hscr
𝒾	{{e|119998}}	x1d4be	iscr
𝒿	{{e|119999}}	x1d4bf	jscr
𝓀	{{e|120000}}	x1d4c0	kscr
𝓁	{{e|120001}}	x1d4c1	lscr
𝓂	{{e|120002}}	x1d4c2	mscr
𝓃	{{e|120003}}	x1d4c3	nscr
𝓅	{{e|120005}}	x1d4c5	pscr
𝓆	{{e|120006}}	x1d4c6	qscr
𝓇	{{e|120007}}	x1d4c7	rscr
𝓈	{{e|120008}}	x1d4c8	sscr
𝓉	{{e|120009}}	x1d4c9	tscr
𝓊	{{e|120010}}	x1d4ca	uscr
𝓋	{{e|120011}}	x1d4cb	vscr
𝓌	{{e|120012}}	x1d4cc	wscr
𝓍	{{e|120013}}	x1d4cd	xscr
𝓎	{{e|120014}}	x1d4ce	yscr
𝓏	{{e|120015}}	x1d4cf	zscr
𝔄	{{e|120068}}	x1d504	afr
𝔅	{{e|120069}}	x1d505	bfr
𝔇	{{e|120071}}	x1d507	dfr
𝔈	{{e|120072}}	x1d508	efr
𝔉	{{e|120073}}	x1d509	ffr
𝔊	{{e|120074}}	x1d50a	gfr
𝔍	{{e|120077}}	x1d50d	jfr
𝔎	{{e|120078}}	x1d50e	kfr
𝔏	{{e|120079}}	x1d50f	lfr
𝔐	{{e|120080}}	x1d510	mfr
𝔑	{{e|120081}}	x1d511	nfr
𝔒	{{e|120082}}	x1d512	ofr
𝔓	{{e|120083}}	x1d513	pfr
𝔔	{{e|120084}}	x1d514	qfr
𝔖	{{e|120086}}	x1d516	sfr
𝔗	{{e|120087}}	x1d517	tfr
𝔘	{{e|120088}}	x1d518	ufr
𝔙	{{e|120089}}	x1d519	vfr
𝔚	{{e|120090}}	x1d51a	wfr
𝔛	{{e|120091}}	x1d51b	xfr
𝔜	{{e|120092}}	x1d51c	yfr
𝔞	{{e|120094}}	x1d51e	afr
𝔟	{{e|120095}}	x1d51f	bfr
𝔠	{{e|120096}}	x1d520	cfr
𝔡	{{e|120097}}	x1d521	dfr
𝔢	{{e|120098}}	x1d522	efr
𝔣	{{e|120099}}	x1d523	ffr
𝔤	{{e|120100}}	x1d524	gfr
𝔥	{{e|120101}}	x1d525	hfr
𝔦	{{e|120102}}	x1d526	ifr
𝔧	{{e|120103}}	x1d527	jfr
𝔨	{{e|120104}}	x1d528	kfr
𝔩	{{e|120105}}	x1d529	lfr
𝔪	{{e|120106}}	x1d52a	mfr
𝔫	{{e|120107}}	x1d52b	nfr
𝔬	{{e|120108}}	x1d52c	ofr
𝔭	{{e|120109}}	x1d52d	pfr
𝔮	{{e|120110}}	x1d52e	qfr
𝔯	{{e|120111}}	x1d52f	rfr
𝔰	{{e|120112}}	x1d530	sfr
𝔱	{{e|120113}}	x1d531	tfr
𝔲	{{e|120114}}	x1d532	ufr
𝔳	{{e|120115}}	x1d533	vfr
𝔴	{{e|120116}}	x1d534	wfr
𝔵	{{e|120117}}	x1d535	xfr
𝔶	{{e|120118}}	x1d536	yfr
𝔷	{{e|120119}}	x1d537	zfr
𝔸	{{e|120120}}	x1d538	aopf
𝔹	{{e|120121}}	x1d539	bopf
𝔻	{{e|120123}}	x1d53b	dopf
𝔼	{{e|120124}}	x1d53c	eopf
𝔽	{{e|120125}}	x1d53d	fopf
𝔾	{{e|120126}}	x1d53e	gopf
𝕀	{{e|120128}}	x1d540	iopf
𝕁	{{e|120129}}	x1d541	jopf
𝕂	{{e|120130}}	x1d542	kopf
𝕃	{{e|120131}}	x1d543	lopf
𝕄	{{e|120132}}	x1d544	mopf
𝕆	{{e|120134}}	x1d546	oopf
𝕊	{{e|120138}}	x1d54a	sopf
𝕋	{{e|120139}}	x1d54b	topf
𝕌	{{e|120140}}	x1d54c	uopf
𝕍	{{e|120141}}	x1d54d	vopf
𝕎	{{e|120142}}	x1d54e	wopf
𝕏	{{e|120143}}	x1d54f	xopf
𝕐	{{e|120144}}	x1d550	yopf
𝕒	{{e|120146}}	x1d552	aopf
𝕓	{{e|120147}}	x1d553	bopf
𝕔	{{e|120148}}	x1d554	copf
𝕕	{{e|120149}}	x1d555	dopf
𝕖	{{e|120150}}	x1d556	eopf
𝕗	{{e|120151}}	x1d557	fopf
𝕘	{{e|120152}}	x1d558	gopf
𝕙	{{e|120153}}	x1d559	hopf
𝕚	{{e|120154}}	x1d55a	iopf
𝕛	{{e|120155}}	x1d55b	jopf
𝕜	{{e|120156}}	x1d55c	kopf
𝕝	{{e|120157}}	x1d55d	lopf
𝕞	{{e|120158}}	x1d55e	mopf
𝕟	{{e|120159}}	x1d55f	nopf
𝕠	{{e|120160}}	x1d560	oopf
𝕡	{{e|120161}}	x1d561	popf
𝕢	{{e|120162}}	x1d562	qopf
𝕣	{{e|120163}}	x1d563	ropf
𝕤	{{e|120164}}	x1d564	sopf
𝕥	{{e|120165}}	x1d565	topf
𝕦	{{e|120166}}	x1d566	uopf
𝕧	{{e|120167}}	x1d567	vopf
𝕨	{{e|120168}}	x1d568	wopf
𝕩	{{e|120169}}	x1d569	xopf
𝕪	{{e|120170}}	x1d56a	yopf
𝕫	{{e|120171}}	x1d56b	zopf