User:KSmrq/Chars

Mathematics notation draws on a large set characters, many of which are available in Unicode, but not necessarily in the fonts configured in readers’ browsers, nor in LaTeX notation. For convenience, here is a partial list of named character entities available in MathML.

	NonBreakingSpace	¡	iexcl	¢	cent
£	pound	¤	curren	¥	yen
¦	brvbar	§	sect	¨	uml
©	copy	ª	ordf	«	laquo
¬	not	­	shy	®	circledR
¯	strns	°	deg	±	PlusMinus
²	sup2	³	sup3	´	DiacriticalAcute
µ	micro	¶	para	·	CenterDot
¸	Cedilla	¹	sup1	º	ordm
»	raquo	¼	frac14	½	half
¾	frac34	¿	iquest	À	Agrave
Á	Aacute	Â	Acirc	Ã	Atilde
Ä	Auml	Å	Aring	Æ	AElig
Ç	Ccedil	È	Egrave	É	Eacute
Ê	Ecirc	Ë	Euml	Ì	Igrave
Í	Iacute	Î	Icirc	Ï	Iuml
Ð	ETH	Ñ	Ntilde	Ò	Ograve
Ó	Oacute	Ô	Ocirc	Õ	Otilde
Ö	Ouml	×	times	Ø	Oslash
Ù	Ugrave	Ú	Uacute	Û	Ucirc
Ü	Uuml	Ý	Yacute	Þ	THORN
ß	szlig	à	agrave	á	aacute
â	acirc	ã	atilde	ä	auml
å	aring	æ	aelig	ç	ccedil
è	egrave	é	eacute	ê	ecirc
ë	euml	ì	igrave	í	iacute
î	icirc	ï	iuml	ð	eth
ñ	ntilde	ò	ograve	ó	oacute
ô	ocirc	õ	otilde	ö	ouml
÷	div	ø	oslash	ù	ugrave
ú	uacute	û	ucirc	ü	uuml
ý	yacute	þ	thorn	ÿ	yuml
Ā	Amacr	ā	amacr	Ă	Abreve
ă	abreve	Ą	Aogon	ą	aogon
Ć	Cacute	ć	cacute	Ĉ	Ccirc
ĉ	ccirc	Ċ	Cdot	ċ	cdot
Č	Ccaron	č	ccaron	Ď	Dcaron
ď	dcaron	Đ	Dstrok	đ	dstrok
Ē	Emacr	ē	emacr	Ė	Edot
ė	edot	Ę	Eogon	ę	eogon
Ě	Ecaron	ě	ecaron	Ĝ	Gcirc
ĝ	gcirc	Ğ	Gbreve	ğ	gbreve
Ġ	Gdot	ġ	gdot	Ģ	Gcedil
Ĥ	Hcirc	ĥ	hcirc	Ħ	Hstrok
ħ	hstrok	Ĩ	Itilde	ĩ	itilde
Ī	Imacr	ī	imacr	Į	Iogon
į	iogon	İ	Idot	ı	inodot
IJ	IJlig	ij	ijlig	Ĵ	Jcirc
ĵ	jcirc	Ķ	Kcedil	ķ	kcedil
ĸ	kgreen	Ĺ	Lacute	ĺ	lacute
Ļ	Lcedil	ļ	lcedil	Ľ	Lcaron
ľ	lcaron	Ŀ	Lmidot	ŀ	lmidot
Ł	Lstrok	ł	lstrok	Ń	Nacute
ń	nacute	Ņ	Ncedil	ņ	ncedil
Ň	Ncaron	ň	ncaron	ʼn	napos
Ŋ	ENG	ŋ	eng	Ō	Omacr
ō	omacr	Ő	Odblac	ő	odblac
Œ	OElig	œ	oelig	Ŕ	Racute
ŕ	racute	Ŗ	Rcedil	ŗ	rcedil
Ř	Rcaron	ř	rcaron	Ś	Sacute
ś	sacute	Ŝ	Scirc	ŝ	scirc
Ş	Scedil	ş	scedil	Š	Scaron
š	scaron	Ţ	Tcedil	ţ	tcedil
Ť	Tcaron	ť	tcaron	Ŧ	Tstrok
ŧ	tstrok	Ũ	Utilde	ũ	utilde
Ū	Umacr	ū	umacr	Ŭ	Ubreve
ŭ	ubreve	Ů	Uring	ů	uring
Ű	Udblac	ű	udblac	Ų	Uogon
ų	uogon	Ŵ	Wcirc	ŵ	wcirc
Ŷ	Ycirc	ŷ	ycirc	Ÿ	Yuml
Ź	Zacute	ź	zacute	Ż	Zdot
ż	zdot	Ž	Zcaron	ž	zcaron
ƒ	fnof	Ƶ	imped	ǵ	gacute
ˆ	circ	ˇ	Hacek	˘	Breve
˙	DiacriticalDot	˚	ring	˛	ogon
˜	DiacriticalTilde	˝	DiacriticalDoubleAcute	̑	DownBreve
̲	UnderBar	Γ	Gamma	Δ	Delta
Θ	Theta	Λ	Lambda	Ξ	Xi
Π	Pi	Σ	Sigma	Υ	Upsilon
Φ	Phi	Ψ	Psi	Ω	Omega
α	alpha	β	beta	γ	gamma
δ	delta	ε	varepsilon	ζ	zeta
η	eta	θ	theta	ι	iota
κ	kappa	λ	lambda	μ	mu
ν	nu	ξ	xi	π	pi
ρ	rho	ς	varsigma	σ	sigma
τ	tau	υ	upsilon	φ	varphi
χ	chi	ψ	psi	ω	omega
ϑ	vartheta	ϒ	Upsi	ϕ	straightphi
ϖ	varpi	Ϝ	Gammad	ϝ	digamma
ϰ	varkappa	ϱ	varrho	ϵ	straightepsilon
϶	backepsilon	Ё	IOcy	Ђ	DJcy
Ѓ	GJcy	Є	Jukcy	Ѕ	DScy
І	Iukcy	Ї	YIcy	Ј	Jsercy
Љ	LJcy	Њ	NJcy	Ћ	TSHcy
Ќ	KJcy	Ў	Ubrcy	Џ	DZcy
А	Acy	Б	Bcy	В	Vcy
Г	Gcy	Д	Dcy	Е	IEcy
Ж	ZHcy	З	Zcy	И	Icy
Й	Jcy	К	Kcy	Л	Lcy
М	Mcy	Н	Ncy	О	Ocy
П	Pcy	Р	Rcy	С	Scy
Т	Tcy	У	Ucy	Ф	Fcy
Х	KHcy	Ц	TScy	Ч	CHcy
Ш	SHcy	Щ	SHCHcy	Ъ	HARDcy
Ы	Ycy	Ь	SOFTcy	Э	Ecy
Ю	YUcy	Я	YAcy	а	acy
б	bcy	в	vcy	г	gcy
д	dcy	е	iecy	ж	zhcy
з	zcy	и	icy	й	jcy
к	kcy	л	lcy	м	mcy
н	ncy	о	ocy	п	pcy
р	rcy	с	scy	т	tcy
у	ucy	ф	fcy	х	khcy
ц	tscy	ч	chcy	ш	shcy
щ	shchcy	ъ	hardcy	ы	ycy
ь	softcy	э	ecy	ю	yucy
я	yacy	ё	iocy	ђ	djcy
ѓ	gjcy	є	jukcy	ѕ	dscy
і	iukcy	ї	yicy	ј	jsercy
љ	ljcy	њ	njcy	ћ	tshcy
ќ	kjcy	ў	ubrcy	џ	dzcy
	ensp		emsp		emsp13
	emsp14		numsp		puncsp
	thinsp		ThickSpace		VeryThinSpace
​	NegativeThickSpace	‐	dash	–	ndash
—	mdash	―	horbar	‖	Vert
‘	OpenCurlyQuote	’	CloseCurlyQuote	‚	lsquor
“	OpenCurlyDoubleQuote	”	CloseCurlyDoubleQuote	„	ldquor
†	dagger	‡	ddagger	•	bullet
‥	nldr	…	mldr	‰	permil
‱	pertenk	′	prime	″	Prime
‴	tprime	‵	backprime	⁁	caret
⁃	hybull	⁏	bsemi	⁗	qprime
	MediumSpace	⁠	NoBreak	⁡	af
⁢	it	⁣	ic	⃛	TripleDot
⃜	DotDot	ℂ	complexes	℅	incare
ℊ	gscr	ℋ	Hscr	ℌ	Poincareplane
ℍ	Hopf	ℎ	planckh	ℏ	hslash
ℐ	imagline	ℑ	Ifr	ℒ	Laplacetrf
ℓ	ell	ℕ	naturals	№	numero
℗	copysr	℘	wp	ℙ	primes
ℚ	Qopf	ℛ	realine	ℜ	Rfr
ℝ	Ropf	℞	rx	™	trade
ℤ	Zopf	Ω	ohm	℧	mho
ℨ	zeetrf	℩	iiota	Å	angst
ℬ	Bscr	ℭ	Cayleys	ℯ	escr
ℰ	expectation	ℱ	Fouriertrf	ℳ	Mscr
ℴ	oscr	ℵ	aleph	ℶ	beth
ℷ	gimel	ℸ	daleth	ⅅ	DD
ⅆ	dd	ⅇ	ee	ⅈ	ii
⅓	frac13	⅔	frac23	⅕	frac15
⅖	frac25	⅗	frac35	⅘	frac45
⅙	frac16	⅚	frac56	⅛	frac18
⅜	frac38	⅝	frac58	⅞	frac78
←	ShortLeftArrow	↑	ShortUpArrow	→	ShortRightArrow
↓	ShortDownArrow	↔	LeftRightArrow	↕	UpDownArrow
↖	nwarrow	↗	nearrow	↘	LowerRightArrow
↙	LowerLeftArrow	↚	nleftarrow	↛	nrightarrow
↝	rightsquigarrow	↝̸	nrarrw	↞	twoheadleftarrow
↟	Uarr	↠	twoheadrightarrow	↡	Darr
↢	leftarrowtail	↣	rightarrowtail	↤	mapstoleft
↥	mapstoup	↦	mapsto	↧	mapstodown
↩	hookleftarrow	↪	hookrightarrow	↫	looparrowleft
↬	looparrowright	↭	leftrightsquigarrow	↮	nleftrightarrow
↰	Lsh	↱	Rsh	↲	ldsh
↳	rdsh	↶	curvearrowleft	↷	curvearrowright
↺	circlearrowleft	↻	circlearrowright	↼	leftharpoonup
↽	DownLeftVector	↾	RightUpVector	↿	LeftUpVector
⇀	rightharpoonup	⇁	DownRightVector	⇂	downharpoonright
⇃	downharpoonleft	⇄	RightArrowLeftArrow	⇅	UpArrowDownArrow
⇆	LeftArrowRightArrow	⇇	leftleftarrows	⇈	upuparrows
⇉	rightrightarrows	⇊	downdownarrows	⇋	leftrightharpoons
⇌	Equilibrium	⇍	nLeftarrow	⇎	nLeftrightarrow
⇏	nRightarrow	⇐	DoubleLeftArrow	⇑	DoubleUpArrow
⇒	DoubleRightArrow	⇓	DoubleDownArrow	⇔	iff
⇕	DoubleUpDownArrow	⇖	nwArr	⇗	neArr
⇘	seArr	⇙	swArr	⇚	Lleftarrow
⇛	Rrightarrow	⇝	zigrarr	⇤	LeftArrowBar
⇥	RightArrowBar	⇵	DownArrowUpArrow	⇽	loarr
⇾	roarr	⇿	hoarr	∀	ForAll
∁	complement	∂	PartialD	∂̸	npart
∃	Exists	∄	nexists	∅	varnothing
∇	Del	∈	in	∉	notinva
∋	SuchThat	∌	NotReverseElement	∏	Product
∐	Coproduct	∑	Sum	−	minus
∓	MinusPlus	∔	dotplus	∖	smallsetminus
∗	lowast	∘	SmallCircle	√	Sqrt
∝	varpropto	∞	infin	∟	angrt
∠	angle	∠⃒	nang	∡	measuredangle
∢	angsph	∣	shortmid	∤	nshortmid
∥	shortparallel	∦	nshortparallel	∧	wedge
∨	vee	∩	cap	∩︀	caps
∪	cup	∪︀	cups	∫	Integral
∬	Int	∭	iiint	∮	ContourIntegral
∯	DoubleContourIntegral	∰	Cconint	∱	cwint
∲	ClockwiseContourIntegral	∳	CounterClockwiseContourIntegral	∴	Therefore
∵	Because	∶	ratio	∷	Proportion
∸	dotminus	∺	mDDot	∻	homtht
∼	thicksim	∼⃒	nvsim	∽	backsim
∾	mstpos	∾̳	acE	∿	acd
≀	wr	≁	NotTilde	≂	eqsim
≂̸	nesim	≃	simeq	≄	NotTildeEqual
≅	TildeFullEqual	≆	simne	≇	NotTildeFullEqual
≈	thickapprox	≉	napprox	≊	approxeq
≋	apid	≋̸	napid	≌	backcong
≍	CupCap	≍⃒	nvap	≎	Bumpeq
≎̸	nbump	≏	bumpeq	≏̸	NotHumpEqual
≐	doteq	≐̸	nedot	≑	doteqdot
≒	fallingdotseq	≓	risingdotseq	≔	Assign
≕	eqcolon	≖	eqcirc	≗	circeq
≙	wedgeq	≚	veeeq	≜	triangleq
≟	questeq	≠	NotEqual	≡	Congruent
≡⃥	bnequiv	≢	NotCongruent	≤	leq
≤⃒	nvle	≥	geq	≥⃒	nvge
≦	leqq	≦̸	nleqq	≧	geqq
≧̸	ngeqq	≨	lneqq	≨︀	lvertneqq
≩	gneqq	≩︀	gvertneqq	≪	ll
≪̸	NotLessLess	≪⃒	nLt	≫	gg
≫̸	NotGreaterGreater	≫⃒	nGt	≬	between
≭	NotCupCap	≮	nless	≯	ngtr
≰	nleq	≱	ngeq	≲	lesssim
≳	GreaterTilde	≴	NotLessTilde	≵	NotGreaterTilde
≶	LessGreater	≷	GreaterLess	≸	NotLessGreater
≹	NotGreaterLess	≺	prec	≻	succ
≼	preccurlyeq	≽	succcurlyeq	≾	PrecedesTilde
≿	SucceedsTilde	≿̸	NotSucceedsTilde	⊀	NotPrecedes
⊁	NotSucceeds	⊂	subset	⊂⃒	NotSubset
⊃	Superset	⊃/	suphsol	⊃⃒	NotSuperset
⊄	nsub	⊅	nsup	⊆	subseteq
⊇	SupersetEqual	⊈	NotSubsetEqual	⊉	NotSupersetEqual
⊊	subsetneq	⊊︀	varsubsetneq	⊋	supsetneq
⊋︀	varsupsetneq	⊍	cupdot	⊎	UnionPlus
⊏	sqsubset	⊏̸	NotSquareSubset	⊐	sqsupset
⊐̸	NotSquareSuperset	⊑	sqsubseteq	⊒	sqsupseteq
⊓	SquareIntersection	⊓︀	sqcaps	⊔	SquareUnion
⊔࿠	sqcups	⊕	CirclePlus	⊖	CircleMinus
⊗	CircleTimes	⊘	osol	⊙	CircleDot
⊚	circledcirc	⊛	circledast	⊝	circleddash
⊞	boxplus	⊟	boxminus	⊠	boxtimes
⊡	dotsquare	⊢	RightTee	⊣	LeftTee
⊤	DownTee	⊥	UpTee	⊧	models
⊨	DoubleRightTee	⊩	Vdash	⊪	Vvdash
⊫	VDash	⊬	nvdash	⊭	nvDash
⊮	nVdash	⊯	nVDash	⊰	prurel
⊲	LeftTriangle	⊳	RightTriangle	⊴	LeftTriangleEqual
⊴⃒	nvltrie	⊵	RightTriangleEqual	⊵ȍ	nvrtrie
⊶	origof	⊷	imof	⊸	multimap
⊹	hercon	⊺	intercal	⊻	veebar
⊽	barvee	⊾	angrtvb	⊿	lrtri
⋀	bigwedge	⋁	bigvee	⋂	bigcap
⋃	bigcup	⋄	Diamond	⋅	sdot
⋆	Star	⋇	divideontimes	⋈	bowtie
⋉	ltimes	⋊	rtimes	⋋	leftthreetimes
⋌	rightthreetimes	⋍	backsimeq	⋎	curlyvee
⋏	curlywedge	⋐	Subset	⋑	Supset
⋒	Cap	⋓	Cup	⋔	pitchfork
⋕	epar	⋖	lessdot	⋗	gtrdot
⋘	Ll	⋘̸	nLl	⋙	ggg
⋙̸	nGg	⋚	lesseqgtr	⋚︀	lesg
⋛	GreaterEqualLess	⋛࿠	gesl	⋞	curlyeqprec
⋟	curlyeqsucc	⋠	NotPrecedesSlantEqual	⋡	NotSucceedsSlantEqual
⋢	NotSquareSubsetEqual	⋣	NotSquareSupersetEqual	⋦	lnsim
⋧	gnsim	⋨	precnsim	⋩	succnsim
⋪	NotLeftTriangle	⋫	NotRightTriangle	⋬	NotLeftTriangleEqual
⋭	NotRightTriangleEqual	⋮	vellip	⋯	ctdot
⋰	utdot	⋱	dtdot	⋲	disin
⋳	isinsv	⋴	isins	⋵	isindot
⋵̸	notindot	⋶	notinvc	⋷	notinvb
⋹	isinE	⋹̸	notinE	⋺	nisd
⋻	xnis	⋼	nis	⋽	notnivc
⋾	notnivb	⌅	barwedge	⌆	doublebarwedge
⌈	LeftCeiling	⌉	RightCeiling	⌊	LeftFloor
⌋	RightFloor	⌌	drcrop	⌍	dlcrop
⌎	urcrop	⌏	ulcrop	⌐	bnot
⌒	profline	⌓	profsurf	⌕	telrec
⌖	target	⌜	ulcorner	⌝	urcorner
⌞	llcorner	⌟	lrcorner	⌢	sfrown
⌣	ssmile	〈	langle	〉	rangle
⌭	cylcty	⌮	profalar	⌶	topbot
⌽	ovbar	⌿	solbar	⍼	angzarr
⎰	lmoustache	⎱	rmoustache	⎴	OverBracket
⎵	UnderBracket	⎶	bbrktbrk	␣	blank
Ⓢ	circledS	─	HorizontalLine	│	boxv
┌	boxdr	┐	boxdl	└	boxur
┘	boxul	├	boxvr	┤	boxvl
┬	boxhd	┴	boxhu	┼	boxvh
═	boxH	║	boxV	╒	boxdR
╓	boxDr	╔	boxDR	╕	boxdL
╖	boxDl	╗	boxDL	╘	boxuR
╙	boxUr	╚	boxUR	╛	boxuL
╜	boxUl	╝	boxUL	╞	boxvR
╟	boxVr	╠	boxVR	╡	boxvL
╢	boxVl	╣	boxVL	╤	boxHd
╥	boxhD	╦	boxHD	╧	boxHu
╨	boxhU	╩	boxHU	╪	boxvH
╫	boxVh	╬	boxVH	▀	uhblk
▄	lhblk	█	block	░	blk14
▒	blk12	▓	blk34	□	Square
▪	FilledVerySmallSquare	▫	EmptyVerySmallSquare	▭	rect
▮	marker	▱	fltns	△	bigtriangleup
▴	blacktriangle	▵	triangle	▸	blacktriangleright
▹	triangleright	▽	bigtriangledown	▾	blacktriangledown
▿	triangledown	◂	blacktriangleleft	◃	triangleleft
◊	lozenge	○	cir	◬	tridot
◯	bigcirc	◸	ultri	◹	urtri
◺	lltri	◻	EmptySmallSquare	◼	FilledSmallSquare
★	bigstar	☆	star	☎	phone
♀	female	♂	male	♠	spadesuit
♣	clubsuit	♥	heartsuit	♦	diamondsuit
♪	sung	♭	flat	♮	natural
♯	sharp	✓	checkmark	✗	cross
✠	maltese	✶	sext	❘	VerticalSeparator
⟵	LongLeftArrow	⟶	LongRightArrow	⟷	LongLeftRightArrow
⟸	DoubleLongLeftArrow	⟹	DoubleLongRightArrow	⟺	DoubleLongLeftRightArrow
⟼	longmapsto	⟿	dzigrarr	⤂	nvlArr
⤃	nvrArr	⤄	nvHarr	⤅	Map
⤌	lbarr	⤍	bkarow	⤎	lBarr
⤏	dbkarow	⤐	drbkarow	⤑	DDotrahd
⤒	UpArrowBar	⤓	DownArrowBar	⤖	Rarrtl
⤙	latail	⤚	ratail	⤛	lAtail
⤜	rAtail	⤝	larrfs	⤞	rarrfs
⤟	larrbfs	⤠	rarrbfs	⤣	nwarhk
⤤	nearhk	⤥	hksearow	⤦	hkswarow
⤧	nwnear	⤨	toea	⤩	tosa
⤪	swnwar	⤳	rarrc	⤳̸	nrarrc
⤵	cudarrr	⤶	ldca	⤷	rdca
⤸	cudarrl	⤹	larrpl	⤼	curarrm
⤽	cularrp	⥅	rarrpl	⥈	harrcir
⥉	Uarrocir	⥊	lurdshar	⥋	ldrushar
⥎	LeftRightVector	⥏	RightUpDownVector	⥐	DownLeftRightVector
⥑	LeftUpDownVector	⥒	LeftVectorBar	⥓	RightVectorBar
⥔	RightUpVectorBar	⥕	RightDownVectorBar	⥖	DownLeftVectorBar
⥗	DownRightVectorBar	⥘	LeftUpVectorBar	⥙	LeftDownVectorBar
⥚	LeftTeeVector	⥛	RightTeeVector	⥜	RightUpTeeVector
⥝	RightDownTeeVector	⥞	DownLeftTeeVector	⥟	DownRightTeeVector
⥠	LeftUpTeeVector	⥡	LeftDownTeeVector	⥢	lHar
⥣	uHar	⥤	rHar	⥥	dHar
⥦	luruhar	⥧	ldrdhar	⥨	ruluhar
⥩	rdldhar	⥪	lharul	⥫	llhard
⥬	rharul	⥭	lrhard	⥮	UpEquilibrium
⥯	ReverseUpEquilibrium	⥰	RoundImplies	⥱	erarr
⥲	simrarr	⥳	larrsim	⥴	rarrsim
⥵	rarrap	⥶	ltlarr	⥸	gtrarr
⥹	subrarr	⥻	suplarr	⥼	lfisht
⥽	rfisht	⥾	ufisht	⥿	dfisht
⦅	lopar	⦆	ropar	⦋	lbrke
⦌	rbrke	⦍	lbrkslu	⦎	rbrksld
⦏	lbrksld	⦐	rbrkslu	⦑	langd
⦒	rangd	⦓	lparlt	⦔	rpargt
⦕	gtlPar	⦖	ltrPar	⦚	vzigzag
⦜	vangrt	⦝	angrtvbd	⦤	ange
⦥	range	⦦	dwangle	⦧	uwangle
⦨	angmsdaa	⦩	angmsdab	⦪	angmsdac
⦫	angmsdad	⦬	angmsdae	⦭	angmsdaf
⦮	angmsdag	⦯	angmsdah	⦰	bemptyv
⦱	demptyv	⦲	cemptyv	⦳	raemptyv
⦴	laemptyv	⦵	ohbar	⦶	omid
⦷	opar	⦹	operp	⦻	olcross
⦼	odsold	⦾	olcir	⦿	ofcir
⧀	olt	⧁	ogt	⧂	cirscir
⧃	cirE	⧄	solb	⧅	bsolb
⧉	boxbox	⧍	trisb	⧎	rtriltri
⧏	LeftTriangleBar	⧏̸	NotLeftTriangleBar	⧐	RightTriangleBar
⧐̸	NotRightTriangleBar	⧚	race	⧜	iinfin
⧝	infintie	⧞	nvinfin	⧣	eparsl
⧤	smeparsl	⧥	eqvparsl	⧫	blacklozenge
⧴	RuleDelayed	⧶	dsol	⨀	bigodot
⨁	bigoplus	⨂	bigotimes	⨄	biguplus
⨆	bigsqcup	⨌	iiiint	⨍	fpartint
⨐	cirfnint	⨑	awint	⨒	rppolint
⨓	scpolint	⨔	npolint	⨕	pointint
⨖	quatint	⨗	intlarhk	⨢	pluscir
⨣	plusacir	⨤	simplus	⨥	plusdu
⨦	plussim	⨧	plustwo	⨩	mcomma
⨪	minusdu	⨭	loplus	⨮	roplus
⨯	Cross	⨰	timesd	⨱	timesbar
⨳	smashp	⨴	lotimes	⨵	rotimes
⨶	otimesas	⨷	Otimes	⨸	odiv
⨹	triplus	⨺	triminus	⨻	tritime
⨼	intprod	⨿	amalg	⩀	capdot
⩂	ncup	⩃	ncap	⩄	capand
⩅	cupor	⩆	cupcap	⩇	capcup
⩈	cupbrcap	⩉	capbrcup	⩊	cupcup
⩋	capcap	⩌	ccups	⩍	ccaps
⩐	ccupssm	⩓	And	⩔	Or
⩕	andand	⩖	oror	⩗	orslope
⩘	andslope	⩚	andv	⩛	orv
⩜	andd	⩝	ord	⩟	wedbar
⩦	sdote	⩪	simdot	⩭	congdot
⩭̸	ncongdot	⩮	easter	⩯	apacir
⩰	apE	⩰̸	napE	⩱	eplus
⩲	pluse	⩳	Esim	⩴	Colone
⩵	Equal	⩷	ddotseq	⩸	equivDD
⩹	ltcir	⩺	gtcir	⩻	ltquest
⩼	gtquest	⩽	leqslant	⩽̸	nleqslant
⩾	geqslant	⩾̸	ngeqslant	⩿	lesdot
⪀	gesdot	⪁	lesdoto	⪂	gesdoto
⪃	lesdotor	⪄	gesdotol	⪅	lessapprox
⪆	gtrapprox	⪇	lneq	⪈	gneq
⪉	lnapprox	⪊	gnapprox	⪋	lesseqqgtr
⪌	gtreqqless	⪍	lsime	⪎	gsime
⪏	lsimg	⪐	gsiml	⪑	lgE
⪒	glE	⪓	lesges	⪔	gesles
⪕	eqslantless	⪖	eqslantgtr	⪗	elsdot
⪘	egsdot	⪙	el	⪚	eg
⪝	siml	⪞	simg	⪟	simlE
⪠	simgE	⪡	LessLess	⪡̸	NotNestedLessLess
⪢	GreaterGreater	⪢̸	NotNestedGreaterGreater	⪤	glj
⪥	gla	⪦	ltcc	⪧	gtcc
⪨	lescc	⪩	gescc	⪪	smt
⪫	lat	⪬	smte	⪬︀	smtes
⪭	late	⪭︀	lates	⪮	bumpE
⪯	PrecedesEqual	⪯̸	NotPrecedesEqual	⪰	SucceedsEqual
⪰̸	NotSucceedsEqual	⪳	prE	⪴	scE
⪵	precneqq	⪶	succneqq	⪷	precapprox
⪸	succapprox	⪹	precnapprox	⪺	succnapprox
⪻	Pr	⪼	Sc	⪽	subdot
⪾	supdot	⪿	subplus	⫀	supplus
⫁	submult	⫂	supmult	⫃	subedot
⫄	supedot	⫅	subseteqq	⫅̸	nsubseteqq
⫆	supseteqq	⫆̸	nsupseteqq	⫇	subsim
⫈	supsim	⫋	subsetneqq	⫋︀	varsubsetneqq
⫌	supsetneqq	⫌︀	varsupsetneqq	⫏	csub
⫐	csup	⫑	csube	⫒	csupe
⫓	subsup	⫔	supsub	⫕	subsub
⫖	supsup	⫗	suphsub	⫘	supdsub
⫙	forkv	⫚	topfork	⫛	mlcp
⫤	DoubleLeftTee	⫦	Vdashl	⫧	Barv
⫨	vBar	⫩	vBarv	⫫	Vbar
⫬	Not	⫭	bNot	⫮	rnmid
⫯	cirmid	⫰	midcir	⫱	topcir
⫲	nhpar	⫳	parsim	⫽	parsl
⫽⃥	nparsl	《	Lang	》	Rang
〔	lbbrk	〕	rbbrk	〘	loang
〙	roang	〚	LeftDoubleBracket	〛	RightDoubleBracket
ff	fflig	fi	filig	fl	fllig
ffi	ffilig	ffl	ffllig	︵	OverParenthesis
︶	UnderParenthesis	︷	OverBrace	︸	UnderBrace
�	trpezium