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HTML5 Tooltip and Foreign Characters

Basics of HTML 5

Foreword: In this part of the series I talk about HTML tooltips and foreign characters.

By: Chrysanthus Date Published: 4 Apr 2015

Introduction

This is part 17 of my series, Basics of HTML 5. In this part of the series I talk about HTML tooltips and foreign characters. You should have read the previous parts of the series before reaching here, as this is a continuation.

Tooltip

A tooltip is a hint as text that throws more light on an HTML element.

The alt Attribute
The alt attribute is a tooltip for the image. The following code shows how to use it.

    <img src="imageURL" alt="Short text saying what the image is.">

With the image alt attribute, if the image is not displayed for whatever reason, the value of the alt attribute will appear in the position of the image.

Note: Everything being equal, you see the value of the alt attribute when the mouse pointer goes over the image.

The title Attribute
The title attribute can be used for most HTML elements. It is a tooltip. Here is a quotation from the HTML 5 specification about the title element: The title attribute represents advisory information for the element, such as would be appropriate for a tooltip. On a link, this could be the title or a description of the target resource; on an image, it could be the image credit or a description of the image; on a paragraph, it could be a footnote or commentary on the text; on a citation, it could be further information about the source; and so forth.

The value of the attribute is text.

An illustration of the use of the title attribute is:

    <a href= "url" title= "Explanation of topic">Topic</a>

Note: Everything being equal, you see the value of the title attribute when the mouse pointer goes over the element.

The placeholder Attribute
The placeholder attribute is not really a tooltip. However, it is also a hint. It is used with the input element. The following code shows how to use it:

    <input type="text" name="fullname" placeholder="John Smith">

Note how the placeholder has been used here for an input element that is expecting any full name. The value of the placeholder attribute is “John Smith”. This value will appear faintly in the input field at the browser, indicating to the user that he should type something similar. As soon as the user starts typing his full name (clicks into the input field), the value (John Smith) of the placeholder would be automatically erased and the user will continue and type his full name.

Foreign Characters and Symbols

Entities are used to code characters that are not on your keyboard and characters that may be on your keyboard but would conflict with the HTML reserved characters (like <). There are characters such as > on your keyboard that have special meanings in HTML code. Using such characters arbitrarily would conflict with the HTML special characters. The > character in particular is used in forming HTML tags. In this section I show you how you can type any character that you want.

Common Character Entities
Here are the very common character entities and their meanings.

&apos; or &#39; means apostrophe, that is '
&quot; or &#34; means quotation mark, that is "
&lt; or &#60; means the Less Than Sign, that is <
&gt; or &#62; means the Greater Than Sign, that is >
&nbsp; or &#160; means non-breaking space
&amp; or &#38; means ampersand, that is &
&cent; or &#162; means cent.
&pound; or &#163; means pound
&yen; or &#165; means yen
&sect; or &#167; means section
&copy; or &#169; means copyright
&reg; or &#174; means registered trademark
&times; or &#215; means multiplication
&divide; or &#247; means division

All Entities and their Characters supported by HTML 5
In this section, a character may also mean a symbol. Here, character or symbol is called, glyph. The table of the list of all entities and their characters, supported by HTML 5 is given below. When you are in need of typing a foreign character, you should consult this list.

The entities are given without the preceding & sign. To use any entity in the list, first precede the name with the & sign, and end it with a semicolon.

Name

Character(s)

Glyph

Aacute;

U+000C1

Á

Aacute

U+000C1

Á

aacute;

U+000E1

á

aacute

U+000E1

á

Abreve;

U+00102

Ă

abreve;

U+00103

ă

ac;

U+0223E

∾

acd;

U+0223F

∿

acE;

U+0223E U+00333

∾̳

Acirc;

U+000C2

Â

Acirc

U+000C2

Â

acirc;

U+000E2

â

acirc

U+000E2

â

acute;

U+000B4

´

acute

U+000B4

´

Acy;

U+00410

А

acy;

U+00430

а

AElig;

U+000C6

Æ

AElig

U+000C6

Æ

aelig;

U+000E6

æ

aelig

U+000E6

æ

af;

U+02061

⁡

Afr;

U+1D504

프

afr;

U+1D51E

픞

Agrave;

U+000C0

À

Agrave

U+000C0

À

agrave;

U+000E0

à

agrave

U+000E0

à

alefsym;

U+02135

ℵ

aleph;

U+02135

ℵ

Alpha;

U+00391

Α

alpha;

U+003B1

α

Amacr;

U+00100

Ā

amacr;

U+00101

ā

amalg;

U+02A3F

⨿

AMP;

U+00026

&

AMP

U+00026

&

amp;

U+00026

&

amp

U+00026

&

And;

U+02A53

⩓

and;

U+02227

∧

andand;

U+02A55

⩕

andd;

U+02A5C

⩜

andslope;

U+02A58

⩘

andv;

U+02A5A

⩚

ang;

U+02220

∠

ange;

U+029A4

⦤

angle;

U+02220

∠

angmsd;

U+02221

∡

angmsdaa;

U+029A8

⦨

angmsdab;

U+029A9

⦩

angmsdac;

U+029AA

⦪

angmsdad;

U+029AB

⦫

angmsdae;

U+029AC

⦬

angmsdaf;

U+029AD

⦭

angmsdag;

U+029AE

⦮

angmsdah;

U+029AF

⦯

angrt;

U+0221F

∟

angrtvb;

U+022BE

⊾

angrtvbd;

U+0299D

⦝

angsph;

U+02222

∢

angst;

U+000C5

Å

angzarr;

U+0237C

⍼

Aogon;

U+00104

Ą

aogon;

U+00105

ą

Aopf;

U+1D538

픸

aopf;

U+1D552

핒

ap;

U+02248

≈

apacir;

U+02A6F

⩯

apE;

U+02A70

⩰

ape;

U+0224A

≊

apid;

U+0224B

≋

apos;

U+00027

'

ApplyFunction;

U+02061

⁡

approx;

U+02248

≈

approxeq;

U+0224A

≊

Aring;

U+000C5

Å

Aring

U+000C5

Å

aring;

U+000E5

å

aring

U+000E5

å

Ascr;

U+1D49C

풜

ascr;

U+1D4B6

풶

Assign;

U+02254

≔

ast;

U+0002A

*

asymp;

U+02248

≈

asympeq;

U+0224D

≍

Atilde;

U+000C3

Ã

Atilde

U+000C3

Ã

atilde;

U+000E3

ã

atilde

U+000E3

ã

Auml;

U+000C4

Ä

Auml

U+000C4

Ä

auml;

U+000E4

ä

auml

U+000E4

ä

awconint;

U+02233

∳

awint;

U+02A11

⨑

backcong;

U+0224C

≌

backepsilon;

U+003F6

϶

backprime;

U+02035

‵

backsim;

U+0223D

∽

backsimeq;

U+022CD

⋍

Backslash;

U+02216

∖

Barv;

U+02AE7

⫧

barvee;

U+022BD

⊽

Barwed;

U+02306

⌆

barwed;

U+02305

⌅

barwedge;

U+02305

⌅

bbrk;

U+023B5

⎵

bbrktbrk;

U+023B6

⎶

bcong;

U+0224C

≌

Bcy;

U+00411

Б

bcy;

U+00431

б

bdquo;

U+0201E

„

becaus;

U+02235

∵

Because;

U+02235

∵

because;

U+02235

∵

bemptyv;

U+029B0

⦰

bepsi;

U+003F6

϶

bernou;

U+0212C

ℬ

Bernoullis;

U+0212C

ℬ

Beta;

U+00392

Β

beta;

U+003B2

β

beth;

U+02136

ℶ

between;

U+0226C

≬

Bfr;

U+1D505

픅

bfr;

U+1D51F

픟

bigcap;

U+022C2

⋂

bigcirc;

U+025EF

◯

bigcup;

U+022C3

⋃

bigodot;

U+02A00

⨀

bigoplus;

U+02A01

⨁

bigotimes;

U+02A02

⨂

bigsqcup;

U+02A06

⨆

bigstar;

U+02605

★

bigtriangledown;

U+025BD

▽

bigtriangleup;

U+025B3

△

biguplus;

U+02A04

⨄

bigvee;

U+022C1

⋁

bigwedge;

U+022C0

⋀

bkarow;

U+0290D

⤍

blacklozenge;

U+029EB

⧫

blacksquare;

U+025AA

▪

blacktriangle;

U+025B4

▴

blacktriangledown;

U+025BE

▾

blacktriangleleft;

U+025C2

◂

blacktriangleright;

U+025B8

▸

blank;

U+02423

␣

blk12;

U+02592

▒

blk14;

U+02591

░

blk34;

U+02593

▓

block;

U+02588

█

bne;

U+0003D U+020E5

=⃥

bnequiv;

U+02261 U+020E5

≡⃥

bNot;

U+02AED

⫭

bnot;

U+02310

⌐

Bopf;

U+1D539

픹

bopf;

U+1D553

핓

bot;

U+022A5

⊥

bottom;

U+022A5

⊥

bowtie;

U+022C8

⋈

boxbox;

U+029C9

⧉

boxDL;

U+02557

╗

boxDl;

U+02556

╖

boxdL;

U+02555

╕

boxdl;

U+02510

┐

boxDR;

U+02554

╔

boxDr;

U+02553

╓

boxdR;

U+02552

╒

boxdr;

U+0250C

┌

boxH;

U+02550

═

boxh;

U+02500

─

boxHD;

U+02566

╦

boxHd;

U+02564

╤

boxhD;

U+02565

╥

boxhd;

U+0252C

┬

boxHU;

U+02569

╩

boxHu;

U+02567

╧

boxhU;

U+02568

╨

boxhu;

U+02534

┴

boxminus;

U+0229F

⊟

boxplus;

U+0229E

⊞

boxtimes;

U+022A0

⊠

boxUL;

U+0255D

╝

boxUl;

U+0255C

╜

boxuL;

U+0255B

╛

boxul;

U+02518

┘

boxUR;

U+0255A

╚

boxUr;

U+02559

╙

boxuR;

U+02558

╘

boxur;

U+02514

└

boxV;

U+02551

║

boxv;

U+02502

│

boxVH;

U+0256C

╬

boxVh;

U+0256B

╫

boxvH;

U+0256A

╪

boxvh;

U+0253C

┼

boxVL;

U+02563

╣

boxVl;

U+02562

╢

boxvL;

U+02561

╡

boxvl;

U+02524

┤

boxVR;

U+02560

╠

boxVr;

U+0255F

╟

boxvR;

U+0255E

╞

boxvr;

U+0251C

├

bprime;

U+02035

‵

Breve;

U+002D8

˘

breve;

U+002D8

˘

brvbar;

U+000A6

¦

brvbar

U+000A6

¦

Bscr;

U+0212C

ℬ

bscr;

U+1D4B7

풷

bsemi;

U+0204F

⁏

bsim;

U+0223D

∽

bsime;

U+022CD

⋍

bsol;

U+0005C

\

bsolb;

U+029C5

⧅

bsolhsub;

U+027C8

⟈

bull;

U+02022

•

bullet;

U+02022

•

bump;

U+0224E

≎

bumpE;

U+02AAE

⪮

bumpe;

U+0224F

≏

Bumpeq;

U+0224E

≎

bumpeq;

U+0224F

≏

Cacute;

U+00106

Ć

cacute;

U+00107

ć

Cap;

U+022D2

⋒

cap;

U+02229

∩

capand;

U+02A44

⩄

capbrcup;

U+02A49

⩉

capcap;

U+02A4B

⩋

capcup;

U+02A47

⩇

capdot;

U+02A40

⩀

CapitalDifferentialD;

U+02145

ⅅ

caps;

U+02229 U+0FE00

∩︀

caret;

U+02041

⁁

caron;

U+002C7

ˇ

Cayleys;

U+0212D

ℭ

ccaps;

U+02A4D

⩍

Ccaron;

U+0010C

Č

ccaron;

U+0010D

č

Ccedil;

U+000C7

Ç

Ccedil

U+000C7

Ç

ccedil;

U+000E7

ç

ccedil

U+000E7

ç

Ccirc;

U+00108

Ĉ

ccirc;

U+00109

ĉ

Cconint;

U+02230

∰

ccups;

U+02A4C

⩌

ccupssm;

U+02A50

⩐

Cdot;

U+0010A

Ċ

cdot;

U+0010B

ċ

cedil;

U+000B8

¸

cedil

U+000B8

¸

Cedilla;

U+000B8

¸

cemptyv;

U+029B2

⦲

cent;

U+000A2

¢

cent

U+000A2

¢

CenterDot;

U+000B7

·

centerdot;

U+000B7

·

Cfr;

U+0212D

ℭ

cfr;

U+1D520

픠

CHcy;

U+00427

Ч

chcy;

U+00447

ч

check;

U+02713

✓

checkmark;

U+02713

✓

Chi;

U+003A7

Χ

chi;

U+003C7

χ

cir;

U+025CB

○

circ;

U+002C6

ˆ

circeq;

U+02257

≗

circlearrowleft;

U+021BA

↺

circlearrowright;

U+021BB

↻

circledast;

U+0229B

⊛

circledcirc;

U+0229A

⊚

circleddash;

U+0229D

⊝

CircleDot;

U+02299

⊙

circledR;

U+000AE

®

circledS;

U+024C8

Ⓢ

CircleMinus;

U+02296

⊖

CirclePlus;

U+02295

⊕

CircleTimes;

U+02297

⊗

cirE;

U+029C3

⧃

cire;

U+02257

≗

cirfnint;

U+02A10

⨐

cirmid;

U+02AEF

⫯

cirscir;

U+029C2

⧂

ClockwiseContourIntegral;

U+02232

∲

CloseCurlyDoubleQuote;

U+0201D

”

CloseCurlyQuote;

U+02019

’

clubs;

U+02663

♣

clubsuit;

U+02663

♣

Colon;

U+02237

∷

colon;

U+0003A

:

Colone;

U+02A74

⩴

colone;

U+02254

≔

coloneq;

U+02254

≔

comma;

U+0002C

,

commat;

U+00040

@

comp;

U+02201

∁

compfn;

U+02218

∘

complement;

U+02201

∁

complexes;

U+02102

ℂ

cong;

U+02245

≅

congdot;

U+02A6D

⩭

Congruent;

U+02261

≡

Conint;

U+0222F

∯

conint;

U+0222E

∮

ContourIntegral;

U+0222E

∮

Copf;

U+02102

ℂ

copf;

U+1D554

핔

coprod;

U+02210

∐

Coproduct;

U+02210

∐

COPY;

U+000A9

©

COPY

U+000A9

©

copy;

U+000A9

©

copy

U+000A9

©

copysr;

U+02117

℗

CounterClockwiseContourIntegral;

U+02233

∳

crarr;

U+021B5

↵

Cross;

U+02A2F

⨯

cross;

U+02717

✗

Cscr;

U+1D49E

풞

cscr;

U+1D4B8

풸

csub;

U+02ACF

⫏

csube;

U+02AD1

⫑

csup;

U+02AD0

⫐

csupe;

U+02AD2

⫒

ctdot;

U+022EF

⋯

cudarrl;

U+02938

⤸

cudarrr;

U+02935

⤵

cuepr;

U+022DE

⋞

cuesc;

U+022DF

⋟

cularr;

U+021B6

↶

cularrp;

U+0293D

⤽

Cup;

U+022D3

⋓

cup;

U+0222A

∪

cupbrcap;

U+02A48

⩈

CupCap;

U+0224D

≍

cupcap;

U+02A46

⩆

cupcup;

U+02A4A

⩊

cupdot;

U+0228D

⊍

cupor;

U+02A45

⩅

cups;

U+0222A U+0FE00

∪︀

curarr;

U+021B7

↷

curarrm;

U+0293C

⤼

curlyeqprec;

U+022DE

⋞

curlyeqsucc;

U+022DF

⋟

curlyvee;

U+022CE

⋎

curlywedge;

U+022CF

⋏

curren;

U+000A4

¤

curren

U+000A4

¤

curvearrowleft;

U+021B6

↶

curvearrowright;

U+021B7

↷

cuvee;

U+022CE

⋎

cuwed;

U+022CF

⋏

cwconint;

U+02232

∲

cwint;

U+02231

∱

cylcty;

U+0232D

⌭

Dagger;

U+02021

‡

dagger;

U+02020

†

daleth;

U+02138

ℸ

Darr;

U+021A1

↡

dArr;

U+021D3

⇓

darr;

U+02193

↓

dash;

U+02010

‐

Dashv;

U+02AE4

⫤

dashv;

U+022A3

⊣

dbkarow;

U+0290F

⤏

dblac;

U+002DD

˝

Dcaron;

U+0010E

Ď

dcaron;

U+0010F

ď

Dcy;

U+00414

Д

dcy;

U+00434

д

DD;

U+02145

ⅅ

dd;

U+02146

ⅆ

ddagger;

U+02021

‡

ddarr;

U+021CA

⇊

DDotrahd;

U+02911

⤑

ddotseq;

U+02A77

⩷

deg;

U+000B0

°

deg

U+000B0

°

Del;

U+02207

∇

Delta;

U+00394

Δ

delta;

U+003B4

δ

demptyv;

U+029B1

⦱

dfisht;

U+0297F

⥿

Dfr;

U+1D507

픇

dfr;

U+1D521

픡

dHar;

U+02965

⥥

dharl;

U+021C3

⇃

dharr;

U+021C2

⇂

DiacriticalAcute;

U+000B4

´

DiacriticalDot;

U+002D9

˙

DiacriticalDoubleAcute;

U+002DD

˝

DiacriticalGrave;

U+00060

`

DiacriticalTilde;

U+002DC

˜

diam;

U+022C4

⋄

Diamond;

U+022C4

⋄

diamond;

U+022C4

⋄

diamondsuit;

U+02666

♦

diams;

U+02666

♦

die;

U+000A8

¨

DifferentialD;

U+02146

ⅆ

digamma;

U+003DD

ϝ

disin;

U+022F2

⋲

div;

U+000F7

÷

divide;

U+000F7

÷

divide

U+000F7

÷

divideontimes;

U+022C7

⋇

divonx;

U+022C7

⋇

DJcy;

U+00402

Ђ

djcy;

U+00452

ђ

dlcorn;

U+0231E

⌞

dlcrop;

U+0230D

⌍

dollar;

U+00024

$

Dopf;

U+1D53B

픻

dopf;

U+1D555

핕

Dot;

U+000A8

¨

dot;

U+002D9

˙

DotDot;

U+020DC

◌⃜

doteq;

U+02250

≐

doteqdot;

U+02251

≑

DotEqual;

U+02250

≐

dotminus;

U+02238

∸

dotplus;

U+02214

∔

dotsquare;

U+022A1

⊡

doublebarwedge;

U+02306

⌆

DoubleContourIntegral;

U+0222F

∯

DoubleDot;

U+000A8

¨

DoubleDownArrow;

U+021D3

⇓

DoubleLeftArrow;

U+021D0

⇐

DoubleLeftRightArrow;

U+021D4

⇔

DoubleLeftTee;

U+02AE4

⫤

DoubleLongLeftArrow;

U+027F8

⟸

DoubleLongLeftRightArrow;

U+027FA

⟺

DoubleLongRightArrow;

U+027F9

⟹

DoubleRightArrow;

U+021D2

⇒

DoubleRightTee;

U+022A8

⊨

DoubleUpArrow;

U+021D1

⇑

DoubleUpDownArrow;

U+021D5

⇕

DoubleVerticalBar;

U+02225

∥

DownArrow;

U+02193

↓

Downarrow;

U+021D3

⇓

downarrow;

U+02193

↓

DownArrowBar;

U+02913

⤓

DownArrowUpArrow;

U+021F5

⇵

DownBreve;

U+00311

◌̑

downdownarrows;

U+021CA

⇊

downharpoonleft;

U+021C3

⇃

downharpoonright;

U+021C2

⇂

DownLeftRightVector;

U+02950

⥐

DownLeftTeeVector;

U+0295E

⥞

DownLeftVector;

U+021BD

↽

DownLeftVectorBar;

U+02956

⥖

DownRightTeeVector;

U+0295F

⥟

DownRightVector;

U+021C1

⇁

DownRightVectorBar;

U+02957

⥗

DownTee;

U+022A4

⊤

DownTeeArrow;

U+021A7

↧

drbkarow;

U+02910

⤐

drcorn;

U+0231F

⌟

drcrop;

U+0230C

⌌

Dscr;

U+1D49F

풟

dscr;

U+1D4B9

풹

DScy;

U+00405

Ѕ

dscy;

U+00455

ѕ

dsol;

U+029F6

⧶

Dstrok;

U+00110

Đ

dstrok;

U+00111

đ

dtdot;

U+022F1

⋱

dtri;

U+025BF

▿

dtrif;

U+025BE

▾

duarr;

U+021F5

⇵

duhar;

U+0296F

⥯

dwangle;

U+029A6

⦦

DZcy;

U+0040F

Џ

dzcy;

U+0045F

џ

dzigrarr;

U+027FF

⟿

Eacute;

U+000C9

É

Eacute

U+000C9

É

eacute;

U+000E9

é

eacute

U+000E9

é

easter;

U+02A6E

⩮

Ecaron;

U+0011A

Ě

ecaron;

U+0011B

ě

ecir;

U+02256

≖

Ecirc;

U+000CA

Ê

Ecirc

U+000CA

Ê

ecirc;

U+000EA

ê

ecirc

U+000EA

ê

ecolon;

U+02255

≕

Ecy;

U+0042D

Э

ecy;

U+0044D

э

eDDot;

U+02A77

⩷

Edot;

U+00116

Ė

eDot;

U+02251

≑

edot;

U+00117

ė

ee;

U+02147

ⅇ

efDot;

U+02252

≒

Efr;

U+1D508

픈

efr;

U+1D522

픢

eg;

U+02A9A

⪚

Egrave;

U+000C8

È

Egrave

U+000C8

È

egrave;

U+000E8

è

egrave

U+000E8

è

egs;

U+02A96

⪖

egsdot;

U+02A98

⪘

el;

U+02A99

⪙

Element;

U+02208

∈

elinters;

U+023E7

⏧

ell;

U+02113

ℓ

els;

U+02A95

⪕

elsdot;

U+02A97

⪗

Emacr;

U+00112

Ē

emacr;

U+00113

ē

empty;

U+02205

∅

emptyset;

U+02205

∅

EmptySmallSquare;

U+025FB

◻

emptyv;

U+02205

∅

EmptyVerySmallSquare;

U+025AB

▫

emsp;

U+02003

 

emsp13;

U+02004

 

emsp14;

U+02005

 

ENG;

U+0014A

Ŋ

eng;

U+0014B

ŋ

ensp;

U+02002

 

Eogon;

U+00118

Ę

eogon;

U+00119

ę

Eopf;

U+1D53C

피

eopf;

U+1D556

핖

epar;

U+022D5

⋕

eparsl;

U+029E3

⧣

eplus;

U+02A71

⩱

epsi;

U+003B5

ε

Epsilon;

U+00395

Ε

epsilon;

U+003B5

ε

epsiv;

U+003F5

ϵ

eqcirc;

U+02256

≖

eqcolon;

U+02255

≕

eqsim;

U+02242

≂

eqslantgtr;

U+02A96

⪖

eqslantless;

U+02A95

⪕

Equal;

U+02A75

⩵

equals;

U+0003D

=

EqualTilde;

U+02242

≂

equest;

U+0225F

≟

Equilibrium;

U+021CC

⇌

equiv;

U+02261

≡

equivDD;

U+02A78

⩸

eqvparsl;

U+029E5

⧥

erarr;

U+02971

⥱

erDot;

U+02253

≓

Escr;

U+02130

ℰ

escr;

U+0212F

ℯ

esdot;

U+02250

≐

Esim;

U+02A73

⩳

esim;

U+02242

≂

Eta;

U+00397

Η

eta;

U+003B7

η

ETH;

U+000D0

Ð

ETH

U+000D0

Ð

eth;

U+000F0

ð

eth

U+000F0

ð

Euml;

U+000CB

Ë

Euml

U+000CB

Ë

euml;

U+000EB

ë

euml

U+000EB

ë

euro;

U+020AC

€

excl;

U+00021

!

exist;

U+02203

∃

Exists;

U+02203

∃

expectation;

U+02130

ℰ

ExponentialE;

U+02147

ⅇ

exponentiale;

U+02147

ⅇ

fallingdotseq;

U+02252

≒

Fcy;

U+00424

Ф

fcy;

U+00444

ф

female;

U+02640

♀

ffilig;

U+0FB03

ffi

fflig;

U+0FB00

ff

ffllig;

U+0FB04

ffl

Ffr;

U+1D509

픉

ffr;

U+1D523

픣

filig;

U+0FB01

fi

FilledSmallSquare;

U+025FC

◼

FilledVerySmallSquare;

U+025AA

▪

fjlig;

U+00066 U+0006A

fj

flat;

U+0266D

♭

fllig;

U+0FB02

fl

fltns;

U+025B1

▱

fnof;

U+00192

ƒ

Fopf;

U+1D53D

픽

fopf;

U+1D557

핗

ForAll;

U+02200

∀

forall;

U+02200

∀

fork;

U+022D4

⋔

forkv;

U+02AD9

⫙

Fouriertrf;

U+02131

ℱ

fpartint;

U+02A0D

⨍

frac12;

U+000BD

½

frac12

U+000BD

½

frac13;

U+02153

⅓

frac14;

U+000BC

¼

frac14

U+000BC

¼

frac15;

U+02155

⅕

frac16;

U+02159

⅙

frac18;

U+0215B

⅛

frac23;

U+02154

⅔

frac25;

U+02156

⅖

frac34;

U+000BE

¾

frac34

U+000BE

¾

frac35;

U+02157

⅗

frac38;

U+0215C

⅜

frac45;

U+02158

⅘

frac56;

U+0215A

⅚

frac58;

U+0215D

⅝

frac78;

U+0215E

⅞

frasl;

U+02044

⁄

frown;

U+02322

⌢

Fscr;

U+02131

ℱ

fscr;

U+1D4BB

풻

gacute;

U+001F5

ǵ

Gamma;

U+00393

Γ

gamma;

U+003B3

γ

Gammad;

U+003DC

Ϝ

gammad;

U+003DD

ϝ

gap;

U+02A86

⪆

Gbreve;

U+0011E

Ğ

gbreve;

U+0011F

ğ

Gcedil;

U+00122

Ģ

Gcirc;

U+0011C

Ĝ

gcirc;

U+0011D

ĝ

Gcy;

U+00413

Г

gcy;

U+00433

г

Gdot;

U+00120

Ġ

gdot;

U+00121

ġ

gE;

U+02267

≧

ge;

U+02265

≥

gEl;

U+02A8C

⪌

gel;

U+022DB

⋛

geq;

U+02265

≥

geqq;

U+02267

≧

geqslant;

U+02A7E

⩾

ges;

U+02A7E

⩾

gescc;

U+02AA9

⪩

gesdot;

U+02A80

⪀

gesdoto;

U+02A82

⪂

gesdotol;

U+02A84

⪄

gesl;

U+022DB U+0FE00

⋛︀

gesles;

U+02A94

⪔

Gfr;

U+1D50A

픊

gfr;

U+1D524

픤

Gg;

U+022D9

⋙

gg;

U+0226B

≫

ggg;

U+022D9

⋙

gimel;

U+02137

ℷ

GJcy;

U+00403

Ѓ

gjcy;

U+00453

ѓ

gl;

U+02277

≷

gla;

U+02AA5

⪥

glE;

U+02A92

⪒

glj;

U+02AA4

⪤

gnap;

U+02A8A

⪊

gnapprox;

U+02A8A

⪊

gnE;

U+02269

≩

gne;

U+02A88

⪈

gneq;

U+02A88

⪈

gneqq;

U+02269

≩

gnsim;

U+022E7

⋧

Gopf;

U+1D53E

픾

gopf;

U+1D558

하

grave;

U+00060

`

GreaterEqual;

U+02265

≥

GreaterEqualLess;

U+022DB

⋛

GreaterFullEqual;

U+02267

≧

GreaterGreater;

U+02AA2

⪢

GreaterLess;

U+02277

≷

GreaterSlantEqual;

U+02A7E

⩾

GreaterTilde;

U+02273

≳

Gscr;

U+1D4A2

풢

gscr;

U+0210A

ℊ

gsim;

U+02273

≳

gsime;

U+02A8E

⪎

gsiml;

U+02A90

⪐

GT;

U+0003E

>

GT

U+0003E

>

Gt;

U+0226B

≫

gt;

U+0003E

>

gt

U+0003E

>

gtcc;

U+02AA7

⪧

gtcir;

U+02A7A

⩺

gtdot;

U+022D7

⋗

gtlPar;

U+02995

⦕

gtquest;

U+02A7C

⩼

gtrapprox;

U+02A86

⪆

gtrarr;

U+02978

⥸

gtrdot;

U+022D7

⋗

gtreqless;

U+022DB

⋛

gtreqqless;

U+02A8C

⪌

gtrless;

U+02277

≷

gtrsim;

U+02273

≳

gvertneqq;

U+02269 U+0FE00

≩︀

gvnE;

U+02269 U+0FE00

≩︀

Hacek;

U+002C7

ˇ

hairsp;

U+0200A

 

half;

U+000BD

½

hamilt;

U+0210B

ℋ

HARDcy;

U+0042A

Ъ

hardcy;

U+0044A

ъ

hArr;

U+021D4

⇔

harr;

U+02194

↔

harrcir;

U+02948

⥈

harrw;

U+021AD

↭

Hat;

U+0005E

^

hbar;

U+0210F

ℏ

Hcirc;

U+00124

Ĥ

hcirc;

U+00125

ĥ

hearts;

U+02665

♥

heartsuit;

U+02665

♥

hellip;

U+02026

…

hercon;

U+022B9

⊹

Hfr;

U+0210C

ℌ

hfr;

U+1D525

픥

HilbertSpace;

U+0210B

ℋ

hksearow;

U+02925

⤥

hkswarow;

U+02926

⤦

hoarr;

U+021FF

⇿

homtht;

U+0223B

∻

hookleftarrow;

U+021A9

↩

hookrightarrow;

U+021AA

↪

Hopf;

U+0210D

ℍ

hopf;

U+1D559

학

horbar;

U+02015

―

HorizontalLine;

U+02500

─

Hscr;

U+0210B

ℋ

hscr;

U+1D4BD

풽

hslash;

U+0210F

ℏ

Hstrok;

U+00126

Ħ

hstrok;

U+00127

ħ

HumpDownHump;

U+0224E

≎

HumpEqual;

U+0224F

≏

hybull;

U+02043

⁃

hyphen;

U+02010

‐

Iacute;

U+000CD

Í

Iacute

U+000CD

Í

iacute;

U+000ED

í

iacute

U+000ED

í

ic;

U+02063

⁣

Icirc;

U+000CE

Î

Icirc

U+000CE

Î

icirc;

U+000EE

î

icirc

U+000EE

î

Icy;

U+00418

И

icy;

U+00438

и

Idot;

U+00130

İ

IEcy;

U+00415

Е

iecy;

U+00435

е

iexcl;

U+000A1

¡

iexcl

U+000A1

¡

iff;

U+021D4

⇔

Ifr;

U+02111

ℑ

ifr;

U+1D526

픦

Igrave;

U+000CC

Ì

Igrave

U+000CC

Ì

igrave;

U+000EC

ì

igrave

U+000EC

ì

ii;

U+02148

ⅈ

iiiint;

U+02A0C

⨌

iiint;

U+0222D

∭

iinfin;

U+029DC

⧜

iiota;

U+02129

℩

IJlig;

U+00132

IJ

ijlig;

U+00133

ij

Im;

U+02111

ℑ

Imacr;

U+0012A

Ī

imacr;

U+0012B

ī

image;

U+02111

ℑ

ImaginaryI;

U+02148

ⅈ

imagline;

U+02110

ℐ

imagpart;

U+02111

ℑ

imath;

U+00131

ı

imof;

U+022B7

⊷

imped;

U+001B5

Ƶ

Implies;

U+021D2

⇒

in;

U+02208

∈

incare;

U+02105

℅

infin;

U+0221E

∞

infintie;

U+029DD

⧝

inodot;

U+00131

ı

Int;

U+0222C

∬

int;

U+0222B

∫

intcal;

U+022BA

⊺

integers;

U+02124

ℤ

Integral;

U+0222B

∫

intercal;

U+022BA

⊺

Intersection;

U+022C2

⋂

intlarhk;

U+02A17

⨗

intprod;

U+02A3C

⨼

InvisibleComma;

U+02063

⁣

InvisibleTimes;

U+02062

⁢

IOcy;

U+00401

Ё

iocy;

U+00451

ё

Iogon;

U+0012E

Į

iogon;

U+0012F

į

Iopf;

U+1D540

핀

iopf;

U+1D55A

핚

Iota;

U+00399

Ι

iota;

U+003B9

ι

iprod;

U+02A3C

⨼

iquest;

U+000BF

¿

iquest

U+000BF

¿

Iscr;

U+02110

ℐ

iscr;

U+1D4BE

풾

isin;

U+02208

∈

isindot;

U+022F5

⋵

isinE;

U+022F9

⋹

isins;

U+022F4

⋴

isinsv;

U+022F3

⋳

isinv;

U+02208

∈

it;

U+02062

⁢

Itilde;

U+00128

Ĩ

itilde;

U+00129

ĩ

Iukcy;

U+00406

І

iukcy;

U+00456

і

Iuml;

U+000CF

Ï

Iuml

U+000CF

Ï

iuml;

U+000EF

ï

iuml

U+000EF

ï

Jcirc;

U+00134

Ĵ

jcirc;

U+00135

ĵ

Jcy;

U+00419

Й

jcy;

U+00439

й

Jfr;

U+1D50D

픍

jfr;

U+1D527

픧

jmath;

U+00237

ȷ

Jopf;

U+1D541

핁

jopf;

U+1D55B

핛

Jscr;

U+1D4A5

풥

jscr;

U+1D4BF

풿

Jsercy;

U+00408

Ј

jsercy;

U+00458

ј

Jukcy;

U+00404

Є

jukcy;

U+00454

є

Kappa;

U+0039A

Κ

kappa;

U+003BA

κ

kappav;

U+003F0

ϰ

Kcedil;

U+00136

Ķ

kcedil;

U+00137

ķ

Kcy;

U+0041A

К

kcy;

U+0043A

к

Kfr;

U+1D50E

픎

kfr;

U+1D528

픨

kgreen;

U+00138

ĸ

KHcy;

U+00425

Х

khcy;

U+00445

х

KJcy;

U+0040C

Ќ

kjcy;

U+0045C

ќ

Kopf;

U+1D542

핂

kopf;

U+1D55C

한

Kscr;

U+1D4A6

풦

kscr;

U+1D4C0

퓀

lAarr;

U+021DA

⇚

Lacute;

U+00139

Ĺ

lacute;

U+0013A

ĺ

laemptyv;

U+029B4

⦴

lagran;

U+02112

ℒ

Lambda;

U+0039B

Λ

lambda;

U+003BB

λ

Lang;

U+027EA

⟪

lang;

U+027E8

⟨

langd;

U+02991

⦑

langle;

U+027E8

〈

lap;

U+02A85

⪅

Laplacetrf;

U+02112

ℒ

laquo;

U+000AB

«

laquo

U+000AB

«

Larr;

U+0219E

↞

lArr;

U+021D0

⇐

larr;

U+02190

←

larrb;

U+021E4

⇤

larrbfs;

U+0291F

⤟

larrfs;

U+0291D

⤝

larrhk;

U+021A9

↩

larrlp;

U+021AB

↫

larrpl;

U+02939

⤹

larrsim;

U+02973

⥳

larrtl;

U+021A2

↢

lat;

U+02AAB

⪫

lAtail;

U+0291B

⤛

latail;

U+02919

⤙

late;

U+02AAD

⪭

lates;

U+02AAD U+0FE00

⪭︀

lBarr;

U+0290E

⤎

lbarr;

U+0290C

⤌

lbbrk;

U+02772

❲

lbrace;

U+0007B

{

lbrack;

U+0005B

[

lbrke;

U+0298B

⦋

lbrksld;

U+0298F

⦏

lbrkslu;

U+0298D

⦍

Lcaron;

U+0013D

Ľ

lcaron;

U+0013E

ľ

Lcedil;

U+0013B

Ļ

lcedil;

U+0013C

ļ

lceil;

U+02308

⌈

lcub;

U+0007B

{

Lcy;

U+0041B

Л

lcy;

U+0043B

л

ldca;

U+02936

⤶

ldquo;

U+0201C

“

ldquor;

U+0201E

„

ldrdhar;

U+02967

⥧

ldrushar;

U+0294B

⥋

ldsh;

U+021B2

↲

lE;

U+02266

≦

le;

U+02264

≤

LeftAngleBracket;

U+027E8

〈

LeftArrow;

U+02190

←

Leftarrow;

U+021D0

⇐

leftarrow;

U+02190

←

LeftArrowBar;

U+021E4

⇤

LeftArrowRightArrow;

U+021C6

⇆

leftarrowtail;

U+021A2

↢

LeftCeiling;

U+02308

⌈

LeftDoubleBracket;

U+027E6

⟦

LeftDownTeeVector;

U+02961

⥡

LeftDownVector;

U+021C3

⇃

LeftDownVectorBar;

U+02959

⥙

LeftFloor;

U+0230A

⌊

leftharpoondown;

U+021BD

↽

leftharpoonup;

U+021BC

↼

leftleftarrows;

U+021C7

⇇

LeftRightArrow;

U+02194

↔

Leftrightarrow;

U+021D4

⇔

leftrightarrow;

U+02194

↔

leftrightarrows;

U+021C6

⇆

leftrightharpoons;

U+021CB

⇋

leftrightsquigarrow;

U+021AD

↭

LeftRightVector;

U+0294E

⥎

LeftTee;

U+022A3

⊣

LeftTeeArrow;

U+021A4

↤

LeftTeeVector;

U+0295A

⥚

leftthreetimes;

U+022CB

⋋

LeftTriangle;

U+022B2

⊲

LeftTriangleBar;

U+029CF

⧏

LeftTriangleEqual;

U+022B4

⊴

LeftUpDownVector;

U+02951

⥑

LeftUpTeeVector;

U+02960

⥠

LeftUpVector;

U+021BF

↿

LeftUpVectorBar;

U+02958

⥘

LeftVector;

U+021BC

↼

LeftVectorBar;

U+02952

⥒

lEg;

U+02A8B

⪋

leg;

U+022DA

⋚

leq;

U+02264

≤

leqq;

U+02266

≦

leqslant;

U+02A7D

⩽

les;

U+02A7D

⩽

lescc;

U+02AA8

⪨

lesdot;

U+02A7F

⩿

lesdoto;

U+02A81

⪁

lesdotor;

U+02A83

⪃

lesg;

U+022DA U+0FE00

⋚︀

lesges;

U+02A93

⪓

lessapprox;

U+02A85

⪅

lessdot;

U+022D6

⋖

lesseqgtr;

U+022DA

⋚

lesseqqgtr;

U+02A8B

⪋

LessEqualGreater;

U+022DA

⋚

LessFullEqual;

U+02266

≦

LessGreater;

U+02276

≶

lessgtr;

U+02276

≶

LessLess;

U+02AA1

⪡

lesssim;

U+02272

≲

LessSlantEqual;

U+02A7D

⩽

LessTilde;

U+02272

≲

lfisht;

U+0297C

⥼

lfloor;

U+0230A

⌊

Lfr;

U+1D50F

픏

lfr;

U+1D529

픩

lg;

U+02276

≶

lgE;

U+02A91

⪑

lHar;

U+02962

⥢

lhard;

U+021BD

↽

lharu;

U+021BC

↼

lharul;

U+0296A

⥪

lhblk;

U+02584

▄

LJcy;

U+00409

Љ

ljcy;

U+00459

љ

Ll;

U+022D8

⋘

ll;

U+0226A

≪

llarr;

U+021C7

⇇

llcorner;

U+0231E

⌞

Lleftarrow;

U+021DA

⇚

llhard;

U+0296B

⥫

lltri;

U+025FA

◺

Lmidot;

U+0013F

Ŀ

lmidot;

U+00140

ŀ

lmoust;

U+023B0

⎰

lmoustache;

U+023B0

⎰

lnap;

U+02A89

⪉

lnapprox;

U+02A89

⪉

lnE;

U+02268

≨

lne;

U+02A87

⪇

lneq;

U+02A87

⪇

lneqq;

U+02268

≨

lnsim;

U+022E6

⋦

loang;

U+027EC

⟬

loarr;

U+021FD

⇽

lobrk;

U+027E6

⟦

LongLeftArrow;

U+027F5

⟵

Longleftarrow;

U+027F8

⟸

longleftarrow;

U+027F5

⟵

LongLeftRightArrow;

U+027F7

⟷

Longleftrightarrow;

U+027FA

⟺

longleftrightarrow;

U+027F7

⟷

longmapsto;

U+027FC

⟼

LongRightArrow;

U+027F6

⟶

Longrightarrow;

U+027F9

⟹

longrightarrow;

U+027F6

⟶

looparrowleft;

U+021AB

↫

looparrowright;

U+021AC

↬

lopar;

U+02985

⦅

Lopf;

U+1D543

핃

lopf;

U+1D55D

핝

loplus;

U+02A2D

⨭

lotimes;

U+02A34

⨴

lowast;

U+02217

∗

lowbar;

U+0005F

_

LowerLeftArrow;

U+02199

↙

LowerRightArrow;

U+02198

↘

loz;

U+025CA

◊

lozenge;

U+025CA

◊

lozf;

U+029EB

⧫

lpar;

U+00028

(

lparlt;

U+02993

⦓

lrarr;

U+021C6

⇆

lrcorner;

U+0231F

⌟

lrhar;

U+021CB

⇋

lrhard;

U+0296D

⥭

lrm;

U+0200E

‎

lrtri;

U+022BF

⊿

lsaquo;

U+02039

‹

Lscr;

U+02112

ℒ

lscr;

U+1D4C1

퓁

Lsh;

U+021B0

↰

lsh;

U+021B0

↰

lsim;

U+02272

≲

lsime;

U+02A8D

⪍

lsimg;

U+02A8F

⪏

lsqb;

U+0005B

[

lsquo;

U+02018

‘

lsquor;

U+0201A

‚

Lstrok;

U+00141

Ł

lstrok;

U+00142

ł

LT;

U+0003C

<

LT

U+0003C

<

Lt;

U+0226A

≪

lt;

U+0003C

<

lt

U+0003C

<

ltcc;

U+02AA6

⪦

ltcir;

U+02A79

⩹

ltdot;

U+022D6

⋖

lthree;

U+022CB

⋋

ltimes;

U+022C9

⋉

ltlarr;

U+02976

⥶

ltquest;

U+02A7B

⩻

ltri;

U+025C3

◃

ltrie;

U+022B4

⊴

ltrif;

U+025C2

◂

ltrPar;

U+02996

⦖

lurdshar;

U+0294A

⥊

luruhar;

U+02966

⥦

lvertneqq;

U+02268 U+0FE00

≨︀

lvnE;

U+02268 U+0FE00

≨︀

macr;

U+000AF

¯

macr

U+000AF

¯

male;

U+02642

♂

malt;

U+02720

✠

maltese;

U+02720

✠

Map;

U+02905

⤅

map;

U+021A6

↦

mapsto;

U+021A6

↦

mapstodown;

U+021A7

↧

mapstoleft;

U+021A4

↤

mapstoup;

U+021A5

↥

marker;

U+025AE

▮

mcomma;

U+02A29

⨩

Mcy;

U+0041C

М

mcy;

U+0043C

м

mdash;

U+02014

—

mDDot;

U+0223A

∺

measuredangle;

U+02221

∡

MediumSpace;

U+0205F

 

Mellintrf;

U+02133

ℳ

Mfr;

U+1D510

픐

mfr;

U+1D52A

픪

mho;

U+02127

℧

micro;

U+000B5

µ

micro

U+000B5

µ

mid;

U+02223

∣

midast;

U+0002A

*

midcir;

U+02AF0

⫰

middot;

U+000B7

·

middot

U+000B7

·

minus;

U+02212

−

minusb;

U+0229F

⊟

minusd;

U+02238

∸

minusdu;

U+02A2A

⨪

MinusPlus;

U+02213

∓

mlcp;

U+02ADB

⫛

mldr;

U+02026

…

mnplus;

U+02213

∓

models;

U+022A7

⊧

Mopf;

U+1D544

필

mopf;

U+1D55E

핞

mp;

U+02213

∓

Mscr;

U+02133

ℳ

mscr;

U+1D4C2

퓂

mstpos;

U+0223E

∾

Mu;

U+0039C

Μ

mu;

U+003BC

μ

multimap;

U+022B8

⊸

mumap;

U+022B8

⊸

nabla;

U+02207

∇

Nacute;

U+00143

Ń

nacute;

U+00144

ń

nang;

U+02220 U+020D2

∠⃒

nap;

U+02249

≉

napE;

U+02A70 U+00338

⩰̸

napid;

U+0224B U+00338

≋̸

napos;

U+00149

ʼn

napprox;

U+02249

≉

natur;

U+0266E

♮

natural;

U+0266E

♮

naturals;

U+02115

ℕ

nbsp;

U+000A0

 

nbsp

U+000A0

 

nbump;

U+0224E U+00338

≎̸

nbumpe;

U+0224F U+00338

≏̸

ncap;

U+02A43

⩃

Ncaron;

U+00147

Ň

ncaron;

U+00148

ň

Ncedil;

U+00145

Ņ

ncedil;

U+00146

ņ

ncong;

U+02247

≇

ncongdot;

U+02A6D U+00338

⩭̸

ncup;

U+02A42

⩂

Ncy;

U+0041D

Н

ncy;

U+0043D

н

ndash;

U+02013

–

ne;

U+02260

≠

nearhk;

U+02924

⤤

neArr;

U+021D7

⇗

nearr;

U+02197

↗

nearrow;

U+02197

↗

nedot;

U+02250 U+00338

≐̸

NegativeMediumSpace;

U+0200B

​

NegativeThickSpace;

U+0200B

​

NegativeThinSpace;

U+0200B

​

NegativeVeryThinSpace;

U+0200B

​

nequiv;

U+02262

≢

nesear;

U+02928

⤨

nesim;

U+02242 U+00338

≂̸

NestedGreaterGreater;

U+0226B

≫

NestedLessLess;

U+0226A

≪

NewLine;

U+0000A

␊

nexist;

U+02204

∄

nexists;

U+02204

∄

Nfr;

U+1D511

픑

nfr;

U+1D52B

픫

ngE;

U+02267 U+00338

≧̸

nge;

U+02271

≱

ngeq;

U+02271

≱

ngeqq;

U+02267 U+00338

≧̸

ngeqslant;

U+02A7E U+00338

⩾̸

nges;

U+02A7E U+00338

⩾̸

nGg;

U+022D9 U+00338

⋙̸

ngsim;

U+02275

≵

nGt;

U+0226B U+020D2

≫⃒

ngt;

U+0226F

≯

ngtr;

U+0226F

≯

nGtv;

U+0226B U+00338

≫̸

nhArr;

U+021CE

⇎

nharr;

U+021AE

↮

nhpar;

U+02AF2

⫲

ni;

U+0220B

∋

nis;

U+022FC

⋼

nisd;

U+022FA

⋺

niv;

U+0220B

∋

NJcy;

U+0040A

Њ

njcy;

U+0045A

њ

nlArr;

U+021CD

⇍

nlarr;

U+0219A

↚

nldr;

U+02025

‥

nlE;

U+02266 U+00338

≦̸

nle;

U+02270

≰

nLeftarrow;

U+021CD

⇍

nleftarrow;

U+0219A

↚

nLeftrightarrow;

U+021CE

⇎

nleftrightarrow;

U+021AE

↮

nleq;

U+02270

≰

nleqq;

U+02266 U+00338

≦̸

nleqslant;

U+02A7D U+00338

⩽̸

nles;

U+02A7D U+00338

⩽̸

nless;

U+0226E

≮

nLl;

U+022D8 U+00338

⋘̸

nlsim;

U+02274

≴

nLt;

U+0226A U+020D2

≪⃒

nlt;

U+0226E

≮

nltri;

U+022EA

⋪

nltrie;

U+022EC

⋬

nLtv;

U+0226A U+00338

≪̸

nmid;

U+02224

∤

NoBreak;

U+02060

⁠

NonBreakingSpace;

U+000A0

 

Nopf;

U+02115

ℕ

nopf;

U+1D55F

핟

Not;

U+02AEC

⫬

not;

U+000AC

¬

not

U+000AC

¬

NotCongruent;

U+02262

≢

NotCupCap;

U+0226D

≭

NotDoubleVerticalBar;

U+02226

∦

NotElement;

U+02209

∉

NotEqual;

U+02260

≠

NotEqualTilde;

U+02242 U+00338

≂̸

NotExists;

U+02204

∄

NotGreater;

U+0226F

≯

NotGreaterEqual;

U+02271

≱

NotGreaterFullEqual;

U+02267 U+00338

≧̸

NotGreaterGreater;

U+0226B U+00338

≫̸

NotGreaterLess;

U+02279

≹

NotGreaterSlantEqual;

U+02A7E U+00338

⩾̸

NotGreaterTilde;

U+02275

≵

NotHumpDownHump;

U+0224E U+00338

≎̸

NotHumpEqual;

U+0224F U+00338

≏̸

notin;

U+02209

∉

notindot;

U+022F5 U+00338

⋵̸

notinE;

U+022F9 U+00338

⋹̸

notinva;

U+02209

∉

notinvb;

U+022F7

⋷

notinvc;

U+022F6

⋶

NotLeftTriangle;

U+022EA

⋪

NotLeftTriangleBar;

U+029CF U+00338

⧏̸

NotLeftTriangleEqual;

U+022EC

⋬

NotLess;

U+0226E

≮

NotLessEqual;

U+02270

≰

NotLessGreater;

U+02278

≸

NotLessLess;

U+0226A U+00338

≪̸

NotLessSlantEqual;

U+02A7D U+00338

⩽̸

NotLessTilde;

U+02274

≴

NotNestedGreaterGreater;

U+02AA2 U+00338

⪢̸

NotNestedLessLess;

U+02AA1 U+00338

⪡̸

notni;

U+0220C

∌

notniva;

U+0220C

∌

notnivb;

U+022FE

⋾

notnivc;

U+022FD

⋽

NotPrecedes;

U+02280

⊀

NotPrecedesEqual;

U+02AAF U+00338

⪯̸

NotPrecedesSlantEqual;

U+022E0

⋠

NotReverseElement;

U+0220C

∌

NotRightTriangle;

U+022EB

⋫

NotRightTriangleBar;

U+029D0 U+00338

⧐̸

NotRightTriangleEqual;

U+022ED

⋭

NotSquareSubset;

U+0228F U+00338

⊏̸

NotSquareSubsetEqual;

U+022E2

⋢

NotSquareSuperset;

U+02290 U+00338

⊐̸

NotSquareSupersetEqual;

U+022E3

⋣

NotSubset;

U+02282 U+020D2

⊂⃒

NotSubsetEqual;

U+02288

⊈

NotSucceeds;

U+02281

⊁

NotSucceedsEqual;

U+02AB0 U+00338

⪰̸

NotSucceedsSlantEqual;

U+022E1

⋡

NotSucceedsTilde;

U+0227F U+00338

≿̸

NotSuperset;

U+02283 U+020D2

⊃⃒

NotSupersetEqual;

U+02289

⊉

NotTilde;

U+02241

≁

NotTildeEqual;

U+02244

≄

NotTildeFullEqual;

U+02247

≇

NotTildeTilde;

U+02249

≉

NotVerticalBar;

U+02224

∤

npar;

U+02226

∦

nparallel;

U+02226

∦

nparsl;

U+02AFD U+020E5

⫽⃥

npart;

U+02202 U+00338

∂̸

npolint;

U+02A14

⨔

npr;

U+02280

⊀

nprcue;

U+022E0

⋠

npre;

U+02AAF U+00338

⪯̸

nprec;

U+02280

⊀

npreceq;

U+02AAF U+00338

⪯̸

nrArr;

U+021CF

⇏

nrarr;

U+0219B

↛

nrarrc;

U+02933 U+00338

⤳̸

nrarrw;

U+0219D U+00338

↝̸

nRightarrow;

U+021CF

⇏

nrightarrow;

U+0219B

↛

nrtri;

U+022EB

⋫

nrtrie;

U+022ED

⋭

nsc;

U+02281

⊁

nsccue;

U+022E1

⋡

nsce;

U+02AB0 U+00338

⪰̸

Nscr;

U+1D4A9

풩

nscr;

U+1D4C3

퓃

nshortmid;

U+02224

∤

nshortparallel;

U+02226

∦

nsim;

U+02241

≁

nsime;

U+02244

≄

nsimeq;

U+02244

≄

nsmid;

U+02224

∤

nspar;

U+02226

∦

nsqsube;

U+022E2

⋢

nsqsupe;

U+022E3

⋣

nsub;

U+02284

⊄

nsubE;

U+02AC5 U+00338

⫅̸

nsube;

U+02288

⊈

nsubset;

U+02282 U+020D2

⊂⃒

nsubseteq;

U+02288

⊈

nsubseteqq;

U+02AC5 U+00338

⫅̸

nsucc;

U+02281

⊁

nsucceq;

U+02AB0 U+00338

⪰̸

nsup;

U+02285

⊅

nsupE;

U+02AC6 U+00338

⫆̸

nsupe;

U+02289

⊉

nsupset;

U+02283 U+020D2

⊃⃒

nsupseteq;

U+02289

⊉

nsupseteqq;

U+02AC6 U+00338

⫆̸

ntgl;

U+02279

≹

Ntilde;

U+000D1

Ñ

Ntilde

U+000D1

Ñ

ntilde;

U+000F1

ñ

ntilde

U+000F1

ñ

ntlg;

U+02278

≸

ntriangleleft;

U+022EA

⋪

ntrianglelefteq;

U+022EC

⋬

ntriangleright;

U+022EB

⋫

ntrianglerighteq;

U+022ED

⋭

Nu;

U+0039D

Ν

nu;

U+003BD

ν

num;

U+00023

#

numero;

U+02116

№

numsp;

U+02007

 

nvap;

U+0224D U+020D2

≍⃒

nVDash;

U+022AF

⊯

nVdash;

U+022AE

⊮

nvDash;

U+022AD

⊭

nvdash;

U+022AC

⊬

nvge;

U+02265 U+020D2

≥⃒

nvgt;

U+0003E U+020D2

>⃒

nvHarr;

U+02904

⤄

nvinfin;

U+029DE

⧞

nvlArr;

U+02902

⤂

nvle;

U+02264 U+020D2

≤⃒

nvlt;

U+0003C U+020D2

<⃒

nvltrie;

U+022B4 U+020D2

⊴⃒

nvrArr;

U+02903

⤃

nvrtrie;

U+022B5 U+020D2

⊵⃒

nvsim;

U+0223C U+020D2

∼⃒

nwarhk;

U+02923

⤣

nwArr;

U+021D6

⇖

nwarr;

U+02196

↖

nwarrow;

U+02196

↖

nwnear;

U+02927

⤧

Oacute;

U+000D3

Ó

Oacute

U+000D3

Ó

oacute;

U+000F3

ó

oacute

U+000F3

ó

oast;

U+0229B

⊛

ocir;

U+0229A

⊚

Ocirc;

U+000D4

Ô

Ocirc

U+000D4

Ô

ocirc;

U+000F4

ô

ocirc

U+000F4

ô

Ocy;

U+0041E

О

ocy;

U+0043E

о

odash;

U+0229D

⊝

Odblac;

U+00150

Ő

odblac;

U+00151

ő

odiv;

U+02A38

⨸

odot;

U+02299

⊙

odsold;

U+029BC

⦼

OElig;

U+00152

Œ

oelig;

U+00153

œ

ofcir;

U+029BF

⦿

Ofr;

U+1D512

픒

ofr;

U+1D52C

픬

ogon;

U+002DB

˛

Ograve;

U+000D2

Ò

Ograve

U+000D2

Ò

ograve;

U+000F2

ò

ograve

U+000F2

ò

ogt;

U+029C1

⧁

ohbar;

U+029B5

⦵

ohm;

U+003A9

Ω

oint;

U+0222E

∮

olarr;

U+021BA

↺

olcir;

U+029BE

⦾

olcross;

U+029BB

⦻

oline;

U+0203E

‾

olt;

U+029C0

⧀

Omacr;

U+0014C

Ō

omacr;

U+0014D

ō

Omega;

U+003A9

Ω

omega;

U+003C9

ω

Omicron;

U+0039F

Ο

omicron;

U+003BF

ο

omid;

U+029B6

⦶

ominus;

U+02296

⊖

Oopf;

U+1D546

핆

oopf;

U+1D560

할

opar;

U+029B7

⦷

OpenCurlyDoubleQuote;

U+0201C

“

OpenCurlyQuote;

U+02018

‘

operp;

U+029B9

⦹

oplus;

U+02295

⊕

Or;

U+02A54

⩔

or;

U+02228

∨

orarr;

U+021BB

↻

ord;

U+02A5D

⩝

order;

U+02134

ℴ

orderof;

U+02134

ℴ

ordf;

U+000AA

ª

ordf

U+000AA

ª

ordm;

U+000BA

º

ordm

U+000BA

º

origof;

U+022B6

⊶

oror;

U+02A56

⩖

orslope;

U+02A57

⩗

orv;

U+02A5B

⩛

oS;

U+024C8

Ⓢ

Oscr;

U+1D4AA

풪

oscr;

U+02134

ℴ

Oslash;

U+000D8

Ø

Oslash

U+000D8

Ø

oslash;

U+000F8

ø

oslash

U+000F8

ø

osol;

U+02298

⊘

Otilde;

U+000D5

Õ

Otilde

U+000D5

Õ

otilde;

U+000F5

õ

otilde

U+000F5

õ

Otimes;

U+02A37

⨷

otimes;

U+02297

⊗

otimesas;

U+02A36

⨶

Ouml;

U+000D6

Ö

Ouml

U+000D6

Ö

ouml;

U+000F6

ö

ouml

U+000F6

ö

ovbar;

U+0233D

⌽

OverBar;

U+0203E

‾

OverBrace;

U+023DE

⏞

OverBracket;

U+023B4

⎴

OverParenthesis;

U+023DC

⏜

par;

U+02225

∥

para;

U+000B6

para

U+000B6

parallel;

U+02225

∥

parsim;

U+02AF3

⫳

parsl;

U+02AFD

⫽

part;

U+02202

∂

PartialD;

U+02202

∂

Pcy;

U+0041F

П

pcy;

U+0043F

п

percnt;

U+00025

%

period;

U+0002E

.

permil;

U+02030

‰

perp;

U+022A5

⊥

pertenk;

U+02031

‱

Pfr;

U+1D513

픓

pfr;

U+1D52D

픭

Phi;

U+003A6

Φ

phi;

U+003C6

φ

phiv;

U+003D5

ϕ

phmmat;

U+02133

ℳ

phone;

U+0260E

☎

Pi;

U+003A0

Π

pi;

U+003C0

π

pitchfork;

U+022D4

⋔

piv;

U+003D6

ϖ

planck;

U+0210F

ℏ

planckh;

U+0210E

ℎ

plankv;

U+0210F

ℏ

plus;

U+0002B

+

plusacir;

U+02A23

⨣

plusb;

U+0229E

⊞

pluscir;

U+02A22

⨢

plusdo;

U+02214

∔

plusdu;

U+02A25

⨥

pluse;

U+02A72

⩲

PlusMinus;

U+000B1

±

plusmn;

U+000B1

±

plusmn

U+000B1

±

plussim;

U+02A26

⨦

plustwo;

U+02A27

⨧

pm;

U+000B1

±

Poincareplane;

U+0210C

ℌ

pointint;

U+02A15

⨕

Popf;

U+02119

ℙ

popf;

U+1D561

핡

pound;

U+000A3

£

pound

U+000A3

£

Pr;

U+02ABB

⪻

pr;

U+0227A

≺

prap;

U+02AB7

⪷

prcue;

U+0227C

≼

prE;

U+02AB3

⪳

pre;

U+02AAF

⪯

prec;

U+0227A

≺

precapprox;

U+02AB7

⪷

preccurlyeq;

U+0227C

≼

Precedes;

U+0227A

≺

PrecedesEqual;

U+02AAF

⪯

PrecedesSlantEqual;

U+0227C

≼

PrecedesTilde;

U+0227E

≾

preceq;

U+02AAF

⪯

precnapprox;

U+02AB9

⪹

precneqq;

U+02AB5

⪵

precnsim;

U+022E8

⋨

precsim;

U+0227E

≾

Prime;

U+02033

″

prime;

U+02032

′

primes;

U+02119

ℙ

prnap;

U+02AB9

⪹

prnE;

U+02AB5

⪵

prnsim;

U+022E8

⋨

prod;

U+0220F

∏

Product;

U+0220F

∏

profalar;

U+0232E

⌮

profline;

U+02312

⌒

profsurf;

U+02313

⌓

prop;

U+0221D

∝

Proportion;

U+02237

∷

Proportional;

U+0221D

∝

propto;

U+0221D

∝

prsim;

U+0227E

≾

prurel;

U+022B0

⊰

Pscr;

U+1D4AB

풫

pscr;

U+1D4C5

퓅

Psi;

U+003A8

Ψ

psi;

U+003C8

ψ

puncsp;

U+02008

 

Qfr;

U+1D514

픔

qfr;

U+1D52E

픮

qint;

U+02A0C

⨌

Qopf;

U+0211A

ℚ

qopf;

U+1D562

핢

qprime;

U+02057

⁗

Qscr;

U+1D4AC

풬

qscr;

U+1D4C6

퓆

quaternions;

U+0210D

ℍ

quatint;

U+02A16

⨖

quest;

U+0003F

?

questeq;

U+0225F

≟

QUOT;

U+00022

"

QUOT

U+00022

"

quot;

U+00022

"

quot

U+00022

"

rAarr;

U+021DB

⇛

race;

U+0223D U+00331

∽̱

Racute;

U+00154

Ŕ

racute;

U+00155

ŕ

radic;

U+0221A

√

raemptyv;

U+029B3

⦳

Rang;

U+027EB

⟫

rang;

U+027E9

⟩

rangd;

U+02992

⦒

range;

U+029A5

⦥

rangle;

U+027E9

〉

raquo;

U+000BB

»

raquo

U+000BB

»

Rarr;

U+021A0

↠

rArr;

U+021D2

⇒

rarr;

U+02192

→

rarrap;

U+02975

⥵

rarrb;

U+021E5

⇥

rarrbfs;

U+02920

⤠

rarrc;

U+02933

⤳

rarrfs;

U+0291E

⤞

rarrhk;

U+021AA

↪

rarrlp;

U+021AC

↬

rarrpl;

U+02945

⥅

rarrsim;

U+02974

⥴

Rarrtl;

U+02916

⤖

rarrtl;

U+021A3

↣

rarrw;

U+0219D

↝

rAtail;

U+0291C

⤜

ratail;

U+0291A

⤚

ratio;

U+02236

∶

rationals;

U+0211A

ℚ

RBarr;

U+02910

⤐

rBarr;

U+0290F

⤏

rbarr;

U+0290D

⤍

rbbrk;

U+02773

❳

rbrace;

U+0007D

}

rbrack;

U+0005D

]

rbrke;

U+0298C

⦌

rbrksld;

U+0298E

⦎

rbrkslu;

U+02990

⦐

Rcaron;

U+00158

Ř

rcaron;

U+00159

ř

Rcedil;

U+00156

Ŗ

rcedil;

U+00157

ŗ

rceil;

U+02309

⌉

rcub;

U+0007D

}

Rcy;

U+00420

Р

rcy;

U+00440

р

rdca;

U+02937

⤷

rdldhar;

U+02969

⥩

rdquo;

U+0201D

”

rdquor;

U+0201D

”

rdsh;

U+021B3

↳

Re;

U+0211C

ℜ

real;

U+0211C

ℜ

realine;

U+0211B

ℛ

realpart;

U+0211C

ℜ

reals;

U+0211D

ℝ

rect;

U+025AD

▭

REG;

U+000AE

®

REG

U+000AE

®

reg;

U+000AE

®

reg

U+000AE

®

ReverseElement;

U+0220B

∋

ReverseEquilibrium;

U+021CB

⇋

ReverseUpEquilibrium;

U+0296F

⥯

rfisht;

U+0297D

⥽

rfloor;

U+0230B

⌋

Rfr;

U+0211C

ℜ

rfr;

U+1D52F

픯

rHar;

U+02964

⥤

rhard;

U+021C1

⇁

rharu;

U+021C0

⇀

rharul;

U+0296C

⥬

Rho;

U+003A1

Ρ

rho;

U+003C1

ρ

rhov;

U+003F1

ϱ

RightAngleBracket;

U+027E9

〉

RightArrow;

U+02192

→

Rightarrow;

U+021D2

⇒

rightarrow;

U+02192

→

RightArrowBar;

U+021E5

⇥

RightArrowLeftArrow;

U+021C4

⇄

rightarrowtail;

U+021A3

↣

RightCeiling;

U+02309

⌉

RightDoubleBracket;

U+027E7

⟧

RightDownTeeVector;

U+0295D

⥝

RightDownVector;

U+021C2

⇂

RightDownVectorBar;

U+02955

⥕

RightFloor;

U+0230B

⌋

rightharpoondown;

U+021C1

⇁

rightharpoonup;

U+021C0

⇀

rightleftarrows;

U+021C4

⇄

rightleftharpoons;

U+021CC

⇌

rightrightarrows;

U+021C9

⇉

rightsquigarrow;

U+0219D

↝

RightTee;

U+022A2

⊢

RightTeeArrow;

U+021A6

↦

RightTeeVector;

U+0295B

⥛

rightthreetimes;

U+022CC

⋌

RightTriangle;

U+022B3

⊳

RightTriangleBar;

U+029D0

⧐

RightTriangleEqual;

U+022B5

⊵

RightUpDownVector;

U+0294F

⥏

RightUpTeeVector;

U+0295C

⥜

RightUpVector;

U+021BE

↾

RightUpVectorBar;

U+02954

⥔

RightVector;

U+021C0

⇀

RightVectorBar;

U+02953

⥓

ring;

U+002DA

˚

risingdotseq;

U+02253

≓

rlarr;

U+021C4

⇄

rlhar;

U+021CC

⇌

rlm;

U+0200F

‏

rmoust;

U+023B1

⎱

rmoustache;

U+023B1

⎱

rnmid;

U+02AEE

⫮

roang;

U+027ED

⟭

roarr;

U+021FE

⇾

robrk;

U+027E7

⟧

ropar;

U+02986

⦆

Ropf;

U+0211D

ℝ

ropf;

U+1D563

핣

roplus;

U+02A2E

⨮

rotimes;

U+02A35

⨵

RoundImplies;

U+02970

⥰

rpar;

U+00029

)

rpargt;

U+02994

⦔

rppolint;

U+02A12

⨒

rrarr;

U+021C9

⇉

Rrightarrow;

U+021DB

⇛

rsaquo;

U+0203A

›

Rscr;

U+0211B

ℛ

rscr;

U+1D4C7

퓇

Rsh;

U+021B1

↱

rsh;

U+021B1

↱

rsqb;

U+0005D

]

rsquo;

U+02019

’

rsquor;

U+02019

’

rthree;

U+022CC

⋌

rtimes;

U+022CA

⋊

rtri;

U+025B9

▹

rtrie;

U+022B5

⊵

rtrif;

U+025B8

▸

rtriltri;

U+029CE

⧎

RuleDelayed;

U+029F4

⧴

ruluhar;

U+02968

⥨

rx;

U+0211E

℞

Sacute;

U+0015A

Ś

sacute;

U+0015B

ś

sbquo;

U+0201A

‚

Sc;

U+02ABC

⪼

sc;

U+0227B

≻

scap;

U+02AB8

⪸

Scaron;

U+00160

Š

scaron;

U+00161

š

sccue;

U+0227D

≽

scE;

U+02AB4

⪴

sce;

U+02AB0

⪰

Scedil;

U+0015E

Ş

scedil;

U+0015F

ş

Scirc;

U+0015C

Ŝ

scirc;

U+0015D

ŝ

scnap;

U+02ABA

⪺

scnE;

U+02AB6

⪶

scnsim;

U+022E9

⋩

scpolint;

U+02A13

⨓

scsim;

U+0227F

≿

Scy;

U+00421

С

scy;

U+00441

с

sdot;

U+022C5

⋅

sdotb;

U+022A1

⊡

sdote;

U+02A66

⩦

searhk;

U+02925

⤥

seArr;

U+021D8

⇘

searr;

U+02198

↘

searrow;

U+02198

↘

sect;

U+000A7

§

sect

U+000A7

§

semi;

U+0003B

;

seswar;

U+02929

⤩

setminus;

U+02216

∖

setmn;

U+02216

∖

sext;

U+02736

✶

Sfr;

U+1D516

픖

sfr;

U+1D530

픰

sfrown;

U+02322

⌢

sharp;

U+0266F

♯

SHCHcy;

U+00429

Щ

shchcy;

U+00449

щ

SHcy;

U+00428

Ш

shcy;

U+00448

ш

ShortDownArrow;

U+02193

↓

ShortLeftArrow;

U+02190

←

shortmid;

U+02223

∣

shortparallel;

U+02225

∥

ShortRightArrow;

U+02192

→

ShortUpArrow;

U+02191

↑

shy;

U+000AD

­

shy

U+000AD

­

Sigma;

U+003A3

Σ

sigma;

U+003C3

σ

sigmaf;

U+003C2

ς

sigmav;

U+003C2

ς

sim;

U+0223C

∼

simdot;

U+02A6A

⩪

sime;

U+02243

≃

simeq;

U+02243

≃

simg;

U+02A9E

⪞

simgE;

U+02AA0

⪠

siml;

U+02A9D

⪝

simlE;

U+02A9F

⪟

simne;

U+02246

≆

simplus;

U+02A24

⨤

simrarr;

U+02972

⥲

slarr;

U+02190

←

SmallCircle;

U+02218

∘

smallsetminus;

U+02216

∖

smashp;

U+02A33

⨳

smeparsl;

U+029E4

⧤

smid;

U+02223

∣

smile;

U+02323

⌣

smt;

U+02AAA

⪪

smte;

U+02AAC

⪬

smtes;

U+02AAC U+0FE00

⪬︀

SOFTcy;

U+0042C

Ь

softcy;

U+0044C

ь

sol;

U+0002F

/

solb;

U+029C4

⧄

solbar;

U+0233F

⌿

Sopf;

U+1D54A

핊

sopf;

U+1D564

핤

spades;

U+02660

♠

spadesuit;

U+02660

♠

spar;

U+02225

∥

sqcap;

U+02293

⊓

sqcaps;

U+02293 U+0FE00

⊓︀

sqcup;

U+02294

⊔

sqcups;

U+02294 U+0FE00

⊔︀

Sqrt;

U+0221A

√

sqsub;

U+0228F

⊏

sqsube;

U+02291

⊑

sqsubset;

U+0228F

⊏

sqsubseteq;

U+02291

⊑

sqsup;

U+02290

⊐

sqsupe;

U+02292

⊒

sqsupset;

U+02290

⊐

sqsupseteq;

U+02292

⊒

squ;

U+025A1

□

Square;

U+025A1

□

square;

U+025A1

□

SquareIntersection;

U+02293

⊓

SquareSubset;

U+0228F

⊏

SquareSubsetEqual;

U+02291

⊑

SquareSuperset;

U+02290

⊐

SquareSupersetEqual;

U+02292

⊒

SquareUnion;

U+02294

⊔

squarf;

U+025AA

▪

squf;

U+025AA

▪

srarr;

U+02192

→

Sscr;

U+1D4AE

풮

sscr;

U+1D4C8

퓈

ssetmn;

U+02216

∖

ssmile;

U+02323

⌣

sstarf;

U+022C6

⋆

Star;

U+022C6

⋆

star;

U+02606

☆

starf;

U+02605

★

straightepsilon;

U+003F5

ϵ

straightphi;

U+003D5

ϕ

strns;

U+000AF

¯

Sub;

U+022D0

⋐

sub;

U+02282

⊂

subdot;

U+02ABD

⪽

subE;

U+02AC5

⫅

sube;

U+02286

⊆

subedot;

U+02AC3

⫃

submult;

U+02AC1

⫁

subnE;

U+02ACB

⫋

subne;

U+0228A

⊊

subplus;

U+02ABF

⪿

subrarr;

U+02979

⥹

Subset;

U+022D0

⋐

subset;

U+02282

⊂

subseteq;

U+02286

⊆

subseteqq;

U+02AC5

⫅

SubsetEqual;

U+02286

⊆

subsetneq;

U+0228A

⊊

subsetneqq;

U+02ACB

⫋

subsim;

U+02AC7

⫇

subsub;

U+02AD5

⫕

subsup;

U+02AD3

⫓

succ;

U+0227B

≻

succapprox;

U+02AB8

⪸

succcurlyeq;

U+0227D

≽

Succeeds;

U+0227B

≻

SucceedsEqual;

U+02AB0

⪰

SucceedsSlantEqual;

U+0227D

≽

SucceedsTilde;

U+0227F

≿

succeq;

U+02AB0

⪰

succnapprox;

U+02ABA

⪺

succneqq;

U+02AB6

⪶

succnsim;

U+022E9

⋩

succsim;

U+0227F

≿

SuchThat;

U+0220B

∋

Sum;

U+02211

∑

sum;

U+02211

∑

sung;

U+0266A

♪

Sup;

U+022D1

⋑

sup;

U+02283

⊃

sup1;

U+000B9

¹

sup1

U+000B9

¹

sup2;

U+000B2

²

sup2

U+000B2

²

sup3;

U+000B3

³

sup3

U+000B3

³

supdot;

U+02ABE

⪾

supdsub;

U+02AD8

⫘

supE;

U+02AC6

⫆

supe;

U+02287

⊇

supedot;

U+02AC4

⫄

Superset;

U+02283

⊃

SupersetEqual;

U+02287

⊇

suphsol;

U+027C9

⟉

suphsub;

U+02AD7

⫗

suplarr;

U+0297B

⥻

supmult;

U+02AC2

⫂

supnE;

U+02ACC

⫌

supne;

U+0228B

⊋

supplus;

U+02AC0

⫀

Supset;

U+022D1

⋑

supset;

U+02283

⊃

supseteq;

U+02287

⊇

supseteqq;

U+02AC6

⫆

supsetneq;

U+0228B

⊋

supsetneqq;

U+02ACC

⫌

supsim;

U+02AC8

⫈

supsub;

U+02AD4

⫔

supsup;

U+02AD6

⫖

swarhk;

U+02926

⤦

swArr;

U+021D9

⇙

swarr;

U+02199

↙

swarrow;

U+02199

↙

swnwar;

U+0292A

⤪

szlig;

U+000DF

ß

szlig

U+000DF

ß

Tab;

U+00009

␉

target;

U+02316

⌖

Tau;

U+003A4

Τ

tau;

U+003C4

τ

tbrk;

U+023B4

⎴

Tcaron;

U+00164

Ť

tcaron;

U+00165

ť

Tcedil;

U+00162

Ţ

tcedil;

U+00163

ţ

Tcy;

U+00422

Т

tcy;

U+00442

т

tdot;

U+020DB

◌⃛

telrec;

U+02315

⌕

Tfr;

U+1D517

픗

tfr;

U+1D531

픱

there4;

U+02234

∴

Therefore;

U+02234

∴

therefore;

U+02234

∴

Theta;

U+00398

Θ

theta;

U+003B8

θ

thetasym;

U+003D1

ϑ

thetav;

U+003D1

ϑ

thickapprox;

U+02248

≈

thicksim;

U+0223C

∼

ThickSpace;

U+0205F U+0200A

  

thinsp;

U+02009

 

ThinSpace;

U+02009

 

thkap;

U+02248

≈

thksim;

U+0223C

∼

THORN;

U+000DE

Þ

THORN

U+000DE

Þ

thorn;

U+000FE

þ

thorn

U+000FE

þ

Tilde;

U+0223C

∼

tilde;

U+002DC

˜

TildeEqual;

U+02243

≃

TildeFullEqual;

U+02245

≅

TildeTilde;

U+02248

≈

times;

U+000D7

×

times

U+000D7

×

timesb;

U+022A0

⊠

timesbar;

U+02A31

⨱

timesd;

U+02A30

⨰

tint;

U+0222D

∭

toea;

U+02928

⤨

top;

U+022A4

⊤

topbot;

U+02336

⌶

topcir;

U+02AF1

⫱

Topf;

U+1D54B

핋

topf;

U+1D565

핥

topfork;

U+02ADA

⫚

tosa;

U+02929

⤩

tprime;

U+02034

‴

TRADE;

U+02122

™

trade;

U+02122

™

triangle;

U+025B5

▵

triangledown;

U+025BF

▿

triangleleft;

U+025C3

◃

trianglelefteq;

U+022B4

⊴

triangleq;

U+0225C

≜

triangleright;

U+025B9

▹

trianglerighteq;

U+022B5

⊵

tridot;

U+025EC

◬

trie;

U+0225C

≜

triminus;

U+02A3A

⨺

TripleDot;

U+020DB

◌⃛

triplus;

U+02A39

⨹

trisb;

U+029CD

⧍

tritime;

U+02A3B

⨻

trpezium;

U+023E2

⏢

Tscr;

U+1D4AF

풯

tscr;

U+1D4C9

퓉

TScy;

U+00426

Ц

tscy;

U+00446

ц

TSHcy;

U+0040B

Ћ

tshcy;

U+0045B

ћ

Tstrok;

U+00166

Ŧ

tstrok;

U+00167

ŧ

twixt;

U+0226C

≬

twoheadleftarrow;

U+0219E

↞

twoheadrightarrow;

U+021A0

↠

Uacute;

U+000DA

Ú

Uacute

U+000DA

Ú

uacute;

U+000FA

ú

uacute

U+000FA

ú

Uarr;

U+0219F

↟

uArr;

U+021D1

⇑

uarr;

U+02191

↑

Uarrocir;

U+02949

⥉

Ubrcy;

U+0040E

Ў

ubrcy;

U+0045E

ў

Ubreve;

U+0016C

Ŭ

ubreve;

U+0016D

ŭ

Ucirc;

U+000DB

Û

Ucirc

U+000DB

Û

ucirc;

U+000FB

û

ucirc

U+000FB

û

Ucy;

U+00423

У

ucy;

U+00443

у

udarr;

U+021C5

⇅

Udblac;

U+00170

Ű

udblac;

U+00171

ű

udhar;

U+0296E

⥮

ufisht;

U+0297E

⥾

Ufr;

U+1D518

픘

ufr;

U+1D532

픲

Ugrave;

U+000D9

Ù

Ugrave

U+000D9

Ù

ugrave;

U+000F9

ù

ugrave

U+000F9

ù

uHar;

U+02963

⥣

uharl;

U+021BF

↿

uharr;

U+021BE

↾

uhblk;

U+02580

▀

ulcorn;

U+0231C

⌜

ulcorner;

U+0231C

⌜

ulcrop;

U+0230F

⌏

ultri;

U+025F8

◸

Umacr;

U+0016A

Ū

umacr;

U+0016B

ū

uml;

U+000A8

¨

uml

U+000A8

¨

UnderBar;

U+0005F

_

UnderBrace;

U+023DF

⏟

UnderBracket;

U+023B5

⎵

UnderParenthesis;

U+023DD

⏝

Union;

U+022C3

⋃

UnionPlus;

U+0228E

⊎

Uogon;

U+00172

Ų

uogon;

U+00173

ų

Uopf;

U+1D54C

핌

uopf;

U+1D566

핦

UpArrow;

U+02191

↑

Uparrow;

U+021D1

⇑

uparrow;

U+02191

↑

UpArrowBar;

U+02912

⤒

UpArrowDownArrow;

U+021C5

⇅

UpDownArrow;

U+02195

↕

Updownarrow;

U+021D5

⇕

updownarrow;

U+02195

↕

UpEquilibrium;

U+0296E

⥮

upharpoonleft;

U+021BF

↿

upharpoonright;

U+021BE

↾

uplus;

U+0228E

⊎

UpperLeftArrow;

U+02196

↖

UpperRightArrow;

U+02197

↗

Upsi;

U+003D2

ϒ

upsi;

U+003C5

υ

upsih;

U+003D2

ϒ

Upsilon;

U+003A5

Υ

upsilon;

U+003C5

υ

UpTee;

U+022A5

⊥

UpTeeArrow;

U+021A5

↥

upuparrows;

U+021C8

⇈

urcorn;

U+0231D

⌝

urcorner;

U+0231D

⌝

urcrop;

U+0230E

⌎

Uring;

U+0016E

Ů

uring;

U+0016F

ů

urtri;

U+025F9

◹

Uscr;

U+1D4B0

풰

uscr;

U+1D4CA

퓊

utdot;

U+022F0

⋰

Utilde;

U+00168

Ũ

utilde;

U+00169

ũ

utri;

U+025B5

▵

utrif;

U+025B4

▴

uuarr;

U+021C8

⇈

Uuml;

U+000DC

Ü

Uuml

U+000DC

Ü

uuml;

U+000FC

ü

uuml

U+000FC

ü

uwangle;

U+029A7

⦧

vangrt;

U+0299C

⦜

varepsilon;

U+003F5

ϵ

varkappa;

U+003F0

ϰ

varnothing;

U+02205

∅

varphi;

U+003D5

ϕ

varpi;

U+003D6

ϖ

varpropto;

U+0221D

∝

vArr;

U+021D5

⇕

varr;

U+02195

↕

varrho;

U+003F1

ϱ

varsigma;

U+003C2

ς

varsubsetneq;

U+0228A U+0FE00

⊊︀

varsubsetneqq;

U+02ACB U+0FE00

⫋︀

varsupsetneq;

U+0228B U+0FE00

⊋︀

varsupsetneqq;

U+02ACC U+0FE00

⫌︀

vartheta;

U+003D1

ϑ

vartriangleleft;

U+022B2

⊲

vartriangleright;

U+022B3

⊳

Vbar;

U+02AEB

⫫

vBar;

U+02AE8

⫨

vBarv;

U+02AE9

⫩

Vcy;

U+00412

В

vcy;

U+00432

в

VDash;

U+022AB

⊫

Vdash;

U+022A9

⊩

vDash;

U+022A8

⊨

vdash;

U+022A2

⊢

Vdashl;

U+02AE6

⫦

Vee;

U+022C1

⋁

vee;

U+02228

∨

veebar;

U+022BB

⊻

veeeq;

U+0225A

≚

vellip;

U+022EE

⋮

Verbar;

U+02016

‖

verbar;

U+0007C

|

Vert;

U+02016

‖

vert;

U+0007C

|

VerticalBar;

U+02223

∣

VerticalLine;

U+0007C

|

VerticalSeparator;

U+02758

❘

VerticalTilde;

U+02240

≀

VeryThinSpace;

U+0200A

 

Vfr;

U+1D519

픙

vfr;

U+1D533

픳

vltri;

U+022B2

⊲

vnsub;

U+02282 U+020D2

⊂⃒

vnsup;

U+02283 U+020D2

⊃⃒

Vopf;

U+1D54D

핍

vopf;

U+1D567

핧

vprop;

U+0221D

∝

vrtri;

U+022B3

⊳

Vscr;

U+1D4B1

풱

vscr;

U+1D4CB

퓋

vsubnE;

U+02ACB U+0FE00

⫋︀

vsubne;

U+0228A U+0FE00

⊊︀

vsupnE;

U+02ACC U+0FE00

⫌︀

vsupne;

U+0228B U+0FE00

⊋︀

Vvdash;

U+022AA

⊪

vzigzag;

U+0299A

⦚

Wcirc;

U+00174

Ŵ

wcirc;

U+00175

ŵ

wedbar;

U+02A5F

⩟

Wedge;

U+022C0

⋀

wedge;

U+02227

∧

wedgeq;

U+02259

≙

weierp;

U+02118

℘

Wfr;

U+1D51A

픚

wfr;

U+1D534

픴

Wopf;

U+1D54E

핎

wopf;

U+1D568

함

wp;

U+02118

℘

wr;

U+02240

≀

wreath;

U+02240

≀

Wscr;

U+1D4B2

풲

wscr;

U+1D4CC

퓌

xcap;

U+022C2

⋂

xcirc;

U+025EF

◯

xcup;

U+022C3

⋃

xdtri;

U+025BD

▽

Xfr;

U+1D51B

픛

xfr;

U+1D535

픵

xhArr;

U+027FA

⟺

xharr;

U+027F7

⟷

Xi;

U+0039E

Ξ

xi;

U+003BE

ξ

xlArr;

U+027F8

⟸

xlarr;

U+027F5

⟵

xmap;

U+027FC

⟼

xnis;

U+022FB

⋻

xodot;

U+02A00

⨀

Xopf;

U+1D54F

핏

xopf;

U+1D569

합

xoplus;

U+02A01

⨁

xotime;

U+02A02

⨂

xrArr;

U+027F9

⟹

xrarr;

U+027F6

⟶

Xscr;

U+1D4B3

풳

xscr;

U+1D4CD

퓍

xsqcup;

U+02A06

⨆

xuplus;

U+02A04

⨄

xutri;

U+025B3

△

xvee;

U+022C1

⋁

xwedge;

U+022C0

⋀

Yacute;

U+000DD

Ý

Yacute

U+000DD

Ý

yacute;

U+000FD

ý

yacute

U+000FD

ý

YAcy;

U+0042F

Я

yacy;

U+0044F

я

Ycirc;

U+00176

Ŷ

ycirc;

U+00177

ŷ

Ycy;

U+0042B

Ы

ycy;

U+0044B

ы

yen;

U+000A5

¥

yen

U+000A5

¥

Yfr;

U+1D51C

픜

yfr;

U+1D536

픶

YIcy;

U+00407

Ї

yicy;

U+00457

ї

Yopf;

U+1D550

핐

yopf;

U+1D56A

핪

Yscr;

U+1D4B4

풴

yscr;

U+1D4CE

퓎

YUcy;

U+0042E

Ю

yucy;

U+0044E

ю

Yuml;

U+00178

Ÿ

yuml;

U+000FF

ÿ

yuml

U+000FF

ÿ

Zacute;

U+00179

Ź

zacute;

U+0017A

ź

Zcaron;

U+0017D

Ž

zcaron;

U+0017E

ž

Zcy;

U+00417

З

zcy;

U+00437

з

Zdot;

U+0017B

Ż

zdot;

U+0017C

ż

zeetrf;

U+02128

ℨ

ZeroWidthSpace;

U+0200B

​

Zeta;

U+00396

Ζ

zeta;

U+003B6

ζ

Zfr;

U+02128

ℨ

zfr;

U+1D537

픷

ZHcy;

U+00416

Ж

zhcy;

U+00436

ж

zigrarr;

U+021DD

⇝

Zopf;

U+02124

ℤ

zopf;

U+1D56B

핫

Zscr;

U+1D4B5

풵

zscr;

U+1D4CF

퓏

zwj;

U+0200D

‍

zwnj;

U+0200C

‌


That is it for this part of the series. We stop here and continue in the next part.

Chrys

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Common Idioms without Dedicated Elements
HTML Embedded Content
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