CopyChar – Copy math characters to your clipboard

plus sign

U+0002B

&plus;

−

minus sign

U+02212

&minus;

multiplication sign

U+000D7

&times;

division sign

U+000F7

&divide;

equal sign

U+0003D

&equals;

≠

not equal to sign

U+02260

&ne;

plus or minus sign

U+000B1

&plusmn;

not sign

U+000AC

&not;

less-than sign

U+0003C

&lt;

greater-than sign

U+0003E

&gt;

⋜

equal to or less-than sign

U+022DC

&#8924;

⋝

equal to or greater-than sign

U+022DD

&#8925;

degree sign

U+000B0

&deg;

superscript one

U+000B9

&sup1;

superscript two

U+000B2

&sup2;

superscript three

U+000B3

&sup3;

function

U+00192

&fnof;

percent sign

U+00025

&percnt;

‰

per mille sign

U+00089

&permil;

‱

per ten thousand sign

U+02031

&pertenk;

∀

for all

U+02200

&forall;

∁

complement

U+02201

&comp;

∂

partial differential

U+02202

&part;

∃

there exists

U+02203

&exist;

∄

there does not exist

U+02204

&nexist;

∅

empty set

U+02205

&empty;

∆

increment

U+02206

&#8710;

∇

nabla

U+02207

&nabla;

∈

element of

U+02208

&isin;

∉

not an element of

U+02209

&notin;

∊

small element of

U+0220A

&#8714;

∋

contains as member

U+0220B

&ni;

∌

does not contain as member

U+0220C

&notni;

∍

small contains as member

U+0220D

&#8717;

∎

end of proof

U+0220E

&#8718;

∏

n-ary product

U+0220F

&prod;

∐

n-ary coproduct

U+02210

&coprod;

∑

n-ary summation

U+02211

&sum;

∓

minus-or-plus sign

U+02213

&mnplus;

∔

dot plus

U+02214

&plusdo;

∕

division slash

U+02215

&#8725;

∖

set minus

U+02216

&setminus;

∗

asterisk operator

U+02217

&lowast;

∘

ring operator

U+02218

&compfn;

∙

bullet operator

U+02219

&#8729;

√

square root

U+0221A

&radic;

∛

cube root

U+0221B

&#8731;

∜

fourth root

U+0221C

&#8732;

∝

proportional to

U+0221D

&prop;

∞

infinity

U+0221E

&infin;

∟

right angle

U+0221F

&angrt;

∠

angle

U+02220

&ang;

∡

measured angle

U+02221

&angmsd;

∢

spherical angle

U+02222

&angsph;

∣

divides

U+02223

&mid;

∤

does not divide

U+02224

&nmid;

∥

parallel to

U+02225

&parallel;

∦

not parallel to

U+02226

&npar;

∧

logical and

U+02227

&and;

∨

logical or

U+02228

&or;

∩

intersection

U+02229

&cap;

∪

union

U+0222A

&cup;

∫

integral

U+0222B

&int;

∬

double integral

U+0222C

&Int;

∭

triple integral

U+0222D

&iiint;

∮

contour integral

U+0222E

&conint;

∯

surface integral

U+0222F

&Conint;

∰

volume integral

U+02230

&Cconint;

∱

clockwise integral

U+02231

&cwint;

∲

clockwise contour integral

U+02232

&cwconint;

∳

anticlockwise contour integral

U+02233

&awconint;

V̇

volume symbol uppercase

U+0056 U+0307

&#86;&#775;

v̇

volume symbol lowercase

U+0076 U+0307

&#118;&#775;

∴

therefore

U+02234

&there4;

∵

because

U+02235

&because;

∶

ratio

U+02236

&ratio;

∷

proportion

U+02237

&Colon;

∸

dot minus

U+02238

&minusd;

∹

excess

U+02239

&#8761;

∺

geometric proportion

U+0223A

&mDDot;

∻

homothetic

U+0223B

&homtht;

∼

tilde operator

U+0223C

&sim;

∽

reversed tilde

U+0223D

&bsim;

∾

inverted lazy s

U+0223E

&ac;

∿

sine wave

U+0223F

&acd;

≀

wreath product

U+02240

&wreath;

≁

not tilde

U+02241

&nsim;

≂

minus tilde

U+02242

&esim;

≃

asymptotically equal to

U+02243

&sime;

≄

not asymptotically equal to

U+02244

&nsime;

≅

approximately equal to

U+02245

&cong;

≆

approximately but not actually equal to

U+02246

&simne;

≇

neither approximately nor actually equal to

U+02247

&ncong;

≈

almost equal to

U+02248

&asymp;

≉

not almost equal to

U+02249

&nap;

≊

almost equal or equal to

U+0224A

&approxeq;

≋

triple tilde

U+0224B

&apid;

≌

all equal to

U+0224C

&bcong;

≍

equivalent to

U+0224D

&asympeq;

≎

geometrically equivalent to

U+0224E

&bump;

≏

difference between

U+0224F

&bumpe;

≐

approaches the limit

U+02250

&esdot;

≑

geometrically equal to

U+02251

&eDot;

≒

approximately equal to or the image of

U+02252

&efDot;

≓

image of or approximately equal to

U+02253

&erDot;

≔

colon equals

U+02254

&colone;

≕

equals colon

U+02255

&ecolon;

≖

ring in equal to

U+02256

&ecir;

≗

ring equal to

U+02257

&cire;

≘

corresponds to

U+02258

&#8792;

≙

estimates

U+02259

&wedgeq;

≚

equiangular to

U+0225A

&veeeq;

≛

star equals

U+0225B

&#8795;

≜

delta equal to

U+0225C

&trie;

≝

equal to by definition

U+0225D

&#8797;

≞

measured by

U+0225E

&#8798;

≟

questioned equal to

U+0225F

&equest;

≡

identical to

U+02261

&equiv;

≢

not identical to

U+02262

&nequiv;

≣

strictly equivalent to

U+02263

&#8803;

≤

less-than or equal to

U+02264

&le;

≥

greater-than or equal to

U+02265

&ge;

≦

less-than over equal to

U+02266

&lE;

≧

greater-than over equal to

U+02267

&gE;

≨

less-than but not equal to

U+02268

&lnE;

≩

greater-than but not equal to

U+02269

&gnE;

≪

much less-than

U+0226A

&Lt;

≫

much greater-than

U+0226B

&Gt;

≬

between

U+0226C

&between;

≭

not equivalent to

U+0226D

&NotCupCap;

≮

not less-than

U+0226E

&nlt;

≯

not greater-than

U+0226F

&ngt;

≰

neither less-than nor equal to

U+02270

&nle;

≱

neither greater-than nor equal to

U+02271

&nge;

≲

less-than or equivalent to

U+02272

&lsim;

≳

greater-than or equivalent to

U+02273

&gsim;

≴

neither less-than nor equivalent to

U+02274

&nlsim;

≵

neither greater-than nor equivalent to

U+02275

&ngsim;

≶

less-than or greater-than

U+02276

&lg;

≷

greater-than or less-than

U+02277

&gl;

≸

neither less-than nor greater-than

U+02278

&ntlg;

≹

neither greater-than nor less-than

U+02279

&ntgl;

≺

precedes

U+0227A

&pr;

≻

succeeds

U+0227B

&sc;

≼

precedes or equal to

U+0227C

&prcue;

≽

succeeds or equal to

U+0227D

&sccue;

≾

precedes or equivalent to

U+0227E

&prsim;

≿

succeeds or equivalent to

U+0227F

&scsim;

⊀

does not precede

U+02280

&npr;

⊁

does not succeed

U+02281

&nsc;

⊂

subset of

U+02282

&sub;

⊃

superset of

U+02283

&sup;

⊄

not a subset of

U+02284

&nsub;

⊅

not a superset of

U+02285

&nsup;

⊆

subset of or equal to

U+02286

&sube;

⊇

superset of or equal to

U+02287

&supe;

⊈

neither a subset of nor equal to

U+02288

&nsube;

⊉

neither a superset of nor equal to

U+02289

&nsupe;

⊊

subset of with not equal to

U+0228A

&subne;

⊋

superset of with not equal to

U+0228B

&supne;

⊌

multiset

U+0228C

&#8844;

⊍

multiset multiplication

U+0228D

&cupdot;

⊎

multiset union

U+0228E

&uplus;

⊏

square image of

U+0228F

&sqsub;

⊐

square original of

U+02290

&sqsup;

⊑

square image of or equal to

U+02291

&sqsube;

⊒

square original of or equal to

U+02292

&sqsupe;

⊓

square cap

U+02293

&sqcap;

⊔

square cup

U+02294

&sqcup;

⊕

circled plus

U+02295

&oplus;

⊖

circled minus

U+02296

&ominus;

⊗

circled times

U+02297

&otimes;

⊘

circled division slash

U+02298

&osol;

⊙

circled dot operator

U+02299

&odot;

⊚

circled ring operator

U+0229A

&ocir;

⊛

circled asterisk operator

U+0229B

&oast;

⊜

circled equals

U+0229C

&#8860;

⊝

circled dash

U+0229D

&odash;

⊞

squared plus

U+0229E

&plusb;

⊟

squared minus

U+0229F

&minusb;

⊠

squared times

U+022A0

&timesb;

⊡

squared dot operator

U+022A1

&sdotb;

⊢

right tack

U+022A2

&vdash;

⊣

left tack

U+022A3

&dashv;

⊤

down tack

U+022A4

&top;

⊥

up tack

U+022A5

&perp;

⊦

assertion

U+022A6

&#8870;

⊧

models

U+022A7

&models;

⊨

true

U+022A8

&vDash;

⊩

forces

U+022A9

&Vdash;

⊪

triple vertical bar right turnstile

U+022AA

&Vvdash;

⊫

double vertical bar double right turnstile

U+022AB

&VDash;

⊬

does not prove

U+022AC

&nvdash;

⊭

not true

U+022AD

&nvDash;

⊮

does not force

U+022AE

&nVdash;

⊯

negated double vertical bar double right turnstile

U+022AF

&nVDash;

⊰

precedes under relation

U+022B0

&prurel;

⊱

succeeds under relation

U+022B1

&#8881;

⊲

normal subgroup of

U+022B2

&vltri;

⊳

contains as normal subgroup

U+022B3

&vrtri;

⊴

normal subgroup of or equal to

U+022B4

&ltrie;

⊵

contains as normal subgroup or equal to

U+022B5

&rtrie;

⊶

original of

U+022B6

&origof;

⊷

image of

U+022B7

&imof;

⊸

multimap

U+022B8

&mumap;

⊹

hermitian conjugate matrix

U+022B9

&hercon;

⊺

intercalate

U+022BA

&intcal;

⊻

xor

U+022BB

&veebar;

⊼

nand

U+022BC

&#8892;

⊽

nor

U+022BD

&barvee;

⊾

right angle with arc

U+022BE

&angrtvb;

⊿

right triangle

U+022BF

&lrtri;

⋀

n-ary logical and

U+022C0

&xwedge;

⋁

n-ary logical or

U+022C1

&xvee;

⋂

n-ary intersection

U+022C2

&xcap;

⋃

n-ary union

U+022C3

&xcup;

⋄

diamond operator

U+022C4

&diamond;

⋅

dot operator

U+022C5

&sdot;

⋆

star operator

U+022C6

&Star;

⋇

division times

U+022C7

&divonx;

⋈

bowtie

U+022C8

&bowtie;

⋉

left normal factor semidirect product

U+022C9

&ltimes;

⋊

right normal factor semidirect product

U+022CA

&rtimes;

⋋

left semidirect product

U+022CB

&lthree;

⋌

right semidirect product

U+022CC

&rthree;

⋍

reversed tilde equals

U+022CD

&bsime;

⋎

curly logical or

U+022CE

&cuvee;

⋏

curly logical and

U+022CF

&cuwed;

⋐

double subset

U+022D0

&Sub;

⋑

double superset

U+022D1

&Sup;

⋒

double intersection

U+022D2

&Cap;

⋓

double union

U+022D3

&Cup;

⋔

pitchfork

U+022D4

&fork;

⋕

equal and parallel to

U+022D5

&epar;

⋖

less-than with dot

U+022D6

&ltdot;

⋗

greater-than with dot

U+022D7

&gtdot;

⋘

very much less-than

U+022D8

&Ll;

⋙

very much greater-than

U+022D9

&Gg;

⋚

less-than equal to or greater-than

U+022DA

&leg;

⋛

greater-than equal to or less-than

U+022DB

&gel;

⋞

equal to or precedes

U+022DE

&cuepr;

⋟

equal to or succeeds

U+022DF

&cuesc;

⋠

does not precede or equal

U+022E0

&nprcue;

⋡

does not succeed or equal

U+022E1

&nsccue;

⋢

not square image of or equal to

U+022E2

&nsqsube;

⋣

not square original of or equal to

U+022E3

&nsqsupe;

⋤

square image of or not equal to

U+022E4

&#8932;

⋥

square original of or not equal to

U+022E5

&#8933;

⋦

less-than but not equivalent to

U+022E6

&lnsim;

⋧

greater-than but not equivalent to

U+022E7

&gnsim;

⋨

precedes but not equivalent to

U+022E8

&prnsim;

⋩

succeeds but not equivalent to

U+022E9

&scnsim;

⋪

not normal subgroup of

U+022EA

&nltri;

⋫

does not contain as normal subgroup

U+022EB

&nrtri;

⋬

not normal subgroup of or equal to

U+022EC

&nltrie;

⋭

does not contain as normal subgroup or equal

U+022ED

&nrtrie;

⋮

vertical ellipsis

U+022EE

&vellip;

⋯

midline horizontal ellipsis

U+022EF

&ctdot;

⋰

up right diagonal ellipsis

U+022F0

&utdot;

⋱

down right diagonal ellipsis

U+022F1

&dtdot;

⋲

element of with long horizontal stroke

U+022F2

&disin;

⋳

element of with vertical bar at end of horizontal stroke

U+022F3

&isinsv;

⋴

small element of with vertical bar at end of horizontal stroke

U+022F4

&isins;

⋵

element of with dot above

U+022F5

&isindot;

⋶

element of with overbar

U+022F6

&notinvc;

⋷

small element of with overbar

U+022F7

&notinvb;

⋸

element of with underbar

U+022F8

&#8952;

⋹

element of with two horizontal strokes

U+022F9

&isinE;

⋺

contains with long horizontal stroke

U+022FA

&nisd;

⋻

contains with vertical bar at end of horizontal stroke

U+022FB

&xnis;

⋼

small contains with vertical bar at end of horizontal stroke

U+022FC

&nis;

⋽

contains with overbar

U+022FD

&notnivc;

⋾

small contains with overbar

U+022FE

&notnivb;

⋿

z notation bag membership

U+022FF

&#8959;

⁰

superscript zero

U+02070

&#8304;

ⁱ

superscript latin small letter i

U+02071

&#8305;

⁴

superscript four

U+02074

&#8308;

⁵

superscript five

U+02075

&#8309;

⁶

superscript six

U+02076

&#8310;

⁷

superscript seven

U+02077

&#8311;

⁸

superscript eight

U+02078

&#8312;

⁹

superscript nine

U+02079

&#8313;

⁺

superscript plus sign

U+0207A

&#8314;

⁻

superscript minus

U+0207B

&#8315;

⁼

superscript equals sign

U+0207C

&#8316;

⁽

superscript left parenthesis

U+0207D

&#8317;

⁾

superscript right parenthesis

U+0207E

&#8318;

ⁿ

superscript latin small letter n

U+0207F

&#8319;

₀

subscript zero

U+02080

&#8320;

₁

subscript one

U+02081

&#8321;

₂

subscript two

U+02082

&#8322;

₃

subscript three

U+02083

&#8323;

₄

subscript four

U+02084

&#8324;

₅

subscript five

U+02085

&#8325;

₆

subscript six

U+02086

&#8326;

₇

subscript seven

U+02087

&#8327;

₈

subscript eight

U+02088

&#8328;

₉

subscript nine

U+02089

&#8329;

₊

subscript plus sign

U+0208A

&#8330;

₋

subscript minus

U+0208B

&#8331;

₌

subscript equals sign

U+0208C

&#8332;

₍

subscript left parenthesis

U+0208D

&#8333;

₎

subscript right parenthesis

U+0208E

&#8334;

ₐ

latin subscript small letter a

U+02090

&#8336;

ₑ

latin subscript small letter e

U+02091

&#8337;

ₒ

latin subscript small letter o

U+02092

&#8338;

ₓ

latin subscript small letter x

U+02093

&#8339;

ₔ

latin subscript small letter schwa

U+02094

&#8340;