Latex-math-symbols

LATEXMathematicalSymbolsThemoreunusualsymbolsarenotdefinedinbaseLATEX(NFSS)andrequire\usepackage{amssymb}1GreekandHebrewlettersα\alphaκ\kappaψ\psiz\digammaΔ\DeltaΘ\Thetaβ\betaλ\lambdaρ\rhoε\varepsilonΓ\GammaΥ\Upsilonχ\chiμ\muσ\sigmaκ\varkappaΛ\LambdaΞ\Xiδ\deltaν\nuτ\tauϕ\varphiΩ\Omega\epsilonooθ\theta$\varpiΦ\Phiℵ\alephη\etaω\omegaυ\upsilon%\varrhoΠ\Pii\bethγ\gammaφ\phiξ\xiς\varsigmaΨ\Psik\dalethι\iotaπ\piζ\zetaϑ\varthetaΣ\Sigmaג\gimel2LATEXmathconstructsabcxyz\frac{abc}{xyz}abc\overline{abc}−→abc\overrightarrow{abc}f0f’abc\underline{abc}←−abc\overleftarrow{abc}√abc\sqrt{abc}cabc\widehat{abc}z}|{abc\overbrace{abc}n√abc\sqrt[n]{abc}fabc\widetilde{abc}abc|{z}\underbrace{abc}3Delimiters||{\{b\lfloor//⇑\Uparrowx\llcorner|\vert}\}c\rfloor\\backslash↑\uparrowy\lrcornerk\|h\langled\lceil[[⇓\Downarrowp\ulcornerk\Verti\ranglee\rceil]]↓\downarrowq\urcornerUsethepair\lefts1and\rights2tomatchheightofdelimiterss1ands2totheheightoftheircontents,e.g.,\left|expr\right|\left\{expr\right\}\left\Vertexpr\right.4Variable-sizedsymbols(displayedformulaeshowlargerversion)P\sumR\intU\biguplusL\bigoplusW\bigveeQ\prodH\ointT\bigcapN\bigotimesV\bigwedge`\coprodRR\iintS\bigcupJ\bigodotF\bigsqcup5StandardFunctionNamesFunctionnamesshouldappearinRoman,notItalic,e.g.,Correct:\tan(at-n\pi)−→tan(at−nπ)Incorrect:tan(at-n\pi)−→tan(at−nπ)arccos\arccosarcsin\arcsinarctan\arctanarg\argcos\coscosh\coshcot\cotcoth\cothcsc\cscdeg\degdet\detdim\dimexp\expgcd\gcdhom\hominf\infker\kerlg\lglim\limliminf\liminflimsup\limsupln\lnlog\logmax\maxmin\minPr\Prsec\secsin\sinsinh\sinhsup\suptan\tantanh\tanh6BinaryOperation/RelationSymbols∗\ast±\pm∩\capC\lhd?\star∓\mp∪\cupB\rhd·\cdotq\amalg]\uplus/\triangleleft◦\circ\odotu\sqcap.\triangleright•\bullet \ominust\sqcupE\unlhd\bigcirc⊕\oplus∧\wedgeD\unrhd\diamond\oslash∨\vee5\bigtriangledown×\times⊗\otimes†\dagger4\bigtriangleup÷\divo\wr‡\ddagger\\setminus\centerdot\BoxZ\barwedgeY\veebar~\circledast
\boxplusf\curlywedgeg\curlyvee}\circledcirc\boxminuse\Capd\Cup\circleddash\boxtimes⊥\bot\topu\dotplus\boxdot|\intercali\rightthreetimes\divideontimes\square[\doublebarwedgeh\leftthreetimes≡\equiv≤\leq≥\geq⊥\perp∼=\cong≺\prec\succ|\mid6=\neq\preceq\succeqk\parallel∼\sim\ll\gg./\bowtie'\simeq⊂\subset⊃\supseton\Join≈\approx⊆\subseteq⊇\supseteqn\ltimes\asymp@\sqsubsetA\sqsupseto\rtimes.=\doteqv\sqsubseteqw\sqsupseteq^\smile∝\proptoa\dashv`\vdash_\frown|=\models∈\in3\ni/∈\notinu\approxeq5\leqq=\geqq≶\lessgtr∼\thicksim6\leqslant\geqslantQ\lesseqgtrv\backsim/\lessapprox'\gtrapproxS\lesseqqgtrw\backsimeq≪\lll≫\gggT\gtreqqless,\triangleql\lessdotm\gtrdotR\gtreqless$\circeq.\lesssim&\gtrsim≷\gtrlessl\bumpeq0\eqslantless1\eqslantgtr\backepsilonm\Bumpeq-\precsim%\succsimG\between+\doteqdotw\precapproxv\succapproxt\pitchfork≈\thickapproxb\Subsetc\Supsetp\shortmid;\fallingdotseqj\subseteqqk\supseteqqa\smallfrown:\risingdotseq@\sqsubsetA\sqsupset`\smallsmile∝\varpropto4\preccurlyeq\succcurlyeq\Vdash∴\therefore2\curlyeqprec3\curlyeqsucc\vDash∵\becauseJ\blacktriangleleftI\blacktriangleright\VvdashP\eqcircE\trianglelefteqD\trianglerighteqq\shortparallel6=\neqC\vartriangleleftB\vartriangleright/\nshortparallel\ncong\nleq\ngeq*\nsubseteq-\nmid\nleqq\ngeqq+\nsupseteq∦\nparallel\nleqslant\ngeqslant\nsubseteqq.\nshortmid≮\nless≯\ngtr#\nsupseteqq/\nshortparallel⊀\nprec\nsucc(\subsetneq\nsim\npreceq\nsucceq)\supsetneq3\nVDash\precnapprox\succnapprox$\subsetneqq2\nvDash\precnsim\succnsim%\supsetneqq0\nvdash\lnapprox\gnapprox\varsubsetneq6\ntriangleleft\lneq\gneq!\varsupsetneq5\ntrianglelefteq\lneqq \gneqq&\varsubsetneqq7\ntriangleright\lnsim\gnsim'\varsupsetneqq4\ntrianglerighteq\lvertneqq
\gvertneqq7Arrowsymbols←\leftarrow←−\longleftarrow↑\uparrow⇐\Leftarrow⇐=\Longleftarrow⇑\Uparrow→\rightarrow−→\longrightarrow↓\downarrow⇒\Rightarrow=⇒\Longrightarrow⇓\Downarrow↔\leftrightarrow←→\longleftrightarrowl\updownarrow⇔\Leftrightarrow⇐⇒\Longleftrightarrowm\Updownarrow7→\mapsto7−→\longmapsto%\nearrow←-\hookleftarrow,→\hookrightarrow&\searrow(\leftharpoonup*\rightharpoonup.\swarrow)\leftharpoondown+\rightharpoondown-\nwarrow\rightleftharpoons\leadsto99K\dashrightarrowL99\dashleftarrow⇔\leftleftarrows\leftrightarrowsW\Lleftarrow\twoheadleftarrow\leftarrowtail\looparrowleft\leftrightharpoonsx\curvearrowleft \circlearrowleft\Lsh\upuparrows\upharpoonleft\downharpoonleft(\multimap!\leftrightsquigarrow⇒\rightrightarrows\rightleftarrows⇒\rightrightarrows\rightleftarrows\twoheadrightarrow\rightarrowtail#\looparrowright\rightleftharpoonsy\curvearrowright\circlearrowright\Rsh\downdownarrows\upharpoonright\downharpoonright\rightsquigarrow8\nleftarrow9\nrightarrow:\nLeftarrow;\nRightarrow=\nleftrightarrow\nLeftrightarrow8Miscellaneoussymbols∞\infty∀\forallk\Bbbk℘\wp∇\nabla∃\existsF\bigstar∠\angle∂\partial@\nexists\diagdown]\measuredangleð\eth∅\emptyset\diagup^\sphericalangle♣\clubsuit∅\varnothing♦\Diamond{\complement♦\diamondsuitı\imath`\FinvO\triangledown♥\heartsuit\jmatha\Game4\triangle♠\spadesuit`\ell