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\alpha\thetaoo\tau \beta#\vartheta\pi\upsilon \gamma\iota$\varpi\phi \delta\kappa\rho'\varphi \epsilon\lambda%\varrho\chi "\varepsilon\mu\sigma \psi \zeta\nu&\varsigma!\omega \eta\xi \Gamma\Lambda\Sigma\Psi \Delta\Xi\Upsilon \Omega \Theta\Pi\Phi

Table1:GreekLetters

\pm\\cap\diamond\oplus \mp[\cupa\bigtriangleup\ominus \times]\uplus`\bigtriangledown \otimes \divu\sqcap/\triangleleft\oslash \astt\sqcup.\triangleright\odot ?\star_\vee\lhd \bigcirc \circ^\wedge\rhdy\dagger \bulletn\setminus\unlhdz\ddagger \cdoto\wr\unrhdq\amalg

Table2:BinaryOperationSymbols

\leq\geq\equivj=\models \prec\succ\sim?\perp \preceq\succeq'\simeqj\mid \ll\gg\asympk\parallel \subset\supset\approx./\bowtie \subseteq\supseteq =\cong1\Join <\sqsubset=\sqsupset6=\neq^\smile v\sqsubseteqw\sqsupseteq:=\doteq_\frown

2\in3\ni/\propto==

`\vdasha\dashv<<>>

Table3:RelationSymbols

;,;;:\colon:\ldotp\cdotp

Table4:PunctuationSymbols

1 \leftarrow \longleftarrow"\uparrow (\Leftarrow(=\Longleftarrow*\Uparrow !\rightarrow!\longrightarrow#\downarrow )\Rightarrow=)\Longrightarrow+\Downarrow $\leftrightarrow !\longleftrightarrowl\updownarrow

7!\mapsto7!\longmapsto%\nearrow

(\leftharpoonup*\rightharpoonup.\swarrow \rightleftharpoons;\leadsto

Table5:ArrowSymbols

:::\ldots\cdots. .\vdots...\ddots @\aleph0\prime8\forall1\infty ~\hbar;\emptyset9\exists2\Box {\imathr\nabla:\neg3\Diamond |\jmathp\surd[\flat4\triangle `\ell>\top\\natural|\clubsuit }\wp?\bot]\sharp}\diamondsuit <\Rek\|n\backslash~\heartsuit =\Im\\angle@\partial\spadesuit

0\mho:.j|

Table6:MiscellaneousSymbols

P

Table7:Variable-sizedSymbols

\arccos\cos\csc\exp\ker\limsup\min\sinh \arcsin\cosh\deg\gcd\lg\ln\Pr\sup \arctan\cot\det\hom\lim\log\sec\tan \arg\coth\dim\inf\liminf\max\sin\tanh

Table8:Log-likeSymbols

(())"\uparrow*\Uparrow [[]]#\downarrow+\Downarrow f\{g\}l\updownarrowm\Updownarrow b\lfloorc\rfloord\lceile\rceil h\langlei\rangle=/n\backslash j|k\|

Table9:Delimiters

2 9 :\rmoustache8 ;\lmoustache9 ;\rgroup8 :\lgroup? ?\arrowvertw w\Arrowvert> >\bracevert

Table10:LargeDelimiters

Table11:Mathmodeaccents

f abc\widetilde{abc}cabc\widehat{abc} abc\overleftarrow{abc}!abc\overrightarrow{abc} abc\sqrt{abc}npabc\sqrt[n]{abc} f

0f'abc

xyz\frac{abc}{xyz}

Table12:Someotherconstructions

p\ulcornerq\urcornerx\llcornery\lrcorner

Table13:AMSDelimiters

\downdownarrows\upharpoonright\downharpoonright \rightsquigarrow

Table14:AMSArrows

=\nleftrightarrow<\nLeftrightarrow

Table15:AMSNegatedArrows

z\digamma{\varkappa

Table16:AMSGreek

i\bethk\dalethj\gimel

Table17:AMSHebrew

3 \square\lozenges\circledS\\angle ]\measuredangle@\nexists0\mho`\Finv a\Game|\Bbbk8\backprime?\varnothing \diagup\diagdown

Table18:AMSMiscellaneous

u\dotplusr\smallsetminuse\Capd\Cup \boxtimes\boxdot\boxplus>\divideontimes }\circledcirc\centerdot|\intercal

Table19:AMSBinaryOperators

5\leqq6\leqslant0\eqslantless.\lesssim

/\lessapproxu\approxeql\lessdotn\lll a\smallfrownl\bumpeqm\Bumpeq=\geqq m\gtrdoto\ggg?\gtrlessR\gtreqless

T\gtreqqlessP\eqcirc$\circeq,\triangleq

\Vdash

I\blacktriangleright*\because

Table20:AMSBinaryRelations

\nless\nleq \nleqslant\nleqq \lneq\lneqq\lvertneqq\lnsim \lnapprox\nprec\npreceq\precnsim \precnapprox\nsim.\nshortmid-\nmid *\nsubseteq(\subsetneq \varsubsetneq$\subsetneqq &\varsubsetneqq\ngtr\ngeq\ngeqslant \ngeqq \gneq\gneqq\gvertneqq \gnsim\gnapprox\nsucc\nsucceq \nsucceq\succnsim\succnapprox\ncong

Table21:AMSNegatedBinaryRelations

4

H\LbagI\Rbag*\lbag+\rbag

V\llceilW\rrceilT\llfloorU\rrfloor

J\llbracketK\rrbracket

Table22:stmaryrdDelimiters

1\nnearrow0\nnwarrow%\ssearrow$\sswarrow

[\longmapsfrom [\mapsfrom^\leftarrowtriangle_\rightarrowtriangle

Table23:stmaryrdArrows

Y\Arrownot\\MapsfromcharZ\Mapstochar

X\arrownot[\mapsfromchar

Table24:stmaryrdExtensionCharacters

\Ydown\Yleft\Yright\Yup \baro \bbslashN\binampersandO\bindnasrepma \boxast\boxbar\boxbox\boxbslash \boxcircle\boxdot\boxempty\boxslash

2\leftslice!\merge

\minuso\moo

C\nplus:\obar@\oblong;\obslash

=\ogreaterthan<\olessthan>\ovee?\owedge \varotimes6\varovee7\varowedge"\vartimes

Table25:stmaryrdBinaryOperators

e

Table26:stmaryrdLargeBinaryOperators

Table27:stmaryrdBinaryRelations

Table28:stmaryrdNegatedBinaryRelations

5

Requiredpackage

ABCdef\mathrm{ABCdef}

ABCdef\mathit{ABCdef}

ABCdef\mathnormal{ABCdef}

ABC\mathcal{ABC}

\mathscr{ABC}euscriptwithoption:mathcr

ABCdef\mathfrak{ABCdef}eufrak

ABC\mathbb{ABC}amsfontsoramssymb

Table29:MathAlphabets

6quotesdbs_dbs27.pdfusesText_33

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