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APPENDIXBMathsymboltablesB.1HebrewandGreeklettersHebrewlettersTypeTypeset\alephℵ\bethi\dalethk\gimelג502AppendixBGreeklettersLowercaseTypeTypesetTypeTypesetTypeTypeset\alphaα\iotaι\sigmaσ\betaβ\kappaκ\tauτ\gammaγ\lambdaλ\upsilonυ\deltaδ\muμ\phiφ\epsilon\nuν\chiχ\zetaζ\xiξ\psiψ\etaη\piπ\omegaω\thetaθ\rhoρ\varepsilonε\varpi$\varsigmaς\varthetaϑ\varrho%\varphiϕ\digammaz\varkappaκUppercaseTypeTypesetTypeTypesetTypeTypeset\GammaΓ\XiΞ\PhiΦ\DeltaΔ\PiΠ\PsiΨ\ThetaΘ\SigmaΣ\OmegaΩ\LambdaΛ\UpsilonΥ\varGammaΓ\varXiΞ\varPhiΦ\varDeltaΔ\varPiΠ\varPsiΨ\varThetaΘ\varSigmaΣ\varOmegaΩ\varLambdaΛ\varUpsilonΥB.2Binaryrelations503B.2BinaryrelationsTypeTypesetTypeTypeset==::\in∈\nior\owns3\leqor\le≤\geqor\ge≥\ll\gg\prec≺\succ\preceq\succeq\sim∼\approx≈\simeq'\cong∼=\equiv≡\doteq.=\subset⊂\supset⊃\subseteq⊆\supseteq⊇\sqsubseteqv\sqsupseteqw\smile^\frown_\perp⊥\models|=\mid|\parallelk\vdash`\dashva\propto∝\asymp\bowtie./\sqsubset\sqsupset=\Join1Notethe\coloncommandusedinf:x→x2,typedasf\colonx\tox^2504AppendixBMorebinaryrelationsTypeTypesetTypeTypeset\leqq5\geqq=\leqslant6\geqslant\eqslantless0\eqslantgtr1\lesssim.\gtrsim&\lessapprox/\gtrapprox'\approxequ\lessdotl\gtrdotm\lll≪\ggg≫\lessgtr≶\gtrless≷\lesseqgtrQ\gtreqlessR\lesseqqgtrS\gtreqqlessT\doteqdot+\eqcircP\circeq$\triangleq,\risingdotseq:\fallingdotseq;\backsimv\thicksim∼\backsimeqw\thickapprox≈\preccurlyeq4\succcurlyeq\curlyeqprec2\curlyeqsucc3\precsim-\succsim%\precapproxw\succapproxv\subseteqqj\supseteqqk\Subsetb\Supsetc\vartriangleleftC\vartrianglerightB\trianglelefteqE\trianglerighteqD\vDash\Vdash\Vvdash\smallsmile`\smallfrowna\shortmidp\shortparallelq\bumpeql\Bumpeqm\betweenG\pitchforkt\varpropto∝\backepsilon\blacktriangleleftJ\blacktrianglerightI\therefore∴\because∵B.2Binaryrelations505NegatedbinaryrelationsTypeTypesetTypeTypeset\neqor\ne6=\notin/∈\nless≮\ngtr≯\nleq\ngeq\nleqslant\ngeqslant \nleqq\ngeqq\lneq \gneq\lneqq\gneqq \lvertneqq\gvertneqq\lnsim\gnsim\lnapprox\gnapprox\nprec⊀\nsucc\npreceq\nsucceq\precneqq\succneqq\precnsim\succnsim\precnapprox\succnapprox\nsim\ncong\nshortmid.\nshortparallel/\nmid-\nparallel∦\nvdash0\nvDash2\nVdash1\nVDash3\ntriangleleft6\ntriangleright7\ntrianglelefteq5\ntrianglerighteq4\nsubseteq*\nsupseteq+\nsubseteqq\nsupseteqq#\subsetneq(\supsetneq)\varsubsetneq\varsupsetneq!\subsetneqq$\supsetneqq%\varsubsetneqq&\varsupsetneqq'506AppendixBB.3BinaryoperationsTypeTypesetTypeTypeset++-−\pm±\mp∓\times×\cdot·\circ◦\bigcirc\div÷\bmodmod\cap∩\cup∪\sqcapu\sqcupt\wedgeor\land∧\veeor\lor∨\triangleleft/\triangleright.\bigtriangleup4\bigtriangledown5\oplus⊕\ominus \otimes⊗\oslash \odot \bullet•\dagger†\ddagger‡\setminus\\smallsetminusr\wro\amalgq\ast∗\star?\diamond\lhd\rhd\unlhd\unrhd\dotplusu\centerdot\ltimesn\rtimeso\leftthreetimesh\rightthreetimesi\circleddash\uplus]\barwedgeZ\doublebarwedge[\curlywedgef\curlyveeg\veebarY\intercal|\doublecapor\Cape\doublecupor\Cupd\circledast~\circledcirc}\boxminus \boxtimes\boxdot\boxplus\divideontimes\vartriangleM\And&B.4Arrows507B.4ArrowsTypeTypesetTypeTypeset\leftarrow←\rightarrowor\to→\longleftarrow←−\longrightarrow−→\Leftarrow⇐\Rightarrow⇒\Longleftarrow⇐=\Longrightarrow=⇒\leftrightarrow↔\longleftrightarrow←→\Leftrightarrow⇔\Longleftrightarrow⇐⇒\uparrow↑\downarrow↓\Uparrow⇑\Downarrow⇓\updownarrowl\Updownarrowm\nearrow%\searrow&\swarrow.\nwarrow-\iff⇐⇒\mapstochar7\mapsto7→\longmapsto7−→\hookleftarrow←-\hookrightarrow,→\leftharpoonup(\rightharpoonup*\leftharpoondown)\rightharpoondown+\leadsto;\leftleftarrows⇔\rightrightarrows⇒\leftrightarrows\rightleftarrows\LleftarrowW\RrightarrowV\twoheadleftarrow\twoheadrightarrow\leftarrowtail\rightarrowtail\looparrowleft\looparrowright#\upuparrows\downdownarrows\upharpoonleft\upharpoonright\downharpoonleft\downharpoonright\leftrightsquigarrow!\rightsquigarrow\multimap(\nleftarrow8\nrightarrow9\nLeftarrow:\nRightarrow;\nleftrightarrow=\nLeftrightarrow\dashleftarrowL99\dashrightarrow99K\curvearrowleftx\curvearrowrighty\circlearrowleft \circlearrowright\leftrightharpoons \rightleftharpoons\Lsh\Rsh508AppendixBB.5MiscellaneoussymbolsTypeTypesetTypeTypeset\hbar~\ell`\imathı\jmath\wp℘\partial∂\Im=\Re\infty∞\prime0\emptyset∅\varnothing∅\forall∀\exists∃\smallint∫\triangle4\top\bot⊥\P¶\S§\dag†\ddag‡\flat[\natural\\sharp]\angle∠\clubsuit♣\diamondsuit♦\heartsuit♥\spadesuit♠\surd√\nabla∇\pounds£\negor\lnot¬\Box2\Diamond3\mho0\hslash}\complement{\backprime8\nexists@\Bbbkk\diagup\diagdown\blacktriangleN\blacktriangledownH\triangledownO\ethð\square\blacksquare\lozenge♦\blacklozenge\measuredangle]\sphericalangle^\circledSs\bigstarF\Finv`\GameaB.6Delimiters509B.6DelimitersNameTypeTypesetleftparenthesis((rightparenthesis))leftbracket[or\lbrack[rightbracket]or\rbrack]leftbrace\{or\lbrace{rightbrace\}or\rbrace}backslash\backslash\forwardslash//leftanglebracket\langlehrightanglebracket\rangleiverticalline|or\vert|doubleverticalline\|or\Vertkleftfloor\lfloorbrightfloor\rfloorcleftceiling\lceildrightceiling\rceileupward\uparrow

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