[8652]='&amp;Equilibrium;, &amp;rightleftharpoons;, &amp;rlhar;',
[8653]='&amp;nlArr;, &amp;nLeftarrow;',
[8654]='&amp;nhArr;, &amp;nLeftrightarrow;',
[8655]='&amp;nrArr;, &amp;nRightarrow;',
[8656]='&amp;DoubleLeftArrow;, &amp;lArr;, &amp;Leftarrow;',
[8657]='&amp;DoubleUpArrow;, &amp;uArr;, &amp;Uparrow;',
[8658]='&amp;DoubleRightArrow;, &amp;Implies;, &amp;rArr;, &amp;Rightarrow;',
[8659]='&amp;dArr;, &amp;DoubleDownArrow;, &amp;Downarrow;',
[8660]='&amp;DoubleLeftRightArrow;, &amp;hArr;, &amp;iff;, &amp;Leftrightarrow;',
[8661]='&amp;DoubleUpDownArrow;, &amp;Updownarrow;, &amp;vArr;',
[8662]='&amp;nwArr;',
[8663]='&amp;neArr;',
[8664]='&amp;seArr;',
[8665]='&amp;swArr;',
[8666]='&amp;lAarr;, &amp;Lleftarrow;',
[8667]='&amp;rAarr;, &amp;Rrightarrow;',
[8669]='&amp;zigrarr;',
[8676]='&amp;larrb;, &amp;LeftArrowBar;',
[8677]='&amp;rarrb;, &amp;RightArrowBar;',
[8693]='&amp;DownArrowUpArrow;, &amp;duarr;',
[8701]='&amp;loarr;',
[8702]='&amp;roarr;',
[8703]='&amp;hoarr;',
[8704]='&amp;ForAll;, &amp;forall;',
[8705]='&amp;comp;, &amp;complement;',
[8706]='&amp;part;, &amp;PartialD;',
[8707]='&amp;exist;, &amp;Exists;',
[8708]='&amp;nexist;, &amp;nexists;, &amp;NotExists;',
[8709]='&amp;empty;, &amp;emptyset;, &amp;emptyv;, &amp;varnothing;',
[8711]='&amp;Del;, &amp;nabla;',
[8712]='&amp;Element;, &amp;in;, &amp;isin;, &amp;isinv;',
[8713]='&amp;NotElement;, &amp;notin;, &amp;notinva;',
[8715]='&amp;ni;, &amp;niv;, &amp;ReverseElement;, &amp;SuchThat;',
[8716]='&amp;notni;, &amp;notniva;, &amp;NotReverseElement;',
[8719]='&amp;prod;, &amp;Product;',
[8720]='&amp;coprod;, &amp;Coproduct;',
[8721]='&amp;Sum;, &amp;sum;',
[8722]='&amp;minus;',
[8723]='&amp;MinusPlus;, &amp;mnplus;, &amp;mp;',
[8724]='&amp;dotplus;, &amp;plusdo;',
[8726]='&amp;Backslash;, &amp;setminus;, &amp;setmn;, &amp;smallsetminus;, &amp;ssetmn;',
[8727]='&amp;lowast;',
[8728]='&amp;compfn;, &amp;SmallCircle;',
[8730]='&amp;radic;, &amp;Sqrt;',
[8733]='&amp;prop;, &amp;Proportional;, &amp;propto;, &amp;varpropto;, &amp;vprop;',
[8734]='&amp;infin;',
[8735]='&amp;angrt;',
[8736]='&amp;ang;, &amp;angle;',
[8737]='&amp;angmsd;, &amp;measuredangle;',
[8738]='&amp;angsph;',
[8739]='&amp;mid;, &amp;shortmid;, &amp;smid;, &amp;VerticalBar;',
[8740]='&amp;nmid;, &amp;NotVerticalBar;, &amp;nshortmid;, &amp;nsmid;',
[8741]='&amp;DoubleVerticalBar;, &amp;par;, &amp;parallel;, &amp;shortparallel;, &amp;spar;',
[8742]='&amp;NotDoubleVerticalBar;, &amp;npar;, &amp;nparallel;, &amp;nshortparallel;, &amp;nspar;',
[8743]='&amp;and;, &amp;wedge;',
[8744]='&amp;or;, &amp;vee;',
[8745]='&amp;cap;',
[8746]='&amp;cup;',
[8747]='&amp;int;, &amp;Integral;',
[8748]='&amp;Int;',
[8749]='&amp;iiint;, &amp;tint;',
[8750]='&amp;conint;, &amp;ContourIntegral;, &amp;oint;',
[8751]='&amp;Conint;, &amp;DoubleContourIntegral;',
[8752]='&amp;Cconint;',
[8753]='&amp;cwint;',
[8754]='&amp;ClockwiseContourIntegral;, &amp;cwconint;',
[8755]='&amp;awconint;, &amp;CounterClockwiseContourIntegral;',
[8756]='&amp;there4;, &amp;Therefore;, &amp;therefore;',
[8757]='&amp;becaus;, &amp;Because;, &amp;because;',
[8758]='&amp;ratio;',
[8759]='&amp;Colon;, &amp;Proportion;',
[8760]='&amp;dotminus;, &amp;minusd;',
[8762]='&amp;mDDot;',
[8763]='&amp;homtht;',
[8764]='&amp;sim;, &amp;thicksim;, &amp;thksim;, &amp;Tilde;',
[8765]='&amp;backsim;, &amp;bsim;',
[8766]='&amp;ac;, &amp;mstpos;',
[8767]='&amp;acd;',
[8768]='&amp;VerticalTilde;, &amp;wr;, &amp;wreath;',
[8769]='&amp;NotTilde;, &amp;nsim;',
[8770]='&amp;eqsim;, &amp;EqualTilde;, &amp;esim;',
[8771]='&amp;sime;, &amp;simeq;, &amp;TildeEqual;',
[8772]='&amp;NotTildeEqual;, &amp;nsime;, &amp;nsimeq;',
[8773]='&amp;cong;, &amp;TildeFullEqual;',
[8774]='&amp;simne;',
[8775]='&amp;ncong;, &amp;NotTildeFullEqual;',
[8776]='&amp;ap;, &amp;approx;, &amp;asymp;, &amp;thickapprox;, &amp;thkap;, &amp;TildeTilde;',
[8777]='&amp;nap;, &amp;napprox;, &amp;NotTildeTilde;',
[8778]='&amp;ape;, &amp;approxeq;',
[8779]='&amp;apid;',
[8780]='&amp;backcong;, &amp;bcong;',
[8781]='&amp;asympeq;, &amp;CupCap;',
[8782]='&amp;bump;, &amp;Bumpeq;, &amp;HumpDownHump;',
[8783]='&amp;bumpe;, &amp;bumpeq;, &amp;HumpEqual;',
[8784]='&amp;doteq;, &amp;DotEqual;, &amp;esdot;',
[8785]='&amp;doteqdot;, &amp;eDot;',
[8786]='&amp;efDot;, &amp;fallingdotseq;',
[8787]='&amp;erDot;, &amp;risingdotseq;',
[8788]='&amp;Assign;, &amp;colone;, &amp;coloneq;',
[8789]='&amp;ecolon;, &amp;eqcolon;',
[8790]='&amp;ecir;, &amp;eqcirc;',
[8791]='&amp;circeq;, &amp;cire;',
[8793]='&amp;wedgeq;',
[8794]='&amp;veeeq;',
[8796]='&amp;triangleq;, &amp;trie;',
[8799]='&amp;equest;, &amp;questeq;',
[8800]='&amp;ne;, &amp;NotEqual;',
[8801]='&amp;Congruent;, &amp;equiv;',
[8802]='&amp;nequiv;, &amp;NotCongruent;',
[8804]='&amp;le;, &amp;leq;',
[8805]='&amp;ge;, &amp;geq;, &amp;GreaterEqual;',
[8806]='&amp;lE;, &amp;leqq;, &amp;LessFullEqual;',
[8807]='&amp;gE;, &amp;geqq;, &amp;GreaterFullEqual;',
[8808]='&amp;lnE;, &amp;lneqq;',
[8809]='&amp;gnE;, &amp;gneqq;',
[8810]='&amp;ll;, &amp;Lt;, &amp;NestedLessLess;',
[8811]='&amp;gg;, &amp;Gt;, &amp;NestedGreaterGreater;',
[8812]='&amp;between;, &amp;twixt;',
[8813]='&amp;NotCupCap;',
[8814]='&amp;nless;, &amp;nlt;, &amp;NotLess;',
[8815]='&amp;ngt;, &amp;ngtr;, &amp;NotGreater;',
[8816]='&amp;nle;, &amp;nleq;, &amp;NotLessEqual;',
[8817]='&amp;nge;, &amp;ngeq;, &amp;NotGreaterEqual;',
[8818]='&amp;lesssim;, &amp;LessTilde;, &amp;lsim;',
[8819]='&amp;GreaterTilde;, &amp;gsim;, &amp;gtrsim;',
[8820]='&amp;nlsim;, &amp;NotLessTilde;',
[8821]='&amp;ngsim;, &amp;NotGreaterTilde;',
[8822]='&amp;LessGreater;, &amp;lessgtr;, &amp;lg;',
[8823]='&amp;gl;, &amp;GreaterLess;, &amp;gtrless;',
[8824]='&amp;NotLessGreater;, &amp;ntlg;',
[8825]='&amp;NotGreaterLess;, &amp;ntgl;',
[8826]='&amp;pr;, &amp;prec;, &amp;Precedes;',
[8827]='&amp;sc;, &amp;succ;, &amp;Succeeds;',
[8828]='&amp;prcue;, &amp;preccurlyeq;, &amp;PrecedesSlantEqual;',
[8829]='&amp;sccue;, &amp;succcurlyeq;, &amp;SucceedsSlantEqual;',
[8830]='&amp;PrecedesTilde;, &amp;precsim;, &amp;prsim;',
[8831]='&amp;scsim;, &amp;SucceedsTilde;, &amp;succsim;',
[8832]='&amp;NotPrecedes;, &amp;npr;, &amp;nprec;',
[8833]='&amp;NotSucceeds;, &amp;nsc;, &amp;nsucc;',
[8834]='&amp;sub;, &amp;subset;',
[8835]='&amp;sup;, &amp;Superset;, &amp;supset;',
[8836]='&amp;nsub;',
[8837]='&amp;nsup;',
[8838]='&amp;sube;, &amp;subseteq;, &amp;SubsetEqual;',
[8839]='&amp;supe;, &amp;SupersetEqual;, &amp;supseteq;',
[8840]='&amp;NotSubsetEqual;, &amp;nsube;, &amp;nsubseteq;',
[8841]='&amp;NotSupersetEqual;, &amp;nsupe;, &amp;nsupseteq;',
[8842]='&amp;subne;, &amp;subsetneq;',
[8843]='&amp;supne;, &amp;supsetneq;',
[8845]='&amp;cupdot;',
[8846]='&amp;UnionPlus;, &amp;uplus;',
[8847]='&amp;sqsub;, &amp;sqsubset;, &amp;SquareSubset;',
[8848]='&amp;sqsup;, &amp;sqsupset;, &amp;SquareSuperset;',
[8849]='&amp;sqsube;, &amp;sqsubseteq;, &amp;SquareSubsetEqual;',
[8850]='&amp;sqsupe;, &amp;sqsupseteq;, &amp;SquareSupersetEqual;',
[8851]='&amp;sqcap;, &amp;SquareIntersection;',
[8852]='&amp;sqcup;, &amp;SquareUnion;',
[8853]='&amp;CirclePlus;, &amp;oplus;',
[8854]='&amp;CircleMinus;, &amp;ominus;',
[8855]='&amp;CircleTimes;, &amp;otimes;',
[8856]='&amp;osol;',
[8857]='&amp;CircleDot;, &amp;odot;',
[8858]='&amp;circledcirc;, &amp;ocir;',
[8859]='&amp;circledast;, &amp;oast;',
[8861]='&amp;circleddash;, &amp;odash;',
[8862]='&amp;boxplus;, &amp;plusb;',
[8863]='&amp;boxminus;, &amp;minusb;',
[8864]='&amp;boxtimes;, &amp;timesb;',
[8865]='&amp;dotsquare;, &amp;sdotb;',
[8866]='&amp;RightTee;, &amp;vdash;',
[8867]='&amp;dashv;, &amp;LeftTee;',
[8868]='&amp;DownTee;, &amp;top;',
[8869]='&amp;bot;, &amp;bottom;, &amp;perp;, &amp;UpTee;',
[8871]='&amp;models;',
[8872]='&amp;DoubleRightTee;, &amp;vDash;',
[8873]='&amp;Vdash;',
[8874]='&amp;Vvdash;',
[8875]='&amp;VDash;',
[8876]='&amp;nvdash;',
[8877]='&amp;nvDash;',
[8878]='&amp;nVdash;',
[8879]='&amp;nVDash;',
[8880]='&amp;prurel;',
[8882]='&amp;LeftTriangle;, &amp;vartriangleleft;, &amp;vltri;',