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-rw-r--r--Master/texmf-dist/tex/latex/stex/cmathml/cmathml.sty450
-rw-r--r--Master/texmf-dist/tex/latex/stex/cmathml/cmathml.sty.ltxml974
2 files changed, 1424 insertions, 0 deletions
diff --git a/Master/texmf-dist/tex/latex/stex/cmathml/cmathml.sty b/Master/texmf-dist/tex/latex/stex/cmathml/cmathml.sty
new file mode 100644
index 00000000000..90b215dd2ab
--- /dev/null
+++ b/Master/texmf-dist/tex/latex/stex/cmathml/cmathml.sty
@@ -0,0 +1,450 @@
+%%
+%% This is file `cmathml.sty',
+%% generated with the docstrip utility.
+%%
+%% The original source files were:
+%%
+%% cmathml.dtx (with options: `sty')
+%%
+\RequirePackage{presentation}
+\newcommand{\Capply}[3][]{#2(#3)}
+\def\CMathML@cn#1{#1}
+\newcommand{\Ccn}[2][]{\CMathML@cn{#2}}
+\def\CMathML@ci#1{#1}
+\newcommand{\Cci}[2][]{\CMathML@ci{#2}}
+\def\CMathML@csymbol#1{#1}
+\newcommand{\Ccsymbol}[2][]{\CMathML@csymbol{#2}}
+\def\CMathML@ccinterval#1#2{[#1,#2]}
+\newcommand{\Cccinterval}[3][]{\CMathML@ccinterval{#2}{#3}}
+\def\CMathML@cointerval#1#2{[#1,#2)}
+\newcommand{\Ccointerval}[3][]{\CMathML@cointerval{#2}{#3}}
+\def\CMathML@ocinterval#1#2{(#1,#2]}
+\newcommand{\Cocinterval}[3][]{\CMathML@ocinterval{#2}{#3}}
+\def\CMathML@oointerval#1#2{(#1,#2)}
+\newcommand{\Coointerval}[3][]{\CMathML@oointerval{#2}{#3}}
+\newcommand{\Cinverse}[2][]{#2^{-1}}
+\def\CMathML@lambda#1#2{\lambda({#1},{#2})}
+\newcommand{\Clambda}[3][]{\CMathML@lambda{#2}{#3}}
+\def\CMathML@lambdaDA#1#2#3{\lambda({#1}\colon{#2},#3)}
+\newcommand{\ClambdaDA}[4][]{\CMathML@lambdaDA{#2}{#3}{#4}}
+\def\CMathML@restrict#1#2{\left.#1\right|_{#2}}
+\newcommand{\Crestrict}[3][]{\CMathML@restrict{#2}{#3}}
+\def\CMathML@composeOp{\circ}
+\newcommand{\CcomposeOp}{\CMathML@composeOp}
+\def\CMathML@compose#1{\assoc[p=500,pi=500]{\CMathML@composeOp}{#1}}
+\newcommand{\Ccompose}[2][]{\CMathML@compose{#2}}
+\def\CMathML@ident#1{\mathrm{id}}
+\newcommand{\Cident}[1][]{\CMathML@ident{#1}}
+\def\CMathML@domain#1{\mbox{dom}(#1)}
+\newcommand{\Cdomain}[2][]{\CMathML@domain{#2}}
+\def\CMathML@codomain#1{\mbox{codom}(#1)}
+\newcommand{\Ccodomain}[2][]{\CMathML@codomain{#2}}
+\def\CMathML@image#1{{\mathbf{Im}}(#1)}
+\newcommand{\Cimage}[2][]{\CMathML@image{#2}}
+\def\CMathML@piecewise#1{\left\{\begin{array}{ll}#1\end{array}\right.}
+\newcommand{\Cpiecewise}[2][]{\CMathML@piecewise{#2}}
+\def\CMathML@piece#1#2{#1&{\mathrm{if}}\;{#2}\\}
+\newcommand{\Cpiece}[3][]{\CMathML@piece{#2}{#3}}
+\def\CMathML@otherwise#1{#1&else\\}
+\newcommand{\Cotherwise}[2][]{\CMathML@otherwise{#2}}
+\def\CMathML@quotient#1#2{\frac{#1}{#2}}
+\newcommand{\Cquotient}[3][]{\CMathML@quotient{#2}{#3}}
+\def\CMathML@factorialOp{!}
+\newcommand{\CfactorialOp}{\CMathML@factorialOp}
+\def\CMathML@factorial#1{#1{\CMathML@factorialOp}}
+\newcommand{\Cfactorial}[2][]{\CMathML@factorial{#2}}
+\def\CMathML@divideOp{\div}
+\newcommand{\CdivideOp}{\CMathML@divideOp}
+\def\CMathML@divide#1#2{\infix[p=400]{\CMathML@divideOp}{#1}{#2}}
+\newcommand{\Cdivide}[3][]{\CMathML@divide{#2}{#3}}
+\def\CMathML@maxOp{\mathrm{max}}
+\newcommand{\CmaxOp}{\CMathML@maxOp}
+\def\CMathML@max#1{{\CMathML@maxOp}(#1)}
+\newcommand{\Cmax}[2][]{\CMathML@max{#2}}
+\def\CMathML@minOp{\mathrm{min}}
+\newcommand{\CminOp}{\CMathML@minOp}
+\def\CMathML@min#1{{\CMathML@minOp}(#1)}
+\newcommand{\Cmin}[2][]{\CMathML@min{#2}}
+\def\CMathML@minusOp{-}
+\newcommand{\CminusOp}{\CMathML@minusOp}
+\def\CMathML@minus#1#2{\infix[p=500]{\CMathML@minusOp}{#1}{#2}}
+\newcommand{\Cminus}[3][]{\CMathML@minus{#2}{#3}}
+\def\CMathML@uminus#1{\prefix[p=200]{\CMathML@minusOp}{#1}}
+\newcommand{\Cuminus}[2][]{\CMathML@uminus{#2}}
+\def\CMathML@plusOp{+}
+\newcommand{\CplusOp}{\CMathML@plusOp}
+\def\CMathML@plus#1{\assoc[p=500]{\CMathML@plusOp}{#1}}
+\newcommand{\Cplus}[2][]{\CMathML@plus{#2}}
+\def\CMathML@power#1#2{\infix[p=200]{^}{#1}{#2}}
+\newcommand{\Cpower}[3][]{\CMathML@power{#2}{#3}}
+\def\CMathML@remOp{\bmod}
+\newcommand{\CremOp}{\CMathML@remOp}
+\def\CMathML@rem#1#2{#1 \CMathML@remOp #2}
+\newcommand{\Crem}[3][]{\CMathML@rem{#2}{#3}}
+\def\CMathML@timesOp{\cdot}
+\newcommand{\CtimesOp}{\CMathML@timesOp}
+\def\CMathML@times#1{\assoc[p=400]{\CMathML@timesOp}{#1}}
+\newcommand{\Ctimes}[2][]{\CMathML@times{#2}}
+\def\CMathML@rootOp{\sqrt}
+\newcommand{\CrootOp}{\CMathML@rootOp{}}
+\def\CMathML@root#1#2{\CMathML@rootOp[#1]{#2}}
+\newcommand{\Croot}[3][]{\CMathML@root{#2}{#3}}
+\def\CMathML@gcd#1{\gcd(#1)}
+\newcommand{\Cgcd}[2][]{\CMathML@gcd{#2}}
+\def\CMathML@andOp{\wedge}
+\newcommand{\CandOp}{\CMathML@andOp}
+\def\CMathML@and#1{\assoc[p=400]{\CMathML@andOp}{#1}}
+\newcommand{\Cand}[2][]{\CMathML@and{#2}}
+\def\CMathML@orOp{\vee}
+\newcommand{\CorOp}{\CMathML@orOp}
+\def\CMathML@or#1{\assoc[p=500]{\CMathML@orOp}{#1}}
+\newcommand{\Cor}[2][]{\CMathML@or{#2}}
+\def\CMathML@xorOp{\oplus}
+\newcommand{\CxorOp}{\CMathML@xorOp}
+\def\CMathML@xor#1{\assoc[p=400]{\CMathML@xorOp}{#1}}
+\newcommand{\Cxor}[2][]{\CMathML@xor{#2}}
+\def\CMathML@notOp{\neg}
+\newcommand{\CnotOp}{\CMathML@notOp}
+\def\CMathML@not#1{\CMathML@notOp{#1}}
+\newcommand{\Cnot}[2][]{\CMathML@not{#2}}
+\def\CMathML@impliesOp{\Longrightarrow}
+\newcommand{\CimpliesOp}{\CMathML@impliesOp}
+\def\CMathML@implies#1#2{#1\CMathML@impliesOp{#2}}
+\newcommand{\Cimplies}[3][]{\CMathML@implies{#2}{#3}}
+\def\CMathML@AndDA#1#2{\bigwedge_{#1}{#2}} % set, scope
+\newcommand{\CAndDA}[3][]{\CMathML@AndDA{#2}{#3}}
+\def\CMathML@AndCond#1#2#3{\bigwedge_{#2}{#3}} % bvars,condition, scope
+\newcommand{\CAndCond}[4][]{\CMathML@AndCond{#2}{#2}{#3}}
+\def\CMathML@OrDA#1#2{\bigvee_{#1}{#2}} % set, scope
+\newcommand{\COrDa}[3][]{\CMathML@OrDA{#2}{#3}}
+\def\CMathML@OrCond#1#2#3{\bigvee_{#2}{#3}}% bvars,condition, scope
+\newcommand{\COrCond}[4][]{\CMathML@OrCond{#2}{#3}{#4}}
+\def\CMathML@XorDA#1#2{\bigoplus_{#1}{#2}} % set, scope
+\newcommand{\CXorDA}[3][]{\CMathML@XorDA{#2}{#3}}
+\def\CMathML@XorCond#1#2#3{\bigoplus_{#2}{#3}}% bvars,condition, scope
+\newcommand{\CXorCond}[4][]{\CMathML@XorCond{#2}{#3}{#4}}
+\def\CMathML@forall#1#2{\forall{#1}\colon{#2}}
+\newcommand{\Cforall}[3][]{\CMathML@forall{#2}{#3}}
+\def\CMathML@forallCond#1#2#3{\forall{#1},{#2}\colon{#3}} % list), condition, scope
+\newcommand{\CforallCond}[4][]{\CMathML@forallCond{#2}{#3}{#4}}
+\def\CMathML@exists#1#2{\exists{#1}\colon{#2}}
+\newcommand{\Cexists}[3][]{\CMathML@exists{#2}{#3}}
+\def\CMathML@esistsCont#1#2#3{\exists{#1},{#2}\colon{#3}}
+\newcommand{\CexistsCond}[4][]{\CMathML@esistsCont{#2}{#3}{#4}}
+\def\CMathML@abs#1{\left|#1\right|}
+\newcommand{\Cabs}[2][]{\CMathML@abs{#2}}
+\def\CMathML@conjugate#1{\overline{#1}}
+\newcommand{\Cconjugate}[2][]{\CMathML@conjugate{#2}}
+\def\CMathML@arg#1{\angle #1}
+\newcommand{\Carg}[2][]{\CMathML@arg{#2}}
+\def\CMathML@real#1{\Re #1}
+\newcommand{\Creal}[2][]{\CMathML@real{#2}}
+\def\CMathML@imaginary#1{\Im #1}
+\newcommand{\Cimaginary}[2][]{\CMathML@imaginary{#2}}
+\def\CMathML@lcm#1{\mbox{lcm}(#1)}
+\newcommand{\Clcm}[2][]{\CMathML@lcm{#2}}
+\def\CMathML@floor#1{\left\lfloor{#1}\right\rfloor}
+\newcommand{\Cfloor}[2][]{\CMathML@floor{#2}}
+\def\CMathML@ceiling#1{\left\lceil{#1}\right\rceil}
+\newcommand{\Cceiling}[2][]{\CMathML@ceiling{#2}}
+\def\CMathML@eqOp{=}
+\newcommand{\CeqOp}{\CMathML@eqOp}
+\def\CMathML@eq#1{\assoc[p=700]{\CMathML@eqOp}{#1}}
+\newcommand{\Ceq}[2][]{\CMathML@eq{#2}}
+\def\CMathML@neqOp{\neq}
+\newcommand{\CneqOp}{\CMathML@neqOp}
+\def\CMathML@neq#1#2{\infix[p=700]{\CMathML@neqOp}{#1}{#2}}
+\newcommand{\Cneq}[3][]{\CMathML@neq{#2}{#3}}
+\def\CMathML@gtOp{>}
+\newcommand{\CgtOp}{\CMathML@gtOp}
+\def\CMathML@gt#1{\assoc[p=700]{\CMathML@gtOp}{#1}}
+\newcommand{\Cgt}[2][]{\CMathML@gt{#2}}
+\def\CMathML@ltOp{<}
+\newcommand{\CltOp}{\CMathML@ltOp}
+\def\CMathML@lt#1{\assoc[p=700]{\CMathML@ltOp}{#1}}
+\newcommand{\Clt}[2][]{\CMathML@lt{#2}}
+\def\CMathML@geqOp{\geq}
+\newcommand{\CgeqOp}{\CMathML@geqOp}
+\def\CMathML@geq#1{\assoc[p=700]{\CMathML@geqOp}{#1}}
+\newcommand{\Cgeq}[2][]{\CMathML@geq{#2}}
+\def\CMathML@leqOp{\leq}
+\newcommand{\CleqOp}{\CMathML@leqOp}
+\def\CMathML@leq#1{\assoc[p=700]{\CMathML@leqOp}{#1}}
+\newcommand{\Cleq}[2][]{\CMathML@leq{#2}}
+\def\CMathML@equivalentOp{\equiv}
+\newcommand{\CequivalentOp}{\CMathML@equivalentOp}
+\def\CMathML@equivalent#1{\assoc[p=700]{\CMathML@equivalentOp}{#1}}
+\newcommand{\Cequivalent}[2][]{\CMathML@equivalent{#2}}
+\def\CMathML@approxOp{\approx}
+\newcommand{\CapproxOp}{\CMathML@approxOp}
+\def\CMathML@approx#1#2{#1\CMathML@approxOp{#2}}
+\newcommand{\Capprox}[3][]{\CMathML@approx{#2}{#3}}
+\def\CMathML@factorofOp{\mid}
+\newcommand{\CfactorofOp}{\CMathML@factorofOp}
+\def\CMathML@factorof#1#2{#1\CMathML@factorofOp{#2}}
+\newcommand{\Cfactorof}[3][]{\CMathML@factorof{#2}{#3}}
+
+\def\CMathML@intOp{\int}
+\newcommand{\CintOp}{\CMathML@intOp}
+\def\CMathML@int#1{\CMathML@intOp{#1}}
+\newcommand{\Cint}[2][]{\CMathML@int{#2}}
+\def\CMathML@intLimits#1#2#3#4{\CMathML@intOp_{#2}^{#3}{#4}d{#1}} %bvars,llimit, ulimit,body
+\newcommand{\CintLimits}[5][]{\CMathML@intLimits{#2}{#3}{#4}{#5}}
+\def\CMathML@intSet#1#2{\CMathML@intOp_{#1}{#2}}% set,function
+\newcommand{\CintDA}[3][]{\CMathML@intSet{#2}{#3}}
+\def\CMathML@intCond#1#2#3{\CMathML@intOp_{#2}{#3}d{#1}} %bvars, condition, body
+\newcommand{\CintCond}[4][]{\CMathML@intCond{#2}{#3}{#4}}
+
+\def\CMathML@diff#1{#1'}
+\newcommand{\Cdiff}[2][]{\CMathML@diff{#2}}
+\def\CMathML@ddiff#1#2{{d{#2}(#1)\over{d{#1}}}}
+\newcommand{\Cddiff}[3][]{\CMathML@ddiff{#2}{#3}}
+\def\CMathML@partialdiff#1#2#3{{\partial^{#1}\over\partial{#2}}{#3}}% degree, bvars, body
+\newcommand{\Cpartialdiff}[4][]{\CMathML@partialdiff{#2}{#3}{#4}}
+\newcommand{\Cdegree}[2]{#1^{#2}}
+\def\CMathML@limit#1#2#3{\lim_{#1\rightarrow{#2}}{#3}}
+\newcommand{\Climit}[4][]{\CMathML@limit{#2}{#3}{#4}} % bvar, lowlimit, scope
+\def\CMathML@limitCond#1#2#3{\lim_{#2}{#3}}
+\newcommand{\ClimitCond}[4][]{\CMathML@limitCond{#2}{#3}{#4}} % bvars, condition, scope
+\def\CMathML@tendstoOp{\rightarrow}
+\newcommand{\CtendstoOp}{\CMathML@tendstoOp}
+\def\CMathML@tendsto#1#2{#1\CMathML@tendstoOp{#2}}
+\newcommand{\Ctendsto}[3][]{\CMathML@tendsto{#2}{#3}}
+\def\CMathML@tendstoAboveOp{\searrow}
+\newcommand{\CtendstoAboveOp}{\CMathML@tendstoAboveOp}
+\def\CMathML@tendstoAbove#1#2{#1\searrow{#2}}
+\newcommand{\CtendstoAbove}[3][]{\CMathML@tendstoAbove{#2}{#3}}
+\def\CMathML@tendstoBelowOp{\nearrow}
+\newcommand{\CtendstoBelowOp}{\CMathML@tendstoBelowOp}
+\def\CMathML@tendstoBelow#1#2{#1\CMathML@tendstoBelowOp{#2}}
+\newcommand{\CtendstoBelow}[3][]{\CMathML@tendstoBelow{#2}{#3}}
+\def\CMathML@divergence#1{\nabla\cdot{#1}}
+\newcommand{\Cdivergence}[2][]{\CMathML@divergence{#2}}
+\def\CMathML@grad#1{\nabla{#1}}
+\newcommand{\Cgrad}[2][]{\CMathML@grad{#2}}
+\def\CMathML@curl#1{\nabla\times{#1}}
+\newcommand{\Ccurl}[2][]{\CMathML@curl{#2}}
+\def\CMathML@laplacian#1{\nabla^2#1}
+\newcommand{\Claplacian}[2][]{\CMathML@laplacian{#2}}
+\def\CMathML@set#1{\left\{#1\right\}}
+\newcommand{\Cset}[2][]{\CMathML@set{#2}}
+\def\CMathML@setRes#1#2{\{#1|#2\}}
+\newcommand{\CsetRes}[3][]{\CMathML@setRes{#2}{#3}}
+\def\CMathML@setCond#1#2#3{\{#2|#3\}}
+\newcommand{\CsetCond}[4][]{\CMathML@setCond{#2}{#3}{#4}}
+\def\CMathML@setDA#1#2#3{\{#1\in{#2}|#3\}}
+\newcommand{\CsetDA}[4][]{\CMathML@setDA{#2}{#3}{#4}}
+\def\CMathML@listOp{\mbox{list}}
+\newcommand{\ClistOp}{\CMathML@listOp}
+\def\CMathML@list#1{\CMathML@listOp({#1})}
+\newcommand{\Clist}[2][]{\CMathML@list{#2}}
+\def\CMathML@unionOp{\cup}
+\newcommand{\CunionOp}{\CMathML@unionOp}
+\def\CMathML@union#1{\assoc[p=500]{\CMathML@unionOp}{#1}}
+\newcommand{\Cunion}[2][]{\CMathML@union{#2}}
+\def\CMathML@intersectOp{\cap}
+\newcommand{\CintersectOp}{\CMathML@intersectOp}
+\def\CMathML@intersect#1{\assoc[p=400]{\CMathML@intersectOp}{#1}}
+\newcommand{\Cintersect}[2][]{\CMathML@intersect{#2}}
+\def\CMathML@inOp{\in}
+\newcommand{\CinOp}{\CMathML@inOp}
+\def\CMathML@in#1#2{#1\CMathML@inOp{#2}}
+\newcommand{\Cin}[3][]{\CMathML@in{#2}{#3}}
+\def\CMathML@notinOp{\notin}
+\newcommand{\CnotinOp}{\CMathML@notinOp}
+\def\CMathML@notin#1#2{#1\CMathML@notinOp{#2}}
+\newcommand{\Cnotin}[3][]{\CMathML@notin{#2}{#3}}
+\def\CMathML@setdiffOp{\setminus}
+\newcommand{\CsetdiffOp}{\CMathML@setdiffOp}
+\def\CMathML@setdiff#1#2{#1\CMathML@setdiffOp{#2}}
+\newcommand{\Csetdiff}[3][]{\CMathML@setdiff{#2}{#3}}
+\def\CMathML@cardOp{\#}
+\newcommand{\CcardOp}{\CMathML@cardOp}
+\def\CMathML@card#1{\CMathML@cardOp #1}
+\newcommand{\Ccard}[2][]{\CMathML@card{#2}}
+\def\CMathML@cartesianproductOp{\times}
+\newcommand{\CcartesianproductOp}{\CMathML@cartesianproductOp}
+\def\CMathML@cartesianproduct#1{\assoc[p=400]{\CMathML@cartesianproductOp}{#1}}
+\newcommand{\Ccartesianproduct}[2][]{\CMathML@cartesianproduct{#2}}
+\def\CMathML@subsetOp{\subseteq}
+\newcommand{\CsubsetOp}{\CMathML@subsetOp}
+\def\CMathML@subset#1{\assoc[p=700]{\CMathML@subsetOp}{#1}}
+\newcommand{\Csubset}[2][]{\CMathML@subset{#2}}
+\def\CMathML@prsubsetOp{\subset}
+\newcommand{\CprsubsetOp}{\CMathML@prsubsetOp}
+\def\CMathML@prsubset#1{\assoc[p=700]{\CMathML@prsubsetOp}{#1}}
+\newcommand{\Cprsubset}[2][]{\CMathML@prsubset{#2}}
+\def\CMathML@notsubsetOp{\not\subseteq}
+\newcommand{\CnotsubsetOp}{\CMathML@notsubsetOp}
+\def\CMathML@notsubset#1#2{#1\CMathML@notsubsetOp{#2}}
+\newcommand{\Cnotsubset}[3][]{\CMathML@notsubset{#2}{#3}}
+\def\CMathML@notprsubsetOp{\not\subset}
+\newcommand{\CnotprsubsetOp}{\CMathML@notprsubsetOp}
+\def\CMathML@notprsubset#1#2{#1\CMathML@notprsubsetOp{#2}}
+\newcommand{\Cnotprsubset}[3][]{\CMathML@notprsubset{#2}{#3}}
+\def\CMathML@supsetOp{\supseteq}
+\newcommand{\CsupsetOp}{\CMathML@supsetOp}
+\def\CMathML@supset#1{\assoc[p=700]{\CMathML@supsetOp}{#1}}
+\newcommand{\Csupset}[2][]{\CMathML@supset{#2}}
+\def\CMathML@prsupsetOp{\supset}
+\newcommand{\CprsupsetOp}{\CMathML@prsupsetOp}
+\def\CMathML@prsupset#1{\assoc[p=700]{\CMathML@prsupsetOp}{#1}}
+\newcommand{\Cprsupset}[2][]{\CMathML@prsupset{#2}}
+\def\CMathML@notsupsetOp{\not\supseteq}
+\newcommand{\CnotsupsetOp}{\CMathML@notsupsetOp}
+\def\CMathML@notsupset#1#2{#1\CMathML@notsupsetOp{#2}}
+\newcommand{\Cnotsupset}[3][]{\CMathML@notsupset{#2}{#3}}
+\def\CMathML@notprsupsetOp{\not\supset}
+\newcommand{\CnotprsupsetOp}{\CMathML@notprsupsetOp}
+\def\CMathML@notprsupset#1#2{#1\CMathML@notprsupsetOp{#2}}
+\newcommand{\Cnotprsupset}[3][]{\CMathML@notprsupset{#2}{#3}}
+\def\CMathML@UnionDAOp{\bigwedge}
+\newcommand{\CUnionDAOp}{\CMathML@UnionDAOp}
+\def\CMathML@UnionDA#1#2{\CMathML@UnionDAOp_{#1}{#2}} % set, scope
+\newcommand{\CUnionDA}[3][]{\CMathML@UnionDA{#2}{#3}}
+\def\CMathML@UnionCond#1#2#3{\CMathML@UnionDAOp_{#2}{#3}} % bvars,condition, scope
+\newcommand{\CUnionCond}[4][]{\CMathML@UnionCond{#2}{#2}{#3}}
+\def\CMathML@IntersectDAOp{\bigvee}
+\newcommand{\CIntersectDAOp}{\CMathML@IntersectDAOp}
+\def\CMathML@IntersectDA#1#2{\CMathML@IntersectDAOp_{#1}{#2}} % set, scope
+\newcommand{\CIntersectDa}[3][]{\CMathML@IntersectDA{#2}{#3}}
+\def\CMathML@IntersectCond#1#2#3{\CMathML@IntersectDAOp_{#2}{#3}}% bvars,condition, scope
+\newcommand{\CIntersectCond}[4][]{\CMathML@IntersectCond{#2}{#3}{#4}}
+\def\CMathML@CartesianproductDAOp{\bigoplus}
+\newcommand{\CCartesianproductDAOp}{\CMathML@CartesianproductDAOp}
+\def\CMathML@CartesianproductDA#1#2{\CMathML@CartesianproductDAOp_{#1}{#2}} % set, scope
+\newcommand{\CCartesianproductDA}[3][]{\CMathML@CartesianproductDA{#2}{#3}}
+\def\CMathML@CartesianproductCond#1#2#3{\CMathML@CartesianproductDAOp_{#2}{#3}}% bvars,condition, scope
+\newcommand{\CCartesianproductCond}[4][]{\CMathML@CartesianproductCond{#2}{#3}{#4}}
+\def\CMathML@sumOp{\sum}
+\newcommand{\CsumOp}{\CMathML@sumOp}
+\def\CMathML@sumLimits#1#2#3#4{\CMathML@sumOp_{#1=#2}^{#3}#4}% bvar, llimit, ulimit, body
+\newcommand{\CsumLimits}[5][]{\CMathML@sumLimits{#2}{#3}{#4}{#5}}
+\def\CMathML@sumCond#1#2#3{\CMathML@sumOp_{#1\in{#2}}#3} % bvar, condition, body
+\newcommand{\CsumCond}[4][]{\CMathML@sumCond{#2}{#3}{#4}}
+\def\CMathML@sumDA#1#2{\CMathML@sumOp_{#1}#2} % set, body
+\newcommand{\CsumDA}[3][]{\CMathML@sumDA{#2}{#3}}
+\def\CMathML@prodOp{\prod}
+\newcommand{\CprodOp}{\CMathML@prodOp}
+\def\CMathML@prodLimits#1#2#3#4{\CMathML@prodOp_{#1=#32^{#3}#4}}% bvar, llimit, ulimit, body
+\newcommand{\CprodLimits}[5][]{\CMathML@prodLimits{#2}{#3}{#4}{#5}}
+\def\CMathML@prodCond#1#2#3{\CMathML@prodOp_{#1\in{#2}}#3} % bvar, condition, body
+\newcommand{\CprodCond}[4][]{\CMathML@prodCond{#2}{#3}{#4}}
+\def\CMathML@prodDA#1#2{\CMathML@prodOp_{#1}#2} % set, body
+\newcommand{\CprodDA}[3]{\CMathML@prodDA{#2}{#3}}
+\def\CMathML@sin#1{\sin(#1)}
+\newcommand{\Csin}[2][]{\CMathML@sin{#2}}
+\def\CMathML@cos#1{\cos(#1)}
+\newcommand{\Ccos}[2][]{\CMathML@cos{#2}}
+\def\CMathML@tan#1{\tan(#1)}
+\newcommand{\Ctan}[2][]{\CMathML@tan{#2}}
+\def\CMathML@sec#1{\sec(#1)}
+\newcommand{\Csec}[2][]{\CMathML@sec{#2}}
+\def\CMathML@csc#1{\csc(#1)}
+\newcommand{\Ccsc}[2][]{\CMathML@csc{#2}}
+\def\CMathML@cot#1{\cot(#1)}
+\newcommand{\Ccot}[2][]{\CMathML@cot{#2}}
+\def\CMathML@sinh#1{\sinh(#1)}
+\newcommand{\Csinh}[2][]{\CMathML@sinh{#2}}
+\def\CMathML@cosh#1{\cosh(#1)}
+\newcommand{\Ccosh}[2][]{\CMathML@cosh{#2}}
+\def\CMathML@tanh#1{\tanh(#1)}
+\newcommand{\Ctanh}[2][]{\CMathML@tanh{#2}}
+\def\CMathML@sech#1{\mbox{sech}(#1)}
+\newcommand{\Csech}[2][]{\CMathML@sech{#2}}
+\def\CMathML@csch#1{\mbox{csch}(#1)}
+\newcommand{\Ccsch}[2][]{\CMathML@csch{#2}}
+\def\CMathML@coth#1{\mbox{coth}(#1)}
+\newcommand{\Ccoth}[2][]{\CMathML@coth{#2}}
+\def\CMathML@arcsin#1{\arcsin(#1)}
+\newcommand{\Carcsin}[2][]{\CMathML@arcsin{#2}}
+\def\CMathML@arccos#1{\arccos(#1)}
+\newcommand{\Carccos}[2][]{\CMathML@arccos{#2}}
+\def\CMathML@arctan#1{\arctan(#1)}
+\newcommand{\Carctan}[2][]{\CMathML@arctan{#2}}
+\def\CMathML@arccosh#1{\mbox{arccosh}(#1)}
+\newcommand{\Carccosh}[2][]{\CMathML@arccosh{#2}}
+\def\CMathML@arccot#1{\mbox{arccot}(#1)}
+\newcommand{\Carccot}[2][]{\CMathML@arccot{#2}}
+\def\CMathML@arccoth#1{\mbox{arccoth}(#1)}
+\newcommand{\Carccoth}[2][]{\CMathML@arccoth{#2}}
+\def\CMathML@arccsc#1{\mbox{arccsc}(#1)}
+\newcommand{\Carccsc}[2][]{\CMathML@arccsc{#2}}
+\def\CMathML@arcsinh#1{\mbox{arcsinh}(#1)}
+\newcommand{\Carcsinh}[2][]{\CMathML@arcsinh{#2}}
+\def\CMathML@arctanh#1{\mbox{arctanh}(#1)}
+\newcommand{\Carctanh}[2][]{\CMathML@arctanh{#2}}
+
+\def\CMathML@exp#1{\exp(#1)}
+\newcommand{\Cexp}[2][]{\CMathML@exp{#2}}
+\def\CMathML@ln#1{\ln(#1)}
+\newcommand{\Cln}[2][]{\CMathML@ln{#2}}
+\def\CMathML@log#1#2{\log_{#1}(#2)}
+\newcommand{\Clog}[3][]{\CMathML@log{#2}{#3}}
+\def\CMathML@mean#1{\mbox{mean}(#1)}
+\newcommand{\Cmean}[2][]{\CMathML@mean{#2}}
+\def\CMathML@sdev#1{\mbox{std}(#1)}
+\newcommand{\Csdev}[2][]{\CMathML@sdev{#2}}
+\def\CMathML@var#1{\mbox{var}(#1)}
+\newcommand{\Cvar}[2][]{\CMathML@var{#2}}
+\def\CMathML@median#1{\mbox{median}(#1)}
+\newcommand{\Cmedian}[2][]{\CMathML@median{#2}}
+\def\CMathML@mode#1{\mbox{mode}(#1)}
+\newcommand{\Cmode}[2][]{\CMathML@mode{#2}}
+\def\CMathML@moment#1#2{\langle{#2}^{#1}\rangle}% degree, momentabout, scope
+\newcommand{\Cmoment}[3][]{\CMathML@moment{#2}{#3}}
+\def\CMathML@momentA#1#2{\langle{#2}^{#1}\rangle}% degree, momentabout, scope
+\newcommand{\CmomentA}[4][]{\CMathML@momentA{#2}{#3}{#4}}
+\def\CMathML@vector#1{(#1)}
+\newcommand{\Cvector}[2][]{\CMathML@vector{#2}}
+\def\CMathML@matrix#1#2{\left(\begin{array}{#1}#2\end{array}\right)}% row pattern, body
+\newcommand{\Cmatrix}[3][]{\CMathML@matrix{#2}{#3}}
+\def\CMathML@determinant#1{\left|#1\right|}
+\newcommand{\Cdeterminant}[2][]{\CMathML@determinant{#2}}
+\def\CMathML@transpose#1{#1^\top}
+\newcommand{\Ctranspose}[2][]{\CMathML@transpose{#2}}
+\def\CMathML@selector#1#2{#1_{#2}}
+\newcommand{\Cselector}[3][]{\CMathML@selector{#2}{#3}}
+\def\CMathML@vectproductOp{\cdot}
+\newcommand{\CvectproductOp}{\CMathML@vectproductOp}
+\def\CMathML@vectproduct#1#2{#1\CMathML@vectproductOp{#2}}
+\newcommand{\Cvectproduct}[3][]{\CMathML@vectproduct{#2}{#3}}
+\def\CMathML@scalarproduct#1#2{{#1}#2}
+\newcommand{\Cscalarproduct}[3][]{\CMathML@scalarproduct{#2}{#3}}
+\def\CMathML@outerproductOp{\times}
+\newcommand{\CouterproductOp}{\CMathML@outerproductOp}
+\def\CMathML@outerproduct#1#2{#1\CMathML@outerproductOp{#2}}
+\newcommand{\Couterproduct}[3][]{\CMathML@outerproduct{#2}{#3}}
+\def\CMathML@integers{{\mathbb{Z}}}
+\newcommand{\Cintegers}[1][]{\CMathML@integers}
+\def\CMathML@reals{{\mathbb{R}}}
+\newcommand{\Creals}[1][]{\CMathML@reals}
+\def\CMathML@rationals{{\mathbb{Q}}}
+\newcommand{\Crationals}[1][]{\CMathML@rationals}
+\def\CMathML@naturalnumbers{{\mathbb{N}}}
+\newcommand{\Cnaturalnumbers}[1][]{\CMathML@naturalnumbers}
+\def\CMathML@complexes{{\mathbb{C}}}
+\newcommand{\Ccomplexes}[1][]{\CMathML@complexes}
+\def\CMathML@primes{{\mathbb{P}}}
+\newcommand{\Cprimes}[1][]{\CMathML@primes}
+\def\CMathML@exponemtiale{e}
+\newcommand{\Cexponemtiale}[1][]{\CMathML@exponemtiale}
+\def\CMathML@imaginaryi{i}
+\newcommand{\Cimaginaryi}[1][]{\CMathML@imaginaryi}
+\def\CMathML@notanumber{{\mathrm{NaN}}}
+\newcommand{\Cnotanumber}[1][]{\CMathML@notanumber}
+\def\CMathML@true{{\mathrm{true}}}
+\newcommand{\Ctrue}[1][]{\CMathML@true}
+\def\CMathML@false{{\mathrm{false}}}
+\newcommand{\Cfalse}[1][]{\CMathML@false}
+\def\CMathML@emptyset{\emptyset}
+\newcommand{\Cemptyset}[1][]{\CMathML@emptyset}
+\def\CMathML@pi{\pi}
+\newcommand{\Cpi}[1][]{\CMathML@pi}
+\def\CMathML@eulergamma{\gamma}
+\newcommand{\Ceulergamma}[1][]{\CMathML@eulergamma}
+\def\CMathML@infinit{\infty}
+\newcommand{\Cinfinit}[1][]{\CMathML@infinit}
+\endinput
+%%
+%% End of file `cmathml.sty'.
diff --git a/Master/texmf-dist/tex/latex/stex/cmathml/cmathml.sty.ltxml b/Master/texmf-dist/tex/latex/stex/cmathml/cmathml.sty.ltxml
new file mode 100644
index 00000000000..a6ce629f220
--- /dev/null
+++ b/Master/texmf-dist/tex/latex/stex/cmathml/cmathml.sty.ltxml
@@ -0,0 +1,974 @@
+# -*- CPERL -*-
+package LaTeXML::Package::Pool;
+use strict;
+use LaTeXML::Package;
+use LaTeXML::Document;
+RequirePackage('LaTeX');
+sub remove_tokens_from_list {
+ my ($list, $pattern, $math) = @_;
+ if (ref $list) {
+ my @toks = $list->unlist;
+ @toks = grep($_->toString !~ /$pattern/, @toks);
+ ($math ? (LaTeXML::MathList->new(@toks)) : (LaTeXML::List)->new(@toks)); }
+ else { undef; } }
+
+sub remove_math_commas {
+ my ($whatsit, $argno) = @_;
+ my @args = $whatsit ? $whatsit->getArgs() : undef;
+ $argno--;
+ if ($args[$argno]) {
+ $args[$argno] = remove_tokens_from_list($args[$argno], ',', 1);
+ $whatsit->setArgs(@args);
+ }
+ return;
+}
+DefConstructor('\Capply [] {} {}',
+ "<ltx:XMApp ?#1(definitionURL='#1')()>#2 #3</ltx:XMApp>");
+DefConstructor('\Ccn [] {}',"#2");
+DefConstructor('\Cci [] {}',"#2");
+DefConstructor('\Ccsymbol [] {}',
+ "<ltx:XMTok role='CSYMBOL' meaning='#2' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cccinterval [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='CONSTRUCTOR' meaning='ccinterval' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg></ltx:XMApp>");
+DefConstructor('\Ccointerval [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='CONSTRUCTOR' meaning='cointerval' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg></ltx:XMApp>");
+DefConstructor('\Cocinterval [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='CONSTRUCTOR' meaning='ocinterval' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg></ltx:XMApp>");
+DefConstructor('\Coointerval [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='CONSTRUCTOR' meaning='oointerval' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg></ltx:XMApp>");
+DefConstructor('\Cinverse [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='inverse' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Clambda [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='BINDER' meaning='lambda' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\ClambdaDA [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='BINDER' meaning='lambda' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "<ltx:XMArg>#4</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Crestrict [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='restrict' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CcomposeOp []',
+ "<ltx:XMTok meaning='compose' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Ccompose [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='MULOP' meaning='compose' ?#1(definitionURL='#1')()/>"
+ . "#2"
+ . "</ltx:XMApp>",
+ afterDigest=>sub { remove_math_commas($_[1], 2); });
+DefConstructor('\Cident []',
+ "<ltx:XMTok meaning='ident' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cdomain [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='domain' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Ccodomain [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='codomain' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cimage [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='image' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cpiecewise [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='piecewise' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cpiece [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='piece' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cotherwise [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='otherwise' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cquotient [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='quotient' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CfactorialOp []',
+ "<ltx:XMTok meaning='factorial' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cfactorial [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='factorial' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CdivideOp []',
+ "<ltx:XMTok meaning='divide' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cdivide [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='divide' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CmaxOp []',
+ "<ltx:XMTok meaning='max' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cmax [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='max' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CminOp []',
+ "<ltx:XMTok meaning='min' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cmin [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='min' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CminusOp []',
+ "<ltx:XMTok meaning='minus' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cminus [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='ADDOP' meaning='minus' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cuminus [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='uminus' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CplusOp []',
+ "<ltx:XMTok meaning='plus' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cplus [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='ADDOP' meaning='plus' ?#1(definitionURL='#1')()/>"
+ . "#2"
+ . "</ltx:XMApp>",
+ afterDigest=>sub { remove_math_commas($_[1], 2); });
+DefConstructor('\Cpower [] {} {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='power' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CremOp []',
+ "<ltx:XMTok meaning='rem' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Crem [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='rem' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CtimesOp []',
+ "<ltx:XMTok meaning='times' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Ctimes [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='MULOP' meaning='times' ?#1(definitionURL='#1')()/>"
+ . "#2"
+ . "</ltx:XMApp>",
+ afterDigest=>sub { remove_math_commas($_[1], 2); });
+DefConstructor('\CrootOp []',
+ "<ltx:XMTok meaning='root' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Croot [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='root' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cgcd [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='gcd' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CandOp []',
+ "<ltx:XMTok meaning='and' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cand [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='CONNECTIVE' meaning='and' ?#1(definitionURL='#1')()/>"
+ . "#2"
+ . "</ltx:XMApp>",
+ afterDigest=>sub { remove_math_commas($_[1], 2); });
+DefConstructor('\CorOp []',
+ "<ltx:XMTok meaning='or' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cor [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='CONNECTIVE' meaning='or' ?#1(definitionURL='#1')()/>"
+ . "#2"
+ . "</ltx:XMApp>",
+ afterDigest=>sub { remove_math_commas($_[1], 2); });
+DefConstructor('\CxorOp []',
+ "<ltx:XMTok meaning='xor' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cxor [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='CONNECTIVE' meaning='xor' ?#1(definitionURL='#1')()/>"
+ . "#2"
+ . "</ltx:XMApp>",
+ afterDigest=>sub { remove_math_commas($_[1], 2); });
+DefConstructor('\CnotOp []',
+ "<ltx:XMTok meaning='not' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cnot [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='CONNECTIVE' meaning='not' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CimpliesOp []',
+ "<ltx:XMTok meaning='implies' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cimplies [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='CONNECTIVE' meaning='implies' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CAndDa [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='BIGOP' meaning='and' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CAndCond [] {}{}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='BIGOP' meaning='and' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "<ltx:XMArg>#4</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\COrDa [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='BIGOP' meaning='or' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\COrCond [] {}{}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='BIGOP' meaning='or' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "<ltx:XMArg>#4</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CXorDa [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='BIGOP' meaning='xor' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CXorCond [] {}{}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='BIGOP' meaning='xor' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "<ltx:XMArg>#4</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cforall [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='BINDER' meaning='forall' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CforallCond [] {}{}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='BINDER' meaning='forall' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "<ltx:XMArg>#4</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cexists [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='BINDER' meaning='exists' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CexistsCond [] {}{}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='BINDER' meaning='exists' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "<ltx:XMArg>#4</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cabs [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='abs' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cconjugate [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='conjugate' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Carg [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='arg' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Creal [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='real' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cimaginary [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='imaginary' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Clcm [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='lcm' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cfloor [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='floor' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cceiling [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='ceiling' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CeqOp []',
+ "<ltx:XMTok meaning='eq' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Ceq [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='eq' role='RELOP' ?#1(definitionURL='#1')()/>"
+ . "#2"
+ . "</ltx:XMApp>",
+ afterDigest=>sub { remove_math_commas($_[1], 2); });
+DefConstructor('\CneqOp []',
+ "<ltx:XMTok meaning='neq' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cneq [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='neq' role='RELOP' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CgtOp []',
+ "<ltx:XMTok meaning='gt' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cgt [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='gt' role='RELOP' ?#1(definitionURL='#1')()/>"
+ . "#2"
+ . "</ltx:XMApp>",
+ afterDigest=>sub { remove_math_commas($_[1], 2); });
+DefConstructor('\CltOp []',
+ "<ltx:XMTok meaning='lt' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Clt [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='lt' role='RELOP' ?#1(definitionURL='#1')()/>"
+ . "#2"
+ . "</ltx:XMApp>",
+ afterDigest=>sub { remove_math_commas($_[1], 2); });
+DefConstructor('\CgeqOp []',
+ "<ltx:XMTok meaning='geq' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cgeq [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='geq' role='RELOP' ?#1(definitionURL='#1')()/>"
+ . "#2"
+ . "</ltx:XMApp>",
+ afterDigest=>sub { remove_math_commas($_[1], 2); });
+DefConstructor('\CleqOp []',
+ "<ltx:XMTok meaning='leq' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cleq [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='leq' role='RELOP' ?#1(definitionURL='#1')()/>"
+ . "#2"
+ . "</ltx:XMApp>",
+ afterDigest=>sub { remove_math_commas($_[1], 2); });
+DefConstructor('\CequivalentOp []',
+ "<ltx:XMTok meaning='equivalent' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cequivalent [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='equivalent' role='RELOP' ?#1(definitionURL='#1')()/>"
+ . "#2"
+ . "</ltx:XMApp>");
+DefConstructor('\CapproxOp []',
+ "<ltx:XMTok meaning='approx' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Capprox [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='approx' role='RELOP' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CfactorofOp []',
+ "<ltx:XMTok meaning='factorof' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cfactorof [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='factorof' role='RELOP' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CintOp []',
+ "<ltx:XMTok meaning='int' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cint [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='int' role='INTOP' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CintLimits [] {}{}{}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='int' role='INTOP' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "<ltx:XMArg>#4</ltx:XMArg>"
+ . "<ltx:XMArg>#5</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CintDA [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='int' role='INTOP' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CintCond [] {}{}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='int' role='INTOP' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "<ltx:XMArg>#4</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cdiff [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='diff' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cddiff [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='diff' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cpartialdiff [] {}{}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='diff' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "?#2(<ltx:XMArg>#2</ltx:XMArg>)()"
+ . "<ltx:XMArg>#4</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cdegree {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='degree'/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#1</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Climit [] {}{}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='limit' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "<ltx:XMArg>#4</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\ClimitCond [] {}{}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='limit' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "<ltx:XMArg>#4</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CtendstoOp []',
+ "<ltx:XMTok meaning='tendsto' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Ctendsto [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='RELOP' meaning='tendsto' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CtendstoAboveOp []',
+ "<ltx:XMTok meaning='tendsto' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\CtendstoAbove [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='RELOP'meaning='tendsto' type='above' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CtendstoBelowOp []',
+ "<ltx:XMTok meaning='tendsto' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\CtendstoBelow [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='RELOP' meaning='tendsto' type='below' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cdivergence [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='divergence' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cgrad [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='grad' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Curl [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='url' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Claplacian [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='OPFUNCTION' meaning='laplacian' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cset [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='set' role='CONSTRUCTOR' ?#1(definitionURL='#1')()/>"
+ . "#2"
+ . "</ltx:XMApp>",
+ afterDigest=>sub { remove_math_commas($_[1], 2); });
+DefConstructor('\CsetRes [] {}{}',
+ "<ltx:XMApp role='BIGOP'>"
+ . "<ltx:XMTok role='BIGOP' meaning='set' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg role='BVAR'>#2</ltx:XMArg>"
+ . "<ltx:XMArg role='CONDITION'>#3</ltx:XMArg>"
+ . "<ltx:XMArg role='SCOPE'>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CsetCond [] {}{}{}',
+ "<ltx:XMApp role='BIGOP'>"
+ . "<ltx:XMTok role='BIGOP' meaning='set' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg role='BVAR'>#2</ltx:XMArg>"
+ . "<ltx:XMArg role='CONDITION'>#3</ltx:XMArg>"
+ . "<ltx:XMArg role='SCOPE'>#4</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CsetDA [] {}{}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='BIGOP' meaning='set' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg role='BVAR'>#2</ltx:XMArg>"
+ . "<ltx:XMArg role='DOMAINOFAPPLICATION'>#3</ltx:XMArg>"
+ . "<ltx:XMArg role='SCOPE'>#4</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\ClistOp []',
+ "<ltx:XMTok meaning='list' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Clist [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='list' role='CONSTRUCTOR' ?#1(definitionURL='#1')()/>"
+ . "#2"
+ . "</ltx:XMApp>",
+ afterDigest=>sub { remove_math_commas($_[1], 2); });
+DefConstructor('\CunionOp []',
+ "<ltx:XMTok meaning='union' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cunion [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='union' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "#2"
+ . "</ltx:XMApp>",
+ afterDigest=>sub { remove_math_commas($_[1], 2); });
+DefConstructor('\CintersectOp []',
+ "<ltx:XMTok meaning='intersect' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cintersect [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='intersect' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "#2"
+ . "</ltx:XMApp>",
+ afterDigest=>sub { remove_math_commas($_[1], 2); });
+DefConstructor('\CinOp []',
+ "<ltx:XMTok meaning='in' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cin [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='in' role='RELOP' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CnotinOp []',
+ "<ltx:XMTok meaning='notin' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cnotin [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='notin' role='RELOP' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CsubsetOp []',
+ "<ltx:XMTok meaning='subset' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Csubset [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='subset' role='RELOP' ?#1(definitionURL='#1')()/>"
+ . "#2"
+ . "</ltx:XMApp>",
+ afterDigest=>sub { remove_math_commas($_[1], 2); });
+DefConstructor('\CprsubsetOp []',
+ "<ltx:XMTok meaning='prsubset' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cprsubset [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='prsubset' role='RELOP' ?#1(definitionURL='#1')()/>"
+ . "#2"
+ . "</ltx:XMApp>",
+ afterDigest=>sub { remove_math_commas($_[1], 2); });
+DefConstructor('\CnotsubsetOp []',
+ "<ltx:XMTok meaning='notsubset' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cnotsubset [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='notsubset' role='RELOP' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CnotprsubsetOp []',
+ "<ltx:XMTok meaning='notprsubset' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cnotprsubset [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='notprsubset' role='RELOP' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CsetdiffOp []',
+ "<ltx:XMTok meaning='setdiff' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Csetdiff [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='setdiff' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CcardOp []',
+ "<ltx:XMTok meaning='card' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Ccard [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='card' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CcartesianproductOp []',
+ "<ltx:XMTok meaning='cartesianproduct' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Ccartesianproduct [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='cartesianproduct' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "#2"
+ . "</ltx:XMApp>",
+ afterDigest=>sub { remove_math_commas($_[1], 2); });
+DefConstructor('\CsupsetOp []',
+ "<ltx:XMTok meaning='supset' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\CprsupsetOp []',
+ "<ltx:XMTok meaning='prsupset' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\CnotsupsetOp []',
+ "<ltx:XMTok meaning='notsupset' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\CnotprsupsetOp []',
+ "<ltx:XMTok meaning='notprsupset' role='ID' ?#1(definitionURL='#1')()/>");
+DefMacro('\Csupset[]{}','\Csubset[#1]{#2}');
+DefMacro('\Cprsupset[]{}','\Cprsubset[#1]{#2}');
+DefMacro('\Cnotsupset[]{}{}','\Cnotsubset[#1]{#3}{#2}');
+DefMacro('\Cnotprsupset[]{}{}','\Cnotprsubset[#1]{#3}{#2}');
+DefConstructor('\CUnionDAOp []',
+ "<ltx:XMTok meaning='union' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\CUnionDA [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='BIGOP' meaning='union' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CUnionCond [] {}{}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='BIGOP' meaning='union' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "<ltx:XMArg>#4</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CIntersectDaOp []',
+ "<ltx:XMTok meaning='intersect' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\CIntersectDa [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='BIGOP' meaning='intersect' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CIntersectCond [] {}{}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='BIGOP' meaning='intersect' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "<ltx:XMArg>#4</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CCartesianproductDaOp []',
+ "<ltx:XMTok meaning='cartesianproduct' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\CCartesianproductDa [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='BIGOP' meaning='cartesianproduct' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CCartesianproductCond [] {}{}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='BIGOP' meaning='cartesianproduct' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "<ltx:XMArg>#4</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CsumOp []',
+ "<ltx:XMTok meaning='sum' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\CsumLimits [] {}{}{}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='sum' role='SUMOP' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "<ltx:XMArg>#4</ltx:XMArg>"
+ . "#5</ltx:XMApp>");
+DefConstructor('\CprodOp []',
+ "<ltx:XMTok meaning='prod' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\CprodLimits [] {}{}{}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='prod' role='SUMOP' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg><ci>#2</ci></ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "<ltx:XMArg>#4</ltx:XMArg>"
+ . "#5</ltx:XMApp>");
+DefConstructor('\Csin [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='sin' role='TRIGFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Ccos [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='cos' role='TRIGFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Ctan [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='tan' role='TRIGFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Csec [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='sec' role='TRIGFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Ccsc [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='csc' role='TRIGFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Ccot [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='cot' role='TRIGFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Csinh [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='sinh' role='TRIGFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Ccosh [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='cosh' role='TRIGFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Ctanh [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='tanh' role='TRIGFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Csech [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='sech' role='TRIGFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Ccsch [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='csch' role='TRIGFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Ccoth [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='coth' role='TRIGFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Carcsin [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='arcsin' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Carccos [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='arccos' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Carctan [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='arctan' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Carcsec [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='arcsec' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Carccsc [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='arccsc' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Carccot [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='arccot' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Carcsinh [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='arcsinh' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Carccosh [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='arccosh' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Carctanh [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='arctanh' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Carcsech [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='arcsech' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Carccsch [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='arccsch' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Carccoth [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='arccoth' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cexp [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='exp' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cln [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='ln' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Clog [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='log' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cmean [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='mean' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Csdev [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='sdev' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cvar [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='var' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cmedian [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='median' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cmode [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='mode' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cmoment [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='moment' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cvector [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='CONSTRUCTOR' meaning='vector' ?#1(definitionURL='#1')()/>"
+ . "#2"
+ . "</ltx:XMApp>",
+ afterDigest=>sub { remove_math_commas($_[1], 2); });
+DefConstructor('\Cmatrix [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok role='CONSTRUCTOR' meaning='matrix' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cdeterminant [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='determinant' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Ctranspose [] {}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='transpose' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cselector [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='selector' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CvectorproductOp []',
+ "<ltx:XMTok meaning='vectorproduct' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cvectorproduct [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='vectorproduct' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cscalarproduct [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='scalarproduct' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\CouterproductOp []',
+ "<ltx:XMTok meaning='outerproduct' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Couterproduct [] {}{}',
+ "<ltx:XMApp>"
+ . "<ltx:XMTok meaning='outerproduct' role='OPFUNCTION' ?#1(definitionURL='#1')()/>"
+ . "<ltx:XMArg>#2</ltx:XMArg>"
+ . "<ltx:XMArg>#3</ltx:XMArg>"
+ . "</ltx:XMApp>");
+DefConstructor('\Cintegers []',
+ "<ltx:XMTok meaning='integers' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Creals []',
+ "<ltx:XMTok meaning='reals' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Crationals []',
+ "<ltx:XMTok meaning='rationals' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cnaturalnumbers []',
+ "<ltx:XMTok meaning='naturalnumbers' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Ccomplexes []',
+ "<ltx:XMTok meaning='complexes' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cprimes []',
+ "<ltx:XMTok meaning='primes' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cexponentiale []',
+ "<ltx:XMTok meaning='exponentiale' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cimaginaryi []',
+ "<ltx:XMTok meaning='imaginaryi' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cnotanumber []',
+ "<ltx:XMTok meaning='notanumber' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Ctrue []',
+ "<ltx:XMTok meaning='true' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cfalse []',
+ "<ltx:XMTok meaning='false' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cemptyset []',
+ "<ltx:XMTok meaning='emptyset' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cpi []',
+ "<ltx:XMTok meaning='pi' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Ceulergamma []',
+ "<ltx:XMTok meaning='eulergamma' role='ID' ?#1(definitionURL='#1')()/>");
+DefConstructor('\Cinfinit []',
+ "<ltx:XMTok meaning='infinit' role='ID' ?#1(definitionURL='#1')()/>");
+1;