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make examples latex code compatible with normal LaTeX
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@ -33,7 +33,7 @@ root.appLatex=\
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\
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\\AxiomC{$\\Gamma \\vdash t_2 : \\tau_1$}\
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\
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\\LeftLabel{\\rm A{\\small PP}}\
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\\LeftLabel{\\textrm A{\\small PP}}\
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\\BinaryInfC{$\\Gamma \\vdash t_1 \\ t_2 : \\tau_2$}\
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\\end{prooftree}
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@ -41,7 +41,7 @@ root.absLatex=\
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\\begin{prooftree}\
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\\AxiomC{$\\Gamma , \\texttt{x}: \\tau_1 \\vdash t : \\tau_2$}\
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\
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\\LeftLabel{\\rm A{\\small BS}}\
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\\LeftLabel{\\textrm A{\\small BS}}\
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\\UnaryInfC{$\\Gamma \\vdash \\lambda \\texttt{x}.t : \\tau_1 \\rightarrow \\tau_2$}\
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\\end{prooftree}
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@ -49,7 +49,7 @@ root.varLatex=\
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\\begin{prooftree}\
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\\AxiomC{$\\Gamma (\\texttt{x}) = \\tau$}\
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\
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\\LeftLabel{\\rm V{\\small AR}}\
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\\LeftLabel{\\textrm V{\\small AR}}\
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\\UnaryInfC{$\\Gamma \\vdash \\texttt{x} : \\tau'$}\
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\\end{prooftree}
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@ -57,7 +57,7 @@ root.constLatex=\
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\\begin{prooftree}\
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\\AxiomC{$\\texttt{c} \\in Const$}\
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\
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\\LeftLabel{\\rm C{\\small ONST}}\
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\\LeftLabel{\\textrm C{\\small ONST}}\
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\\UnaryInfC{$\\Gamma \\vdash \\texttt{c} : \\tau_c$}\
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\\end{prooftree}
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@ -67,7 +67,7 @@ root.letLatex=\
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\
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\\AxiomC{$\\Gamma , \\texttt{x} : ta(\\tau_1 , \\Gamma ) \\vdash t_2 : \\tau_2$}\
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\
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\\LeftLabel{\\rm L{\\small ET}}\
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\\LeftLabel{\\textrm L{\\small ET}}\
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\\BinaryInfC{$\\Gamma \\vdash \\textbf{let} \\ \\texttt{x} = t_1 \\ \\textbf{in} \\ t_2 : \\tau_2$}\
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\\end{prooftree}
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@ -77,6 +77,6 @@ root.varLetLatex=\
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\
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\\AxiomC{$\\tau' \\succeq \\tau$}\
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\
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\\LeftLabel{\\rm V{\\small AR}}\
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\\LeftLabel{\\textrm V{\\small AR}}\
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\\BinaryInfC{$\\Gamma \\vdash \\texttt{x} : \\tau$}\
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\\end{prooftree}
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