
  %-------------------------------------------------%
  \subsubsection{\texttt{http://www.openmath.org/cd/transc1.ocd}} 
  
  This CD holds the definitions of many transcendental functions. They are defined as in Abromowitz and Stegun (ninth printing on), with precise reductions to logs in the case of inverse functions. Note that, if signed zeros are supported, some strict inequalities have to become weak . It is intended to be `compatible' with the MathML elements denoting trancendental functions. Some additional functions are in the CD transc2. 

\begin{tabular}{|l|r|r|}
\hline
  \symbolrow{transc1:log}{application}{} \\ 
\hline
  \symbolrow{transc1:ln}{application}{} \\ 
\hline
  \symbolrow{transc1:exp}{application}{} \\ 
\hline
  \symbolrow{transc1:sin}{application}{} \\ 
\hline
  \symbolrow{transc1:cos}{application}{} \\ 
\hline
  \symbolrow{transc1:tan}{application}{} \\ 
\hline
  \symbolrow{transc1:sec}{application}{} \\ 
\hline
  \symbolrow{transc1:csc}{application}{} \\ 
\hline
  \symbolrow{transc1:cot}{application}{} \\ 
\hline
  \symbolrow{transc1:sinh}{application}{} \\ 
\hline
  \symbolrow{transc1:cosh}{application}{} \\ 
\hline
  \symbolrow{transc1:tanh}{application}{} \\ 
\hline
  \symbolrow{transc1:sech}{application}{} \\ 
\hline
  \symbolrow{transc1:csch}{application}{} \\ 
\hline
  \symbolrow{transc1:coth}{application}{} \\ 
\hline
  \symbolrow{transc1:arcsin}{application}{} \\ 
\hline
  \symbolrow{transc1:arccos}{application}{} \\ 
\hline
  \symbolrow{transc1:arctan}{application}{} \\ 
\hline
  \symbolrow{transc1:arcsec}{application}{} \\ 
\hline
  \symbolrow{transc1:arccsc}{application}{} \\ 
\hline
  \symbolrow{transc1:arccot}{application}{} \\ 
\hline
  \symbolrow{transc1:arcsinh}{application}{} \\ 
\hline
  \symbolrow{transc1:arccosh}{application}{} \\ 
\hline
  \symbolrow{transc1:arctanh}{application}{} \\ 
\hline
  \symbolrow{transc1:arcsech}{application}{} \\ 
\hline
  \symbolrow{transc1:arccsch}{application}{} \\ 
\hline
  \symbolrow{transc1:arccoth}{application}{} \\ 
\hline
  
\end{tabular}
