\doxysubsection{Polynomial Based Lookup\+Table implementations }
\hypertarget{group__MetaTable}{}\label{group__MetaTable}\index{Polynomial Based LookupTable implementations@{Polynomial Based LookupTable implementations}}
\doxysubsubsubsection*{Classes}
\begin{DoxyCompactItemize}
\item 
class \mbox{\hyperlink{classfunc_1_1ChebyInterpTable}{Cheby\+Interp\+Table$<$ N, TIN, TOUT, GT $>$}}
\begin{DoxyCompactList}\small\item\em LUT using degree 1 to 7 polynomial interpolation over Chebyshev nodes on each subinterval. \end{DoxyCompactList}\item 
class \mbox{\hyperlink{classfunc_1_1CubicHermiteTable}{Cubic\+Hermite\+Table$<$ TIN, TOUT, GT $>$}}
\begin{DoxyCompactList}\small\item\em A LUT using cubic splines on each subinterval. \end{DoxyCompactList}\item 
class \mbox{\hyperlink{classfunc_1_1ExactInterpTable}{Exact\+Interp\+Table$<$ N, TIN, TOUT, GT $>$}}
\begin{DoxyCompactList}\small\item\em Interpolation over Chebyshev nodes of the second kind. The inverse Vandermonde matrix is hard-\/coded. This class allows for full type generality, but numerical output is not quite as good as \doxylink{classfunc_1_1ChebyInterpTable}{Cheby\+Interp\+Table} for $n>4$ because Armadillo does iterative refinement. \end{DoxyCompactList}\item 
class \mbox{\hyperlink{classfunc_1_1LinearRawInterpTable}{Linear\+Raw\+Interp\+Table$<$ TIN, TOUT, GT $>$}}
\begin{DoxyCompactList}\small\item\em Linear Interpolation LUT where coefficients are computed when calling operator(). Uses approx 50\% less memory than an equivalent Uniform\+Exact\+Interp\+Table$<$1$>$ but the hash involves an additional subtraction. \end{DoxyCompactList}\item 
class \mbox{\hyperlink{classfunc_1_1MetaTable}{Meta\+Table$<$ N, TIN, TOUT, GT $>$}}
\begin{DoxyCompactList}\small\item\em \doxylink{classfunc_1_1MetaTable}{Meta\+Table} handles any piecewise {\itshape polynomial} based interpolation. Highly templated. \end{DoxyCompactList}\item 
class \mbox{\hyperlink{classfunc_1_1PadeTable}{Pade\+Table$<$ M, N, TIN, TOUT, GT $>$}}
\begin{DoxyCompactList}\small\item\em LUT using \mbox{[}M/N\mbox{]} pade approximants. \end{DoxyCompactList}\item 
class \mbox{\hyperlink{classfunc_1_1TaylorTable}{Taylor\+Table$<$ N, TIN, TOUT, GT $>$}}
\begin{DoxyCompactList}\small\item\em LUT using degree 1 to 7 truncated Taylor series. \end{DoxyCompactList}\end{DoxyCompactItemize}


\doxysubsubsection{Detailed Description}
This group of classes implement Meta\+Table. So, the underlying approximation methods involve polynomials in some way 