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eso-midas-doc-13SEPpl1.2-3.mga5.i586.rpm

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    {\tt POLY}(x;a,b,c,\ldots)		&=& a + bx + cx^2 + \cdots \\
    {\tt POLY}(x,y;a,b,c,\ldots)	&=& a + bx + cy + \cdots
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    {\tt LOG}(x;a,b,c)	&=& a \ln (b + cx) \\
    {\tt EXP}(x;a,b,c)	&=& a \exp (b+cx)
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  {\tt SIN}(x;a,b,c)	&=& a \sin(b+cx) \\
  {\tt TAN}(x;a,b,c)	&=& a \tan(b+cx)
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    {\tt SINC}(x;a,b,c)		&=& a \sin (b+cx) / (b+cx) \\
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    {\tt SINCS}(x;a,b,c)	&=& a \,{\rm sinc}^2(b+cx)
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    {\tt GAUSS}(x;a,b,c)		&=& 
      a \exp \left[-\ln 2 \left({2(x-b)\over c} \right)^2 \right] \\
    \smallskip\\
    {\tt GAUSS}(x,y;a,b,c,d,e,f)	&=& 
      a \exp \left[-\ln 2 \left({(x-b)^2 \over d^2} + 
      {(y-c)^2 \over e^2} - 
      {2f(x-b)(y-c) \over d\,e} \right) \right] \\
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    {\tt GAUSSA}(x;a,b,c)		&=& 
    {a \over {\sqrt(2\pi) c}}
    \exp \left[- {1\over 2} \left({(x-b)\over c} \right)^2 \right] \\
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   {\tt IGAUSS}(x;a,b,c)		&=& 
      a \int_{-\infty}^x \exp 
      \left[-\ln 2 \left({2(u-b)\over c} \right)^2 \right] du\\
     \smallskip\\
    {\tt IGAUSSA}(x;a,b,c)		&=& 
    {a \over {\sqrt(2\pi) c}} \int_{-\infty}^x 
    \exp \left[- {1\over 2} \left({(u-b)\over c} \right)^2 \right] du \\
    \smallskip\\
    {\tt CAUCHY}(x;a,b,c)		&=&
      a {\left[ 1+\left( {2(x-b) \over c} \right)^2 \right]}^{-1} \\
    \smallskip\\
    {\tt LORENTZ}(x;a,b,c,d)		&=&
      a {\left[ 1+\left( {2(x-b) \over c} \right)^2 \right]}^{-d} \\
    \smallskip\\
    {\tt POISSON}(x;a,b,c)		&=&
      {a b^x \exp \left(-b\right)} \over {\Gamma \left( x + 1 \right) } \\
    \smallskip\\
    {\tt LAPLACE}(x;a,b,c)		&=&
      a \exp \left[ -\ln 2 \left({2\mid x-b \mid \over c} \right) \right] \\
    \smallskip\\
    {\tt TRIANG}(x;a,b,c)		&=& 
      a \left( 1 - {\mid x-b \mid \over c} \right) 
  \end{array}
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\end{document}