Gfitter text
has been copied-pasted-integrated from
ZFITTER text

ZFITTER text was transformed into text of a diploma thesis and of the main Gfitter publication,
"Revisiting the Global Electroweak Fit of the Standard Model and Beyond with Gfitter",
by
H. Flacher (CERN), M. Goebel (DESY u. Hamburg U.), J. Haller (Hamburg U.), A. Hocker (CERN), K. Monig (DESY, Zeuthen), J. Stelzer (DESY),
CERN-OPEN-2008-024, DESY-08-160, Nov 2008, 66 pp.,
in:
European Physics Journal C 60 (2009) 543-583.

Webpage under construction

This webpage calls the latex files: Appendix.tex, definitions.tex < /a>, EWWGR.tex, cpc99-070_iba.tex, cpc99-070_defs.tex. See also the return address zfitter.com and zfitter-code-in-gfitter.html - Samples of the `integration' of ZFITTER software in Gfitter/GSM software. gfitter-gsm-patches.html - Patches of misprints arising from the `integrations'. gfitter-publications.html - Informations on publications of Gfitter where the use of [next word was misprinted until 24 Oct 2011] ZFITTER software is not quoted. zfitter-text-in-gfitter-publications.html - Samples of [latex source] text, found in the main Gfitter publication and also in a diploma thesis, taken from latex source files written by ZFITTER authors. and http://www.cern.ch/Gfitter, official Gfitter webpage and http://gfitter.desy.de, kind of mirror at DESY

Foto: Copyright (2011) tordriemann@googlemail.com The webmaster: "Wo ZFITTER drin ist, soll auch ZFITTER draufstehen!"

Wo ZFITTER drin ist, soll auch ZFITTER draufstehen

google translator:
Where there is ZFITTER, should also stand upon ZFITTER

%   bible II.A.6
Z^{^F}_b(M_Z^2) &=&
-4R^2+ \frac{17R}{3}-\frac{23}{9}+\frac{5}{18R}-\frac{\rW}{2}
+\frac{\rW\rZ}{6}
+\rW\left(-\frac{3}{4}+\frac{3\rZ}{8}-\frac{\rZ^2}{12} \right) \ln \rZ
\nll
&&-~\frac{1}{12R}\ln R + \frac{\ln \rZ}{2R}
+\left(-R^3+\frac{7R^2}{6}-\frac{17R}{12}-\frac{1}{8}
\right)\frac{L_{_{WW}}(\zm^2)}{\wm^2}
\nll
&&+~\left[\frac{1}{2}-\frac{5\rZ}{24}+\frac{\rZ^2}{12}+\frac{1}{2(\rZ-4)}
\right] \frac{ L_{_{ZH}} (\zm^2) } {{\wm}^2} 

%   bible II.A.6
{\sum}_{\sss{ZZ}}^{\prime{\rm Bos},F}(M_Z^2) \ =\ &
   -4\ctwf+ \frac{17\ctws}{3}-\frac{23}{9}+\frac{5}{18\ctws}-\frac{r_W}{2}
   +\frac{r_Wr_Z}{6}
   +r_W\left(-\frac{3}{4}+\frac{3r_Z}{8}-\frac{r_Z^2}{12} \right) \ln r_Z
& \nonumber  \\
&-\,\frac{1}{12\ctws}\ln \ctws + \frac{\ln r_Z}{2\ctws}
   +\left(-\ctwsix+\frac{7\ctwf}{6}-\frac{17\ctws}{12}-\frac{1}{8}
   \right)\frac{L_{{WW}}(M_Z^2)}{M_W^2}
& \nonumber \\
&+\,\left(\frac{1}{2}-\frac{5r_Z}{24}+\frac{r_Z^2}{12}+\frac{1}{2(r_Z-4)}
   \right) \frac{ L_{ZH} (M_Z^2) } {{M_W}^2} 

...
%---
\newcommand{\gspi}{\frac{g^2}{16\pi^2}}
% Higher orders:
\newcommand{\rem}{\rm{rem}}
\newcommand{\drrem}{\deltar_{\rm rem}}
\newcommand{\deltarremho}{\deltar^{ho}_{\rm rem}}
\newcommand{\dalpha}{\Delta\alpha} 
%------------------------------------
%--- db's additions in April 1999 ---
%------------------------------------
\newcommand{\dalphav}{\Delta\alpha^{(5)}(\mzs)} 
\newcommand{\dalphat}{\Delta\alpha^{\ft}(\mzs)} 
\newcommand{\Reb}{{\rm{Re}}}
\newcommand{\Imb}{{\rm{Im}}}
\newcommand{\pir}[1]{\Pi^{\rm{\sss{R}}}\lpar #1\rpar}
\newcommand{\mqs}{m^2_{q}}
\newcommand{\ord}[1]{{\cal O}\lpar#1\rpar}
\newcommand{\prot}{p}
\newcommand{\aprot}{{\bar{p}}}
\newcommand{\Nucln}{N}
...

...
\newcommand{\gspi}{\frac{g^2}{16\pi^2}}
% Higher orders:
\newcommand{\rem}{\rm{rem}}
\newcommand{\drrem}{\deltar_{\rm rem}}
\newcommand{\deltarremho}{\deltar^{ho}_{\rm rem}}
\newcommand{\dalpha}{\Delta\alpha} 

% *******************************************************************
% ZFITTER defintions
% *******************************************************************
%------------------------------------
%--- db's additions in April 1999 ---
%------------------------------------
\newcommand{\lept}{\ensuremath{\ell}\xspace}
\newcommand{\Dalphahad}{\dalphaHadMZ}
\newcommand{\dalphav}{\Delta\alpha^{(5)}(\mzs)} 
\newcommand{\dalphat}{\Delta\alpha^{\ft}(\mzs)} 
\newcommand{\Reb}{{\rm Re}}
\newcommand{\Imb}{{\rm Im}}
\def\Re{\ensuremath{{\rm Re}}\xspace}
\def\Im{\ensuremath{{\rm Im}}\xspace}
\newcommand{\pir}[1]{\Pi^{\rm{\sss{R}}}\lpar #1\rpar}
\newcommand{\mqs}{m^2_{q}}
\newcommand{\ord}[1]{{\cal O}\lpar#1\rpar}
\newcommand{\prot}{p}
\newcommand{\aprot}{{\bar{p}}}
\newcommand{\Nucln}{N}
...

%---
\bqa
R^{\fq}_{\sss{V}}(\sman)&=& 1 + \frac{3}{4} Q^2_q \frac{\alpha(\sman)}{\pi}
              +\frac{\als(\sman)}{\pi}
              -\frac{1}{4}Q^2_q\frac{\alpha(\sman)}{\pi}\frac{\als(\sman)}{\pi}
%             +{\cal O}(\alpha^2) 
\nll
        & &   + \left[C_{02}+C^t_2\left(\frac{s}{\mts}\right)\right]
                \left(\frac{\als(\sman)}{\pi}\right)^2         
              + C_{03}\left(\frac{\als(\sman)}{\pi}\right)^3
%             + {\cal O}(\alpha^4_{_S})  
\nll
        & &   + \frac{\mcS(\sman)+\mbS(\sman)}{s} C_{23}
                                \left(\frac{\als(\sman)}{\pi}\right)^3
\nll
        & &   + \frac{\mqS(\sman)}{s} \Biggl[ 
                        C^V_{21}      \frac{\als(\sman)}{\pi}
                      + C^V_{22}\left(\frac{\als(\sman)}{\pi}\right)^2
                      + C^V_{23}\left(\frac{\als(\sman)}{\pi}\right)^3
                                  \Biggr]
\nll
   & &+\frac{\mcQ(\sman)}{\smans}\left[ C_{42}-\ln\frac{\mcS(\sman)}{s}\right]
                                \left(\frac{\als(\sman)}{\pi}\right)^2 
      +\frac{\mbQ(\sman)}{\smans}\left[ C_{42}-\ln\frac{\mbS(\sman)}{s}\right]
                                \left(\frac{\als(\sman)}{\pi}\right)^2 
\nll 
        & &   + \frac{\mqQ(\sman)}{\smans} \Biggl\{
                       C^V_{41}       \frac{\als(\sman)}{\pi}
                 + \left[C^V_{42}+C^{V,L}_{42}\ln\frac{\mqS(\sman)}{s}\right]
                                \left(\frac{\als(\sman)}{\pi}\right)^2
                                    \Biggr\}
\nll
        & &   +12\frac{\mqpQ(\sman)}{\smans}
                                \left(\frac{\als(\sman)}{\pi}\right)^2
              -\frac{\mqX(\sman)}{s^3}\Biggl\{8+\frac{16}{27}
               \left[155+6\ln\frac{\mqS(\sman)}{s}\right]
                                      \frac{\als(\sman)}{\pi}\Biggr\},
\label{rvfact}
\\

\begin{flalign}
R^{q}_{\sss{V}}(s)= 1 & + \frac{3}{4} Q^2_q \frac{\alpha(s)}{\pi}
              +\aas(s)
              -\frac{1}{4}Q^2_q\frac{\alpha(s)}{\pi}\aas(s)
%             +{\cal O}(\alpha^2) 
&\nonumber \\
        &   + \left[C_{02}+C^t_2\left(\frac{s}{\mts}\right)\right]
                \aas^2(s)         
              + C_{03}\aas^3(s)
              + C_{04}\aas^4(s)              
&\nonumber\\
        &   +\, \delta_{C05}\aas^5(s) 
            + \frac{\mcS(s)+\mbS(s)}{s} C_{23}
                                \aas^3(s)
&\nonumber\\
        &   +\, \frac{\mqS(s)}{s} \left[ 
                        C^V_{21}      \aas(s)
                      + C^V_{22}\aas^2(s)
                      + C^V_{23}\aas^3(s)
                                  \right]
&\nonumber\\
    &+\, \frac{\mcQ(s)}{s^2}\left[ C_{42}-\ln\frac{\mcS(s)}{s}\right]
                                \aas^2(s) 
      +\frac{\mbQ(s)}{s^2}\left[ C_{42}-\ln\frac{\mbS(s)}{s}\right]
                                \aas^2(s) 
&\nonumber\\
    &   +\, \frac{\mqQ(s)}{s^2} \left\{
                       C^V_{41}       \aas(s)
                 + \left[C^V_{42}+C^{V,L}_{42}\ln\frac{\mqS(s)}{s}\right]
                                \aas^2(s)
                                    \right\}
&\nonumber\\
    &   +\, 12\frac{\mqpQ(s)}{s^2}
               \aas^2(s)
              -\frac{\mqX(s)}{s^3}\left\{8+\frac{16}{27}
               \left[155+6\ln\frac{\mqS(s)}{s}\right]
                                      \aas(s)\right\}\,,&
\label{eq:rvfact
\end{flalign}

 * Package: GSM                                                                   *
 * Class  : RadiatorFunctions                                                     *
 *                                                                                *
 * Description:                                                                   *
 *      Auxiliary Theory computes QCD radiator functions                          *
 *      for Z and W decay                                                         *
 *                                                                                *
 * Papers:                                                                        *
 *      The Standard Model in the Making, Oxford 1999                             *
 *                                                                                *
 * Authors (alphabetical):                                                        *
 *      Martin Goebel     - DESY, Germany                  *
 *                                                                                *
 * Copyright (c) 2006:                                                            *
 *      CERN, Switzerland,                                                        *
 *                                                                                *
 * Redistribution and use in source and binary forms, with or without             *
 * modification, are permitted according to the terms listed in LICENSE           *
 * (http://mva.sourceforge.net/license.txt)                                       *
 *                                                                                *
 * File and Version Information:                                                  *
 * $Id: RadiatorFunctions.cxx,v 1.18 2008/07/15 04:21:01 hoecker Exp $