  ***************************************************************************
  * All the software  contained in this library  is protected by copyright. *
  * Permission  to use, copy, modify, and  distribute this software for any *
  * purpose without fee is hereby granted, provided that this entire notice *
  * is included  in all copies  of any software which is or includes a copy *
  * or modification  of this software  and in all copies  of the supporting *
  * documentation for such software.                                        *
  ***************************************************************************
  * THIS SOFTWARE IS BEING PROVIDED "AS IS", WITHOUT ANY EXPRESS OR IMPLIED *
  * WARRANTY. IN NO EVENT, NEITHER  THE AUTHORS, NOR THE PUBLISHER, NOR ANY *
  * MEMBER  OF THE EDITORIAL BOARD OF  THE JOURNAL  "NUMERICAL ALGORITHMS", *
  * NOR ITS EDITOR-IN-CHIEF, BE  LIABLE FOR ANY ERROR  IN THE SOFTWARE, ANY *
  * MISUSE  OF IT  OR ANY DAMAGE ARISING OUT OF ITS USE. THE ENTIRE RISK OF *
  * USING THE SOFTWARE LIES WITH THE PARTY DOING SO.                        *
  ***************************************************************************
  * ANY USE  OF THE SOFTWARE  CONSTITUTES  ACCEPTANCE  OF THE TERMS  OF THE *
  * ABOVE STATEMENT.                                                        *
  ***************************************************************************

   AUTHORS:

       Pascal Maroni
       University "Pierre et Marie Curie", Paris, France
       Email: maroni@ann.jussieu.fr

       Zelia da Rocha
       Faculdade de Ciencias da Universidade do Porto, Portugal
       Email: mrdioh@fc.up.pt

   REFERENCE:

       Connection coefficients for orthogonal polynomials:
       symbolic computations, verifications and demonstrations in the
       Mathematica language.
       NUMERICAL ALGORITHMS, 63-3 (2013), pp. 507-520
       DOI: 10.1007/s11075-012-9634-2.

   SOFTWARE REVISION DATE:

       V1.0, July 2012

   SOFTWARE LANGUAGE:

       Mathematica 8


======================================================================
FILES
======================================================================

- Download the compressed file from the web site.

- Extract the archive in the directory you prefers.
  You will obtain 2 files:

  + the notebook CCOP.nb to be executed by
    using Mathematica
  + Tutorial_CCOP.pdf with all the explanations concerning the
    programming of the commands
