==========================================================================
  TOPCOM: Triangulations of Point Configurations and Oriented Matroids
               Version 1.2.0-h by Jörg Rambau - 9 Oct 2026
==========================================================================

Copyright (C) 1999--2026 Jörg Rambau (joerg.rambau@uni-bayreuth.de)

This program is free software; you can redistribute it and/or modify
it under the terms of the GNU General Public License 3 as published by
the Free Software Foundation (see the file COPYING).

This program is distributed in the hope that it will be useful,
but WITHOUT ANY WARRANTY; without even the implied warranty of
MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE.  See the
GNU General Public License for more details.

You should have received a copy of the GNU General Public License
along with this program; if not, write to the Free Software
Foundation, Inc., 51 Franklin Street, Suite 500, Boston, MA  02110-1335  USA

See the file INSTALL for generic installation instructions.


IMPORTANT: 

(1) The package should compile just find on systems with a not too old gcc++/clang++
that supports the c++17 standard. Apple silicon with clang should work as well.

(2) The functionality of TOPCOM has been integrated to a large extent into SAGEMATH.
People who do not want to fiddle with commandline tools may want to have a look there.

(3) If you have used TOPCOM in your research, you may want to cite

    Versions starting at 1.x.x:
	   
       	   Jörg Rambau.
	   ``Symmetric lexicographic symmetric-subset reverse search for the enumeration of circuits, cocircuits, and triangulations up to symmetry'',
	   arxiv-Preprint 2607.05967 (2026),
	   https://arxiv.org/abs/2607.05967,
	   102 pages.

   Versions up to 0.x.x:

       	   Jörg Rambau.
       	   ``TOPCOM: Triangulations of Point Configurations and Oriented Matroids'',
       	   Mathematical Software - ICMS 2002
       	   (Cohen, Arjeh M. and Gao, Xiao-Shan and Takayama, Nobuki, eds.),
       	   World Scientific (2002), pp. 330-340, available as ZIB Report 02-17.

(4) Further references: For details concerning the Santos triangulation see
Francisco Santos' paper 

	   Francisco Santos.
	   ``A Point Set whose Space of Triangulations is Disconnected'',
	   Journal of the American Mathematical Society, 2000.
