The Mersenne Twister, a new variant of the twisted GFSR (``TGFSR'')
             by Matsumoto and Nishimura, sets new standards for the period, quality
             and speed of random number generators. The incredible period
             is 2^19937 - 1, a number with about 6000 decimal digits; the 32-bit random
             numbers exhibit best possible equidistribution properties in dimensions up
             to 623; and it's fast, very fast.
             A paper on the Mersenne Twister has been submitted to ACM TOMACS.
            
             May 1997: First empirical results for this generator are available
             on the news page of the pLab group at the University of Salzburg's
             Mathematics Department. WWW address: "http://random.mat.sbg.ac.at/news/".
            
             The original code has been adapted to the general random generator class
             interface of Matpack, 1997.
            
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             Original Notes of the authors:
            
               A C-program for MT19937B: Integer Version
               genrand() generate one pseudorandom integer which is
               uniformly distributed among the 32bit unsigned integers
               sgenrand(seed) set initial values to the working area of 624 words.
               sgenrand(seed) must be called once before calling genrand()
               (seed is any integer except 0).
            
               LICENCE CONDITIONS:
            
                            Matsumoto and Nishimura consent to GNU General
                            Public Licence for this code.
            
                NOTE:
                            When you use it in your program, please let Matsumoto
                            (matumoto@math.keio.ac.jp) know it.