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Math::GMP(3)	      User Contributed Perl Documentation	  Math::GMP(3)

NAME
       Math::GMP - High speed arbitrary size integer math

SYNOPSIS
	 use Math::GMP;
	 my $n = new Math::GMP 2;

	 $n = $n ** (256*1024);
	 $n = $n - 1;
	 print "n is now $n\n";

DESCRIPTION
       Math::GMP was designed to be a drop-in replacement both for
       Math::BigInt and for regular integer arithmetic.	 Unlike BigInt,
       though, Math::GMP uses the GNU gmp library for all of its calculations,
       as opposed to straight Perl functions.  This can result in speed
       improvements.

       The downside is that this module requires a C compiler to install -- a
       small tradeoff in most cases. Also, this module is not 100% compatible
       to Math::BigInt.

       A Math::GMP object can be used just as a normal numeric scalar would be
       -- the module overloads most of the normal arithmetic operators to
       provide as seamless an interface as possible. However, if you need a
       perfect interface, you can do the following:

	 use Math::GMP qw(:constant);

	 $n = 2 ** (256 * 1024);
	 print "n is $n\n";

       This would fail without the ':constant' since Perl would use normal
       doubles to compute the 250,000 bit number, and thereby overflow it into
       meaninglessness (smaller exponents yield less accurate data due to
       floating point rounding).

METHODS
       Although the non-overload interface is not complete, the following
       functions do exist:

   new
	 $x = Math::GMP->new(123);

       Creates a new Math::GMP object from the passed string or scalar.

	 $x = Math::GMP->new('abcd', 36);

       Creates a new Math::GMP object from the first parameter which should be
       represented in the base specified by the second parameter.

   bfac
	 $x = Math::GMP->new(5);
	 $x->bfac();	  # 1*2*3*4*5 = 120

       Calculates the factorial of $x and modifies $x to contain the result.

   band
	 $x = Math::GMP->new(6);
	 $x->band(3);	   # 0b110 & 0b11 = 1

       Calculates the bit-wise AND of it's two arguments and modifies the
       first argument.

   bxor
	 $x = Math::GMP->new(6);
	 $x->bxor(3);	   # 0b110 & 0b11 = 0b101

       Calculates the bit-wise XOR of it's two arguments and modifies the
       first argument.

   bior
	 $x = Math::GMP->new(6);
	 $x->bior(3);	   # 0b110 & 0b11 = 0b111

       Calculates the bit-wise OR of it's two arguments and modifies the first
       argument.

   bgcd
	 $x = Math::GMP->new(6);
	 $x->bgcd(4);	   # 6 / 2 = 2, 4 / 2 = 2 => 2

       Calculates the Greatest Common Divisior of it's two arguments and
       returns the result.

   legendre
   jacobi
   fibonacci
	 $x = Math::GMP->fibonacci(16);

       Calculates the n'th number in the Fibonacci sequence.

   probab_prime
	 $x = Math::GMP->new(7);
	 $x->probab_prime(10);

       Probabilistically Determines if the number is a prime. Argument is the
       number of checks to perform. Returns 0 if the number is definitely not
       a prime, 1 if it may be, and 2 if it is definitely is a prime.

BUGS
       As of version 1.0, Math::GMP is mostly compatible with the old
       Math::BigInt version. It is not a full replacement for the rewritten
       Math::BigInt versions, though. See the SEE ALSO section on how to
       achieve to use Math::GMP and retain full compatibility to Math::BigInt.

       There are some slight incompatibilities, such as output of positive
       numbers not being prefixed by a '+' sign.  This is intentional.

       There are also some things missing, and not everything might work as
       expected.

SEE ALSO
       Math::BigInt has a new interface to use a different library than the
       default pure Perl implementation. You can use, for instance, Math::GMP
       with it:

	 use Math::BigInt lib => 'GMP';

       If Math::GMP is not installed, it will fall back to it's own Perl
       implementation.

       See Math::BigInt and Math::BigInt::GMP or Math::BigInt::Pari or
       Math::BigInt::BitVect.

AUTHOR
       Chip Turner <chip@redhat.com>, based on the old Math::BigInt by Mark
       Biggar and Ilya Zakharevich.  Further extensive work provided by Tels
       <tels@bloodgate.com>.

perl v5.14.1			  2009-09-17			  Math::GMP(3)
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