# _a : accuracy
# _p : precision
-$VERSION = '1.991';
+$VERSION = '1.999';
require 5.006002;
require Exporter;
$downgrade = undef;
# the package we are using for our private parts, defaults to:
# Math::BigInt->config()->{lib}
-my $MBI = 'Math::BigInt::FastCalc';
+my $MBI = 'Math::BigInt::Calc';
# are NaNs ok? (otherwise it dies when encountering an NaN) set w/ config()
$_trap_nan = 0;
sub numify
{
- # Make a number from a BigFloat object
- # simple return a string and let Perl's atoi()/atof() handle the rest
+ # Convert a Perl scalar number from a BigFloat object.
+ # Create a string and let Perl's atoi()/atof() handle the rest.
my ($self,$x) = ref($_[0]) ? (undef,$_[0]) : objectify(1,@_);
- $x->bsstr();
+ return 0 + $x->bsstr();
}
##############################################################################
return $x if $x->modify('bneg');
- # for +0 dont negate (to have always normalized +0). Does nothing for 'NaN'
+ # for +0 do not negate (to have always normalized +0). Does nothing for 'NaN'
$x->{sign} =~ tr/+-/-+/ unless ($x->{sign} eq '+' && $MBI->_is_zero($x->{_m}));
$x;
}
# multiply two numbers and add the third to the result
# set up parameters
- my ($self,$x,$y,$z,@r) = (ref($_[0]),@_);
- # objectify is costly, so avoid it
- if ((!ref($_[0])) || (ref($_[0]) ne ref($_[1])))
- {
- ($self,$x,$y,$z,@r) = objectify(3,@_);
- }
+ my ($self,$x,$y,$z,@r) = objectify(3,@_);
return $x if $x->modify('bmuladd');
($x->{_e},$x->{_es}) = _e_sub($x->{_e}, $MBI->_new($scale), $x->{_es}, '+');
$x->bnorm(); # remove trailing 0's
}
- } # ende else $x != $y
+ } # end else $x != $y
# shortcut to not run through _find_round_parameters again
if (defined $params[0])
# simulate old behaviour
$params[0] = $self->div_scale(); # and round to it as accuracy
$scale = $params[0]+4; # at least four more for proper round
- $params[2] = $r; # iound mode by caller or undef
+ $params[2] = $r; # round mode by caller or undef
$fallback = 1; # to clear a/p afterwards
}
else
my $zad = 0; # zeros after dot
$zad = $dad - $len if (-$dad < -$len); # for 0.00..00xxx style
- # p rint "scale $scale dad $dad zad $zad len $len\n";
+ # print "scale $scale dad $dad zad $zad len $len\n";
# number bsstr len zad dad
# 0.123 123e-3 3 0 3
# 0.0123 123e-4 3 1 4
if $MBI->_is_zero($x->{_m});
}
- $x; # MBI bnorm is no-op, so dont call it
+ $x; # MBI bnorm is no-op, so do not call it
}
##############################################################################
}
1;
+
__END__
=head1 NAME
=head1 SYNOPSIS
- use Math::BigFloat;
-
- # Number creation
- my $x = Math::BigFloat->new($str); # defaults to 0
- my $y = $x->copy(); # make a true copy
- my $nan = Math::BigFloat->bnan(); # create a NotANumber
- my $zero = Math::BigFloat->bzero(); # create a +0
- my $inf = Math::BigFloat->binf(); # create a +inf
- my $inf = Math::BigFloat->binf('-'); # create a -inf
- my $one = Math::BigFloat->bone(); # create a +1
- my $mone = Math::BigFloat->bone('-'); # create a -1
-
- my $pi = Math::BigFloat->bpi(100); # PI to 100 digits
-
- # the following examples compute their result to 100 digits accuracy:
- my $cos = Math::BigFloat->new(1)->bcos(100); # cosinus(1)
- my $sin = Math::BigFloat->new(1)->bsin(100); # sinus(1)
- my $atan = Math::BigFloat->new(1)->batan(100); # arcus tangens(1)
-
- my $atan2 = Math::BigFloat->new( 1 )->batan2( 1 ,100); # batan(1)
- my $atan2 = Math::BigFloat->new( 1 )->batan2( 8 ,100); # batan(1/8)
- my $atan2 = Math::BigFloat->new( -2 )->batan2( 1 ,100); # batan(-2)
-
- # Testing
- $x->is_zero(); # true if arg is +0
- $x->is_nan(); # true if arg is NaN
- $x->is_one(); # true if arg is +1
- $x->is_one('-'); # true if arg is -1
- $x->is_odd(); # true if odd, false for even
- $x->is_even(); # true if even, false for odd
- $x->is_pos(); # true if >= 0
- $x->is_neg(); # true if < 0
- $x->is_inf(sign); # true if +inf, or -inf (default is '+')
-
- $x->bcmp($y); # compare numbers (undef,<0,=0,>0)
- $x->bacmp($y); # compare absolutely (undef,<0,=0,>0)
- $x->sign(); # return the sign, either +,- or NaN
- $x->digit($n); # return the nth digit, counting from right
- $x->digit(-$n); # return the nth digit, counting from left
-
- # The following all modify their first argument. If you want to preserve
- # $x, use $z = $x->copy()->bXXX($y); See under L<CAVEATS> for why this is
- # necessary when mixing $a = $b assignments with non-overloaded math.
-
- # set
- $x->bzero(); # set $i to 0
- $x->bnan(); # set $i to NaN
- $x->bone(); # set $x to +1
- $x->bone('-'); # set $x to -1
- $x->binf(); # set $x to inf
- $x->binf('-'); # set $x to -inf
-
- $x->bneg(); # negation
- $x->babs(); # absolute value
- $x->bnorm(); # normalize (no-op)
- $x->bnot(); # two's complement (bit wise not)
- $x->binc(); # increment x by 1
- $x->bdec(); # decrement x by 1
-
- $x->badd($y); # addition (add $y to $x)
- $x->bsub($y); # subtraction (subtract $y from $x)
- $x->bmul($y); # multiplication (multiply $x by $y)
- $x->bdiv($y); # divide, set $x to quotient
- # return (quo,rem) or quo if scalar
-
- $x->bmod($y); # modulus ($x % $y)
- $x->bpow($y); # power of arguments ($x ** $y)
- $x->bmodpow($exp,$mod); # modular exponentiation (($num**$exp) % $mod))
- $x->blsft($y, $n); # left shift by $y places in base $n
- $x->brsft($y, $n); # right shift by $y places in base $n
- # returns (quo,rem) or quo if in scalar context
-
- $x->blog(); # logarithm of $x to base e (Euler's number)
- $x->blog($base); # logarithm of $x to base $base (f.i. 2)
- $x->bexp(); # calculate e ** $x where e is Euler's number
-
- $x->band($y); # bit-wise and
- $x->bior($y); # bit-wise inclusive or
- $x->bxor($y); # bit-wise exclusive or
- $x->bnot(); # bit-wise not (two's complement)
-
- $x->bsqrt(); # calculate square-root
- $x->broot($y); # $y'th root of $x (e.g. $y == 3 => cubic root)
- $x->bfac(); # factorial of $x (1*2*3*4*..$x)
-
- $x->bround($N); # accuracy: preserve $N digits
- $x->bfround($N); # precision: round to the $Nth digit
-
- $x->bfloor(); # return integer less or equal than $x
- $x->bceil(); # return integer greater or equal than $x
+ use Math::BigFloat;
+
+ # Number creation
+ my $x = Math::BigFloat->new($str); # defaults to 0
+ my $y = $x->copy(); # make a true copy
+ my $nan = Math::BigFloat->bnan(); # create a NotANumber
+ my $zero = Math::BigFloat->bzero(); # create a +0
+ my $inf = Math::BigFloat->binf(); # create a +inf
+ my $inf = Math::BigFloat->binf('-'); # create a -inf
+ my $one = Math::BigFloat->bone(); # create a +1
+ my $mone = Math::BigFloat->bone('-'); # create a -1
+
+ my $pi = Math::BigFloat->bpi(100); # PI to 100 digits
+
+ # the following examples compute their result to 100 digits accuracy:
+ my $cos = Math::BigFloat->new(1)->bcos(100); # cosinus(1)
+ my $sin = Math::BigFloat->new(1)->bsin(100); # sinus(1)
+ my $atan = Math::BigFloat->new(1)->batan(100); # arcus tangens(1)
+
+ my $atan2 = Math::BigFloat->new( 1 )->batan2( 1 ,100); # batan(1)
+ my $atan2 = Math::BigFloat->new( 1 )->batan2( 8 ,100); # batan(1/8)
+ my $atan2 = Math::BigFloat->new( -2 )->batan2( 1 ,100); # batan(-2)
+
+ # Testing
+ $x->is_zero(); # true if arg is +0
+ $x->is_nan(); # true if arg is NaN
+ $x->is_one(); # true if arg is +1
+ $x->is_one('-'); # true if arg is -1
+ $x->is_odd(); # true if odd, false for even
+ $x->is_even(); # true if even, false for odd
+ $x->is_pos(); # true if >= 0
+ $x->is_neg(); # true if < 0
+ $x->is_inf(sign); # true if +inf, or -inf (default is '+')
+
+ $x->bcmp($y); # compare numbers (undef,<0,=0,>0)
+ $x->bacmp($y); # compare absolutely (undef,<0,=0,>0)
+ $x->sign(); # return the sign, either +,- or NaN
+ $x->digit($n); # return the nth digit, counting from right
+ $x->digit(-$n); # return the nth digit, counting from left
+
+ # The following all modify their first argument. If you want to pre-
+ # serve $x, use $z = $x->copy()->bXXX($y); See under L</CAVEATS> for
+ # necessary when mixing $a = $b assignments with non-overloaded math.
+
+ # set
+ $x->bzero(); # set $i to 0
+ $x->bnan(); # set $i to NaN
+ $x->bone(); # set $x to +1
+ $x->bone('-'); # set $x to -1
+ $x->binf(); # set $x to inf
+ $x->binf('-'); # set $x to -inf
+
+ $x->bneg(); # negation
+ $x->babs(); # absolute value
+ $x->bnorm(); # normalize (no-op)
+ $x->bnot(); # two's complement (bit wise not)
+ $x->binc(); # increment x by 1
+ $x->bdec(); # decrement x by 1
+
+ $x->badd($y); # addition (add $y to $x)
+ $x->bsub($y); # subtraction (subtract $y from $x)
+ $x->bmul($y); # multiplication (multiply $x by $y)
+ $x->bdiv($y); # divide, set $x to quotient
+ # return (quo,rem) or quo if scalar
+
+ $x->bmod($y); # modulus ($x % $y)
+ $x->bpow($y); # power of arguments ($x ** $y)
+ $x->bmodpow($exp,$mod); # modular exponentiation (($num**$exp) % $mod))
+ $x->blsft($y, $n); # left shift by $y places in base $n
+ $x->brsft($y, $n); # right shift by $y places in base $n
+ # returns (quo,rem) or quo if in scalar context
+
+ $x->blog(); # logarithm of $x to base e (Euler's number)
+ $x->blog($base); # logarithm of $x to base $base (f.i. 2)
+ $x->bexp(); # calculate e ** $x where e is Euler's number
+
+ $x->band($y); # bit-wise and
+ $x->bior($y); # bit-wise inclusive or
+ $x->bxor($y); # bit-wise exclusive or
+ $x->bnot(); # bit-wise not (two's complement)
+
+ $x->bsqrt(); # calculate square-root
+ $x->broot($y); # $y'th root of $x (e.g. $y == 3 => cubic root)
+ $x->bfac(); # factorial of $x (1*2*3*4*..$x)
+
+ $x->bround($N); # accuracy: preserve $N digits
+ $x->bfround($N); # precision: round to the $Nth digit
+
+ $x->bfloor(); # return integer less or equal than $x
+ $x->bceil(); # return integer greater or equal than $x
# The following do not modify their arguments:
- bgcd(@values); # greatest common divisor
- blcm(@values); # lowest common multiplicator
+ bgcd(@values); # greatest common divisor
+ blcm(@values); # lowest common multiplicator
- $x->bstr(); # return string
- $x->bsstr(); # return string in scientific notation
+ $x->bstr(); # return string
+ $x->bsstr(); # return string in scientific notation
- $x->as_int(); # return $x as BigInt
- $x->exponent(); # return exponent as BigInt
- $x->mantissa(); # return mantissa as BigInt
- $x->parts(); # return (mantissa,exponent) as BigInt
+ $x->as_int(); # return $x as BigInt
+ $x->exponent(); # return exponent as BigInt
+ $x->mantissa(); # return mantissa as BigInt
+ $x->parts(); # return (mantissa,exponent) as BigInt
- $x->length(); # number of digits (w/o sign and '.')
- ($l,$f) = $x->length(); # number of digits, and length of fraction
+ $x->length(); # number of digits (w/o sign and '.')
+ ($l,$f) = $x->length(); # number of digits, and length of fraction
- $x->precision(); # return P of $x (or global, if P of $x undef)
- $x->precision($n); # set P of $x to $n
- $x->accuracy(); # return A of $x (or global, if A of $x undef)
- $x->accuracy($n); # set A $x to $n
+ $x->precision(); # return P of $x (or global, if P of $x undef)
+ $x->precision($n); # set P of $x to $n
+ $x->accuracy(); # return A of $x (or global, if A of $x undef)
+ $x->accuracy($n); # set A $x to $n
- # these get/set the appropriate global value for all BigFloat objects
- Math::BigFloat->precision(); # Precision
- Math::BigFloat->accuracy(); # Accuracy
- Math::BigFloat->round_mode(); # rounding mode
+ # these get/set the appropriate global value for all BigFloat objects
+ Math::BigFloat->precision(); # Precision
+ Math::BigFloat->accuracy(); # Accuracy
+ Math::BigFloat->round_mode(); # rounding mode
=head1 DESCRIPTION
Operations with overloaded operators preserve the arguments, which is
exactly what you expect.
-=head2 Canonical notation
+=head2 Input
Input to these routines are either BigFloat objects, or strings of the
following four forms:
-=over 2
+=over
=item *
C<is_nan()>) return true or false, while others (C<bcmp()>, C<bacmp()>)
return either undef, <0, 0 or >0 and are suited for sort.
-Actual math is done by using the class defined with C<< with => Class; >> (which
-defaults to BigInts) to represent the mantissa and exponent.
+Actual math is done by using the class defined with C<< with => Class; >>
+(which defaults to BigInts) to represent the mantissa and exponent.
The sign C</^[+-]$/> is stored separately. The string 'NaN' is used to
represent the result when input arguments are not numbers, as well as
the result of dividing by zero.
-=head2 C<mantissa()>, C<exponent()> and C<parts()>
+=head2 mantissa(), exponent() and parts()
-C<mantissa()> and C<exponent()> return the said parts of the BigFloat
+mantissa() and exponent() return the said parts of the BigFloat
as BigInts such that:
$m = $x->mantissa();
=head2 Accuracy vs. Precision
-See also: L<Rounding|Rounding>.
+See also: L<Rounding|/Rounding>.
Math::BigFloat supports both precision (rounding to a certain place before or
after the dot) and accuracy (rounding to a certain number of digits). For a
be used. For historical reasons, it is called C<div_scale> and can be accessed
via:
- $d = Math::BigFloat->div_scale(); # query
- Math::BigFloat->div_scale($n); # set to $n digits
+ $d = Math::BigFloat->div_scale(); # query
+ Math::BigFloat->div_scale($n); # set to $n digits
The default value for C<div_scale> is 40.
it is rounded. The rounding mode taken is either the default mode, or the one
supplied to the operation after the I<scale>:
- $x = Math::BigFloat->new(2);
- Math::BigFloat->accuracy(5); # 5 digits max
- $y = $x->copy()->bdiv(3); # will give 0.66667
- $y = $x->copy()->bdiv(3,6); # will give 0.666667
- $y = $x->copy()->bdiv(3,6,undef,'odd'); # will give 0.666667
- Math::BigFloat->round_mode('zero');
- $y = $x->copy()->bdiv(3,6); # will also give 0.666667
+ $x = Math::BigFloat->new(2);
+ Math::BigFloat->accuracy(5); # 5 digits max
+ $y = $x->copy()->bdiv(3); # will give 0.66667
+ $y = $x->copy()->bdiv(3,6); # will give 0.666667
+ $y = $x->copy()->bdiv(3,6,undef,'odd'); # will give 0.666667
+ Math::BigFloat->round_mode('zero');
+ $y = $x->copy()->bdiv(3,6); # will also give 0.666667
Note that C<< Math::BigFloat->accuracy() >> and C<< Math::BigFloat->precision() >>
set the global variables, and thus B<any> newly created number will be subject
=head2 Rounding
-=over 2
+=over
=item ffround ( +$scale )
for a full description of each method. Below are just the most important
differences:
-=head2 accuracy
+=over
- $x->accuracy(5); # local for $x
- CLASS->accuracy(5); # global for all members of CLASS
- # Note: This also applies to new()!
+=item accuracy()
- $A = $x->accuracy(); # read out accuracy that affects $x
- $A = CLASS->accuracy(); # read out global accuracy
+ $x->accuracy(5); # local for $x
+ CLASS->accuracy(5); # global for all members of CLASS
+ # Note: This also applies to new()!
+
+ $A = $x->accuracy(); # read out accuracy that affects $x
+ $A = CLASS->accuracy(); # read out global accuracy
Set or get the global or local accuracy, aka how many significant digits the
results have. If you set a global accuracy, then this also applies to new()!
that number will also be rounded.
In most cases, you should probably round the results explicitly using one of
-L<round()>, L<bround()> or L<bfround()> or by passing the desired accuracy
+L<Math::BigInt/round()>, L<Math::BigInt/bround()> or L<Math::BigInt/bfround()> or by passing the desired accuracy
to the math operation as additional parameter:
my $x = Math::BigInt->new(30000);
print scalar $x->copy()->bdiv($y, 2); # print 4300
print scalar $x->copy()->bdiv($y)->bround(2); # print 4300
-=head2 precision()
+=item precision()
- $x->precision(-2); # local for $x, round at the second digit right of the dot
- $x->precision(2); # ditto, round at the second digit left of the dot
+ $x->precision(-2); # local for $x, round at the second
+ # digit right of the dot
+ $x->precision(2); # ditto, round at the second digit left
+ # of the dot
- CLASS->precision(5); # Global for all members of CLASS
- # This also applies to new()!
- CLASS->precision(-5); # ditto
+ CLASS->precision(5); # Global for all members of CLASS
+ # This also applies to new()!
+ CLASS->precision(-5); # ditto
- $P = CLASS->precision(); # read out global precision
- $P = $x->precision(); # read out precision that affects $x
+ $P = CLASS->precision(); # read out global precision
+ $P = $x->precision(); # read out precision that affects $x
-Note: You probably want to use L<accuracy()> instead. With L<accuracy> you
-set the number of digits each result should have, with L<precision> you
+Note: You probably want to use L</accuracy()> instead. With L</accuracy()> you
+set the number of digits each result should have, with L</precision()> you
set the place where to round!
-=head2 bexp()
+=item bexp()
$x->bexp($accuracy); # calculate e ** X
This method was added in v1.82 of Math::BigInt (April 2007).
-=head2 bnok()
+=item bnok()
- $x->bnok($y); # x over y (binomial coefficient n over k)
+ $x->bnok($y); # x over y (binomial coefficient n over k)
Calculates the binomial coefficient n over k, also called the "choose"
function. The result is equivalent to:
This method was added in v1.84 of Math::BigInt (April 2007).
-=head2 bpi()
+=item bpi()
print Math::BigFloat->bpi(100), "\n";
This method was added in v1.87 of Math::BigInt (June 2007).
-=head2 bcos()
+=item bcos()
my $x = Math::BigFloat->new(1);
print $x->bcos(100), "\n";
This method was added in v1.87 of Math::BigInt (June 2007).
-=head2 bsin()
+=item bsin()
my $x = Math::BigFloat->new(1);
print $x->bsin(100), "\n";
This method was added in v1.87 of Math::BigInt (June 2007).
-=head2 batan2()
+=item batan2()
my $y = Math::BigFloat->new(2);
my $x = Math::BigFloat->new(3);
print $y->batan2($x), "\n";
Calculate the arcus tanges of C<$y> divided by C<$x>, modifying $y in place.
-See also L<batan()>.
+See also L</batan()>.
This method was added in v1.87 of Math::BigInt (June 2007).
-=head2 batan()
+=item batan()
my $x = Math::BigFloat->new(1);
print $x->batan(100), "\n";
-Calculate the arcus tanges of $x, modifying $x in place. See also L<batan2()>.
+Calculate the arcus tanges of $x, modifying $x in place. See also L</batan2()>.
This method was added in v1.87 of Math::BigInt (June 2007).
-=head2 bmuladd()
+=item bmuladd()
$x->bmuladd($y,$z);
This method was added in v1.87 of Math::BigInt (June 2007).
+=back
+
=head1 Autocreating constants
After C<use Math::BigFloat ':constant'> all the floating point constants
Do not try to be clever to insert some operations in between switching
libraries:
- require Math::BigFloat;
- my $matter = Math::BigFloat->bone() + 4; # load BigInt and Calc
- Math::BigFloat->import( lib => 'Pari' ); # load Pari, too
- my $anti_matter = Math::BigFloat->bone()+4; # now use Pari
+ require Math::BigFloat;
+ my $matter = Math::BigFloat->bone() + 4; # load BigInt and Calc
+ Math::BigFloat->import( lib => 'Pari' ); # load Pari, too
+ my $anti_matter = Math::BigFloat->bone()+4; # now use Pari
This will create objects with numbers stored in two different backend libraries,
and B<VERY BAD THINGS> will happen when you use these together:
my $flash_and_bang = $matter + $anti_matter; # Don't do this!
-=over 1
+=over
=item stringify, bstr()
'+1.23', the new returns '1.23'. See the documentation in L<Math::BigInt> for
reasoning and details.
-=item bdiv
+=item bdiv()
The following will probably not print what you expect:
It prints both quotient and remainder since print works in list context. Also,
bdiv() will modify $c, so be careful. You probably want to use
- print $c / 123.456,"\n";
- print scalar $c->bdiv(123.456),"\n"; # or if you want to modify $c
+ print $c / 123.456,"\n";
+ print scalar $c->bdiv(123.456),"\n"; # or if you want to modify $c
instead.
-=item brsft
+=item brsft()
The following will probably not print what you expect:
that modifies $x will modify $y (except overloaded math operators), and vice
versa. See L<Math::BigInt> for details and how to avoid that.
-=item bpow
+=item bpow()
C<bpow()> now modifies the first argument, unlike the old code which left
it alone and only returned the result. This is to be consistent with
=item precision() vs. accuracy()
-A common pitfall is to use L<precision()> when you want to round a result to
+A common pitfall is to use L</precision()> when you want to round a result to
a certain number of digits:
- use Math::BigFloat;
+ use Math::BigFloat;
- Math::BigFloat->precision(4); # does not do what you think it does
- my $x = Math::BigFloat->new(12345); # rounds $x to "12000"!
- print "$x\n"; # print "12000"
- my $y = Math::BigFloat->new(3); # rounds $y to "0"!
- print "$y\n"; # print "0"
- $z = $x / $y; # 12000 / 0 => NaN!
- print "$z\n";
- print $z->precision(),"\n"; # 4
+ Math::BigFloat->precision(4); # does not do what you
+ # think it does
+ my $x = Math::BigFloat->new(12345); # rounds $x to "12000"!
+ print "$x\n"; # print "12000"
+ my $y = Math::BigFloat->new(3); # rounds $y to "0"!
+ print "$y\n"; # print "0"
+ $z = $x / $y; # 12000 / 0 => NaN!
+ print "$z\n";
+ print $z->precision(),"\n"; # 4
-Replacing L<precision> with L<accuracy> is probably not what you want, either:
+Replacing L</precision()> with L</accuracy()> is probably not what you want, either:
- use Math::BigFloat;
+ use Math::BigFloat;
- Math::BigFloat->accuracy(4); # enables global rounding:
- my $x = Math::BigFloat->new(123456); # rounded immediately to "12350"
- print "$x\n"; # print "123500"
- my $y = Math::BigFloat->new(3); # rounded to "3
- print "$y\n"; # print "3"
- print $z = $x->copy()->bdiv($y),"\n"; # 41170
- print $z->accuracy(),"\n"; # 4
+ Math::BigFloat->accuracy(4); # enables global rounding:
+ my $x = Math::BigFloat->new(123456); # rounded immediately
+ # to "12350"
+ print "$x\n"; # print "123500"
+ my $y = Math::BigFloat->new(3); # rounded to "3
+ print "$y\n"; # print "3"
+ print $z = $x->copy()->bdiv($y),"\n"; # 41170
+ print $z->accuracy(),"\n"; # 4
What you want to use instead is:
- use Math::BigFloat;
+ use Math::BigFloat;
- my $x = Math::BigFloat->new(123456); # no rounding
- print "$x\n"; # print "123456"
- my $y = Math::BigFloat->new(3); # no rounding
- print "$y\n"; # print "3"
- print $z = $x->copy()->bdiv($y,4),"\n"; # 41150
- print $z->accuracy(),"\n"; # undef
+ my $x = Math::BigFloat->new(123456); # no rounding
+ print "$x\n"; # print "123456"
+ my $y = Math::BigFloat->new(3); # no rounding
+ print "$y\n"; # print "3"
+ print $z = $x->copy()->bdiv($y,4),"\n"; # 41150
+ print $z->accuracy(),"\n"; # undef
In addition to computing what you expected, the last example also does B<not>
"taint" the result with an accuracy or precision setting, which would
=head1 SEE ALSO
L<Math::BigInt>, L<Math::BigRat> and L<Math::Big> as well as
-L<Math::BigInt::BitVect>, L<Math::BigInt::Pari> and L<Math::BigInt::GMP>.
+L<Math::BigInt::Pari> and L<Math::BigInt::GMP>.
The pragmas L<bignum>, L<bigint> and L<bigrat> might also be of interest
because they solve the autoupgrading/downgrading issue, at least partly.
https://perl5.git.perl.org / perl5.git / blobdiff