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.\" ========================================================================
.\"
.IX Title "bignum 3"
.TH bignum 3 "2023-03-02" "perl v5.36.1" "Perl Programmers Reference Guide"
.\" For nroff, turn off justification. Always turn off hyphenation; it makes
.\" way too many mistakes in technical documents.
.if n .ad l
.nh
.SH "NAME"
bignum \- transparent big number support for Perl
.SH "SYNOPSIS"
.IX Header "SYNOPSIS"
.Vb 1
\& use bignum;
\&
\& $x = 2 + 4.5; # Math::BigFloat 6.5
\& print 2 ** 512 * 0.1; # Math::BigFloat 134...09.6
\& print 2 ** 512; # Math::BigInt 134...096
\& print inf + 42; # Math::BigInt inf
\& print NaN * 7; # Math::BigInt NaN
\& print hex("0x1234567890123490"); # Perl v5.10.0 or later
\&
\& {
\& no bignum;
\& print 2 ** 256; # a normal Perl scalar now
\& }
\&
\& # for older Perls, import into current package:
\& use bignum qw/hex oct/;
\& print hex("0x1234567890123490");
\& print oct("01234567890123490");
.Ve
.SH "DESCRIPTION"
.IX Header "DESCRIPTION"
.SS "Literal numeric constants"
.IX Subsection "Literal numeric constants"
By default, every literal integer becomes a Math::BigInt object, and literal
non-integer becomes a Math::BigFloat object. Whether a numeric literal is
considered an integer or non-integers depends only on the value of the constant,
not on how it is represented. For instance, the constants 3.14e2 and 0x1.3ap8
become Math::BigInt objects, because they both represent the integer value
decimal 314.
.PP
The default \f(CW\*(C`use bignum;\*(C'\fR is equivalent to
.PP
.Vb 1
\& use bignum downgrade => "Math::BigInt", upgrade => "Math::BigFloat";
.Ve
.PP
The classes used for integers and non-integers can be set at compile time with
the \f(CW\*(C`downgrade\*(C'\fR and \f(CW\*(C`upgrade\*(C'\fR options, for example
.PP
.Vb 2
\& # use Math::BigInt for integers and Math::BigRat for non\-integers
\& use bignum upgrade => "Math::BigRat";
.Ve
.PP
Note that disabling downgrading and upgrading does not affect how numeric
literals are converted to objects
.PP
.Vb 4
\& # disable both downgrading and upgrading
\& use bignum downgrade => undef, upgrade => undef;
\& $x = 2.4; # becomes 2.4 as a Math::BigFloat
\& $y = 2; # becomes 2 as a Math::BigInt
.Ve
.SS "Upgrading and downgrading"
.IX Subsection "Upgrading and downgrading"
By default, when the result of a computation is an integer, an Inf, or a NaN,
the result is downgraded even when all the operands are instances of the upgrade
class.
.PP
.Vb 4
\& use bignum;
\& $x = 2.4; # becomes 2.4 as a Math::BigFloat
\& $y = 1.2; # becomes 1.2 as a Math::BigFloat
\& $z = $x / $y; # becomes 2 as a Math::BigInt due to downgrading
.Ve
.PP
Equivalently, by default, when the result of a computation is a finite
non-integer, the result is upgraded even when all the operands are instances of
the downgrade class.
.PP
.Vb 4
\& use bignum;
\& $x = 7; # becomes 7 as a Math::BigInt
\& $y = 2; # becomes 2 as a Math::BigInt
\& $z = $x / $y; # becomes 3.5 as a Math::BigFloat due to upgrading
.Ve
.PP
The classes used for downgrading and upgrading can be set at runtime with the
\&\*(L"\fBdowngrade()\fR\*(R" and \*(L"\fBupgrade()\fR\*(R" methods, but see \*(L"\s-1CAVEATS\*(R"\s0 below.
.PP
The upgrade and downgrade classes don't have to be Math::BigInt and
Math::BigFloat. For example, to use Math::BigRat as the upgrade class, use
.PP
.Vb 3
\& use bignum upgrade => "Math::BigRat";
\& $x = 2; # becomes 2 as a Math::BigInt
\& $y = 3.6; # becomes 18/5 as a Math::BigRat
.Ve
.PP
The upgrade and downgrade classes can be modified at runtime
.PP
.Vb 4
\& use bignum;
\& $x = 3; # becomes 3 as a Math::BigInt
\& $y = 2; # becomes 2 as a Math::BigInt
\& $z = $x / $y; # becomes 1.5 as a Math::BigFlaot
\&
\& bignum \-> upgrade("Math::BigRat");
\& $w = $x / $y; # becomes 3/2 as a Math::BigRat
.Ve
.PP
Disabling downgrading doesn't change the fact that literal constant integers are
converted to the downgrade class, it only prevents downgrading as a result of a
computation. E.g.,
.PP
.Vb 5
\& use bignum downgrade => undef;
\& $x = 2; # becomes 2 as a Math::BigInt
\& $y = 2.4; # becomes 2.4 as a Math::BigFloat
\& $z = 1.2; # becomes 1.2 as a Math::BigFloat
\& $w = $x / $y; # becomes 2 as a Math::BigFloat due to no downgrading
.Ve
.PP
If you want all numeric literals, both integers and non-integers, to become
Math::BigFloat objects, use the bigfloat pragma.
.PP
Equivalently, disabling upgrading doesn't change the fact that literal constant
non-integers are converted to the upgrade class, it only prevents upgrading as a
result of a computation. E.g.,
.PP
.Vb 5
\& use bignum upgrade => undef;
\& $x = 2.5; # becomes 2.5 as a Math::BigFloat
\& $y = 7; # becomes 7 as a Math::BigInt
\& $z = 2; # becomes 2 as a Math::BigInt
\& $w = $x / $y; # becomes 3 as a Math::BigInt due to no upgrading
.Ve
.PP
If you want all numeric literals, both integers and non-integers, to become
Math::BigInt objects, use the bigint pragma.
.PP
You can even do
.PP
.Vb 1
\& use bignum upgrade => "Math::BigRat", upgrade => undef;
.Ve
.PP
which converts all integer literals to Math::BigInt objects and all non-integer
literals to Math::BigRat objects. However, when the result of a computation
involving two Math::BigInt objects results in a non-integer (e.g., 7/2), the
result will be truncted to a Math::BigInt rather than being upgraded to a
Math::BigRat, since upgrading is disabled.
.SS "Overloading"
.IX Subsection "Overloading"
Since all numeric literals become objects, you can call all the usual methods
from Math::BigInt and Math::BigFloat on them. This even works to some extent on
expressions:
.PP
.Vb 3
\& perl \-Mbignum \-le \*(Aq$x = 1234; print $x\->bdec()\*(Aq
\& perl \-Mbignum \-le \*(Aqprint 1234\->copy()\->binc();\*(Aq
\& perl \-Mbignum \-le \*(Aqprint 1234\->copy()\->binc()\->badd(6);\*(Aq
.Ve
.SS "Options"
.IX Subsection "Options"
\&\f(CW\*(C`bignum\*(C'\fR recognizes some options that can be passed while loading it via via
\&\f(CW\*(C`use\*(C'\fR. The following options exist:
.IP "a or accuracy" 4
.IX Item "a or accuracy"
This sets the accuracy for all math operations. The argument must be greater
than or equal to zero. See Math::BigInt's \fBbround()\fR method for details.
.Sp
.Vb 1
\& perl \-Mbignum=a,50 \-le \*(Aqprint sqrt(20)\*(Aq
.Ve
.Sp
Note that setting precision and accuracy at the same time is not possible.
.IP "p or precision" 4
.IX Item "p or precision"
This sets the precision for all math operations. The argument can be any
integer. Negative values mean a fixed number of digits after the dot, while a
positive value rounds to this digit left from the dot. 0 means round to integer.
See Math::BigInt's \fBbfround()\fR method for details.
.Sp
.Vb 1
\& perl \-Mbignum=p,\-50 \-le \*(Aqprint sqrt(20)\*(Aq
.Ve
.Sp
Note that setting precision and accuracy at the same time is not possible.
.IP "l, lib, try, or only" 4
.IX Item "l, lib, try, or only"
Load a different math lib, see \*(L"Math Library\*(R".
.Sp
.Vb 4
\& perl \-Mbignum=l,GMP \-e \*(Aqprint 2 ** 512\*(Aq
\& perl \-Mbignum=lib,GMP \-e \*(Aqprint 2 ** 512\*(Aq
\& perl \-Mbignum=try,GMP \-e \*(Aqprint 2 ** 512\*(Aq
\& perl \-Mbignum=only,GMP \-e \*(Aqprint 2 ** 512\*(Aq
.Ve
.IP "hex" 4
.IX Item "hex"
Override the built-in \fBhex()\fR method with a version that can handle big numbers.
This overrides it by exporting it to the current package. Under Perl v5.10.0 and
higher, this is not so necessary, as \fBhex()\fR is lexically overridden in the
current scope whenever the \f(CW\*(C`bignum\*(C'\fR pragma is active.
.IP "oct" 4
.IX Item "oct"
Override the built-in \fBoct()\fR method with a version that can handle big numbers.
This overrides it by exporting it to the current package. Under Perl v5.10.0 and
higher, this is not so necessary, as \fBoct()\fR is lexically overridden in the
current scope whenever the \f(CW\*(C`bignum\*(C'\fR pragma is active.
.IP "v or version" 4
.IX Item "v or version"
this prints out the name and version of the modules and then exits.
.Sp
.Vb 1
\& perl \-Mbignum=v
.Ve
.SS "Math Library"
.IX Subsection "Math Library"
Math with the numbers is done (by default) by a backend library module called
Math::BigInt::Calc. The default is equivalent to saying:
.PP
.Vb 1
\& use bignum lib => \*(AqCalc\*(Aq;
.Ve
.PP
you can change this by using:
.PP
.Vb 1
\& use bignum lib => \*(AqGMP\*(Aq;
.Ve
.PP
The following would first try to find Math::BigInt::Foo, then Math::BigInt::Bar,
and if this also fails, revert to Math::BigInt::Calc:
.PP
.Vb 1
\& use bignum lib => \*(AqFoo,Math::BigInt::Bar\*(Aq;
.Ve
.PP
Using c<lib> warns if none of the specified libraries can be found and
Math::BigInt and Math::BigFloat fell back to one of the default
libraries. To suppress this warning, use \f(CW\*(C`try\*(C'\fR instead:
.PP
.Vb 1
\& use bignum try => \*(AqGMP\*(Aq;
.Ve
.PP
If you want the code to die instead of falling back, use \f(CW\*(C`only\*(C'\fR instead:
.PP
.Vb 1
\& use bignum only => \*(AqGMP\*(Aq;
.Ve
.PP
Please see respective module documentation for further details.
.SS "Method calls"
.IX Subsection "Method calls"
Since all numbers are now objects, you can use the methods that are part of the
Math::BigInt and Math::BigFloat \s-1API.\s0
.PP
But a warning is in order. When using the following to make a copy of a number,
only a shallow copy will be made.
.PP
.Vb 2
\& $x = 9; $y = $x;
\& $x = $y = 7;
.Ve
.PP
Using the copy or the original with overloaded math is okay, e.g., the following
work:
.PP
.Vb 2
\& $x = 9; $y = $x;
\& print $x + 1, " ", $y,"\en"; # prints 10 9
.Ve
.PP
but calling any method that modifies the number directly will result in \fBboth\fR
the original and the copy being destroyed:
.PP
.Vb 2
\& $x = 9; $y = $x;
\& print $x\->badd(1), " ", $y,"\en"; # prints 10 10
\&
\& $x = 9; $y = $x;
\& print $x\->binc(1), " ", $y,"\en"; # prints 10 10
\&
\& $x = 9; $y = $x;
\& print $x\->bmul(2), " ", $y,"\en"; # prints 18 18
.Ve
.PP
Using methods that do not modify, but test that the contents works:
.PP
.Vb 2
\& $x = 9; $y = $x;
\& $z = 9 if $x\->is_zero(); # works fine
.Ve
.PP
See the documentation about the copy constructor and \f(CW\*(C`=\*(C'\fR in overload, as well
as the documentation in Math::BigFloat for further details.
.SS "Methods"
.IX Subsection "Methods"
.IP "\fBinf()\fR" 4
.IX Item "inf()"
A shortcut to return \f(CW\*(C`inf\*(C'\fR as an object. Useful because Perl does not always
handle bareword \f(CW\*(C`inf\*(C'\fR properly.
.IP "\fBNaN()\fR" 4
.IX Item "NaN()"
A shortcut to return \f(CW\*(C`NaN\*(C'\fR as an object. Useful because Perl does not always
handle bareword \f(CW\*(C`NaN\*(C'\fR properly.
.IP "e" 4
.IX Item "e"
.Vb 1
\& # perl \-Mbignum=e \-wle \*(Aqprint e\*(Aq
.Ve
.Sp
Returns Euler's number \f(CW\*(C`e\*(C'\fR, aka \fBexp\fR\|(1) (= 2.7182818284...).
.IP "\s-1PI\s0" 4
.IX Item "PI"
.Vb 1
\& # perl \-Mbignum=PI \-wle \*(Aqprint PI\*(Aq
.Ve
.Sp
Returns \s-1PI\s0 (= 3.1415926532..).
.IP "\fBbexp()\fR" 4
.IX Item "bexp()"
.Vb 1
\& bexp($power, $accuracy);
.Ve
.Sp
Returns Euler's number \f(CW\*(C`e\*(C'\fR raised to the appropriate power, to the wanted
accuracy.
.Sp
Example:
.Sp
.Vb 1
\& # perl \-Mbignum=bexp \-wle \*(Aqprint bexp(1,80)\*(Aq
.Ve
.IP "\fBbpi()\fR" 4
.IX Item "bpi()"
.Vb 1
\& bpi($accuracy);
.Ve
.Sp
Returns \s-1PI\s0 to the wanted accuracy.
.Sp
Example:
.Sp
.Vb 1
\& # perl \-Mbignum=bpi \-wle \*(Aqprint bpi(80)\*(Aq
.Ve
.IP "\fBaccuracy()\fR" 4
.IX Item "accuracy()"
Set or get the accuracy.
.IP "\fBprecision()\fR" 4
.IX Item "precision()"
Set or get the precision.
.IP "\fBround_mode()\fR" 4
.IX Item "round_mode()"
Set or get the rounding mode.
.IP "\fBdiv_scale()\fR" 4
.IX Item "div_scale()"
Set or get the division scale.
.IP "\fBupgrade()\fR" 4
.IX Item "upgrade()"
Set or get the class that the downgrade class upgrades to, if any. Set the
upgrade class to \f(CW\*(C`undef\*(C'\fR to disable upgrading. See \f(CW\*(C`/CAVEATS\*(C'\fR below.
.IP "\fBdowngrade()\fR" 4
.IX Item "downgrade()"
Set or get the class that the upgrade class downgrades to, if any. Set the
downgrade class to \f(CW\*(C`undef\*(C'\fR to disable upgrading. See \*(L"\s-1CAVEATS\*(R"\s0 below.
.IP "\fBin_effect()\fR" 4
.IX Item "in_effect()"
.Vb 1
\& use bignum;
\&
\& print "in effect\en" if bignum::in_effect; # true
\& {
\& no bignum;
\& print "in effect\en" if bignum::in_effect; # false
\& }
.Ve
.Sp
Returns true or false if \f(CW\*(C`bignum\*(C'\fR is in effect in the current scope.
.Sp
This method only works on Perl v5.9.4 or later.
.SH "CAVEATS"
.IX Header "CAVEATS"
.IP "The \fBupgrade()\fR and \fBdowngrade()\fR methods" 4
.IX Item "The upgrade() and downgrade() methods"
Note that setting both the upgrade and downgrade classes at runtime with the
\&\*(L"\fBupgrade()\fR\*(R" and \*(L"\fBdowngrade()\fR\*(R" methods, might not do what you expect:
.Sp
.Vb 4
\& # Assuming that downgrading and upgrading hasn\*(Aqt been modified so far, so
\& # the downgrade and upgrade classes are Math::BigInt and Math::BigFloat,
\& # respectively, the following sets the upgrade class to Math::BigRat, i.e.,
\& # makes Math::BigInt upgrade to Math::BigRat:
\&
\& bignum \-> upgrade("Math::BigRat");
\&
\& # The following sets the downgrade class to Math::BigInt::Lite, i.e., makes
\& # the new upgrade class Math::BigRat downgrade to Math::BigInt::Lite
\&
\& bignum \-> downgrade("Math::BigInt::Lite");
\&
\& # Note that at this point, it is still Math::BigInt, not Math::BigInt::Lite,
\& # that upgrades to Math::BigRat, so to get Math::BigInt::Lite to upgrade to
\& # Math::BigRat, we need to do the following (again):
\&
\& bignum \-> upgrade("Math::BigRat");
.Ve
.Sp
A simpler way to do this at runtime is to use \fBimport()\fR,
.Sp
.Vb 2
\& bignum \-> import(upgrade => "Math::BigRat",
\& downgrade => "Math::BigInt::Lite");
.Ve
.IP "Hexadecimal, octal, and binary floating point literals" 4
.IX Item "Hexadecimal, octal, and binary floating point literals"
Perl (and this module) accepts hexadecimal, octal, and binary floating point
literals, but use them with care with Perl versions before v5.32.0, because some
versions of Perl silently give the wrong result.
.IP "Operator vs literal overloading" 4
.IX Item "Operator vs literal overloading"
\&\f(CW\*(C`bigrat\*(C'\fR works by overloading handling of integer and floating point literals,
converting them to Math::BigRat objects.
.Sp
This means that arithmetic involving only string values or string literals are
performed using Perl's built-in operators.
.Sp
For example:
.Sp
.Vb 4
\& use bigrat;
\& my $x = "900000000000000009";
\& my $y = "900000000000000007";
\& print $x \- $y;
.Ve
.Sp
outputs \f(CW0\fR on default 32\-bit builds, since \f(CW\*(C`bignum\*(C'\fR never sees the string
literals. To ensure the expression is all treated as \f(CW\*(C`Math::BigFloat\*(C'\fR objects,
use a literal number in the expression:
.Sp
.Vb 1
\& print +(0+$x) \- $y;
.Ve
.IP "Ranges" 4
.IX Item "Ranges"
Perl does not allow overloading of ranges, so you can neither safely use ranges
with \f(CW\*(C`bignum\*(C'\fR endpoints, nor is the iterator variable a \f(CW\*(C`Math::BigFloat\*(C'\fR.
.Sp
.Vb 7
\& use 5.010;
\& for my $i (12..13) {
\& for my $j (20..21) {
\& say $i ** $j; # produces a floating\-point number,
\& # not an object
\& }
\& }
.Ve
.IP "\fBin_effect()\fR" 4
.IX Item "in_effect()"
This method only works on Perl v5.9.4 or later.
.IP "\fBhex()\fR/\fBoct()\fR" 4
.IX Item "hex()/oct()"
\&\f(CW\*(C`bignum\*(C'\fR overrides these routines with versions that can also handle big
integer values. Under Perl prior to version v5.9.4, however, this will not
happen unless you specifically ask for it with the two import tags \*(L"hex\*(R" and
\&\*(L"oct\*(R" \- and then it will be global and cannot be disabled inside a scope with
\&\f(CW\*(C`no bignum\*(C'\fR:
.Sp
.Vb 1
\& use bignum qw/hex oct/;
\&
\& print hex("0x1234567890123456");
\& {
\& no bignum;
\& print hex("0x1234567890123456");
\& }
.Ve
.Sp
The second call to \fBhex()\fR will warn about a non-portable constant.
.Sp
Compare this to:
.Sp
.Vb 1
\& use bignum;
\&
\& # will warn only under Perl older than v5.9.4
\& print hex("0x1234567890123456");
.Ve
.SH "EXAMPLES"
.IX Header "EXAMPLES"
Some cool command line examples to impress the Python crowd ;)
.PP
.Vb 10
\& perl \-Mbignum \-le \*(Aqprint sqrt(33)\*(Aq
\& perl \-Mbignum \-le \*(Aqprint 2**255\*(Aq
\& perl \-Mbignum \-le \*(Aqprint 4.5+2**255\*(Aq
\& perl \-Mbignum \-le \*(Aqprint 3/7 + 5/7 + 8/3\*(Aq
\& perl \-Mbignum \-le \*(Aqprint 123\->is_odd()\*(Aq
\& perl \-Mbignum \-le \*(Aqprint log(2)\*(Aq
\& perl \-Mbignum \-le \*(Aqprint exp(1)\*(Aq
\& perl \-Mbignum \-le \*(Aqprint 2 ** 0.5\*(Aq
\& perl \-Mbignum=a,65 \-le \*(Aqprint 2 ** 0.2\*(Aq
\& perl \-Mbignum=l,GMP \-le \*(Aqprint 7 ** 7777\*(Aq
.Ve
.SH "BUGS"
.IX Header "BUGS"
Please report any bugs or feature requests to
\&\f(CW\*(C`bug\-bignum at rt.cpan.org\*(C'\fR, or through the web interface at
<https://rt.cpan.org/Ticket/Create.html?Queue=bignum> (requires login).
We will be notified, and then you'll automatically be notified of
progress on your bug as I make changes.
.SH "SUPPORT"
.IX Header "SUPPORT"
You can find documentation for this module with the perldoc command.
.PP
.Vb 1
\& perldoc bignum
.Ve
.PP
You can also look for information at:
.IP "\(bu" 4
GitHub
.Sp
<https://github.com/pjacklam/p5\-bignum>
.IP "\(bu" 4
\&\s-1RT: CPAN\s0's request tracker
.Sp
<https://rt.cpan.org/Dist/Display.html?Name=bignum>
.IP "\(bu" 4
MetaCPAN
.Sp
<https://metacpan.org/release/bignum>
.IP "\(bu" 4
\&\s-1CPAN\s0 Testers Matrix
.Sp
<http://matrix.cpantesters.org/?dist=bignum>
.IP "\(bu" 4
\&\s-1CPAN\s0 Ratings
.Sp
<https://cpanratings.perl.org/dist/bignum>
.SH "LICENSE"
.IX Header "LICENSE"
This program is free software; you may redistribute it and/or modify it under
the same terms as Perl itself.
.SH "SEE ALSO"
.IX Header "SEE ALSO"
bigint and bigrat.
.PP
Math::BigInt, Math::BigFloat, Math::BigRat and Math::Big as well as
Math::BigInt::FastCalc, Math::BigInt::Pari and Math::BigInt::GMP.
.SH "AUTHORS"
.IX Header "AUTHORS"
.IP "\(bu" 4
(C) by Tels <http://bloodgate.com/> in early 2002 \- 2007.
.IP "\(bu" 4
Maintained by Peter John Acklam <pjacklam@gmail.com>, 2014\-.