lib/Math/BigInt.pm

10 # The following hash values are used:
1208     # In ambiguous cases, we favour the OO-style, so the following case
2500     # When one or both arguments are negative, we have the following
2532     # When the exponent 'e' is negative, use the following relation, which is
2881     # The following is a simple, recursive implementation of the up-arrow
2947     # The following is a simple, recursive implementation of the ackermann
4687     # The first argument, $count, is the number of following arguments that
4692     # the following arguments are converted. If the second argument is a
5173 # Perl accepts literals like the following. The value is 100.1.
5179 # following is valid
5234 # Perl accepts literals like the following. The "x" might be a capital "X". The
6125 use the following explicit forms to get a zero:
6272 parameters are marked as RW. The following parameters are supported.
6885 18 May 2011. http://arxiv.org/abs/1105.3689/) illustrated by the following
6910 following illustrates the relation between the first values of $n.
7052 following values, F(0) to F(12):
7066 If $n is -12, the following values, F(0) to F(12), are returned:
7086 the following values, L(0) to L(12):
7100 If $n is -12, the following values, L(0) to L(-12), are returned:
7232 If you want $x to have a certain sign, use one of the following methods:
7267 The following probably doesn't do what you expect:
7681 Round towards zero. Remove all digits following the rounding place, i.e.,
7927     following rounding modes (R):
8038 The following first tries to find Math::BigInt::Foo, then Math::BigInt::Bar, and
8278 Additionally, you might want to provide the following two globals to allow
8322 The following methods upgrade themselves unconditionally; that is if upgrade is
8332 C<Math::BigInt> exports nothing by default, but can export the following
8360 So, the following examples now works as expected:
8373 Additionally, the following still works:
8450 The following: