|Did you know ...||Search Documentation:|
|Rational number syntax|
As of version 8.1.22, SWI-Prolog supports rational numbers as a
primary citizen atomic data type if SWI-Prolog is compiled with the GMP
library. This can be tested using the bounded
Prolog flag. An atomic type also requires a syntax. Unfortunately there
are few options for adding rational numbers without breaking the ISO
standard.27ECLiSPe uses numerator_denominator.
This syntax conflicts with SWI-Prolog digit groups (see section
220.127.116.11) and does not have a recognised link to rational numbers.
1/3R have also been
1/3r is compatible to Ruby, but is hard to
parse due to the required look-ahead and not very natural. See also https://en.wikipedia.org/wiki/Rational_data_type.
ECLiSPe and SWI-Prolog have agreed to define the canonical syntax for
rational numbers to be e.g.,
1r3. In addition, ECLiSPe
1_3 and SWI-Prolog can be asked to accept
using the module sensitive Prolog flag rational_syntax,
which has the values below. Note that write_canonical/1
always uses the compatible
|1 000 000/33 000||1000/33|
We expect very few programs to have text parsed into a rational
number while a term was expected. Note that for rationals appearing in
an arithmetic expression the only difference is that evaluation moves
from runtime to compiletime. The utility list_rationals/0
may be used on a loaded program to check whether the program contains
rational numbers inside clauses and thus may be subject to compatibility
issues. If a term is intended this can be written as
1 / 2 or some variation thereof.
1r3. In other words, this adheres to the same rules as
naturalabove, but using the‘
’. Note that this may conflict with traditional Prolog as‘
r’can be defined as an infix operator. The same argument holds for
0x23and similar syntax for numbers that are part of the ISO standard.
While the syntax is controlled by the flag rational_syntax, behavior on integer division and exponentiation is controlled by the flag prefer_rationals. See section section 18.104.22.168 for arithmetic on rational numbers.