As of version 7, SWI-Prolog lists can be distinguished
unambiguously at runtime from .
/2
terms and
the atom ’[]’
.
Traditional list SWI-Prolog 7 list
'.' '[|]'
/ \ / \
1 '.' 1 '[|]'
/ \ / \
2 '.' 2 '[|]'
/ \ / \
3 '[]' 3 []
terminated with terminated with
the atom '[]', a special constant
indistinguishable from text which is printed as []
The constant []
is special constant that is
not an atom. It has the following properties:
atom([]). fails
atomic([]). succeeds
[] == '[]'. fails
[] == []. succeeds
The‘cons’operator for creating list cells has
changed from the pretty atom‘.
’to the ugly atom‘[|]
’,
so we can use the‘.
’for other purposes, notably
functional notation on dicts. See section
5.4.1.
This modification has minimal impact on typical Prolog code. It does
affect foreign code (see section
12) that uses the normal atom and compound term interface for
manipulating lists. In most cases this can be avoided by using the
dedicated list functions. For convenience, the macros ATOM_nil
and ATOM_dot
are provided by
SWI-Prolog.h
.
Another place that is affected is write_canonical/1.
Impact is minimized by using the list syntax for lists. The predicates read_term/2
and
write_term/2
support the option dotlists(true)
, which causes
read_term/2
to read .(a,[])
as [a]
and write_term/2
to write [a]
as .(a,[])
.
Representing lists the conventional way using .
/2
as list cell and the atom '[]'
as list terminator both
(independently) pose conflicts, while these conflicts are easily
avoided.
- Using
.
/2
prevents using this commonly
used symbol as an operator because a.B
cannot be
distinguished from [a|B]
. Freeing .
/2
provides us with a unique term that we can use for functional notation
on dicts as described in
section 5.4.1.
- Using the atom
'[]'
as list terminator prevents dynamic
distinction between atoms and the empty list. As a result, we cannot use
type polymorphism that involve both atoms and lists. For example, we
cannot use multi lists (arbitrary deeply nested lists) of
atoms. Multi lists of atoms are in some situations a good representation
of a flat list that is assembled from sub sequences. The alternative,
using difference lists or DCGs, is often less natural and sometimes
requires‘opening’proper lists (i.e., copying the list while
replacing the terminating atom '[]'
with a variable) that
have to be added to the sequence. The ambiguity of atom and list is
particularly painful when mapping external data representations that do
not suffer from this ambiguity.
At the same time, avoiding atom '[]'
as a list
terminator makes the various text representations unambiguous, which
allows us to write predicates that require a textual argument to accept
any of atoms, strings, lists of character codes or characters.
Traditionally, the empty list, as an atom, is afflicted with an
ambiguous interpretation as it can stand for any of the strings "[]"
and
""
.