Extends the list support that is provided by the SWIProlog standard
library.
 common_subsequence(+Subsequences:list(list), Subsequence:list) is nondet
 empty_list(+L:list) is semidet
 empty_list(L:list) is det
 first(?L, ?Elem) is semidet
 inflist(+Elem, L:list) is det
 Lazylists containing an infinitely reoccurring element.
Example of use
? inflist(0, L), append([A,B,C,D,E,F_], _, L).
L = [0, 0, 0, 0, 0, 0_G29924368],
A = B, B = C, C = D, D = E, E = F, F = 0,
freeze(_G29924368, list_ext: (_G29924368=[0_G29924422], inflist(0, _G29924422)))
 See also
  Based on
a StackOverflow answer
by Michael Hendricks.
 list_truncate(+Whole:list, +MaxLength:or([oneof([∞]),nonneg]), Part:list) is det
 Returns the truncated version of the given list. The maximum length
indicates the exact maximum. Truncation will always result in a
list which contains at most `MaxLength' elements.
 max_list(+L:list(number), Max:number, +Zero:number) is det
 member(?X:term, ?Y:term, +L:list(term)) is nondet
 min_list(+L:list(number), Min:number, +Zero:number) is det
 postfix(?Part:list, ?Whole:list) is nondet
 postfix(?Part:list, ?N:nonneg, ?Whole:list) is nondet
 Part is the lengthN postfix of Whole.
 prefix(?Part:list, ?Length:nonneg, ?Whole:list) is det
 Shorter prefixes are generated first.
 remove_initial_members(+List1:list(term), +Members:list(term), List2:list(term)) is det
 repeating_list(+L:list) is semidet
 repeating_list(L:list) is multi
 repeating_list(+Elem, +L:list) is semidet
 repeating_list(+Elem, L:list) is multi
 repeating_list(Elem, +L:list) is semidet
 repeating_list(Elem, L:list) is multi
 repeating_list(+Elem, +N:nonneg, +L:list) is semidet
 repeating_list(+Elem, +N:nonneg, L:list) is det
 repeating_list(+Elem, N:nonneg, +L:list) is semidet
 repeating_list(Elem, +N:nonneg, +L:list) is semidet
 repeating_list(+Elem, N:nonneg, L:list) is multi
 repeating_list(Elem, +N:nonneg, L:list) is det
 repeating_list(Elem, N:nonneg, +L:list) is det
 repeating_list(Elem, N:nonneg, L:list) is multi
 Succeeds for lists L that repeat term Elem exactly N times.
 singleton_list(+X, +L) is semidet
 singleton_list(+X, L) is det
 singleton_list(X, +L) is det
 singleton_list(X, L) is det
 substring(?Substring:list, +String:list) is nondet
 Returns substrings of the given string. Construction proceeds from
smaller to greater substrings.
`[1,3]' is not a substring of `[1,2,3]', but it is a subsequence.
 subsequence(?Subsequence:list, ?Sequence:list) is nondet
 Returns substrings of the given string. Construction proceeds from
smaller to greater subsequences.
Reexported predicates
The following predicates are exported from this file while their implementation is defined in imported modules or nonmodule files loaded by this module.
 member(?Elem, ?List)
 True if Elem is a member of List. The SWIProlog definition
differs from the classical one. Our definition avoids unpacking
each list element twice and provides determinism on the last
element. E.g. this is deterministic:
member(X, [One]).
 author
  Gertjan van Noord
 append(+ListOfLists, ?List)
 Concatenate a list of lists. Is true if ListOfLists is a list of
lists, and List is the concatenation of these lists.
 Arguments:

ListOfLists   must be a list of possibly partial lists 
 append(?List1, ?List2, ?List1AndList2)
 List1AndList2 is the concatenation of List1 and List2
 prefix(?Part, ?Whole)
 True iff Part is a leading substring of Whole. This is the same
as
append(Part, _, Whole)
.
 select(?Elem, ?List1, ?List2)
 Is true when List1, with Elem removed, results in List2. This
implementation is determinsitic if the last element of List1 has
been selected.
 selectchk(+Elem, +List, Rest) is semidet
 Semideterministic removal of first element in List that unifies
with Elem.
 select(?X, ?XList, ?Y, ?YList) is nondet
 Select from two lists at the same position. True if XList is
unifiable with YList apart a single element at the same position
that is unified with X in XList and with Y in YList. A typical use
for this predicate is to replace an element, as shown in the
example below. All possible substitutions are performed on
backtracking.
? select(b, [a,b,c,b], 2, X).
X = [a, 2, c, b] ;
X = [a, b, c, 2] ;
false.
 See also
  selectchk/4 provides a semidet version.
 selectchk(?X, ?XList, ?Y, ?YList) is semidet
 Semideterministic version of select/4.
 nextto(?X, ?Y, ?List)
 True if Y directly follows X in List.
 delete(+List1, @Elem, List2) is det
 Delete matching elements from a list. True when List2 is a list
with all elements from List1 except for those that unify with
Elem. Matching Elem with elements of List1 is uses
\+ Elem \=
H
, which implies that Elem is not changed.
 See also
  select/3, subtract/3.
 deprecated
  There are too many ways in which one might want to
delete elements from a list to justify the name.
Think of matching (= vs. ==), delete first/all,
be deterministic or not.
 nth0(?Index, ?List, ?Elem)
 True when Elem is the Index'th element of List. Counting starts
at 0.
 Errors
 
type_error(integer, Index)
if Index is not an integer or
unbound.
 See also
  nth1/3.
 nth1(?Index, ?List, ?Elem)
 Is true when Elem is the Index'th element of List. Counting
starts at 1.
 See also
  nth0/3.
 nth0(?N, ?List, ?Elem, ?Rest) is det
 Select/insert element at index. True when Elem is the N'th
(0based) element of List and Rest is the remainder (as in by
select/3) of List. For example:
? nth0(I, [a,b,c], E, R).
I = 0, E = a, R = [b, c] ;
I = 1, E = b, R = [a, c] ;
I = 2, E = c, R = [a, b] ;
false.
? nth0(1, L, a1, [a,b]).
L = [a, a1, b].
 nth1(?N, ?List, ?Elem, ?Rest) is det
 As nth0/4, but counting starts at 1.
 last(?List, ?Last)
 Succeeds when Last is the last element of List. This
predicate is
semidet
if List is a list and multi
if List is
a partial list.
 Compatibility
  There is no defacto standard for the argument order of
last/2. Be careful when porting code or use
append(_, [Last], List)
as a portable alternative.
 proper_length(@List, Length) is semidet
 True when Length is the number of elements in the proper list
List. This is equivalent to
proper_length(List, Length) :
is_list(List),
length(List, Length).
 same_length(?List1, ?List2)
 Is true when List1 and List2 are lists with the same number of
elements. The predicate is deterministic if at least one of the
arguments is a proper list. It is nondeterministic if both
arguments are partial lists.
 See also
  length/2
 reverse(?List1, ?List2)
 Is true when the elements of List2 are in reverse order compared to
List1. This predicate is deterministic if either list is a proper
list. If both lists are partial lists backtracking generates
increasingly long lists.
 permutation(?Xs, ?Ys) is nondet
 True when Xs is a permutation of Ys. This can solve for Ys given
Xs or Xs given Ys, or even enumerate Xs and Ys together. The
predicate permutation/2 is primarily intended to generate
permutations. Note that a list of length N has N! permutations,
and unbounded permutation generation becomes prohibitively
expensive, even for rather short lists (10! = 3,628,800).
If both Xs and Ys are provided and both lists have equal length
the order is Xs^2. Simply testing whether Xs is a permutation
of Ys can be achieved in order log(Xs) using msort/2 as
illustrated below with the semidet
predicate is_permutation/2:
is_permutation(Xs, Ys) :
msort(Xs, Sorted),
msort(Ys, Sorted).
The example below illustrates that Xs and Ys being proper lists
is not a sufficient condition to use the above replacement.
? permutation([1,2], [X,Y]).
X = 1, Y = 2 ;
X = 2, Y = 1 ;
false.
 Errors
 
type_error(list, Arg)
if either argument is not a proper
or partial list.
 flatten(+NestedList, FlatList) is det
 Is true if FlatList is a nonnested version of NestedList. Note
that empty lists are removed. In standard Prolog, this implies
that the atom '[]' is removed too. In SWI7,
[]
is distinct
from '[]'.
Ending up needing flatten/2 often indicates, like append/3 for
appending two lists, a bad design. Efficient code that generates
lists from generated small lists must use difference lists,
often possible through grammar rules for optimal readability.
 See also
  append/2
 clumped(+Items, Pairs)
 Pairs is a list of
ItemCount
pairs that represents the run
length encoding of Items. For example:
? clumped([a,a,b,a,a,a,a,c,c,c], R).
R = [a2, b1, a4, c3].
 Compatibility
  SICStus
 subseq(+List, SubList, Complement) is nondet
 subseq(List, +SubList, +Complement) is nondet
 Is true when SubList contains a subset of the elements of List in
the same order and Complement contains all elements of List not in
SubList, also in the order they appear in List.
 Compatibility
  SICStus. The SWIProlog version raises an error for less
instantiated modes as these do not terminate.
 max_member(Max, +List) is semidet
 True when Max is the largest member in the standard order of
terms. Fails if List is empty.
 See also
  compare/3
  max_list/2 for the maximum of a list of numbers.
 min_member(Min, +List) is semidet
 True when Min is the smallest member in the standard order of
terms. Fails if List is empty.
 See also
  compare/3
  min_list/2 for the minimum of a list of numbers.
 max_member(:Pred, Max, +List) is semidet
 True when Max is the largest member according to Pred, which must be
a 2argument callable that behaves like (@=<)/2. Fails if List is
empty. The following call is equivalent to max_member/2:
? max_member(@=<, X, [6,1,8,4]).
X = 8.
 See also
  max_list/2 for the maximum of a list of numbers.
 min_member(:Pred, Min, +List) is semidet
 True when Min is the smallest member according to Pred, which must
be a 2argument callable that behaves like (@=<)/2. Fails if List is
empty. The following call is equivalent to max_member/2:
? min_member(@=<, X, [6,1,8,4]).
X = 1.
 See also
  min_list/2 for the minimum of a list of numbers.
 sum_list(+List, Sum) is det
 Sum is the result of adding all numbers in List.
 max_list(+List:list(number), Max:number) is semidet
 True if Max is the largest number in List. Fails if List is
empty.
 See also
  max_member/2.
 min_list(+List:list(number), Min:number) is semidet
 True if Min is the smallest number in List. Fails if List is
empty.
 See also
  min_member/2.
 numlist(+Low, +High, List) is semidet
 List is a list [Low, Low+1, ... High]. Fails if High < Low.
 Errors
 
type_error(integer, Low)
 
type_error(integer, High)
 is_set(@Set) is semidet
 True if Set is a proper list without duplicates. Equivalence is
based on ==/2. The implementation uses sort/2, which implies
that the complexity is N*
log(N)
and the predicate may cause a
resourceerror. There are no other error conditions.
 list_to_set(+List, ?Set) is det
 True when Set has the same elements as List in the same order.
The leftmost copy of duplicate elements is retained. List may
contain variables. Elements E1 and E2 are considered
duplicates iff E1 == E2 holds. The complexity of the
implementation is N*
log(N)
.
 Errors
  List is typechecked.
 See also
  sort/2 can be used to create an ordered set. Many
set operations on ordered sets are order N rather than
order N**2. The list_to_set/2 predicate is more
expensive than sort/2 because it involves, two sorts
and a linear scan.
 Compatibility
  Up to version 6.3.11, list_to_set/2 had complexity
N**2 and equality was tested using =/2.
 intersection(+Set1, +Set2, Set3) is det
 True if Set3 unifies with the intersection of Set1 and Set2. The
complexity of this predicate is Set1*Set2. A set is defined to
be an unordered list without duplicates. Elements are considered
duplicates if they can be unified.
 See also
  ord_intersection/3.
 union(+Set1, +Set2, Set3) is det
 True if Set3 unifies with the union of the lists Set1 and Set2. The
complexity of this predicate is Set1*Set2. A set is defined to
be an unordered list without duplicates. Elements are considered
duplicates if they can be unified.
 See also
  ord_union/3
 subset(+SubSet, +Set) is semidet
 True if all elements of SubSet belong to Set as well. Membership
test is based on memberchk/2. The complexity is SubSet*Set. A
set is defined to be an unordered list without duplicates.
Elements are considered duplicates if they can be unified.
 See also
  ord_subset/2.
 subtract(+Set, +Delete, Result) is det
 Delete all elements in Delete from Set. Deletion is based on
unification using memberchk/2. The complexity is Delete*Set. A
set is defined to be an unordered list without duplicates.
Elements are considered duplicates if they can be unified.
 See also
  ord_subtract/3.
Undocumented predicates
The following predicates are exported, but not or incorrectly documented.
 list_intersperse(Arg1, Arg2, Arg3)
 postfix(Arg1, Arg2, Arg3)
 remove_trailing_members(Arg1, Arg2, Arg3)
 memberchk(Arg1, Arg2)