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sub list (subList)

(subList list1 list2) means that list1 is a sublist of list2, i.e. every element of list1 is an element of list2 and the elements that are common to both Lists have the same order in both Lists.

Ontology

SUMO / BASE-ONTOLOGY

Class(es)

class
is instance of
  inheritable relation  
is instance of
  binary predicate  
is instance of
partial ordering relation
is instance of

is instance of
  sub list  

Subrelation(s)

initial list 

Coordinate term(s)

arc weight  authors  before or equal  causes  causes subclass  citizen  closed on  connected  contains information  cooccur  copy  date  decreases likelihood  developmental form  disjoint  distributes  documentation  duration  earlier  editor  element  employs  equal  equivalence relation on  exploits  expressed in language  faces  family relation  finishes  frequency  graph part  greater than  greater than or equal to  has purpose  has skill  holds during  holds obligation  holds right  hole  identity element  in list  in scope of interest  increases likelihood  independent probability  inhabits  inhibits  initial list  instance  inverse  irreflexive on  larger  less than  less than or equal to  located  material  measure  meets temporally  modal attribute  overlaps temporally  parent  part  partial ordering on  partly located  path length  possesses  precondition  prevents  property  publishes  range  range subclass  refers  reflexive on  related internal concept  sibling  smaller  starts  sub attribute  sub collection  sub graph  sub process  sub proposition  subclass  subrelation  subsumes content class  subsumes content instance  successor attribute  successor attribute closure  temporal part  time  total ordering on  trichotomizing on  uses  valence  version 

Type restrictions

subList(list, list)

Axioms (2)

(=>
      (subList ?LIST1 ?LIST2)
      (forall
            (?ITEM)
            (=>
                  (inList ?ITEM ?LIST1)
                  (inList ?ITEM ?LIST2))))

(=>
      (subList ?LIST1 ?LIST2)
      (exists
            (?NUMBER3)
            (forall
                  (?ITEM)
                  (=>
                        (inList ?ITEM ?LIST1)
                        (exists
                              (?NUMBER1 ?NUMBER2)
                              (and
                                    (equal
                                          (ListOrderFn ?LIST1 ?NUMBER1)
                                          ?ITEM)
                                    (equal
                                          (ListOrderFn ?LIST2 ?NUMBER2)
                                          ?ITEM)
                                    (equal
                                          ?NUMBER2
                                          (AdditionFn ?NUMBER1 ?NUMBER3))))))))