in list (inList)
The analog of element and instance for Lists.
(inList obj list) means that obj is in the List list. For example,
(inList Tuesday (ListFn Monday Tuesday Wednesday)) would be true.
Ontology
SUMO / BASE-ONTOLOGYClass(es)
Coordinate term(s)
back fn
cardinality fn
front fn
principal host fn
probability fn
skin fn
arc weight
attribute
authors
before
before or equal
causes
causes subclass
citizen
closed on
completely fills
connected
connected engineering components
contains information
cooccur
copy
crosses
date
decreases likelihood
developmental form
disjoint
distributes
documentation
duration
during
earlier
editor
element
employs
equal
equivalence relation on
exploits
expressed in language
faces
family relation
fills
finishes
frequency
graph part
greater than
greater than or equal to
has purpose
has skill
holds during
holds obligation
holds right
hole
identity element
immediate instance
immediate subclass
in scope of interest
increases likelihood
independent probability
inhabits
inhibits
initial list
instance
interior part
inverse
irreflexive on
larger
less than
less than or equal to
manner
material
measure
meets spatially
meets temporally
member
modal attribute
overlaps partially
overlaps temporally
parent
partial ordering on
partially fills
partly located
path length
penetrates
possesses
precondition
prevents
proper part
properly fills
property
publishes
range
range subclass
realization
refers
reflexive on
related internal concept
sibling
smaller
starts
sub attribute
sub collection
sub graph
sub list
sub organizations
sub plan
sub process
sub proposition
subclass
subrelation
subsumes content class
subsumes content instance
successor attribute
successor attribute closure
superficial part
surface
temporal part
time
total ordering on
trichotomizing on
uses
valence
version
Type restrictions
inList(astitva, sUchI)
Related WordNet synsets
- listed
- on a list
See more related synsets on a separate page.
Axioms (21)
Agar and ? are disjoint aur rel is a member of "()", to rel is an instance of sambandha.
(=>
(and
(disjointRelation @ROW)
(inList
?REL
(ListFn @ROW)))
(instance ?REL Relation))
Agar and ? are disjoint aur rel1 is a member of "()" aur rel2 is a member of "()" aur rel1 ke number konaanke bahanen hai, to rel2 ke number konaanke bahanen hai.
(=>
(and
(disjointRelation @ROW)
(inList
?REL1
(ListFn @ROW))
(inList
?REL2
(ListFn @ROW))
(valence ?REL1 ?NUMBER))
(valence ?REL2 ?NUMBER))
Agar and ? are disjoint aur rel1 is a member of "()" aur rel2 is a member of "()" aur rel1 is not equal to rel2 aur rel1() holds, to rel2() doesn't hold.
(=>
(and
(disjointRelation @ROW1)
(inList
?REL1
(ListFn @ROW1))
(inList
?REL2
(ListFn @ROW1))
(not
(equal ?REL1 ?REL2))
(holds ?REL1 @ROW2))
(not
(holds ?REL2 @ROW2)))
(=>
(contraryAttribute @ROW)
(=>
(inList
?ELEMENT
(ListFn @ROW))
(instance ?ELEMENT Attribute)))
(=>
(exhaustiveAttribute ?CLASS @ROW)
(=>
(inList
?ATTR
(ListFn @ROW))
(instance ?ATTR Attribute)))
- agar exhaustive attribute(class,) ke lie hai, ki,
- to sab-kuch obj ke lie hai, ki: agar attr1 is an instance of class, to yah kuch attr2 nahin, ki attr2 is a member of "()" aur attr1 is equal to attr2
.
(=>
(exhaustiveAttribute ?CLASS @ROW)
(forall
(?OBJ)
(=>
(instance ?ATTR1 ?CLASS)
(exists
(?ATTR2)
(and
(inList
?ATTR2
(ListFn @ROW))
(equal ?ATTR1 ?ATTR2))))))
(=>
(exhaustiveDecomposition @ROW)
(=>
(inList
?ELEMENT
(ListFn @ROW))
(instance ?ELEMENT Class)))
(=>
(disjointDecomposition @ROW)
(=>
(inList
?ELEMENT
(ListFn @ROW))
(instance ?ELEMENT Class)))
Agar rel is an instance of intentional relation aur rel(agent,) holds aur obj is a member of "()", to agent is interested in obj.
(=>
(and
(instance ?REL IntentionalRelation)
(holds ?REL ?AGENT @ROW)
(inList
?OBJ
(ListFn @ROW)))
(inScopeOfInterest ?AGENT ?OBJ))
list is equal to null list agar hai yah kuch item nahin, ki item is a member of list.
(<=>
(equal ?LIST NullList)
(not
(exists
(?ITEM)
(inList ?ITEM ?LIST))))
- agar class is covered by ,
- to sab-kuch obj ke lie hai, ki: agar obj is an instance of class, to yah kuch item nahin, ki item is a member of "()" aur obj is an instance of item
.
(=>
(exhaustiveDecomposition ?CLASS @ROW)
(forall
(?OBJ)
(=>
(instance ?OBJ ?CLASS)
(exists
(?ITEM)
(and
(inList
?ITEM
(ListFn @ROW))
(instance ?OBJ ?ITEM))))))
- agar class is disjointly decomposed into ,
- to sab-kuch item ke lie hai, ki: agar item is a member of "()", to item is a subclass of class
.
(=>
(disjointDecomposition ?CLASS @ROW)
(forall
(?ITEM)
(=>
(inList
?ITEM
(ListFn @ROW))
(subclass ?ITEM ?CLASS))))
- agar class is disjointly decomposed into ,
- to sab-kuch item1,item2 ke lie hai, ki: agar item1 is a member of "()" aur item2 is a member of "()" aur item1 is not equal to item2, to item1 asansavat item2 se hai
.
(=>
(disjointDecomposition ?CLASS @ROW)
(forall
(?ITEM1 ?ITEM2)
(=>
(and
(inList
?ITEM1
(ListFn @ROW))
(inList
?ITEM2
(ListFn @ROW))
(not
(equal ?ITEM1 ?ITEM2)))
(disjoint ?ITEM1 ?ITEM2))))
item is a member of list agar hai yah kuch number nahin, ki "numberth element of list" is equal to item.
(<=>
(inList ?ITEM ?LIST)
(exists
(?NUMBER)
(equal
(ListOrderFn ?LIST ?NUMBER)
?ITEM)))
- agar list1 is a sublist of list2,
- to sab-kuch item ke lie hai, ki: agar item is a member of list1, to item is a member of list2
.
(=>
(subList ?LIST1 ?LIST2)
(forall
(?ITEM)
(=>
(inList ?ITEM ?LIST1)
(inList ?ITEM ?LIST2))))
- agar list1 is a sublist of list2,
- to yah kuch number3 nahin, ki sab-kuch item ke lie hai, ki: agar item is a member of list1, to yah kuch number1,number2 nahin, ki "number1th element of list1" is equal to item aur "number2th element of list2" is equal to item aur number2 is equal to "(number1+number3)"
.
(=>
(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))))))))
- agar "the greatest common divisor of " is equal to number,
- to sab-kuch element ke lie hai, ki: agar element is a member of "()", to "element mod number" is equal to
.
(=>
(equal
(GreatestCommonDivisorFn @ROW)
?NUMBER)
(forall
(?ELEMENT)
(=>
(inList
?ELEMENT
(ListFn @ROW))
(equal
(RemainderFn ?ELEMENT ?NUMBER)
0))))
- agar "the greatest common divisor of " is equal to number,
- to yah kuch greater nahin, ki greater is greater than number aur sab-kuch element ke lie hai, ki: agar element is a member of "()", to "element mod greater" is equal to
.
(=>
(equal
(GreatestCommonDivisorFn @ROW)
?NUMBER)
(not
(exists
(?GREATER)
(and
(greaterThan ?GREATER ?NUMBER)
(forall
(?ELEMENT)
(=>
(inList
?ELEMENT
(ListFn @ROW))
(equal
(RemainderFn ?ELEMENT ?GREATER)
0)))))))
- agar "the least common multiple of " is equal to number,
- to sab-kuch element ke lie hai, ki: agar element is a member of "()", to "number mod element" is equal to
.
(=>
(equal
(LeastCommonMultipleFn @ROW)
?NUMBER)
(forall
(?ELEMENT)
(=>
(inList
?ELEMENT
(ListFn @ROW))
(equal
(RemainderFn ?NUMBER ?ELEMENT)
0))))
- agar "the least common multiple of " is equal to number,
- to yah kuch less nahin, ki less is less than number aur sab-kuch element ke lie hai, ki: agar element is a member of "()", to "less mod element" is equal to
.
(=>
(equal
(LeastCommonMultipleFn @ROW)
?NUMBER)
(not
(exists
(?LESS)
(and
(lessThan ?LESS ?NUMBER)
(forall
(?ELEMENT)
(=>
(inList
?ELEMENT
(ListFn @ROW))
(equal
(RemainderFn ?LESS ?ELEMENT)
0)))))))
Agar obj1 is attr1 to obj2 aur is opposed to ? aur attr1 is a member of "()" aur attr2 is a member of "()" aur attr1 is not equal to attr2, to obj1 is not attr2 to obj2.
(=>
(and
(orientation ?OBJ1 ?OBJ2 ?ATTR1)
(contraryAttribute @ROW)
(inList
?ATTR1
(ListFn @ROW))
(inList
?ATTR2
(ListFn @ROW))
(not
(equal ?ATTR1 ?ATTR2)))
(not
(orientation ?OBJ1 ?OBJ2 ?ATTR2)))