greater than (greaterThan)
(greaterThan number1 number2) is true
just in case the Quantity number1 is greater than the Quantity
number2.
Ontology
SUMO / BASE-ONTOLOGYClass(es)
Coordinate term(s)
addition fn
back fn
division fn
exponentiation fn
front fn
max fn
min fn
multiplication fn
reciprocal fn
remainder fn
round fn
subtraction fn
arc weight
attribute
authors
before
before or equal
causes
causes subclass
citizen
closed on
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
finishes
frequency
graph part
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
interior part
inverse
irreflexive on
larger
less than
less than or equal to
manner
material
measure
meets spatially
meets temporally
modal attribute
overlaps partially
overlaps temporally
parent
partial ordering on
partly located
path length
possesses
precondition
prevents
proper part
property
publishes
range
range subclass
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
temporal part
time
total ordering on
trichotomizing on
uses
valence
version
Type restrictions
greaterThan(quantity, quantity)
Related WordNet synsets
- preponderance, prevalence
- a superiority in numbers
- more
- a greater or additional quantity or number or degree or amount: "the more I see of you the more I like you"
See more related synsets on a separate page.
Axioms (17)
greater than is trichotomizing on real number.
(trichotomizingOn greaterThan RealNumber)
greater than is an inverse of less than.
(inverse greaterThan lessThan)
number1 is greater than or equal to number2 if and only if number1 is equal to number2 or number1 is greater than number2.
(<=>
(greaterThanOrEqualTo ?NUMBER1 ?NUMBER2)
(or
(equal ?NUMBER1 ?NUMBER2)
(greaterThan ?NUMBER1 ?NUMBER2)))
number is an instance of positive real number if and only if number is greater than and number is an instance of real number.
(<=>
(instance ?NUMBER PositiveRealNumber)
(and
(greaterThan ?NUMBER 0)
(instance ?NUMBER RealNumber)))
If formula1 increases likelihood of formula2 and "the probability of formula2" is equal to number1 and probability of formula1 provided that formula2 holds is formula2, then number2 is greater than number1.
(=>
(and
(increasesLikelihood ?FORMULA1 ?FORMULA2)
(equal
(ProbabilityFn ?FORMULA2)
?NUMBER1)
(conditionalProbability ?FORMULA1 ?FORMULA2 ?NUMBER2))
(greaterThan ?NUMBER2 ?NUMBER1))
If "the largest integer less than or equal to number" is equal to int, then there doesn't exist integer otherint so that otherint is less than or equal to number and otherint is greater than int.
(=>
(equal
(FloorFn ?NUMBER)
?INT)
(not
(exists
(?OTHERINT)
(and
(instance ?OTHERINT Integer)
(lessThanOrEqualTo ?OTHERINT ?NUMBER)
(greaterThan ?OTHERINT ?INT)))))
- if "the greatest common divisor of " is equal to number,
- then there doesn't exist greater so that greater is greater than number and for all element holds: if element is a member of "()", then "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)))))))
If "the larger of number1 and number2" is equal to number, then - number is equal to number1 and number1 is greater than number2
or - number is equal to number2 and number2 is greater than number1
or - number is equal to number1 and number is equal to number2
.
(=>
(equal
(MaxFn ?NUMBER1 ?NUMBER2)
?NUMBER)
(or
(and
(equal ?NUMBER ?NUMBER1)
(greaterThan ?NUMBER1 ?NUMBER2))
(and
(equal ?NUMBER ?NUMBER2)
(greaterThan ?NUMBER2 ?NUMBER1))
(and
(equal ?NUMBER ?NUMBER1)
(equal ?NUMBER ?NUMBER2))))
If int is an instance of integer, then int is greater than "(int+2)".
(=>
(instance ?INT Integer)
(greaterThan
?INT
(PredecessorFn ?INT)))
(=>
(larger ?OBJ1 ?OBJ2)
(forall
(?QUANT1 ?QUANT2)
(=>
(and
(measure
?OBJ1
(MeasureFn ?QUANT1 LengthMeasure))
(measure
?OBJ2
(MeasureFn ?QUANT2 LengthMeasure)))
(greaterThan ?QUANT1 ?QUANT2))))
If obj is a resource for proc and the measure of obj is quant1 immediately before "the time of existence of proc" and the measure of obj is quant2 immediately after "the time of existence of proc", then quant1 is greater than quant2.
(=>
(and
(resource ?PROC ?OBJ)
(holdsDuring
(ImmediatePastFn
(WhenFn ?PROC))
(measure ?OBJ ?QUANT1))
(holdsDuring
(ImmediateFutureFn
(WhenFn ?PROC))
(measure ?OBJ ?QUANT2)))
(greaterThan ?QUANT1 ?QUANT2))
If increase is an instance of increasing and obj is a patient of increase, then there exist unit,quant1,quant2 so that "obj unit(s)" is equal to quant1 immediately before "the time of existence of increase" and "obj unit(s)" is equal to quant2 immediately after "the time of existence of increase" and quant2 is greater than quant1.
(=>
(and
(instance ?INCREASE Increasing)
(patient ?INCREASE ?OBJ))
(exists
(?UNIT ?QUANT1 ?QUANT2)
(and
(holdsDuring
(ImmediatePastFn
(WhenFn ?INCREASE))
(equal
(MeasureFn ?OBJ ?UNIT)
?QUANT1))
(holdsDuring
(ImmediateFutureFn
(WhenFn ?INCREASE))
(equal
(MeasureFn ?OBJ ?UNIT)
?QUANT2))
(greaterThan ?QUANT2 ?QUANT1))))
If heat is an instance of heating and obj is a patient of heat, then there exist temperature measure unit,quant1,quant2 so that "obj unit(s)" is equal to quant1 immediately before "the time of existence of heat" and "obj unit(s)" is equal to quant2 immediately after "the time of existence of heat" and quant2 is greater than quant1.
(=>
(and
(instance ?HEAT Heating)
(patient ?HEAT ?OBJ))
(exists
(?UNIT ?QUANT1 ?QUANT2)
(and
(instance ?UNIT TemperatureMeasure)
(holdsDuring
(ImmediatePastFn
(WhenFn ?HEAT))
(equal
(MeasureFn ?OBJ ?UNIT)
?QUANT1))
(holdsDuring
(ImmediateFutureFn
(WhenFn ?HEAT))
(equal
(MeasureFn ?OBJ ?UNIT)
?QUANT2))
(greaterThan ?QUANT2 ?QUANT1))))
If "edition int1 of text" is equal to edition1 and "edition int2 of text" is equal to edition2 and int2 is greater than int1 and pub1 is an instance of publication and pub2 is an instance of publication and edition1 is a patient of pub1 and edition2 is a patient of pub2 and date of pub1 is date1 and date of pub2 is date2, then "the end of date1" happen?{s} before "the end of date2".
(=>
(and
(equal
(EditionFn ?TEXT ?INT1)
?EDITION1)
(equal
(EditionFn ?TEXT ?INT2)
?EDITION2)
(greaterThan ?INT2 ?INT1)
(instance ?PUB1 Publication)
(instance ?PUB2 Publication)
(patient ?PUB1 ?EDITION1)
(patient ?PUB2 ?EDITION2)
(date ?PUB1 ?DATE1)
(date ?PUB2 ?DATE2))
(before
(EndFn ?DATE1)
(EndFn ?DATE2)))
If text is a subclass of periodical and "volume int1 in the series text" is equal to volume1 and "volume int2 in the series text" is equal to volume2 and int2 is greater than int1 and pub1 is an instance of publication and pub2 is an instance of publication and volume1 is a patient of pub1 and volume2 is a patient of pub2 and date of pub1 is date1 and date of pub2 is date2, then "the end of date1" happen?{s} before "the end of date2".
(=>
(and
(subclass ?TEXT Periodical)
(equal
(SeriesVolumeFn ?TEXT ?INT1)
?VOLUME1)
(equal
(SeriesVolumeFn ?TEXT ?INT2)
?VOLUME2)
(greaterThan ?INT2 ?INT1)
(instance ?PUB1 Publication)
(instance ?PUB2 Publication)
(patient ?PUB1 ?VOLUME1)
(patient ?PUB2 ?VOLUME2)
(date ?PUB1 ?DATE1)
(date ?PUB2 ?DATE2))
(before
(EndFn ?DATE1)
(EndFn ?DATE2)))
If formula has an attribute likely, then "the probability of "formula is true"" is greater than "the probability of "formula is false"".
(=>
(property ?FORMULA Likely)
(greaterThan
(ProbabilityFn
(true ?FORMULA True))
(ProbabilityFn
(true ?FORMULA False))))
If formula has an attribute unlikely, then "the probability of "formula is false"" is greater than "the probability of "formula is true"".
(=>
(property ?FORMULA Unlikely)
(greaterThan
(ProbabilityFn
(true ?FORMULA False))
(ProbabilityFn
(true ?FORMULA True))))