probability fn (ProbabilityFn)
One of the basic ProbabilityRelations,
ProbabilityFn is used to state the a priori probability of a state of
affairs. (ProbabilityFn formula) denotes the a priori probability
of formula.
Ontology
SUMO / BASE-ONTOLOGYClass(es)
Coordinate term(s)
absolute value fn
abstraction fn
arc cosine fn
arc sine fn
arc tangent fn
back fn
begin fn
begin node fn
cardinality fn
ceiling fn
complement fn
cosine fn
cut set fn
denominator fn
end fn
end node fn
extension fn
floor fn
front fn
future fn
generalized intersection fn
generalized union fn
giga fn
imaginary part fn
immediate future fn
immediate past fn
initial node fn
integer square root fn
kilo fn
list length fn
magnitude fn
mega fn
micro fn
milli fn
minimal cut set fn
nano fn
numerator fn
organization fn
past fn
path weight fn
pico fn
power set fn
predecessor fn
principal host fn
property fn
rational number fn
real number fn
reciprocal fn
round fn
signum fn
sine fn
skin fn
square root fn
successor fn
tangent fn
tera fn
terminal node fn
wealth fn
when fn
year fn
attribute
authors
causes
causes subclass
citizen
closed on
completely fills
conditional probability
contains information
crosses
date
decreases likelihood
developmental form
documentation
duration
editor
element
equivalence relation on
exploits
expressed in language
fills
frequency
graph part
has purpose
has skill
holds during
holds obligation
holds right
hole
identity element
immediate instance
immediate subclass
in list
in scope of interest
increases likelihood
independent probability
inhabits
irreflexive on
manner
measure
meets temporally
member
modal attribute
parent
partial ordering on
partially fills
path length
penetrates
possesses
precondition
proper part
properly fills
publishes
range
range subclass
realization
reflexive on
successor attribute
surface
temporal part
time
total ordering on
trichotomizing on
uses
valence
version
Type restrictions
NumeroReale ProbabilityFn(Formula)
Axioms (5)
Se formula1 aumentas la verosimiglianza di formula2 e "la probabilitá diformula2" is uguale a number1 e probabilitá di formula1 ammesso che formula2 valga é formula2, allora number2 é piů grande di number1.
(=>
(and
(increasesLikelihood ?FORMULA1 ?FORMULA2)
(equal
(ProbabilityFn ?FORMULA2)
?NUMBER1)
(conditionalProbability ?FORMULA1 ?FORMULA2 ?NUMBER2))
(greaterThan ?NUMBER2 ?NUMBER1))
Se formula1 decreases likelihood of formula2 e "la probabilitá diformula2" is uguale a number1 e probabilitá di formula1 ammesso che formula2 valga é formula2, allora number2 é meno dinumber1.
(=>
(and
(decreasesLikelihood ?FORMULA1 ?FORMULA2)
(equal
(ProbabilityFn ?FORMULA2)
?NUMBER1)
(conditionalProbability ?FORMULA1 ?FORMULA2 ?NUMBER2))
(lessThan ?NUMBER2 ?NUMBER1))
Se probabilitá di formula1 e formula2 é indipendente e "la probabilitá diformula2" is uguale a number1 e probabilitá di formula1 ammesso che formula2 valga é formula2, allora number2 is uguale a number1.
(=>
(and
(independentProbability ?FORMULA1 ?FORMULA2)
(equal
(ProbabilityFn ?FORMULA2)
?NUMBER1)
(conditionalProbability ?FORMULA1 ?FORMULA2 ?NUMBER2))
(equal ?NUMBER2 ?NUMBER1))
Se formula ha un attributo likely, allora "la probabilitá di"formula é true"" é piů grande di "la probabilitá di"formula é false"".
(=>
(property ?FORMULA Likely)
(greaterThan
(ProbabilityFn
(true ?FORMULA True))
(ProbabilityFn
(true ?FORMULA False))))
Se formula ha un attributo unlikely, allora "la probabilitá di"formula é false"" é piů grande di "la probabilitá di"formula é true"".
(=>
(property ?FORMULA Unlikely)
(greaterThan
(ProbabilityFn
(true ?FORMULA False))
(ProbabilityFn
(true ?FORMULA True))))