abstractPart - Sigma Knowledge base Browser

appearance as argument number 1

(documentation abstractPart EnglishLanguage "A meronymy relation similar to part, but for abstract rather than physical things.")	Mid-level-ontology.kif 24431-24432
(domain abstractPart 1 Abstract)	Mid-level-ontology.kif 24436-24436	The number 1 argument of abstract part is an instance of abstract
(domain abstractPart 2 Abstract)	Mid-level-ontology.kif 24437-24437	The number 2 argument of abstract part is an instance of abstract
(instance abstractPart BinaryPredicate)	Mid-level-ontology.kif 24435-24435	abstract part is an instance of binary predicate
(instance abstractPart PartialOrderingRelation)	Mid-level-ontology.kif 24434-24434	abstract part is an instance of partial ordering relation

appearance as argument number 2

(format EnglishLanguage abstractPart "%1 is %n a part of %2")	Mid-level-ontology.kif 24438-24438
(termFormat ChineseLanguage abstractPart "抽象的部分")	domainEnglishFormat.kif 5193-5193
(termFormat ChineseTraditionalLanguage abstractPart "抽象的部分")	domainEnglishFormat.kif 5192-5192
(termFormat EnglishLanguage abstractPart "abstract part")	domainEnglishFormat.kif 5191-5191
(termFormat EnglishLanguage abstractPart "part")	Mid-level-ontology.kif 24433-24433

antecedent

(=>
    (and
        (instance ?POLE MultipolePole)
        (abstractPart ?POLE ?MULTIPOLE))
    (exists (?SECTION)
        (and
            (instance ?SECTION MultipoleSection)
            (abstractPart ?POLE ?SECTION)
            (abstractPart ?SECTION ?MULTIPOLE))))

engineering.kif 390-398

If an abstract is an instance of multipole pole and the abstract is a part of another abstract,
then there exists a third abstract such that the third abstract is an instance of multipole section and the abstract is a part of the third abstract and the third abstract is a part of the other abstract

consequent

(=> (and (instance ?POLE MultipolePole) (abstractPart ?POLE ?MULTIPOLE)) (exists (?SECTION) (and (instance ?SECTION MultipoleSection) (abstractPart ?POLE ?SECTION) (abstractPart ?SECTION ?MULTIPOLE))))	engineering.kif 390-398	If an abstract is an instance of multipole pole and the abstract is a part of another abstract, then there exists a third abstract such that the third abstract is an instance of multipole section and the abstract is a part of the third abstract and the third abstract is a part of the other abstract
(=> (instance ?MULTIPOLE Multipole) (exists (?SECTION) (and (instance ?SECTION MultipoleSection) (abstractPart ?SECTION ?MULTIPOLE))))	engineering.kif 435-440	If an abstract is an instance of multipole, then there exists another abstract such that the other abstract is an instance of multipole section and the other abstract is a part of the abstract
(=> (instance ?ONT Ontology) (exists (?TAX) (and (instance ?TAX Taxonomy) (abstractPart ?TAX ?ONT))))	Mid-level-ontology.kif 24450-24455	If an abstract is an instance of ontology, then there exists another abstract such that the other abstract is an instance of taxonomy and the other abstract is a part of the abstract
(=> (instance ?PORT MultipolePort) (not (exists (?POLE1 ?POLE2 ?POLE3) (and (instance ?POLE1 MultipolePole) (instance ?POLE2 MultipolePole) (instance ?POLE3 MultipolePole) (abstractPart ?POLE1 ?PORT) (abstractPart ?POLE2 ?PORT) (abstractPart ?POLE3 ?PORT) (not (equal ?POLE1 ?POLE2)) (not (equal ?POLE2 ?POLE3)) (not (equal ?POLE1 ?POLE3))))))	engineering.kif 460-472	If an abstract is an instance of multipole port, then there don't exist another abstract, a third abstract and a fourth abstract such that the other abstract is an instance of multipole pole and the third abstract is an instance of multipole pole and the fourth abstract is an instance of multipole pole and the other abstract is a part of the abstract and the third abstract is a part of the abstract and the fourth abstract is a part of the abstract and equal the other abstract and the third abstract and equal the third abstract and the fourth abstract and equal the other abstract and the fourth abstract
(=> (instance ?SECTION MultipoleSection) (exists (?POLE1 ?POLE2) (and (instance ?POLE1 MultipolePole) (instance ?POLE2 MultipolePole) (abstractPart ?POLE1 ?SECTION) (abstractPart ?POLE2 ?SECTION) (not (equal ?POLE1 ?POLE2)))))	engineering.kif 443-451	If an abstract is an instance of multipole section, then there exist another abstract and a third abstract such that the other abstract is an instance of multipole pole and the third abstract is an instance of multipole pole and the other abstract is a part of the abstract and the third abstract is a part of the abstract and equal the other abstract and the third abstract
(=> (instance ?TWOPOLE Twopole) (exists (?PORT) (and (instance ?PORT MultipolePort) (abstractPart ?PORT ?TWOPOLE) (not (exists (?SECTION) (and (instance ?SECTION MultipoleSection) (abstractPart ?SECTION ?TWOPOLE) (not (equal ?SECTION ?PORT))))))))	engineering.kif 479-491	If an abstract is an instance of twopole, then there exists another abstract such that the other abstract is an instance of multipole port and the other abstract is a part of the abstract and there doesn't exist a third abstract such that the third abstract is an instance of multipole section and the third abstract is a part of the abstract and equal the third abstract and the other abstract
(=> (recordForAgreement ?CBP ?A) (not (exists (?P) (and (not (equal ?P ?A)) (not (abstractPart ?P ?A)) (containsInformation ?CBP ?P)))))	Law.kif 510-519	If a content bearing physical is the record of an agreement, then there doesn't exist a proposition such that equal the proposition and the agreement and the proposition is not a part of the agreement and the content bearing physical contains information the proposition

appearance as argument number 0

(abstractPart NewtonsFirstLaw NewtonsLaw)	engineering.kif 1563-1563	Newtons first law is a part of newtons law
(abstractPart NewtonsSecondLaw NewtonsLaw)	engineering.kif 1570-1570	Newtons second law is a part of newtons law
(abstractPart NewtonsThirdLaw NewtonsLaw)	engineering.kif 1575-1575	Newtons third law is a part of newtons law

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