Practical Reasoning with Nominals in the EL Family of Description Logics Yevgeny Kazakov Markus Krötzsch and František Simanˇcík Institute of Artificial Intelligence

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Date: 2012-04-26 07:06:34 Information science Non-classical logic Formal systems Knowledge representation Ontology Description logic Axiom Modal logic Mereology Logic Mathematical logic Mathematics		Practical Reasoning with Nominals in the EL Family of Description Logics Yevgeny Kazakov Markus Krötzsch and František Simanˇcík Institute of Artificial Intelligence Add to Reading List Source URL: korrekt.org Download Document from Source Website File Size: 260,54 KB Share Document on Facebook

	MSC axioms MSC problems MSC001-1.p A Blind Hand Problem at(a, there, b) ⇒ ¬ at(a, here, b) cnf(clause1 , axiom) cnf(clause2 , axiom) DocID: 1vjZG - View Document
	PLA axioms PLA001-0.ax Blocks world axioms (holds(x, state) and holds(y, state)) ⇒ holds(and(x, y), state) cnf(and definition, axiom) (holds(empty, state) and holds(clear(x), state) and differ(x, table)) ⇒ holds(hol DocID: 1vjaE - View Document
	COM axioms COM001+1.ax Common axioms for progress/preservation proof ∀ve: valphaEquivalent(ve, ve) fof(’alpha-equiv-refl’, axiom) ∀ve2 , ve1 : (valphaEquivalent(ve1 , ve2 ) ⇒ valphaEquivalent(ve2 , ve1 )) DocID: 1vaFb - View Document
	PUZ axioms PUZ001-0.ax Mars and Venus axioms from mars(x) or from venus(x) cnf(from mars or venus, axiom) cnf(not from mars and venus, axiom) from mars(x) ⇒ ¬ from venus(x) DocID: 1v5ap - View Document
	MED axioms MED001+0.ax Physiology Diabetes Mellitus type 2 Physiological mechanisms of diabetes mellitus type 2 ∀x: ¬ gt(x, x) fof(irreflexivity gt, axiom) DocID: 1v2ha - View Document