BeliefOWL: An Evidential Representation in OWL ontology
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1 BeliefOWL: An Evidential Representation in OWL ontology Amira Essaid Boutheina Ben Yaghlane Higher Institute of Management of Tunis LARODEC Laboratory URSW 2009 Washington, D.C., USA, October 2009
2 Outline 1 Motivation
3 Outline 1 Motivation 2 Uncertainty in OWL
4 Outline 1 Motivation 2 Uncertainty in OWL 3 Our solution: BeliefOWL
5 Outline 1 Motivation 2 Uncertainty in OWL 3 Our solution: BeliefOWL 4 Conclusion and perspectives
6 Outline 1 Motivation 2 Uncertainty in OWL 3 Our solution: BeliefOWL 4 Conclusion and perspectives
7 Motivation The semantic web envisions
8 Motivation The semantic web envisions Interoperability between human and computers.
9 Motivation The semantic web envisions Interoperability between human and computers. Information exchange among web applications.
10 Motivation The semantic web envisions Interoperability between human and computers. Information exchange among web applications. So... A need to a powerful tool to capture knowledge about concepts and their relations. Ontology
11 Motivation XML Markup Languages Others OIL DAML+OIL OWL RDFS RDF XML
12 Motivation XML Markup Languages Others OIL DAML+OIL RDFS RDF OWL XML
13 Motivation XML Markup Languages OWL is a crisp language. How to represent uncertainty? Others OIL DAML+OIL XML RDFS RDF OWL
14 Outline 1 Motivation 2 Uncertainty in OWL 3 Our solution: BeliefOWL 4 Conclusion and perspectives
15 Objective Our approach We propose a new approach for representing uncertain information in an OWL ontology:
16 Objective Our approach We propose a new approach for representing uncertain information in an OWL ontology: Ontology Tasks: Representation and Reasoning
17 Objective Our approach We propose a new approach for representing uncertain information in an OWL ontology: Ontology Tasks: Representation and Reasoning Formalism for the representation: Evidence Theory
18 Objective Our approach We propose a new approach for representing uncertain information in an OWL ontology: Ontology Tasks: Representation and Reasoning Formalism for the representation: Evidence Theory Formalism for the reasoning: Directed Evidential Network
19 Objective Our approach We propose a new approach for representing uncertain information in an OWL ontology: Ontology Tasks: Representation and Reasoning Formalism for the representation: Evidence Theory Formalism for the reasoning: Directed Evidential Network Only classes and the relations between them will be considered.
20 How uncertainty is used in OWL? Probability Theory
21 How uncertainty is used in OWL? Probability Theory Representation of probabilistic information using OWL or RDF(s) ontology(fukushige, 2004).
22 How uncertainty is used in OWL? Probability Theory Representation of probabilistic information using OWL or RDF(s) ontology(fukushige, 2004). Extending DLs with bayesian networks (Ding, 2005), (Yang and Calmet, 2005)...
23 How uncertainty is used in OWL? Probability Theory Representation of probabilistic information using OWL or RDF(s) ontology(fukushige, 2004). Extending DLs with bayesian networks (Ding, 2005), (Yang and Calmet, 2005)... Fuzzy Sets Theory f-owl (Stoilos et al., 2005)
24 How uncertainty is used in OWL? Probability Theory Representation of probabilistic information using OWL or RDF(s) ontology(fukushige, 2004). Extending DLs with bayesian networks (Ding, 2005), (Yang and Calmet, 2005)... Fuzzy Sets Theory f-owl (Stoilos et al., 2005) FOWL (Gao and Liu, 2005)
25 How uncertainty is used in OWL? Probability Theory Representation of probabilistic information using OWL or RDF(s) ontology(fukushige, 2004). Extending DLs with bayesian networks (Ding, 2005), (Yang and Calmet, 2005)... Fuzzy Sets Theory f-owl (Stoilos et al., 2005) FOWL (Gao and Liu, 2005) But... Not all the problems can be solved with one of these theories.
26 Motivation for The Dempster-Shafer theory Dempster-Shafer theory vs probability theory A generalization of the probability theory.
27 Motivation for The Dempster-Shafer theory Dempster-Shafer theory vs probability theory A generalization of the probability theory. Ignorance Models easily the partial and the total ignorance.
28 Motivation for The Dempster-Shafer theory Dempster-Shafer theory vs probability theory A generalization of the probability theory. Ignorance Models easily the partial and the total ignorance. Beliefs Assignment Beliefs can be assigned to sets of elements rather than to each element.
29 Motivation for The Dempster-Shafer theory Dempster-Shafer theory vs probability theory A generalization of the probability theory. Ignorance Models easily the partial and the total ignorance. Beliefs Assignment Beliefs can be assigned to sets of elements rather than to each element. Dempster s combination rule [Shafer, 1976] Demspter s combination rule is used to combine heterogeneous information.
30 Directed Evidential Network Qualitative Level: DAG A S I L H E X D
31 Directed Evidential Network Quantitative Level: Conditional belief functions for each variable given its parents bel(a) A S bel(s) bel[a](i) I bel[s](l) L bel[s](h) H bel[i,l](e) E D bel[h,e](d) X bel[e](x)
32 Outline 1 Motivation 2 Uncertainty in OWL 3 Our solution: BeliefOWL 4 Conclusion and perspectives
33 BeliefOWL Framework OWL Ontology Belief Extension to OWL
34 BeliefOWL Framework OWL Ontology Belief Extension to OWL Evidential Ontology Extraction of Belief Information
35 BeliefOWL Framework OWL Ontology Belief Extension to OWL Evidential Ontology Extraction of Belief Information Structural Translation Rules
36 BeliefOWL Framework OWL Ontology Belief Extension to OWL Evidential Ontology Extraction of Belief Information Structural Translation Rules DAG of the network Conditional Belief Tables Attribution
37 BeliefOWL Framework OWL Ontology Belief Extension to OWL Evidential Ontology Extraction of Belief Information Structural Translation Rules DAG of the network Conditional Belief Tables Attribution Directed Evidential Network(DEVN) Inference and Reasoning Tasks
38 Step 1: Belief Extension to OWL OWL Ontology Evidential Ontology Belief Extension to OWL Extraction of Belief Information Structural Translation Rules DAG of the network Conditional Belief Tables Attribution Directed Evidential Network(DEVN) Inference and Reasoning Tasks
39 Step 1: Belief Extension to OWL Prior Evidence The ontology taken as an example is from the Zhongli Ding s thesis (BayesOWL: A Probabilistic Framework for Semantic Web).
40 Step 1: Belief Extension to OWL Prior Evidence < beliefdistribution> enumerates the different masses of the elements of the frame of discernment. It has an object property <haspriorbel> The ontology taken as an example is from the Zhongli Ding s thesis (BayesOWL: A Probabilistic Framework for Semantic Web).
41 Step 1: Belief Extension to OWL Prior Evidence < beliefdistribution> enumerates the different masses of the elements of the frame of discernment. It has an object property <haspriorbel> < priorbelief> expresses the prior evidence and has a datatype property <massvalue>. The ontology taken as an example is from the Zhongli Ding s thesis (BayesOWL: A Probabilistic Framework for Semantic Web).
42 Step 1: Belief Extension to OWL Prior Evidence < beliefdistribution> enumerates the different masses of the elements of the frame of discernment. It has an object property <haspriorbel> < priorbelief> expresses the prior evidence and has a datatype property <massvalue>. Example <beliefdistribution rdf:id="bel(animal)"> <haspriorbel rdf:resource ="# m(a)/> <haspriorbel rdf:resource ="# m(ā)/> <haspriorbel rdf:resource ="# m(θ a)/> </beliefdistribution> <PriorBelief rdf:id= "m(a)"> <massvalue>0.4</massvalue> </PriorBelief> <PriorBelief rdf:id= "m(ā)"> <massvalue>0.5</massvalue> </PriorBelief> <PriorBelief rdf:id= "m(θ a)"> <massvalue>0.1</massvalue> </PriorBelief> The ontology taken as an example is from the Zhongli Ding s thesis (BayesOWL: A Probabilistic Framework for Semantic Web).
43 Step 1: Belief Extension to OWL Conditional Evidence
44 Step 1: Belief Extension to OWL Conditional Evidence < beliefdistribution> enumerates the different masses of the elements of the frame of discernment. It has an object property <hascondbel>
45 Step 1: Belief Extension to OWL Conditional Evidence < beliefdistribution> enumerates the different masses of the elements of the frame of discernment. It has an object property <hascondbel> < condbelief> expresses the conditional evidence and has a datatype property <massvalue>.
46 Step 1: Belief Extension to OWL Conditional Evidence < beliefdistribution> enumerates the different masses of the elements of the frame of discernment. It has an object property <hascondbel> < condbelief> expresses the conditional evidence and has a datatype property <massvalue>. Example <beliefdistribution rdf:id= "bel[a](ml)"> <hascondbel rdf:resource = "# m[{a}]({ml})/> <hascondbel rdf:resource = "# m[{a}]({ ml})/> <hascondbel rdf:resource = "# m[{a}]({θ ml})/> </beliefdistribution> <condbelief rdf:id= "m[{a}]({ml})"> <massvalue>0.5</massvalue> </condbelief> <condbelief rdf:id= "m[{a}]({ ml})"> <massvalue>0</massvalue> </condbelief> <condbelief rdf:id= "m[{a}]({θ ml})"> <massvalue>0.5</massvalue> </condbelief>
47 Step 2: Construction of the DAG OWL Ontology Belief Extension to OWL Evidential Ontology Extraction of Belief Information Structural Translation Rules DAG of the network Conditional Belief Tables Attribution Directed Evidential Network(DEVN) Inference and Reasoning Tasks
48 Step 2: Construction of the DAG Primitive Class <owl:class> Animal
49 Step 2: Construction of the DAG Subsumption Hierarchy <rdfs:subclassof> Animal Male Human
50 Step 2: Construction of the DAG <owl:intersectionof>,<owl:unionof>,<owl:disjointwith> Male Human Human Man Woman Man NodeUnion NodeIntersection Male Female NodeDisjoint
51 Step 2: Construction of the DAG DAG of the evidential network Animal Male Human Female Man NodeUnion Woman NodeInter1 NodeDisjoint NodeInter2
52 Step 3: Evidence Attribution OWL Ontology Belief Extension to OWL Evidential Ontology Extraction of Belief Information Structural Translation Rules DAG of the network Conditional Belief Tables Attribution Directed Evidential Network(DEVN) Inference and Reasoning Tasks
53 Step 3: Evidence Attribution Assigning Masses a ā a ā a 0.4 ml h m(a) = ā 0.5 m[a](ml) = ml m[a](h) = h θ A 0.1 θ ml θ h a ā f f ml ml f w m m[a](f) = f m[f](w) = w m[ml](m) = m θ f θ w θ m
54 Step 4: Inference in the network OWL Ontology Belief Extension to OWL Evidential Ontology Extraction of Belief Information Structural Translation Rules DAG of the network Conditional Belief Tables Attribution Directed Evidential Network(DEVN) Inference and Reasoning Tasks
55 Outline 1 Motivation 2 Uncertainty in OWL 3 Our solution: BeliefOWL 4 Conclusion and perspectives
56 Conclusion: Evidential extension to OWL is a new area of research. Future Work:
57 Conclusion: Evidential extension to OWL is a new area of research. All the works done in the field of extending OWL are based in probability theory or fuzzy sets. Future Work:
58 Conclusion: Evidential extension to OWL is a new area of research. All the works done in the field of extending OWL are based in probability theory or fuzzy sets. Including uncertainty in OWL is crucial Future Work:
59 Conclusion: Evidential extension to OWL is a new area of research. All the works done in the field of extending OWL are based in probability theory or fuzzy sets. Including uncertainty in OWL is crucial BeliefOWL is a new tool for extending OWL and constructing the directed evidential network for reasoning tasks. Future Work:
60 Conclusion: Evidential extension to OWL is a new area of research. All the works done in the field of extending OWL are based in probability theory or fuzzy sets. Including uncertainty in OWL is crucial BeliefOWL is a new tool for extending OWL and constructing the directed evidential network for reasoning tasks. Future Work: Include properties and instances in the translation process.
61 Conclusion: Evidential extension to OWL is a new area of research. All the works done in the field of extending OWL are based in probability theory or fuzzy sets. Including uncertainty in OWL is crucial BeliefOWL is a new tool for extending OWL and constructing the directed evidential network for reasoning tasks. Future Work: Include properties and instances in the translation process. Masses attributed automatically by a learning process.
62 Thanks For Attending
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