Properties and interrelationships of skeptical, weakly skeptical, and credulous inference induced by classes of minimal models
There are multiple ways of defining nonmonotonic inference relations based on a conditional knowledge base. While the axiomatic system P is an important standard for such plausible nonmonotonic reasoning, inference relations obtained from system Z or from c-representations have been designed which g...
Ausführliche Beschreibung
Autor*in: |
Beierle, Christoph [verfasserIn] |
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E-Artikel |
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Sprache: |
Englisch |
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2021transfer abstract |
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Übergeordnetes Werk: |
Enthalten in: The association between hip strength, physical function and dynamic balance in people with unilateral knee osteoarthritis: A cross-sectional study - Hislop, Andrew ELSEVIER, 2022, Amsterdam |
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Übergeordnetes Werk: |
volume:297 ; year:2021 ; pages:0 |
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DOI / URN: |
10.1016/j.artint.2021.103489 |
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Katalog-ID: |
ELV054273153 |
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520 | |a There are multiple ways of defining nonmonotonic inference relations based on a conditional knowledge base. While the axiomatic system P is an important standard for such plausible nonmonotonic reasoning, inference relations obtained from system Z or from c-representations have been designed which go beyond system P by selecting preferred models for inference. For any class of models M, we propose the notion of weakly skeptical inference, first introduced in an ECAI conference paper this article revises and extends, that lies between skeptical and credulous inference with respect to M. Weakly skeptical c-inference properly extends skeptical c-inference, but avoids disadvantages of a too liberal credulous c-inference. We extend the concepts of skeptical, weakly skeptical, and credulous c-inference modes by taking models obtained from different minimality criteria into account. We illustrate the usefulness of the obtained inference relations and show that they fulfill various desirable properties put forward for nonmonotonic reasoning. Furthermore, we elaborate in detail the interrelationships among the inference relations when taking the different inference modes and various classes of minimal models into account. | ||
520 | |a There are multiple ways of defining nonmonotonic inference relations based on a conditional knowledge base. While the axiomatic system P is an important standard for such plausible nonmonotonic reasoning, inference relations obtained from system Z or from c-representations have been designed which go beyond system P by selecting preferred models for inference. For any class of models M, we propose the notion of weakly skeptical inference, first introduced in an ECAI conference paper this article revises and extends, that lies between skeptical and credulous inference with respect to M. Weakly skeptical c-inference properly extends skeptical c-inference, but avoids disadvantages of a too liberal credulous c-inference. We extend the concepts of skeptical, weakly skeptical, and credulous c-inference modes by taking models obtained from different minimality criteria into account. We illustrate the usefulness of the obtained inference relations and show that they fulfill various desirable properties put forward for nonmonotonic reasoning. Furthermore, we elaborate in detail the interrelationships among the inference relations when taking the different inference modes and various classes of minimal models into account. | ||
650 | 7 | |a Inference mode |2 Elsevier | |
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700 | 1 | |a Kutsch, Steven |4 oth | |
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10.1016/j.artint.2021.103489 doi /cbs_pica/cbs_olc/import_discovery/elsevier/einzuspielen/GBV00000000001412.pica (DE-627)ELV054273153 (ELSEVIER)S0004-3702(21)00040-0 DE-627 ger DE-627 rakwb eng 610 VZ Beierle, Christoph verfasserin aut Properties and interrelationships of skeptical, weakly skeptical, and credulous inference induced by classes of minimal models 2021transfer abstract nicht spezifiziert zzz rdacontent nicht spezifiziert z rdamedia nicht spezifiziert zu rdacarrier There are multiple ways of defining nonmonotonic inference relations based on a conditional knowledge base. While the axiomatic system P is an important standard for such plausible nonmonotonic reasoning, inference relations obtained from system Z or from c-representations have been designed which go beyond system P by selecting preferred models for inference. For any class of models M, we propose the notion of weakly skeptical inference, first introduced in an ECAI conference paper this article revises and extends, that lies between skeptical and credulous inference with respect to M. Weakly skeptical c-inference properly extends skeptical c-inference, but avoids disadvantages of a too liberal credulous c-inference. We extend the concepts of skeptical, weakly skeptical, and credulous c-inference modes by taking models obtained from different minimality criteria into account. We illustrate the usefulness of the obtained inference relations and show that they fulfill various desirable properties put forward for nonmonotonic reasoning. Furthermore, we elaborate in detail the interrelationships among the inference relations when taking the different inference modes and various classes of minimal models into account. There are multiple ways of defining nonmonotonic inference relations based on a conditional knowledge base. While the axiomatic system P is an important standard for such plausible nonmonotonic reasoning, inference relations obtained from system Z or from c-representations have been designed which go beyond system P by selecting preferred models for inference. For any class of models M, we propose the notion of weakly skeptical inference, first introduced in an ECAI conference paper this article revises and extends, that lies between skeptical and credulous inference with respect to M. Weakly skeptical c-inference properly extends skeptical c-inference, but avoids disadvantages of a too liberal credulous c-inference. We extend the concepts of skeptical, weakly skeptical, and credulous c-inference modes by taking models obtained from different minimality criteria into account. We illustrate the usefulness of the obtained inference relations and show that they fulfill various desirable properties put forward for nonmonotonic reasoning. Furthermore, we elaborate in detail the interrelationships among the inference relations when taking the different inference modes and various classes of minimal models into account. Inference mode Elsevier Minimal model Elsevier Conditional logic Elsevier Weakly skeptical inference Elsevier Ranking function Elsevier Nonmonotonic logic Elsevier C-inference Elsevier Eichhorn, Christian oth Kern-Isberner, Gabriele oth Kutsch, Steven oth Enthalten in Elsevier Hislop, Andrew ELSEVIER The association between hip strength, physical function and dynamic balance in people with unilateral knee osteoarthritis: A cross-sectional study 2022 Amsterdam (DE-627)ELV009286330 volume:297 year:2021 pages:0 https://doi.org/10.1016/j.artint.2021.103489 Volltext GBV_USEFLAG_U GBV_ELV SYSFLAG_U SSG-OLC-PHA AR 297 2021 0 |
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10.1016/j.artint.2021.103489 doi /cbs_pica/cbs_olc/import_discovery/elsevier/einzuspielen/GBV00000000001412.pica (DE-627)ELV054273153 (ELSEVIER)S0004-3702(21)00040-0 DE-627 ger DE-627 rakwb eng 610 VZ Beierle, Christoph verfasserin aut Properties and interrelationships of skeptical, weakly skeptical, and credulous inference induced by classes of minimal models 2021transfer abstract nicht spezifiziert zzz rdacontent nicht spezifiziert z rdamedia nicht spezifiziert zu rdacarrier There are multiple ways of defining nonmonotonic inference relations based on a conditional knowledge base. While the axiomatic system P is an important standard for such plausible nonmonotonic reasoning, inference relations obtained from system Z or from c-representations have been designed which go beyond system P by selecting preferred models for inference. For any class of models M, we propose the notion of weakly skeptical inference, first introduced in an ECAI conference paper this article revises and extends, that lies between skeptical and credulous inference with respect to M. Weakly skeptical c-inference properly extends skeptical c-inference, but avoids disadvantages of a too liberal credulous c-inference. We extend the concepts of skeptical, weakly skeptical, and credulous c-inference modes by taking models obtained from different minimality criteria into account. We illustrate the usefulness of the obtained inference relations and show that they fulfill various desirable properties put forward for nonmonotonic reasoning. Furthermore, we elaborate in detail the interrelationships among the inference relations when taking the different inference modes and various classes of minimal models into account. There are multiple ways of defining nonmonotonic inference relations based on a conditional knowledge base. While the axiomatic system P is an important standard for such plausible nonmonotonic reasoning, inference relations obtained from system Z or from c-representations have been designed which go beyond system P by selecting preferred models for inference. For any class of models M, we propose the notion of weakly skeptical inference, first introduced in an ECAI conference paper this article revises and extends, that lies between skeptical and credulous inference with respect to M. Weakly skeptical c-inference properly extends skeptical c-inference, but avoids disadvantages of a too liberal credulous c-inference. We extend the concepts of skeptical, weakly skeptical, and credulous c-inference modes by taking models obtained from different minimality criteria into account. We illustrate the usefulness of the obtained inference relations and show that they fulfill various desirable properties put forward for nonmonotonic reasoning. Furthermore, we elaborate in detail the interrelationships among the inference relations when taking the different inference modes and various classes of minimal models into account. Inference mode Elsevier Minimal model Elsevier Conditional logic Elsevier Weakly skeptical inference Elsevier Ranking function Elsevier Nonmonotonic logic Elsevier C-inference Elsevier Eichhorn, Christian oth Kern-Isberner, Gabriele oth Kutsch, Steven oth Enthalten in Elsevier Hislop, Andrew ELSEVIER The association between hip strength, physical function and dynamic balance in people with unilateral knee osteoarthritis: A cross-sectional study 2022 Amsterdam (DE-627)ELV009286330 volume:297 year:2021 pages:0 https://doi.org/10.1016/j.artint.2021.103489 Volltext GBV_USEFLAG_U GBV_ELV SYSFLAG_U SSG-OLC-PHA AR 297 2021 0 |
allfields_unstemmed |
10.1016/j.artint.2021.103489 doi /cbs_pica/cbs_olc/import_discovery/elsevier/einzuspielen/GBV00000000001412.pica (DE-627)ELV054273153 (ELSEVIER)S0004-3702(21)00040-0 DE-627 ger DE-627 rakwb eng 610 VZ Beierle, Christoph verfasserin aut Properties and interrelationships of skeptical, weakly skeptical, and credulous inference induced by classes of minimal models 2021transfer abstract nicht spezifiziert zzz rdacontent nicht spezifiziert z rdamedia nicht spezifiziert zu rdacarrier There are multiple ways of defining nonmonotonic inference relations based on a conditional knowledge base. While the axiomatic system P is an important standard for such plausible nonmonotonic reasoning, inference relations obtained from system Z or from c-representations have been designed which go beyond system P by selecting preferred models for inference. For any class of models M, we propose the notion of weakly skeptical inference, first introduced in an ECAI conference paper this article revises and extends, that lies between skeptical and credulous inference with respect to M. Weakly skeptical c-inference properly extends skeptical c-inference, but avoids disadvantages of a too liberal credulous c-inference. We extend the concepts of skeptical, weakly skeptical, and credulous c-inference modes by taking models obtained from different minimality criteria into account. We illustrate the usefulness of the obtained inference relations and show that they fulfill various desirable properties put forward for nonmonotonic reasoning. Furthermore, we elaborate in detail the interrelationships among the inference relations when taking the different inference modes and various classes of minimal models into account. There are multiple ways of defining nonmonotonic inference relations based on a conditional knowledge base. While the axiomatic system P is an important standard for such plausible nonmonotonic reasoning, inference relations obtained from system Z or from c-representations have been designed which go beyond system P by selecting preferred models for inference. For any class of models M, we propose the notion of weakly skeptical inference, first introduced in an ECAI conference paper this article revises and extends, that lies between skeptical and credulous inference with respect to M. Weakly skeptical c-inference properly extends skeptical c-inference, but avoids disadvantages of a too liberal credulous c-inference. We extend the concepts of skeptical, weakly skeptical, and credulous c-inference modes by taking models obtained from different minimality criteria into account. We illustrate the usefulness of the obtained inference relations and show that they fulfill various desirable properties put forward for nonmonotonic reasoning. Furthermore, we elaborate in detail the interrelationships among the inference relations when taking the different inference modes and various classes of minimal models into account. Inference mode Elsevier Minimal model Elsevier Conditional logic Elsevier Weakly skeptical inference Elsevier Ranking function Elsevier Nonmonotonic logic Elsevier C-inference Elsevier Eichhorn, Christian oth Kern-Isberner, Gabriele oth Kutsch, Steven oth Enthalten in Elsevier Hislop, Andrew ELSEVIER The association between hip strength, physical function and dynamic balance in people with unilateral knee osteoarthritis: A cross-sectional study 2022 Amsterdam (DE-627)ELV009286330 volume:297 year:2021 pages:0 https://doi.org/10.1016/j.artint.2021.103489 Volltext GBV_USEFLAG_U GBV_ELV SYSFLAG_U SSG-OLC-PHA AR 297 2021 0 |
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10.1016/j.artint.2021.103489 doi /cbs_pica/cbs_olc/import_discovery/elsevier/einzuspielen/GBV00000000001412.pica (DE-627)ELV054273153 (ELSEVIER)S0004-3702(21)00040-0 DE-627 ger DE-627 rakwb eng 610 VZ Beierle, Christoph verfasserin aut Properties and interrelationships of skeptical, weakly skeptical, and credulous inference induced by classes of minimal models 2021transfer abstract nicht spezifiziert zzz rdacontent nicht spezifiziert z rdamedia nicht spezifiziert zu rdacarrier There are multiple ways of defining nonmonotonic inference relations based on a conditional knowledge base. While the axiomatic system P is an important standard for such plausible nonmonotonic reasoning, inference relations obtained from system Z or from c-representations have been designed which go beyond system P by selecting preferred models for inference. For any class of models M, we propose the notion of weakly skeptical inference, first introduced in an ECAI conference paper this article revises and extends, that lies between skeptical and credulous inference with respect to M. Weakly skeptical c-inference properly extends skeptical c-inference, but avoids disadvantages of a too liberal credulous c-inference. We extend the concepts of skeptical, weakly skeptical, and credulous c-inference modes by taking models obtained from different minimality criteria into account. We illustrate the usefulness of the obtained inference relations and show that they fulfill various desirable properties put forward for nonmonotonic reasoning. Furthermore, we elaborate in detail the interrelationships among the inference relations when taking the different inference modes and various classes of minimal models into account. There are multiple ways of defining nonmonotonic inference relations based on a conditional knowledge base. While the axiomatic system P is an important standard for such plausible nonmonotonic reasoning, inference relations obtained from system Z or from c-representations have been designed which go beyond system P by selecting preferred models for inference. For any class of models M, we propose the notion of weakly skeptical inference, first introduced in an ECAI conference paper this article revises and extends, that lies between skeptical and credulous inference with respect to M. Weakly skeptical c-inference properly extends skeptical c-inference, but avoids disadvantages of a too liberal credulous c-inference. We extend the concepts of skeptical, weakly skeptical, and credulous c-inference modes by taking models obtained from different minimality criteria into account. We illustrate the usefulness of the obtained inference relations and show that they fulfill various desirable properties put forward for nonmonotonic reasoning. Furthermore, we elaborate in detail the interrelationships among the inference relations when taking the different inference modes and various classes of minimal models into account. Inference mode Elsevier Minimal model Elsevier Conditional logic Elsevier Weakly skeptical inference Elsevier Ranking function Elsevier Nonmonotonic logic Elsevier C-inference Elsevier Eichhorn, Christian oth Kern-Isberner, Gabriele oth Kutsch, Steven oth Enthalten in Elsevier Hislop, Andrew ELSEVIER The association between hip strength, physical function and dynamic balance in people with unilateral knee osteoarthritis: A cross-sectional study 2022 Amsterdam (DE-627)ELV009286330 volume:297 year:2021 pages:0 https://doi.org/10.1016/j.artint.2021.103489 Volltext GBV_USEFLAG_U GBV_ELV SYSFLAG_U SSG-OLC-PHA AR 297 2021 0 |
allfieldsSound |
10.1016/j.artint.2021.103489 doi /cbs_pica/cbs_olc/import_discovery/elsevier/einzuspielen/GBV00000000001412.pica (DE-627)ELV054273153 (ELSEVIER)S0004-3702(21)00040-0 DE-627 ger DE-627 rakwb eng 610 VZ Beierle, Christoph verfasserin aut Properties and interrelationships of skeptical, weakly skeptical, and credulous inference induced by classes of minimal models 2021transfer abstract nicht spezifiziert zzz rdacontent nicht spezifiziert z rdamedia nicht spezifiziert zu rdacarrier There are multiple ways of defining nonmonotonic inference relations based on a conditional knowledge base. While the axiomatic system P is an important standard for such plausible nonmonotonic reasoning, inference relations obtained from system Z or from c-representations have been designed which go beyond system P by selecting preferred models for inference. For any class of models M, we propose the notion of weakly skeptical inference, first introduced in an ECAI conference paper this article revises and extends, that lies between skeptical and credulous inference with respect to M. Weakly skeptical c-inference properly extends skeptical c-inference, but avoids disadvantages of a too liberal credulous c-inference. We extend the concepts of skeptical, weakly skeptical, and credulous c-inference modes by taking models obtained from different minimality criteria into account. We illustrate the usefulness of the obtained inference relations and show that they fulfill various desirable properties put forward for nonmonotonic reasoning. Furthermore, we elaborate in detail the interrelationships among the inference relations when taking the different inference modes and various classes of minimal models into account. There are multiple ways of defining nonmonotonic inference relations based on a conditional knowledge base. While the axiomatic system P is an important standard for such plausible nonmonotonic reasoning, inference relations obtained from system Z or from c-representations have been designed which go beyond system P by selecting preferred models for inference. For any class of models M, we propose the notion of weakly skeptical inference, first introduced in an ECAI conference paper this article revises and extends, that lies between skeptical and credulous inference with respect to M. Weakly skeptical c-inference properly extends skeptical c-inference, but avoids disadvantages of a too liberal credulous c-inference. We extend the concepts of skeptical, weakly skeptical, and credulous c-inference modes by taking models obtained from different minimality criteria into account. We illustrate the usefulness of the obtained inference relations and show that they fulfill various desirable properties put forward for nonmonotonic reasoning. Furthermore, we elaborate in detail the interrelationships among the inference relations when taking the different inference modes and various classes of minimal models into account. Inference mode Elsevier Minimal model Elsevier Conditional logic Elsevier Weakly skeptical inference Elsevier Ranking function Elsevier Nonmonotonic logic Elsevier C-inference Elsevier Eichhorn, Christian oth Kern-Isberner, Gabriele oth Kutsch, Steven oth Enthalten in Elsevier Hislop, Andrew ELSEVIER The association between hip strength, physical function and dynamic balance in people with unilateral knee osteoarthritis: A cross-sectional study 2022 Amsterdam (DE-627)ELV009286330 volume:297 year:2021 pages:0 https://doi.org/10.1016/j.artint.2021.103489 Volltext GBV_USEFLAG_U GBV_ELV SYSFLAG_U SSG-OLC-PHA AR 297 2021 0 |
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Enthalten in The association between hip strength, physical function and dynamic balance in people with unilateral knee osteoarthritis: A cross-sectional study Amsterdam volume:297 year:2021 pages:0 |
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Enthalten in The association between hip strength, physical function and dynamic balance in people with unilateral knee osteoarthritis: A cross-sectional study Amsterdam volume:297 year:2021 pages:0 |
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The association between hip strength, physical function and dynamic balance in people with unilateral knee osteoarthritis: A cross-sectional study |
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Beierle, Christoph @@aut@@ Eichhorn, Christian @@oth@@ Kern-Isberner, Gabriele @@oth@@ Kutsch, Steven @@oth@@ |
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While the axiomatic system P is an important standard for such plausible nonmonotonic reasoning, inference relations obtained from system Z or from c-representations have been designed which go beyond system P by selecting preferred models for inference. For any class of models M, we propose the notion of weakly skeptical inference, first introduced in an ECAI conference paper this article revises and extends, that lies between skeptical and credulous inference with respect to M. Weakly skeptical c-inference properly extends skeptical c-inference, but avoids disadvantages of a too liberal credulous c-inference. We extend the concepts of skeptical, weakly skeptical, and credulous c-inference modes by taking models obtained from different minimality criteria into account. We illustrate the usefulness of the obtained inference relations and show that they fulfill various desirable properties put forward for nonmonotonic reasoning. 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properties and interrelationships of skeptical, weakly skeptical, and credulous inference induced by classes of minimal models |
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Properties and interrelationships of skeptical, weakly skeptical, and credulous inference induced by classes of minimal models |
abstract |
There are multiple ways of defining nonmonotonic inference relations based on a conditional knowledge base. While the axiomatic system P is an important standard for such plausible nonmonotonic reasoning, inference relations obtained from system Z or from c-representations have been designed which go beyond system P by selecting preferred models for inference. For any class of models M, we propose the notion of weakly skeptical inference, first introduced in an ECAI conference paper this article revises and extends, that lies between skeptical and credulous inference with respect to M. Weakly skeptical c-inference properly extends skeptical c-inference, but avoids disadvantages of a too liberal credulous c-inference. We extend the concepts of skeptical, weakly skeptical, and credulous c-inference modes by taking models obtained from different minimality criteria into account. We illustrate the usefulness of the obtained inference relations and show that they fulfill various desirable properties put forward for nonmonotonic reasoning. Furthermore, we elaborate in detail the interrelationships among the inference relations when taking the different inference modes and various classes of minimal models into account. |
abstractGer |
There are multiple ways of defining nonmonotonic inference relations based on a conditional knowledge base. While the axiomatic system P is an important standard for such plausible nonmonotonic reasoning, inference relations obtained from system Z or from c-representations have been designed which go beyond system P by selecting preferred models for inference. For any class of models M, we propose the notion of weakly skeptical inference, first introduced in an ECAI conference paper this article revises and extends, that lies between skeptical and credulous inference with respect to M. Weakly skeptical c-inference properly extends skeptical c-inference, but avoids disadvantages of a too liberal credulous c-inference. We extend the concepts of skeptical, weakly skeptical, and credulous c-inference modes by taking models obtained from different minimality criteria into account. We illustrate the usefulness of the obtained inference relations and show that they fulfill various desirable properties put forward for nonmonotonic reasoning. Furthermore, we elaborate in detail the interrelationships among the inference relations when taking the different inference modes and various classes of minimal models into account. |
abstract_unstemmed |
There are multiple ways of defining nonmonotonic inference relations based on a conditional knowledge base. While the axiomatic system P is an important standard for such plausible nonmonotonic reasoning, inference relations obtained from system Z or from c-representations have been designed which go beyond system P by selecting preferred models for inference. For any class of models M, we propose the notion of weakly skeptical inference, first introduced in an ECAI conference paper this article revises and extends, that lies between skeptical and credulous inference with respect to M. Weakly skeptical c-inference properly extends skeptical c-inference, but avoids disadvantages of a too liberal credulous c-inference. We extend the concepts of skeptical, weakly skeptical, and credulous c-inference modes by taking models obtained from different minimality criteria into account. We illustrate the usefulness of the obtained inference relations and show that they fulfill various desirable properties put forward for nonmonotonic reasoning. Furthermore, we elaborate in detail the interrelationships among the inference relations when taking the different inference modes and various classes of minimal models into account. |
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Properties and interrelationships of skeptical, weakly skeptical, and credulous inference induced by classes of minimal models |
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