When probability meets logic
This paper explores the application and enhancement of formal languages in artificial intelligence systems to simulate human-like reasoning and problem-solving capabilities. Specifically, it delves into Assumption-based Argumentation (ABA) and its probabilistic extension, Probabilistic Assumption-ba...
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Nanyang Technological University
2024
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sg-ntu-dr.10356-1753012024-04-26T15:44:17Z When probability meets logic Chan, Jared Nathaniel Weng Wai Fan Xiuyi School of Computer Science and Engineering xyfan@ntu.edu.sg Computer and Information Science Probabilistic assumption-based argumentation This paper explores the application and enhancement of formal languages in artificial intelligence systems to simulate human-like reasoning and problem-solving capabilities. Specifically, it delves into Assumption-based Argumentation (ABA) and its probabilistic extension, Probabilistic Assumption-based Argumentation (PABA), illustrating their roles in non-monotonic reasoning, game theory, and legal dispute resolution. Acknowledging the inherent uncertainties in these systems, such as measurement errors, the study emphasises the integration of probabilistic rules to better mirror the real-world complexities. A significant focus is placed on employing optimization techniques within these reasoning methodologies, despite the potential vastness of the feasible solution space. The paper advocates for the Principle of Maximum Entropy as a guiding principle to identify optimal distributions that maximise uncertainty without introducing unnecessary assumptions, ensuring an unbiased inference process. However, the approach is challenged by exponential space complexity and the management of large matrices. To address these issues, this study proposes a solution that not only locally maximises entropy but also tackles the computational challenges, aiming to enhance the efficiency and applicability of formal languages in AI reasoning processes. Bachelor's degree 2024-04-23T05:51:18Z 2024-04-23T05:51:18Z 2024 Final Year Project (FYP) Chan, J. N. W. W. (2024). When probability meets logic. Final Year Project (FYP), Nanyang Technological University, Singapore. https://hdl.handle.net/10356/175301 https://hdl.handle.net/10356/175301 en SCSE23-0703 application/pdf Nanyang Technological University |
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Computer and Information Science Probabilistic assumption-based argumentation Chan, Jared Nathaniel Weng Wai When probability meets logic |
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This paper explores the application and enhancement of formal languages in artificial intelligence systems to simulate human-like reasoning and problem-solving capabilities. Specifically, it delves into Assumption-based Argumentation (ABA) and its probabilistic extension, Probabilistic Assumption-based Argumentation (PABA), illustrating their roles in non-monotonic reasoning, game theory, and legal dispute resolution. Acknowledging the inherent uncertainties in these systems, such as measurement errors, the study emphasises the integration of probabilistic rules to better mirror the real-world complexities. A significant focus is placed on employing optimization techniques within these reasoning methodologies, despite the potential vastness of the feasible solution space. The paper advocates for the Principle of Maximum Entropy as a guiding principle to identify optimal distributions that maximise uncertainty without introducing unnecessary assumptions, ensuring an unbiased inference process. However, the approach is challenged by exponential space complexity and the management of large matrices. To address these issues, this study proposes a solution that not only locally maximises entropy but also tackles the computational challenges, aiming to enhance the efficiency and applicability of formal languages in AI reasoning processes. |
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Fan Xiuyi |
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Fan Xiuyi Chan, Jared Nathaniel Weng Wai |
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Final Year Project |
author |
Chan, Jared Nathaniel Weng Wai |
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Chan, Jared Nathaniel Weng Wai |
title |
When probability meets logic |
title_short |
When probability meets logic |
title_full |
When probability meets logic |
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When probability meets logic |
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When probability meets logic |
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when probability meets logic |
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Nanyang Technological University |
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2024 |
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https://hdl.handle.net/10356/175301 |
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1800916119990566912 |