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Reasoning about Fuzzy Belief and Common Belief: With Emphasis on Incomparable Beliefs

机译:模糊信念与共同信念的推理:强调无与伦比的信念

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We formalize reasoning about fuzzy belief and fuzzy common belief, especially incomparable beliefs, in multi-agent systems by using a logical system based on Fitting's many-valued modal logic, where incomparable beliefs mean beliefs whose degrees are not totally ordered. Completeness and decidability results for the logic of fuzzy belief and common belief are established while implicitly exploiting the duality-theoretic perspective on Fitting's logic that builds upon the author's previous work. A conceptually novel feature is that incomparable beliefs and qualitative fuzziness can be formalized in the developed system, whereas they cannot be formalized in previously proposed systems for reasoning about fuzzy belief. We believe that belief degrees can ultimately be reduced to truth degrees, and we call this "the reduction thesis about belief degrees", which is assumed in the present paper and motivates an axiom of our system. We finally argue that fuzzy reasoning sheds new light on old epistemic issues such as coordinated attack problem.
机译:我们使用基于Fitting多值模态逻辑的逻辑系统,在多主体系统中形式化关于模糊信念和模糊通用信念,尤其是无可比拟的信念的推理,其中无可比拟的信念意味着其程度不完全有序的信念。建立了模糊信念和普遍信念逻辑的完备性和可判定性结果,同时隐含地利用了以笔者先前工作为基础的Fitting逻辑的二元性理论观点。从概念上讲,新颖的特征是可以在开发的系统中形式化无与伦比的信念和定性的模糊性,而不能在先前提出的系统中将它们形式化以进行模糊信念的推理。我们认为,信念度最终可以降为真度,因此我们将其称为“关于信念度的归约论”,这是本文所假设的,它是我们系统的一个公理。我们最后认为,模糊推理为诸如协作攻击问题之类的旧认识论问题提供了新的思路。

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