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Mathematical Model of Embodied Symbols: Cognition and Perceptual Symbol System

机译:象征符号的数学模型:认知和知觉符号系统

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A mathematical model of perceptual symbol system is developed. This development requires new mathematical methods of dynamic logic (DL), which have overcome limitations of classical artificial intelligence and connectionist approaches. The paper discusses these past limitations, relates them to combinatorial complexity (exponential explosion) of algorithms in the past, and relates it further to the static nature of classical logic. DL is a process-logic; its salient property is evolution of vague representations into crisp. We first consider one aspect of PSS: situation learning from object perceptions. Next DL is related to PSS mechanisms of concepts, simulators, grounding, embodiment, productiveity, binding, recursion, and to the mechanisms relating embodied-grounded and amodal symbols. We discuss DL capability for modeling cognition on multiple levels of abstraction. PSS is extended toward interaction between cognition and language. Experimental predictions of the theory are discussed. They might influence experimental psychology and impact future theoretical developments in cognitive science, including knowledge representation, and mechanisms of interaction between perception, cognition, and language. All mathematical equations are also discussed conceptually, so mathematical understanding is not required. Experimental evidence for DL and PSS in brain imaging is discussed as well as future research directions.
机译:建立了感知符号系统的数学模型。这种发展需要动态逻辑(DL)的新数学方法,该方法克服了传统人工智能和连接主义方法的局限性。本文讨论了这些过去的局限性,将它们与过去算法的组合复杂性(指数爆炸)相关联,并将其进一步与经典逻辑的静态性质相关联。 DL是一种过程逻辑;它的显着特性是将模糊的表述演变为清晰。我们首先考虑PSS的一个方面:从对象感知中学习情境。下一个DL与概念,模拟器,接地,实施例,生产率,绑定,递归的PSS机制有关,并且与与体现接地和非模态符号有关的机制有关。我们讨论了在多个抽象级别上对认知建模的DL功能。 PSS扩展为认知和语言之间的交互。讨论了该理论的实验预测。它们可能会影响实验心理学并影响认知科学的未来理论发展,包括知识表示以及感知,认知和语言之间的相互作用机制。还在概念上讨论了所有数学方程式,因此不需要数学理解。讨论了脑成像中DL和PSS的实验证据以及未来的研究方向。

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