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Evidence sets and contextual genetic algorithms: Exploring uncertainty, context, and embodiment in cognitive and biological systems.

机译:证据集和上下文遗传算法:探索认知和生物系统中的不确定性,上下文和体现。

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This dissertation proposes a systems-theoretic framework to model biological and cognitive systems which requires both self-organizing and symbolic dimensions. The framework is based on an inclusive interpretation of semiotics as a conceptual theory used for the simulation of complex systems capable of representing, as well as evolving in their environments, with implications for Artificial Intelligence and Artificial Life. This evolving semiotics is referred to as Selected Self-Organization when applied to biological systems, and Evolutionary Constructivism when applied to cognitive systems. Several formal avenues are pursued to define tools necessary to build models under this framework.; In the Artificial Intelligence camp, Zadeh's Fuzzy Sets are extended with the Dempster-Shafer Theory of Evidence into a new mathematical structure called Evidence Sets, which can capture more efficiently all recognized forms of uncertainty in a formalism that explicitly models the subjective context dependencies of linguistic categories. A belief-based theory of Approximate Reasoning is proposed for these structures, as well as new insights as to the measurement of uncertainty in nondiscrete domains. Evidence sets are then used in the development of a relational database architecture useful for the data mining of information stored in several networked databases. This useful data mining application is an example of the semiotic framework put into practice and establishes an Artificial Intelligence model of Cognitive Categorization with a hybrid architecture that possesses both connectionist and symbolic attributes.; In the Artificial Life camp, Holland's Genetic Algorithms are extended to a new formalism called Contextual Genetic Algorithms which introduces nonlinear relationships between genetic descriptions and solutions for a particular problem. The nonlinear relationship is defined by an indirect scheme based on Fuzzy Sets which implements the simulation of dynamic development after genetic transcription. Genetic descriptions encode dynamic building blocks that self-organize into solutions. Since the self-organizing process may depend on environmental information, the process is thus contextualized. The main advantage of this scheme is the ability to reduce dramatically the information requirements of genetic descriptions, it also allows the transformation of real-encoded to binary-encoded problems. The scheme is used successfully to evolve Neural Network architectures as well as Cellular Automata rules for non-trivial tasks. It is also used to model the biological process of RNA Editing. Contextual Genetic Algorithms are an instance of the semiotic framework proposed and of Selected Self-Organization in particular.
机译:本文提出了一个系统理论框架来对生物学和认知系统进行建模,这既需要自组织维度又需要符号维度。该框架基于符号学的包容性解释,符号学是一种概念理论,用于模拟复杂的系统,这些系统能够表示环境并在其环境中发展,并对人工智能和人工生命产生影响。这种进化的符号学在应用于生物系统时被称为“选择的自我组织”,而在应用于认知系统时被称为“进化建构主义”。寻求几种正式途径来定义在此框架下构建模型所需的工具。在人工智能阵营中,扎德的模糊集与Dempster-Shafer证据理论一起被扩展到一个称为证据集的新数学结构中,该结构可以更有效地捕获形式主义中所有公认的不确定性形式,该形式形式明确地对语言学的主观上下文依赖性进行建模。类别。针对这些结构,提出了基于信念的近似推理理论,以及有关非离散域不确定性度量的新见解。然后,将证据集用于关系数据库体系结构的开发中,该结构可用于对多个网络数据库中存储的信息进行数据挖掘。这个有用的数据挖掘应用程序是实践中的符号学框架的一个示例,它使用具有连接属性和符号属性的混合体系结构,建立了一个认知分类的人工智能模型。在人工生命营中,Holland的Genetic Algorithms扩展到一种新的形式主义,称为Contextual Genetic Algorithms,它引入了遗传描述与特定问题解决方案之间的非线性关系。非线性关系由基于模糊集的间接方案定义,该方案实现了基因转录后动态发育的模拟。遗传描述对自组织成解决方案的动态构建块进行编码。由于自组织过程可能依赖于环境信息,因此该过程是上下文相关的。该方案的主要优点是能够显着降低遗传描述的信息需求,还可以将实编码问题转换为二进制编码问题。该方案已成功用于发展神经网络体系结构以及用于非平凡任务的Cellular Automata规则。它还可用于对RNA编辑的生物学过程进行建模。上下文遗传算法是所提议的符号学框架的一个实例,尤其是选择的自组织的实例。

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