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Paradoxes, Self-Referentiality, and Hybrid Systems: A Constructive Approach

机译:悖论,自指和混合系统:一种建构方法

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Since the discovery of the paradoxes of self-referentiality or self-reference respectively logicians and mathematicians tried to avoid self-reference when constructing formal systems. Yet “real” complex systems like the mind are characterized by self-reference and can accordingly only be modeled by formal systems that are also basically self-referential. In this article I show that and how self-referential computer programs, understood as algorithmic formal systems, are not only possible but also since some time quite common in special branches of computer science. Examples for this argument are neural networks and so-called hybrid systems, i.e. combination of different sub systems. The hybrid system SOCAIN, a combination of a cellular automaton, a neural network and a genetic algorithm is an example for the fruitfulness of using self-reference in a systematic way. In particular, such systems consist of mutually dependent sub systems, i.e. form no static hierarchy.
机译:自从发现自指称或自指称的悖论以来,逻辑学家和数学家就试图在构建形式系统时避免自指。然而,诸如心灵之类的“真实的”复杂系统具有自我参照的特征,因此只能由基本上也是自我参照的形式系统来建模。在本文中,我证明了自引用计算机程序(被理解为算法形式系统)不仅是可行的,而且在一段时间以来在计算机科学的特殊分支中也很常见。这种论证的例子是神经网络和所谓的混合系统,即不同子系统的组合。混合系统SOCAIN是细胞自动机,神经网络和遗传算法的组合,是系统地使用自我参照的卓有成效的一个例子。特别地,这样的系统由相互依赖的子系统组成,即不形成静态层次。

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