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Why Mathematics Is Universal Multidisciplinary Science

机译:为什么数学是普遍的多学科科学

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The paper shows meta-mathematical prerequisites for basic concepts of rigorous science called mathematics. These concepts explore a very simple idea concerning the hypothesis that all surrounding physical processes are basically algorithmic processes - as understandable as well as partially or fully incomprehensible ones. Mathematics is very successful in studying, formal describing and utilizing of such processes, because mathematics is based on similar algorithmic ideas, methods, and structures. These facts allow us to formulate more precisely useful mathematical (meta-scientific) concepts concerning some well-known scientific problems in various rigorous theories, including the theory of "object calculus", the theory of automatic cognition, the theory of biological evolution, the theory of heterogeneous electronic systems, the theory of logics in various chemical transformations, the basic architecture of completely programmable universal (multi-purpose) synthesizers-analyzers for various objects, and so on.
机译:本文显示了严格数学的基本概念(称为数学)的元数学先决条件。这些概念探索了一个关于以下假设的非常简单的想法:所有周围的物理过程基本上都是算法过程-是可以理解的,也可以是部分或完全无法理解的过程。数学在研究,形式描述和利用此类过程方面非常成功,因为数学基于类似的算法思想,方法和结构。这些事实使我们能够针对各种严格的理论(包括“对象演算”理论,自动认知理论,生物演化理论,异构电子系统理论,各种化学转化中的逻辑理论,完全可编程的通用(多用途)合成器-用于各种对象的分析器的基本体系结构等。

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