还原论
简单(哲学)
理论物理学
自组织
混乱的
图灵
混乱的边缘
对称性破坏
对称(几何)
多样性(控制论)
数学
物理
计算机科学
认识论
人工智能
量子力学
哲学
几何学
程序设计语言
作者
Wen-Hao 文浩 Wu 武,Ze-Zheng Li,Wen-Xu Wang
标识
DOI:10.1142/s021812742430012x
摘要
Complex spatiotemporal patterns in nature significantly challenge reductionism-based modern science. The lack of a paradigm beyond reductionism hinders our understanding of the emergence of complexity. The diversity of countless patterns undermines any notion of universal mechanisms. Here, however, we show that breaking the symmetry of three simple and self-organization rules gives rise to nearly all patterns in nature, such as a wide variety of Turing patterns, fractals, spiral, target and plane waves, as well as chaotic patterns. The symmetry breaking is rooted in the basic physical quantities, such as positive and negative forces, space, time and bounds. Besides reproducing the hallmarks of complexity, we discover some novel phenomena, such as abrupt percolation of Turing patterns, phase transition between fractals and chaos, chaotic edge in traveling waves, etc. Our asymmetric self-organization theory established a simple and unified framework for the origin of complexity in all fields, and unveiled a deep relationship between the first principles of physics and the complex world.
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