Self-Organization In Stellar Evolution: Size-Complexity Rule
Travis Herman Butler, Georgi Yordanov Georgiev

TL;DR
This paper explores the universal size-complexity rule across different systems by applying it to stars, showing that larger stars are inherently more complex, supporting the idea of self-organization in complex systems.
Contribution
It extends the size-complexity rule to stellar systems, demonstrating a power law relationship between star size and complexity, and confirms the rule's universality across disciplines.
Findings
Complexity of stars scales with size via a power law.
Star complexity correlates with size despite different initial conditions.
Supports the universality of the size-complexity rule.
Abstract
Complexity Theory is highly interdisciplinary, therefore any regularities must hold on all levels of organization, independent on the nature of the system. An open question in science is how complex systems self-organize to produce emergent structures and properties, a branch of non-equilibrium thermodynamics. It has long been known that there is a quantity-quality transition in natural systems. This is to say that the properties of a system depend on its size. More recently, this has been termed the size-complexity rule, which means that to increase their size, systems must increase their complexity, and that to increase their complexity they must grow in size. This rule goes under different names in different disciplines and systems of different nature, such as the area-speciation rule, economies of scale, scaling relations (allometric) in biology and for cities, and many others. We…
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