|
III. Ecosmos: A Revolutionary Fertile, Habitable, Solar-Bioplanet, Incubator LifescapeD. Non-Equilibrium Thermodynamics of Living Systems Wolchover, Natalie. First Support for a Physics Theory of Life. Quanta Magazine. Online July, 2017. An update of Jeremy England’s project (search) at MIT (search), with colleagues, to quantify how thermodynamic phenomena might possess an innate propensity for the formation of living, evolutionary systems. The occasion was two new papers: 1. Spontaneous Fine-Tuning to Environment in Many-Species Chemical Reaction Networks with Jordan Horowitz (Proceedings of the National Academy of Sciences 114/7565, 2017), and 2. Self-Organized Resonance during Search of a Diverse Chemical Space with Tai Kachman and Jeremy Owen (Physical Review Letters (119/038001, 2017), which have links in this report. We thus seem to be getting warmer as physical nature becomes more animate via these sophisticated explanations. But there is much to do, Sara Walker comments that an informational quality needs to be factored in for a full survey. A qualitatively more diverse range of possible behaviors emerge in many-particle systems once external drives are allowed to push the system far from equilibrium; nonetheless, general thermodynamic principles governing nonequilibrium pattern formation and self-assembly have remained elusive, despite intense interest from researchers across disciplines. Here, we use the example of a randomly wired driven chemical reaction network to identify a key thermodynamic feature of a complex, driven system that characterizes the “specialness” of its dynamical attractor behavior. We show that the network’s fixed points are biased toward the extremization of external forcing, causing them to become kinetically stabilized in rare corners of chemical space that are either atypically weakly or strongly coupled to external environmental drives. (1. Significance) Wolfram, Stephen. The Second Law: Resolving the Mystery of the Second Law of Thermodynamics. Online: Wolfram Media, 2023. Since the 1980s, the polymath philosopher and software designer has developed a cellular automata computational method which has gained a wide and deep applicability. For his whole scale achievements, please visit his home site at stephenwolfram.com. See also his latest edition How Did We Get Here? The Tangled History of the Second Law of Thermodynamics at arXiv:2311.10722. Ever since it was first formulated a century and a half ago, the Second Law of thermodynamics has an air of mystery about it. In this book, Stephen Wolfram builds on recent breakthroughs in the foundations of physics to propose that it emerges as a general feature of computational processes by virtue of their interplay with our similar activities as observers. In the book, Wolfram tells the story of his own quest as well as trace the whole history of the Second Law. We next sample its Table of Contents. Zenil, Hector, et al. The Thermodynamics of Network Coding, and an Algorithmic Refinement of the Principle of Maximum Entropy. Entropy. 21/6, 2019. This paper by the Karolinska Institute, Stockholm computational theorists HZ, Narsis Kiani and Jesper Tegner is noted by the voluminous online journal site as among its most popular, because readers (like me) sense the authors are indeed closing on brilliant insights, however couched in technicalities, as the Abstract conveys. Something is really going on by itself as we ever try to get a good read and bead upon it, which may well be our cosmic purpose. The principle of maximum entropy (Maxent) is often used to obtain prior probability distributions as a method to obtain a Gibbs measure under some restriction giving the probability that a system will be in a certain state compared to the rest of the elements. Here we take advantage of a causal algorithmic calculus to derive a thermodynamic-like result based on how difficult it is to reprogram a computer code. Using the distinction between computable and algorithmic randomness, we quantify the cost in information loss associated with reprogramming. To illustrate this, we apply the algorithmic refinement to Maxent on graphs and introduce a generalized Maximal Algorithmic Randomness Preferential Attachment (MARPA) Algorithm. Our study motivates further analysis of the origin and consequences of the aforementioned asymmetries, reprogrammability, and computation. (Abstract excerpt)
Previous 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | 10
|
||||||||||||||||||||||||||||||||||||||||||||||
HOME |
TABLE OF CONTENTS |
Introduction |
GENESIS VISION |
LEARNING PLANET |
ORGANIC UNIVERSE |