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Complexity, Entropy and the Physics of Information

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TLDR
In this article, the authors discuss the connections between quantum and classical physics, information and its transfer, computation, and their significance for the formulation of physical theories, but also consider the origins and evolution of the information-processing entities, their complexity, and the manner in which they analyze their perceptions to form models of the Universe.
Abstract
This book has emerged from a meeting held during the week of May 29 to June 2, 1989, at St. John’s College in Santa Fe under the auspices of the Santa Fe Institute. The (approximately 40) official participants as well as equally numerous “groupies” were enticed to Santa Fe by the above “manifesto.” The book—like the “Complexity, Entropy and the Physics of Information” meeting explores not only the connections between quantum and classical physics, information and its transfer, computation, and their significance for the formulation of physical theories, but it also considers the origins and evolution of the information-processing entities, their complexity, and the manner in which they analyze their perceptions to form models of the Universe. As a result, the contributions can be divided into distinct sections only with some difficulty. Indeed, I regard this degree of overlapping as a measure of the success of the meeting. It signifies consensus about the important questions and on the anticipated answers: they presumably lie somewhere in the “border territory,” where information, physics, complexity, quantum, and computation all meet.

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Journal ArticleDOI

Quantum Physics and Computers

TL;DR: This work has shown that computers that exploit quantum features could factor large composite integers and that this task is believed to be out of reach of classical computers as soon as the number of digits in the number to factor exceeds a certain limit.
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Quantum Brownian motion in a bath of parametric oscillators: A model for system-field interactions.

TL;DR: The origin of quantum noise and thermal radiance from black holes and from uniformly accelerated observers in Minkowski space as well as from the de Sitter universe discovered by Hawking, Unruh, and Gibbons and Hawking are discussed.
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Area spectrum of the Schwarzschild black hole

TL;DR: It is shown that the spectrum of the Hamiltonian operator is discrete and bounded below, and can be made positive definite, and the large eigenvalues behave asymptotically as~$\sqrt{2k}$, where $k$ is an integer.
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Some features of the López-Ruiz-Mancini-Calbet (LMC) statistical measure of complexity

TL;DR: In this paper, the qualitative features of discrete probability distributions that maximize the LMC measure were analyzed and the behavior of LMC measures under replications of the system was analyzed under the assumption of continuous probability distributions.

Is Information Meaningful Data

TL;DR: This paper criticising and revising the Standard Definition of semantic Information (SDI) as meaningful data, in favour of the Dretske-Grice approach: meaningful and well-formed data constitute semantic information only if they also qualify as contingently truthful.