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A Sourcebook for the Worldwide Discovery of a Creative Organic Universe
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III. Ecosmos: A Revolutionary Fertile, Habitable, Solar-Bioplanet, Incubator Lifescape

1. Quantum Organics in the 21st Century

Scholes, Gregory, et al. Using Coherence to Enhance Function in Chemical and Biophysical Systems. Nature. 543/647, 2018. As quantum and complexity studies grow and converge in scope and veracity, they are erasing a classical divide so as to reveal a seamless unity (as David Bohm would say) to cross-advise each other. Here some 19 researchers from Harvard to UC Berkeley and onto Canada and Germany draw serious parallels which appear to infuse a natural universe to us vitality.

Coherence phenomena arise from interference, or the addition, of wave-like amplitudes with fixed phase differences. Although coherence has been shown to yield transformative ways for improving function, advances have been confined to pristine matter and coherence was considered fragile. However, recent evidence of coherence in chemical and biological systems suggests that the phenomena are robust and can survive in the face of disorder and noise. Here we survey the state of recent discoveries, present viewpoints that suggest that coherence can be used in complex chemical systems, and discuss the role of coherence as a design element in realizing function. (Abstract)

Defining and Detecting Coherence Coherence can be classical or quantum mechanical and comes from well - defined phase and amplitude relations where correlations are preserved over separations in space or time. While an intuitive picture for classical coherence is a recurring pattern, quantum mechanical coherence is exemplified by superposition states. The distinction between classical and quantum coherence is not always obvious, but is indicated by special correlations — a notable example is photonbunching and antibunching. Quantum superposition states thereby have properties that are not realized in classical superpositions. (647-849)

Schuld, Maria, et al. Viewpoint: Neural Networks take on Open Quantum Systems. Physics Review Letters. 122/25, 2019. University of KwaZulu-Natal, RSA physicists MS, Ilya Sinayskify and Francesco Peruccione comment on articles in this issue such as Neural Network Approach to Dissipative Quantum Many-Body Physics and Quantum Monte Carlo Method with a Neural Network Ansatz for Open Quantum Systems which report ways that this brain-based problem-solving method can similarly apply to nature’s deepest realm. By way of its physical affinity, quantum phenomena can actually possess classical dynamic complexities. See also Machine Learning and the Physical Sciences by Giuseppe Carleo, et al. at arXiv:1903.10563 and The Quest for a Quantum Neural Network by the authors in Quantum Information Processing (13/11, 2014).

Simulating a quantum system that exchanges energy with the outside world is difficult, but the necessary computations might be easier with the help of neural networks. These general problem solvers reach their solutions by being adapted or “trained” to capture correlations in real-world data. Physicists are asking if the tools might also be useful in areas ranging from high-energy physics to quantum computing. Four research groups now report on using neural networks to tackle computationally challenging problems such as simulating the behavior of an open many-body quantum system. (Abstract)

Schutt, Kristof, et al. Quantum-Chemical Insights from Deep Tensor Neural Networks. Nature Communications. 8/13890, 2017. Technical University of Berlin and MPI Fritz Haber Institute, Berlin informatics theorists provide another entry to how much quantum phenomena is now commonly treated as a complex dynamic system, akin to all other phases and scales. See also Neural Message Passing for Quantum Chemistry by Justin Gilmer at arXiv:1704.01212.

Learning from data has led to paradigm shifts in a multitude of disciplines, including web, text and image search, speech recognition, as well as bioinformatics. Can machine learning enable breakthroughs in understanding quantum many-body systems? Here we develop an efficient deep learning approach that enables spatially and chemically resolved insights into quantum-mechanical observables of molecular systems. We unify concepts from many-body Hamiltonians with purpose-designed deep tensor neural networks, which leads to predictions in compositional and configurational chemical spaces. Further applications of our model for predicting atomic energies and local chemical potentials in molecules, reliable isomer energies, and molecules with peculiar electronic structure demonstrate the potential of machine learning for revealing insights into complex quantum-chemical systems. (Abstract)

Shi, Guodong, et al. Reaching Agreement in Quantum Hybrid Networks. Nature Scientific Reports. 7/5989, 2017. We cite this entry by Australian National University, University of Melbourne, and Chinese Academy of Sciences theorists as an example of how, mostly unawares, the 20th century view of quantum arcana has been replaced by not only an informational feature, but in this case, attributed neural, cognitive qualities. As this section tries to document, by these revisions and advances classical and quantum realms are becoming similarly united, and herewith encephalized.

We consider a basic quantum hybrid network model consisting of a number of nodes each holding a qubit, for which the aim is to drive the network to a consensus in the sense that all qubits reach a common state. Projective measurements are applied serving as control means, and the measurement results are exchanged among the nodes via classical communication channels. In this way the quantum-operation/classical-communication nature of hybrid quantum networks is captured, although coherent states and joint operations are not taken into consideration in order to facilitate a clear and explicit analysis. We show how to carry out centralized optimal path planning for this network with all-to-all classical communications, in which case the problem becomes a stochastic optimal control problem with a continuous action space. We show that the qubit states are driven to a consensus almost surely along the proposed PQP algorithm, and that the expected qubit density operators converge to the average of the network’s initial values. (Abstract)

Smolin, Lee. A Real Ensemble Interpretation of Quantum Mechanics. Foundations of Physics. 42/10, 2012. Theoretical physicist and author Lee Smolin, a founding member of the Perimeter Institute, is considered one of the most astute thinkers in both science and society. This article is a latest synopsis of his mission to touch and figure out universe and human. We reprint the full Abstract, and other quotes so its gist can be conveyed. Something is going on beyond quantum realms, which it is difficult to find words for and to metaphorically express. Myriad microsystems tend to make “copies” of themselves, and proceed on to emerge into unique macrocosmic realms. In his writings Smolin has adopted the word “beable,” which Google can’t define, but is traceable to John Bell in a paper cited above.

For myself, I have heard Lee Smolin speak at his near by alma mater Hampshire College, that we abide in a deeply “relational” cosmos, not a random “relativism” as postmodernism would have it. I also attended there in the 1980s a David Bohm talk, who later spoke sagely to a surround of students. And in 1990, a few months before his passing, I heard John Bell speak in his soft, sincere way at Amherst College. Each of these concerned seekers seemed to be trying to reach beyond entangled academic physics to express an accessible, self-evident, significant reality, if only the right terms and metaphorical concepts could be evoked.

A new ensemble interpretation of quantum mechanics is proposed according to which the ensemble associated to a quantum state really exists: it is the ensemble of all the systems in the same quantum state in the universe. Individual systems within the ensemble have microscopic states, described by beables. Laws for the evolution of the beables of individual systems are given such that their ensemble relative frequencies evolve in a way that reproduces the predictions of quantum mechanics. These laws are highly non-local and involve a new kind of interaction between the members of an ensemble that define a quantum state. These include a stochastic process by which individual systems copy the beables of other systems in the ensembles of which they are a member. The probabilities for these copy processes do not depend on where the systems are in space, but do depend on the distribution of beables in the ensemble.

Macroscopic systems then are distinguished by being large and complex enough that they have no copies in the universe. They then cannot evolve by the copy law, and hence do not evolve stochastically according to quantum dynamics. This implies novel departures from quantum mechanics for systems in quantum states that can be expected to have few copies in the universe. At the same time, we are able to argue that the center of masses of large macroscopic systems do satisfy Newton’s laws. (Abstract, 1239)

To express this we need a new kind of dynamics, to describe how the members of the ensemble copy each other’s beables and work out the implications of this novel kind of interaction. I will now formulate a class of such theories which, naturally enough, may be called copy dynamics. 1. There is an unknown cosmological theory which in not quantum mechanics. 2. Copy mechanics is an approximation to this unknown cosmological theory which applies to small subsystems of the universe which come in many copies. 3. A pure quantum state corresponds to a statistical description of one of the ensembles of copies of a microscopic subsystem of the universe. 4. Copy dynamics: the beables of a quantum system evolve be copying the beables of other quantum systems in the same ensemble. (1243-1244)

Conclusions: Here we have proposed a new interpretation of quantum mechanics based on a new concept of the distinction between a microscopic and macroscopic system. The distinction is that microscopic systems are those that come in vast numbers of copies in the universe, while macroscopic systems are big and complex enough that they are unique. Only microscopic systems can satisfy the laws of quantum mechanics, because those laws are consequences of the copy dynamics, and these don’t act when there are no systems to copy. (1259)

Sone, Akira and Sebastian Deffner. Quantum and Classical Ergotropy from Relative Entropies. Entropy. 23/9, 2021. We enter this paper by Center for Nonlinear Studies, LANL and University of Maryland physicists to note the latest theoretical exercises with regard to this open habitable frontier which is now known to be graced by these malleable qualities and much more. See also Quantum Coherence and Ergotropy by Gianluca Francica, et al at arXov:2006.05424.

The quantum ergotropy quantifies the maximal amount of work that can be extracted from a quantum state without changing its entropy. Given that the ergotropy can be expressed as the difference of quantum and classical relative entropies of the quantum state with respect to the thermal state, we define the classical ergotropy, which quantifies how much work can be extracted from distributions that are inhomogeneous on the energy surfaces. A unified approach to treat both quantum as well as classical scenarios is provided by geometric quantum mechanics, for which we define the geometric relative entropy. The analysis is concluded with an application of the conceptual insight to conditional thermal states, and the correspondingly tightened maximum work theorem. (Abstract)

My research interests focus on quantum information theory, spanning from quantum control theory to quantum thermodynamics, inspired by classical control and optimization, and their applications quantum computation, quantum simulation, quantum communication and quantum metrology. By working at industry, research universities or liberal arts colleges, I hope to contribute to developing the state-of-the-art quantum technology as a theoretical physicist. (Akira Sone)

Song, Chaoming. Zero Curvature Condition for Quantum Criticality. arXiv:2303.09591.. A University of Miami physicist (search) enters still another way to perceive and quantify this so pervasive natural tendency to seek and exhibit the best state.

Quantum criticality typically lies outside the bounds of the conventional Landau paradigm and there is no generic way to replace it for quantum phase transitions. In this paper, we present a new theory of quantum criticality based on a novel geometric approach which centers on the competition of commuting operators. We find that the quantum phase transition occurs precisely at the zero-curvature point on this boundary, which implies operators are at the critical point. (Excerpt)

Spitz, Damiel, et al. Finding Universal Structures in Quantum Many-Body Dynamics via Persistent Homology. arXiv:2001.02616. We cite this entry by Heidelberg University physicists including Jurgen Berges (search) and Anna Wienhard for its report that this widely used mathematical method can be availed even in this deepest domain. Akin to its broad application to neural networks, galactic clusters and more, quantum phenomena are found to be quite amenable. Thus our Organics title and consequent universality is well supported.

Inspired by topological data analysis techniques, we introduce persistent homology observables and apply them in a geometric analysis of quantum field theories. As a test case, we consider a two-dimensional Bose gas far from equilibrium with a spectrum of dynamical scaling exponents. We find that the persistent homology exponents are inherently linked to the geometry of the system. The approach opens new ways to study quantum many-body dynamics in terms of robust topological structures. (Abstract)

Tan, Ryan, et al. Towards Quantifying Complexity with Quantum Mechanics. arXiv:1404.6255. As many current papers report, a century after the quantum revolution began, via our human to humankind transition, a radical revision is underway through realizations that this subatomic domain is actually graced by the same nonlinear dynamics as everywhere else. Here researchers from China, Singapore, Australia, and the United Kingdom, including Vlatko Vedral and Jayne Thompson, open one more window, through certain terminologies, upon the vital reunion of micro quantum and macro classical nature.

While we have intuitive notions of structure and complexity, the formalization of this intuition is non-trivial. The statistical complexity is a popular candidate. It is based on the idea that the complexity of a process can be quantified by the complexity of its simplest mathematical model - the model that requires the least past information for optimal future prediction. Here we review how such models, known as ϵ-machines can be further simplified through quantum logic, and explore the resulting consequences for understanding complexity. In particular, we propose a new measure of complexity based on quantum epsilon-machines. We apply this to a simple system undergoing constant thermalization. The resulting quantum measure of complexity aligns more closely with our intuition of how complexity should behave. (Abstract)

Are there any universal laws governing the evolution of complexity? While the second law of thermodynamics indicates ever increasing entropy, complexity seems to behave differently. The hot, smooth plasma near the Universe's birth and the final state of thermal equilibrium predicted by its heat death both appeal to our intuition of simplicity. Yet between these extremes, where there are stars, galaxies and life, the universe is complex; and because of that it is interesting. To answer this question, one must first quantify complexity. (1)

Epsilon-machines are minimal, unifilar presentations of stationary stochastic processes. They were originally defined in the history machine sense, as hidden Markov models whose states are the equivalence classes of infinite pasts with the same probability distribution over futures. In analyzing synchronization, though, an alternative generator definition was given: unifilar, edge-emitting hidden Markov models with probabilistically distinct states. The key difference is that history epsilon-machines are defined by a process, whereas generator epsilon-machines define a process. We show here that these two definitions are equivalent in the finite-state case. (arXiv:1111.4500, Equivalence of History and Generator Epilson Machines)

Torlai, Giacomo, et al. Neural Network Quantum State Tomography. Mature Physics. May, 2018. We cite this paper by Perimeter Institute, D-Wave Systems, and ETH Zurich physicists as an example in the late 2010s of a novel view of “quantum” phenomena. In regard, this deep realm is presently being treated in several ways as brain-like, computational/informative, while other entries may view it in a genomic sense. A further attribute, similar to everywhere else, seems to be a tendency to settle into and exhibit critically poised states.

The experimental realization of increasingly complex synthetic quantum systems calls for the development of general theoretical methods to validate and fully exploit quantum resources. Quantum state tomography (QST) aims to reconstruct the full quantum state from simple measurements. Here we show how machine learning techniques can be used to perform QST of highly entangled states with more than a hundred qubits, to a high degree of accuracy. This approach can benefit existing and future generations of devices ranging from quantum computers to ultracold-atom quantum simulators. (Abstract excerpt)

Tran, Minh, et al. Locality and Digital Quantum Simulation of Power-Law Interactions. Physical Review X. 9/031006, 2019. This entry by an eight person team based at the University of Maryland Joint Center for Quantum Information including Alexey Gorshkov is one more instance of how quantum nature, long seen as strangely off-putting, has lately been brought into a common systems fold.

Valentini, Antony. Beyond the Quantum. Physics World. November, 2009. A British physicist now at the Perimeter Institute has been in pursuit for some years of a novel “non-equilibrium” version. As a reference is cited the famous 1927 Solvay Conference on quantum mechanics, attended by Einstein, Bohr, and every player at the time. Although certain presentations, such as by Louis De Broglie, made note of dynamical “wavefunction” or “pilot wave” aspects (in the 1950s “hidden variables” by David Bohm), the meeting tended to a “particle” bias or paradigm still in place to this day. If one might then gloss this history and paper, of its arcane terms in translation, Valentini strives to revive a once and future “relational” nature, where such holistic, “non-local,” connections are equal and complementary to discrete units alone.

Today we realize that De Broglie’s original theory contains within it a new and much wider physics, of which ordinary quantum theory is merely a special case – a radically new physics that might perhaps be within our grasp. (33) Pilot-wave theory…is then not merely an alternative formulation of quantum theory. Instead, the theory itself tells us that quantum physics is a special “equilibrium” case of a much wider “non-equilibrium” physics. (35)

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