TL;DR: In this article, it was pointed out that the combination of time-symmetry without retrocausality is unavailable in quantum mechanics, for reasons intimately connected with the differences between classical and quantum physics (especially the role of discreteness in the latter).
Abstract: It has often been suggested that retrocausality offers a solution to some of the puzzles of quantum mechanics: e.g., that it allows a Lorentz-invariant explanation of Bell correlations, and other manifestations of quantum nonlocality, without action-at-a-distance. Some writers have argued that time-symmetry counts in favour of such a view, in the sense that retrocausality would be a natural consequence of a truly time-symmetric theory of the quantum world. Critics object that there is complete time-symmetry in classical physics, and yet no apparent retrocausality. Why should the quantum world be any different? This note throws some new light on these matters. I call attention to a respect in which quantum mechanics is different, under some assumptions about quantum ontology. Under these assumptions, the combination of time-symmetry without retrocausality is unavailable in quantum mechanics, for reasons intimately connected with the differences between classical and quantum physics (especially the role of discreteness in the latter). Not all interpretations of quantum mechanics share these assumptions, however, and in those that do not, time-symmetry does not entail retrocausality.
TL;DR: In this paper, it was pointed out that the combination of time-symmetry without retrocausality is unavailable in quantum mechanics, for reasons intimately connected with the differences between classical and quantum physics (especially the role of discreteness in the latter).
Abstract: It has often been suggested that retrocausality offers a solution to some of the puzzles of quantum mechanics: e.g., that it allows a Lorentz-invariant explanation of Bell correlations, and other manifestations of quantum nonlocality, without action-at-a-distance. Some writers have argued that time-symmetry counts in favour of such a view, in the sense that retrocausality would be a natural consequence of a truly time-symmetric theory of the quantum world. Critics object that there is complete time-symmetry in classical physics, and yet no apparent retrocausality. Why should the quantum world be any different? This note throws some new light on these matters. I call attention to a respect in which quantum mechanics is different, under some assumptions about quantum ontology. Under these assumptions, the combination of time-symmetry without retrocausality is unavailable in quantum mechanics, for reasons intimately connected with the differences between classical and quantum physics (especially the role of discreteness in the latter). Not all interpretations of quantum mechanics share these assumptions, however, and in those that do not, time-symmetry does not entail retrocausality.
TL;DR: A number of writers have been attracted to the idea that some of the peculiarities of quantum theory might be manifestations of 'backward' or'retro' causality, underlying the quantum description as mentioned in this paper.
Abstract: A number of writers have been attracted to the idea that some of the peculiarities of quantum theory might be manifestations of 'backward' or 'retro' causality, underlying the quantum description. This idea has been explored in the literature in two main ways: firstly in a variety of explicit models of quantum systems, and secondly at a conceptual level. This note introduces a third approach, intended to complement the other two. It describes a simple toy model, which, under a natural interpretation, shows how retrocausality can emerge from simple global constraints. The model is also useful in permitting a clear distinction between the kind of retrocausality likely to be of interest in QM, and a different kind of reverse causality, with which it is liable to be confused. The model is proposed in the hope that future elaborations might throw light on the potential of retrocausality to account for quantum phenomena.
TL;DR: In this paper, the authors present a discussion on the human sense of time and its relationship with the concept of time in the human brain, and the relationship between time and the human body.
Abstract: Preface. List of participants. Group photo. 1: Internal Times and Consciousness. An Overview S. Grondin. The Human Sense of Time: Biological, Cognitive and Cultural Considerations A.D. Eisler. The Parallel-Clock Model: a Tool for Quantification of Experienced Duration H. Eisler. Time in the Cognitive Process of Humans R. Nikolaeva-Hubenova. Studying Psychological Time with Weber's Law S. Grondin. Time and the Problem of Consciousness M. Binder. Temporal Displacement G.B. Vicario. Discrimination and Sequentialization of Events in Perception H. Atmanspacher, T. Filk. Time, Consciousness and Quantum Events in Fundamental Spacetime Geometry S. Hameroff. How Time Passes G. Franck. Reality, and Those Who Perceive It J. Sanfey. The Conscious Universe M. Kafatos, S. Roy, M. Draganescu. 2: Mathematical Approaches to the Concept of Time. An Overview M. Saniga. Geometry of Time and Dimensionality of Space M. Saniga. Time in Biology and Physics J.D.H. Smith. Analysis of the Relationship Between Real and Imaginary Time in Physics G. Jaroszkiewicz. Clifford Algebra, Geometry and Physics M. Pavsic. The Programs of the Extended Relativity in C-Spaces: Towards Physical Foundations of String Theory C. Castro. Time Measurements, 1/F Noise of the Oscillators and Algebraic Numbers M. Planat. Internal Time and Innovation T. Antoniou, Z. Suchanecki. Quantum Computing: a Way to Break Complexity V. Di Gesu, G.M. Palma. On the Relational Statistical Space-Time Concept V.V. Aristov. Self-organization in Discrete Systems with Fermi-Type Memory D.B. Kucher, A.G. Shkorbatov. 3: The Physicist's View ofTime. An Overview W.M. Stuckey. Thermodynamic Irreversibility and the Arrow of Time R.M. Kiehn. Time from Quantum Uncertainty Z. Jacobson. The Arrow of Time in Quantum Theories G. Vitiello. Conformal Time in Cosmology T.T. Shevchenko. Acausality and Retrocausality in Four- and Higher-Dimensional General Relativity B. Lukacs. Time, Closed Timelike Curves and Causality F. Lobo, P. Crawford. Is There More to T? A.C. Elitzur, S. Dolev. Global Causality in Space-Time Universe A.A. Chernitskii. Time at the Origin of the Universe: Fluctuations Between two Possibilities V. Dzhunushaliev. Q uantum Cellular Automata, the EPR Paradox and the Stages Paradigm J.S. Eakins. Planck Scale Physics, Pregeometry and the Notion of Time S. Roy. Causality as a Casualty of Pregeometry W.M. Stuckey. 4: Integrative Science's Views of Time. An Overview R. Buccheri. The Aristotelian Relation of Time to Motion and to the Human Soul C.C. Evangeliou. The Dynamics of Time and Timelessness: Philosophy, Physics and Prospects for our Life A. Grandpierre. Spacetime Holism and the Passage of Time F.-G. Winkler. The Intelligibility of Nature, the Endophysical Paradigm and the Relationship Between Physical and Psychological Time R. Buccheri. Potential and Actual Time Concepts G. Darvas. Paradigms of Natural Science and Substantial Temporology A.P. Levich. Appendix. Time Questionnaire G. Jaroszkiewicz. Index.
TL;DR: In this article, the authors exploit simple symmetries to show how Costa de Beauregard's zigzag needs to work, to explain the correlations at the core of Bell's Theorem.
Abstract: Correlations related to quantum entanglement have convinced many physicists that there must be some at-a-distance connection between separated events, at the quantum level. In the late 1940s, however, O. Costa de Beauregard proposed that such correlations can be explained without action at a distance, so long as the influence takes a zigzag path, via the intersecting past lightcones of the events in question. Costa de Beauregard’s proposal is related to what has come to be called the retrocausal loophole in Bell’s Theorem, but—like that loophole—it receives little attention, and remains poorly understood. Here we propose a new way to explain and motivate the idea. We exploit some simple symmetries to show how Costa de Beauregard’s zigzag needs to work, to explain the correlations at the core of Bell’s Theorem. As a bonus, the explanation shows how entanglement might be a much simpler matter than the orthodox view assumes—not a puzzling feature of quantum reality itself, but an entirely unpuzzling feature of our knowledge of reality, once zigzags are in play.