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  1. (1 other version)Emperor's New Mind.Roger Penrose - 1999 - Oxford University Press UK.
    For many decades, the proponents of `artificial intelligence' have maintained that computers will soon be able to do everything that a human can do. In his bestselling work of popular science, Sir Roger Penrose takes us on a fascinating roller-coaster ride through the basic principles of physics, cosmology, mathematics, and philosophy to show that human thinking can never be emulated by a machine.
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  • (2 other versions)'Relative State' Formulation of Quantum Mechanics.Hugh Everett - 1957 - Reviews of Modern Physics 29 (3):454-462.
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  • Bohm particles and their detection in the light of neutron interferometry.H. R. Brown, C. Dewdney & G. Horton - 1995 - Foundations of Physics 25 (2):329-347.
    Properties sometimes attributed to the “particle” aspect of a neutron, e.g., mass and magnetic moment, cannot straightforwardly be regarded in the Bohm interpretation of quantum mechanics as localized at the hypothetical position of the particle. This is shown by examining a series of effects in neutron interferometry. A related thought-experiment also provides a variation of a recent demonstration that which-way detectors can appear to behave anomolously in the Bohm theory.
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  • Unified dynamics for microscopic and macroscopic systems.GianCarlo Ghirardi, Alberto Rimini & Tullio Weber - 1986 - Physical Review D 34 (D):470–491.
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  • Quantum concepts in space and time.Roger Penrose & C. J. Isham (eds.) - 1986 - New York ;: Oxford University Press.
    Recent developments in quantum theory have focused attention on fundamental questions, in particular on whether it might be necessary to modify quantum mechanics to reconcile quantum gravity and general relativity. This book is based on a conference held in Oxford in the spring of 1984 to discuss quantum gravity. It brings together contributors who examine different aspects of the problem, including the experimental support for quantum mechanics, its strange and apparently paradoxical features, its underlying philosophy, and possible modifications to the (...)
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  • A geometric approach to quantum mechanics.J. Anandan - 1991 - Foundations of Physics 21 (11):1265-1284.
    It is argued that quantum mechanics is fundamentally a geometric theory. This is illustrated by means of the connection and symplectic structures associated with the projective Hilbert space, using which the geometric phase can be understood. A prescription is given for obtaining the geometric phase from the motion of a time dependent invariant along a closed curve in a parameter space, which may be finite dimensional even for nonadiabatic cyclic evolutions in an infinite dimensional Hilbert space. Using the natural metric (...)
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  • (1 other version)A Suggested Interpretation of the Quantum Theory in Terms of ‘Hidden’ Variables, I and II.David Bohm - 1952 - Physical Review (85):166-193.
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  • Gravity and State Vector Reduction.Roger Penrose - 1986 - In Roger Penrose & C. J. Isham (eds.), Quantum concepts in space and time. New York ;: Oxford University Press. pp. 129-146.
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  • On the reality of space-time geometry and the wavefunction.Jeeva Anandan & Harvey R. Brown - 1995 - Foundations of Physics 25 (2):349--60.
    The action-reaction principle (AR) is examined in three contexts: (1) the inertial-gravitational interaction between a particle and space-time geometry, (2) protective observation of an extended wave function of a single particle, and (3) the causal-stochastic or Bohm interpretation of quantum mechanics. A new criterion of reality is formulated using the AR principle. This criterion implies that the wave function of a single particle is real and justifies in the Bohm interpretation the dual ontology of the particle and its associated wave (...)
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  • Quantum interference and the gravitational field.Jeeva S. Anandan - 1980 - In A. R. Marlow (ed.), Quantum theory and gravitation. New York: Academic Press. pp. 1--157.
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  • Quantum theory and gravitation.A. R. Marlow (ed.) - 1980 - New York: Academic Press.
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  • (2 other versions)”Relative state’ formulation of quantum mechanics.Hugh Everett - 1957 - Reviews of Modern Physics 29 (3):454--462.
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  • On the hypotheses underlying physical geometry.J. Anandan - 1980 - Foundations of Physics 10 (7-8):601-629.
    The relationship between physics and geometry is examined in classical and quantum physics based on the view that the symmetry group of physics and the automorphism group of the geometry are the same. Examination of quantum phenomena reveals that the space-time manifold is not appropriate for quantum theory. A different conception of geometry for quantum theory on the group manifold, which may be an arbitrary Lie group, is proposed. This provides a unified description of gravity and gauge fields as well (...)
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