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Peter Gibbins [16]Peter Frederick Gibbins [1]
  1. Peter Gibbins (1990). BACON Bytes Back. In J. E. Tiles, G. T. McKee & G. C. Dean (eds.), Evolving Knowledge in Natural Science and Artificial Intelligence. Pitman. 155.
     
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  2. Peter Gibbins (1988). Incompleteness, Non Locality and Realism: A Prolegomenon to the Philosophy of Quantum Mechanics. Philosophical Books 29 (2):117-118.
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  3. Peter Gibbins (1987). Particles and Paradoxes: The Limits of Quantum Logic. Cambridge University Press.
    Quantum theory is our deepest theory of the nature of matter. It is a theory that, notoriously, produces results which challenge the laws of classical logic and suggests that the physical world is illogical. This book gives a critical review of work on the foundations of quantum mechanics at a level accessible to non-experts. Assuming his readers have some background in mathematics and physics, Peter Gibbins focuses on the questions of whether the results of quantum theory require us to abandon (...)
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  4. Peter Gibbins (1986). HOOKWAY, CHRISTOPHER: "Minds, Machines and Evolution". [REVIEW] British Journal for the Philosophy of Science 37:369.
     
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  5. Peter Gibbins (1984). Nancy Cartwright's New Philosophy of Physics. [REVIEW] British Journal for the Philosophy of Science 35 (4):390-402.
  6. Peter Gibbins (1984). Review: Nancy Cartwright's New Philosophy of Physics. [REVIEW] British Journal for the Philosophy of Science 35 (4):390 - 401.
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  7. Peter Gibbins (1982). MITTELSTAEDT, P.: "Quantum Logic". [REVIEW] British Journal for the Philosophy of Science 33:209.
     
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  8. Peter Gibbins (1982). Reviews. [REVIEW] British Journal for the Philosophy of Science 33 (2):209-217.
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  9. Peter Gibbins & W. Newton-Smith (1982). "Or", "Not", and the Way Things Are. Aristotelian Society Supplementary Volume 56:51 - 81.
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  10. Peter Gibbins (1981). A Note on Quantum Logic and the Uncertainty Principle. Philosophy of Science 48 (1):122-126.
    It is shown that the uncertainty principle has nothing directly to do with the non-localisability of position and momentum for an individual system on the quantum logical view. The product Δ x· Δ p for localisation of the ranges of position and momentum of an individual system→ ∞ , while the quantities Δ X and Δ P in the uncertainty principle $\Delta X\cdot \Delta P\geq \hslash /2$ , must be given a statistical interpretation on the quantum logical view.
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  11. Peter Gibbins (1981). Putnam on the Two-Slit Experiment. Erkenntnis 16 (2):235 - 241.
  12. Peter Gibbins (1979). Material implication: A variant of the Dale defence. Logique Et Analyse 22 (88):447.
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  13. Peter Gibbins (1979). Material Implication, the Sufficiency Condition, and Conditional Proof. Analysis 39 (1):21 - 24.
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  14. Peter Gibbins (1978). The Marxian Theories of Value and Exploitation Axiomatised. Theory and Decision 9 (3):285-293.
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  15. Peter Gibbins (1977). Opacity in the Labour Theory of Value. Journal of Value Inquiry 11 (3):218-221.
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  16. Peter Gibbins (1976). Use-Value and Exchange-Value. Theory and Decision 7 (3):171-179.
    Discussion of the relation between exchange-value and use-value (as defined inCapital I) is clarified by the construction of set-theoretical models of these concepts. Marx argues fallaciously for the independence of exchange-value and use-value. His fallacy is diagnosed as depending upon a mistaken assumption about the impossibility of inferring a certain linear order on a set from a certain (different) partial order on that set.
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