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  1. Thomas McLaughlin (2012). Review of M. E. Moore (Ed.), Philosophy of Mathematics: Selected Writings of Charles S. Peirce. [REVIEW] Philosophia Mathematica 20 (1):122-128.
  2. Thomas McLaughlin (2011). Act, Potency, and Energy. The Thomist 75 (2):207-243.
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  3. Thomas G. McLaughlin (2010). Some Observations on the Substructure Lattice of a 1 Ultrapower. Mathematical Logic Quarterly 56 (3):323-330.
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  4. Thomas J. McLaughlin (2008). Nature and Inertia. Review of Metaphysics 62 (2):251-284.
    This paper argues that inertia is an inherent principle and that inertia and Newton’s First Law are in this way natural in the Aristotelian sense. Indeed, many difficulties concerning inertia and the First Law of Motion may be resolved by understanding them through an Aristotelian conception of nature. The paper proceeds by examining the characteristic activities of inertia, the Aristotelian idea of nature, various accounts of inertia as force and as inert, and the manner in which an Aristotelian conception of (...)
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  5. Thomas J. McLaughlin (2006). Maimonides on the Origin of the World. Review of Metaphysics 60 (2):421-422.
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  6. Thomas McLaughlin (2004). Local Motion and the Principle of Inertia. International Philosophical Quarterly 44 (2):239-264.
    I argue that the Aristotelian definition of motion,“the act of what exists potentially insofar as it exists potentially,” and the mover causality principle,“whatever is moved is moved by another,” are compatible with Newton’s First Law of Motion, which treats inertialmotion as a state equivalent to rest and which requires no sustaining mover for such motion. Both traditions treat motion as such as requiring an initial, generating mover but not necessarily a sustaining motor. Through examining examples of motion as treated by (...)
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  7. Thomas G. McLaughlin (2004). C. S. Peirce's Proof of Frobenius' Theorem on Finite-Dimensional Real Associative Division Algebras. Transactions of the Charles S. Peirce Society 40 (4):701 - 710.
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  8. Thomas G. McLaughlin (2002). Combinatorial Isols and the Arithmetic of Dekker Semirings. Mathematical Logic Quarterly 48 (3):323-342.
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  9. Thomas G. McLaughlin (1999). Existentially Incomplete Tame Models and a Conjecture of Ellentuck. Mathematical Logic Quarterly 45 (2):189-202.
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  10. Thomas J. McLaughlin (1998). Aristotelian Mover-Causality and the Principle of Inertia. International Philosophical Quarterly 38 (2):137-151.
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  11. Thomas G. McLaughlin (1995). Existentially Complete Nerode Semirings. Mathematical Logic Quarterly 41 (1):1-14.
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  12. Thomas McLaughlin (1993). A Note on Effective Ultrapowers: Uniform Failure of Bounded Collection. Mathematical Logic Quarterly 39 (1):431-435.
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  13. Frank Lentricchia & Thomas McLaughlin (1991). Mihaly Szegedy-Maszak. Semiotica 87:187.
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  14. Thomas G. McLaughlin (1990). Sub-Arithmetical Ultrapowers: A Survey. Annals of Pure and Applied Logic 49 (2):143-191.
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  15. Thomas G. McLaughlin (1977). Degrees of Unsolvability and Strong Forms of $\LambdaR+\Lambda_R\Not\Subseteq \LambdaR$. Notre Dame Journal of Formal Logic 18 (4):545-566.
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  16. Thomas M. McLaughlin (1977). Clive Bell's Aesthetic: Tradition and Significant Form. Journal of Aesthetics and Art Criticism 35 (4):433-443.
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  17. Thomas G. McLaughlin (1964). A Note on Pseudo Doubly Creative Pairs. Notre Dame Journal of Formal Logic 5 (1):24-26.
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  18. Thomas G. McLaughlin (1962). On an Extension of a Theorem of Friedberg. Notre Dame Journal of Formal Logic 3 (4):270-273.
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