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Kenneth Manders [10]Kenneth L. Manders [8]
  1. Janet Folina, Douglas Jesseph, Dirk Schlimm, Emily Grosholz, Kenneth Manders, Sun-Joo Shin, Saul Kripke & William Ewald (2009). Of the Association for Symbolic Logic. Bulletin of Symbolic Logic 15 (2):229.
     
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  2. Janet Folina, Douglas Jesseph, Dirk Schlimm, Emily Grosholz, Kenneth Manders, Sun-Joo Shin, Saul Kripke & William Ewald (2009). The Marriott Hotel Philadelphia, Pennsylvania December 27–30, 2008. Bulletin of Symbolic Logic 15 (2).
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  3. Kenneth Manders (2008). Diagram-Based Geometric Practice. In Paolo Mancosu (ed.), The Philosophy of Mathematical Practice. Oup Oxford. 65--79.
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  4. Kenneth Manders (2008). Diagrammatic Reasoning and Representational Systems. In Paolo Mancosu (ed.), The Philosophy of Mathematical Practice. Oup Oxford.
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  5. Kenneth Manders (2008). The Euclidean Diagram. In Paolo Mancosu (ed.), The Philosophy of Mathematical Practice. Oup Oxford. 112--183.
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  6. Kenneth Manders (1996). Diagram Contents and Representational Granularity. In Jerry Seligman & Dag Westerståhl (eds.), Logic, Language and Computation. Csli Publications, Stanford. 1.
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  7. Kenneth Manders (1995). Descartes et Faulhaber. Archives de Philosophie 58:1-12.
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  8. Kenneth L. Manders (1995). Book Review:The Magic of Numbers and Motion: The Scientific Career of Rene Descartes William S. Shea. [REVIEW] Philosophy of Science 62 (1):162-.
  9. William S. Shea & Kenneth L. Manders (1995). The Magic of Numbers and Motion: The Scientific Career of Rene Descartes. Philosophy of Science 62 (1):161.
     
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  10. Kenneth Manders (1990). Meeting of the Association for Symbolic Logic, Chicago, 1989. Journal of Symbolic Logic 55 (1):436-445.
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  11. Kenneth Manders (1989). Domain Extension and the Philosophy of Mathematics. Journal of Philosophy 86 (10):553-562.
  12. Kenneth Manders (1987). On Algebraic Geometry Over Rings with Exponentiation. Mathematical Logic Quarterly 33 (4):289-292.
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  13. Kenneth L. Manders (1986). What Numbers Are Real? PSA: Proceedings of the Biennial Meeting of the Philosophy of Science Association 1986:253 - 269.
    We suggest that there can be epistemologically significant reasons why certain mathematical structures - such as the Real numbers - are more important than others. We explore several contexts in which considerations bearing on the choice of a fundamental numerical domain might arise. 1) Set theory. 2) Historical cases of extension of mathematical domains - why were negative numbers resisted, and why should we accept them as part of our fundamental numerical domain? 3) Using fewer reals in physics, without really (...)
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  14. Kenneth L. Manders (1984). Review: Hartry H. Field, Science Without Numbers. A Defence of Nominalism. [REVIEW] Journal of Symbolic Logic 49 (1):303-306.
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  15. Kenneth L. Manders (1982). On the Space-Time Ontology of Physical Theories. Philosophy of Science 49 (4):575-590.
    In the correspondence with Clarke, Leibniz proposes to construe physical theory in terms of physical (spatio-temporal) relations between physical objects, thus avoiding incorporation of infinite totalities of abstract entities (such as Newtonian space) in physical ontology. It has generally been felt that this proposal cannot be carried out. I demonstrate an equivalence between formulations postulating space-time as an infinite totality and formulations allowing only possible spatio-temporal relations of physical (point-) objects. The resulting rigorous formulations of physical theory may be seen (...)
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  16. Kenneth L. Manders (1980). Theories With the Existential Substructure Property. Mathematical Logic Quarterly 26 (1‐6):89-92.
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  17. Kenneth L. Manders (1979). The Theory of All Substructures of a Structure: Characterisation and Decision Problems. Journal of Symbolic Logic 44 (4):583-598.
    An infinitary characterisation of the first-order sentences true in all substructures of a structure M is used to obtain partial reduction of the decision problem for such sentences to that for Th(M). For the relational structure $\langle\mathbf{R}, \leq, +\rangle$ this gives a decision procedure for the ∃ x∀ y-part of the theory of all substructures, yet we show that the ∃ x 1x 2 ∀ y-part, and the entire theory, is Π 1 1 -complete. The theory of all ordered subsemigroups (...)
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  18. Kenneth L. Manders (1976). Friedman's Criterion for Simplicity. British Journal for the Philosophy of Science 27 (4):395-397.
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