Works by C. Wood ( view other items matching `C. Wood`, view all matches )
Disambiguations:
Carol Wood [5]Charles M. Wood [2]C. Wood [2]Connor Wood [1]

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Profile: Carolyn Wood
Profile: Chris Wood (Belmont Abbey College)
Profile: Chris Wood
  1. Ralph W. Jackson, Charles M. Wood & James J. Zboja (forthcoming). The Dissolution of Ethical Decision-Making in Organizations: A Comprehensive Review and Model. Journal of Business Ethics.
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  2. Connor Wood (forthcoming). Review of Owen Flanagan, The Bodhisattva's Brain: Buddhism Naturalized. [REVIEW] Sophia (Browse Results).
    Review of Owen Flanagan, The Bodhisattva’s Brain: Buddhism Naturalized Content Type Journal Article Pages 1-3 DOI 10.1007/s11841-012-0298-0 Authors Connor Wood, Division of Religious and Theological Studies, Boston University, 145 Bay State Road, Boston, MA 02215, USA Journal Sophia Online ISSN 1873-930X Print ISSN 0038-1527.
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  3. Carol Wood (2004). 2003-04 Winter Meeting of the Association for Symbolic Logic, Phoenix Civic Plaza, Phoenix, Arizona, January 9-10, 2004. Bulletin of Symbolic Logic 10 (2):281-289.
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  4. Zoé Chatzidakis & Carol Wood (2000). Minimal Types in Separably Closed Fields. Journal of Symbolic Logic 65 (3):1443-1450.
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  5. Margit Messmer & Carol Wood (1995). Separably Closed Fields with Higher Derivations. Journal of Symbolic Logic 60 (3):898-910.
    We define a complete theory SHF e of separably closed fields of finite invariant e (= degree of imperfection) which carry an infinite stack of Hasse-derivations. We show that SHF e has quantifier elimination and eliminates imaginaries.
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  6. D. Saracino & C. Wood (1984). QE Commutative Nilrings. Journal of Symbolic Logic 49 (2):644-651.
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  7. Charles M. Wood (1981). The Events in Which God Acts. Heythrop Journal 22 (3):278–284.
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  8. Carol Wood (1979). Notes on the Stability of Separably Closed Fields. Journal of Symbolic Logic 44 (3):412-416.
    The stability of each of the theories of separably closed fields is proved, in the manner of Shelah's proof of the corresponding result for differentially closed fields. These are at present the only known stable but not superstable theories of fields. We indicate in § 3 how each of the theories of separably closed fields can be associated with a model complete theory in the language of differential algebra. We assume familiarity with some basic facts about model completeness [4], stability (...)
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  9. Carol Wood (1974). Prime Model Extensions for Differential Fields of Characteristic P ≠. Journal of Symbolic Logic 39 (3):469 - 477.
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  10. C. Wood (1930). On the Passing of the Problem of Time. Australasian Journal of Philosophy 8 (3):221 – 226.
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