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John T. Baldwin [52]John Baldwin [37]James Mark Baldwin [35]J. Mark Baldwin [31]
J. M. Baldwin [18]John W. Baldwin [18]J. T. Baldwin [12]J. Baldwin [10]

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Profile: Jeremy Baldwin (Biola University, Texas A&M University)
  1. John T. Baldwin (1972). Almost Strongly Minimal Theories. II. Journal of Symbolic Logic 37 (4):657-660.
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  2. John W. Baldwin (1991). Five Discourses on Desire: Sexuality and Gender in Northern France Around 1200. Speculum 66 (4):797-819.
    When we think of desire in the Middle Ages we immediately recall the religious exhortation to love God and despise the flesh. My present subject is not the desire for God but the less sublime theme of sexual desire, however the two may have been linked. Sexual desire was a central intellectual concern for medieval thinkers despite their reputed aversion to the subject. It was not, for example, the trifunctional schema of modern celebrity — oratores, bellatores, laboratores — that was (...)
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  3. Roman D. Aref'ev, John T. Baldwin & Marco Mazzucco (1999). Classification of Δ-Invariant Amalgamation Classes. Journal of Symbolic Logic 64 (4):1743-1750.
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  4. James Mark Baldwin (1902/2005). Development and Evolution: Including Psychophysical Evolution, Evolution by Orthoplasy, and the Theory of Genetic Modes. Blackburn Press.
  5. John Baldwin, D. A. Martin, Robert I. Soare & W. W. Tait (1976). Meeting of the Association for Symbolic Logic. Journal of Symbolic Logic 41 (2):551-560.
  6.  3
    John T. Baldwin (2009). Categoricity. American Mathematical Society.
    CHAPTER 1 Combinatorial Geometries and Infinitary Logics In this chapter we introduce two of the key concepts that are used throughout the text. ...
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  7.  37
    Gary R. Rothwell & J. Norman Baldwin (2007). Ethical Climate Theory, Whistle-Blowing, and the Code of Silence in Police Agencies in the State of Georgia. Journal of Business Ethics 70 (4):341 - 361.
    This article reports the findings from a study that investigates the relationship between ethical climates and police whistle-blowing on five forms of misconduct in the State of Georgia. The results indicate that a friendship or team climate generally explains willingness to blow the whistle, but not the actual frequency of blowing the whistle. Instead, supervisory status, a control variable investigated in previous studies, is the most consistent predictor of both willingness to blow the whistle and frequency of blowing the whistle. (...)
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  8.  10
    John T. Baldwin (2012). Formalization, Primitive Concepts, and Purity. Review of Symbolic Logic 1 (1):1-42.
    We emphasize the role of the choice of vocabulary in formalization of a mathematical area and remark that this is a particular preoccupation of logicians. We use this framework to discuss Kennedyformalism freenessspatial contents through algebra, of the embedding theorem.
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  9. John T. Baldwin (1972). Almost Strongly Minimal Theories. I. Journal of Symbolic Logic 37 (3):487-493.
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  10. James Mark Baldwin (1896). Consciousness and Evolution. American Naturalist.
  11. John T. Baldwin & Niandong Shi (1996). Stable Generic Structures. Annals of Pure and Applied Logic 79 (1):1-35.
    Hrushovski originated the study of “flat” stable structures in constructing a new strongly minimal set and a stable 0-categorical pseudoplane. We exhibit a set of axioms which for collections of finite structure with dimension function δ give rise to stable generic models. In addition to the Hrushovski examples, this formalization includes Baldwin's almost strongly minimal non-Desarguesian projective plane and several others. We develop the new case where finite sets may have infinite closures with respect to the dimension function δ. In (...)
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  12.  16
    J. T. Baldwin & A. H. Lachlan (1971). On Strongly Minimal Sets. Journal of Symbolic Logic 36 (1):79-96.
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  13.  1
    John Baldwin, David Kueker & Monica VanDieren (2006). Upward Stability Transfer for Tame Abstract Elementary Classes. Notre Dame Journal of Formal Logic 47 (2):291-298.
    Grossberg and VanDieren have started a program to develop a stability theory for tame classes. We name some variants of tameness and prove the following. Let K be an AEC with Löwenheim-Skolem number ≤κ. Assume that K satisfies the amalgamation property and is κ-weakly tame and Galois-stable in κ. Then K is Galois-stable in κ⁺ⁿ for all n<ω. With one further hypothesis we get a very strong conclusion in the countable case. Let K be an AEC satisfying the amalgamation property (...)
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  14.  10
    John T. Baldwin & Masanori Itai (1994). K‐Generic Projective Planes Have Morley Rank Two or Infinity. Mathematical Logic Quarterly 40 (2):143-152.
    We show that K-generic projective planes have Morley rank either two or infinity. We also show give a direct argument that such planes are not Desarguesian.
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  15. J. Baldwin (1896). Mental Development in the Child and the Race. Philosophical Review 5:218.
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  16.  6
    John T. Baldwin & Saharon Shelah (2008). Examples of Non-Locality. Journal of Symbolic Logic 73 (3):765-782.
    We use κ-free but not Whitehead Abelian groups to constructElementary Classes (AEC) which satisfy the amalgamation property but fail various conditions on the locality of Galois-types. We introduce the notion that an AEC admits intersections. We conclude that for AEC which admit intersections, the amalgamation property can have no positive effect on locality: there is a transformation of AEC's which preserves non-locality but takes any AEC which admits intersections to one with amalgamation. More specifically we have: Theorem 5.3. There is (...)
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  17.  85
    S. F., R. R., E. A. Menneer, B. Russell, Gustav Spiller, J. Mark Baldwin, T. E. & Alfred W. Benn (1900). New Books. [REVIEW] Mind 9 (33):114-130.
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  18.  5
    J. Mark Baldwin (1897). The Genesis of the Ethical Self. Philosophical Review 6 (3):225-241.
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  19.  1
    J. T. Baldwin & S. Shelah (1985). Second-Order Quantifiers and the Complexity of Theories. Notre Dame Journal of Formal Logic 26 (3):229-303.
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  20.  2
    John T. Baldwin, Paul C. Eklof & Jan Trlifaj (2007). As an Abstract Elementary Class. Annals of Pure and Applied Logic 149 (1):25-39.
    In this paper we study abstract elementary classes of modules. We give several characterizations of when the class of modules A with is abstract elementary class with respect to the notion that M1 is a strong submodel M2 if the quotient remains in the given class.
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  21.  1
    John T. Baldwin & Saharon Shelah (1998). DOP and FCP in Generic Structures. Journal of Symbolic Logic 63 (2):427-438.
  22. Angus Macintyre, Joachim Reineke, J. T. Baldwin, Jan Saxl & Walter Baur (1984). On Ω 1 -Categorical Theories of Abelian Groups. Journal of Symbolic Logic 49 (1):317-321.
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  23.  7
    Julie A. Baldwin, Diane Ebert-May & Dennis J. Burns (1999). The Development of a College Biology Self-Efficacy Instrument for Nonmajors. Science Education 83 (4):397-408.
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  24.  2
    John T. Baldwin, Alexei Kolesnikov & Saharon Shelah (2009). The Amalgamation Spectrum. Journal of Symbolic Logic 74 (3):914-928.
    We study when classes can have the disjoint amalgamation property for a proper initial segment of cardinals. Theorem A For every natural number k, there is a class $K_k $ defined by a sentence in $L_{\omega 1.\omega } $ that has no models of cardinality greater than $ \supset _{k - 1} $ , but $K_k $ has the disjoint amalgamation property on models of cardinality less than or equal to $\mathfrak{N}_{k - 3} $ and has models of cardinality $\mathfrak{N}_{k (...)
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  25.  3
    John T. Baldwin (2003). Expansions of Geometries. Journal of Symbolic Logic 68 (3):803-827.
    For $n < \omega$ , expand the structure (n, S, I, F) (with S the successor relation, I, F as the initial and final element) by forming graphs with edge probability n-α for irrational α, with $0 < \alpha < 1$ . The sentences in the expanded language, which have limit probability 1, form a complete and stable theory.
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  26.  1
    John Baldwin & Olivier Lessmann (2002). Amalgamation Properties and Finite Models in Ln-Theories. Archive for Mathematical Logic 41 (2):155-167.
    Djordjević [Dj 1] proved that under natural technical assumptions, if a complete L n -theory is stable and has amalgamation over sets, then it has arbitrarily large finite models. We extend his study and prove the existence of arbitrarily large finite models for classes of models of L n -theories (maybe omitting types) under weaker amalgamation properties. In particular our analysis covers the case of vector spaces.
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  27.  1
    James Mark Baldwin (1898). Social and Ethical Interpretations in Mental Development. Philosophical Review 7 (4):398-409.
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  28.  6
    John Baldwin (2000). Finite and Infinite Model Theory-A Historical Perspective. Logic Journal of the Igpl 8 (5):605-628.
    We describe the progress of model theory in the last half century from the standpoint of how finite model theory might develop.
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  29.  60
    Jason Baldwin (2004). Hume's Knave and the Interests of Justice. Journal of the History of Philosophy 42 (3):277-296.
  30. James Mark Baldwin (1909/1980). Darwin and the Humanities. Ams Press.
  31.  14
    Jon Baldwin (2003). Other Bother: The Alien in Science Fiction Cinema, on Aliens R Us: The Other in Science Fiction Cinema , Edited by Ziauddin Sardar and Sean Cubitt. Film-Philosophy 7 (3).
    _Aliens R Us: The Other in Science Fiction Cinema_ Edited by Ziauddin Sardar and Sean Cubitt London: Pluto Press, 2002 ISBN 0-7453-1544-5 (hb) 0-7453-1539-9 (pbk) 208 pp.
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  32.  1
    J. T. Baldwin & S. Shelah (1990). The Primal Framework I. Annals of Pure and Applied Logic 46 (3):235-264.
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  33. John T. Baldwin (1984). First-Order Theories of Abstract Dependence Relations. Annals of Pure and Applied Logic 26 (3):215-243.
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  34.  3
    James Mark Baldwin (1903). Development and Evolution. Philosophical Review 12 (4):442-451.
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  35.  12
    Jon Baldwin (2010). Introduction - White Magic: Baudrillard and Cinema. Film-Philosophy 14 (2):1-5.
    An introduction to the special issue on Baudrillard with an overview of the articles included.
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  36.  4
    J. Mark Baldwin (1897). The Genesis of Social. The Monist 7 (3):340-357.
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  37.  13
    John T. Baldwin & Kitty Holland (2000). Constructing Ω-Stable Structures: Rank 2 Fields. Journal of Symbolic Logic 65 (1):371-391.
    We provide a general framework for studying the expansion of strongly minimal sets by adding additional relations in the style of Hrushovski. We introduce a notion of separation of quantifiers which is a condition on the class of expansions of finitely generated models for the expanded theory to have a countable ω-saturated model. We apply these results to construct for each sufficiently fast growing finite-to-one function μ from 'primitive extensions' to the natural numbers a theory T μ of an expansion (...)
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  38.  4
    J. Baldwin & S. Shelah (1995). Abstract Classes with Few Models Have `Homogeneous-Universal' Models. Journal of Symbolic Logic 60 (1):246-265.
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  39.  2
    John T. Baldwin & Kitty Holland (2004). Constructing Ω-Stable Structures: Model Completeness. Annals of Pure and Applied Logic 125 (1-3):159-172.
    The projective plane of Baldwin 695) is model complete in a language with additional constant symbols. The infinite rank bicolored field of Poizat 1339) is not model complete. The finite rank bicolored fields of Baldwin and Holland 371; Notre Dame J. Formal Logic , to appear) are model complete. More generally, the finite rank expansions of a strongly minimal set obtained by adding a ‘random’ unary predicate are almost strongly minimal and model complete provided the strongly minimal set is ‘well-behaved’ (...)
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  40.  10
    John T. Baldwin, Rami Grossberg & Saharon Shelah (1999). Transfering Saturation, the Finite Cover Property, and Stability. Journal of Symbolic Logic 64 (2):678-684.
    $\underline{\text{Saturation is} (\mu, \kappa)-\text{transferable in} T}$ if and only if there is an expansion T 1 of T with ∣ T 1 ∣ = ∣ T ∣ such that if M is a μ-saturated model of T 1 and ∣ M ∣ ≥ κ then the reduct M ∣ L(T) is κ-saturated. We characterize theories which are superstable without f.c.p., or without f.c.p. as, respectively those where saturation is (ℵ 0 , λ)- transferable or (κ (T), λ)-transferable for all λ. (...)
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  41.  3
    J. Mark Baldwin (1907). Thought and Language. Philosophical Review 16:565.
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  42.  16
    Janet Baldwin (2011). Unsafe Motherhood: Mayan Maternal Mortality and Subjectivity in Post-War Guatemala, by Nicole S. Berry. [REVIEW] Human Reproduction and Genetic Ethics 17 (1):137-139.
  43.  2
    James Mark Baldwin (1904). Dictionary of Philosophy and Psychology. Philosophical Review 13 (1):57-65.
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  44.  8
    John Baldwin, Matt Kaufmann & Julia F. Knight (1985). Meeting of the Association for Symbolic Logic: Notre Dame, Indiana, 1984. Journal of Symbolic Logic 50 (1):284-286.
  45.  5
    John T. Baldwin & Saharon Shelah (2001). Model Companions of $T_{\Rm Aut}$ for Stable T. Notre Dame Journal of Formal Logic 42 (3):129-142.
    We introduce the notion T does not omit obstructions. If a stable theory does not admit obstructions then it does not have the finite cover property . For any theory T, form a new theory $T_{\rm Aut}$ by adding a new unary function symbol and axioms asserting it is an automorphism. The main result of the paper asserts the following: If T is a stable theory, T does not admit obstructions if and only if $T_{\rm Aut}$ has a model companion. (...)
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  46. J. T. Baldwin & S. Shelah (1991). The Primal Framework II: Smoothness. Annals of Pure and Applied Logic 55 (1):1-34.
    Let be a class of models with a notion of ‘strong’ submodel and of canonically prime model over an increasing chain. We show under appropriate set-theoretic hypotheses that if K is not smooth , then K has many models in certain cardinalities. On the other hand, if K is smooth, we show that in reasonable cardinalities K has a unique homogeneous-universal model. In this situation we introduce the notion of type and prove the equivalence of saturated with homogeneous-universal.
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  47.  6
    John T. Baldwin & Saharon Shelah (2001). Model Companions of for Stable T. Notre Dame Journal of Formal Logic 42 (3):129-142.
    We introduce the notion T does not omit obstructions. If a stable theory does not admit obstructions then it does not have the finite cover property (nfcp). For any theory T, form a new theory by adding a new unary function symbol and axioms asserting it is an automorphism. The main result of the paper asserts the following: If T is a stable theory, T does not admit obstructions if and only if has a model companion. The proof involves some (...)
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  48.  7
    J. T. Baldwin & A. Pillay (1989). Semisimple Stable and Superstable Groups. Annals of Pure and Applied Logic 45 (2):105-127.
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  49.  10
    J. Mark Baldwin & J. Sully (1896). Reply to a Criticism. Mind 5 (18):294-296.
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  50.  5
    John W. Baldwin (2003). Amaury Chauou, L'idéologie Plantagenêt: Royauté Arthurienne Et Monarchie Politique Dans l'Espace Plantagenêt . Rennes: Presses Universitaires de Rennes, 2001. Paper. Pp. Iv, 324; 1 Black-and-White Figure, Tables, and Maps. [REVIEW] Speculum 78 (3):854-856.
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