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John Case [12]Jennifer Case [3]Janet Case [3]James G. Case [2]
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Profile: Jeffrey W. Case (Saint Louis University)
  1. Lorenzo Carlucci & John Case (2013). On the Necessity of U-Shaped Learning. Topics in Cognitive Science 5 (1):56-88.
    A U-shaped curve in a cognitive-developmental trajectory refers to a three-step process: good performance followed by bad performance followed by good performance once again. U-shaped curves have been observed in a wide variety of cognitive-developmental and learning contexts. U-shaped learning seems to contradict the idea that learning is a monotonic, cumulative process and thus constitutes a challenge for competing theories of cognitive development and learning. U-shaped behavior in language learning (in particular in learning English past tense) has become a central (...)
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  2. John Case & Sanjay Jain (2011). Rice and Rice-Shapiro Theorems for Transfinite Correction Grammars. Mathematical Logic Quarterly 57 (5):504-516.
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  3. Lorenzo Carlucci, John Case & Sanjay Jain (2009). Learning Correction Grammars. Journal of Symbolic Logic 74 (2):489-516.
    We investigate a new paradigm in the context of learning in the limit, namely, learning correction grammars for classes of computably enumerable (c.e.) languages. Knowing a language may feature a representation of it in terms of two grammars. The second grammar is used to make corrections to the first grammar. Such a pair of grammars can be seen as a single description of (or grammar for) the language. We call such grammars correction grammars. Correction grammars capture the observable fact that (...)
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  4. John Case, Keh-Jiann Chen, Sanjay Jain, Wolfgang Merkle & James S. Royer (2006). Generality's Price: Inescapable Deficiencies in Machine-Learned Programs. Annals of Pure and Applied Logic 139 (1):303-326.
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  5. Japanese Case, Mark Langager, Akira Tachikawa, Jun Fukaya, Takao Kamibeppu, Shigeo Kawazu, Eisuke Saito, Yoriko Sano, Norihiro Kuroishi & Nobuo Sayanagi (2005). I Foreword Rackham, David W. Director of Icuiers I I Research Articles. Educational Studies 47.
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  6. Andris Ambainis, John Case, Sanjay Jain & Mandayam Suraj (2004). Parsimony Hierarchies for Inductive Inference. Journal of Symbolic Logic 69 (1):287-327.
    Freivalds defined an acceptable programming system independent criterion for learning programs for functions in which the final programs were required to be both correct and "nearly" minimal size, i.e., within a computable function of being purely minimal size. Kinber showed that this parsimony requirement on final programs limits learning power. However, in scientific inference, parsimony is considered highly desirable. A lim-computablefunction is (by definition) one calculable by a total procedure allowed to change its mind finitely many times about its output. (...)
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  7. J. Case (2004). Offloading Memory to the Environment: A Quantitative Example. [REVIEW] Minds and Machines 14 (3):387-89.
    R.W. Ashby maintained that people and animals do not have to remember as much as one might think since considerable information is stored in the environment. Presented herein is an everyday, quantitative example featuring calculation of the number bits of memory that can be off-loaded to the environment. The example involves one’s storing directions to a friend’s house. It is also argued that the example works with or without acceptance of the extended mind hypothesis. Additionally, a brief supporting argument for (...)
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  8. Jennifer Case (2001). The heart of Putnam's pluralistic realism. Revue Internationale de Philosophie 4:417-430.
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  9. Jennifer Case (1997). On the Right Idea of a Conceptual Scheme. Southern Journal of Philosophy 35 (1):1-18.
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  10. John Case (1997). Jill Kraye. In Jill Kraye (ed.), Cambridge Translations of Renaissance Philosophical Texts. Cambridge University Press. 1--59.
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  11. Jennifer Case (1995). Rorty and Putnam: Separate and Unequal. Southern Journal of Philosophy 33 (2):169-184.
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  12. Ganesh Baliga, John Case, Sanjay Jain & Mandayam Suraj (1994). Machine Learning of Higher-Order Programs. Journal of Symbolic Logic 59 (2):486-500.
    A generator program for a computable function (by definition) generates an infinite sequence of programs all but finitely many of which compute that function. Machine learning of generator programs for computable functions is studied. To motivate these studies partially, it is shown that, in some cases, interesting global properties for computable functions can be proved from suitable generator programs which cannot be proved from any ordinary programs for them. The power (for variants of various learning criteria from the literature) of (...)
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  13. John Case (1991). Effectivizing Inseparability. Mathematical Logic Quarterly 37 (7):97-111.
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  14. John Case (1986). Learning Machines. In William Demopoulos (ed.), Language Learning and Concept Acquisition. Ablex.
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  15. Charles C. Cleland, Jan Case & Guy J. Manaster (1980). IQs and Etiologies: The Two-Group Approach to Mental Retardation. Bulletin of the Psychonomic Society 15 (6):413-415.
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  16. John Case (1976). Sortability and Extensibility of the Graphs of Recursively Enumerable Partial and Total Orders. Mathematical Logic Quarterly 22 (1):1-18.
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  17. John Case (1974). Maximal Arithmetical Reducibilities. Mathematical Logic Quarterly 20 (13‐18):261-270.
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  18. John Case (1971). Enumeration Reducibility and Partial Degrees. Annals of Mathematical Logic 2 (4):419-439.
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  19. Benjamin R. Tilghman, James G. Case & Max Roesler (1962). Contest Entries. Review of Metaphysics 16 (2):380-391.
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  20. Janet Case (1908). Cretan Excavations. The Classical Review 22 (03):74-79.
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  21. J. E. Case (1904). Antigone. An Account of the Presentation of the Antigone of Sophocles at the Leland Stanford Junior University, April 17th and 19th, 1902. Paul Elder and Company. San Francisco, 1903. [REVIEW] The Classical Review 18 (03):178-.
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  22. Janet Case (1904). On Prometheus Desmotes, Lines 980–1. The Classical Review 18 (02):99-100.
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  23. Janet Case (1902). Apollo and the Erinyes in the Elegtra of Sophocles. The Classical Review 16 (04):195-200.
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  24. Janet E. Case (1902). Bayfield's Antigone of Sophocles The Antigone of Sophokles. With Introduction, Notes, and Appendices. By M. A. Bayfield, M.A. Macmillan and Co., Ltd. 1901. Pp. Xxxii, 174. 2s. 6d. [REVIEW] The Classical Review 16 (06):319-320.
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