∑2 Induction and infinite injury priority arguments, part III: Prompt sets, minimal pairs and Shoenfield’s Conjecture
Author:
Publisher
Springer Science and Business Media LLC
Subject
General Mathematics
Link
http://link.springer.com/content/pdf/10.1007/BF02802493.pdf
Reference16 articles.
1. K. Ambos-Spies, C. G. Jockusch, Jr., R. A. Shore and R. I. Soare,An algebraic decomposition of the recursively enumerable degrees and the coincidence of several degree classes with the promptly simple degrees, Transactions of the American Mathematical Society281 (1984), 109–128.
2. C. T. Chong and K. J. Mourad,∑ n definable sets without ∑ n induction, Transactions of the American Mathematical Society334 (1992), 349–363.
3. C. T. Chong and Yue Yang,∑ 2 induction and infinite injury priority arguments, part II: Tame ∑ 2 coding and the jump operator, Annals of Pure and Applied Logic87 (1997), 103–116, Logic Colloquium ’95 Haifa.
4. C. T. Chong and Yue Yang,∑ 2 induction and infinite injury priority arguments, part I: Maximal sets and the jump operator, Journal of Symbolic Logic63 (1998), 797–814.
5. C. T. Chong and Yue Yang,Recursion theory in weak fragments of Peano arithmetic; a study of cuts, inProceedings of the Sixth Asian Logic Conference, Beijing 1996, World Scientific, Singapore, 1998, pp. 47–65.
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