21 found
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Wei Wang [16]Weiguang Wang [7]Weidong Wang [2]Weiwei Wang [2]
Weizhao Wang [1]Wei-P. Ing Wang [1]Wei-kun Wang [1]Weinong Wang [1]

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  1.  2
    Wei Wang (2014). Cohesive Sets and Rainbows. Annals of Pure and Applied Logic 165 (2):389-408.
    We study the strength of RRT32, Rainbow Ramsey Theorem for colorings of triples, and prove that RCA0 + RRT32 implies neither WKL0 nor RRT42 source. To this end, we establish some recursion theoretic properties of cohesive sets and rainbows for colorings of pairs. We show that every sequence admits a cohesive set of non-PA Turing degree; and that every ∅′-recursive sequence admits a low3 cohesive set.
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  2. Wei Wang (2008). A Critical Analysis of Structural Realism. Frontiers of Philosophy in China 3 (2):294-306.
    The epistemological version of structural realism, proposed by Cao Tianyu, has great influence in the philosophy of science. Syntheses has published a special volume discussing the topic. Cao criticizes anti-realism, as well as the epistemic and ontic versions of structural realism. From the concepts of structure, ontology, and construction, he analyzes the objectivity of scientific theories as having five aspects: construction, historicity, holism, revision, and revolution. This paper systematically analyzes and comments on Cao's structural realism. The author agrees with his (...)
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  3.  2
    Weiwei Wang (2015). Wang, Zhongjiang 王中江, Civilization of Bamboo-Silk and The World of Ancient Thought 簡簡帛文明與古代思想世界. Dao: A Journal of Comparative Philosophy 14 (1):153-156.
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  4.  3
    Wei Wang (2011). Relative Enumerability and 1-Genericity. Journal of Symbolic Logic 76 (3):897 - 913.
    A set of natural numbers B is computably enumerable in and strictly above (or c.e.a. for short) another set C if C < T B and B is computably enumerable in C. A Turing degree b is c.e.a. c if b and c respectively contain B and C as above. In this paper, it is shown that if b is c.e.a. c then b is c.e.a. some 1-generic g.
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  5.  5
    Wei Wang & Decheng Ding (2007). On the Definable Ideal Generated by the Plus Cupping C.E. Degrees. Archive for Mathematical Logic 46 (3-4):321-346.
    In this paper, we will prove that the plus cupping degrees generate a definable ideal on c.e. degrees different from other ones known so far, thus answering a question asked by Li and Yang (Proceedings of the 7th and the 8th Asian Logic Conferences. World Scientific Press, Singapore, 2003).
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  6.  4
    Klaus Ambos-Spies, Decheng Ding, Wei Wang & Liang Yu (2009). Bounding Non- GL ₂ and R.E.A. Journal of Symbolic Logic 74 (3):989-1000.
    We prove that every Turing degree a bounding some non-GL₂ degree is recursively enumerable in and above (r.e.a.) some 1-generic degree.
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  7.  1
    Wei Wang & Decheng Ding (2007). On Definable Filters in Computably Enumerable Degrees. Annals of Pure and Applied Logic 147 (1):71-83.
    On definable filters in computably enumerable degrees.
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  8. Kiyoko F. Aoki-Kinoshita, Minoru Kanehisa, Ming-Yang Kao, Xiang-Yang Li & Weizhao Wang (2006). Session 2A-Approximation Algorithms-A 6-Approximation Algorithm for Computing Smallest Common AoN-Supertree with Application to the Reconstruction of Glycan Trees. [REVIEW] In O. Stock & M. Schaerf (eds.), Lecture Notes in Computer Science. Springer-Verlag 100-110.
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  9. Jinsong Jiang, Tong Wu & Wei Wang (eds.) (2006). Ke Xue Shi Jian Zhe Xue de Xin Shi Ye. Nei Menggu Ren Min Chu Ban She.
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  10. Wei Wang (2017). Central Issues in the Philosophy of Science, 2e. Routledge.
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  11. Wei Wang, Chong-Ru He, Wei Zheng, Jia Li & Wei-Dong Xu (forthcoming). Development of a Valid Simplified Chinese Version of the Osteoarthritis of Knee and Hip Quality of Life in Patients with Knee or Hip Osteoarthritis. Journal of Evaluation in Clinical Practice:n/a-n/a.
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  12. Wei Wang (2020). Instructions, Laws and Causality. Routledge.
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  13. Wei Wang (2020). Instructions, Laws and Causality. Routledge.
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  14. Wei Wang (2004). Ke Xue Zhe Xue Wen Ti Yan Jiu. Qing Hua da Xue Chu Ban She.
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  15. Weiguang Wang (2007). Wang Weiguang Zi Xuan Ji =. Xue Xi Chu Ban She.
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  16. Weiwei Wang (2009). Zhuangzi Xue Pai de Si Xiang Yan Bian Yu Bai Jia Zheng Ming. Ren Min Chu Ban She.
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  17. Tong Wu, Jingsong Jiang & Wei Wang (eds.) (2004). Ke Xue Ji Shu de Zhe Xue Fan Si. Qing Hua da Xue Chu Ban She.
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  18. Keping Yu, Shenming Li & Weiguang Wang (eds.) (2006). Quan Qiu Hua Yu Quan Qiu Hua Wen Ti. Zhongyang Bian Yi Chu Ban She.
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  19. Keping Yu, Shenming Li & Weiguang Wang (eds.) (2007). Ren de Ji Ben Li Lun Yan Jiu. Zhong Yang Bian Yi Chu Ban She.
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  20. Keping Yu, Shenming Li, Weiguang Wang, Fuling Zhuang & Shufa Liang (eds.) (2006). Wei Wu Shi Guan de Jian Chi Yu Fa Zhan. Zhong Yang Bian Yi Chu Ban She.
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  21. Keping Yu, Shenming Li & Weiguang Wang (eds.) (2007). Zong Jiao Guan Yan Jiu. Zhongyang Bian Yi Chu Ban She.
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