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ORCIDChi Tat Chong
Person information
- affiliation: National University of Singapore
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Books and Theses
- 2015
[b1]Chi Tat Chong, Liang Yu:
Recursion Theory - Computational Aspects of Definability. de Gruyter series in logic and its applications 8, de Gruyter Oldenbourg 2015, ISBN 978-3-11-027555-1, pp. I-XIII, 1-306
Journal Articles
- 2019
- [j26]Chi Tat Chong, Liuzhen Wu, Liang Yu:
BASIS THEOREMS FOR ${\rm{\Sigma }}_2^1$ -SETS. J. Symb. Log. 84(1): 376-387 (2019) - 2015
- [j25]C. T. Chong, Gordon Hoi, Frank Stephan, Daniel Turetsky:
Partial functions and domination. Log. Methods Comput. Sci. 11(3) (2015) - [j24]Chi Tat Chong, Liang Yu:
Randomness in the Higher Setting. J. Symb. Log. 80(4): 1131-1148 (2015) - 2014
- [j23]C. T. Chong, Wei Li, Yue Yang:
Nonstandard Models in Recursion Theory and Reverse Mathematics. Bull. Symb. Log. 20(2): 170-200 (2014) - 2007
- [j22]Chi Tat Chong, Liang Yu:
Maximal chains in the Turing degrees. J. Symb. Log. 72(4): 1219-1227 (2007) - 2006
- [j21]Chi Tat Chong, Angsheng Li, Yue Yang:
The existence of high nonbounding degrees in the difference hierarchy. Ann. Pure Appl. Log. 138(1-3): 31-51 (2006) - 2005
- [j20]Marat M. Arslanov
, Chi Tat Chong, S. Barry Cooper, Yue Yang:
The minimal e-degree problem in fragments of Peano arithmetic. Ann. Pure Appl. Log. 131(1-3): 159-175 (2005) - 1998
- [j19]Chi Tat Chong, Yue Yang:
Sigma2 Induction and Infinite Injury Priority Argument, Part I: Maximal Sets and the Jump Operator. J. Symb. Log. 63(3): 797-814 (1998) - 1997
- [j18]Chi Tat Chong, Yue Yang:
Sigma2 Induction and Infinite Injury Priority Arguments, Part II: Tame Sigma2 Coding and the Jump Operator. Ann. Pure Appl. Log. 87(2): 103-116 (1997) - 1995
- [j17]C. T. Chong:
The polynomial topological complexity of Fatou-Julia sets. Adv. Comput. Math. 3(4): 369-374 (1995) - 1994
- [j16]Chi Tat Chong:
Positive Reducibility of the Interior of Filled Julia Sets. J. Complex. 10(4): 437-444 (1994) - 1990
- [j15]Chi Tat Chong, Rodney G. Downey:
Minimal Degrees Recursive in 1-Generic Degrees. Ann. Pure Appl. Log. 48(3): 215-225 (1990) - [j14]Chi Tat Chong, K. J. Mourad:
The Degree of a Sigman Cut. Ann. Pure Appl. Log. 48(3): 227-235 (1990) - 1989
- [j13]Chi Tat Chong:
Hyperhypersimple Sets and Delta2 Systems. Ann. Pure Appl. Log. 44(1-2): 25-38 (1989) - 1987
- [j12]C. T. Chong:
Degree-theoretic bounds on the morley rank. Arch. Math. Log. 26(1): 137-145 (1987) - [j11]C. T. Chong:
∑1-Density and Turing Degrees. Math. Log. Q. 33(2): 141-145 (1987) - 1986
- [j10]C. T. Chong:
1-Generic degrees and minimal degrees in higher recursion theory, II. Ann. Pure Appl. Log. 31: 165-175 (1986) - 1984
- [j9]C. T. Chong:
Minimalα-hyperdegrees. Arch. Math. Log. 24(1): 63-71 (1984) - 1983
- [j8]C. T. Chong, Sy D. Friedman:
Degree theory on alephω. Ann. Pure Appl. Log. 24(1): 87-97 (1983) - [j7]C. T. Chong:
Global and local admissibility: II. Major subsets and automorphisms. Ann. Pure Appl. Log. 24(2): 99-111 (1983) - [j6]Chi Tat Chong:
Hyperhypersimple Supersets in Admissible Recursion Theory. J. Symb. Log. 48(1): 185-192 (1983) - [j5]Chi Tat Chong:
Meeting of the Association for Symbolic Logic: Singapore 1981. J. Symb. Log. 48(3): 893-897 (1983) - 1982
- [j4]Chi Tat Chong:
Double Jumps of Minimal Degrees Over Cardinals. J. Symb. Log. 47(2): 329-334 (1982) - 1976
- [j3]Chi Tat Chong:
An alpha-Finite Injury Method of the Unbounded Type. J. Symb. Log. 41(1): 1-17 (1976) - [j2]Chi Tat Chong:
Minimal Upper Bounds for Ascending Sequences of alpha-Recursively Enumerable Degrees. J. Symb. Log. 41(1): 250-260 (1976) - 1974
- [j1]Chi Tat Chong:
Almost Local Non-a-Recursiveness. J. Symb. Log. 39(3): 552-562 (1974)
Conference and Workshop Papers
- 2017
- [c3]C. T. Chong:
1-Generic Degrees Bounding Minimal Degrees Revisited. Computability and Complexity 2017: 536-546 - 2007
- [c2]Chi Tat Chong, Liang Yu:
Thin Maximal Antichains in the Turing Degrees. CiE 2007: 162-168 - 1996
- [c1]C. T. Chong:
Computer Science Education in the Asia-Pacific Region in the 21st Century. COMPSAC 1996: 531
Parts in Books or Collections
- 1999
- [p1]C. T. Chong, Sy D. Friedman:
Ordinal Recursion Theory. Handbook of Computability Theory 1999: 277-299
Coauthor Index
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