Stephen G. Simpson

2007
19	EE	Stephen G. Simpson: Almost everywhere domination and superhighness. Math. Log. Q. 53(4-5): 462-482 (2007)
18	EE	Stephen G. Simpson: Mass problems and almost everywhere domination. Math. Log. Q. 53(4-5): 483-492 (2007)
2005
17	EE	Stephen G. Simpson: Mass problems and randomness. Bulletin of Symbolic Logic 11(1): 1-27 (2005)
16	EE	Carl Mummert, Stephen G. Simpson: Reverse mathematics and pi12 comprehension. Bulletin of Symbolic Logic 11(4): 526-533 (2005)
2004
15	EE	Stephen Binns, Stephen G. Simpson: Embeddings into the Medvedev and Muchnik lattices of pi01classes. Arch. Math. Log. 43(3): 399-414 (2004)
2002
14		Stephen G. Simpson, Kazuyuki Tanaka, Takeshi Yamazaki: Some conservation results on week König's lemma. Ann. Pure Appl. Logic 118(1-2): 87-114 (2002)
13	EE	Douglas K. Brown, Mariagnese Giusto, Stephen G. Simpson: Vitali's Theorem and WWKL. Arch. Math. Log. 41(2): 191-206 (2002)
2000
12		Mariagnese Giusto, Stephen G. Simpson: Located Sets and Reverse Mathematics. J. Symb. Log. 65(3): 1451-1480 (2000)
1999
11		A. James Humphreys, Stephen G. Simpson: Separation and Weak König's Lemma. J. Symb. Log. 64(1): 268-278 (1999)
1994
10		Stephen G. Simpson: On the Strength of König's Duality Theorem for Countable Bipartite Graphs. J. Symb. Log. 59(1): 113-123 (1994)
1993
9		Harvey Friedman, Stephen G. Simpson, Xiaokang Yu: Periodic Points and Subsystems of Second-Order Arithmetic. Ann. Pure Appl. Logic 62(1): 51-64 (1993)
8		Douglas K. Brown, Stephen G. Simpson: The Baire Category Theorem in Weak Subsystems of Second-Order Arithmetic. J. Symb. Log. 58(2): 557-578 (1993)
1989
7		Kostas Hatzikiriakou, Stephen G. Simpson: Countable Valued Fields in Weak Subsystems of Second-Order Arithmetic. Ann. Pure Appl. Logic 41(1): 27-32 (1989)
1988
6		Stephen G. Simpson: Partial Realizations of Hilbert's Program. J. Symb. Log. 53(2): 349-363 (1988)
5		Stephen G. Simpson: Ordinal Numbers and the Hilbert Basis Theorem. J. Symb. Log. 53(3): 961-974 (1988)
1984
4		Stephen G. Simpson: Which Set Existence Axioms are Needed to Prove the Cauchy/Peano Theorem for Ordinary Differential Equations? J. Symb. Log. 49(3): 783-802 (1984)
1983
3		Stephen G. Simpson, Galen Weitkamp: High and Low Kleene Degrees of Coanalytic Sets. J. Symb. Log. 48(2): 356-368 (1983)
1982
2		James H. Schmerl, Stephen G. Simpson: On the Role of Ramsey Quantifiers in First Order Arithmetic. J. Symb. Log. 47(2): 423-435 (1982)
1978
1		Stephen G. Simpson: Sets Which Do Not Have Subsets of Every Higher Degree. J. Symb. Log. 43(1): 135-138 (1978)

Coauthor Index

1	Stephen Binns	[15]
2	Douglas K. Brown	[8] [13]
3	Harvey M. Friedman (Harvey Friedman)	[9]
4	Mariagnese Giusto	[12] [13]
5	Kostas Hatzikiriakou	[7]
6	A. James Humphreys	[11]
7	Carl Mummert	[16]
8	James H. Schmerl	[2]
9	Kazuyuki Tanaka	[14]
10	Galen Weitkamp	[3]
11	Takeshi Yamazaki	[14]
12	Xiaokang Yu	[9]

Colors in the list of coauthors