PP is closed under truth-table reductions

被引:16
作者
Fortnow, L [1 ]
Reingold, N [1 ]
机构
[1] YALE UNIV,NEW HAVEN,CT 06520
基金
美国国家科学基金会;
关键词
D O I
10.1006/inco.1996.0001
中图分类号
TP301 [理论、方法];
学科分类号
081202 ;
摘要
Beigel, Reingold, and Spielman (J. Comput System Sci 50, 191-202 (1995)) showed that PP is closed under intersection and a variety of special cases of polynomial-time truth-table closure. We extend their techniques to show that PP is closed under general polynomial-time truth-table reductions. We also show that PP is closed under constant-round truth-table reductions. (C) 1996 Academic Press, Inc.
引用
收藏
页码:1 / 6
页数:6
相关论文
共 6 条
[1]  
Babai L., 1991, Computational Complexity, V1, P41, DOI 10.1007/BF01200057
[2]   PP IS CLOSED UNDER INTERSECTION [J].
BEIGEL, R ;
REINGOLD, N ;
SPIELMAN, D .
JOURNAL OF COMPUTER AND SYSTEM SCIENCES, 1995, 50 (02) :191-202
[3]  
COOK SA, 1971, 3RD P ANN ACM S THEO, P151
[4]   GAP-DEFINABLE COUNTING CLASSES [J].
FENNER, SA ;
FORTNOW, LJ ;
KURTZ, SA .
JOURNAL OF COMPUTER AND SYSTEM SCIENCES, 1994, 48 (01) :116-148
[5]   COMPUTATIONAL COMPLEXITY OF PROBABILISTIC TURING MACHINES [J].
GILL, J .
SIAM JOURNAL ON COMPUTING, 1977, 6 (04) :675-695
[6]   CIRCUIT DEFINITIONS OF NONDETERMINISTIC COMPLEXITY CLASSES [J].
VENKATESWARAN, H .
SIAM JOURNAL ON COMPUTING, 1992, 21 (04) :655-670