Limited nondeterminism

Author:

Goldsmith Judy1,Levy Matthew A.1,Mundhenk Martin2

Affiliation:

1. Univ. of Kentucky, Lexington

2. Univ. Trier, Trier, Germany

Abstract

Yes, the lucky 13th column is here, and it is a guest column written by J. Goldsmith, M. Levy, and M. Mundhenk on the topic of limited nondeterminism---classes and hierarchies derived when nondeterminism itself is viewed as a quantifiable resource (as it indeed is!).Coming up in the Complexity Theory Column in the very special 100th issue ofSIGACT News: A forum on the future of complexity theory. Many of the field's leading lights share their exciting insights on what lies ahead, so please be there in three!

Publisher

Association for Computing Machinery (ACM)

Reference36 articles.

1. {4} R. Beigel and J. Goldsmith. Downward separation fails catastrophically for limited nondeterminism classes. Submitted ftp://ftp.cs.yale.edu/pub/beigel/bg-beta-draft.PS.gz. {4} R. Beigel and J. Goldsmith. Downward separation fails catastrophically for limited nondeterminism classes. Submitted ftp://ftp.cs.yale.edu/pub/beigel/bg-beta-draft.PS.gz.

2. {5} S.A. Bloch J.F. Buss and J. Goldsmith. Sharply bounded alternation within P. Submitted http://www.cs.engr.uky.edu/~goldsmit/main.ps. {5} S.A. Bloch J.F. Buss and J. Goldsmith. Sharply bounded alternation within P. Submitted http://www.cs.engr.uky.edu/~goldsmit/main.ps.

3. How hard are n 2 -hard problems?

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