From Wikipedia, the free encyclopedia
PSPACE
External pages Complexity Zoo
Complete class PSPACE-complete
Complement classself
Equalities AP [1], BPPSPACE [2], IP [3], NPSPACE [4], PPSPACE [5], SAPTIME [5]
DTIME,
Related PTIME
Proper supersets EXPSPACE [6]
Improper supersets AlmostPSPACE [7], EXPTIME, RG, QPSPACE [8]
Inequalities P-close, P/log
Improper subsets CH [9], P^ PP [10], P^ #P [10], QSZK, RG[1]
Proper subsets NL [6]
Canonical problems QSAT
PropertiesSyntactic
Low withself
Low forself
Closed reductions Poly-time
Models Alternating Turing machine, Turing machine

User:C. lorenz/Template:Infobox Complexity Class

  1. ^ Chandra, A.K. and Kozen, D.C. and Stockmeyer, L.J., 'Alternation', Journal of the ACM, Volume 28, Issue 1, pp. 114-133, 1981.
  2. ^ Complexity Zoo, [1], accessed Mars 25, 2009
  3. ^ Adi Shamir. IP = PSPACE. Journal of the ACM, volume 39, issue 4, p.869–877. October 1992.
  4. ^ Savitch's theorem
  5. ^ a b Christos Papadimitriou (1985). ""Games against Nature"". "Journal of Computer and System Sciences". 31.
  6. ^ a b Space hierarchy theorem
  7. ^ Definition of Almost-PSPACE. PSPACE ⊆ PSPACE^A for every A.
  8. ^ Greg Kuperberg, Complexity Zoology: Active Inclusion Diagram, 2006, http://www.math.ucdavis.edu/~greg/zoology/diagram.xml
  9. ^ K. W. Wagner (1986). "The complexity of combinatorial problems with succinct representation". Informatica. 23: 325–356.
  10. ^ a b S. Toda (1989). "On the computational power of PP and ⊕P". FOCS 1989: 514–519.
From Wikipedia, the free encyclopedia
PSPACE
External pages Complexity Zoo
Complete class PSPACE-complete
Complement classself
Equalities AP [1], BPPSPACE [2], IP [3], NPSPACE [4], PPSPACE [5], SAPTIME [5]
DTIME,
Related PTIME
Proper supersets EXPSPACE [6]
Improper supersets AlmostPSPACE [7], EXPTIME, RG, QPSPACE [8]
Inequalities P-close, P/log
Improper subsets CH [9], P^ PP [10], P^ #P [10], QSZK, RG[1]
Proper subsets NL [6]
Canonical problems QSAT
PropertiesSyntactic
Low withself
Low forself
Closed reductions Poly-time
Models Alternating Turing machine, Turing machine

User:C. lorenz/Template:Infobox Complexity Class

  1. ^ Chandra, A.K. and Kozen, D.C. and Stockmeyer, L.J., 'Alternation', Journal of the ACM, Volume 28, Issue 1, pp. 114-133, 1981.
  2. ^ Complexity Zoo, [1], accessed Mars 25, 2009
  3. ^ Adi Shamir. IP = PSPACE. Journal of the ACM, volume 39, issue 4, p.869–877. October 1992.
  4. ^ Savitch's theorem
  5. ^ a b Christos Papadimitriou (1985). ""Games against Nature"". "Journal of Computer and System Sciences". 31.
  6. ^ a b Space hierarchy theorem
  7. ^ Definition of Almost-PSPACE. PSPACE ⊆ PSPACE^A for every A.
  8. ^ Greg Kuperberg, Complexity Zoology: Active Inclusion Diagram, 2006, http://www.math.ucdavis.edu/~greg/zoology/diagram.xml
  9. ^ K. W. Wagner (1986). "The complexity of combinatorial problems with succinct representation". Informatica. 23: 325–356.
  10. ^ a b S. Toda (1989). "On the computational power of PP and ⊕P". FOCS 1989: 514–519.

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