Definition of PSpaces. Meaning of PSpaces. Synonyms of PSpaces

Here you will find one or more explanations in English for the word PSpaces. Also in the bottom left of the page several parts of wikipedia pages related to the word PSpaces and, of course, PSpaces synonyms and on the right images related to the word PSpaces.

Definition of PSpaces

No result for PSpaces. Showing similar results...

Meaning of PSpaces from wikipedia

- problems in PSPACE are also in PSPACE, meaning that co-PSPACE = PSPACE.[citation needed] The following relations are known between PSPACE and the complexity...
- In com****tional complexity theory, a decision problem is PSPACE-complete if it can be solved using an amount of memory that is polynomial in the input...
- CppLinda, Boreas C#: pSpaces Erlang: Erlinda Go: pSpaces Java: JavaSpaces, jRESP, TSpaces, LightTS, LIME, pSpaces JavaScript: pSpaces Lisp Lua: LuaTS Lua...
- need not store game states; however many games of interest are known to be PSPACE-hard, and it follows that their space complexity will be lower-bounded by...
- also known to be no larger than PSPACE, the class of problems decidable in polynomial space. Again, whether P = PSPACE is an open problem. To summarize:...
- hypothetical technologies List of NP-complete problems List of paradoxes List of PSPACE-complete problems List of undecidable problems List of unsolved deaths Lists...
- \exists z\ ((x\lor z)\land y)} QBF is the canonical complete problem for PSPACE, the class of problems solvable by a deterministic or nondeterministic Turing...
- Here are some of the more commonly known problems that are PSPACE-complete when expressed as decision problems. This list is in no way comprehensive. Generalized...
- the classes NP and co-NP. Each class in the hierarchy is contained within PSPACE. The hierarchy can be defined using oracle machines or alternating Turing...
- com****tional problem that is known to be NP-hard and in PSPACE, but is not known to be complete for NP, PSPACE, or any language in the polynomial hierarchy. ∃...