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- Permanent_is_sharp-P-complete abstract "In a 1979 scholarly paper, Leslie Valiant proved that the computational problem of computing the permanent of a matrix is #P-hard, even if the matrix is restricted to have entries that are all 0 or 1. In this restricted case, computing the permanent is even #P-complete, because it corresponds to the #P problem of counting the number of permutation matrices one can get by changing ones into zeroes.This result is sometimes known as Valiant's theorem and is considered a seminal result in computational complexity theory. Valiant's 1979 paper also introduced #P as a complexity class.".
- Permanent_is_sharp-P-complete wikiPageID "20768719".
- Permanent_is_sharp-P-complete wikiPageRevisionID "575178633".
- Permanent_is_sharp-P-complete hasPhotoCollection Permanent_is_sharp-P-complete.
- Permanent_is_sharp-P-complete reason "hash".
- Permanent_is_sharp-P-complete title "Permanent is #P-complete".
- Permanent_is_sharp-P-complete subject Category:Article_proofs.
- Permanent_is_sharp-P-complete subject Category:Combinatorics.
- Permanent_is_sharp-P-complete subject Category:Computational_problems.
- Permanent_is_sharp-P-complete type Abstraction100002137.
- Permanent_is_sharp-P-complete type ArticleProofs.
- Permanent_is_sharp-P-complete type Attribute100024264.
- Permanent_is_sharp-P-complete type Cognition100023271.
- Permanent_is_sharp-P-complete type ComputationalProblems.
- Permanent_is_sharp-P-complete type Condition113920835.
- Permanent_is_sharp-P-complete type Difficulty114408086.
- Permanent_is_sharp-P-complete type Evidence105823932.
- Permanent_is_sharp-P-complete type Information105816287.
- Permanent_is_sharp-P-complete type Problem114410605.
- Permanent_is_sharp-P-complete type Proof105824739.
- Permanent_is_sharp-P-complete type PsychologicalFeature100023100.
- Permanent_is_sharp-P-complete type State100024720.
- Permanent_is_sharp-P-complete comment "In a 1979 scholarly paper, Leslie Valiant proved that the computational problem of computing the permanent of a matrix is #P-hard, even if the matrix is restricted to have entries that are all 0 or 1.".
- Permanent_is_sharp-P-complete label "Permanent is sharp-P-complete".
- Permanent_is_sharp-P-complete sameAs m.0874f5.
- Permanent_is_sharp-P-complete sameAs Q7169283.
- Permanent_is_sharp-P-complete sameAs Q7169283.
- Permanent_is_sharp-P-complete sameAs Permanent_is_sharp-P-complete.
- Permanent_is_sharp-P-complete wasDerivedFrom Permanent_is_sharp-P-complete?oldid=575178633.
- Permanent_is_sharp-P-complete isPrimaryTopicOf Permanent_is_sharp-P-complete.