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- Integer_circuit abstract "Integer circuits is a mathematical model used in studying computational complexity theory. It is a special case of circuit, the object is a labeled directed acyclic graph the nodes of which evaluate to sets of integers, the leaves are finite sets, and the gates are set operations or arithmetic operations. As an algorithmic problem, the possible questions are to find if a given integer is an element of the output node or if two circuits compute the same set. The decidability is still an open question, but there are results on restriction of thoses circuits. Finding answers to some questions about this model could serve as a proof to many important mathematical conjectures, like Goldbach's conjecture. It is a natural extension of the circuits over sets of natural numbers when the considered set contains also negative integers, the definitions, which does not change, will not be repeated on this page. Only the differences will be mentioned.".
- Integer_circuit wikiPageID "27808556".
- Integer_circuit wikiPageRevisionID "532455008".
- Integer_circuit hasPhotoCollection Integer_circuit.
- Integer_circuit subject Category:Arithmetic.
- Integer_circuit subject Category:Computational_complexity_theory.
- Integer_circuit comment "Integer circuits is a mathematical model used in studying computational complexity theory. It is a special case of circuit, the object is a labeled directed acyclic graph the nodes of which evaluate to sets of integers, the leaves are finite sets, and the gates are set operations or arithmetic operations. As an algorithmic problem, the possible questions are to find if a given integer is an element of the output node or if two circuits compute the same set.".
- Integer_circuit label "Integer circuit".
- Integer_circuit sameAs m.0cc6bvw.
- Integer_circuit sameAs Q6042585.
- Integer_circuit sameAs Q6042585.
- Integer_circuit wasDerivedFrom Integer_circuit?oldid=532455008.
- Integer_circuit isPrimaryTopicOf Integer_circuit.