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In computational complexity theory, R is the class of decision problems solvable by a Turing machine, which is the set of all recursive languages (also called decidable languages).
Equivalent formulations
[edit]R is equivalent to the set of all total computable functions in the sense that:
- a decision problem is in R if and only if its indicator function is computable,
- a total function is computable if and only if its graph is in R.
Relationship with other classes
[edit]Since we can decide any problem for which there exists a recogniser and also a co-recogniser by simply interleaving them until one obtains a result, the class is equal to RE ∩ co-RE.
References
[edit]- Blum, Lenore, Mike Shub, and Steve Smale, (1989), "On a theory of computation and complexity over the real numbers: NP-completeness, recursive functions and universal machines", Bulletin of the American Mathematical Society, New Series, 21 (1): 1-46.
External links
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