Decidable and Undecidable Problem | Undecidability | GATECSE | TOC

undecidability || undecidability in theory of computation || undecidable problems || decidable and undecidable problems || decidable languages || decidable and undecidable problems in toc || decidability || decidability and undecidability problems || decidable and undecidable problems in flat || decidable and undecidable || decidable and recognizable languages || decidable problem in toc || decidable and undecidable table || undecidable problems in toc || undecidable problems examples

Decidable and undecidable problems are concepts in computer science and computation theory. Decidable problems have an algorithm that determines whether an input instance is valid, like the Sieve of Eratosthenes. Undecidable problems, on the other hand, have no algorithm that can always determine if an input instance belongs to the set of valid solutions. The concept of undecidability was introduced by Alan Turing in the 1930s and is fundamental to theoretical computer science, particularly in computability theory. These concepts highlight the limits of algorithmic computation and the boundaries of computation.

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[suhaillone]

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[politician_]

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[sameeranerella]

According to church's theorem id there exist a TM then there must be an algorithm exist. But here you said if there exist a TM there must be a procedure ..can you plz clear my doubt