Decidable vs. Undecidable Problems in Computation 🚀 | Complete Guide to Theory of Computation
Learn the key differences between decidable and undecidable problems, their significance in computer science, and real-world examples. Perfect for GATE CSE and TOC enthusiasts!

THE GATEHUB
81.8K views • Oct 30, 2022

About this video
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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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📚 Subject Wise Playlist 📚
▶️Data Structures: http://tinyurl.com/bwptf6f7
▶️Theory of Computation: http://tinyurl.com/5bhtzhtd
▶️Compiler Design: http://tinyurl.com/2p9wtykf
▶️Design and Analysis of Algorithms: http://tinyurl.com/ywk8uuzc
▶️Graph Theory: http://tinyurl.com/3e8mynaw
▶️Discrete Mathematics: http://tinyurl.com/y82r977y
▶️C Programming:http://tinyurl.com/2556mrmm
#Undecidability
#UndecidabilityInTheTheoryOfComputation
#UndecidableProblems
#DecidableAndUndecidableProblems
#DecidableLanguages
#DecidableAndUndecidableProblemsInTOC
#Decidability
#DecidabilityAndUndecidabilityProblems
#DecidableAndUndecidableProblemsInFlat
#DecidableAndUndecidable
#DecidableAndRecognizableLanguages
#DecidableProblemInTOC
#DecidableAndUndecidableTable
#UndecidableProblemsInTOC
#UndecidableProblemsExamples
#TheGateHubTOC
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.
Contact Details (You can follow me at)
Instagram: https://www.instagram.com/thegatehub/
LinkedIn: https://www.linkedin.com/in/thegatehub
Twitter: https://twitter.com/THEGATEHUB
...................................................................................................................
Email: thegatehub2020@gmail.com
Website: https://thegatehub.com/
...................................................................................................................
📚 Subject Wise Playlist 📚
▶️Data Structures: http://tinyurl.com/bwptf6f7
▶️Theory of Computation: http://tinyurl.com/5bhtzhtd
▶️Compiler Design: http://tinyurl.com/2p9wtykf
▶️Design and Analysis of Algorithms: http://tinyurl.com/ywk8uuzc
▶️Graph Theory: http://tinyurl.com/3e8mynaw
▶️Discrete Mathematics: http://tinyurl.com/y82r977y
▶️C Programming:http://tinyurl.com/2556mrmm
#Undecidability
#UndecidabilityInTheTheoryOfComputation
#UndecidableProblems
#DecidableAndUndecidableProblems
#DecidableLanguages
#DecidableAndUndecidableProblemsInTOC
#Decidability
#DecidabilityAndUndecidabilityProblems
#DecidableAndUndecidableProblemsInFlat
#DecidableAndUndecidable
#DecidableAndRecognizableLanguages
#DecidableProblemInTOC
#DecidableAndUndecidableTable
#UndecidableProblemsInTOC
#UndecidableProblemsExamples
#TheGateHubTOC
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Video Information
Views
81.8K
Likes
1.6K
Duration
23:05
Published
Oct 30, 2022
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