decidable languages


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PDF Decidable and Semi-Decidable Languages

Definition of a decidable language A language L is called decidable if there exists an algorithm (or equivalently a Turing machine) that: • given a word 

PDF Decidable and Semi-decidable

There exist languages that are not Computably Enumerable Proof outline: the set of all TMs is countable (and hence so is the set of all CE languages)

PDF Decidable and Undecidable Languages

Our main goal is to exhibit a language L that's semi-decidable+: L in RE — Dec But first: Dec = Recursive (Turing-Decidable) Languages CFL = Context-Free 

A language L is called decidable if there exists an algorithm (or, equivalently, a Turing machine) that: given a word, returns “yes” or “no” depending on whether this word belongs to this language or not. Not all languages are decidable. A language is called Decidable or Recursive if there is a Turing machine which accepts and halts on every input string w. Every decidable language is Turing-Acceptable. A decision problem P is decidable if the language L of all yes instances to P is decidable.
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