Recent questions tagged decidability

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which is/are TRUE:1)All recursive lang are decidable problems?2)All decidable problems are recursive language?- is both of them are true? any proof please?
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Where can we apply PCP to check, if the grammar is undecidable?Some examples of such grammars Ambiguous grammarAny other example and how they solved with PCP?
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Here is my analysis.P1: When we bound the number of steps a turing machine can tape, the total number of input possible that can be taken by such turing machine becomes f...
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$L_1 = \{ \text{<M>} | \ \text{M is a TM, } \text{M}_0 \ \text{is a TM that halts on all inputs and, } \text{M}_0 \in L(M) \}$$L_2 = \{ \text{<M>} | \ \text{M is a TM,...
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$\text{L}_1 = \{\text{<M>}|\text{M is a TM and L(M) is infinite} \}$Not RE$\text{L}_2 = \{ \text{<M>} | \text{M is a TM and L(M) is countable} \}$and $\text{L}_3 = \{ \t...
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alternate definition of semi decidableDefinition: an enumerator for a language L ⊂ Σ ∗ is a TM that writes on its output tape #x1#x2#x3# . . . and L = {x1, x2, x3, . . .}...
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How to distinguish between a problem which is (undecidable) and which is (undecidable but partially decidable); or rather for a given problem how to say in which category...
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Decidable or Undecidable? Given a Turing machine M, a string s and an integer k, M accepts s within k steps.Please elaborate.
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Given two deterministic CFG G$_1$ and G$_2$, is L( G$_1$ ) = L( G$_2$ ) ?
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Given two deterministic CFG G$_1$ and G$_2$ , is L(G$_1$) ∩ L(G$_2$) = ∅ ?
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Consider 2 problems X & Y. Now if X is reducible to Y.What does this mean.please explain with an example.
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L1:{<M | there exist a Turing machine M' such that <M>$\neq$<M' and L(M) = L(M')}How this problem becomes trivial? and if it non-trivial then please explain why is that s...
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A recursive language is empty or a recursive language contains all strings over sigma*. Why this problem is undecidable?
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Given a turing machine M ,state q, and string 'w'whether M ever moves its head to the left when started with input wis decidable or undecidable ? explain ?
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L = {<M | L(M) = {1}}L = {<M | L(M) is {} }L = {<M | L(M) has exactly 100 strings} which are REC R E BUT not REC , NOT EVEN RE
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$L_1= \{\langle M\rangle \mid $ there exists $x \in \Sigma^*$ such that for every $y \in L(M), xy \notin L(M)\}.$Is $L_1$ RE or not RE?
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What is semi and Partially decidable...and how we know
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Let A, B, C and D are problems. Consider the following polynomial reductions to known about the problem B. (i) AB (A is reducible to B) (ii) C D (iii) B D Find the correc...
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Writes Non Blank: Given a turing machine T, does it ever writes a non-blank symbol on its tape, when started with a blank tape.how the above problem is solvable?somewhere...
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Let $L_1$ be a regular language and G be a context-free grammar. Show that the problem "$L_1 \subseteq L(G)$" is undecidable.
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Let M1 be a Turing machine and M2 be a finite automaton. Is the problem, whether M1 and M2 accept the same language decidable?An elaborative answer with proof is most wel...
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$D = \left \{ <M \mid \ M \text{ is a TM that rejects the input string } x \right \}$What is complement of D and is it Decidable, Turing recognizable or not Turing recogn...
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$D = \left \{ M \mid \ M \text{ is a TM that accepts the input string } x \right \}$What is complement of D and is it Decidable, Turing recognizable or not Turing recogni...
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A Turing Machine accepts a language if its DCFL but rejects if it's a non deterministic CFL
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Given a regular language, does the language contain any string at all. Given a regular language, does the language contain infinite number of strings.Given a recursive la...
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Whether the given languages are recursive, recursively enumerable or non RE1) $L = \left \{ <M | <M \ accepts \ all \ strings \ of \ length \ at \ most \ 5 \right \}$2) $...