2. Let L = {hMi: M is a Turing machine that accepts at least two binary strings}. a) Define the notions of a recognisable language and an undecidable language. [5 marks] b) Is L Turing-recognisable? Justify your answer with an informal argument. [5 marks] c) Prove that L is undecidable. (Hint: use Rice’s theorem.) [20 marks] d) Bonus: Justify with a formal proof your answer to b). [20 marks]
2. Let L = {hMi: M is a Turing machine that accepts at least two binary strings}. a) Define the notions of a recognisabl...
2. Let L-M M): M is a Turing machine that accepts at least two binary strings. a) Define the notions of a recognisable language and an undecidable language. [5 marks [5 marks] b) Is L Turing-recognisable? Justify your answer with an informal argument. c) Prove that L is undecidable. (Hint: use Rice's theorem.) [20 marks] 20 marks] d) Bonus: Justify with a formal proof your answer to b). 2. Let L-M M): M is a Turing machine that accepts at...
Help me answer this question plz! 4. Let L = { (A) M is a Turing machine that accepts more than one string } a) Define the notions of Turing-recognisable language and undecidable language. b) Is L Turing-recognisable? Justify your answer with an informal argument. c) Justify with a formal proof your answer to b) d) Prove that L is undecidable. (Hint: use Rice's theorem.) e) Modify your answer to b) when instead of L you have the language Ln...
Let Show that L is undecidable L = {〈M) IM is a Turing Machine that accepts w whenever it accepts L = {〈M) IM is a Turing Machine that accepts w whenever it accepts
3. Let L= {MM is a Turing machine and L(M) is empty), where L(M) is the language accepted by M. Prove L is undecidable by finding a reduction from Arm to it, where Arm={<M,w>| M is a Turing machine and M accepts w}
please answer and I will rate! 3. Let L = {M M is a Turing machine and L(M) is empty), where L(M) is the language accepted by M. Prove Lis undecidable by finding a reduction from Arm to it, where Ayv-<<MwM is a Turing machine and M accepts w). Answer:
2. Prove that {a"6"c" |m,n0}is not a regular language. Answer: 3. Let L = { M M is a Turing machine and L(M) is empty), where L(M) is the language accepted by M. Prove L is undecidable by finding a reduction from Aty to it, where Arm {<M.w>M is a Turing machine and M accepts Answer: 4. a) Define the concept of NP-completeness b) If A is NP-complete, and A has a polynomial time algorithm, then a polynomial time algorithm...
L = {<M,s> : M rejects ss, but accepts exactly two other strings ending in s} . Prove that L ∉ D using a reduction from H; do not use Rice's theorem.
A Turing machine M decides a language L is M: Group of answer choices All of these apply. Accepts all strings in L and M rejects all strings not in L. Accepts some strings in L and M rejects some strings not in L. Accepts all strings in L that are recognizable.
3. Let L-{(M, q》 | M is a Turing machine and q is a state in M such that: there is at least one input string w such that M executed on w enters state q). Side note: In the real world, you can think of this as a question about finding "dead code" in a program. The question is: for a given line of code in your program, is there an input that will make the program execute that...
I'm not sure how to answer this problem. Can someone help me with this. thanks 5. Let M be the Turing machine BIBR 9 9 ala R a) Give a regular expression for L(M. b) Using the techniques from Theorem 10.1.3, give the rules of an unrestricted gram- mar G that accepts L(M. c) Trace the computation of M when run with input bab and give the corresponding derivation in G. 5. Let M be the Turing machine BIBR 9...