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}
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-M M): M is a Turing machine that accepts...
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...
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:
5. Show this is undecidable: TMREJ = {(M, W) on input w, Turing machine M eventually enters the reject state }
(10) Let L = { <M> | M is a TM that accepts sR whenever it accepts s } . Show that L is undecidable.
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...
Use a Turing Reduction to show that the following language is undecidable. L={ | L(M) is infinite}.
3. Let T = {< M > | m accepts w" when it accepts w. }. Show T is undecidable.
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...