{0m1n: m > n ≥ 0}
Give the state diagram of a Turing machine that accepts the following language over S =...
Construct a Turing Machine (TM) that accepts the following language, defined over the alphabet Σ = {0,1): at accepts the tollowing language, define [10] Give the transition diagram and explain the algorithm implemented by your TM.
Give the state diagram for a single-tape Turing machine for the following language. L = {a#b#c | a, b, c ∈ { 0 , 1 }∗ and a,b,c all have the same number of zeroes} Assume Σ = { 0 , 1 }
Give the implementation-level description of a Turing machine that decides the following language over the alphabet a, b, c^. You are encouraged but not required to use a multi- tape and/or nondeterministic Turing Machine. Lan n s a positive integer )
Draw the transition graph of a Standard Turing Machine (TM) that accepts the language: L = {(ba)^n cc: n greaterthanorequalto 1} Union {ab^m: m greaterthanorequalto 0} Write the sequence of moves done by the TM when the input string is w = bab. Is the string w accepted?
Let L = {0^n 1^n | n ≥ 0}. Draw the state diagram of a Turing machine deciding L= Σ∗\L(basically the complement of L), where Σ = {0,1}, and Γ = {0,1,#,U}, and “\” is set subtraction. I understand that the complement of L will be {0^n 1^m | n=!m} U {(0 U 1)* 1 0 {0 U 1)*}. How should I draw the state diagram with this? Let L = {0"1" | n > 0}. Draw the state diagram...
Specify in detail a (deterministic) a Turing machine that accepts the language L = a* ba* (your Turing machine must halt on input w if, and only if, w € L). Remember: since your machine is deterministic, it must have a well-defined behavior for any possible symbol of the input alphabet, i.e, a, b, and #, in each state, except that you only need to ensure that your Turing machine behaves correctly when started in the configuration (s, #w#). Thus,...
determine if the language is regular, context-free, Turing-decidable, or undecidable. For languages that are regular, give a DFA that accepts the language, a regular expression that generates the language, and a maximal list of strings that are pairwise distinguishable with respect to the language. For languages that are context-free but not regular, prove that the language is not regular and either give a context- free grammar that generates the language or a pushdown automaton that accepts the language. You need...
State diagrams for Turing Machines. Suppose you are given a string w ∈ {0,1}* placed on a Turing Machine tape. Give the state diagram for the Turing Machine required to take the initial string, w, and replace it on the tape with a new string, w′. The new string, w′, is formed by shifting the entire input string one cell to the right. Suppose you are given a string w ∈ {0, 1}* placed on a Turing Machine tape. Give...
Give a Turing machine that is not a decider. The Turing machine can recognize any language you choose. Explain why it is not a decider.
Give an informal description of a deterministic Turing machine for the language L = {w ∈ {0, 1}* | w is not of the form (01)^n (10)^n for n ≥ 0}.