Construct a Turing machine with one tape, that accepts the language
{0^{2n}1^{n}: n ≥ 0}.
Assume that, at the start of the computation, the tape head is on the leftmost symbol of the input string.
Construct a Turing machine with one tape, that accepts the language {02n1n: n ≥ 0}. Assume...
Construct a Turing achine with on tape thai rcccivs as input an integer x 〉 1 and returns as output the integer x-1 . Integers are represented in binary. Start of the computation: The tape contains the binary representation of the input r. The tape head is on the rightmost symbol of r and the Turing machine is in the start state o End of the computation: The tape contains the binary representation of the integer r - 1. The...
rarisition written in the format of the Turing Machine simulator is a special state H which means halt. For the given Below is a Turing machine program where each line is a transition writen current state, read symbol, new state, write symbol, drection e-d. wmeans to state 4, write a 1 and move the tape head left. Notc there is a special state a os on the leftmost n nanks , write the resulting bitstring when the TM reaches the...
i need answer for this. Construct a Turing machine with two-way tape and input alphabet fa} that halts if tape contains a nonblank square. The symbol a may be anywhere on the tape, not necessarily to the immediate right of the tape head.
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,...
A Turing machine with doubly infinite tape (TMDIT) is similar to an ordinary Turing machine except that its tape is infinite to the left as well as to the right. The tape is initially filled with blanks except for the portion that contains the input. Computation is defined as usual except that the head never encounters an end to the tape as it moves leftward. Show that the class of languages recognized by TDMITs is the same as the class...
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?
Give an informal description (in plain English) of a Turing machine with three tapes that receives as input two non-negative integers x and y, and returns as output the integer xy. Integers are represented as binary strings.Start of the computation: The first tape contains the binary representation of x and its head is on the rightmost symbol of x. The second tape contains the binary representation of y and its head is on the rightmost symbol of y. The third...
02-) Given a string from the language L(0+1) on the tape, give the program and draw the state diagram of a Turing Machine that can output on the tape: · 0: If the number of 0's > the number of l's 1: If the number of 1's the number of O's N: If the number of l's-the number of 0's Assume null string has an equal number of 0's and 1's. Use the following format for your instructions (5-tuple): <Current...
Implement a Turing machine that subtracts two from the input string corresponding a ternary number. More specifically, suppose w = an−1an−2 . . . a1a0 is the input string with ai ∈ {0, 1, 2}. Your Turing machine should subtract two from w “in-place”, i.e., at the end of the computation the tape should contain the result, w − 2 and the tape head should be at the start of that string. Upon a successful operation, halt on accept. Otherwise,...
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.