JFLAP! (a) Design in JFLAP8_beta.jar a One Tape Turing Machine that (only) recognizes Language A,where A _is A,..., Z and A_is the first letter of your family name.(b) Test the Turing Machine for (at least) one input string from the language A _andone input string not from the language A.Language O = {abic | k= (-j}.Page 4baсstate registerread-write headtapeDefinition of your One Tape Turing Machine:Q = {...}{ = {...}[= {...}8 =# =...q0 =F = {...}Table representation of your Turing Machine / 8.If the definition of your Turing Machine is not correctthan the implementation of a simulator of your Turing Machine in jff is also not correct!An image of your Turing Machine implemented-simulated in jff.

The complete answer in JFLAP is below:

(a) Design in JFLAP8_beta.jar a One Tape Turing Machine that (only) recognizes Language A, where A _is A,... Z and A_is the first letter of your family name. (b) Test the Turing Machine for (at least) one input string from the language A_and one input string not from the language A. Language O = {abs | k =į - j}. a Page 4 state register read-write head tape Definition of your One Tape Turing Machine: Q=(-) {= (...) [= (...) 8 = qo= ... F = {...} Table representation of your Turing Machine / 8. If the definition of your Turing Machine is not correct than the implementation of a simulator of your Turing Machine in jff is also not correct! An image of your Turing Machine implemented-simulated in jff.

(a) Design in JFLAP8_beta.jar a One Tape Turing Machine that (only) recognizes Language A, where A _is A,... Z and A_is the first letter of your family name. (b) Test the Turing Machine for (at least) one input string from the language A_and one input string not from the language A. Language O = {abs | k =į - j}. a Page 4 state register read-write head tape Definition of your One Tape Turing Machine: Q=(-) {= (...) [= (...) 8 = qo= ... F = {...} Table representation of your Turing Machine / 8. If the definition of your Turing Machine is not correct than the implementation of a simulator of your Turing Machine in jff is also not correct! An image of your Turing Machine implemented-simulated in jff.

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

Problem 1PE

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Similar questions

The language L is defined as L={a"b"c™ | n21} over the alphabet E={a,b,c}. Build a Turing Machine that accepts the language L. i) Explain shortly the logic behind your design. ii) Draw the Turing Machine. iii) Show the execution chain for the word aabbcccccc.
The language L is defined as L={anbnc3n | n≥1} over the alphabet Σ={a,b,c}. Build a Turing Machine that accepts the language L.i) Explain shortly the logic behind your design.ii) Draw the Turing Machine.iii) Show the execution chain for the word aabbcccccc.
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3. Given the language L(M) = {am+¹bc²m | m, n > 0}. a) Design the Turing Machine that accepts the above language. b) What is the shortest string in the language accepted by the machine? c) What is the simplest machine that can represent this language?
The language L is defined as L={an b n c 3n | n≥1} over the alphabet Σ={a,b,c}. Build a Turing Machine that accepts the language L. i) Explain shortly the logic behind your design. ii) Draw the Turing Machine. iii) Show the execution chain for the word aabbcccccc.
The language L is defined as L={a"b"c" | n21} over the alphabet E={a,b,c}. Build a Turing Machine that accepts the language L. i) Explain shortly the logic behind your design. ii) Draw the Turing Machine. iii) Show the execution chain for the word aabbccccce.
(b) Argue that the language {a"b"|n = 0, 1,...}U{6"a"|n = 0, 1,...} over the alphabet {a,b} belongs to the complexity class P. You don't need to give a formal but merely an implementation level description of the relevant Turing machine, i.e., show with sufficient detail why such a machine exists, and that its complexity is polynomial. [5]
2. Consider the alphabet E = {a, b, d} and the language L = {a*b*d]i > 0}. (a) Give a Turing Machine that accepts L. (b) Also, give a trace of your TM on the input string abbdd. Use proper notation for doing this, starting with (q0, Aaabbd) E . ...
(b) Suppose that you were asked to design a Turing machine that, when started scan- ning a square on a completely blank tape, writes the string ababbaab on the tape and halts scanning the leftmost symbol of this string. What is the minimal number of states required in order to accomplish this?
(b) Argue that the language {a"b"|n = 0,1,...}U{b"a"|n = 0,1,...} over the alphabet {a, b} belongs to the complexity class P. You don't need to give a formal but merely an implementation level description of the relevant Turing machine, i.e., show with sufficient detail why such a machine exists, and that its complexity is polynomial.
(a) There is a Turing machine that decides the set Ø (b) There is a Turing machine that is not a decider and that recognizes the set Ø. (c) There is a Turing machine that decides the set Σ* (d) There is a Turing machine that is not a decider and that recognizes the set Σ*. (e) There is a Turing machine that decides the set {ww | w€ [*} (f) There is a Turing machine that is not a decider and that recognizes the set {www = [*}
7. The following shows the state transition diagram of a Turing machine for language A = {a² In>0}. For example, strings a, aa, aaaa, and aaaaaaaa are members of language A. Modify this Turing machine to recognize language B = {a(2)-1 | n ≥ 0). For example, strings e, a, aaa, and aaaaaaa are members of language B. You can modify, add, or remove transitions, but you cannot add or remove any states. a → a, L 0-0,4 1+1, L 0-1,L U-1,L z→z,R 0 0-1,L U-1,L a➡z, R 31-0, R 1-0, R 2Daa,R aa, R 1 0-0, R 1-1,R U-U,R reject 0-0, R 31+1,R U-UR accept