What is meant by saying that a model for computation offers unlimited data storage but is restricted to finite logic? How would you record the configuration during computation within such a model? Illustrate your ann a k-symbol Turing machine having searching states. Show how to represent the transition from the configuration at time t to the configuration at time t + 1 by a system of arithmetic equations. Hence show that any Turing machine computation may be simulated by a register machine having a suitable program

 

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import java.util.*; import java.lang.Math; public class Java Application { private static Scanner input= new Scanner(System.in); public static void main(String[] args) { int a: int b: } System.out.println("Enter two numbers. This algorithm will find the greatest common denominator."); a = input.nextInt(): b=input.nextInt(): while (!(b == 0)) { if (a > b) { a = a b; } else { b=b-a; System.out.println(a): JAVA coding! Could anyone explain to me step by step on how this Great Common Divisor code in Java works? import java.util.*; import java.lang.Math; public class Java Application { private static Scanner input= new Scanner(System.in); public static void main(String[] args) { int a: int b: } System.out.println("Enter two numbers. This algorithm will find the greatest common denominator."); a = input.nextInt(): b=input.nextInt(): while (!(b == 0)) { if (a > b) { a = a b; } else { b=b-a; System.out.println(a): JAVA coding! Could anyone explain to me step by step on how this Great Common Divisor code in Java works?