Given the following Turing machine M = (K. E. 3, s. (n), which input string (inscribed on tape) yields a halted configuration? K ={0,91,h}, E={a,b,U,>}, and 6 is given by the following table. d{q,0) (91,6) (9, a) (h, L) (90, ) (90,) (go. →) (90, +) (91,) -aaaab - aaaabbb -aaaa All answers are correct. Which statement is true about the Turing machine? " Turing machine is a finite automaton equipped with an infinite tape as its memory. Turing machine is a finite automaton with no memory. No answers Turing machine is a finite automaton equipped with a stack as its memory.

Given the following Turing machine M = (K. E. 3, s. (n), which input string (inscribed on tape) yields a halted configuration? K ={0,91,h}, E={a,b,U,>}, and 6 is given by the following table. d{q,0) (91,6) (9, a) (h, L) (90, ) (90,) (go. →) (90, +) (91,) -aaaab - aaaabbb -aaaa All answers are correct. Which statement is true about the Turing machine? " Turing machine is a finite automaton equipped with an infinite tape as its memory. Turing machine is a finite automaton with no memory. No answers Turing machine is a finite automaton equipped with a stack as its memory.

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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Construct a Turing machine that takes strings over the alphabet {a,b} on the tape, and moves the whole string over to the right one cell position. When you're done, the tape should essentially look the same (since it's infinite on both ends…) but you will know (and people who look at your code will know) that in fact you moved the string over by one space to the right. After moving the string over, the turing machine should move to the left-most cell in the string and than go to the HALT state.
Let T be the Turing machine defined by the following 5-tuples:(s0, 0, s1, 0, L)(s0, 1, s1, 0, L)(s1, 0, s2, 1, R)(s1, 1, s1, 1, R)(s0, B, s1, 1, R)(s1, B, s2, 0, R)(s2, 0, s3, 1, R)(s3, 1, s3, 1, R)(s3, 0, s4, 0, R)For the following tape, determine the intermediate tapes, states, and head positions; and final tape, state, and head position when T halts. Assume T begins in the initial position.states0 | B | B | 1 | 0 | 0 | B | B | B |
Let T be the Turing machine defined by the following 5-tuples: (s0, 0, s0, 1, R), (s0, l, s1, 0, R), (s1, l, s2, l, R), (s1, B, s0, 0, R). For the following tape, determine the intermediate tapes, states, and head positions, and final tape, state, and head position when T halts. Assume T begins in the initial position. state s0 ⋯ B B 0 0 0 1 B 0 B B ⋯
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The neural network given below takes two binary valued inputs x1,x2 ϵ{0, 1} and the activation function is the binary threshold function (h(x)=l if x>0;O otherwise). The OR logical functions does it compute Select one: True False
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Not so. The real question states that: Construct a turing machine that computes the function ?(?) = 2?, , i.e. if the input is 0^? then the output would be 0^2? e.g. if it says 000 on the tape before the machine is run it should read 000000 on the tape when it has stopped.
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