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put into P' Now we make up a hypothetical example to illustrate what we have built so far. Let I= {0, 1, 2, u). Say that w is the string 0100 and that the start state of M is go. In state go, upon reading a 0, let's say that the transition function dictates that M enters state q7, writes a 2 on the tape, and moves its head to the right. In other words, 8(90, 0) = (97, 2, R). Part 1 places the domino # in P', and the match begins = #qo0100#. # qo 0 1 0 0 #1 In addition, part 2 places the domino L2q7 as (90, 0) = (97, 2, R) and part 4 places the dominos HH and H in P', as 0, 1, 2, and u are the members of I. Together with part 5, that allows us to extend the match to #Lo 0 L1 LO LO L# L # qo 0 1 0 0 #12 71110101#231 Thus, the dominos of parts 2, 3, and 4 let us extend the match by adding the second configuration after the first one. We want this process to continue, adding the third configuration, then the fourth, and so on. For it to happen, we need to add one more domino for copying the # symbol.

put into P' Now we make up a hypothetical example to illustrate what we have built so far. Let I= {0, 1, 2, u). Say that w is the string 0100 and that the start state of M is go. In state go, upon reading a 0, let's say that the transition function dictates that M enters state q7, writes a 2 on the tape, and moves its head to the right. In other words, 8(90, 0) = (97, 2, R). Part 1 places the domino # in P', and the match begins = #qo0100#. # qo 0 1 0 0 #1 In addition, part 2 places the domino L2q7 as (90, 0) = (97, 2, R) and part 4 places the dominos HH and H in P', as 0, 1, 2, and u are the members of I. Together with part 5, that allows us to extend the match to #Lo 0 L1 LO LO L# L # qo 0 1 0 0 #12 71110101#231 Thus, the dominos of parts 2, 3, and 4 let us extend the match by adding the second configuration after the first one. We want this process to continue, adding the third configuration, then the fourth, and so on. For it to happen, we need to add one more domino for copying the # symbol.

C++ for Engineers and Scientists
C++ for Engineers and Scientists
4th Edition
ISBN:9781133187844
Author:Bronson, Gary J.
Publisher:Bronson, Gary J.
Chapter5: Repetition Statements
Section5.5: A Closer Look: Loop Programming Techniques
Problem 12E: (Program) Write a program that tests the effectiveness of the rand() library function. Start by...
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Would you mind helping me with this question? I'm having difficulty grasping how to tackle it and come up with a solution. Could you break it down into steps and lead me through the process, so I can understand the approach you used to solve it?

Also, I understand that the answer to this question involves arranging dominos as illustrated in the problem. Could you please provide a visual representation of how you arranged the dominos?

For reference I added a picture of what the dominos should like as an example to solve this problem.

put into P' Now we make up a hypothetical example to illustrate what we have built so far. Let I= {0, 1, 2, u). Say that w is the string 0100 and that the start state of M is go. In state go, upon reading a 0, let's say that the transition function dictates that M enters state q7, writes a 2 on the tape, and moves its head to the right. In other words, 8(90, 0) = (97, 2, R). Part 1 places the domino # in P', and the match begins = #qo0100#. # qo 0 1 0 0 #1 In addition, part 2 places the domino L2q7 as (90, 0) = (97, 2, R) and part 4 places the dominos HH and H in P', as 0, 1, 2, and u are the members of I. Together with part 5, that allows us to extend the match to #Lo 0 L1 LO LO L# L # qo 0 1 0 0 #12 71110101#231 Thus, the dominos of parts 2, 3, and 4 let us extend the match by adding the second configuration after the first one. We want this process to continue, adding the third configuration, then the fourth, and so on. For it to happen, we need to add one more domino for copying the # symbol.
Transcribed Image Text:put into P' Now we make up a hypothetical example to illustrate what we have built so far. Let I= {0, 1, 2, u). Say that w is the string 0100 and that the start state of M is go. In state go, upon reading a 0, let's say that the transition function dictates that M enters state q7, writes a 2 on the tape, and moves its head to the right. In other words, 8(90, 0) = (97, 2, R). Part 1 places the domino # in P', and the match begins = #qo0100#. # qo 0 1 0 0 #1 In addition, part 2 places the domino L2q7 as (90, 0) = (97, 2, R) and part 4 places the dominos HH and H in P', as 0, 1, 2, and u are the members of I. Together with part 5, that allows us to extend the match to #Lo 0 L1 LO LO L# L # qo 0 1 0 0 #12 71110101#231 Thus, the dominos of parts 2, 3, and 4 let us extend the match by adding the second configuration after the first one. We want this process to continue, adding the third configuration, then the fourth, and so on. For it to happen, we need to add one more domino for copying the # symbol.
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