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
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Create a Turing machine that implements the following
Traverse the input string
if xx occurs, delete one x then shift the remaining string to remove the blank then restart.
if xx does not or no longer occurs anywhere in the string, determine whether there are more a or more b characters
if there are more a characters accept
if there are an equal number of a and b characters reject/Fail
if there are more b characters accept BUT use a different accept state.
Please illustrate a turing machine or jflap file.
Create a Turing machine that implements the following
Traverse the input string
if xx occurs, delete one x then shift the remaining string to remove the blank then restart.
if xx does not or no longer occurs anywhere in the string, determine whether there are more a or more b characters
if there are more a characters accept
if there are an equal number of a and b characters reject/Fail
if there are more b characters accept BUT use a different accept state.
Please illustrate a turing machine or jflap file.
- Create an algorithm that prints all possible arrangements for eight queens on an 8x8 chess board so that no two queens share the same row, column, or diagonal. In this example, "diagonal" refers to all diagonals, not simply the two that cut the board in half.arrow_forwardkindly solve this problem using pythonarrow_forwardHello, hope you're having a great day. Can you please help me do exercise 1, 2 and 3 please? Thank you!arrow_forward
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