Turing Machine for Language L = ww^r in Automata Theory
An explanation of constructing a Turing Machine to recognize the language L = ww^r, detailing the initial state transitions and alphabet modifications used in the process.
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Start with some initial state q0, if we find 'a', we will change it to 'x' or if we find 'b', we will change it to 'y'. After updating the alphabet, we will move towards the right while skipping all the a's and the b's and go till the last blank i.e. 'B'. From 'B', take a left turn, and if the first alphabet was 'a', then we will find 'a' here which will be replaced by 'x' and if the first alphabet was 'b', then we will get b here which will be changed to 'y'. Then again we will move towards the left side to start the second iteration.
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16:17
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Published
Apr 9, 2023
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