For let (Me) 2 mean that given a Mealy machine, an input string is processed and then the output string is immediately fed into the machine (as input) and reprocessed Only this second resultant output is considered the final output of (Me) 2 If the final output string is the same as the original input string, we say that (Me) 2 has an identity property Symbolically, we write (Me) 2 identity Show that the following machine also has this identity property 0 1, 1 0 0 0, 1 1

Question: For let (Me) 2 mean that given a Mealy machine, an input string is processed and then the output string is immediately fed into the

For let (Me)² mean that given a Mealy machine, an input string is processed and then the output string is immediately fed into the machine (as input) and reprocessed. Only this second resultant output is considered the final output of (Me)². If the final output string is the same as the original input string, we say that (Me)² has an identity property. Symbolically, we write (Me)² = identity.

Show that the following machine also has this identity property:

0/1, 1/0 0/0, 1/1

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