Q. Proof that 3UNIT is P-complete: (a) Work out the details of the proof that 3UNIT is in P (the CLAIM was only sketched). (b) We only showed that 4UNIT is P-hard. Show that 3UNIT is P-hard. Q. Explicitly describe a specific encoding such that for each binary string x, there is a corresponding deterministic 1-tape TM's that uses {0,1} as input alphabet. This gives rise to a list M_0, M_1, etc You must explicitly address the following issues: (1) some strings may not encode a proper TM of the above specs (2) the TM's may use ANY tape alphabet in \Sigma_\infty and ANY set of states in Q_\infty (3) the efficient recurrence property holds: