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length 3 (000 and 111) sent over a binary symmetric channel with crossover probability . For this problem, take = 0.1. (a) Find the best code of length 3 with four codewords for this channel. What is the probability of error for this code (Note that all possible received sequences should be mapped onto possible codewords.) (b) What is the probability of error if we used all eight possible sequences of length 3 as codewords (c) Now consider a binary erasure channel with erasure probability 0.1. Again, if we used the two-codeword code 000 and 111, received sequences 00E, 0E0, E00, 0EE, E0E, EE0 would all be decoded as 0, and similarly, we would decode 11E, 1E1, E11, 1EE, E1E, EE1 as 1. If we received the sequence EEE, we would not know if it was a 000 or a 111 that was sent so we choose one of these two at random, and are wrong half the time. 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