00:01
We are asked to construct a touring machine with tape symbols 0 ,1, and b, that when given a bit string as an input, will replace all but the leftmost one on the tape with zeros and won't change any of the other symbols on the tape.
00:21
So we know that our touring machine, t, is going to have the form of a four -touple.
00:27
So with components s, i, f, and s, 0, where s is the set of.
00:35
Of states, i is the inputs.
00:38
We know that i is going to be 0, 1, or b.
00:44
F is the partial function of transitions, and s0 is the start state for the machine.
00:55
Now, the way this works is, the machine should run through the tape until it has encountered the first one.
01:08
So t should skip tape until t finds a 1.
01:23
And then at this 1, t should enter state s1 and move to the right.
01:46
So we're not going to change the one...