Question: Let A = { w | w is a binary string containing at least 2 consecutive * { 1 } s ! { and }

Let A={w|w is a binary string containing at least 2 consecutive *{1}s !{and} an even number of \[1]s}. Let B={a^ib^jc^k:0\lt i \lt j \lt k}.
(1) Create the YES/NO table for A and B.
(2) Construct a @mredtn @fn to show that A\mred B. Write the \graf code for a Turing machine that computes your @mredtn @fn.
(3) Choose a string w_Y that represents YES for A and a string w_N that represents NO for A. Show the simulation output for your TM on w_Y and w_N.
(4) Prove that your @fn from @{(2)} has the @mredtn property.
Let A = { w | w is a binary string containing at

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