Question: Let REVTM = { M | MREVTM = { M | M is a TM and wR in L ( M ) wR in L

Let REVTM={M|MREVTM={M|M is a TM and wR in L(M)wR in L(M) whenever w in L(M)}w in L(M)}. Prove that REVTMREVTM is undecidable by giving a reduction from ATMATM to REVTMREVTM. Give the full contradiction proof as is done in section 5.1, not a mapping reduction.

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