Question: PROVE WITHOUT ANY POSSIBILITY OF REFUTATION the computational complexity ( worst case asymptotic lower bound ) and computational complexity class of the problem of determining,

PROVE WITHOUT ANY POSSIBILITY OF REFUTATION the computational complexity (worst case asymptotic lower bound) and computational complexity class of the problem of determining, if there exists a bijective mapping between 2 given trees, and design and PROVE WITHOUT ANY POSSIBILITY OF REFUTATION the computational complexity (omega) of an optimal algorithm solving that problem.\\
hint if the problem is undecidable then there is no possible solution.

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