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Prove real and complex measurability is invariant under almost-everywhere equality - #727
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Fill Exercise 1.3.8(iii) for real and complex functions. Reuse the original simple approximants and transfer convergence wherever the two functions agree. The pre-existing almost-everywhere TFAE characterizations remain admitted upstream; this change removes the two closure placeholders without changing their statements.
Validation:
lake build Analysis.MeasureTheory.Section_1_3_2passes on this branch. Statements are unchanged, and no new proof placeholders or axioms are introduced. The repository still contains pre-existing admitted lemmas.