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lehmer_mahler_measure_problem.variants.odd

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If all the coefficients of $f$ are odd and $M(f) > 1$, then $M(f) \ge M(X^2 - X - 1)$.

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Lean 4 Statement 
theorem lehmer_mahler_measure_problem.variants.odd (f : ℤ[X])
    (hf : mahlerMeasureZ f > 1) (hf' : f.HasOddCoeffs) :
    mahlerMeasureZ f ≥ mahlerMeasureZ (X^2 - X - 1)
ID: Wikipedia__LehmerMahlerMeasureProblem__lehmer_mahler_measure_problem.variants.odd
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