Weak log transversality for free divisors satisfying the logarithmic comparison theorem

Let $M$ be a complex manifold, let $D\subset M$ be a free divisor, and suppose that $D$ satisfies the logarithmic comparison theorem. Let $M$ be regarded as the ambient constructible object in the paper's definition of weak log transversality. Logarithmic comparison conjecture. Then $M$ is weakly log transverse to $D$. This is presented as a reformulation of Conjecture 1.4 cited in the paper; the supplied text gives no resolution.