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< a more flexible comparison relation will be introduced in Section~\ref{section-num-dim}.
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> a more flexible comparison relation will be introduce in Section~\ref{section-num-dim}.
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< We need a variant of Th.~\ref{current-bergman-approx} providing more ``equisingularity'' in the sense that the multiplier ideal sheaves are preserved. A priori, this can be done at the expense of accepting more complicated singularities, which can no longer be guaranteed to be logarithmic poles; a posteriori, using the deep result of \cite{GZ13} on the strong openness conjecture, it would be possible to do so, but we indicate here a way of bypassing that difficult result.
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> We need a variant of Th.~\ref{current-bergman-approx} providing more ``equisingularity'' in the sense that the multiplier ideal sheaves are preserved. However, this can be done only at the expense of accepting more complicated singularities, which can no longer be guaranteed to be logarithmic poles.
