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Log poles not for normal crossings

Thanks to Noah Olander

Make the reader aware that here we work only with one divisor and not
with a normal crossings divisor.
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aisejohan committed Dec 2, 2019
1 parent 7c26ef2 commit 8a49bd887fdf36b3c6e92b5635a0b0f26d9eba00
Showing with 5 additions and 1 deletion.
  1. +5 −1 derham.tex
@@ -2150,7 +2150,11 @@ \section{Log poles along a divisor}
\Omega^\bullet_{X/S}(\log Y) \to
\Omega^\bullet_{Y/S}[-1] \to 0
$$
having many good properties we will discuss in this section.
having many good properties we will discuss in this section. There is a
variant of this construction where one starts with a normal crossings
divisor
(\'Etale Morphisms, Definition \ref{etale-definition-strict-normal-crossings})
which we will discuss elsewhere (insert future reference here).

\begin{definition}
\label{definition-local-product}

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