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Non-uniqueness of smooth compactification

The main idea is this: You can always find an $X$ such that $X\supseteq U$ and $X\setminus U\supseteq \Sigma := \mathrm{Sing} X$. Then in characteristic zero apply Hironaka's resolution theorem, which …
Sándor Kovács's user avatar
9 votes
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Uniqueness of smooth compactification upto a smooth morphism

A smooth morphism is flat, and you can't even have a flat morphism between two smooth compactifications. A flat morphism has equidimensional fibers. …
Sándor Kovács's user avatar