Definition 19.3.5.46E1CFFE3502 A smooth flag $Y_{\bullet }$ on $X$ consists of a flag of connected closed submanifolds of $X$:
\[ X=Y_0\supseteq Y_1 \supseteq \cdots \supseteq Y_ n, \]
where $Y_ i$ has dimension $n-i$.
PomePome46E1CFFE3502Definition 19.3.5.46E1CFFE3502 A smooth flag $Y_{\bullet }$ on $X$ consists of a flag of connected closed submanifolds of $X$:
where $Y_ i$ has dimension $n-i$.
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