Let $M$ be a compact manifold provided with an action of a Lie group $G$.
Let $X$ be a vector field on $M$. What does it mean to say that $X$ is $G$-invariant ?
Let $M$ be a compact manifold provided with an action of a Lie group $G$.
Let $X$ be a vector field on $M$. What does it mean to say that $X$ is $G$-invariant ?
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