Our course defined a smooth morphism in this way
I'd like to know why this implies that the sheaf of differentials $\Omega_{X/S}^1$ is locally free of finite rank. Thanks in advance.
Our course defined a smooth morphism in this way
I'd like to know why this implies that the sheaf of differentials $\Omega_{X/S}^1$ is locally free of finite rank. Thanks in advance.
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