4:24 AM
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I'm looking for a few examples of particular field extensions $\mathbb{Q}(\alpha,\beta) / \mathbb{Q}$. (i) Is it possible to find a non-simple one? So I would like to show that there exists a field $\mathbb{Q}(\alpha,\beta)$ that cannot be written as $\mathbb{Q}(\alpha,\beta)=\mathbb{Q}(\gamma)$ ...
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