Bourbaki

Exercise 4, § 7

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Lie Groups and Lie Algebras, VIII, 239

Let k′k' be an extension of kk, and g′=g(k′)\mathfrak{g}'=\mathfrak{g}_{(k')}. Show that every g′\mathfrak{g}'-module arises, by extension of scalars, from a g\mathfrak{g}-module that is unique up to isomorphism.

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