Bourbaki

Exercise 7, § 1

Commutative Algebra, V, 356

Give an example of a reduced ring A which is integrally closed in its total ring of fractions and which is not a product of integral domains (take the integral closure of a field K in the infinite product ∏nK\prod_n K, of suitable algebraic extensions of K).

Solution

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Transcribed from the printed volume. Not translated.