For all n, I need to find examples of rings A$\subset$B such that:
i) dimA-dimB>n
ii) dimB-dimA>n
(where dim is the krull dimension)
Yatir
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For all n, I need to find examples of rings A$\subset$B such that: i) dimA-dimB>n ii) dimB-dimA>n (where dim is the krull dimension) Yatir |
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$\mathbb{Q} \subset \mathbb{Q}[x_0, \dots, x_n] \subset \mathbb{Q}(x_0, \dots, x_n)$. |
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