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Apr 4, 2017 at 4:22 comment added darij grinberg This holds over any nontrivial commutative ring. It is a particular case of Theorem 2 in my post mathoverflow.net/a/144625 (indeed, it is the case when $C' = B $).
Apr 3, 2017 at 22:54 answer added Gro-Tsen timeline score: 1
Apr 3, 2017 at 22:45 history edited Amr CC BY-SA 3.0
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Apr 3, 2017 at 22:41 comment added Amr @AxelBoldt Thank you a lot. I formalized my intuition in an incorrect way. I will modify my question
Apr 3, 2017 at 22:39 comment added Axel Boldt Do you really want to consider $\sqrt{2}$ and $\sqrt{3}$ to be algebraically independent over $\Bbb{Q}$? I don't think that's the standard definition.
Apr 3, 2017 at 22:31 comment added Amr @YCor I mean $\mathbb{Z}/n\mathbb{Z}$
Apr 3, 2017 at 22:30 history edited Amr CC BY-SA 3.0
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Apr 3, 2017 at 22:19 comment added YCor By $\mathbb{Z}_n$, do you mean the projective limit (over $k$) of $\mathbb{Z}/n^k\mathbb{Z}$, or $\mathbb{Z}/n\mathbb{Z}$?
Apr 3, 2017 at 21:36 history asked Amr CC BY-SA 3.0