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replaced http://math.uga.edu/~pete with http://alpha.math.uga.edu/~pete
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I an not 100% sure that this question has an answer, but still I would like to ask it.

There is a short an simple proof of Krull intersection theorem (for example page 12 in http://www.jmilne.org/math/xnotes/CA.pdf or page 154 http://math.uga.edu/~pete/integral.pdfhttp://alpha.math.uga.edu/~pete/integral.pdf ). As far as I got this short proof is very recent (at least in Pete Clark's notes there is a reference to an article of 2004).

I would like to know if this proof can be stated in a more "geometric" language. Even though I seem to understand the proof it looks to me a bit as a trick...

I an not 100% sure that this question has an answer, but still I would like to ask it.

There is a short an simple proof of Krull intersection theorem (for example page 12 in http://www.jmilne.org/math/xnotes/CA.pdf or page 154 http://math.uga.edu/~pete/integral.pdf ). As far as I got this short proof is very recent (at least in Pete Clark's notes there is a reference to an article of 2004).

I would like to know if this proof can be stated in a more "geometric" language. Even though I seem to understand the proof it looks to me a bit as a trick...

I an not 100% sure that this question has an answer, but still I would like to ask it.

There is a short an simple proof of Krull intersection theorem (for example page 12 in http://www.jmilne.org/math/xnotes/CA.pdf or page 154 http://alpha.math.uga.edu/~pete/integral.pdf ). As far as I got this short proof is very recent (at least in Pete Clark's notes there is a reference to an article of 2004).

I would like to know if this proof can be stated in a more "geometric" language. Even though I seem to understand the proof it looks to me a bit as a trick...

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aglearner
aglearner
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A "geometric" insight into a proof of Krull intersection theorem?

I an not 100% sure that this question has an answer, but still I would like to ask it.

There is a short an simple proof of Krull intersection theorem (for example page 12 in http://www.jmilne.org/math/xnotes/CA.pdf or page 154 http://math.uga.edu/~pete/integral.pdf ). As far as I got this short proof is very recent (at least in Pete Clark's notes there is a reference to an article of 2004).

I would like to know if this proof can be stated in a more "geometric" language. Even though I seem to understand the proof it looks to me a bit as a trick...