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Ben Webster
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This is not the answer you are looking for. Go read Brian Conrad'sKConrad's.

This is not the answer you are looking for. Go read Brian Conrad's.

This is not the answer you are looking for. Go read KConrad's.

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Ben Webster
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Robin pointed this out, but I think it's worth saying inThis is not the answer box: the definition of "p is unramified" is that thereyou are no repeated factors mod plooking for. It is then a (not terribly difficult) theorem that this happens if and only if p divides the discriminant Go read Brian Conrad's.

Robin pointed this out, but I think it's worth saying in the answer box: the definition of "p is unramified" is that there are no repeated factors mod p. It is then a (not terribly difficult) theorem that this happens if and only if p divides the discriminant.

This is not the answer you are looking for. Go read Brian Conrad's.

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Ben Webster
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Robin pointed this out, but I think it's worth saying in the answer box: the definition of "p is unramified" is that there are no repeated factors mod p. It is then a (not terribly difficult) theorem that isthis happens if and only if p divides the discriminant.

Robin pointed this out, but I think it's worth saying in the answer box: the definition of "p is unramified" is that there are no repeated factors mod p. It is then a (not terribly difficult) theorem that is happens if and only if p divides the discriminant.

Robin pointed this out, but I think it's worth saying in the answer box: the definition of "p is unramified" is that there are no repeated factors mod p. It is then a (not terribly difficult) theorem that this happens if and only if p divides the discriminant.

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Ben Webster
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