HomeworkLet K Q be a cubic extension and (p) = ℘1 · ℘2 · ℘3 a product of distinct prime ideals. Let α ∈ OK be an integer with T rK Q (α) = 0. Show that if ℘1 · ℘2 | (α) then ℘3 | (α). 2. Assum - Distinct - Document - PDFSEARCH.IO

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	HomeworkLet K/Q be a cubic extension and (p) = ℘1 · ℘2 · ℘3 a product of distinct prime ideals. Let α ∈ OK be an integer with T rK/Q (α) = 0. Show that if ℘1 · ℘2 \| (α) then ℘3 \| (α). 2. Assum Add to Reading List Document Date: 2016-11-18 14:28:05 Open Document File Size: 39,06 KB Share Result on Facebook

HomeworkLet K/Q be a cubic extension and (p) = ℘1 · ℘2 · ℘3 a product of distinct prime ideals. Let α ∈ OK be an integer with T rK/Q (α) = 0. Show that if ℘1 · ℘2 | (α) then ℘3 | (α). 2. AssumAdd to Reading List