Let F be a field and let f(x) be an irreducible polynomial
of degree 3 over F. Suppose that L is an extension of F of
degree 6 such that f(x) splits into linear factors over L.
Prove that there exists a proper intermediate field K such
that K is Galois over F.
--
我好窮啊，我好缺批幣啊
，你有摳摳ㄋㄟ
可憐可憐我吧，施捨一點吧
請到(P)LAY-->(P)AY-->(0)GIVE-->PttFund-->吧
--
※ 發信站: 批踢踢實業坊(ptt.cc)
◆ From: 140.112.218.142