Ex.
n=3 a’1=0 and a’2=0
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K is a field, and P(t) is polynomial over K.
K(t)/P(t)=L
L=K(α)
α is t modulo P.
β=F(α), α=G(β)
F and G over K are polynomials. Moreover, Q is the minimal polynomial for β over K. This is the Tschirnhaus transformation of P.
L is a Galois extension of K.
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