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when $x \gt 0$, $|x_n^{\frac 1k}-x^{\frac 1k}|= \dfrac {|x_n-x|}{x_n^\frac{k-1}{k}+x^\frac{k-1}{k}}\le \dfrac {|x_n-x|}{x^\frac{k-1}{k}} $. Suppose $|x_n-x| \lt \varepsilon\cdot x^\frac{k-1}{k}$. Then, $|x_n^{\frac 1k}-x^{\frac 1k}|<\varepsilon$.

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The question I have continues from (3) by adding the constraint that $P(x)$ is irreducible over $\mathbb{Q}$. Will $P(x)$ have any imaginary roots or, equivalently, will $E(x)$ and $e(x)$ share any real roots in common?

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