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Lüroth's theorem : ウィキペディア英語版
Lüroth's theorem
In mathematics, Lüroth's theorem asserts that every field that lies between two other fields ''K'' and ''K''(''X'') must be generated as an extension of ''K'' by a single element of ''K''(''X''). This result is named after Jacob Lüroth, who proved it in 1876.
==Statement==
Let K be a field and M be an intermediate field between K and K(X), for some indeterminate ''X''. Then there exists a rational function f(X)\in K(X) such that M=K(f(X)). In other words, every
intermediate extension between K and K(X) is a simple extension.

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