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Separable extension: Revision history


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  • curprev 03:5403:54, 3 January 2021 Ebony Jackson talk contribs 20,733 bytes +38 As explained later in the article, a separable extension need not be an algebraic extension. Also removed "the notion of a separable closure is only interesting for imperfect fields" - it's just as interesting as algebraic closure when they coincide! undo

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  • curprev 21:5821:58, 1 August 2018 174.49.119.109 talk 19,512 bytes +5 Fixed an incorrect statement. The formal derivative of a minimal polynomial of an algebraic element is never zero unless the element itself is zero. The condition that the minimal polynomial’s formal derivative is not zero does not characterize separability. undo Tags: Mobile edit Mobile web edit

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