Definition 7.1.7. A morphism \(l\colon X \to X'\) of spectra is called an \(E\)-localization if \(X'\) is \(E\)-local and the morphism \(l\) is an \(E\)-equivalence.
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Definition 7.1.7. A morphism \(l\colon X \to X'\) of spectra is called an \(E\)-localization if \(X'\) is \(E\)-local and the morphism \(l\) is an \(E\)-equivalence.
Generated from the authoritative LaTeX source.