We make the notion of scope in the λ-calculus explicit. To that end, the syntax of the λ-calculus is extended with an end-of-scope operator λ, matching the usual opening of a scope due to λ. Accordingly, β-reduction is extended to the set of scoped λ-terms by performing minimal scope extrusion before performing replication as usual. We show confluence of the resulting scoped β-reduction. Confluence of β-reduction for the ordinary λ-calculus is obtained as a corollary, by extruding scopes maximally before forgetting them altogether. Only in this final forgetful step, α-equivalence is needed. All our proofs have been verified in Coq.