  Suppose that W is a finite, unitary, reflection group acting on the complex
vector space V. Let A = A(W) be the associated hyperplane arrangement of W.
Terao has shown that each such reflection arrangement A is free. Let L(A) be
the intersection lattice of A. For a subspace X in L(A) we have the restricted
arrangement A^X in X by means of restricting hyperplanes from A to X. In 1992,
Orlik and Terao conjectured that each such restriction is again free. In this
note we settle the outstanding cases confirming the conjecture.
