“…3 ) from w − j to w + j opposite x 0 . By [4,Theorem 11], strong continuity holds at all points in F (A (j) 3 ), except possibly one exceptional point. This will only be a problem if that one point happens to be either w + j or w − j , since in that case it may not be possible to find a continuous path γ j : [t − j , t + j ] → CS n such that γ j (t ± j ) = y(t ± j ), and such that f A (γ j (t)) parametrizes the arc of the boundary of F (A 3 ) would not prevent finding a continuous path γ j (t), unless the eigenvalue is either w ± j .…”