For a given natural number sc and data x of length \(T\), let us
denote by \(Q = \lceil T/sc \rceil\). Then, normalise calculates
$$\tilde{x}_q = 1/sc\sum_{t=(q-1) * sc + 1}^{q * sc}x_t,$$ for \(q=1, 2, ..., Q-1\), while
$$\tilde{x}_Q = (T - (Q-1) * sc)^{-1}\sum_{t = (Q-1) * sc + 1}^{T}x_t.$$
More details can be found in the preprint ``Detecting multiple generalized
change-points by isolating single ones'', Anastasiou and Fryzlewicz (2018).