rt = ln(Ct / Ct−1),   ℓt = ln(min(Lt, Ct) / Ct−1)

    P(start = s) ∝ ws,   ws = 2−(n−1−s) / (·365),  

    r̃t = rt − r̄w,   ℓ̃t = ℓt − r̄w,   r̄w = Σ wt rt / Σ wt    Sk = S0 · exp(Σj≤k r̃j)

    Sk−1 · emin(ℓ̃k, 0, r̃k) ≤ Dk−1 / (B · LTVliq)  ⇒ 

    p̂ = k / N,   N = ,   √(p̂(1 − p̂) / N) =

    rt = μ + εt,   εt = √ht · zt,   zt ~ tν (),   ht+1 = ω + α εt2 + β ht

    P = Φ((ln(b/S0) − mT) / (σ√T)) + (b/S0)2m/σ² · Φ((ln(b/S0) + mT) / (σ√T)),   m = 0 ,   σ =

    C = (1/N) Σi Σsales [ k·b · max(0, S̃T,i − P) + (1 − k)·b · S̃T,i ],   S̃T,i = ST,i · S0 / ((1/N) Σj ST,j)