“…All these equations [82] were developed by using probabilistic reasoning principles, concepts from the binomial theorem [83], and by reasoning-based analysis of the dynamic weights for each of A ts , C ts , A tE , C tE , A tδ , C tδ , A tI , and C tI , during each complex activity instance [81]. Based on these equations, the work proposed in [82] considers any instance of a complex activity as a designated set that consists of {A ts , C ts , A tE , C tE , A tδ , C tδ , A tI , C tI , η, µ, ρ, ω, ζ(t), Θ(t), Ψ(t)}, where A ts , C ts , A tE , C tE , A tδ , and C tδ are determined based on a weighted approach that considers the weights associated to different A tI and C tI . Thereafter, η, µ, ρ, and ω are computed by applying probabilistic reasoning principles to the sequence of A tI and C tI for the given complex activity [81].…”