$POE_i = (C_i, t_i, Δ_i)$
where
$C_i \subseteq \sigma_i$, where $C_i$ is the state constraint for $t_i$, where $\sigma_i$ is the current EVM state,
$t_i$ is the transaction,
$Δ_i$ is the state subset affected by $t_{i}$ such that
$Δ_i = \{(a_1, [s_{1,1}, ..., s_{1,m_1}]), ..., (a_n, [s_{n,1}, ..., s_{n,m_n}])\}$
where
$POI_i = (Ω, t_i, Δ_i)$
Note: Compare to POE, the only difference is $C_i$ is an universal set Ω
Discounted Predicted Gas Cost
$F(t_{i}) = f(b) \cdot e^{-rt} \cdot G$
where
Thus we have pricing function $P_I$ for preconf of inclusion:
$P_I(Ω, t_i, Δ_i) = F(t_{i})$