 This desideratum is satisfied by an answer pointing out a function \(f\) which yields for each person a suitable admired person. Such a function can be his or her father. Importantly, the value \(f(b)\) of this function only depends on the person \(b\) interpreting ‘everybody,’ but does not depend on the scenario \(w\), compatible with the questioner’s knowledge, that interprets the construction ‘I know.’ Interestingly, the desideratum \(K_I (\forall x)(\exists y/K_I)\) admires\((x, y)\) is not expressible without an explicit independence indicator. It is also worth noting that this case cannot be represented in the notation of \(\mathbf{FPO}\). This is because several types of semantic interactions are possible among quantifiers and intensional operators, and blocking interactions of one type does not automatically block interactions of other types. In the example, the witness of \(\exists y\) must not vary with the scenario \(w\) interpreting the operator \(K_I\), but still the values of both variables \(x\) and \(y\) must belong to the domain of the particular scenario \(w\) chosen to interpret  \(K_I\).[89]