 Now, Savage’s theory is neutral about how to interpret the states in \(\bS\) and the outcomes in \(\bO\). For instance, the theory is consistent with interpreting \(\bS\) and \(\bO\) as respectively the sets of all logically possible states and outcomes, but it is also consistent with interpreting \(\bS\) and \(\bO\) as respectively the sets of states and outcomes that some modeller recognises, or the sets of states and outcomes that the decision-maker herself recognises. 