 Floridi distinguishes informativeness from strongly semantic information itself. This is welcome, since strongly semantic information is factive, whereas false statements can still be informative. Indeed a false statement \(s\) may be more informative than a true statement \(s'\), in spite of the fact that \(s'\) carries strongly semantic information whereas \(s\) does not. By way of example, suppose that you are running a catering contract for an event, and that there will in fact be exactly 200 people in attendance. Suppose that \(s\) is there will be 201 people in attendance, and \(s'\) is there will be between 100 and 200 people in attendance. \(s'\) is true whilst \(s\) is false, but \(s\) is more informative than \(s'\) on any natural understanding of the concept informative.