 This ordering looks promising. Propositions are closer to the truth the more they get the basic weather traits right, further away the more mistakes they make. A false proposition may be made either worse or better by strengthening \((h \amp r \amp{\sim}w\) is better than \({\sim}w\) while \({\sim}h \amp{\sim}r \amp{\sim}w\) is worse). A false proposition (like \(h \amp r \amp{\sim}w)\) can be closer to the truth than some true propositions (like \(h)\). And so on.