 As indicated in the above figure, an infinite number of ovals named i\(_1\), i\(_2\), i\(_3\), i\(_4,\ldots\) represent a series of instants i.e., equivalence classes of co-temporaneous moments, as mentioned in section 3. The cronicles are named c\(_1\), c\(_2\), c\(_3\), c\(_4,\ldots\). For \(n\in \{1,2,3,4,\ldots \}\) the moment corresponding to i\(_n\) on c\(_n\) will be the last day of life on earth. The totality of this infinity of chronicles represents the acceptance of \(p_1\). At the last day on each of these chronicles, c\(_j\), it would in fact be possible that life on earth could have continued yet another day. This is evident because of the existence in the model of c\(_{j+1}\). Taken together this means that the statement \(p_2\) holds at any possible day in the model. This is what a Leibnizian would say. However, an Ockhamist would say, that given this model it would be possible to construct a chronicle c\(_*\), as shown on the above figure for which the last day of life on earth would never come. According to the Leibnizian, this construction of c\(_*\) may not be permitted at all, since c\(_*\) may in fact be a maximal linear subset which does not belong to C.