From now on I will use the forms of analysis exemplified in the last set of Figures and Tables as a routine bridge between the logic of relative terms and the logic of their extended relations. For future reference, we may think of Table 3 as illustrating the "solitaire" or "spreadsheet" model of relational composition, while Figure 4 may be thought of as making a start toward the "hyper(di)graph" model of generalized compositions. I will explain the hypergraph model in some detail at a later point. The transitional form of analysis represented by Figure 5 may be called the "universal bracketing" of relatives as relations.
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From now on I will use the forms of analysis exemplified in the last set of Figures and Tables as a routine bridge between the logic of relative terms and the logic of their extended relations. For future reference, we may think of Table 3 as illustrating the ''spreadsheet'' model of relational composition, while Figure 4 may be thought of as making a start toward a ''hypergraph'' model of generalized compositions. I will explain the hypergraph model in some detail at a later point. The transitional form of analysis represented by Figure 5 may be called the ''universal bracketing'' of relatives as relations.