A predicate which can thus be analyzed into parts all homogeneous with the whole I call a ''continuous predicate''. It is very important in logical analysis, because a continuous predicate obviously cannot be a ''compound'' except of continuous predicates, and thus when we have carried analysis so far as to leave only a continuous predicate, we have carried it to its ultimate elements. | A predicate which can thus be analyzed into parts all homogeneous with the whole I call a ''continuous predicate''. It is very important in logical analysis, because a continuous predicate obviously cannot be a ''compound'' except of continuous predicates, and thus when we have carried analysis so far as to leave only a continuous predicate, we have carried it to its ultimate elements. |