It is also possible to apply these rules simultaneously in the search for possible conditions that are both sufficient and necessary. Any candidate cannot be both sufficient and necessary if it fails either the SCT or the NCT. In Table 2, C is the only possible necessary condition for G, and it is not also a possible sufficient condition for G, since C fails the SCT in Case 1, where C is present and G is absent. In Table 1, however, D is a possible sufficient condition of G, because D is never present when G is absent; and D might also be a necessary condition for G, since G is never present when D is absent. Thus, none of Cases 1–3 in Table 1 eliminates D as a candidate for a condition that is both sufficient and necessary for G. As before, this possibility still might be refuted by Case 4, so any inference to a positive conclusion that some candidate is a necessary and sufficient condition must be defeasible and, hence, inductive.
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