  In seeking axioms for theories within a given interpretability  degree[6]   we seek axioms that are as low as possible in the evidentness order. Ultimately one would like to find axioms that are minimal in the evidentness order. But questions remain: (1) Can we be assured of finding minimal points that are secure? The concern is that as one climbs up the interpretability degrees the security of the minimal points will weaken to the point where there would arguably be little security left. To see this consider statements of the form “α is well-ordered” where α is the proof-theoretic ordinal of the interpretability degree. As one climbs the degrees one passes through ϵ0, Γ0, and θΩω. This barely scratches the surface and yet already the corresponding statements of wellfoundedness have become less evident. This leads to the second question. (2) Is finding a minimal point in the evidentness order (of a given interpretability degree) the most one could hope for or are there other, more subtle ways of accumulating evidence for axioms, ways that might further buttress even the minimal points in the evidentness order (of a given interpretability degree)? 