 An inductive logic must, it seems, deviate from the paradigm provided by deductive logic in several significant ways. For one thing, logical entailment is an absolute, all-or-nothing relationship between sentences, whereas inductive support comes in degrees-of-strength. For another, although the notion of inductive support is analogous to the deductive notion of logical entailment, and is arguably an extension of it, there seems to be no inductive logic extension of the notion of logical inconsistency—at least none that is inter-definable with inductive support in the way that logical inconsistency is inter-definable with logical entailment. Indeed, it turns out that when the unconditional probability of \((B\cdot{\nsim}A)\) is very nearly 0 (i.e., when \((B\cdot{\nsim}A)\) is “nearly inconsistent”), the degree to which B inductively supports A, \(P[A \pmid B]\), may range anywhere between 0 and 1. 