VI.   Argument

Inductive Logic, also known as Inductive Reasoning is a formal method of achieving an inference through Bivalent Linear Logic by the derivation of general principles from specific instances or prior knowledge.

Whereas Deductive Logic seeks to establish validity in terms of absolutes, Inductive Logic indicates that a logical argument supports a conclusion to some degree (inductive probability) without absolute certainty. Therefore, Inductive Logic permits the consideration of certain real world uncertainties reflected in superior forms of logic within the inferior Bivalent Linear Logic framework.

Inductive Logic depends upon two (2) key concepts being the laws of probability and certainty. Therefore the strongest form of Conclusion by Inductive Logic is when one is certain beyond “reasonable doubt” that a conclusion is probably true.

As Inductive Logic introduces some relevance to real world uncertainty to the system of Bivalent Linear Logic used for all lesser laws formed under Positive Law, it is the preferred form of Bivalent Linear Logic for resolving serious matters concerning such laws.