$14.$ If $$Comparison$$ is a member of $$Distinction$$ relations, and $$Distinction$$ is a member of $$Nonequivalence$$ relations, then classifying $$Comparison$$ as a member of $$Nonequivalence$$ is an example of

A$.$ asymmetrical class containment.

B$.$ transitive class containment.

C$.$ unilateral property induction