A metastate in which every
surface including discrete surfaces that is contiguous (continuous) is also mathematically closed (conformal).
Stipulates a
bijective (co-imperative contingent (cotingent)) relationship between contiguity and conformalism.
Ie. Bijectivity stipulates conformalism as well as the
converse.
Contiguity
theory propounds a conversal (bidirectional in
position (space)) stipulatory relationship between bijectivity and conformalism.
That is to
say: bijectivity stipulates conformalism and conformalism stipulates bijectivity.