By your limited notion you simply can't comprehend totalities like Emptiness or Fullness and the relative parallel\serial complex existence between them.
It also can't get some simple facts of complexity's self reference like:
No member of a given set is identical to that given set, and any attempt to force identity between a member of a given set to that set fails, because it is resulted by infinite regression that prevents the exact identification of the given set, for example:
A = {1,2,A}
If set {1,2,A} is forced to be identical to member A, then set A = {1,2,{1,2{1,2,{1,2,{1,2,{…}}}}}}
S = {[qimg]http://www.umpi.maine.edu/info/nmms/Images/nickieatmirror.jpg[/qimg]
}(
http://www.umpi.maine.edu/info/nmms/mirrors.htm )
It also can't get the following facts about the following diagram:
[qimg]http://farm5.static.flickr.com/4034/4423020214_32d511c7f7.jpg[/qimg]
a) All bended orange forms have the same length > 0.
b) There are infinitely many bended orange forms, where each form has finitely many bends, such that each bend is distinguished from the other bends, because between any pair of bends there is a non-bended form, such that one bend of the pair is A, the other bend of the pair is B, and the non-bended form is equivalent to ≠ between A and B, which is expressed as A≠B.
c) In order to get an orange form with infinitely many bends, the form has to be totally bended, such that there is no non-bended form between any arbitrary [A,B], but it is impossible, because the non-bended form is equivalent to ≠ between A and B, which enables the distinction of A or B bends.
d) In that case we have no choice but to conclude that a totally bended form is exactly a single point, and there is no such a thing like totally bended form that its length > 0.
e) According to (a) to (d) any arbitrary bended form has length > 0 only if it has finitely many bends (it is not totally bended).
f) Any transition from non-totally bended form (has length > 0) to totally bended form (has length = 0) has no intermediate degrees.