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Trisection, validated to be accurate by way of a geometric forming process
Geometric Forming is a newly proposed mathematical process which can be used to validate the adequacy of motion related solutions for the trisection of an angle over a wide range of device settings.
It can account for passages of time which must accompany such types of events; thereby behaving quite unlike a conventional Euclidean process which otherwsie remains completely devoid of it. This is because geometric construction practice only is capable of mapping out new locations from those which already are known by means of applying a straightedge and compass to them; thereby having virtually nothing do with time!
Based upon this, it appears that introducing an additional fundamental form of geometry into mathematics which more suitably could address such type of real world issues might now prove to be a reasonable approach.
Moreover, such type of mathematical accord would appear to be compatible with divisions suspected to occur in other forms of mathematics, such as in various real number types, as well as in forms of algebraic equations and associated function format types; thereby suggesting a mathematics demarcation, or schism which actually would divide, or separate one portion of mathematics entirely from the other (ref. column 21 lines 6-33, column 71 lines 29-36, and Figure 48)