Sunday, March 01, 2015

"John the Baptist" - Maximum Ability of Mankind



Northwest End of the Kanto Plane, 100 km from Tokyo



Maximum Ability of Mankind 


You can take three points on one line very easily.

But you cannot place simultaneously three points on a plane that constitute one line.  In other word, you cannot specify three points that constitute one linear line without first specifying two points and connecting them to make one line and then place the third one on the line.

It is a very simple challenge: Put three points on a plane so as to constitute one straight line without first connecting any two points.

None can do it, but God can do.

You can make an infinite number of straight lines each of which shares one certain point.  But you can draw only one straight line that connects any two points.  And you cannot even constitute one straight line by first placing three pints and finally drawing the line precisely connecting all of them linearly.

If you are alone, you have an infinite number of chances to connect to an angel.  If a man and his wife are alone, they have only one chance to connect to an angel.  If you are among three persons or more, an angel never appears before you.

That is why any founder of a true religion is one man but not a group of men.

However, there must be other types of angels who may appear in a mas.  Nonetheless, an angel closer to God must appear only to a man or a woman when he or she is alone, in my view.


By the way, if a plane has coordinates, the matter is different.  Only you have to do is to specify three sets of the coordinates of three points to place them on one line.  God must always see such coordinates in the material space and the spiritual space.

Finally we must be humble, because we cannot even correctly choose three points in the space, even with our maximum ability, while God can place precisely correctly an infinite number of points even in your brains.



Appendix:

The Pappus Configuration

An orchard of type (8, 3) is also impossible. The first case that is possible in Euclidean Geometry is the (9, 3) case illustrated here. This configuration illustrates the Theorem of Pappus: If there are three points (A, B, C) on one line and three corresponding points (D, E, F) on another line, then the six lines connecting pairs of non-corresponding points (AE, BD) (AF, CD) (BF, CE) intersect in pairs at points (X, Y, Z) that are collinear.


http://www.mayhematics.com/g/g2_lines.htm



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Mat 3:1 In those days came John the Baptist, preaching in the wilderness of Judaea,
Mat 3:2 And saying, Repent ye: for the kingdom of heaven is at hand.