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Smile Re: pi principle - 03-26-2007, 02:24 PM

Quote:
Originally Posted by AntonioLao View Post
It combines the principle of relativity with the principle of uncertainty and the principle of equivalence. It is a principle of directional invariance.

Imagine the everlasting life of an immortal dog with a flea problem, same problem for its three siblings. The first dog is called Counterclockwise, CCW. The three clockwise siblings are CW1, CW2, and CW3. Each has an immortal flea stuck at the end of each tail. The pack forms two pairs reinforcing each other going around in circles reaching for the flea. They are dogs in the manger with attitudes guarding one forward direction and three backward directions of Time. Since the three backward directions are equivalent, they form three dimensional spaces relinquishing their time keeping ability. However, they create eight spatial structures for a principle of directional invariance. Four heavenly dogs form a lasting super infrastructure of space-time.

Since circular motions imply constant angular accelerations, the eternal four were, are, and will forever doing acceleration of Time’s motion. Moreover, if the circumferences of these circles are divided by their respective diameters the quotients are the same dimensionless transcendental irrational number, p.

The four immortal fleas are members of the acgranic family, while the dogs are members of graconic family. If the graconic circumference (C) and the acgranic diameter (D) could be measured directly then the area of the circle is A=DC/4 or A=RC/2, where D is twice the length of the radius of curvature (R). The differential arc length (c) of the circumference subtended by the differential central angle (q) is given by c » R tanq» R sinq. This area determination is p independence.
So then what is their fate,as they are locked into a relative universal outworking of
a physical cycle,then there will be a convergence and an eventual transmutation of
the many into the one,thatway there will be less surfaces to itch and scratch?

regards michael.


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