Joe - the derivation of Phi in terms of a circle is shown further here. It is a geometric Proof based upon being able to find Phi in circles lined side-by-side. http://vortexspace.org/display/~integral54/Geometric+Derivation+of+Phi+from+Circle<http://vortexspace.org/display/%7Eintegral54/Geometric+Derivation+of+Phi+from+Circle>
This shows that Phi is related to a circle's curvature constant. This shows the most elegant equation, which I believe will eventually explain the inverse-square law in unification with the curvature of space-time. This is in relation to the area of a square and the area of the circle circumscribed within it. SquareArea/CircleArea = sqrt(Phi) I know that there are recommendations to think that Tau is the most natural curvature constant to use - but I would actually recommend sqrt(Phi) as the most natural one since it is the one showing the relationship between a square and circle. On Mon, Mar 14, 2011 at 9:00 PM, Dr Joe Karthauser <[email protected]> wrote: > Where is the derivation of phi in terms of a circle published? There are no > references or names in that article. > > Thanks > Joe > > -- > Dr Joe Karthauser > >
