# Quantum Gravity 169.1: The Intersection in Wormholes From Spheres and Balls Via Probable Causation

*From*: OsherD <mdoctorow@xxxxxxxxx>*Date*: Sat, 04 Aug 2007 23:52:19 -0700

From Osher Doctorow

In the intersection of the Universe's spherical front with the

cylindrical Wormhole having axis along the z axis (both sphere and

cylinder being "centered" at (0, 0, 0)), the z coordinate is no longer

arbitrary but was found in 169.0 to be given by:

1) z^2 = rho^2 - r^2

where rho is the radius of the sphere and r is the radius of the

Wormhole cylinder, which are a particular time are fixed although at

different times they grow as time increases. In the Probable

Causation/Influence (PI) analog, we get arguably:

2) 2z = 2rho - 2r

or dividing through by 2:

3) z = rho - r

The length of the Wormhole is 2z, so from (2) we actually have

equation (2) being more informative in a sense than (3). (2) says

that the length of the wormhole at a fixed time t is the radius of the

Universe minus the radius of the wormhole. However, we must be a bit

careful in interpreting this, because this is not what Euclidean

Cartesian/rectangular equation (1) says precisely. It is probably

best to regard (2) and (3) as Probable Causation/Influence Phase

analogs of equation (1) which is the equation that we would ordinarily

use without worrying about Causation.

The actual intersection of the Wormhole cylinder and the Universe's

sphere is, however, a circle, but not just any circular crossection of

the cylinder - it is the circular crossection of the cylinder at the

height or length z_i where the cylinder actually intersections the

sphere, i referring to "intersection". This intersection value of z,

z_i, is what (1) above gives. There is also a circular intersection

at z coordinate -z_i.

Osher Doctorow

.

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