This document discusses mathematical relationships between planes, lines, areas, and gravitational fields. It establishes that the area (a) of a plane is equal to the gravitational field (z) of that plane, and represents this as the equation z = a. It also references line infinity planes and compares offering a line infinity plane versus a half cube plane.

1. Cover
Kinetic Line Plane

2. [(x + y) = (y + x)]
Standard Algebra

3. a = area
z = plane
x y z = gravitational field
z = a
(a = z)
z = a z = a
(a = z) z = a (a = z)
z = a
(a = z)

4. 3.14 0
2
z = a
(a = z)
Kinetic
A = A = A = A
A Kinetic A Kinetic A Kinetic A Kinetic
XxKineticYyKinetic|ZzKinetic
Plane as Gravitational Field

5. Line Infinity
Plane
Line Infinity, et cetera
Plane
One offers line infinity plane, rather than cube ½ as plane.

6. Line Infinity
Plane
Line Infinity, et cetera
Plane
One offers line infinity plane, rather than cube ½ as plane.