The Failure of Einstein Field Equations- Dimensions in Non-Linear Time

Alas, no poetry this morning.
A fundamental aspect of non-linear time is that it uses Einstein's own theories (albeit turned on their head a bit) in order to give a perspective where there is a different result (apparent, not actual-which I"ll have to explain) to observations in a relativistic universe.
Just as Newtonian Physics (Galliliean Physics might be equally applicable as a name) works in gross terms within a gravity well, so does relativity in a macroscopic universe scale.  It is an actual, repeatable result.  However, relativity begins to break down as time and space are eliminated because the variables on which it is built break down into their component parts.  While the actual results are the same, the apparent way they are displayed must be different, that is the perspective changes the fundamental field equations so that the same perspective yields the same results, but a different perspective yields a different result in theory although not in practice unless there are multiple outcomes in the universe.  This will take a moment to explain.  We can call this Parmenidean Physics (PP) or Non-linear time (NLT), it's sort of the same thing, NLT is merely PP from the perspective of greater knowledge (or less depending on how you view my work).
To understand this conceptually we will use a simple Newtonian problem.
W=Fcos(a)x where W=work, F is force at an angle(a) and x is a vector.  To simplify the equation, well have the Force acting straight down on an object which is resting on the ground, i.e. gravity.  In such a case, the vector x is zero.  If we tilt the angle a so that the object moves, we still have a component of the force which is acting down, but in such as case cos(a)=0 even though x takes a positive value (assuming that there is enough force to move the object).
In NLT (or PP), however, you have a new concept added.  The new concept is that every aspect of the equation is broken down into changing time coordinates.  That is an object at rest is never really at rest in the universe, if it were completely at rest the universe would not have to move by it, because it would cease to be relevant to the changing coordinates any more than a data point on a screen remains relevant after the screen has changed without including that data point.
This takes the simple equation and changes it something like this:
W=d(t1)cos(a)d(t2) where dt1 and dt2 represent gross changes in time related to Force only.  These change notwithstanding the fact that in traditional physics (even relativistic physics) d(t2) doesn't change if the force is coming straight down on the object and hence there is not "actual" movement.  In the NLT universe there is apparent movement since everything is changing lest it drop out of the universe completely.
If this makes you uncomfortable, we're going to have a problem with cos(a)=zero where the force is exerting itself straight down.  Why, you ask as you cling to your Pythagorean life raft?
The answer is that the angle itself is changing in NLT because it is a moving angle and not a static angle.  This doesn't move the block any more from the standpoint of actual movement, but from the standpoint of the NLT universe, the force either has to cease to exist or it has to change coordinates.
This does not mean that the Field equations cease to exist in NLT or that they give different actual results, but it does mean there is a "super perspective" from which they are constantly changing to remain relevant in the universe.
The "gross scale" changes are not relevant but they make a nice analogy.  The Force equation (work equation) given above takes place in a spinning universe so obviously the points of reference change.  Under the concept of time becoming Non-Linear (as in black holes) you can find points where these equations become irrelevant to the universe, i.e. fields cease to exist.  The "gravity" fields of black holes which are fundamental to our universe in this theory merely reflect that without time the black holes would be gone completely so they are only gradually dropping out of the universe, their dt's are going to zero but never arrive.
These types of apparent change (which is not observed in a Linear Universe-actual change) are fundamental in a Non-linear universe (where everything happens at once without dimension according to Einstein-its no wonder it took 10 years to define the field equations since they are inconsistent with his own observations of the underlying origin of the universe) are because the linear universe where things do not happen at once is non-static but necessarily travel and alter according to the apparent (not necessarily actual) movement along time of everything.  All things are coordinate change whether force or matter and in this observation, it becomes easier to look at forces and the anti-forces (matter and anti-matter being the alternative view) as being different perspectives of coordinate change from a common non-linear framework.
Confused?  Just wait!