1. Introduction to the Basic Problem, as Far as SUSY Potential Physics. Starting off with a Summary of Why in Situations, so the Square of H, Is >0
In this introduction, we use the results of how we set the state for a modified Pre-Planckian physics HUP. This will be leading to initial conditions which will lead to, later in Pre-Planckian space-time physics, which will in turn lead to our main analysis result that in the Pre-Planckian Space-time, that, will still lead to space-time conditions for which we have, the slow roll conditions, as outlined by Padmanabhan  , which merge seamlessly into the inflationary conditions, even if, in the Planckian space-time we have. In the regime which we have we have that, for times t Planck time interval. By the time we have we have that for Planck time. One of the findings will be that the square of the Hubble parameter, when, will be > 0 only if, which occurs when the time is in the Pre-Planckian space-time regime and when time is Planck time in value, just before the advent of inflation. In doing so, if, no longer holds. But to get to this derivation, we will attempt to set up a modification of the HUP which will be part of how in situations, so the square of H, is >0. This will be linked to the modification of the HUP brought up, which is largely from  . This leads to the satisfaction of the slow roll hypothesis, usual formulation still holding in the Pre-Planckian regime, in spite that, will be > 0 only if.
2. Re-Hash of Discussion Given in  about Modification of HUP
As stated in  we will be examining a Friedmann equation for the evolution of the scale factor, using explicitly one case being when the acceleration of expansion of the scale factor is kept in, and the intermediate cases of when the acceleration factor, and the scale factor is important but not dominant. In doing so we will be tying it in our discussion with the earlier work done on the HUP but from the context of how the acceleration term will affect the HUP, and making sense of 
Namely we will be working with 
i.e. the fluctuation dramatically boost initial entropy. Not what it would be if. The next question to ask would be how could one actually have 
In short, we would require an enormous “inflaton” style valued scalar function, and. How could be initially quite large? Within Planck time the following for mass holds, as a lower bound   
3. What Is the Argument against the Usual Heisenberg Uncertainty Principle?
We will be looking at the likelihood of recovery of the usual Heisenberg uncertainty principle as would be seen if 
In short, we would require an enormous “inflaton” style valued scalar function, and, i.e. assuming a quantum bounce with, but not zero, so as to have Equation (2) render the usual Heisenberg uncertainty principle, would require a scalar value initially of almost infinite value, and there is no reason this would occur, i.e. what we will attempt to do is to model inputs from what can be deduced via deconstructing the super symmetric models, as so beloved by the physics community.
4. The SUSY Potential Utilized. And Its Role for in Situations, So the Square of H, Is >0
Going to Kolb, Pi, and Raby,  we outline certain problems with the usual SUSY models which in effect argues strongly against a scalar value initially of almost infinite value. The target of what we are examining is an old but still referenced model of inflation in the case of a super symmetric potential of the form of a VEV, which is what we should be considering, namely, if we use a scalar value of a Higgs field, with
With [ ] a minimum value for Equation (23) according to the first derivative, , if is the super symmetry breaking scale, and
Were this followed, we would also would have a defined mass, for the scalar field which is given in [ ] by the following
With a minimization of a SUSY style Equation (7), and Equation (9) below if. The contention we have is that if one wanted to have Equation (9) satisfied, that with the scale factor ALMOST zero, but not zero, that there is no way to have, and to keep fidelity with the usual HUP relationships of change in energy times change in time as greater than or equal to h bar. Here is the [ ] provided SUSY potential for a vanishing VeV 
i.e. this is still, with some tweaking a commonly accepted SUSY VeV model, with a minimum if, and due to Equation (10) we can argue pretty straight forwardly, that if no longer holds, that the variation in the Pre-Planckian metric as brought up in Equation (10) will NOT allow for the resumption of the usual HUP
So, will in the Pre-Planckian regime, break down  . We will next then consider what to expect if there is a dynamical systems treatment for an emergent VeV and what this says physically.
5. Examining What Happens to Equation (10) If in Pre Planckian Space Time due to
We will be looking at the value of Equation (10) if. In short, we have then that
If we use the following, from the Roberson-Walker metric    .
Following Unruth   , write then, an uncertainty of metric tensor as, with the following inputs
Then, the surviving version of Equation (7) and Equation (8) is, then, if   
This Equation (14) is such that we can extract, up to a point the HUP principle for uncertainty in time and energy, with one very large caveat added, namely if we use the fluid approximation of space-time 
How likely is? Not going to happen.
6. How We Can Justifying Writing Values. And Other Inequalities
To begin this process, we will break it down into the following co ordinates. In the rr, , and coordinates, we will use the Fluid approximation,  with
If as an example, we have negative pressure, with, , and, and, then the only choice we have, then is to set, since there is no way that is zero valued. If so, then we will go to the behavior of Equation (10) and due to.
1) Working with Equation (10) as a link to due to
The key equation is to look at the following expression for the Hubble parameter, which is 
Here, we will be having due to because, then The key equation is to look at the following expression for the Hubble parameter, which is leading to
2) Working with Slow Roll If we are using Equation (20) if
From using Padmanabhan  , we have the following which we write as for slow roll parameters
Note that this is commensurate with this K.E. as proportional to have the left side of Equation (22) almost infinite in value and in turn that also relates to
Which due to  becomes similar to using Equation (24) in
Then by Equation (23) and Equation (24)
If we are in a very small Pre-Planckian regime of space-time, we could, then write Equation (24) as then proportional to  , with initial degrees of freedom, leading to, and initial degrees of freedom as
As given by Kolb and Turner, the projected degrees of freedom max out about 110, while unorthodox treatment of the same problem lead to an upper bound of about 1000. Needless to say though, the given Equation (26) only works if there is an extremely small, almost zero inflaton value, as given by the following:. This is to counteract the enormity of the initial temperature. We will say more about this topic later in subsequent publications.
We think the only explanation is that even if Equation (21) and Equation (22) are not satisfied with an almost zero inflaton magnitude, the only explanation we have is of a causal discontinuity which would effectively wipe out a good deal of the information and structure from Pre-Plankian to Planckian space time, even if the behavior of Equation (21) and Equation (22) is commensurate with the Planckian slow roll conditions. We will write more of this in a subsequent publication. This will complete our full development of an extension of  as well as issues raised in  , and  where Corda calculated the magnitude of the inflaton, which has results which we will try to reconcile as to our present theoretical developments.
This work is supported in part by National Nature Science Foundation of China Grant No. 11375279.