Interatomic Distance

Discussion concerning the first major re-evaluation of Dewey B. Larson's Reciprocal System of theory, updated to include counterspace (Etheric spaces), projective geometry, and the non-local aspects of time/space.
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bperet
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Interatomic Distance

Post by bperet » Sun Feb 19, 2012 2:41 pm

I have found a conceptual difficulty with Larson's interatomic distance, where he uses the function:

s=ln(t) = \int \frac{1}{t} dt

Namely, that in the time region, the quantity 1/t cannot exist!

According to Larson, in the equations of motion, the spatial component (s) of speed (s/t) is replaced by its temporal equivalent (1/t), resulting in (1/t)/t = 1/t2. In the "time only" region, the three dimensions are 1/t2, 1/t3 and 1/t4. The quantity 1/t can only exist at the unit boundary--not inside the region. Needless to say that all of Larson's work on interatomic distances are based on this conceptual error, which surprises me.

The actual relations would have to be based on integration and differentiation, as Larson uses to determine the time-space region to time-region relationships:

Differential, moving from time-space to time region, where s=1: \frac{s}{t} dt = -1/t^2

Integral, moving from time region back into time-space: \int \frac{1}{t^2} dt = \frac{-1}{t}

This gives the same, 2nd power relation in the time region that Larson uses, except without the need to substitute 1/t for s. Plus the added bonus of reversing the direction of the motion, as we know that "outward in time" = "inward in space." But it also says that the natural logarithm is not involved in the interatomic distance calculation.
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user737
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Re: Interatomic Distance

Post by user737 » Mon Sep 02, 2019 1:08 pm

Integral of 1/x dx to be ln(x) + C is a lie as we know.
That would imply that inter-atomic distance is indeed not logarithmic.

The question then becomes how precisely do you integrate without the dreaded infinity.
The further implies we are dealing with counterspace.
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bperet
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Re: Interatomic Distance

Post by bperet » Tue Sep 03, 2019 2:53 pm

user737 wrote:
Mon Sep 02, 2019 1:08 pm
The question then becomes how precisely do you integrate without the dreaded infinity.
The further implies we are dealing with counterspace.
Larson's "equivalent space" is basically counterspace, as it is a polar region that is a spatial projection of motion in time. The log gives very accurate results when compared to observation, but there may be a polar function that does something equivalent. Unfortunately, I do not know what it is... perhaps Gopi does.
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