On Wednesday, August 16, 2017 at 12:56:19 AM UTC-5, Archimedes Plutonium wrote:
> New AP-Maxwell Equations, under construction
>
> taking my time Re: PreliminaryPage22, 3-7, AP-Maxwell Equations of New Physics
>
> This is taking my time, because I have to straighten out these equations;;
>
>
> Ampere
>
> V' = i'*B*L + i*B'*L + i*B*L'
>
> = i*B*L + i*V/m^2*L + i*B*L'
>
> Faraday law
>
> (V/i*L)' = (V'*i*L - V*i' *L - V*i*L') / (i*L)^2
>
> = (V'iL - Vi'L -ViL')/ i^2L^2
>
> =
>
> New Coulomb law and Gravity EM
>
> (V/B*L)' = (V'*B*L - V*B' *L - V*B*L') / (B*L)^2
>
> = (V'BL -VB'L - VBL') / B^2L^2
>
i' = (V/B*L)'
(V/B*L)' = (V'*B*L - V*B' *L - V*B*L') / (B*L)^2
= (V'BL -VB'L - VBL') / B^2L^2
Now how do we get R to 1/R to 1/R^2 out of the derivative of current i?
So we list the derivatives with respect to time of EM parameters
derivative with respect to time s, to 1/s velocity, to 1/s^2 acceleration
current i = dq/ds so current is 1/s what is derivative of current, is 1/s^2 and what is that?
Magnetic field 1/A*s^2, Volt 1/A*s^3, Resistance 1/A^2*s^3
Apparently, derivative of current i is Magnetic Field B
Derivative of B would be 1/s^2 to 1/s^3, so that derivative of B is either Volt or Resistance and the clear choice here is Volt
Derivative of L and here we have L as 1/s so the derivative is 1/s^2 and the clear choice here is a force, a torque, and now, if we have a torque times magnetic field B we end up with Voltage.
Derivative of V, voltage, and here we have 1/s^3, and the only s^4 I know of is Capacitance current Capacitance A^2*s^4, even though it is in the numerator. Let me denote it by i_C
Now, one more justification is that Resistance is B*L for some materials such as copper electric wires, or crystals. And we are free to substitute R for B*L
i' = ((i_C)*V -VVL - VV) / R^2
Now keep in mind Resistance R is not the radius R in R to 1/R to 1/R^2, but, in a serendipity fluke of luck, we can see Resistance as a distance parameter. So what does that leave us?
If we use the Old Ohm's law also of V/R = i
Then we have
i' = ((i_C)*V -VVL - VV) / R^2
i' = (i_C)*i / R - i*L - i^2
Does that look like a R to 1/R to 1/R^2 where R is radius (not resistance)
Not to me,,,,, more later