Giantkiller moves forward into Full Heterodyning.

[sparks]

     Just want to post an illustration  (just published on my website)  regarding the tpu magnetic field build.  It seems to look something like a rodinsphere.  I just drew in straight lines to depict the bent magnetic field lines.  Maybe they bend according to Rodin's math.  I sure as hell can't draw them in that way but it may well be the case. 

http://mysite.verizon.net/vze76b18/energyfortheworld/id5.html

[giantkiller]

Update.
Moved the firing ring to the outer end. It will now be in its own pulse wave.

--giantkiller. Stuck in a snow storm and no inventory to start building the the controller.

[Rosphere]

Moved the firing ring to the outer end. It will now be in its own pulse wave.

Ever get the feeling that you are not in Kansas anymore? 

[tak22]

@GK

I keep coming across PHI and the number 432 lately ...

"PHI is the only constant which can be divided by itself, to yield itself, and be multiplied by itself to yield itself, as occurs in the perfect heterodyning of toroidal waveforms. In other words when two coherent wave toroids make love, their children [heterodyning], are the sum of the two parental toroids multiplication and addition of themselves and each other, this renders the wavelength of their children)."

from http://phoenix.akasha.de/~aton/SuperPHI.html

and http://www.geocities.com/Area51/Starship/9201/heterophi/heterophi.html

tak

[Localjoe]

@ Tak22 and GK

From the page Tak22 posted

So what's Phi got to do with this?
Phi possesses the strange property of being able to automatically generate its power series when heterodyned successively with its own next-higher or lower powers! I believe this fact is a key to many fascinating areas yet to be discovered. As far as I can tell, this trait is not shared by any other number. Dan Winter seems to be on the right track on this one, for sure.

Powers of Phi
Phi^0 = 1
Phi^1 = 1.6180339
Phi^2 = 2.6180339
Phi^3 = 4.2360672
Phi^4 = 6.8541004
Phi^5 = 11.0901669
... etc...

Now, what do you suppose happens when we take two frequencies, f1 = 1 unit, and f2 = a frequency that is Phi times larger, or f2 = 1.6180339, and modulate them-- nonlinearly mix them-- in an AM modulator? The two new frequencies are the sum, which is 2.6180339-- hey, that's the same as Phi^2, and the difference, which is .6180339-- hey, isn't that Phi to the -1th power? Yup, it is. So we stumble upon the very interesting fact that powers of Phi are automatically generated whenever we "heterodyne" or modulate two frequencies that are related by a ratio equal to Phi.

If we use a slightly more developed form of AM modulator, we can suppress the carrier entirely (and the audio, too) and just get the sum and difference frequencies out. This is what is done in a balanced modulator, and this is called suppressed-carrier double-sideband transmission, just one step away from the single-sideband that Hams and CBers are familiar with.

So here's what we can do: Wire up a string or sequence of balanced modulators; the next one will have the frequencies of Phi^1 and Phi^2 as inputs; the two outputs will be Phi^3 (USB) and Phi^0 (LSB). Feed this into the next one: Phi^2 and Phi^3 will give Phi^4 and Phi^1; etc. Eventually you could generate a very large series of frequencies related by the powers of Phi.

And what if we were to rotate an acoustical field made up of Phi-related tones, or even white noise? Does the vortex/funnel shape, like a logarithmic curve, favor the Phi-ratioed frequencies by its very curvature?

1,2,3,5,8,13,21,34.... how can a bunch of Fibonacci integers give rise to one of the strangest and most prevalent of the irrational numbers, Phi?....

Still more findings... I think theres something there captain ... sensors to full