Dead on Mark like usual.  I am surprised that I actually watched a clip that long.  I have lost a lot of the vigor to get into it these days so your comments are welcome.  If you want to be cynical, this was just a rehearsed pitch to a willing audience so he pulled it off quite well.  I was too lazy to see how much difference the variance in the phase angle would cause to the number crunching.

However, my instincts are still good.  Seeing that hunk of wire and ferrite you could just tell it was the same old story.

MileHigh

 

Nobody got all excited when I showed a _stable_ phase shift measurement of over 90 degrees. And I even did it in color, and you can read all my numbers, too.



But then... I don't have a Jetson scooter.



Or even a cheezburger.

(Heck... I even have bigger lumps on the bottom than on the top.)

So according to Bill Alek which represents more free energy:  90.001 degrees phase shift, or 179.999 degrees phase shift? 

The microQEG is 90.8 degrees phase shift measured.  The input power according to Bill Alek's method: Is V_{IN_rms}*I_{IN_rms}*cos(theta).  Efficiency is P_OUT/P_IN, so the smallest negative value of cos(theta) should be the most advantageous, right? 
cos(90.001deg) is -17.4E-6. 
cos(179.999deg) is -.9999999998.

cos(90.8deg) = -0.01396
cos(102deg) = -.2079  = -(cos(78deg))  is that a coincidence???

Is the microQEG not far more overunity-ish than the Auroratek SFT?

I'd like to see uQEG to have 90 degrees phase shift while on load   (without phase shifting loopstick measure thingy) 
Or with a shorted out closely coupled secondary coil.

A large phase shift occurs when the reactance of a series branch is much larger than the resistance.  Bill Alek's SFT is a three winding transformer with lots of leakage inductance, IE he does not have a closely coupled primary and secondary.  Shorting the secondary of Bill Alek's transformer eliminates almost all of the resistance in the secondary circuit:  the secondary impedance under this condition looks almost completely reactive. 

As pointed out above, as phase shift approaches 90 degrees, small errors in phase shift result in large proportional errors in real power calculated with those errors.