I have been pondering a question that has bothered me of late. I am looking for a conventional answer as to why I got the results I did. I already know the unconventional answer, but Im wondering if there is a rebuttal to it.
Let me explain the test I performed.
First test apparatus.
Single quadfilar coil, 8 pole all north rotor. SG circuit x 3, each power strand @ 1.2 ohms AWG 18. Charging a 1120uF capacitor. Circuit draws no more than 1 amp dc @ 12v input. The capacitor will only fill up to 140v, if the capacitor is lower in capacitance it will fill higher, but I was using the same capacitor on both tests to make it uniform.
So 12v @ 1 amp fills cap to 140v.
Second test apparatus.
3 coil hexfilars, 3 pole all north rotor, SG circuit x 18, 2.2 ohms per strand AWG 19. Charging same capacitor as above with the SAME input, 12v, 1 amp MAX. This capacitor will fill till the limit of the cap (and maybe higher) 400v, yet the input power is identical to the first test.
So my question:
Is there a currently accepted scientific answer for this. Ive butted heads with people in the past that say the inductive discharge is ONLY dependent on the CURRENT flowing through the coil upon switch open and the speed at which the switch opens. Nothing else, its as straight forward as that, or so they say.
So, how is it that two identical current draws can charge a capacitor to two different levels? Does this not lend credibility to Bedini/Krons concept of parallel network paths? Because the only real difference between the two devices as listed above is one has 6 times more parallel strands, they both use the same switching device, and both operate at 12v, 1 amp.
Im interested in your responses.
Regards
Let me explain the test I performed.
First test apparatus.
Single quadfilar coil, 8 pole all north rotor. SG circuit x 3, each power strand @ 1.2 ohms AWG 18. Charging a 1120uF capacitor. Circuit draws no more than 1 amp dc @ 12v input. The capacitor will only fill up to 140v, if the capacitor is lower in capacitance it will fill higher, but I was using the same capacitor on both tests to make it uniform.
So 12v @ 1 amp fills cap to 140v.
Second test apparatus.
3 coil hexfilars, 3 pole all north rotor, SG circuit x 18, 2.2 ohms per strand AWG 19. Charging same capacitor as above with the SAME input, 12v, 1 amp MAX. This capacitor will fill till the limit of the cap (and maybe higher) 400v, yet the input power is identical to the first test.
So my question:
Is there a currently accepted scientific answer for this. Ive butted heads with people in the past that say the inductive discharge is ONLY dependent on the CURRENT flowing through the coil upon switch open and the speed at which the switch opens. Nothing else, its as straight forward as that, or so they say.
So, how is it that two identical current draws can charge a capacitor to two different levels? Does this not lend credibility to Bedini/Krons concept of parallel network paths? Because the only real difference between the two devices as listed above is one has 6 times more parallel strands, they both use the same switching device, and both operate at 12v, 1 amp.
Im interested in your responses.
Regards
the second circuit charges the capacitor up MUCH faster. This could be in part to a faster frequency however. It would be good to have a "1 shot" mode, where one could pulse one coil configuration once, and measure just how much one pulse can deliver to the capacitor. The capacitor needs a certain amount of current to charge it to this level I thought. Im sure there would be a mathematical equation to figure this out. So what is it about the second circuit that allows it to push this cap to a higher voltage? The cap is full, it is not a "fluffy" charge which could happen if it was pushing more voltage and less current like you suggest? (you can see the second example on my cap discharge video, charging the capacitor/s in question to over 300v). Regardless, the inputs to both circuits are identical, only the frequency differs.
They had a problem with Aether and later came up with ZPE so they didn't have to admit the simple fact staring them in the face
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