A balance is set up as shown above. The sphere is made out of 99.95% pure iron (Fe), and weighs 60.5 kg. As Fran De Aquino describes, a transmitter, at an ELF frequency of 9.9 mHz, is connected to an iron dipole within the sphere. Due to the modified capacitance and inductance of the dipole surrounded by the iron, both its effective length and impedance have to be reworked to resonate at 9.9 mHz. The total impedance was worked out to be 8.29 micro Ohms. The radius of the sphere was calculated in order to absorb all radiation from the dipole. The theory is that when ELF radiation strikes the iron atoms, their gravitational mass will change, and at a current of 8.51 Amps, it will be totally nullified. Further increase in current will result in negative gravitational mass, hence the sphere will repel from earth's gravity and float up. According to De Aquino's experimental results, the mass of the sphere will be at -40 kg at a current of 10 Amps, or 0.829 mWatts.
Does it operate at ELF or UHF?
First of all we must have a look at the radio band classification:
| Band | Nomenclature | Frequency | Wavelength |
| ELF | Extremely Low Frequency | 3 - 30 Hz | 100,000 - 10,000 km |
| SLF | Super Low Frequency | 30 - 300 Hz | 10,000 - 1,000 km |
| ULF | Ultra Low Frequency | 300 - 3000 Hz | 1,000 - 100 km |
| VLF | Very Low Frequency | 3 - 30 kHz | 100 - 10 km |
| LF | Low Frequency | 30 - 300 kHz | 10 - 1 km |
| MF | Medium Frequency | 300 - 3000 kHz | 1 km - 100 m |
| HF | High Frequency | 3 - 30 Mhz | 100 - 10 m |
| VHF | Very High Frequency | 30 - 300 MHz | 10 - 1 m |
| UHF | Ultra High Frequency | 300 - 3000 MHz | 1m - 10 cm |
| SHF | Super High Frequency | 3 - 30 GHz | 10 - 1 cm |
| EHF | Extremely High Frequency | 30 - 300 GHz | 1cm - 1 mm |
I know it is hard to beleive, but the actual voltage and current oscillations WITHIN the dipole itself are NOT 9.9 mHz but 2.14 Ghz. In my calculations you see that I derived the full wavelength of 0.14 m, which correlates exactly to De Aquino's half wavelength dipole of 0.07 m (70 mm). The dipole is resonant at 2.14 Ghz and not at 9.9 mHz, trust me. So, the big question is - at what point does this frequency change occur. The last point you can detect the 9.9 mHz signal is at the dipole feed point, and the first point you can detect the 2.14 Ghz is along the dipole elements, quite tricky but real. The dipole is thus connecting two separate, but real, time domains.
Try to compare the situation with the classic story of an astronaut going for a journey in space at relativity speeds:
There are 2 twin brothers living on earth, both 30 years old, one called OURVIEW who stays on earth, and the other called DIELECTRIC, who decides to go for a short journey in space. Now assume a dielectric refractive index of 50. After a journey of 1 year, as shown on his onboard computer, DIELECTRIC lands back on earth at an age of 31, to find out that his twin brother is now 80 years old. So, which brother has the REAL age? DIEELECTRIC thinks that his brother should
be younger, and OURVIEW thinks that his brother should be older!
Imagine that, in some way, the two brothers could see each other in realtime during the journey. OURVIEW would see DIELECTRIC as if in slow motion at the rate of 1/50, whilst DIELECTRIC would see OURVIEW as if in fast forward at the rate of x50.
Now assume Dielectric could even zoom on the watch of his brother during the travel. He would see his brother's clock going 50 times faster than his, and that would be real, since his brother is really aging at that rate.
So, back to De Aquino's setup, the 9.9 mHz clock is in OURVIEW. When it reaches the feed point at the dipole, due to very high refractive index 'n' of iron, the dielectric sees this clock going 'n' times faster at 2.14 Ghz, but not from our point of view. As far as all atoms in iron are concerned, the frequency of the radiation from the dipole is 2.14 Ghz, and is real as much as the 9.9 mHz is real from our point of view.
Electromagnetic energy decreases as if it were dispersed over the area of an expanding sphere, expressed as 4pR2, where radius R is the distance the energy has travelled. The amount of energy received at a point on that sphere diminishes as 1/R2. This relationship is known as the inverse-square law of electromagnetic propagation. It accounts for loss of signal strength over space, called space loss.
In System H, De Aquino states that the radius of the sphere was chosen so that all radiated power from the antenna would be dissipated in the iron ball atoms. Now, according to the inverse square law theory, the radiation intensity from the core of the ball to its external surface will vary from maximum at the core (nearest to antenna) diminishing as 1/R2, where R is the radius of the iron ball. In other words, if we consider the sphere as hollow iron balls on each other, forming the solid ball, then the ones with bigger radiuses and bigger mass, will be radiated by the lowest power. Since the mass reduction effect is proportional to the radiated power absorbed by the atom, then the heavier spherical shells will never obtain enough radiation power for an effective cancellation of their mass, since De Aquino stated that no radiation comes out from the last shell. Since the bigger radius spherical 'shells' contribute most of the mass of the whole sphere, it is easy to see why such radiation can never reach enough atoms to cancel at least the mass of the sphere itself.
Surely, most of us are planning to mould their 60 kg iron ball to make it shoot off with less than 1 mW of power, but there seems to be a few bugs in System H theory, mainly regarding the two separate timeframes:
