"Garth compared AudioQuest's new Thunder cable ($700) with AC cables from other companies priced up to $18,000, culminating with the AudioQuest Dragon ($4000).
It was fascinating to hear how different cables accentuated or attenuated various aspects of the sound, such as the attack on the acoustic guitar's treble, the sibilance on Waters' voice, or the space around voice and guitar. Not surprisingly, the AQ cables presented the best-balanced sound, which Powell ascribed in part to better rejection of the RF energy that surrounds us in the connected world."
"One time, at a different CES, using a well-recorded trumpet disc, Garth Powell demonstrated the "directionality" of a green ground wire. I'm serious. It was ridiculously easy to hear. [...] All AudioQuest "Mythical Creatures" Interconnects use what the company calls "Solid Perfect-Surface Silver (PSS)" conductors; they use the same material for RF-draining. The dielectric is FEP (fluoropolymer) air tubes, and there are other features you can find on the company's website along with a "white paper" explaining the tech behind each one."
From the cited "
white paper":
"So, would there be any benefit in eliminating (as best we could), the cable’s characteristic impedance? Absolutely! Could it be done? Yes — the issue is markedly reduced by eliminating the cable’s dielectric constant via 100% electrostatic shielding. ZERO-Tech (no characteristic impedance) is a technology that I developed for AudioQuest’s Storm Series of AC power cables [...]"
The formula for
characteristic impedance is:
View attachment 227042
So, if "no characteristic impedance" means that it is zero, there are two possibilities:
R + jωL = 0
or
G + jωC = ∞
The first would require zero resistance
and zero inductance. The second would require infinite conductance
or infinite capacitance
or both. Neither is physically realizable. And of course, as shown in
@amirm 's video, characteristic impedance of a cable has no effect over the full range of audible frequencies, let alone at the 50 or 60 Hz mains frequency.
What is also puzzling: "eliminating the cable's dielectric constant" implies it is zero. But
by definition, the lowest value of it is 1 (in vacuum), and every material's measure is relative to that. Decreasing the dielectric constant also decreases capacitance, which means the C term in the formula above decreases, which makes Z-naught bigger all other things being equal. Am I right?