Ever hear of Mho's Law?
Mho's Law is a measurement of conductivity in units of Siemens in contrast to Ohm's Law measures resistance in units of Ohms.
Ohm's Law usually pertains to the behavior of solids and liquids while Mho's Law usually pertains to gases and plasmas wherein temperature and pressure are directly related while their analogs in electrodynamics, namely: current and voltage, are also directly related only when voltage and current are out-of-phase by one-half cycle of alternations regarding a power factor of negative one (which is the definition of the generation of reactive power; not its consumption; that's covered by a positive unity power factor).
Mho's Law does not support "energy IN equals energy OUT." In other words, Mho's Law does not support a direct one-to-one relationship between the difference in voltage which is applied across the two terminals of an electronic component versus the current which results.
Instead, Mho's Law supports a disparity in which an increase of voltage entering a component results in a decrease in the current which results, or a decrease of voltage entering a component results in an increase in the current which results.
This is because, under Ohm's Law, voltage divided by resistance equals current. But under Mho's Law, resistance divided by voltage equals current.
See the difference?
An increase of resistance results in an increase of current under Mho's Law encouraging a decrease of voltage or an increase of resistance to achieve similar results of increasing current.
Ohm's Law applies to a positive unity power factor while Mho's Law applies to a negative unity power factor. The former condition is whenever the phase of current and the phase of voltage possess zero degrees of separation between them while the latter condition is whenever the phase of current and the phase of voltage possess one-half cycle of alternations separating them.
In this latter condition, space - empty space - can assume the appearance of possessing an infinite source of reactive power when, in fact, it does not possess this quality. This quality comes under the jurisdiction of the circuit which engineers this condition so that, regardless of where the resistance is located, in space or in the circuit, in either case, resistance becomes our friend, our benefactor, instead of our foe.
Mho's Law is equivalent to superconductivity at room temperature.
Remember that phrase?
That harks back to an era, circa 1980, when Pons and Fleishman claimed to have created superconductivity at room temperature only to deny it due to peer pressure.
It is very easy to create a local jurisdiction of Mho's Law by simply inverting voltage by one-half cycle so as to make it appear as if the current is now flowing towards areas of increased voltages and moving away from areas of lowered voltages to deplete those areas of lowered voltages to nearly zero amplitudes and increase the elevated areas of voltages to nearly infinite levels.
What a concept!
Don't let naysayers fool you into believing that this is impossible, nor practical, since the inversion of voltage phase, relative to current phase, is relatively easy and the conversion of a standing wave of reactive power into a moving wave of real power to empower a load is also relatively easy.