Signal Quality Filtering

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When selecting a frequency to transmit from an antenna, the device will always oscillate with full band spectrum, known as quantum noise floor. As suggested, this is noisey and full of docherence.

If you were to generate a wave of discrete wavelength under the scenario presented it would be a distinct dot product amplification wave with noise floor waves. There would a high amplification wave forming beats with the noiser and major portion. The larger wave is normally ascribed the designation of carrier wave.

From a scientific perspective, that is a matter of perspective or relative observation. Any wave in the set can be appropriately perceived as the carrier wave. One wavelength is required. In typical noise floor, there 2^32 of them, instead. That produces poor electromagnetic transmission quality - white noise or quantum noise.

*** Actuators or electric motors will move to maximum torque, speed and agility from the coherence of only 1 wavelength produced by a short or low wavelength band pass filter. That part of the electromagnetic spectrum will literally allow very large actuators to move like small, closing, mechanical switches.

Sample of only some quantum wavelength noise beats in transmission

To solve the frequency challenge, the entire wave set must be isolated by a wavelength filter. The following equations show how this can be done:

P = V * I

V = I * R

I = Q / T , Q * f ,

V = ( Q * f * R ) * ( Q * f )

V = Q ^ 2 * f ^ 2 * R , Q ^ 2 * R / T ^ 2

∝ R * C / L ----> R * Q ^ 2 / T ^ 2 ----> Ω * F / H ,

Ω * ( Q ^ 2 / F ) / ( F / Q ^ 2 ) , Ω * Q ^ 4 / F ^ 2

The circuit below will pass f in all instances of power flow. The resistance is proportional to wavelength, passed. L [1] will filter high wavelength while C [1] filters low wavelength. All which will remain to pass the remaining circuit is the signal rated to the frequency constant of both components. The constants must be identical in L [1] and C [1]. The simple explanation is that L and C are the inverses of each other.

By that logic all balanced RLC circuits ( L = 1/C) are closed loops of no resistance, until presented with the resistor load. All circuits are closed loops, to reiterate, which are simply antennas.

To avoid quantum noise, pass all noise floor signal via a band pass filter, as above. Then amplify by multiplying only the current, in an alternating power environment. Combining circuits of identical build may do this. They will arithmetically amplify as one wave function to form a single antenna of the same wavelength. Antenna size will shrink dramatically as a consequence of that innovation.

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