Quantum Telecommunications

The Law of (Quantum) Entanglement

Quantum entanglement or superposition is synchronous amplification alignment - Sydney Matinga, 2026

Amplitude Modulation Wave

The wave above is produced from the algorithm,

n ε [natural numbers]

a = n + 1

Please select "n" as a large number which not a power of 10

A [inner-join] = Sin ( x )

//where x = θ, ω * t. It will require programming or its pre-scripted programming copied from the worldwide web//

Sin ( ω * t ),

Sin ( a * 2 * Pi * ( 1 hz ) * t ),

For 1 hz, program an interval of one timestamp minus the timestamp for the interval of 1 s prior. (See appendix for interval configuration.)

Telecommunications

All practical application is dependent on the observation of finite wave amplitude precision. Windows computers automatically filter waves to a finite rather than infinitesimal wave trace amplitude. The trace amplitudes must be consistent and of lower than infinitesimal precision.

By that constraint, the wave traces will be automatically simpler to amplitude align. You cannot align an infinitesimal set of waves.

All quantum entanglement is the amplification or harmonic synchronisation alignment of two or more amplitude pairs. The modulating amplitudes do not need to be of simple harmonic oscillation. They may be complex amplification waveforms.

Each one of those entangled systems represents a unique amplitude of a specific amplification, available to be entangled to another standing wave's modulating amplification modulating amplitude, or of its amplitude modulation (AM).

Experiment

For experimentation, two or more laptop computers will be used and they must not be device networked in any way. The must be only battery powered, rather than mains power networked. The only network similarity allowable for result clarity is the operating system and software.

Unnetworked amplitude distribution is best stored as an amplitude modulated (AM) standing wave, signal loop on removable storage. It will be the common, inner-join signal. It need only be of a unique and steady frequency.

For precise replication, the loop must be uploaded to each application device’s database, as an enabled or live and audially pleasant audio file to be arithmetically added to a natural input (sampled) waveform. The audio devices are perfect indicators to confirm that entanglement is enabled via enabled audio output.

The amplification level must be above the natural or artificially unamplified level as the initial condition for each enabled audio record. The inner-join signal records do not need to be enabled simultaneously. They may be phase shift sequenced as each device is enabled, sequentially.

Adjusting the amplification to above the initial system amplification, and never below the initial amplification, will amplify the other amplitudes. Applying the same procedure to the amplification of the other records will individually increase the sound output signal for each enabled record in the system.

Listen for audio and, while necessarily beginning with the lowest compliant amplification, carefully (preventing audio noise) adjust each amplification upwards as required. The system's primary amplifier is the outer-join record, variable amplification.

Power Transmission

What can be achieved with audio signal, without the audio device enabled, can be achieved with energy. Energy is power time evolution. That ushers in the practicality of quantum power transmission. It does not permeate space at all. That translates to no spatial disturbances or time lag interfering with power transmission.

Quantum power antennas are coreless solenoids. All signals in the system must be of unique frequency, while the inner-join key must be identical in each module. Transistors constructed entirely from transformers can be scaled to deliver variable power amplification.

Appendix

Network Adapters

For the adapters, and he device amplifications are represented in the algebraic algorithms. In practice the adapter applications are not populated in the algorithms. They are pre-populated in the device card adapter.

Inequalities & Intervals for Programming is an article which describes how to program intervals - also known as inequalities. On that basis, an algebraic representation of a sample amplification with a programmed precision interval is:

timestamp = time_st ,

n = f [ i ] * ( time_st [ i + 1 ] - time_st [ i ] )

The time interval must be of the order of 1s, permanently.

The quantum amplifications must be accurately and precisely equal with a floating pair of amplification intervals with an upper interval junction between them which overlaps at all times:

(1) a [microphone in] = a [ speaker out

(2) n = [ natural numbers]

// a must be an unpredictable number. The simplest format is

(3) a = n + 1

where n is at least three digits long and not a power of 10. //

(4) A [ microphone in ] = a [mic in] * ( A [input_1] + A [input_2] + A [input_3]

+ . . . + A [input_n] )/n ;

(5) A [ microphone out ] = a [ mic out ] * A [ microphone in ]

(6) A [ computer in ] = a [ compt in ] * A [ microphone out ]

(7) A [ computer out ] = a [ compt out ] * A [ computer in]

(8) A [ speaker in ] = a [ speaker in] * A [ computer out ]

(9) A [ speaker out ] = a [ speaker out ] * ( a [ mic in ] * A [ speaker in ] )

The software logic is much the same as for existing IT, including the quantum components. Phase shift floats separately from the scripted programming.

The future begins today

© Xerqon ABN 97661410108 2026