Wave FrequencyFinder™ Signal Acquisition or WaveSearchEvader™

To track a wave, you must track its most important variable. That is the wave's angular constant. The equation below will search for that constant by generating a variable wave.

It is similar to a regular constant wave except that it periodically shifts its angle of propagation to form new standing waves, in succession. When wave propagation angles match, in the variable, search wave and the target, transmitted wave, maximum attenuation of from wave superposition will occur.

m = 1

a, h, n = [natural numbers]

n = 2 ^ 32 - 1

∑ i : i >= m , i =< n ,

a >= 2 ,

1. A [encrypt key] = a [encrypt key] * sin ( ( ( n - i + 2 ) * 2 * Pi * (1 Hz) * t )

   
   

2. = a [encrypt key] * sin ( ( ( 2 ^ 32 - i + 2 ) * 2 * Pi * (1 Hz) * t )

   
   

3. = a [encrypt key] * sin ( ( ( 2 ^ 32 - i + 2 ) * 2 * Pi * ( date_tm [ 1 ]

   
   

   * clock( ) )

   
   

4. A [encrypt] = a [encrypt] * ( a [encrypt key] * sin ( ( ( 2 ^ 32 - i + 2 ) * 2 * Pi * (

   date_tm [ 1 ] - date_tm [ 0 ] ) * clock( ) ) + A [streaming

   
   

   object] )/2

   
   

5. A [streaming object] = a [streaming object] * ( 2 * A [encrypt] - A [encrypt key] )

To avoid a wave being scanned and acquired, be sure that a natural number never substitutes ( i - n )/i , in the encryption key. The key will be near impossible to acquire.

Phase shift is irrelevant in the search algorithm. If frequencies match, the least case scenario is that they will mutually amplify to a low amplification. That means amplifying at a high gain in the search device.

© Xerqon ABN 97661410108 2026