Signal Acquisition or Wave Search Evasion

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

n = 2 ^ 32

∑ i : i => m , i =< n ,

a => 2, where a ϵ N

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

   
   

2. A [encrypt] = ( a * Sin ( ( ( i - n )/i ) * 2 * Pi * (1 Hz) * t ) + A [stream object] )/2

   
   

3. A [stream object] = 2 * A [entangled] - A [encrypt key]

During the execution of a search, when there is an active and steady carrier wave, the wave angle match will cause a change in wave attenuation. That is wave acquisition. Individual wave channels are required, for the amplified waves. They must be eliminated one by one, depending on what audio information is being broadcast on that channel.

There is a scanning instrument which assists the elimination portion, similarly already - an analogue radio or television. A digital wave scanner, as used for normal analogue channel search and storage may well provide most of the solution.

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.

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