Quote:
Originally Posted by amiableCDN
Both harmonic and dissonant resonance are overly comfortable or overly uncomfortable and therefore will provoke change in order to move towards harmony and eventually resonance with the infinite prime. Dissonant resonance provokes change more readily than harmonic resonance which instead tends to lead to contentment and complacency.
2) The infinite prime number which also defines an infinite resonant frequency unobtainable from any prior prime or non-prime frequency.
The prime resonance increases in frequency as you come to sense, participate and resonate internally at the higher order frequencies. Certainly resonance at these higher frequencies is related with increased enlightenment but there is also value in multiple resonances across multiple frequencies and perhaps even polyglotal resonance, ultimately across all the prime resonances.
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I want to see if I can formalize this concept of Infinite Prime.
For every prime number p, R(p) is the resonance of the prime.
For every non-prime x, R(x) is the resonance of x, composed of the resonances of x's prime dividers, somehow.
There are infinite number of primes, and they are all finite numbers, mathematically.
The Infinite Prime (IP) is only manifesting as the Infinite-Prime-Resonance R(IP).
R(IP) = lim p->infinity R(p)
(as p is prime).
And R(IP) is an infinite resonance frequency unobtainable from any other prime frequency (or non-prime-frequency, which is based on other primes)
Since every prime number p, will give you a different R(p).
Being unobtainable makes sense for every p and IP. but how can R(IP) be infinite ?
Let's order prime numbers: p1, p2, p2,.... (2,3,5,...)
R(IP) = lim i->infinity R(pi).
Is this a constant or infinity ?
I see that you use the model of prime-resonances-one-by-one.
you start with 2, than 3, than 5-resonance, and so on, so you actually advance the R(pi) scale, and you are getting more closer to the R(IP) resonance this way by "moving towards it".
How close do you have to be to feel the R(IP) ?, is just advnacing constantly towards it, the real R(IP)-feeling ?
Also
for all p: R(p) != R(IP).
for all x: R(x) != R(IP).
(not equal)
IF R(IP) is infinitie indeed, how do you deal with that ? how does it differ from other infinities ?
If not, let's find him !
How does more chaos advances us towards the R(IP) ?
I want to see how you answer these questions.
Maybe then we can continue.
Blessings
Blue