By the end we will extrapolate to elliptic curves.
Looks altered to me too
I rendered it at a different angle and the whole scene fell apart like a file corruption
BigInteger sqrt_f = Lib.Sqrt(Lib.Abs(minus_f));
BigInteger sqrt_e = Lib.Sqrt(e);
//Section: determine rows (-f,n-1) and (e,n)
A few weeks ago on an anonymous chat board, a member announced a
methodology for constructing a Virtual Quantum Computer with unlimited
qubits using a GRID methodology. An outline and initial code was
provided. The grid provides the ability to factor any arbitrary c,
being the product of two primes, in a relatively trivial way using
only algebra. The implication is that RSA, which relies upon the
difficulty of factoring two primes, will be broken, as a 4096bit RSA
private key can be calculated in less than a second from the public
key. This can then be extended to elliptic curves as well, with
implications for ECC. Beyond that will be the use of the Mandelbrot
set (still in the earlier stages).
The GRID is constructed of cells, each having a set of elements, and
has various properties and patterns - it shows the structure of
numbers as families, and as a tree. An example of a property of the
grid is that all Fermat primes (except 3) appear in column one. Each
cell in the grid is either null, or has elements. C## code was
provided for generating an initial grid, with the output being a csv
file. Attached is a screenshot of this output brought into Excel,
color coded based on even/odd/prime. Starting with this and the
relationships, the anonymous team has been cranking and appears very
close to a solution. The teamwork is fascinating, a chaotic process
out of which insights emerge. Some amazing plots of primes and other
relationships have been generated (see attached example).
My intuition tells me this is all very real. It's moving fast, the
implications are significant. I respect you and I trust you, hence
this note. Are you interested? Would you like to hear more?
If e is odd, the series of f is:
f = 4, 16, 36, 64
f = 2^2, 4^2, 6^2, 8^2
If e is even, the series of f is:
f = 1, 9, 25, 49, 81
f = 1^2, 3^2, 5^2, 7^2, 9^2