[edit 2014.10.11] >>> ERROR <<<
The argument, "2014.09.30 for consideration", fails in the superset.
The subset, (P!/2)*(2*I+-1)+-2^(J>0)+-K*P!, holds true.
... back to the drawing board 8(
I would not say this is a great math problem as most mathematicians hold it to be true even in absence of a concise proof.
Thoughts:
... 1) I know the math is true, I am trying to make it digestible.
... 2) My personal pursuit is a problem I do consider great, The Riemann Hypothesis.
...
[edit 2014.10.11] >>> ERROR <<<
The argument, "2014.09.30 for consideration", fails in the superset.
The subset, (P!/2)*(2*I+-1)+-2^(J>0)+-K*P!, holds true.
[begin 2014.09.30 for consideration]
For consideration:
I is the set of integers.
2I is the set of integers divisible by 2...
Just a quick thought on "making the switch" ... I feel Civ IV Beyond the Sword was the spiritual successor to SMAC/X making CivBE just another pretender.
... what am I saying?
... take my money.
As far as I am aware, you can map any powered orbital to any location above the surface of the earth. Perhaps you are thinking of geostationary orbits?
Then I propose the following:
... 1) depleted resources
... 2) limited war over resources
... 3) increased dependence on nuclear power
... 4a) experiment to create new power source (black hole reference)
... 4b) -or- attempt at time travel
... 5) unexpected sub-particle resonance inside...
Thank you 8)
=== still working on correct wording ===
Let us examine Integers and Indivisibility.
x/n is an integer when n is a divisor of x
1i^(4x/n) equals 1 when n is a divisor of x [1i = (-1)^(1/2)]
numberOfDivisors(x) = sum_(n=1)^(x){floor(abs(1i^(4x/n)+1)/2)}
...
This makes more sense if stated:
... P +- 2^x is not divisible by P for P>2
... Therefore the product(n_1^x)(P_n) +- (2^I) is not divisible by any element of P for all I != 0 and all x
... Therefore product(n_1^x)(P_n) +- (2^1) and product(n_1^x)(P_n) +- (2^2) are four twin pairs not...
After a lengthy presentation and even longer Q&A, they made no comment on the validity of the proof. This leads me to believe the proof fails.
Findings:
... recommended I restructure my paper for educational use
... recommended I publish my work on Indivisibility
... recommended I publish...
Not exactly my statement (though my statement may still be useless).
... original: (x-1)!+x and (x-1)!+x+2 are twin primes.
If factors of (x-1)! cannot divide x and x+2 then what about (x-1)!+x and (x-1)!+x+2?
... that is my original point (minus the point of x and x+2 being prime).
... the...
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