Thursday 19 February 2015

Shorter Decimals, Not Short Formed Just Shorter

[1/461397.94657654)/(1/8634584.98745296745293)]=
0.0534360304805620204822624647249=
(2.1673265072368778501620170720647e-6/1.1581332530203982727011191053415e-7

Shorter decimals, shorter, not easily convertible like exponents, not that useful, just shorter.

If anyone wants this equation, for simple oddities sake, it is as follows:

[8a/4b=2c, 4b/8a=0.5d, 1/2c=0.5d, 1/0.5d=2c, 0.5(2)=1, sqrt(2/0.5)=2, sqrt(0.5/2)=0.5]

[a/b=c, b/a=d, 1/c=d, 1/d=c, c(d)=1, sqrt(c/d)=c, sqrt(d/c)=d]

BAD equation! Stop being so non linear, look at that spot you made on the rug, bad...

0/x=0, x/0=infinity, 1/0=infinity, 1/infinity=0, 0*infinity=1, sqrt(infinity/0)=infinity

[0/25=0,(0)0=25]=2.5, [(25/0=infinity, 25/2.5=10),(infinity+10/2=infinity)]=infinity, 1/2.5=0.4, 1/infinity=, 2.5(infinity) does not equal one@, sqrt(infinity/2.5)=infinity, sqrt(2.5/infinity) does not equal 2.5@@]

@ and @@ unless one assumes 0=0, 2.5

I need that decimal that physicists say is so ridiculously fine tuned, I am going to invert it. I bet you it would show an equally symmetrical and complex universe, but completely inverted, and thus the hypothetical quantum boundary of our time space. This thought is classified.



The bottomless critic bucket will say a child could have thought this up, to you I say, a child could have done this too: 10(10)[10(10)]=10e4. It is only a show of character when anyone recognizes such a things significance that counts...

For instance: 1/8.307674973655724205648794126752e+32, this wonderful math term can not tell you the exact set of circumstances that led to it's production, but it can give you ranges and predictable paths...

I am led to recall the wisdom of Mike Malloney, Chris Martenson and many others, in regards to this, which goes something like this: The money creation process, and economics as a whole are not complicated, these processes are in fact so fundamentally simple that the mind is repelled.

Coming next(hopefully) ZI will try to get a more accurate mass and charge of an electron.

No comments:

Post a Comment