Basically my point is that everything contains information simply in its mass and through the radiation of it information is gained. The fact that we
don't have the tools to adequately decipher the state of your mind and the energy it gives off in heat doesn't mean that valid data about "you"
doesn't exist when you've passed on. We simply lack the tools to properly decipher those states.
Furthermore I think humans really are just another pattern existing in the background radiation. Consider what makes me, well me, is what I simply
observe and experience (which is external to me). Just like there's no time / spatial positioning if there's no mass relative to another unit of
mass.
As strange as this sounds basically all things are different ordinalities of an infinite set of the same pieces. That data isn't lost it's simply
radiated outwards. This may sound like a big claim, but I can show why this is very likely true in terms of math.
Consider that all numbers are made up of all other numbers. Sounds weird I know, but think about it in terms of Zeno's paradox.
"That which is in locomotion must arrive at the half-way stage before it arrives at the goal."
—Aristotle, Physics VI:9, 239b10
If I were to take any two integer values X and X-1. I can subdivide X infinitely many times and never reach X-1. Which is to say between any two
numbers are all fractional parts that compose all other numbers. So from this we can see infinity is simply a recurrence between future integers.
Which is a simpler way to express that the microcosm ultimately reflects the macrocosm. Or in symbolic terms:
n+1 = n+2.
Which could then be seen to say the infinity of parts of n+1 are equal to the infinity of parts of n+2.
You might say, "but N+1 can't equal N+2 using math as we understand it because it doesn't add up!" I'd beg to differ.
This idea of n+1 = n+2 can be demonstrated by showing that SqrRoot(2) = 2.
If you have a hard time seeing why this is true, simply remember SqrRoot(a^2 + b^2) is the hypotenuse of a triangle. Now consider there are two ways
to travel from 0,0 to 1,1. One way is to calculate: SqrRoot(1^2 + 1^2) = SqrRoot(2). Another way is to walk from 0,0 to 1,1 along the X and the Y axis
making right and left hand turns.
For example, if I were to travel from X=0 (
A on the graph below) to X=1 (
B on the graph below) and then from X=1
(
B on the graph below) to Y=1 (
C on the graph below). I will travel a distance of 2 to get from 0,0 (
A on the
graph below) to 1,0 (
B on the graph below) and finally to 1,1 (
C on the graph below).
Now imagine if I halve the distance from 1 in the X-axis to X=.5 (
A1 on the graph below) and walk to the halfway point on the Y-axis to
Y=.5 (
B1 on the graph below) ; and then from X=.5 to X=1 (
C1 on the graph below); finally navigating from Y=.5 to Y=1
(
C on the graph below) . I would again travel a distance of 2. Now if I repeat this process from Lim n->infinity (Pn). Where Pn
represents these subdivisions we never get to SqrRoot(a^2 + b^2). We always reach 2, even though Lim x->inf 1/x = 0. Which is to say we should hit a
point where the two merge but there is no point where a difference of 2 - SqrRoot(2) is removed from this (Pn) algorithm.
See here for a helpful illustration:
Thus SqrRoot(2) = 2. If you can see this then:
Squaring both sides,
2 = 4 and dividing both sides by 2, we get
1 = 2 and adding n to both sides,
n + 1 = n + 2.
So all mathematics developed to construct rationals and reals will say all numbers are the same. That is everything is zero, with which the whole
things started. And by starting with zero, we end up in zero.
What this suggests is literally all numbers contain all other numbers. Put another way you can consider 0 to sometimes mean 0_pi. In other instances
0_infinity. And so on.
It also shows there are two operations to achieve the same exact goal resulting in different outcomes, but are for all intents and purposes the same.
[edit on 18-10-2009 by Xtraeme]