From: Hein Hundal on
Here is a wacky theory that I though of a few years ago.

Small Universe Theory

Hypotheses

1) Our universe can be simulated by running a program on a super big
computer.
2) That program is among the shortest programs that can simulate
intelligent life.


Supposing that 1) and 2) are true, I think it might explain the
following observations about our universe:

a) Our universe is only 3 dimensional.
b) Our universe does not seem to have existed forever. It has a
beginning. Our universe is only 13 billion years old.
c) Our universe seems to contain a finite amount of matter. It
contains significantly less than 1 google atoms.
d) Quantum mechanics exists.
e) There are physical laws for our universe that do not seem to change
much outside of our solar system or outside of our galaxy.
Furthermore, the physical laws do not seem to change much with time.
f) The physical laws of our universe can mostly be written down using
fairly short formulas.
From: Pubkeybreaker on
On Jul 20, 11:47 am, Hein Hundal <hunda...(a)gmail.com> wrote:
> Here is a wacky theory that I though of a few years ago.
>
> Small Universe Theory


Why is this drivel in sci.math?

You seem unable to understand the difference between
math and physics.
From: Hein Hundal on
On Jul 20, 12:06 pm, Pubkeybreaker <pubkeybrea...(a)aol.com> wrote:
> On Jul 20, 11:47 am, Hein Hundal <hunda...(a)gmail.com> wrote:
>
> > Here is a wacky theory that I though of a few years ago.
>
> > Small Universe Theory
>
> Why is this drivel in sci.math?
>
> You seem unable to understand the difference between
> math and physics.

Pubkeybreaker,


Well maybe a physics or philosophy group would have been better. I
think the idea is partly mathematical.

How big would a computer need to be to "simulate" our universe? I
imagine a computer with 10^100 transistors might be big enough.


How big long would a computer program need to be to "simulate the
universe." I imagine it might require a lot of RAM, but I don't think
it would be more than 1,000,000 lines of C. The idea of choosing the
shortest program that describes a phenomenon is strongly related to
Kolmogorov complexity.

http://en.wikipedia.org/wiki/Kolmogorov_complexity


How many particles does a universe have to have to spontaneously
produce intelligent life? If I post that question to a philosophy
newsgroup, will I get an informed answer. (Is it possible to create
an informed answer or educated guess?)

Quantum mechanics seems to imply that if the universe is a discrete
set of points, then the points might be 10^(-35) meters apart (the
Plank length).


Maybe sci.math is not the right place for the original post, but,
in that case, what is the right place?


Cheers,
Hein

From: Pubkeybreaker on
On Jul 20, 12:30 pm, Hein Hundal <hunda...(a)gmail.com> wrote:

>    Maybe sci.math is not the right place for the original post, but,
> in that case, what is the right place?

/dev/null
From: fishfry on
In article
<d296667f-6bb1-4789-b371-8c1fc19b0159(a)g35g2000yqa.googlegroups.com>,
Hein Hundal <hundalhh(a)gmail.com> wrote:

> Here is a wacky theory that I though of a few years ago.
>
> Small Universe Theory
>
> Hypotheses
>
> 1) Our universe can be simulated by running a program on a super big
> computer.

Since the entire universe would be simulated, it follows that the
program running on the computer would itself be simulated within the
simulation. You'd immediately have a descending chain of simulations of
programs that can simulate the universe. Have you considered the
consequences? It most likely makes it logically impossible for your
hypothesis to be logically consistent, since eventually one of the
simulated programs would have to be too short to simulate much of
anything. Remember, a program consists of an integer number of
characters, so each simulation is strictly smaller than the one above it
and the limit of the program lengths approaches zero. How do you handle
this objection?