There you are. Thought you were dead!
In the spirit of "googol" I've made up my own number. I've called it
a "skwiirol" which is a really good name.
It's defined as "1 followed by a skwiirol of zeroes". The best thing
about it is that it is recursive - the more you try to work out how
many zeroes it actually has, the bigger it gets!
So its reality (or state) is defined by the observer and the kind of
observation they do - very much like as it is with quantum physics.
It also obeys Scheissenberg's Uncertainty Principle: "Um, I'm not
really sure how big it is". However, it is known to be large enough
to have a black hole in the middle of the central "0".
Mark
In the spirit of "googol" I've made up my own number. I've called it
a "skwiirol" which is a really good name.
It's defined as "1 followed by a skwiirol of zeroes". The best thing
about it is that it is recursive - the more you try to work out how
many zeroes it actually has, the bigger it gets!
So its reality (or state) is defined by the observer and the kind of
observation they do - very much like as it is with quantum physics.
It also obeys Scheissenberg's Uncertainty Principle: "Um, I'm not
really sure how big it is". However, it is known to be large enough
to have a black hole in the middle of the central "0".
Mark
--- In [email protected], "Steve" <stephen.ryan@...> wrote:
>
> Here's my stab at a rapidly expanding infinite series:
> n = (0, oo, oo, oo, ...)
> (n + 1/n)
> It expands rapidly, for sure, and certainly goes to infinite.
> :) :)
> Like Buzz says, "to infinite, ...and beyond!"
> -S
>