Russell Standish wrote:
On Mon, Jan 07, 2008 at 02:48:35PM +0100, Mirek Dobsicek wrote:
If quantum mechanics was done using a real-valued Hilbert space, you
simply don't get wavelike interference patterns.
To my knowledge, you don't get interference patterns for *positive*
real-valued
On Mon, Jan 21, 2008 at 03:31:20PM +0100, Mirek Dobsicek wrote:
Hi Russel,
you are right, a *positive* real Hilbert space is a wrong term.
However, the point of my comment was to express a belief that your sentence
If quantum mechanics was done using a real-valued Hilbert space, you
On Mon, Jan 07, 2008 at 02:48:35PM +0100, Mirek Dobsicek wrote:
If quantum mechanics was done using a real-valued Hilbert space, you
simply don't get wavelike interference patterns.
To my knowledge, you don't get interference patterns for *positive*
real-valued Hilbert space, but for
Le 14-janv.-08, à 17:20, Günther Greindl a écrit :
Hi,
Very interesting thesis Mirek. I have download it, and will certainly
try to dig a bit more on it some week-ends.
I second that.
For christmass, I asked my girlfrind to give me The Wisdom of
Insecurity, Computability: An
Le 11-janv.-08, à 17:32, Mirek Dobsicek a écrit :
Very interesting thesis Mirek. I have download it, and will certainly
try to dig a bit more on it some week-ends.
Thanks, hopefully you will find something interesting in there.
I see you don't cite Everett, which indeed is not necessary
Hi,
Very interesting thesis Mirek. I have download it, and will certainly
try to dig a bit more on it some week-ends.
I second that.
For christmass, I asked my girlfrind to give me The Wisdom of
Insecurity, Computability: An Introduction to Recursive Function Theory,
and Godel's Theorem:
Very interesting thesis Mirek. I have download it, and will certainly
try to dig a bit more on it some week-ends.
Thanks, hopefully you will find something interesting in there.
I see you don't cite Everett, which indeed is not necessary for the
practice of quantum computing. But your
Le 07-janv.-08, à 14:48, Mirek Dobsicek a écrit :
If quantum mechanics was done using a real-valued Hilbert space, you
simply don't get wavelike interference patterns.
To my knowledge, you don't get interference patterns for *positive*
real-valued Hilbert space, but for real-valued
If quantum mechanics was done using a real-valued Hilbert space, you
simply don't get wavelike interference patterns.
To my knowledge, you don't get interference patterns for *positive*
real-valued Hilbert space, but for real-valued Hilbert space you do.
Check
Both Russell Standish's Theory of Nothing and Wei Dai's really
simple interpretation of quantum mechanics suggest that the mere
existence of all possible states is all that is needed to explain
quantum mechanics. While I can understand how it would leads to
unpredictability I was wondering how
I'm not sure how Wei Dai would answer this, but this is where it comes
from in my theory:
Interference, along with most of the other weird aspects of quantum
mechanics is a direct result of the measure of observer moments being
complex.
If quantum mechanics was done using a real-valued Hilbert
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