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Is Universe a Black Hole?

Started by February 13, 2010 03:03 PM
54 comments, last by mikeman 14 years, 8 months ago
Quote: Original post by taby
Krokhin, here's a much better (not hand-wavy) explanation about infall:
http://cosmology.berkeley.edu/Education/BHfaq.html#q4
I also missed the fact that your initial view was "the black hole is frozen", but in your most recent reply the view was "the black hole appears frozen". Of course, this paradigm shift is exactly what is needed to answer to your own question.

Sure,I'm familar with this explanation.But it seems me you can't to answer clear to my question: how we can interprete the time speed under horison where time-space invariant (c*t)^2-x^2-y^2-z^2 <0 -i.e. spatial-simular
relatively to our (for example,Moskow) time ?

[Edited by - Krokhin on February 17, 2010 12:02:32 AM]
Quote: Original post by Washu
Taking the holographic principle to extremes...


Your math seems very accurate. There is one very small (non-fatal) point to make about it however:

The number 3.379x1049 that you provide is the number of nats (natural digits, base e number system). The number of bits (binary digits, base 2 number system) is 3.379x1049 / ln(2) = 4.875x1049.

The code I used to calculate these numbers:
const double pi = 4*atan(1.0); // 3.14...const double c = 299792458; // speed of light in vacuumconst double c3 = pow(c, 3.0);const double G = 6.673e-11; // gravitational constantconst double h = 6.626068e-34; // Planck constantconst double hbar = h/(2*pi); // Dirac constantconst double lp = sqrt(hbar*G/c3); // Planck lengthconst double lp2 = lp*lp;double r = 5.3e-11; // converted from picometres to metresdouble A = 4*pi*r*r;double S = A/(4*lp2); // natsdouble n = S/log(2.0); // bits


The code isn't so much for you Washu, but for those not familiar with how to obtain the number that you provided. :)
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Quote: Original post by Krokhin
Quote: Original post by taby
Krokhin, here's a much better (not hand-wavy) explanation about infall:
http://cosmology.berkeley.edu/Education/BHfaq.html#q4
I also missed the fact that your initial view was "the black hole is frozen", but in your most recent reply the view was "the black hole appears frozen". Of course, this paradigm shift is exactly what is needed to answer to your own question.

Sure,I'm familar with this explanation.


Then please don't waste my time by asking questions you already know the answer to. I'm going to have to assume from now on that you're being facetious whenever you attempt to converse with me, so don't be surprised when I fail to respond.
How much is a cheeseburger?
Quote: Original post by taby
Quote: Original post by Krokhin
Quote: Original post by taby
Krokhin, here's a much better (not hand-wavy) explanation about infall:
http://cosmology.berkeley.edu/Education/BHfaq.html#q4
I also missed the fact that your initial view was "the black hole is frozen", but in your most recent reply the view was "the black hole appears frozen". Of course, this paradigm shift is exactly what is needed to answer to your own question.

Sure,I'm familar with this explanation.


Then please don't waste my time by asking questions you already know the answer to. I'm going to have to assume from now on that you're being facetious whenever you attempt to converse with me, so don't be surprised when I fail to respond.

It seems me you can't answer clear to my question: how we can interprete the time speed under horison where time-space invariant (c*t)^2-x^2-y^2-z^2 <0 -i.e. spatial-simular relatively to our (for example,Moskow) time ?
Quote: Original post by Hodgman
How much is a cheeseburger?


Meow dollars.
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Quote: Original post by Krokhin
Quote: Original post by taby
Quote: Original post by Krokhin
Quote: Original post by taby
Krokhin, here's a much better (not hand-wavy) explanation about infall:
http://cosmology.berkeley.edu/Education/BHfaq.html#q4
I also missed the fact that your initial view was "the black hole is frozen", but in your most recent reply the view was "the black hole appears frozen". Of course, this paradigm shift is exactly what is needed to answer to your own question.

Sure,I'm familar with this explanation.


Then please don't waste my time by asking questions you already know the answer to. I'm going to have to assume from now on that you're being facetious whenever you attempt to converse with me, so don't be surprised when I fail to respond.

It seems me you can't answer clear to my question: how we can interprete the time speed under horison where time-space invariant (c*t)^2-x^2-y^2-z^2 <0 -i.e. spatial-simular relatively to our (for example,Moskow) time ?


I said ask a physicist.
Anyway, an n-bit integer (familiar to every computer programmer) has a binary entropy of n, producing a set of 2n unique microstates, if that means anything to you. So try to think of a Schwarzschild black hole's microstates in the same way (e.g., an n-bit black hole, where n = A/(4 lp^2 ln(2)) ).

Don't believe me. Write to a physicist and ask them about the holographic principle and the black hole's quantum microstates. If the physicist is willing to lend their answer to the public forum, then post the information.

[Edited by - taby on February 17, 2010 1:57:50 AM]
Quote: Original post by taby
I said ask a physicist.

Well,I'll ask this guys first[smile]
In their discussion they tought my question, slightly.

[Edited by - Krokhin on February 17, 2010 4:58:55 AM]
Quote: Original post by Krokhin
Quote: Original post by taby
I said ask a physicist.

Well,I'll ask this guys first[smile]
In their discussion they tought my question, slightly.


Yes, it looks like they're telling you the same thing. I'm sure that if you press them and ask them to demonstrate, they will probably also tell you 1) they don't owe you anything, 2) go learn it yourself.

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