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Ground state black hole
For those of you that unfarmiliar with the term "ground state blace hole", I'll need to bring you up to speed on the subject. John A Wheeler has written considerable on the subject and after I got aquainted with his writings concerning these issues I began to study the implications for it's significance.
First I'll need to define exactly what "ground state black hole" means. Imagine a very large compact object such as a neutron star. Theory tells us, if we systemmatically add neutrons to this star one at a time, we'll eventually reach a point where it will collapse to form a black hole. There is speculation by some that in the interim a quark star will form but it's existence would be only short lived. In any case, the final state will be that of a black hole.
Wheeler, in his book Gravitation Theory and Gravitational Collapse proposses an equation: Mo^2 = (hbar*c)^3/((G^3)*(mn^4))
Where Mo = the mass of the ground state black hole
Where hbar = Plank's constant divided by 2pi
Where c = speed of light in a vacuum
Where G = the gravitational constant
Where mn = the mass of the neutron
The value for M then equals approx: 3.6763 E+33 grams/cubic centimeter
Using a formula that I discovered after calculating the values introduced in thread (A new look at dimensions) I have come up with the following formula:
(ro)^3 = 2pi *(G)^9/(me*hbar^2))
Where ro = the scharzchild radius
Where G = The gravitational constant
Where hbar = Plank's constant divided by 2pi
Where me = the mass of the electron
The value for ro then equals approx: 5.45899742 E+5 centimeters
Using the formula ro = 2G*Mo/c^2 everyone should be familiar with this formula
We get the value for Mo as: 3.67631669 E +33 grams/cubic centimeter
This value is in very close agreement with Wheeler's findings so I must conclude that this formula is of significance.
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Tolstoy wrote; "men only learn when they're suffering". The question is; how much do you want to learn?
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