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AP For Destroying a Neutron Star?

6,590
1,700
I read somewhere that it was 7 kilofoe. But when I used the gbe formula I wound up with 4.6e54 joules, which is around 46 billion foe? Assuming I did the math right.
 
I'll redo the maths to confirm for you

G = 6.67408e-11

M = 2.78e30

r = 10,000

n = 0.5

Plugging those into a calulator tells me that a low-end for a small, light neutron star is 3.438664e+46 joules, or 343.9 Foe.

Don't know what you did, but I don't think you'll get anyone to sign off on Multi-Solar System star destruction
 
Crimson Azoth said:
I'll redo the maths to confirm for you
G = 6.67408e-11

M = 2.78e30

r = 10,000

n = 0.5

Plugging those into a calulator tells me that a low-end for a small, light neutron star is 3.438664e+46 joules, or 343.9 Foe.

Don't know what you did, but I don't think you'll get anyone to sign off on Multi-Solar System star destruction
3 x 6.67408e-11 x 1.526e30^2 / 5 x 7500 = 6.9937965e+53 joules. Equation was based on https://www.fxsolver.com/browse/for...ng+Energy+-+spherical+mass+of+uniform+density this calculator. Other values taken from google search. Was I supposed to include the value n?
 
Oh, I see your mistake. You used the formula for planetary GBE.

The formula that you used was 3GM^2 / 5r.

The formula for stellar GBE is 3GM^2 / r (5 - n). You've got to use the formula for stellar GBE for obvious reasons, as a neutron star is a star. The Gravitational Binding Energy page has some more information on the subject
 
Wait...so if someone makes a star sized planet (just roll with it) could it reach 4-B/4-A?
 
@Light The only difference between the values that we used, aside from the obvious, that you used a different formula, was the radius value. Neutron stars tend to have a radius of between 10 and 20 kilometers, of which I used the low end of 10km for my radius, so I do not know where you got the 7.5 km value.

@Andy Some quick napkin maths tells me that (assuming the planet is of a similar size to our Sun, and has the same density as good old mother Earth), that the answer is no. I ended up with 3.4310743e+42 joules, which is high-end 4-C. You'd need one honking big planet to reach 4-A by making one
 
A neutron star is actually used for the bound of 3-A since it is the most conventionally durable cluster of matter in the universe.
 
I will be perfectly honest, that makes not a lick of damn sense. Destroying a single superdense ball of matter than is a few km wide = having the power to destroy the universe?

Wut?
 
Oh no, you misunderstand me.

Inverse square law with the radius of the observable universe and the GBE of the strongest neutron star is used.

That way you need to be able to destroy the most durable cluster of matter in the universe at the range of the radius of the observable universe. If you can do that, you can destroy all matter in the universe.
 
A Neutron Star's durability was calc'd at 4-B iirc. It was in either Kepekley or Assalt's blog and it was a couple hundred foe I think.
 
@Assalt Ah, that makes sense. Sorry for misunderstanding @DDM My first comment on the thread is a calculation of a neutron star's GBE, which is 343.9 Foe. But I'm not entirely sure how right I was.
 
If you want a exact number you can rip the GBE formula out of the 3-A calculation to find the durability of the strongest neutron star. That said, it's in 4-B.

Bonus fun fact: The magnetic field of a Magnetar Neutron Star is so incredibly strong that it pulls on the electron cloud configuration of atoms. Because of this, covalent bonds, the bonds found in carbon, become impossible and therefore any lifeform would be atomically unmade and biological Life rendered fundamentally impossible.
 
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