Moon Level-Universe Level Reference

## References

* **Moon Level** -

Characters that are capable of releasing energy that can destroy/create a moon-sized construct or something with similar proportions. The moons mass is 7.342e+22 kg

GBE of moon being **1.2x10^29 J**

* **Small Planet Level -**

Characters that are capable of releasing energy that can destroy/create a small planetary-sized construct, such as Mercury.

The mass of Mercury is 3.285x10^23 kg

Mercury has a radius of 2 439 766 meters

G, Newtonian Gravitational Constant = 6.674x10-11 m3//(kg s2)

3(6.674x10^-11)(3.285x10^23)^2 =2.1606191x10^37

(5)(2439766) = 12198830

2.1606191x10^37/ 12198830 = **1,77116e+30 J**

On the other hand pre planetary is a bit higher of a tier given we use earth as a baseline and there's smaller planets in our solar system we can do one more.

The mass of Venus is 4.86733x10^24 kg

The radius of Venus is 6058592.34 meters

G, Newtonian Gravitational Constant = 6.674x10-11 m3//(kg s2)

3(6.674x10^-11)(4.86733x10^24)^2 = 4.7433923x10^39

(5)(6058592.34) = 30292961.7

4.7433923x10^39/30292961.7 =\*\* **1.5658397x10^32 J**

* **Planet Level -**

Characters that are capable of releasing energy that can destroy/create a planet-sized construct, such as the Earth.

Mass of the earth is 5.9736x10^24 kg

The radius of earth is 6 371 071.03 meters

Binding energy of the earth has been calculated using hype specific numbers and variables. Going in depth on interplanetary composition of each of earths layers to

**2.242x10^32 J**

* **Large Planet Level**

Characters that are capable of releasing energy that can destroy/create a large planet-sized construct, such as Jupiter or Uranus

Uranus has a mass of 8.68x10^25 kg

Uranus has a radius of 25 362 000 meters

G, Newtonian Gravitational Constant = 6.674x10-11 m3//(kg s2)

3(6.674x10^-11)(8.68x10^25) = 1.5085055e+42

(5)(25362000) = 126810000

1.5085055e+42/126810000 =

**1.18984e+34 J**

Jupiter mass is 1.89813x10^27 kg

G, Newtonian Gravitational Constant = 6.674x10-11 m3//(kg s2)

3(6.674x10^-11)(1.89813x10^27)^2 = 7.2137214x10^44

(5)(69911000) = 349555000

7.2137214x10^44/349555000 =

**2.0636871e+36 J**

* **Dwarf Star Level -**

Characters that are capable of releasing energy that can destroy/create a dwarf star-sized construct, such as Luhman 16.

The mass of Luhman 16 is 6.36454x10^28 kg

The radius of Luhman 16 is 591350000 meters

The polytrope of a brown dwarf would be 1.5

G, Newtonian Gravitational Constant = 6.674x10^-11 m3//(kg s2)

n of a red dwarf = 1.5

3(6.674x10^-11)(6.36454x10^28)^2 =8.1103855x10^47

(5-1.5)(5.9135e+8) = 2069725000

8.1103855x10^47/2069725000 =

**3.9185812e+38 J**

* **Small Star Level -**

Characters that are capable of releasing energy that can destroy/create a small star-sized construct, such as Ross 128.

Ross 128 has a mass of 3.34139e+29 kg

Ross 128 has a radius of 136844190 meters

This is a red dwarf star which means we have a Polytrope value of 1.5

G, Newtonian Gravitational Constant = 6.674x10^-11 m3//(kg s2)

n of a red dwarf = 1.5

3(6.674x10^-11)(3.34139e+29)^2 = 2.2354337e+49

(5-1.5)(136844190) = 478954665

2.2354337e+49/478954665 =

**4.6673179e+40 J**

* **Star Level**

Characters that are capable of releasing energy that can destroy/create a star-sized construct, such as the Sun.

The mass of our sun is 1.9885x10^30 kg

The Radius of our sun is 695700000 meters

This is a main sequence star which means we have a Polytrope value of 3

G, Newtonian Gravitational Constant = 6.674x10^-11 m3//(kg s2)

n of main sequence stars like our sun = 3

3(6.674x10^-11)(1.9885x10^30)^2 = 7.9169636e+50

(5-3)(695700000) = 1391400000

7.9169636e+50/1391400000 =

**5.6899264e+41 J**

* **Large Star Level**

Characters that are capable of releasing energy that can destroy/create a large star-sized construct, such as S Doradus.

S Doradus has a mass of 4.773x10^31 kg

S Doradus has a radius of 54891000000 meters

This is a main stream star which means we have a Polytrope value of 3

G, Newtonian Gravitational Constant = 6.674x10^-11 m3//(kg s2)

n of main sequence stars like our sun = 3

3(6.674x10^-11)(4.177x10^31)^2 = 3.4933042x10^53

(5-3)(54891000000) = 109782000000

3.4933042x10^53/109782000000 =

**3.1820373e+42 J**

* **Solar System Level**

Characters that are capable of releasing energy that can destroy/create a solar system-sized construct.

The mass of PSR B1257+12 is 2.784x10^30 kg

The Radius of PSR B1257+12 is 10435.5 meters

the n value of neutron stars is 0.75

G, Newtonian Gravitational Constant = 6.674x10^-11 m3//(kg s2)

n of neutron stars = 0.75

3(6.674x10^-11)(2.784x10^30)^2 =1.5518363x10^51

(5-0.75)(10435.5) = 44350.875

1.5518363x10^51/44350.875 =

**3.4989982e+46 J**

* **Dwarf Galaxy Level**

Characters that are capable of releasing energy that can destroy/create a dwarf galaxy sized construct such as SN 1987A

GBE is the total energy a celestial body or grouping of such has to keep themselves bound without reformation. The total energy needed to destroy a star is different than the energy needed to overcome all energy of all celestial bodies in a solar system at the same time. Of course said blast from the star would cause inter solar destabilization given the fact that all planets are 100% reliant on the star to keep them in bound but those energy releases are not the same at all.

so the issue here is that when we use these blast parameters it doesn't seem fair to apply this massive range gap of energy in terms of each tiering section. We have other types of galaxies and other types of clusters that need to be taken into account. For example we have ultra faint dwarf galaxies which hold anywhere from 200 stars up to a few hundred thousand. This would be the lower end for energy releases or this paper which gives us the GBE of a dwarf galaxy being set at 10^55 ergs or 10^48 Joules.

The ultra faint dwarf is an example of the reasons why separation between even galaxy tiers is super important. We take into account ultra compact dwarf galaxies or blue compact dwarfs its a whole new game. Blue compacts are filled with the hottest largest brightest stars in the universe and yet we still apply the same parameters as a "smaller" galaxy due to its condensed nature and lesser quantities? No that's not how things work we will find the GBE relation between ultra faint and blue compacts to be MASSIVE. Imagine the difference between 200 average stars and 150,000 young hot and massive stars. ITS MASSIVE. Young hot and massive stars will have a major difference in mass and size meaning a difference in GBE as an individual meaning an increase of GBE as a cluster. This is part of the reason for the need of separation

Once again this paper written for the purpose of binding energy and its relation to black hole mass at the center of its location. We can see the binding energy sought out of a dwarf satellite galaxy in the milky way which was found to have a binding energy of e+55 ergs which would tell us that the difference between baseline solar system and other things must be vastly different even at the class of supernova. the relation between the binding energy of a cluster of stars in a dwarf galaxy is completely different than the sheer subjective nature of destruction of a celestial body and how the energy will travel within open and empty space. I think using the natural realistic parameters that physics has set for us on binding energy makes much more sense than anything like inverse square law from a single point in space and an omnidirectional blast from said point.

**Calculation for Dwarf Galaxy Level**:

M59-UCD3 is a dwarf galaxy with a mass of 1.8e+8 solar masses (3.58e+38 kg)

It has a radius of around 20 parsecs (6.17e+17 meters)

Gravitational Binding Energy:

(3/5)\*(6.6743e-11)\*(3.58e+38)^2/6.17e+17 = 8.318e+48 J

* **Small Galaxy Level**

Small Magellanic cloud has a mass of 7 billion solar masses (1.3922440008e+40 kg)

It has a diameter of around 5.78 Kiloparsecs which is 18,900 light years (1.78808e+20 meters)

Gravitational Binding energy:

(3/5)\*(6.6743e-11)\*(1.3922440008e+40)^2/1.78808e+20 = 4.3411095e+49 J

**Conclusion**: Small Galaxy Level is set at **1.011e+50 for safe increases**

* **Galaxy Level**

Characters that are able to destroy or create galaxy sized constructs such as our own Milky Way.

Milky way has a mass of around 1.6 trillion solar masses (3.1822720018313e+42 kg)

Milky way has a radius of 52,850 light years (5e+20 meters)

Gravitational Binding Energy:

(⅗)\*(6.6743e-11)\*(3.1822720018313e+42)²/5e+20 = 8.1107e+53 J

* **Multi-Galaxy Level**

Characters that are able to destroy or create multiple galaxy sized constructs and or galaxy clusters.

The typical galaxy cluster has a mass of around 1e+15 solar masses (1.988920001184e+45 kg)

They will typically have a diameter of around 3 Mpc (9.257e+22 meters)

Gravitational Binding Energy:

(3/5)\*(6.6743e-11)\*(1.988920001184e+45)²/4.6285e+22 = 3.422e+57 J

* **Universe Level**

Characters that can destroy all major masses within a volume of physical space that would be comparable to the size of our observable universe, this would also include the creation of a space-time as well as a destruction feat (as long as it is comparable in size). We have a scientific listing for the total mass energy in the observable universe. The reason we cant just calculate average GBE is because the formula changes as we change structure shapes and sizes so we just allow total mass energy.

**Conclusion**: 4.00e+69 J