- 3,279
- 1,252
So, I looked on the Necrozoma page, and I saw that it was given 4-B for lighting up the Ultra Space, a solid calc. But what was not Calced was Necrozoma absorbing all the light in the Ultra Space.
From what I've read and seen, the Ultra Space is a universe similar to ours, filled with stars.
I will be using the Sun's stats as our average,
The Sun produces 3.8 *10^26 J every second*
The average span for the sun is 10 Billion years or 3.1536*10^17 seconds**
The average amount of stars in the universe is 10^24***
Since Necrozoma absorbed all the light in the universe, It will have to absorb all the light that has been produced in the universe. The light of the stars that hit the earth are light that takes millions/billions of years to reach our planet, that's years of energy out put that's already out in the universe. Necrozoma by virtue of absorbing all light in the universe would also have to absorb this light. Even after a star dies, all the light it has emitted still exists in the universe. Many of the stars we see now are all ready dead and gone.
So to calculate, it's a simple problem: Light emitted by the sun per second * average lifespan of a star * amount of stars in the universe
(3.1536*10^17)(3.8*10^26)(10^24)
or
1.198368*10^68J
That would put Necrozoma at the very edge of 3-C.
*https://learnastronomyhq.com/articles/how-much-energy-does-the-sun-produce.html
**https://spaceplace.nasa.gov/sun-age/en/
***https://www.esa.int/Science_Explora...chel/How_many_stars_are_there_in_the_Universe
Of course, let me know if you think my methods were correct or have any suggestions. Thoughts?
From what I've read and seen, the Ultra Space is a universe similar to ours, filled with stars.
I will be using the Sun's stats as our average,
The Sun produces 3.8 *10^26 J every second*
The average span for the sun is 10 Billion years or 3.1536*10^17 seconds**
The average amount of stars in the universe is 10^24***
Since Necrozoma absorbed all the light in the universe, It will have to absorb all the light that has been produced in the universe. The light of the stars that hit the earth are light that takes millions/billions of years to reach our planet, that's years of energy out put that's already out in the universe. Necrozoma by virtue of absorbing all light in the universe would also have to absorb this light. Even after a star dies, all the light it has emitted still exists in the universe. Many of the stars we see now are all ready dead and gone.
So to calculate, it's a simple problem: Light emitted by the sun per second * average lifespan of a star * amount of stars in the universe
(3.1536*10^17)(3.8*10^26)(10^24)
or
1.198368*10^68J
That would put Necrozoma at the very edge of 3-C.
*https://learnastronomyhq.com/articles/how-much-energy-does-the-sun-produce.html
**https://spaceplace.nasa.gov/sun-age/en/
***https://www.esa.int/Science_Explora...chel/How_many_stars_are_there_in_the_Universe
Of course, let me know if you think my methods were correct or have any suggestions. Thoughts?
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