Its a space of 1meter×1meterx1meter, basically a cubic meter where the matter replicator works on. (So, no replicating cars, since its too big)
How do you min-max this?
Its a space of 1meter×1meterx1meter, basically a cubic meter where the matter replicator works on. (So, no replicating cars, since its too big)
How do you min-max this?
According to a random black hole calculator I found, a black hole with a 0.5m radius would be over 56 earth masses and the temperature would only be 0.000364 K. So, still orders of magnitude less than the cosmic microwave background.
I know smaller black holes evaporate faster, but even that little thing (according to the calculator) would have a lifetime of a gargantuan multiple of the age of the universe. Like roughly a number followed by 45 zeros, times the age of the universe.
The calculator: https://www.vttoth.com/CMS/physics-notes/311-hawking-radiation-calculator
Thank you! I didn’t feel like checking with the difference in masses, and based my assumption on Stephen Hawking’s statement that an earth-mass black hole (with an event horizon the size of a pea) would glow from Into The Universe: The Story of Everything. It seems he exaggerated, assuming this calculator is accurate and my understanding of its values is fair. Such an exaggeration is disappointing, if not entirely surprising.