- #1
chasrob
- 185
- 58
I’m writing a superhero novel. The protagonist is a normal human transformed (long story) into a super-powered entity. He is similar to Superman in that he has flight, superstrength, superspeed, and is invulnerable, however to an insanely powerful degree. In one chapter he wants to fly to his supposed identical copy, which is 10^(10^29) meters distant (according to Max Tegmark’s article “Parallel Universes”).
This is the large-scale cosmology I invented for the book.
Our “domain” (first drawing) is the space where we occupy and has all the physical constants, etc., to support life, planets, stars, and galaxies. There are 4→7→3→3 (Conway arrow chain) domains like ours (call this number “j”, far larger than Graham's number). It is surrounded by empty domains that have different constants and are therefore empty (they are about the same size, 10^95 cubic light years). There are 2→3→2→2→2→2→2 (“k") of these empty domains, with the “j” domains scattered more or less evenly throughout. All these domains are enclosed in a “local bubble” (second pic). His flight powers are insanely powerful, and he is able to travel throughout the vast “domain” and “local bubble” quickly.
My question (math) is: since the exact clones are so far apart as Tegmark says, and my domains so comparatively small, would by super guy ever come across his identical clone, since they can only exist in "j" domains?
This is the large-scale cosmology I invented for the book.
Our “domain” (first drawing) is the space where we occupy and has all the physical constants, etc., to support life, planets, stars, and galaxies. There are 4→7→3→3 (Conway arrow chain) domains like ours (call this number “j”, far larger than Graham's number). It is surrounded by empty domains that have different constants and are therefore empty (they are about the same size, 10^95 cubic light years). There are 2→3→2→2→2→2→2 (“k") of these empty domains, with the “j” domains scattered more or less evenly throughout. All these domains are enclosed in a “local bubble” (second pic). His flight powers are insanely powerful, and he is able to travel throughout the vast “domain” and “local bubble” quickly.
My question (math) is: since the exact clones are so far apart as Tegmark says, and my domains so comparatively small, would by super guy ever come across his identical clone, since they can only exist in "j" domains?