Fun scifi hypothesis - the only stars that don't go supernova as a part of collapse into a black hole are ones that are engineered to do so by the locals.
I think it’s all constraint based, with a black hole being an n-scale closure. So in this model, a star collapsing with no supernova is where there is simply little to no excess after the closure occurs.
I’ve a version of this that uses only local adjacency rules by which a dynamic lattice emerges. Hit me up if you want to know more, but it connects these: Fano Plane, S(5,8,24), and Golay Code, and the leech lattice
You cannot enter a black hole, they have no interior. They are pure curved space, literally an inverse of normal space.
Pi is actually not invariant in the discrete world! The continuum illusion is only intermittently tangent to the underlying discrete reality. The tick tock of the universe is a xor, local and global constraints resolve perfectly because everything is connected via perfect inviolable discrete parity on a discrete leech-like lattice, whereby shells embedded in the lattice can and must simplify to preserve parity. No ontic fields, they are but quotients on the current state at some scale. Particles are dynamic closure witnesses which can group and “propagate”. I have a simulator, but the calculation time grows so very quickly.
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[ 3.2 ms ] story [ 11.3 ms ] threadWe'd be seeing a lot more supernovas in the night sky if all/most stars had to go through one.
I’ve a version of this that uses only local adjacency rules by which a dynamic lattice emerges. Hit me up if you want to know more, but it connects these: Fano Plane, S(5,8,24), and Golay Code, and the leech lattice
You cannot enter a black hole, they have no interior. They are pure curved space, literally an inverse of normal space.
Pi is actually not invariant in the discrete world! The continuum illusion is only intermittently tangent to the underlying discrete reality. The tick tock of the universe is a xor, local and global constraints resolve perfectly because everything is connected via perfect inviolable discrete parity on a discrete leech-like lattice, whereby shells embedded in the lattice can and must simplify to preserve parity. No ontic fields, they are but quotients on the current state at some scale. Particles are dynamic closure witnesses which can group and “propagate”. I have a simulator, but the calculation time grows so very quickly.