Let's call |1> and |0> the two energy states of a two-state system. We can then imagine the system being in the state (3/5) |1> + (4/5) |0>. If the state of the universe except for this system is called |U>, the two "worlds" (or as I like to call them, "dimensions in Hilbert space") are then |U> x |1> = |U1> and |U> x |0> = |U0>.
Using this example, could you more specifically state your problems?
1) The worlds have been defined with respect to a particular reference frame. What happens to them under a Lorentz boost?
2) Why does |U1> have a probability of .36 and why does |U2> have a probability of .64? In the very small multiverse you have described, they each exist once, so it seems like they should each have a probability of .5.
These are extracts from some Facebook comments I made recently. I don't think they're actually understandable as is—they're definitely not formal and there isn't an actual underlying formalism I'm referring to, just commonly held intuitions. Or at least intuitions commonly held by me. Ahem. But anyway I figure it's worth a shot.
A proposal to
rationalizederive magick and miracles from updateless-like decision theoretic assumptions:(On Google+ I list my occupation as "Theoretical Thaumaturgist". ;P )