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The Most of All Possible Worlds
This challenge is more advanced than some we have presented.
The challenge is to find a game that has the widest possible
set of potential outcomes. Ideally, you should have three
or more choices for the final move, and all three moves collapse
an entanglement. One choice might result in a win for X
no matter which way the entanglement collapses. Another
choice, O wins either way. A third choice, it is a
cat's game either way.
At first, this appears no different from any other game where
the outcome is undecided until the last move. However, note
that we are not causing outcomes of the game, but rather are
selecting histories of the game. We keep several very
different games in play for an extended period of
time. We are, if you will, keeping our options open as long as
possible. We choose, as late as possible, the history that we
want in the universe we live in. We cannot change the past,
but we can select a past from among the possibilities that
remain open.
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