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by YeGoblynQueenne
1160 days ago
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Wow, that's a nice way to put it. I haven't seen that P(A|B -> A) notation before. Where does it come from? But I think the OP is arguing, essentially, that P(A|B -> A) is only an interpretation of P(A|B) that we have chosen, among the many possible interpretations of P(A|B). Which I think evokes the problem of induction. How do we know that P(A| B -> A) when all we can observe ourselves is P(A|B)? |
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No, we actually observe P(A | B -> A) where `B` is our body and `A` is some action we take on the world.
Hume was WRONG. Very wrong.
Statistical AI has the problem of induction; we have bodies, so we do not.
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As for notation, I'm riffing of Judea Pearl's do notation.
He'd say, P(A|do(B))
but his `do` operator is slightly more general
Google: do-operator, causal analysis, judea pearl, etc.