P can always choose $p_n$ to be at distance $2^{-n}$ from $p_{n-1}$.
EDIT: Never mind, I misread the problem, thought P would win if the sequence converged.
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P can always choose $p_n$ to be at distance $2^{-n}$ from $p_{n-1}$. EDIT: Never mind, I misread the problem, thought P would win if the sequence converged. |
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P can always choose $p_n$ to be at distance $2^{-n}$ from $p_{n-1}$. |
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