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    Gale-Stewart determinacy requires games of *countable* le... — Carmelics
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    Challenges→Player ∃ has a winning strategy in G(¬φ) if and only if player ∃ does not have a winning strategy in G(φ).

    Gale-Stewart determinacy requires games of *countable* length, but extensions of GTS to infinitary logics like Lω₁ω yield games that may be non-determined.

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    Player ∃ has a winning strategy in G(¬φ) if and only if player ∃ does not have a...

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