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Far more formally, consider a subset A of Baire space; recall the latter is made up of all ω-sequences of normal quantities. Then in the sport GA,
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If you'll find infinitely several Woodin cardinals, then projective determinacy holds; that's, every video game whose winning problem is a projective established is determined.
This reality—that each one shut video games are decided—is known as the Gale–Stewart theorem. Take note that by symmetry, all open game titles are established likewise. (A sport is open if I'm able to gain only by winning within a finite amount of moves.)
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Far more formally, a strategy for player I (to get a activity while in the sense from the preceding subsection) is often a perform that accepts being an argument any finite sequence of all-natural quantities, of even length, and returns a pure quantity. If σ is this kind of strategy and
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If A can be a subset of Baire Place such that the Banach–Mazur recreation for the is decided, then possibly II has a winning strategy, by which situation A is meager, or I includes a winning strategy, through which scenario A is comeager on some open up community[one].