Alan Kuhnle[removed]Theorem 1. With the Axiom of Choice, there exists an undetermined game on ω <ω . Proof. Notice that a strategy is a function σ : ω <ω → ω <ω . Thus, the set S := {σ : σ is a strategy } = - Limit cardinal - Document - PDFSEARCH.IO

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	Alan Kuhnle[removed]Theorem 1. With the Axiom of Choice, there exists an undetermined game on ω <ω . Proof. Notice that a strategy is a function σ : ω <ω → ω <ω . Thus, the set S := {σ : σ is a strategy } = Add to Reading List Document Date: 2011-10-20 18:23:55 Open Document File Size: 115,74 KB Share Result on Facebook Person Alan Kuhnle / / Position player / / SocialTag Cardinal numbers Beta amyloid Constructible universe Limit ordinal Insulin-degrading enzyme Θ Mathematical logic Set theory Ordinal numbers

Alan Kuhnle[removed]Theorem 1. With the Axiom of Choice, there exists an undetermined game on ω <ω . Proof. Notice that a strategy is a function σ : ω <ω → ω <ω . Thus, the set S := {σ : σ is a strategy } =Add to Reading List