Category Hewitt–Savage zero-one law for infinite Baire products
A subset A of X^J with the property of Baire, invariant under every permutation moving only finitely many indices, is meagre or has meagre complement when J is infinite and the actual product space X^J is Baire. A corollary covers countable products of any Polish space. Finite-support displacement, cylinder mixing and the category contradiction are proved, not assumed.
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