Let S be the group of all bijections on the positive integers; and let F be the
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Let S be the group of all bijections on the positive integers; and let F be the subset of S consisting of all α ∈ S that move only finitely many positive integers. Prove that F is a subgroup of S.
Related Book For
Applied Statistics in Business and Economics
ISBN: 978-0073521480
4th edition
Authors: David Doane, Lori Seward
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