
Denote by nA the sum of n copies of a Boolean algebra A. We prove that, for any countable Boolean algebra A , n A ≅ m A A,nA \cong mA with m > n m > n implies n A ≅ ( n + 1 ) A nA \cong (n + 1)A .
essential countable Boolean algebra, Structure theory of Boolean algebras, weakly pseudoindecomposable countable Boolean algebra
essential countable Boolean algebra, Structure theory of Boolean algebras, weakly pseudoindecomposable countable Boolean algebra
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