Abstract
Let T be an abelian infinite countable group. We say that a property of subsets of T is divisible if it satisfies the following requirements. (We identify with the set of all subsets of T which satisfy .)(i) ∅ ∉ and T ∈ (ii) A ∈ and B ⊃ A implies B ∈ (iii) A ∈ and A = B1 ∪ B2 implies that either B1 or B2 is in
Publisher
Canadian Mathematical Society
Cited by
26 articles.
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