2008
DOI: 10.1080/00927870701869022
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Notes on Essentially Finitely Indecomposable Nonthick Primary Abelian Groups

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Cited by 2 publications
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“…Clearly each thick group is efi (otherwise, consider the projection onto an unbounded Σ-cyclic summand), while the converse is not true (see, e.g., [6] and [5]). Nevertheless, these two classes share some interesting properties; for instance in [2] it was proved that G is efi if and only if G/p ω G has this property.…”
Section: A/k Is σ-Cyclic Then There Is a Natural Number J Such That mentioning
confidence: 99%
“…Clearly each thick group is efi (otherwise, consider the projection onto an unbounded Σ-cyclic summand), while the converse is not true (see, e.g., [6] and [5]). Nevertheless, these two classes share some interesting properties; for instance in [2] it was proved that G is efi if and only if G/p ω G has this property.…”
Section: A/k Is σ-Cyclic Then There Is a Natural Number J Such That mentioning
confidence: 99%