On isotype subgroups of abelian groups

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1. [1] CHARLES (Bernard). - Étude sur les sous-groupes d'un groupe abélien, Bull. Soc. math. France, t. 88, 1960, p. 217-227. Zbl0102.26505
2. [2] FUCHS (Laszlo). - Abelian groups. - Budapest, Hungarian Academy of Sciences, 1958. Zbl0091.02704
3. [3] IRWIN (J. M.). - High subgroups of Abelian torsion groups, Pacific J. of Math. (to appear). Zbl0106.02303
4. [4] IRWIN (J. M.) and WALKER (E. A.). - On N-high subgroups of Abelian groups, Pacific J. of Math. (to appear). Zbl0106.02304
5. [5] KAPLANSKY (Irving). - Infinite abelian groups. - Ann Arbor, University of Michigan, Press, 1954 (University of Michigan Publications in Mathematics, 2). Zbl0057.01901
6. [6] KOLETTIS (G., Jr.). - Direct sums of countable groups, Duke math. J., t. 27, 1960, p. 111-125. Zbl0091.02802MR22 #1616

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