Matches in Harvard for { ?s ?p 5. The structure of Ext when Hom = 0 -- XII. Uniformization (XII) -- 1. The basic construction and its applications -- 2. The necessity of uniformization -- 3. The diversity of Whitehead groups -- 4. Monochromatic uniformization and hereditarily separable groups -- XIV. The Black Box and Endomorphism Rings (V, VI) -- 1. Introducing the Black Box -- 2. Proof of the Black Box -- 3. Endomorphism rings of cotorsion-free groups -- 4. Endomorphism rings of separable groups -- 5. Weak realizability of endomorphism rings and the Kaplansky Test problems -- XV. Some Constructions in ZFC (VII, VIII, XIV) -- 1. A rigid N[subscript 1]-free group of cardinality N[subscript 1] -- 2. N[subscript n]-separable groups with the Corner pathology -- 3. Absolutely indecomposable modules -- 4. The existence of [lambda]-separable groups -- XVI. Cotorsion Theories, Covers and Splitters (IX, XII.1, XIV) -- 1. Orthogonal classes and splitters -- 2. Cotorsion theories -- 3. Almost free splitters -- . }
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- catalog description "5. The structure of Ext when Hom = 0 -- XII. Uniformization (XII) -- 1. The basic construction and its applications -- 2. The necessity of uniformization -- 3. The diversity of Whitehead groups -- 4. Monochromatic uniformization and hereditarily separable groups -- XIV. The Black Box and Endomorphism Rings (V, VI) -- 1. Introducing the Black Box -- 2. Proof of the Black Box -- 3. Endomorphism rings of cotorsion-free groups -- 4. Endomorphism rings of separable groups -- 5. Weak realizability of endomorphism rings and the Kaplansky Test problems -- XV. Some Constructions in ZFC (VII, VIII, XIV) -- 1. A rigid N[subscript 1]-free group of cardinality N[subscript 1] -- 2. N[subscript n]-separable groups with the Corner pathology -- 3. Absolutely indecomposable modules -- 4. The existence of [lambda]-separable groups -- XVI. Cotorsion Theories, Covers and Splitters (IX, XII.1, XIV) -- 1. Orthogonal classes and splitters -- 2. Cotorsion theories -- 3. Almost free splitters -- ".
- catalog tableOfContents "5. The structure of Ext when Hom = 0 -- XII. Uniformization (XII) -- 1. The basic construction and its applications -- 2. The necessity of uniformization -- 3. The diversity of Whitehead groups -- 4. Monochromatic uniformization and hereditarily separable groups -- XIV. The Black Box and Endomorphism Rings (V, VI) -- 1. Introducing the Black Box -- 2. Proof of the Black Box -- 3. Endomorphism rings of cotorsion-free groups -- 4. Endomorphism rings of separable groups -- 5. Weak realizability of endomorphism rings and the Kaplansky Test problems -- XV. Some Constructions in ZFC (VII, VIII, XIV) -- 1. A rigid N[subscript 1]-free group of cardinality N[subscript 1] -- 2. N[subscript n]-separable groups with the Corner pathology -- 3. Absolutely indecomposable modules -- 4. The existence of [lambda]-separable groups -- XVI. Cotorsion Theories, Covers and Splitters (IX, XII.1, XIV) -- 1. Orthogonal classes and splitters -- 2. Cotorsion theories -- 3. Almost free splitters -- ".