Structures paragraduées (groupes, anneaux, modules). II. (Paragraded structures (groups, rings, modules). II) (Q1821132)
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scientific article; zbMATH DE number 3997873
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Structures paragraduées (groupes, anneaux, modules). II. (Paragraded structures (groups, rings, modules). II) |
scientific article; zbMATH DE number 3997873 |
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Structures paragraduées (groupes, anneaux, modules). II. (Paragraded structures (groups, rings, modules). II) (English)
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1986
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Sequel of the preceding note. Homogeneous approach: One considers homogeneous parts H of G with partial composition xy induced by G, then (H,.) is called a paragroupoid. If 3 axioms are satisfied, then (H,.) is called a quasigroupoid. The category of paragroupoids (quasigroupoids) is closed with respect to the Cartesian composition of their supports.
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homogeneous parts
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paragroupoid
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quasigroupoid
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