Leibniz algebra (Q844980)
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module over a commutative ring with a bilinear product [–, –] such that for any element x, [–, x] is a derivation
- Leibniz identity
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Leibniz algebra |
module over a commutative ring with a bilinear product [–, –] such that for any element x, [–, x] is a derivation |
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Statements
1965
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![{\displaystyle {\big [}[a,b],c{\big ]}={\big [}[a,c],b{\big ]}+{\big [}a,[b,c]{\big ]}}](https://wikimedia.org/api/rest_v1/media/math/render/svg/d6ae36a64a7ba80063921e82d0544a461f1234a8)
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Wikipedia(9 entries)
- enwiki Leibniz algebra
- eowiki Lejbnica alĝebro
- frwiki Algèbre de Leibniz
- hewiki אלגברת לייבניץ
- kawiki ლაიბნიცის ალგებრა
- kowiki 라이프니츠 대수
- nnwiki Leibnizalgebra
- rowiki Algebră Leibniz
- svwiki Leibnizalgebra