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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Leibniz algebra
Summary
Leibniz algebra ranks in the top 2% of general entities by monthly Wikipedia readership (11 views/month).[1]
Key Facts
- Leibniz algebra is credited with the discovery of Jean-Louis Loday[2].
- Gottfried Wilhelm Leibniz is named after Leibniz algebra[3].
- Leibniz algebra's subclass of is recorded as algebraic structure[4].
- Leibniz algebra's subclass of is recorded as module[5].
- Leibniz algebra's subclass of is recorded as algebra over a field[6].
- Leibniz algebra's opposite of is recorded as Zinbiel algebra[7].
- Leibniz algebra's time of discovery or invention is recorded as +1965-00-00T00:00:00Z[8].
- Leibniz algebra's Freebase ID is recorded as /m/0dhlk9[9].
- Leibniz algebra's defining formula is recorded as \big[[a,b],c\big]=\big[[a,c],b\big] + \big[a,[b,c]\big][10].
- Leibniz algebra's nLab ID is recorded as Leibniz algebra[11].
- Leibniz algebra's maintained by WikiProject is recorded as WikiProject Mathematics[12].
- Leibniz algebra's Microsoft Academic ID is recorded as 2780407395[13].
Body
Works and Contributions
Leibniz algebra is credited with the discovery of Jean-Louis Loday[2].
Why It Matters
Leibniz algebra ranks in the top 2% of general entities by monthly Wikipedia readership (11 views/month).[1] It has Wikipedia articles in 6 language editions, a strong signal of global cultural recognition.[14] It is known by 4 alternative names across languages and contexts.[15]