Similarities between Grand Unified Theory and Jordan algebra
Grand Unified Theory and Jordan algebra have 2 things in common (in Unionpedia): Lie algebra, Octonion.
Lie algebra
In mathematics, a Lie algebra (pronounced "Lee") is a vector space \mathfrak g together with a non-associative, alternating bilinear map \mathfrak g \times \mathfrak g \rightarrow \mathfrak g; (x, y) \mapsto, called the Lie bracket, satisfying the Jacobi identity.
Grand Unified Theory and Lie algebra · Jordan algebra and Lie algebra ·
Octonion
In mathematics, the octonions are a normed division algebra over the real numbers, usually represented by the capital letter O, using boldface O or blackboard bold \mathbb O. There are three lower-dimensional normed division algebras over the reals: the real numbers R themselves, the complex numbers C, and the quaternions H. The octonions have eight dimensions; twice the number of dimensions of the quaternions, of which they are an extension.
Grand Unified Theory and Octonion · Jordan algebra and Octonion ·
The list above answers the following questions
- What Grand Unified Theory and Jordan algebra have in common
- What are the similarities between Grand Unified Theory and Jordan algebra
Grand Unified Theory and Jordan algebra Comparison
Grand Unified Theory has 132 relations, while Jordan algebra has 48. As they have in common 2, the Jaccard index is 1.11% = 2 / (132 + 48).
References
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