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bn:03301454n
Noun Concept
Categories: Non-associative algebras, Hypercomplex numbers
EN
sedenion  Cayley-Dickson sedenions  Cayley–Dickson sedenions  Hexadecanions  Hexadeconions
EN
In abstract algebra, the sedenions form a 16-dimensional noncommutative and nonassociative algebra over the real numbers, usually represented by the capital letter S, boldface S or blackboard bold S {\displaystyle \mathbb {S} }. Wikipedia
Definitions
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Sources
EN
In abstract algebra, the sedenions form a 16-dimensional noncommutative and nonassociative algebra over the real numbers, usually represented by the capital letter S, boldface S or blackboard bold S {\displaystyle \mathbb {S} }. Wikipedia
Form a 16-dimensional noncommutative and nonassociative algebra over the reals obtained by applying the Cayley–Dickson construction to the octonions Wikidata
IS A
flexible algebra
non-associative algebra
pair
4-tuple
HAS PART
octonion
HAS KIND
octonion
DISCOVERER OR INVENTOR
Arthur Cayley
FACET OF
abstract algebra
HAS QUALITY
distributive property
power associativity
Wikipedia
EN
sedenion
Wikidata
EN
sedenion
Wikipedia Redirections
EN
Cayley-Dickson sedenions, Cayley–Dickson sedenions, Hexadecanions, Hexadeconions, sedenions, 𝕊
Wikidata Alias
EN
sedenions

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