[Merged by Bors] - feat(algebra/jordan): Introduce Jordan rings #11073
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Introduces linear Jordan rings; linearises the Jordan axiom; shows that every associative ring has a symmertised product with respect to which it is a commutative Jordan ring. Linearising the Jordan axiom is an important step towards showing that (commutative) Jordan algebras are power associative. Co-authored-by: Christopher Hoskin <mans0954@users.noreply.github.com>
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) Introduces linear Jordan rings; linearises the Jordan axiom; shows that every associative ring has a symmertised product with respect to which it is a commutative Jordan ring. Linearising the Jordan axiom is an important step towards showing that (commutative) Jordan algebras are power associative. Co-authored-by: Christopher Hoskin <mans0954@users.noreply.github.com>
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Introduces linear Jordan rings; linearises the Jordan axiom; shows that every associative ring has a symmertised product with respect to which it is a commutative Jordan ring. Linearising the Jordan axiom is an important step towards showing that (commutative) Jordan algebras are power associative. Co-authored-by: Christopher Hoskin <mans0954@users.noreply.github.com>
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Introduces linear Jordan rings; linearises the Jordan axiom; shows that every associative ring has a symmertised product with respect to which it is a commutative Jordan ring. Linearising the Jordan axiom is an important step towards showing that (commutative) Jordan algebras are power associative. Co-authored-by: Christopher Hoskin <mans0954@users.noreply.github.com>
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Introduces linear Jordan rings; linearises the Jordan axiom; shows that every associative ring has a symmertised product with respect to which it is a commutative Jordan ring.
Linearising the Jordan axiom is an important step towards showing that (commutative) Jordan algebras are power associative.
commute.lie_eq#15675