Bourbaki

Exercise 1, Appendix 0

Algebra, III, 654

Show that in alternative Cayley A-algebra (notation of § 2, no. 4) T((xy)z)=T(x(yz))T((xy)z) = T(x(yz)). (Reduce it to proving that a(x,y,z)=a(zˉ,yˉ,xˉ)a(x, y, z) = a(\bar{z}, \bar{y}, \bar{x}).)

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