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product $abababab…$ in clifford algebra
Let $a,b$ are vectors in vector space $V \leq \mathcal{Cl}_n(V)$.
I would like to know if product $ababab...ab=(ab)^r$ can be written in form $\sum_{\alpha \in A} F_\alpha(a) G_\alpha(b)$. For some ...
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When does the next complex split occur?
So I was thinking about complex numbers and how they came about and someting interesting occured to me:
the formation of complex numbers occurs because there exists a function (namely $f(x)=x^2$) ...
