Last time we generated the norm of a Koide matrix
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from a symmetrisation of the $1$-circulant piece of the neutrino mixing matrix.
Recall that the
CKM quark mixing matrix could also be approximated by
a pair of $R_2$ factors, which we can choose to have norm less than one, as in $(a, 1/b)$ $=$ $(-0.231, 1/24)$. The Koide norm obtained in this case happens to give
$r^{-1} = 0.0193$
which is rather bizarre, since this is the CP violating phase $\beta_s$. Using this coincidence to
define the third $R_2$ factor $c$ in terms of $\beta_s = abc$, we get
$c = \frac{2}{b^2} = 0.0035$
and it remains to wonder how the parameter $a$ is related to $b = 24$.
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