$n \geq 6$ and we have a chain generalizing (19):
$m_1 = \ldots = m_{n - 1} = 2m$, $m_ n = m$,
$a_{12} = \ldots = a_{(n - 2) (n - 1)} = 2w$, $a_{(n - 1) n} = 4w$, and for other $i < j$ we have $a_{ij} = 0$,
$w_1 = w$, $w_2 = \ldots = w_{n - 1} = 2w$, $w_ n = 4w$
with $w$ and $m$ arbitrary,
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