[lojban] nelrai is an exception?

[Remo Dentato <rdentato@gmail.com>]

Looking at jbovlaste I've seen that almost all the lujvo ending in rai
(traji) have their x2 set as traji4.

brarai  $t_1=b_1$ is the biggest among set/range $t_4$ in
property/dimension $b_2$ (ka).
citrai         $t_1=c_1$ is youngest among $t_4$.
cmarai	$t_1=c_1$ is the smallest among set/range $t_4$ in
property/dimension $c_2 $(ka).
dibrai	$t_1=d_1$ is dearest/most precious to $d_2$ among set/range $x_3=t_4$.
fuzrai	$t_1=f1$ is a director/trustee on the board of
directors/trustees of $f_2$.
jaryrai	$j_1=t_1$ is the tallest among set/range $t_4$.
jbirai	$t_1=j_1$ is nearest/closest to $j_2$ in property/quantity $j_3$ (ka/ni).
liryrai	$c_1=t_1$ is the earliest among set / range $t_4$.
mecmlerai	$me_1=t_1$ is least beautiful among set/range $t_3$ to $m_2$
in aspect $me_3$ (ka) by aesthetic standard $me_4$.
mecrai	$m_1=t_1$ is the least of $m_2=t_4$ in property $m_3$ (ka/ni)
by amount $m_4$.
mectolmlerai	$me_1=t_1$ is least ugly among set/range $t_3$ to $me_2$
in aspect $me_3$ (ka) by aesthetic standard $me_4$.
mecybrarai	$t_1=b_1$ is the smallest/[ least big] among set/range
$t_4$  in property/dimension(s) $b_2$ (ka).
mecycmarai	$t_1=c_1$ is the biggest/[ least small] among set/range
$t_4$  in property/dimension(s) $c_2$ (ka).
mecyxagrai	 $t_1=x_1$ is the worst among set/range $t_4$ for $x_2$ by
standard $x_3$.
mecyxlarai	$m_1=x_1$ is the best/[least bad] among set/range $t_4$ for
$x_2$ by standard $x_3$.
mlerai	$m_1=t_1$ is most beautiful among set/range $t_3$ to $m_2$ in
aspect $m_3$ (ka) by aesthetic standard $m_4$.
nelrai	$n_1$ is most fond of $n_2=t_1$ (object/state) from set $t_4$,
due to extreme $t_3$ (ka, default ka zmadu).
rajyclarai	$t_1=c_1=s_1$ is the tallest among set/range $t_4$.
rixrai	$tra_1=tri_1$ is furthest to the back out of set/range $tra_4$
in frame of reference/based on facing $tri_3$.
selplirai	$x_1$ is most used/most useful among $x_2$ by $x_3$ for purpose $x_4$.
sudrai	$t_1=s_1$ is the driest among set/range $t_4$ of liquid $s_2$.

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