$l\left(1,1\right)=12$ , $l\left(2,2\right)=14$ , $\cdots$ , $l\left(23,23\right)=104$ , $\cdots$ , $l\left(46,46\right)=200$ are converted to $\lambda \left(1,11\right)$ , $\lambda \left(2,13\right)$ , $\cdots$ , $\lambda \left(23,17\right)$ , $\cdots$ , $\lambda \left(46,103\right)$ , respectively, shown by red numbers as

$\lambda \left(1,11\right)=r_1+210\left(l\left(1,1\right)-1\right)=11+210\left(12-1\right)=2321=11\times 211$ ,

$\lambda \left(2,13\right)=r_2+210\left(l\left(2,2\right)-1\right)=13+210\left(14-1\right)=2743=13\times 211$ ,

⋮

Similarly,

$\lambda \left(23,103\right)=r_{23}+210\left(l\left(23,23\right)-1\right)=103+210\left(104-1\right)=21733=103\times 211$

$\lambda \left(46,199\right)=r_{46}+210\left(l\left(46,46\right)-1\right)=199+210\left(200-1\right)=41989=199\times 211$

Also, $l\left(46,1\right)=11$ , $l\left(45,2\right)=13$ , $\cdots$ , $l\left(1,46\right)=199$ are converted to $\lambda \left(i,k\right)$ , respectively, as

$\lambda \left(46,10\right)=r_{46}+210\left(l\left(46,1\right)-1\right)=199+210\left(11-1\right)=2299=11\times 209$

⋮

$\lambda \left(1,198\right)=r_1+210\left(l\left(1,46\right)-1\right)=11+210\left(199-1\right)=41591=199\times 209$