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\begin{document}
\begin{longtable}{|p{0.08\linewidth}|p{0.03\linewidth}|p{0.1\linewidth}
||p{0.08\linewidth}|p{0.03\linewidth}|p{0.15\linewidth}||
p{0.08\linewidth}|p{0.03\linewidth}|p{0.135\linewidth}|}
\hline
& & & & & & & & \\
$D_K$ & $T$ & $M(K)$ &
$D_K$ & $T$ & $M(K)$ & $D_K$ & $T$ & $M(K)$\\
& & & & & & & &
\endfirsthead
\hline
& & & & & & & &\\
$D_K$ & $T$ & $M(K)$ &
$D_K$ & $T$ & $M(K)$ & $D_K$ & $T$ & $M(K)$\\
& & & & & & & &\\
\hline
& & & & & & & &\\
\endhead
\hline
\endfoot
\hline
\endlastfoot
\hline
& & & & & & & &\\
725 & 20 & 1/11 & 1125 & 4 & 1/5 & 1600 & 3 & 1/4\\%[1mm]
1957 & 2 & 1/3 & 2000 & 3 & 1/4 & 2048 & 1 & 1/2\\%[1mm]
2225 & 6 & 1/4 & 2304 & 1 & 1/2 & 2525 & 8 & 1/5\\%[1mm]
2624 & 3 & 1/4 & 2777 & 1 & 1/2 & 3600 & 3 & 1/4\\%[1mm]
3981 & 2 & 1/3 & 4205 & 16 & 1/5 & 4225 & 6 & 1/4\\%[1mm]
4352 & 1 & 1/2 & 4400 & 3 & 1/4 & 4525 & 8 & 1/5\\%[1mm]
4752 & 2 & 1/3 & 4913 & 6 & 1/4 & 5125 & 4 & 1/5\\%[1mm]
5225 & 6 & 1/4 & 5725 & 8 & 1/9 & 5744 & 3 & 1/4\\%[1mm]
6125 & 16 & 11/49 & 6224 & 1 & 1/2 & 6809 & 1 & 1/2\\%[1mm]
7053 & 2 & 1/3 & 7056 & 2 & 1/3 & 7168 & 1 & 1/2\\%[1mm]
7225 & 6 & 1/4 & 7232 & 2 & 1/2 & 7488 & 1 & 1/2\\%[1mm]
7537 & 1 & 1/2 & 7600 & 3 & 1/4 & 7625 & 6 & 1/4\\%[1mm]
8000 & 6 & 5/16 & 8069 & 4 & 1/5 & 8112 & 2 & 1/3\\%[1mm]
8468 & 1 & 1/2 & 8525 & 8 & 1/5 & 8725 & 16 & 1/9\\%[1mm]
8768 & 3 & 1/4 & 8789 & 4 & 1/5 & 8957 & 4 & 1/3\\%[1mm]
9225 & 6 & 1/4 & 9248 & 2 & 1/2 & 9301 & 2 & 1/3\\%[1mm]
9792 & 6 & 7/16 & 9909 & 2 & 1/3 & 10025 & 6 & 1/4\\%[1mm]
10273 & 1 & 1/2 & 10304 & 2 & 1/2 & 10309 & 52 & 9/53\\%[1mm]
10512 & 3 & 1/4 & 10816 & 3 & 1/4 & 10889 & 1 & 1/2\\%[1mm]
11025 & 6 & 1/4 & 11197 & 2 & 1/3 & 11324 & 1 & 1/2\\%[1mm]
11344 & 1 & 1/2 & 11348 & 2 & 1/2 & 11525 & 8 & 1/5\\%[1mm]
11661 & 6 & 1/3 & 12197 & 12 & 13/37 & 12357 & 4 & 1/3\\%[1mm]
12400 & 3 & 1/4 & 12544 & 1 & 1/2 & 12725 & 40 & 1/11\\%[1mm]
13025 & 6 & 1/4 & 13068 & 1 & 1/2 & 13448 & 1 & 1/2\\%[1mm]
13525 & 8 & 1/5 & 13625 & 6 & 1/4  & 13676 & 1 & 1/2\\%[1mm]
13725 & 12 & 9/25 & 13768 & 1 & 1/2 & 13824 & 1 & 1/2\\%[1mm]
13888 & 3 & 1/4 & 13968 & 2 & 1/2 & 14013 & 4 & 1/3\\%[1mm]
14197 & 18 & 9/37 & 14272 & 2 & 1/3 & 14336 & 1 & 1/2\\%[1mm]
14400 & 6 & 5/16 & 14656 & 1 & 1/2 & 14725 & 28 & 9/29\\%[1mm]
15125 & 20 & 31/121 & 15188 & 2 & 1/2 & 15317 & 2 & 1/2\\%[1mm]
15529 & 1 & 1/2 & 15952 & 1 & 1/2 & 16225 & 6 & 1/4\\%[1mm]
16317 & 12 & 17/49 & 16357 & 2 & 1/3 & 16400 & 3 & 1/4\\%[1mm]
$16448_1$ & 1 & 1/2 & $16448_2$ & 2 & 1/2 & 16609 & 1 & 1/2\\%[1mm]
16997 & 8 & 1/5 & 17069 & 4 & 1/3 & 17417 & 1 & 1/2\\%[1mm]
17424 & 2 & 1/2 & 17428 & 2 & 1/2 & 17600 & 6 & 11/16\\%[1mm]
17609 & 1 & 1/2 & 17725 & 16 & 1/9 & 17989 & 2 & 1/3\\%[1mm]
18097 & 2 & 1/3 & 18432 & 1 & 7/4 & 18496 & 2 & 9/16\\%[1mm]
18625 & 6 & 1/4 & 18688 & 1 & 1/2 & 18736 & 2 & 1/3\\%[1mm]
19025 & 6 & 1/4 & 19225 & 6 & 1/4 & 19429 & 2 & 1/3\\%[1mm]
19525 & 8 & 1/5 & 19600 & 3 & 1/4 & 19664 & 2 & 1/2\\%[1mm]
19773 & 4 & 9/13 & 19796 & 2 & 1/2 & 19821 & 2 & 1/3\\%[1mm]
20032 & 3 & 1/4 & 20225 & 6 & 1/4 & 20308 & 2 & 1/2 \\%[1mm]
20808 & 1 & 1/2 & 21025 & 6 & 1 & 21056 & 3 & 1/4\\%[1mm]
21200 & 1 & 1/2 & 21208 & 1 & 1/2 & 21308 & 1 & 1/2\\%[1mm]
21312 & 1 & 1/2 & 21469 & 2 & 1/3 & 21568 & 2 & 1/2\\%[1mm]
21725 & 28 & 11/29 & 21737 & 6 & 1/4 & 21801 & 2 & 1/3\\%[1mm]
21964 & 1 & 1/2 & 22000 & 6 & 9/16 & 22221 & 4 & 1/3\\%[1mm]
22545 & 1 & 1/2 & 22592 & 2 & 1/2 & 22676 & 2 & 1/2\\%[1mm]
22784 & 1 & 1/2 & 22896 & 4 & 1/3 & 23252 & 2 & 1/2\\%[1mm]
23297 & 1 & 1/2 & 23301 & 2 & 1/3 & 23377 & 1 & 1/2\\%[1mm]
23525 & 8 & 1/5 & 23552 & 1 & 1/2 & 23600 & 3 & 1/4\\%[1mm]
23665 & 1 & 1/2 & 23724 & 1 & 1/2 & 24197 & 2 & 1/2\\%[1mm]
24336 & 4 & 1/3 & 24400 & 8 & 9/25 & 24417 & 1 & 1/2\\%[1mm]
24437 & 8 & 1/5 & 24525 & 8 & 9/25 & 24749 & 6 & 1/7\\%[1mm]
24832 & 1 & 1/2 & 24917 & 4 & 1/3 & 25088 & 2 & 1/2\\%[1mm]
25225 & 6 & 1/4 & 25488 & 2 & 1/2 & 25492 & 2 & 1/2\\%[1mm]
25525 & 8 & 1/5 & 25717 & 2 & 1/3 & 25808 & 1 & 1/2\\%[1mm]
25857 & 4 & 1/3 & 25893 & 4 & 1/3 & 25961 & 1 & 1/2\\%[1mm]
26032 & 2 & 1/3 & 26125 & 4 & 1/5 & 26176 & 3 & 1/4\\%[1mm]
26224 & 2 & 1/3 & 26225 & 6 & 1/4 & 26525 & 8 & 1/5\\%[1mm]
26541 & 4 & 1/3 & 26569 & 1 & 1/2 & 26825 & 1 & 1/2\\%[1mm]
26873 & 2 & 7/8 & 27004 & 1 & 1/2 & 27225 & 6 & 1/4\\%[1mm]
27329 & 1 & 1/2 & 27472 & 1 & 1/2 & 27648 & 1 & 3/4\\%[1mm]
27725 & 28 & 16/29 & 27792 & 4 & 1/3 & 28025 & 6 & 1/4\\%[1mm]
$28224_1$ & 6 & 5/16 & $28224_2$ & 6 & 7/16 & 28400 & 3 & 1/4\\%[1mm]
28473 & 1 & 1/2 & 28669 & 4 & 1/5 & 28677 & 2 & 1/3\\%[1mm]
28749 & 5 & 7/16 & 29237 & 4 & 1/3 & 29248 & 3 & 1/4\\%[1mm]
29268 & 2 & 1/2 & 29813 & 30 & 13/77 & 29952 & 1 & 3/4\\%[1mm]
$30056_1$ & 3 & 1/2 & $30056_2$ & 1 & 1/2 & 30125 & 4 & 1/5 \\%[1mm]
30273 & 1 & 1/2 & 30400 & 6 & 5/16 & 30512 & 3 & 1/4\\%[1mm]
30544 & 1 & 1/2 & 30725 & ? & $\lbrack 1/11,8/59\lbrack$ & 30776 & 1 & 1/2\\%[1mm]
30972 & 1 & 1/2 & 30976 & 1 & 1/2 & 31225 & 6 & 1/4\\%[1mm]
31288 & 1 & 1/2 & 31532 & 1 & 1/2 & 31600 & 3 & 1/4\\%[1mm]
31744 & 1 & 1/2 & 31808 & 2 & 1/2 & 32081 & 1 & 1/2\\%[1mm]
32225 & 6 & 1/4 & 32368 & 2 & 1/3 & 32448 & 6 & 1/3\\%[1mm]
32625 & 6 & 1 & 32737 & 1 & 1/2 & 32821 & 2 & 1/3\\%[1mm]
32832 & 2 & 1/3 & 33097 & 1 & 1/2 & 33344 & 3 & 1/4\\%[1mm]
33424 & 2 & 1/3 & 33428 & 2 & 1/2 & 33452 & 1 & 1/2\\%[1mm]
33489 & 1 & 1/2 & 33525 & 8 & 11/25 & 33625 & 6 & 1/4\\%[1mm]
33709 & 2 & 1/3 & 33725 & 50 & 19/121 & 33813 & 2 & 1/2\\%[1mm]
33844 & 2 & 1/2 & 34025 & 6 & 1/4 & 34196 & 2 & 1/2\\%[1mm]
34225 & 6 & 9/16 & 34704 & 3 & 1/4 & 34816 & 1 & 7/4\\%[1mm]
34868 & 2 & 1/2 & 35013 & 6 & 1/3 & 35125 & 4 & 1/5\\%[1mm]
35136 & 1 & 1/2 & 35152 & 4 & 16/13 & 35225 & 6 & 1/4\\%[1mm]
35312 & 4 & 1/3 & 35392 & 3 & 1/4 & 35401 & 2 & 1/3\\%[1mm]
$35537_1$ & 1 & 1/2 & $35537_2$ & 1 & 1/2 & $35537_3$ & 1 & 1/2\\%[1mm]
35856 & 2 & 1/3 & 36025 & 6 & 1/4 & 36416 & 3 & 1/4\\%[1mm]
36517 & 12 & 13/49 & 36677 & 14 & 11/29 & 36761 & 1 & 1/2\\%[1mm]
36928 & 2 & 1/2 & 37108 & 2 & 1/2 & 37229 & 4 & 1/3\\%[1mm]
37349 & 4 & 9/13 & $37485_1$ & 16 & 17/49 & $37485_2$ & 4 & 1/3\\%[1mm]
37489 & 1 & 1/2 & 37525 & 8 & 1/5 & 37773 & 4 & 1/3\\%[1mm]
37885 & 2 & 1/3 & 37952 & 2 & 1/2 & 38000 & 6 & 5/16\\%[1mm]
38225 & 6 & 1/4 & 38720 & 1 & 1/2 & 38725 & ? & $\lbrack 1/9,3/16\lbrack$\\%[1mm]
38864 & 3 & 1/4 & 39377 & 4 & 1/3 & 39528 & 1 & 1/2\\%[1mm]
39600 & 6 & 9/16 & 39605 & 2 & 1/2 & 39744 & 1 & 1/2\\%[1mm]
39800 & 1 & 1/2 &  &  &  &  &  & \\[2mm]
\hline
\end{longtable}
\vspace{6mm}
The number fields of discriminant 16448 are respectively generated by a root of 
$X^4-2X^3-6X^2+2$ ($D_K=16448_1$) and $X^4-2X^3-7X^2+8X+14$ ($D_K=16448_2$).\\[2mm]
The number fields of discriminant 28224  are respectively generated by a root of 
$X^4-10X^2+4$ ($D_K=28224_1$) and $X^4-2X^3-13X^2+14X+7$ ($D_K=28224_2$).\\[2mm]
The number fields of discriminant 35537 are respectively generated by a root of 
$X^4-2X^3-9X^2+5X+16$ ($D_K=35537_1$), $X^4-X^3-8X^2-3X+4$
($D_K=35537_2$) and $X^4-2X^3-5X^2+5X+4$ ($D_K=35537_3$).\\[2mm]
The number fields of discriminant 37485 are respectively generated by a root of 
$X^4-X^3-7X^2+X+1$ ($D_K=37485_1$) and $X^4-X^3-8X^2+12X-3$ ($D_K=37485_2$).
\end{document}