Details of the individual characters of the discrete set of $\mathbf{[3,4]}$ admissible character solutions

#     $c$      $h_1$     $h_2$     $\text{m}_1$      $\text{m}_2$     $\text{m}_3$     $D_1$     $D_2$

S'-1.     $\frac{82}{5}$     $\frac{41}{60}$     $\frac{6}{5}$     410     64739     2089934     1     902
S'-2.     17     $\frac{17}{24}$     $\frac{5}{4}$     323     60860     2158575     1     51
S'-3.     18     $\frac{3}{4}$     $\frac{4}{3}$     234     59805     2482242     1     1
S'-4.     $\frac{94}{5}$     $\frac{47}{60}$     $\frac{7}{5}$     188     62087     2923494     1     4794
S'-5.     20     $\frac{5}{6}$     $\frac{3}{2}$     140     69950     3983800     1     5
S'-6.     $\frac{106}{5}$     $\frac{53}{60}$     $\frac{8}{5}$     106     84429     5825442     1     15847
S'-7.     22     $\frac{11}{12}$     $\frac{5}{3}$     88     99935     7846300     1     22
S'-8.     23     $\frac{23}{24}$     $\frac{7}{4}$     69     131905     12195106     1     253
S'-9.     $\frac{118}{5}$     $\frac{59}{60}$     $\frac{9}{5}$     59     164315     16778125     1     32509

After having described the Diophantine aspects of the admissible character solutions, we give further details of the solutions in the table <ref>. These tables collect details about the individual characters. We first give the triple of central charge and conformal dimensions of the two non-identity characters. Then we give the first four Fourier coefficients of the identity character viz. $\text{m}_1$, $\text{m}_2$, $\text{m}_3$ (with $\text{m}_0 =1$). After that we give the leading Fourier coefficient of the two non-identity characters $D_1$ and $D_2$. It is important to note that the leading Fourier coefficient of the non-identity characters could be any positive integral multiple of what we have given because even then the MLDE would be solved. We have given the minimal values for $D_1$ and $D_2$. We have maintained a consistent numbering of the solutions between tables <ref> and tables <ref>.

§.§ Notes and Comments on $\mathbf{[3,4]}$ Admissible Characters

We make two observations about all of the $\mathbf{[3,4]}$ admissible character solutions :

(i) From the tables, it is clear that for all the solutions S'-1 to S’-9 have the feature that the index of the first character vanishes i.e. $\alpha_1 = 0$. This means that the for each of the solutions, $h_1 = \frac{c}{24}$. Furthermore, from the explicit $q$-series expansions, available from appendix <ref>, we can see that the character is the trivial one, the number $1$, the “constant character.’’ Thus every $\mathbf{[3,4]}$ admissible character has one of the characters to be the constant character.

(ii) Now we examine the non-constant characters. The list of central charges of the $\mathbf{[3,4]}$ admissible characters $\frac{82}{5}, 17, 18, \frac{94}{5}, 20, \frac{106}{5}, 22, 23, \frac{118}{5}$ coincides with the list of the central charges of $\mathbf{[2,2]}$ admissible characters. The list of conformal dimensions of the non-constant non-identity character $\frac{6}{5}, \frac{5}{4}, \frac{4}{3},  \frac{7}{5}, \frac{3}{2}, \frac{8}{5}, \frac{5}{3}, \frac{7}{4}, \frac{9}{5}$ also coincides with those of the  $\mathbf{[2,2]}$ non-identity characters. Furthermore, when we compare the explicit $q$-series of the two non-constant characters (available in appendix <ref>), we find exact match with the two characters of the
$\mathbf{[2,2]}$ admissible character solutions.

What we are seeing here is a phenomenon that was already observed in [28]. It was shown there that a $\mathbf{[n,\ell]}$ admissible character adjoined with a constant character is a $\mathbf{[n+1,n + \ell]}$ admissible character. What we are seeing here is for $\mathbf{n} = 2, \mathbf{\ell} = 2$ : a $\mathbf{[2,2]}$ admissible character solution adjoined with a constant character produces a $\mathbf{[3,4]}$ admissible character. This phenomenon was observed in [28] for $\mathbf{n} = 2, \mathbf{\ell} = 0$.

Note that, when one of the indices vanishes, the modular representation associated with the solution becomes a reducible representation. The $T$-transformation on the sub-space  spanned by the constant character is the identity transformation which implies that the $S$-transformation on that sub-space is also the identity. Thus the modular representation associated with a $\mathbf{[3,4]}$ admissible character is the direct sum of the trivial representation and the two dimensional representation associated with the $\mathbf{[2,2]}$ admissible character.

The result we seem to have derived, purely from the MLDE and  by way of solving it explicitly, is that there are no $\mathbf{[3,4]}$ admissible characters whose associated modular representations are three-dimensional and irreducible. This kind of a statement is known to be true from studies of modular data for vector-valued-modular-forms  [27].  It is known that one gets irreducible modular data only for $\mathbf{[3,\ell = 3m]}$, i.e.  when the Wronskian index is a multiple of $3$. In this paper, we are seeing the truth of this result for $\mathbf{\ell} = 4$; the paper [28] had seen the truth of this result for $\mathbf{\ell} = 2$.

§ CONCLUSIONS AND FUTURE DIRECTIONS

§.§ $\mathbf{[3,3]}$ :

In section <ref>, we have obtained the admissible character solutions for the $\mathbf{[3,3]}$ MLDE.  We now note the following points with reference to where in the space of parameters  these solutions exist.

(i) It is intriguing that all of them (except S-17) lie
on the following plane (see table <ref>) :

10368   μ_1,0 - 1728   μ_3,-1 - μ= 0.
The solution S-17 is, in any case, not a true three-character solution and hence we will ignore it.

(ii) Our calculations in section <ref> have established that all solutions live on this plane in the parameter space. We decided to study the $\mathbf{[3,3]}$ MLDE on this plane i.e. we substituted (<ref>) into (<ref>). We now have a two-parameter MLDE and is an easier problem technically.  Skipping all the details, we get the analog of (<ref>) to be the following :

c = N/70,
which is remarkable for various reasons. The first is that this means that we need to do only $70$ computations for a central charge range of $1$ (compare to $17817590$ of section <ref>). We do not have to make any restrictions and simply perform all the computations and we arrive at the $\mathbf{[3,3]}$ admissible characters quickly.   The second reason is that (<ref>) is the exact relation that was obtained for solutions of the $\mathbf{[3,0]}$ MLDE in [28].

(iii) Recall that $\mu$ does not appear in the indicial equation (<ref>) and hence is the non-rigid parameter while the other two parameters $\mu_{1,0}$ and $\mu_{3,-1}$ are rigid parameters. One way of interpreting equation (<ref>) is that the non-rigid parameter is fixed in terms of the rigid parameters. Hence, when we study the $\mathbf{[3,3]}$ MLDE on the plane and we get a two-parameter MLDE, we can think of these two parameters to be rigid parameters. Thus we have a situation similar to the $\mathbf{[3,0]}$ MLDE : a two-parameter MLDE with both parameters rigid.

Combining the two facts (a) all solutions to the $\mathbf{[3,3]}$ MLDE lie on the plane (<ref>), (b) the MLDE on the plane reduces to a two-parameter rigid MLDE, we can arrive at the following statement : the $\mathbf{[3,3]}$ MLDE is in some sense a two-parameter rigid MLDE in disguise. A better theory of MLDEs and their parameter spaces and solutions, incorporating considerations coming from series-expansions around other cusps (beyond the $\tau = i \infty, q = 0$ considered in this paper), has appeared in [50]. Applying that theory to the $\mathbf{[3,3]}$ MLDE  would properly explain this statement[We thank Arpit Das and Sunil Mukhi for discussions on this point.].

§.§ $\mathbf{[3,4]}$ :

In section <ref>, we have obtained the admissible character solutions for the $\mathbf{[3,4]}$ MLDE.  We now note the following points with reference to where in the space of parameters  these solutions exist.

(i) All of them lie on the following
line (see table <ref>) :

μ_0,1 = 0,     μ= -55296.

(ii) Our calculations in section <ref> have established that all solutions live on this line in the parameter space. We can now study the $\mathbf{[3,4]}$ MLDE on this line i.e. we substitute (<ref>) into (<ref>). We obtain a one-parameter MLDE (with $\mu_{1,0}$ as the parameter.)

(iii) Recall that $\mu_{1,0}$ is a rigid parameter (it appears in the indicial equation (<ref>)). Hence, on the line in parameter space (<ref>), the $\mathbf{[3,4]}$ MLDE reduces to a one-parameter rigid MLDE. This is nothing but the $\mathbf{[2,2]}$ MLDE; one way of seeing this is to see that the indicial equation (<ref>), on the line (<ref>), reduces to the
$\mathbf{[2,2]}$ indicial equation.

In this paper, we have studied the $\mathbf{[3,3]}$ and $\mathbf{[3,4]}$ MLDEs. We studied them as three-parameter non-rigid MLDEs and obtained their admissible character solutions for $c < 96$.  For the $\mathbf{[3,4]}$ case, the CFT understanding of the  admissible character solutions is clear viz. they are $\mathbf{[2,2]}$ CFTs adjoined with a constant character and as such do not correspond to three-character CFTs with irreducible modular matrices. For the $\mathbf{[3,3]}$ case, the CFT understanding of the admissible character solutions is not yet there. We hope the multiple coset-relations between admissible characters for a variety of meromorphic characters that we have obtained in section <ref> will contribute to this understanding. We will leave this for future work.

CNG thanks Arpit Das and Sunil Mukhi for collaborations in [14, 30, 50]; he is especially indebted to the latter for providing understanding and insights into  contemporary RCFT theory.  CNG also thanks Iosif Bena and gratefully acknowledges the hospitality of CEA Saclay where some part of this work was done. CNG further thanks Bobby Acharya, Paolo Creminelli, Atish Dabholkar and gratefully acknowledges the hospitality of the High-Energy Section of the ICTP where some part of this work was done. JS would like to thank Arpit Das, Sunil Mukhi, and Suresh Govindarajan for valuable discussions. He gratefully acknowledges the hospitality of the School of Physical Sciences at NISER, Bhubaneswar, where most of this work was done. He would also like to acknowledge support from the Institute Postdoctoral Fund of IIT Madras.

§ THE $Q$-SERIES OF $\MATHBF{[3,3]}$ ADMISSIBLE CHARACTERS

We solved the $\mathbf{[3,3]}$ MLDE and obtained admissible character solutions for $0 < c \leq 96$ in section <ref>. Here, we gather all relevant details of the solution in one place. The infinite families of solutions are in S-16 - S-19 while the discrete set of $15$ are in S-1 - S-15.

S-1 :

$c = 5$ , $h_1 = \frac{1}{16}$, $h_2 = \frac{9}{16}$.

$\alpha_0 = - \frac{5}{24}$, $\alpha_1 = - \frac{7}{48}$, $\alpha_2 =  \frac{17}{48}$.

$N = 89087950,~ \text{m}_1 = 27,~\text{m}_2 = 106,~\text{m}_3 = 433,~k = 10342630691459386216552857600$.

$D_1 = 1, \quad D_2 = 25.$

$\mu_{1,0} = -\frac{155}{16}, \quad  \mu_{3,-1} = -\frac{595}{32}, \quad \mu = -68310.$

\begin{align*}
\chi_{0}&=q^{-\frac{5}{24}}(1+27q+106q^2+433q^3+1214q^4+3400q^5+8213q^6+O[q]^7)\\
\chi_{\frac{1}{16}}&=q^{-\frac{7}{48}}(1+53q+404q^2+2082q^3+8259q^4+28319q^5+86679q^6+O[q]^7)\\
\chi_{\frac{9}{16}}&=q^{\frac{17}{48}}(25+246q+1297q^2+5341q^3+18663q^4+58104q^5+165715q^6+O[q]^7)
\end{align*}

Kaidi-Lin-Parra-Martinez exponent triplet: $\{\frac{17}{48}, \frac{19}{24},\frac{41}{48}\}$

S-2 :

$c = 6$,  $h_1 = \frac18$,  $h_2 = \frac58$.

$\alpha_0 = - \frac{1}{4}$, $\alpha_1 = - \frac{1}{8}$, $\alpha_2 =  \frac{3}{8}$.

$N = 106905540,~  \text{m}_1 = 26,~ \text{m}_2 = 79, ~ \text{m}_3 = 326, ~k = 12678063428240537942871244800.$

$D_1 = 1, \quad D_2 = 13.$

$ \mu_{1,0} = -\frac{47}{4}, \quad \mu_{3,-1} = -\frac{81}{4}, \quad \mu = -86832.$

\begin{align*}
\chi_{0}&=q^{-\frac{1}{4}}(1+26q+79q^2+326q^3+755q^4+2106q^5+4460q^6+O[q]^7)\\
\chi_{\frac{1}{8}}&=q^{-\frac{1}{8}}(1+79q+755q^2+4460q^3+20165q^4+77352q^5+263019q^6+O[q]^7)\\
\chi_{\frac{5}{8}}&=q^{\frac{3}{8}}(13+163q+1053q^2+5142q^3+20820q^4+73951q^5+237758q^6+O[q]^7)
\end{align*}

Kaidi-Lin-Parra-Martinez exponent triplet: $\{\frac{3}{8}, \frac{3}{4},\frac{7}{8}\}$

S-3 :

$c = \frac{48}{7}$ , $h_1 = \frac17$, $h_2 = \frac57$.

$\alpha_0 = - \frac{2}{7}$, $\alpha_1 = - \frac{1}{7}$, $\alpha_2 =  \frac{3}{8}$.

$N = 122177760,~ \text{m}_1 = 78,~ \text{m}_2 = 784,~\text{m}_3 = 5271, ~ k = 13670984061093056577243033600.$

$D_1 = 1, \quad D_2 = 55.$

$\mu_{1,0} = -\frac{116}{7}, \quad \mu_{3,-1} = -\frac{10368}{343}, \quad \mu =-\frac{41015808}{343}.$

\begin{align*}
\chi_{0}&=q^{-\frac{2}{7}}(1+78q+784q^2+5271q^3+26558q^4+113756q^5+426720q^6+O[q]^7)\\
\chi_{\frac{1}{7}}&=q^{-\frac{1}{7}}(1+133q+1618q^2+11024q^3+56532q^4+240968q^5+901796q^6+O[q]^7)\\
\chi_{\frac{5}{7}}&=q^{\frac{3}{7}}(55+890q+6720q^2+37344q^3+168077q^4+657147q^5+2303406q^6+O[q]^7)
\end{align*}

Kaidi-Lin-Parra-Martinez exponent triplet: $\{\frac{3}{7}, \frac{5}{7},\frac{6}{7}\}$

S-4 :

$c = 7$, $h_1 = \frac{3}{16}$,  $h_2 = \frac{11}{16}$.

$\alpha_0 = - \frac{7}{24}$, $\alpha_1 = - \frac{5}{48}$, $\alpha_2 =  \frac{19}{48}$.

$N = 124723130$,  $\text{m}_1 = 25$, $\text{m}_2 = 53$, $\text{m}_3 = 246$, $k = 15013496165021689669189632000.$

$D_1 = 1, \quad D_2 = 27$.

$\mu_{1,0} = -\frac{227}{16}, \quad \mu_{3,-1} = -\frac{665}{32}, \quad \mu = -111186$.

\begin{align*}
\chi_{0}&=q^{-\frac{7}{24}}(1+25q+53q^2+246q^3+404q^4+1297q^5+2082q^6+O[q]^7)\\
\chi_{\frac{3}{16}}&=q^{-\frac{5}{48}}(1+106q+1214q^2+8213q^3+42061q^4+180305q^5+679360q^6+O[q]^7)\\
\chi_{\frac{11}{16}}&=q^{\frac{19}{48}}(27+433q+3400q^2+19358q^3+89349q^4+356231q^5+1271644q^6+O[q]^7)
\end{align*}

Kaidi-Lin-Parra-Martinez exponent triplet: $\{\frac{19}{48}, \frac{17}{24},\frac{43}{48}\}$

S-5 :

$c = 8$, $h_1 = \frac14$, $h_2 = \frac34$.

$\alpha_0 = - \frac{1}{3}$, $\alpha_1 = - \frac{1}{12}$, $\alpha_2 =  \frac{5}{12}$.

$N = 142540720,~ \text{m}_1 = 24,~ \text{m}_2 = 28, \text{m}_3 = 192, k = 17348928901802841395508019200.$

$D_1 = 1,  \quad D_2 = 7.$

$\mu_{1,0} = -17, \quad \mu_{3,-1} = -20 , \quad \mu = -141696$.

\begin{align*}
\chi_{0}&=q^{-\frac{1}{3}}(1+24q+28q^2+192q^3+134q^4+864q^5+568q^6+O[q]^7)\\
\chi_{\frac{1}{4}}&=q^{-\frac{1}{12}}(1+134q+1809q^2+13990q^3+80724q^4+384940q^5+1598789q^6+O[q]^7)\\
\chi_{\frac{3}{4}}&=q^{\frac{5}{12}}(7+142q+1329q^2+8674q^3+45017q^4+199190q^5+781840q^6+O[q]^7)
\end{align*}

Kaidi-Lin-Parra-Martinez exponent triplet: $\{\frac{5}{12},\frac{2}{3},\frac{11}{12}\}$

S-6 :

$c = 8$, $h_1 = \frac15$, $h_2 = \frac45$.

$\alpha_0 = - \frac{1}{3}$, $\alpha_1 = - \frac{2}{15}$, $\alpha_2 =  \frac{7}{15}$.

$N = 142540720,~ \text{m}_1 = 134, ~ \text{m}_2 = 1920, ~ \text{m}_3 = 15904, ~ k = 12999967382473207851576960000.$

$D_1 = 1, \quad D_2 = 57.$

$\mu_{1,0} = -\frac{524}{25} , \quad \mu_{3,-1} = -\frac{896}{25}, \quad \mu = -\frac{3884544}{25}.$

\begin{align*}
\chi_{0}&=q^{-\frac{1}{3}}(1+134q+1920q^2+15904q^3+96084q^4+475534q^5+2031292q^6+O[q]^7)\\
\chi_{\frac{1}{5}}&=q^{-\frac{2}{15}}(1+190q+2832q^2+22497q^3+132298q^4+637052q^5+2666272q^6+O[q]^7)\\
\chi_{\frac{4}{5}}&=q^{\frac{7}{15}}(57+1159q+10526q^2+67888q^3+348404q^4+1531344q^5+5976508q^6+O[q]^7)
\end{align*}

Kaidi-Lin-Parra-Martinez exponent triplet: $\{\frac{7}{15}, \frac{2}{3},\frac{13}{15}\}$

S-7 :

$c = \frac{64}{7}$, $h_1 = \frac27$, $h_2 = \frac67$

$\alpha_0 = - \frac{8}{21}$, $\alpha_1 = - \frac{2}{21}$, $\alpha_2 =  \frac{10}{21}$.

$N = 162903680,~ \text{m}_1 = 136 ,~\text{m}_2 = 2417,~\text{m}_3 = 24520,~k = 15375588244086679187252889600.$

$D_1 = 3, \quad D_2 = 117.$

$\mu_{1,0} = -\frac{164}{7} , \quad \mu_{3,-1} = -\frac{10240}{343} , \quad \mu = -\frac{65622528}{343}.$

\begin{align*}
\chi_{0}&=q^{-\frac{13}{21}}(1+136q+2417q^2+24520q^3+173412q^4+982128q^5+4721464q^6+O[q]^7)\\
\chi_{\frac{2}{7}}&=q^{-\frac{2}{21}}(3+632q+10787q^2+98104q^3+650801q^4+3501336q^5+16220388q^6+O[q]^7)\\
\chi_{\frac{6}{7}}&=q^{\frac{10}{21}}(117+2952q+32220q^2+239680q^3+1395019q^4+6852776q^5+29613973q^6+O[q]^7)
\end{align*}

Kaidi-Lin-Parra-Martinez exponent triplet:  $\{\frac{10}{21}, \frac{13}{21},\frac{19}{21}\}$

S-8 :

$c = \frac{104}{7}$, $h_1 = \frac57$,   $h_2 = \frac87$.

$\alpha_0 = - \frac{13}{21}$, $\alpha_1 =  \frac{2}{21}$, $\alpha_2 =  \frac{11}{21}$.

$N = 264718480,~ \text{m}_1 = 188,~\text{m}_2 = 17260,~\text{m}_3 = 442300,~k = 22829833773044248767796224000.$

$D_1 = 44,\quad D_2 = 725$.

$\mu_{1,0} = -44 , \quad \mu_{3,-1} = \frac{18304}{343} , \quad \mu = -\frac{188103168}{343}.$

\begin{align*}
\chi_{0}&=q^{-\frac{13}{21}}(1+188 q+17260 q^2+442300 q^3+6347860 q^4+64800584 q^5+522953984 q^6\\&+O[q]^7)\\
\chi_{\frac{5}{7}}&=q^{\frac{2}{21}}(44+13002 q+424040 q^2+6945400 q^3+77057840 q^4+660071271 q^5\\&+4681946436 q^6+O[q]^7)\\
\chi_{\frac{8}{7}}&=q^{\frac{11}{21}}(725+52316 q+1197468 q^2+16227560 q^3+159342950 q^4+1250627760 q^5\\&+8299119768 q^6+O[q]^7)
\end{align*}

Kaidi-Lin-Parra-Martinez exponent triplet:  $\{\frac{2}{21}, \frac{8}{21},\frac{11}{21}\}$

S-9 :

$c = 16$, $h_1 = \frac45$,  $h_2 = \frac65$.

$\alpha_0 = - \frac{2}{3}$, $\alpha_1 =  \frac{2}{15}$, $\alpha_2 =  \frac{8}{15}$.

$N = 285081440,~ \text{m}_1 = 232,~ \text{m}_2 = 31076,~\text{m}_3 = 946432,~k = 22829833773044248767796224000$.

$D_1 = 9, \quad D_2 = 154$.

$\mu_{1,0} =  -\frac{1244}{25}, \quad \mu_{3,-1} =  \frac{2048}{25}, \quad \mu = -\frac{16436736}{25}.$

\begin{align*}
\chi_{0}&=q^{-\frac{2}{3}}(1+232 q+31076 q^2+946432 q^3+15503250 q^4+176413440 q^5+1564851548 q^6\\&+O[q]^7)\\
\chi_{\frac{4}{5}}&=q^{\frac{2}{15}}(9+2792 q+101678 q^2+1834576 q^3+22189962 q^4+205600000 q^5+1567892552 q^6\\&+O[q]^7)\\
\chi_{\frac{6}{5}}&=q^{\frac{8}{15}}(154+13264 q+343781 q^2+5167688 q^3+55549156 q^4+472958432 q^5\\&+3381576787 q^6+O[q]^7)
\end{align*}

Kaidi-Lin-Parra-Martinez exponent triplet: $\{\frac{2}{15}, \frac{1}{3},\frac{8}{15}\}$

S-10 :

$c = \frac{120}{7}$, $h_1 = \frac67$,   $h_2 = \frac97$.

$\alpha_0 = - \frac{5}{7}$, $\alpha_1 =  \frac{1}{7}$, $\alpha_2 =  \frac{4}{7}$.

$N = 305444400,~  \text{m}_1 = 156,~ \text{m}_2 = 28926, ~ \text{m}_3 = 1053508, ~ k = 33196534784141788026353433600.$

$D_1 = 78, \quad D_2 = 2108.$

$\mu_{1,0} = -\frac{404}{7}, \quad \mu_{3,-1} = \frac{34560}{343}, \quad \mu = -\frac{264964608}{343}.$

\begin{align*}
\chi_{0}&=q^{-\frac{5}{7}}(1+156 q+28926 q^2+1053508 q^3+19649202 q^4+248807808 q^5+2420830844 q^6\\&+O[q]^7)\\
\chi_{\frac{6}{7}}&=q^{\frac{1}{7}}(78+28692 q+1194804 q^2+23968816 q^3+317691804 q^4+3193405164 q^5\\&+26228892733 q^6+O[q]^7)\\
\chi_{\frac{9}{7}}&=q^{\frac{4}{7}}(2108+200787 q+5744052 q^2+94219478 q^3+1096040820 q^4+10033033950 q^5\\&+76726774624 q^6+O[q]^7)
\end{align*}

Kaidi-Lin-Parra-Martinez exponent triplet: $\{\frac{1}{7}, \frac{2}{7}, \frac{4}{7}\}$

S-11 :

$c = \frac{160}{7}$ , $h_1 = \frac87$,  $h_2 = \frac{12}{7}$.

$\alpha_0 = - \frac{20}{21}$, $\alpha_1 =  \frac{4}{21}$, $\alpha_2 =  \frac{16}{21}$.

$N = 407259200,~ \text{m}_1 = 40,~\text{m}_2 = 60440,~\text{m}_3 = 5474720,~k = 80410293873630197603223552000.$

$D_1 = 285, \quad D_2 = 27170.$

$\mu_{1,0} = -\frac{740}{7}, \quad \mu_{3,-1} = \frac{81920}{343}, \quad \mu = -\frac{517501440}{343}.$

\begin{align*}
\chi_{0}&=q^{-\frac{20}{21}}(1+40 q+60440 q^2+5474720 q^3+193667650 q^4+4102819328 q^5+62020336720 q^6\\&+O[q]^7)\\
\chi_{\frac{8}{7}}&=q^{\frac{4}{21}}(285+227848 q+17128120 q^2+553982240 q^3+11094069220 q^4+161218786320 q^5\\&+1853338543872 q^6+O[q]^7)\\
\chi_{\frac{12}{7}}&=q^{\frac{16}{21}}(27170+3857360 q+167410480 q^2+4010153280 q^3+65969584027 q^4\\&+831863960600 q^5+8578248681160 q^6+O[q]^7)
\end{align*}

Kaidi-Lin-Parra-Martinez exponent triplet: $\{\frac{1}{21},\frac{4}{21},\frac{16}{21}\}$

S-12 :

$c = 24$, $h_1 = \frac65$,  $h_2 = \frac95$.

$\alpha_0 = - 1$, $\alpha_1 =  \frac{1}{5}$, $\alpha_2 =  \frac{4}{5}$.

$N = 427622160,~ \text{m}_1 = 30,~\text{m}_2 = 87786,~\text{m}_3 =  9614200,~k= 98877947399322534305678592000.$

$D_1 = 11, \quad D_2 = 1102.$

$\mu_{1,0} = -\frac{2924}{25}, \quad \mu_{3,-1} = \frac{6912}{25}, \quad \mu = -\frac{42259968}{25}.$

\begin{align*}
\chi_{0}&=q^{-1}(1+30 q+87786 q^2+9614200 q^3+386516850 q^4+9054264996 q^5+149012587830 q^6\\&+O[q]^7)\\
\chi_{\frac{6}{5}}&=q^{\frac{1}{5}}(11+10212 q+853137 q^2+30093406 q^3+649724292 q^4+10099481832 q^5\\&+123468053842 q^6+O[q]^7)\\
\chi_{\frac{9}{5}}&=q^{\frac{4}{5}}(1102+166953 q+7778844 q^2+199098630 q^3+3482557140 q^4+46497487770 q^5\\&+505898532064 q^6+O[q]^7)
\end{align*}

Kaidi-Lin-Parra-Martinez exponent triplet: $\{0,\frac{1}{5},\frac{4}{5}\}$

S-13 :

$c = \frac{176}{7}$,  $h_1 = \frac97$,  $h_2 = \frac{13}{7}$.

$\alpha_0 = - \frac{22}{21}$, $\alpha_1 =  \frac{5}{21}$, $\alpha_2 =  \frac{17}{21}$.

$N = 447985120,~ \text{m}_1 = 14,~ \text{m}_2 = 66512, ~\text{m}_3 =  8878186, ~k = 90093424404042464671113523200.$

$D_1 = 782, \quad D_2 = 50922.$

$\mu_{1,0} =-\frac{884}{7}, \quad \mu_{3,-1} = \frac{119680}{343}, \quad \mu = -\frac{655907328}{343}.$

\begin{align*}
\chi_{0}&=q^{-\frac{22}{21}}(1+14 q+66512 q^2+8878186 q^3+405729320 q^4+10505611404 q^5+188103111104 q^6\\&+O[q]^7)\\
\chi_{\frac{9}{7}}&=q^{\frac{5}{21}}(782+718267 q+64206178 q^2+2419951472 q^3+55577638246 q^4+915050772000 q^5\\&+11805394882804 q^6+O[q]^7)\\
\chi_{\frac{13}{7}}&=q^{\frac{17}{21}}(50922+8656740 q+441429616 q^2+12203476160 q^3+228549023426 q^4\\&+3246661592893 q^5+37402350252062 q^6+O[q]^7)
\end{align*}

Kaidi-Lin-Parra-Martinez exponent triplet: $\{\frac{5}{21},\frac{17}{21}, \frac{20}{21}\}$

S-14 :

$c = \frac{216}{7}$, $h_1 = \frac{12}{7}$,  $h_2 = \frac{15}{7}$.

$\alpha_0 = - \frac{9}{7}$, $\alpha_1 =  \frac{3}{7}$, $\alpha_2 =  \frac{6}{7}$.

$N = 549799920,~ \text{m}_1 = 3,~ \text{m}_2 = 52254,~\text{m}_3 = 20440112,~k = 75231152349388320481013664000.$

$D_1 = 11495, \quad D_2 = 260623.$

$\mu_{1,0} = -\frac{1268}{7}, \quad \mu_{3,-1} = \frac{279936}{343}, \quad \mu = -\frac{1127913984}{343}.$

\begin{align*}
\chi_{0}&=q^{-\frac{9}{7}}(1+3 q+52254 q^2+20440112 q^3+1800753741 q^4+76812566202 q^5\\&+2081358133988 q^6+O[q]^7)\\
\chi_{\frac{12}{7}}&=q^{\frac{3}{7}}(11495+10341870 q+1234169640 q^2+62369273760 q^3+1890682123182 q^4\\&+40398690731121 q^5+666181065657558 q^6+O[q]^7)\\
\chi_{\frac{15}{7}}&=q^{\frac{6}{7}}(260623+74348634 q+5748163632 q^2+227080834606 q^3+5841200182488 q^4\\&+110731961943684 q^5+1665028734349888 q^6+O[q]^7)
\end{align*}

Kaidi-Lin-Parra-Martinez exponent triplet: $\{\frac{3}{7}, \frac{5}{7}, \frac{6}{7}\}$

S-15 :

$c = 32$, $h_1 = \frac95$,  $h_2 = \frac{11}{5}.$

$\alpha_0 = -\frac{4}{3}$, $\alpha_1 =  \frac{7}{15}$, $\alpha_2 =  \frac{13}{15}$.

$N = 570162880,~ \text{m}_1 = 3,~ \text{m}_2 = 62500,~\text{m}_3 = 31015600,~k = 74986027395393703935850560000.$

$D_1 = 19, \quad D_2 = 434.$

$\mu_{1,0} = -\frac{4844}{25}, \quad \mu_{3,-1} = \frac{23296}{25}, \quad \mu = -\frac{18095616}{5}.$

\begin{align*}
\chi_{0}&=q^{-\frac{4}{3}}(1+3 q+62500 q^2+31015600 q^3+3129750000 q^4+147591171852 q^5\\&+4341193437688 q^6+O[q]^7)\\
\chi_{\frac{9}{5}}&=q^{\frac{7}{15}}(19+17100 q+2144482 q^2+114172642 q^3+3638878124 q^4+81532613800 q^5\\&+1406310849764 q^6+O[q]^7)\\
\chi_{\frac{11}{5}}&=q^{\frac{13}{15}}(434+135997 q+11356819 q^2+479480100 q^3+13086623892 q^4+261842159600 q^5\\&+4138618150431 q^6+O[q]^7)
\end{align*}

Kaidi-Lin-Parra-Martinez exponent triplet: $\{\frac{7}{15}, \frac{2}{3},\frac{13}{15}\}$

S-16 :

$c = 12$, $h_1 = \frac12$,  $h_2$ = 1

$\alpha_0 = -\frac{1}{2}$, $\alpha_1 =  0$, $\alpha_2 =  \frac{1}{2}$.

$N = 213811080,~ \text{m}_1 = 22+n,~ \text{m}_2 = 26 + 44 n, ~\text{m}_3 = 1652 + 718 n,$
$k = -162906859429488820195200 (-163452 + 196 n + n^2).$

$D_1 = 1, \quad D_2 = 1.$

$\mu_{1,0} = -32, \quad \mu_{3,-1} = 0, \quad \mu = -331776.$

\begin{align*}
\chi_{0}&=q^{-\frac{1}{2}}(1+ (22 + n)q+ (26 + 44 n)q^2+ (1652 + 718 n)q^3+ (14063 + 7352 n)q^4+ (114734 + 56549 n)q^5\\&+ (708998 + 356388 n)q^6+O[q]^7)\\
\chi_{\frac{1}{2}}&=q^{0}(1+256 q+6144 q^2+76800 q^3+671744 q^4+4640256 q^5+27009024 q^6+O[q]^7)\\
\chi_{1}&=q^{\frac{1}{2}}(1+44 q+718 q^2+7352 q^3+56549 q^4+356388 q^5+1934534 q^6+O[q]^7)
\end{align*}

Kaidi-Lin-Parra-Martinez exponent triplet: not available

S-17 :

$c = 16$, $h_1 = 1$, $h_2$ = 1

$\alpha_0 = -\frac{2}{3}$, $\alpha_1 = \frac13$, $\alpha_2 =  \frac{1}{3}$.

$N = 285081440,~\text{m}_1 = 497 + n,~\text{m}_2 = 69912 + 160 n,~\text{m}_3 =  2120356 + 5348 n,~k = 0.$

$D_1 = 1, \quad D_2 = 1.$

$\mu_{1,0} = -44, \quad \mu_{3,-1} = 128, \quad \mu = -718848.$

\begin{align*}
\chi_{0}&=q^{-\frac{2}{3}}(1+ (497 + n)q+ (69912 + 160 n)q^2+ (2120356 + 5348 n)q^3+ (34812700 + 142080 n)q^4\\& + (405421546 + 10961546 n)q^5+ (5668339904 + 2169191680 n)q^6+O[q]^7)\\
\chi_{1}&=q^{\frac{1}{3}}(1+160 q+5348 q^2+142080 q^3+10961546 q^4+2169191680 q^5+555552219992 q^6+O[q]^7)\\
\chi_{1}&=q^{\frac{1}{3}}(1+160 q+5348 q^2+142080 q^3+10961546 q^4+2169191680 q^5+555552219992 q^6+O[q]^7)
\end{align*}

Kaidi-Lin-Parra-Martinez exponent triplet: not available

S-18 :

$c = 20$, $h_1 = 1$  $h_2 = \frac32.$

$\alpha_0 = -\frac{5}{6}$, $\alpha_1 = \frac16$, $\alpha_2 =  \frac{2}{3}$.

$N = 356351800,~ \text{m}_1 = 13+n,~\text{m}_2 = 354 + 548n,~\text{m}_3 =  32322 + 31114 n,$
$k = -162906859429488820195200 (-279359 - 830 n + n^2).$

$D_1 = 1, \quad D_2 = 5.$

$\mu_{1,0} = -80, \quad \mu_{3,-1} = 160, \quad \mu = -1105920.$

\begin{align*}
\chi_{0}&=q^{-\frac{5}{6}}(1+ (13 + n)q+ (354 + 548 n)q^2+ (32322 + 31114 n)q^3+ (795221 + 800472 n)q^4\\& + (13170199 + 13151027 n)q^5+ (160042698 + 160104836 n)q^6+O[q]^7)\\
\chi_{1}&=q^{\frac{1}{6}}(1+548 q+31114 q^2+800472 q^3+13151027 q^4+160104836 q^5+1565937470 q^6+O[q]^7)\\
\chi_{\frac{3}{2}}&=q^{\frac{2}{3}}(5+592 q+21160 q^2+424000 q^3+5918900 q^4+64093600 q^5+573188736 q^6+O[q]^7)
\end{align*}

Kaidi-Lin-Parra-Martinez exponent triplet: not available

S-19 :

$c = 28$,  $h_1 = \frac32$, $h_2 = 2$.

$\alpha_0 = -\frac{7}{6}$, $\alpha_1 = \frac13$, $\alpha_2 =  \frac{5}{6}$.

$N = 498892520,~ \text{m}_1 = 4,~\text{m}_2 = 2 + 3n,~\text{m}_3 =  61816 + 668 n,$
$k = 977441156576932921171200 (65624 + n).$

$D_1 = 1, \quad D_2 = 3.$

$\mu_{1,0} = -152, \quad \mu_{3,-1} = 560, \quad \mu = -2543616.$

\begin{align*}
\chi_{0}&=q^{-\frac{7}{6}}(1+ 4q+ (2 + 3 n)q^2+ (61816 + 668 n)q^3+ (3695259 + 42230 n)q^4+ (123596676 + 1403272 n)q^5\\&+ (2722658614 + 30944629 n)q^6+O[q]^7)\\
\chi_{\frac{3}{2}}&=q^{\frac{1}{3}}(1+904 q+94244 q^2+4143232 q^3+109986186 q^4+2073681984 q^5+30385613528 q^6+O[q]^7)\\
\chi_{2}&=q^{\frac{5}{6}}(3+668 q+42230 q^2+1403272 q^3+30944629 q^4+509921900 q^5+6736667386 q^6+O[q]^7)
\end{align*}

Kaidi-Lin-Parra-Martinez exponent triplet: not available

§ !KAIDI-LIN-PARRA-MARTINEZ EXPONENT-TRIPLETS AND THEIR INDEX-SETS

This appendix adjoins section <ref>. In the paper [27], the authors give a list of exponent-triplets for $\mathbf{[3,3]}$ admissible characters. We have reproduced this list in table <ref>. We have explained in section <ref> how each of these exponent-triplets results in an infinite number of index-sets. We only need those index-sets which have $0 < c \leq 96$. Here, in the following table, we list all such index-sets for every KLP exponent-triplet. In the left column we give the exponent-triplets and in the right column the corresponding index-sets. The left column also gives the number of index-sets, which is always either $66$ or $78$.

Kaidi-Lin-Parra-Martinez Exponent-triplets and their Index-sets

\rowcolor{Mygrey}&\left\{8,\frac{1}{3},\frac{2}{3}\right\} ,\left\{16,\frac{1}{3},\frac{5}{3}\right\},\left\{16,\frac{2}{3},\frac{4}{3}\right\} ,\left\{24,\frac{1}{3},\frac{8}{3}\right\},\left\{24,\frac{2}{3},\frac{7}{3}\right\},\left\{24,\frac{4}{3},\frac{5}{3}\right\},\left\{32,\frac{1}{3},\frac{11}{3}\right\},\left\{32,\frac{2}{3},\frac{10}{3}\right\},\left\{32,\frac{4}{3},\frac{8}{3}\right\},\left\{32,\frac{5}{3},\frac{7}{3}\right\}\\
\rowcolor{Mygrey}&\left\{40,\frac{1}{3},\frac{14}{3}\right\},\left\{40,\frac{2}{3},\frac{13}{3}\right\},\left\{40,\frac{4}{3},\frac{11}{3}\right\},\left\{40,\frac{5}{3},\frac{10}{3}\right\},\left\{40,\frac{7}{3},\frac{8}{3}\right\},\left\{48,\frac{1}{3},\frac{17}{3}\right\},\left\{48,\frac{2}{3},\frac{16}{3}\right\},\left\{48,\frac{4}{3},\frac{14}{3}\right\},\left\{48,\frac{5}{3},\frac{13}{3}\right\},\left\{48,\frac{7}{3},\frac{11}{3}\right\}\\
\rowcolor{Mygrey}&\left\{48,\frac{8}{3},\frac{10}{3}\right\},\left\{56,\frac{1}{3},\frac{20}{3}\right\},\left\{56,\frac{2}{3},\frac{19}{3}\right\},\left\{56,\frac{4}{3},\frac{17}{3}\right\},\left\{56,\frac{5}{3},\frac{16}{3}\right\},\left\{56,\frac{7}{3},\frac{14}{3}\right\},\left\{56,\frac{8}{3},\frac{13}{3}\right\},\left\{56,\frac{10}{3},\frac{11}{3}\right\},\left\{64,\frac{1}{3},\frac{23}{3}\right\},\left\{64,\frac{2}{3},\frac{22}{3}\right\}\\
\rowcolor{Mygrey}&\left\{64,\frac{4}{3},\frac{20}{3}\right\},\left\{64,\frac{5}{3},\frac{19}{3}\right\},\left\{64,\frac{7}{3},\frac{17}{3}\right\},\left\{64,\frac{8}{3},\frac{16}{3}\right\},\left\{64,\frac{10}{3},\frac{14}{3}\right\},\left\{64,\frac{11}{3},\frac{13}{3}\right\},\left\{72,\frac{1}{3},\frac{26}{3}\right\},\left\{72,\frac{2}{3},\frac{25}{3}\right\},\left\{72,\frac{4}{3},\frac{23}{3}\right\},\left\{72,\frac{5}{3},\frac{22}{3}\right\}\\
\rowcolor{Mygrey}&\left\{72,\frac{7}{3},\frac{20}{3}\right\},\left\{72,\frac{8}{3},\frac{19}{3}\right\},\left\{72,\frac{10}{3},\frac{17}{3}\right\},\left\{72,\frac{11}{3},\frac{16}{3}\right\},\left\{72,\frac{13}{3},\frac{14}{3}\right\},\left\{80,\frac{1}{3},\frac{29}{3}\right\},\left\{80,\frac{2}{3},\frac{28}{3}\right\},\left\{80,\frac{4}{3},\frac{26}{3}\right\},\left\{80,\frac{5}{3},\frac{25}{3}\right\},\left\{80,\frac{7}{3},\frac{23}{3}\right\}\\
\rowcolor{Mygrey}&\left\{80,\frac{8}{3},\frac{22}{3}\right\},\left\{80,\frac{10}{3},\frac{20}{3}\right\},\left\{80,\frac{11}{3},\frac{19}{3}\right\},\left\{80,\frac{13}{3},\frac{17}{3}\right\},\left\{80,\frac{14}{3},\frac{16}{3}\right\},\left\{88,\frac{1}{3},\frac{32}{3}\right\},\left\{88,\frac{2}{3},\frac{31}{3}\right\},\left\{88,\frac{4}{3},\frac{29}{3}\right\},\left\{88,\frac{5}{3},\frac{28}{3}\right\},\left\{88,\frac{7}{3},\frac{26}{3}\right\}\\
\rowcolor{Mygrey}&\left\{88,\frac{8}{3},\frac{25}{3}\right\},\left\{88,\frac{10}{3},\frac{23}{3}\right\},\left\{88,\frac{11}{3},\frac{22}{3}\right\},\left\{88,\frac{13}{3},\frac{20}{3}\right\},\left\{88,\frac{14}{3},\frac{19}{3}\right\},\left\{88,\frac{16}{3},\frac{17}{3}\right\},\left\{96,\frac{1}{3},\frac{35}{3}\right\},\left\{96,\frac{2}{3},\frac{34}{3}\right\},\left\{96,\frac{4}{3},\frac{32}{3}\right\},\left\{96,\frac{5}{3},\frac{31}{3}\right\}\\
\rowcolor{Mygrey}\multirow{-8}{1.4cm}{$\left\{0,\frac{1}{3},\frac{2}{3}\right\}$\smallskip\\\centering 78 cases}&\left\{96,\frac{7}{3},\frac{29}{3}\right\},\left\{96,\frac{8}{3},\frac{28}{3}\right\},\left\{96,\frac{10}{3},\frac{26}{3}\right\},\left\{96,\frac{11}{3},\frac{25}{3}\right\},\left\{96,\frac{13}{3},\frac{23}{3}\right\},\left\{96,\frac{14}{3},\frac{22}{3}\right\},\left\{96,\frac{16}{3},\frac{20}{3}\right\},\left\{96,\frac{17}{3},\frac{19}{3}\right\}\\
\rowcolor{Mygrey}&\\\hline\\
\rowcolor{Mywhite}&\left\{6,\frac{1}{4},\frac{1}{2}\right\},\left\{18,\frac{1}{2},\frac{7}{4}\right\},\left\{18,\frac{3}{4},\frac{3}{2}\right\},\left\{24,\frac{1}{4},\frac{11}{4}\right\},\left\{24,\frac{3}{4},\frac{9}{4}\right\},\left\{24,\frac{5}{4},\frac{7}{4}\right\},\left\{30,\frac{1}{4},\frac{7}{2}\right\},\left\{30,\frac{1}{2},\frac{13}{4}\right\},\left\{30,\frac{5}{4},\frac{5}{2}\right\},\left\{30,\frac{3}{2},\frac{9}{4}\right\}\\
\rowcolor{Mywhite}&\left\{42,\frac{1}{2},\frac{19}{4}\right\},\left\{42,\frac{3}{4},\frac{9}{2}\right\},\left\{42,\frac{3}{2},\frac{15}{4}\right\},\left\{42,\frac{7}{4},\frac{7}{2}\right\},\left\{42,\frac{5}{2},\frac{11}{4}\right\},\left\{48,\frac{1}{4},\frac{23}{4}\right\},\left\{48,\frac{3}{4},\frac{21}{4}\right\},\left\{48,\frac{5}{4},\frac{19}{4}\right\},\left\{48,\frac{7}{4},\frac{17}{4}\right\},\left\{48,\frac{9}{4},\frac{15}{4}\right\}\\
\rowcolor{Mywhite}&\left\{48,\frac{11}{4},\frac{13}{4}\right\},\left\{54,\frac{1}{4},\frac{13}{2}\right\},\left\{54,\frac{1}{2},\frac{25}{4}\right\},\left\{54,\frac{5}{4},\frac{11}{2}\right\},\left\{54,\frac{3}{2},\frac{21}{4}\right\},\left\{54,\frac{9}{4},\frac{9}{2}\right\},\left\{54,\frac{5}{2},\frac{17}{4}\right\},\left\{54,\frac{13}{4},\frac{7}{2}\right\},\left\{66,\frac{1}{2},\frac{31}{4}\right\},\left\{66,\frac{3}{4},\frac{15}{2}\right\}\\
\rowcolor{Mywhite}&\left\{66,\frac{3}{2},\frac{27}{4}\right\},\left\{66,\frac{7}{4},\frac{13}{2}\right\},\left\{66,\frac{5}{2},\frac{23}{4}\right\},\left\{66,\frac{11}{4},\frac{11}{2}\right\},\left\{66,\frac{7}{2},\frac{19}{4}\right\},\left\{66,\frac{15}{4},\frac{9}{2}\right\},\left\{72,\frac{1}{4},\frac{35}{4}\right\},\left\{72,\frac{3}{4},\frac{33}{4}\right\},\left\{72,\frac{5}{4},\frac{31}{4}\right\},\left\{72,\frac{7}{4},\frac{29}{4}\right\}\\
\rowcolor{Mywhite}&\left\{72,\frac{9}{4},\frac{27}{4}\right\},\left\{72,\frac{11}{4},\frac{25}{4}\right\},\left\{72,\frac{13}{4},\frac{23}{4}\right\},\left\{72,\frac{15}{4},\frac{21}{4}\right\},\left\{72,\frac{17}{4},\frac{19}{4}\right\},\left\{78,\frac{1}{4},\frac{19}{2}\right\},\left\{78,\frac{1}{2},\frac{37}{4}\right\},\left\{78,\frac{5}{4},\frac{17}{2}\right\},\left\{78,\frac{3}{2},\frac{33}{4}\right\}\\
\rowcolor{Mywhite}&\left\{78,\frac{9}{4},\frac{15}{2}\right\},\left\{78,\frac{5}{2},\frac{29}{4}\right\},\left\{78,\frac{13}{4},\frac{13}{2}\right\},\left\{78,\frac{7}{2},\frac{25}{4}\right\},\left\{78,\frac{17}{4},\frac{11}{2}\right\},\left\{78,\frac{9}{2},\frac{21}{4}\right\},\left\{90,\frac{1}{2},\frac{43}{4}\right\},\left\{90,\frac{3}{4},\frac{21}{2}\right\},\left\{90,\frac{3}{2},\frac{39}{4}\right\},\left\{90,\frac{7}{4},\frac{19}{2}\right\}\\
\rowcolor{Mywhite}&\left\{90,\frac{5}{2},\frac{35}{4}\right\},\left\{90,\frac{11}{4},\frac{17}{2}\right\},\left\{90,\frac{7}{2},\frac{31}{4}\right\},\left\{90,\frac{15}{4},\frac{15}{2}\right\},\left\{90,\frac{9}{2},\frac{27}{4}\right\},\left\{90,\frac{19}{4},\frac{13}{2}\right\},\left\{90,\frac{11}{2},\frac{23}{4}\right\},\left\{96,\frac{1}{4},\frac{47}{4}\right\},\left\{96,\frac{3}{4},\frac{45}{4}\right\},\left\{96,\frac{5}{4},\frac{43}{4}\right\}\\
\rowcolor{Mywhite}\multirow{-8}{1.4cm}{$\left\{0,\frac{1}{4},\frac{3}{4}\right\}$\smallskip\\\centering 78 cases} &\left\{96,\frac{7}{4},\frac{41}{4}\right\},\left\{96,\frac{9}{4},\frac{39}{4}\right\},\left\{96,\frac{11}{4},\frac{37}{4}\right\},\left\{96,\frac{13}{4},\frac{35}{4}\right\},\left\{96,\frac{15}{4},\frac{33}{4}\right\},\left\{96,\frac{17}{4},\frac{31}{4}\right\},\left\{96,\frac{19}{4},\frac{29}{4}\right\},\left\{96,\frac{21}{4},\frac{27}{4}\right\},\left\{96,\frac{23}{4},\frac{25}{4}\right\}\\
\rowcolor{Mywhite}&\\\hline
\rowcolor{Mygrey}&\\
\rowcolor{Mygrey}&\left\{\frac{24}{5},\frac{1}{5},\frac{2}{5}\right\},\left\{\frac{96}{5},\frac{3}{5},\frac{9}{5}\right\},\left\{\frac{96}{5},\frac{4}{5},\frac{8}{5}\right\},\left\{24,\frac{1}{5},\frac{14}{5}\right\},\left\{24,\frac{4}{5},\frac{11}{5}\right\},\left\{24,\frac{6}{5},\frac{9}{5}\right\},\left\{\frac{144}{5},\frac{1}{5},\frac{17}{5}\right\},\left\{\frac{144}{5},\frac{2}{5},\frac{16}{5}\right\},\left\{\frac{144}{5},\frac{6}{5},\frac{12}{5}\right\},\left\{\frac{144}{5},\frac{7}{5},\frac{11}{5}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{216}{5},\frac{3}{5},\frac{24}{5}\right\},\left\{\frac{216}{5},\frac{4}{5},\frac{23}{5}\right\},\left\{\frac{216}{5},\frac{8}{5},\frac{19}{5}\right\},\left\{\frac{216}{5},\frac{9}{5},\frac{18}{5}\right\},\left\{\frac{216}{5},\frac{13}{5},\frac{14}{5}\right\},\left\{48,\frac{1}{5},\frac{29}{5}\right\},\left\{48,\frac{4}{5},\frac{26}{5}\right\},\left\{48,\frac{6}{5},\frac{24}{5}\right\},\left\{48,\frac{9}{5},\frac{21}{5}\right\}\\
\rowcolor{Mygrey}&\left\{48,\frac{11}{5},\frac{19}{5}\right\},\left\{48,\frac{14}{5},\frac{16}{5}\right\},\left\{\frac{264}{5},\frac{1}{5},\frac{32}{5}\right\},\left\{\frac{264}{5},\frac{2}{5},\frac{31}{5}\right\},\left\{\frac{264}{5},\frac{6}{5},\frac{27}{5}\right\},\left\{\frac{264}{5},\frac{7}{5},\frac{26}{5}\right\},\left\{\frac{264}{5},\frac{11}{5},\frac{22}{5}\right\},\left\{\frac{264}{5},\frac{12}{5},\frac{21}{5}\right\},\left\{\frac{264}{5},\frac{16}{5},\frac{17}{5}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{336}{5},\frac{3}{5},\frac{39}{5}\right\},\left\{\frac{336}{5},\frac{4}{5},\frac{38}{5}\right\},\left\{\frac{336}{5},\frac{8}{5},\frac{34}{5}\right\},\left\{\frac{336}{5},\frac{9}{5},\frac{33}{5}\right\},\left\{\frac{336}{5},\frac{13}{5},\frac{29}{5}\right\},\left\{\frac{336}{5},\frac{14}{5},\frac{28}{5}\right\},\left\{\frac{336}{5},\frac{18}{5},\frac{24}{5}\right\},\left\{\frac{336}{5},\frac{19}{5},\frac{23}{5}\right\},\left\{72,\frac{1}{5},\frac{44}{5}\right\}\\
\rowcolor{Mygrey}&\left\{72,\frac{4}{5},\frac{41}{5}\right\},\left\{72,\frac{6}{5},\frac{39}{5}\right\},\left\{72,\frac{9}{5},\frac{36}{5}\right\},\left\{72,\frac{11}{5},\frac{34}{5}\right\},\left\{72,\frac{14}{5},\frac{31}{5}\right\},\left\{72,\frac{16}{5},\frac{29}{5}\right\},\left\{72,\frac{19}{5},\frac{26}{5}\right\},\left\{72,\frac{21}{5},\frac{24}{5}\right\},\left\{\frac{384}{5},\frac{1}{5},\frac{47}{5}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{384}{5},\frac{2}{5},\frac{46}{5}\right\},\left\{\frac{384}{5},\frac{6}{5},\frac{42}{5}\right\},\left\{\frac{384}{5},\frac{7}{5},\frac{41}{5}\right\},\left\{\frac{384}{5},\frac{11}{5},\frac{37}{5}\right\},\left\{\frac{384}{5},\frac{12}{5},\frac{36}{5}\right\},\left\{\frac{384}{5},\frac{16}{5},\frac{32}{5}\right\},\left\{\frac{384}{5},\frac{17}{5},\frac{31}{5}\right\},\left\{\frac{384}{5},\frac{21}{5},\frac{27}{5}\right\},\left\{\frac{384}{5},\frac{22}{5},\frac{26}{5}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{456}{5},\frac{3}{5},\frac{54}{5}\right\},\left\{\frac{456}{5},\frac{4}{5},\frac{53}{5}\right\},\left\{\frac{456}{5},\frac{8}{5},\frac{49}{5}\right\},\left\{\frac{456}{5},\frac{9}{5},\frac{48}{5}\right\},\left\{\frac{456}{5},\frac{13}{5},\frac{44}{5}\right\},\left\{\frac{456}{5},\frac{14}{5},\frac{43}{5}\right\},\left\{\frac{456}{5},\frac{18}{5},\frac{39}{5}\right\},\left\{\frac{456}{5},\frac{19}{5},\frac{38}{5}\right\},\left\{\frac{456}{5},\frac{23}{5},\frac{34}{5}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{456}{5},\frac{24}{5},\frac{33}{5}\right\},\left\{\frac{456}{5},\frac{28}{5},\frac{29}{5}\right\},\left\{96,\frac{1}{5},\frac{59}{5}\right\},\left\{96,\frac{4}{5},\frac{56}{5}\right\},\left\{96,\frac{6}{5},\frac{54}{5}\right\},\left\{96,\frac{9}{5},\frac{51}{5}\right\},\left\{96,\frac{11}{5},\frac{49}{5}\right\},\left\{96,\frac{14}{5},\frac{46}{5}\right\},\left\{96,\frac{16}{5},\frac{44}{5}\right\}\\
\rowcolor{Mygrey}\multirow{-9}{1.4cm}{$\left\{0,\frac{1}{5},\frac{4}{5}\right\}$\smallskip\\\centering 78 cases} &\left\{96,\frac{19}{5},\frac{41}{5}\right\},\left\{96,\frac{21}{5},\frac{39}{5}\right\},\left\{96,\frac{24}{5},\frac{36}{5}\right\},\left\{96,\frac{26}{5},\frac{34}{5}\right\},\left\{96,\frac{29}{5},\frac{31}{5}\right\}\\
\rowcolor{Mygrey}&\\\hline\\
\rowcolor{Mywhite}&\left\{\frac{48}{5},\frac{2}{5},\frac{4}{5}\right\},\left\{\frac{72}{5},\frac{1}{5},\frac{8}{5}\right\},\left\{\frac{72}{5},\frac{3}{5},\frac{6}{5}\right\},\left\{24,\frac{2}{5},\frac{13}{5}\right\},\left\{24,\frac{3}{5},\frac{12}{5}\right\},\left\{24,\frac{7}{5},\frac{8}{5}\right\},\left\{\frac{168}{5},\frac{2}{5},\frac{19}{5}\right\},\left\{\frac{168}{5},\frac{4}{5},\frac{17}{5}\right\},\left\{\frac{168}{5},\frac{7}{5},\frac{14}{5}\right\},\left\{\frac{168}{5},\frac{9}{5},\frac{12}{5}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{192}{5},\frac{1}{5},\frac{23}{5}\right\},\left\{\frac{192}{5},\frac{3}{5},\frac{21}{5}\right\},\left\{\frac{192}{5},\frac{6}{5},\frac{18}{5}\right\},\left\{\frac{192}{5},\frac{8}{5},\frac{16}{5}\right\},\left\{\frac{192}{5},\frac{11}{5},\frac{13}{5}\right\},\left\{48,\frac{2}{5},\frac{28}{5}\right\},\left\{48,\frac{3}{5},\frac{27}{5}\right\},\left\{48,\frac{7}{5},\frac{23}{5}\right\},\left\{48,\frac{8}{5},\frac{22}{5}\right\}\\
\rowcolor{Mywhite}&\left\{48,\frac{12}{5},\frac{18}{5}\right\},\left\{48,\frac{13}{5},\frac{17}{5}\right\},\left\{\frac{288}{5},\frac{2}{5},\frac{34}{5}\right\},\left\{\frac{288}{5},\frac{4}{5},\frac{32}{5}\right\},\left\{\frac{288}{5},\frac{7}{5},\frac{29}{5}\right\},\left\{\frac{288}{5},\frac{9}{5},\frac{27}{5}\right\},\left\{\frac{288}{5},\frac{12}{5},\frac{24}{5}\right\},\left\{\frac{288}{5},\frac{14}{5},\frac{22}{5}\right\},\left\{\frac{288}{5},\frac{17}{5},\frac{19}{5}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{312}{5},\frac{1}{5},\frac{38}{5}\right\},\left\{\frac{312}{5},\frac{3}{5},\frac{36}{5}\right\},\left\{\frac{312}{5},\frac{6}{5},\frac{33}{5}\right\},\left\{\frac{312}{5},\frac{8}{5},\frac{31}{5}\right\},\left\{\frac{312}{5},\frac{11}{5},\frac{28}{5}\right\},\left\{\frac{312}{5},\frac{13}{5},\frac{26}{5}\right\},\left\{\frac{312}{5},\frac{16}{5},\frac{23}{5}\right\},\left\{\frac{312}{5},\frac{18}{5},\frac{21}{5}\right\},\left\{72,\frac{2}{5},\frac{43}{5}\right\}\\
\rowcolor{Mywhite}&\left\{72,\frac{3}{5},\frac{42}{5}\right\},\left\{72,\frac{7}{5},\frac{38}{5}\right\},\left\{72,\frac{8}{5},\frac{37}{5}\right\},\left\{72,\frac{12}{5},\frac{33}{5}\right\},\left\{72,\frac{13}{5},\frac{32}{5}\right\},\left\{72,\frac{17}{5},\frac{28}{5}\right\},\left\{72,\frac{18}{5},\frac{27}{5}\right\},\left\{72,\frac{22}{5},\frac{23}{5}\right\},\left\{\frac{408}{5},\frac{2}{5},\frac{49}{5}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{408}{5},\frac{4}{5},\frac{47}{5}\right\},\left\{\frac{408}{5},\frac{7}{5},\frac{44}{5}\right\},\left\{\frac{408}{5},\frac{9}{5},\frac{42}{5}\right\},\left\{\frac{408}{5},\frac{12}{5},\frac{39}{5}\right\},\left\{\frac{408}{5},\frac{14}{5},\frac{37}{5}\right\},\left\{\frac{408}{5},\frac{17}{5},\frac{34}{5}\right\},\left\{\frac{408}{5},\frac{19}{5},\frac{32}{5}\right\},\left\{\frac{408}{5},\frac{22}{5},\frac{29}{5}\right\},\left\{\frac{408}{5},\frac{24}{5},\frac{27}{5}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{432}{5},\frac{1}{5},\frac{53}{5}\right\},\left\{\frac{432}{5},\frac{3}{5},\frac{51}{5}\right\},\left\{\frac{432}{5},\frac{6}{5},\frac{48}{5}\right\},\left\{\frac{432}{5},\frac{8}{5},\frac{46}{5}\right\},\left\{\frac{432}{5},\frac{11}{5},\frac{43}{5}\right\},\left\{\frac{432}{5},\frac{13}{5},\frac{41}{5}\right\},\left\{\frac{432}{5},\frac{16}{5},\frac{38}{5}\right\},\left\{\frac{432}{5},\frac{18}{5},\frac{36}{5}\right\},\left\{\frac{432}{5},\frac{21}{5},\frac{33}{5}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{432}{5},\frac{23}{5},\frac{31}{5}\right\},\left\{\frac{432}{5},\frac{26}{5},\frac{28}{5}\right\},\left\{96,\frac{2}{5},\frac{58}{5}\right\},\left\{96,\frac{3}{5},\frac{57}{5}\right\},\left\{96,\frac{7}{5},\frac{53}{5}\right\},\left\{96,\frac{8}{5},\frac{52}{5}\right\},\left\{96,\frac{12}{5},\frac{48}{5}\right\},\left\{96,\frac{13}{5},\frac{47}{5}\right\},\left\{96,\frac{17}{5},\frac{43}{5}\right\}\\
\rowcolor{Mywhite}\multirow{-9}{1.4cm}{$\left\{0,\frac{2}{5},\frac{3}{5}\right\}$\smallskip\\\centering 78 cases} &\left\{96,\frac{18}{5},\frac{42}{5}\right\},\left\{96,\frac{22}{5},\frac{38}{5}\right\},\left\{96,\frac{23}{5},\frac{37}{5}\right\},\left\{96,\frac{27}{5},\frac{33}{5}\right\},\left\{96,\frac{28}{5},\frac{32}{5}\right\}
\end{array}$

\rowcolor{Mygrey}&\left\{\frac{72}{7},\frac{4}{7},\frac{5}{7}\right\},\left\{\frac{120}{7},\frac{2}{7},\frac{13}{7}\right\},\left\{\frac{120}{7},\frac{6}{7},\frac{9}{7}\right\},\left\{\frac{144}{7},\frac{1}{7},\frac{17}{7}\right\},\left\{\frac{144}{7},\frac{3}{7},\frac{15}{7}\right\},\left\{\frac{144}{7},\frac{8}{7},\frac{10}{7}\right\},\left\{\frac{240}{7},\frac{4}{7},\frac{26}{7}\right\},\left\{\frac{240}{7},\frac{5}{7},\frac{25}{7}\right\},\left\{\frac{240}{7},\frac{11}{7},\frac{19}{7}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{240}{7},\frac{12}{7},\frac{18}{7}\right\},\left\{\frac{288}{7},\frac{2}{7},\frac{34}{7}\right\},\left\{\frac{288}{7},\frac{6}{7},\frac{30}{7}\right\},\left\{\frac{288}{7},\frac{9}{7},\frac{27}{7}\right\},\left\{\frac{288}{7},\frac{13}{7},\frac{23}{7}\right\},\left\{\frac{288}{7},\frac{16}{7},\frac{20}{7}\right\},\left\{\frac{312}{7},\frac{1}{7},\frac{38}{7}\right\},\left\{\frac{312}{7},\frac{3}{7},\frac{36}{7}\right\},\left\{\frac{312}{7},\frac{8}{7},\frac{31}{7}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{312}{7},\frac{10}{7},\frac{29}{7}\right\},\left\{\frac{312}{7},\frac{15}{7},\frac{24}{7}\right\},\left\{\frac{312}{7},\frac{17}{7},\frac{22}{7}\right\},\left\{\frac{408}{7},\frac{4}{7},\frac{47}{7}\right\},\left\{\frac{408}{7},\frac{5}{7},\frac{46}{7}\right\},\left\{\frac{408}{7},\frac{11}{7},\frac{40}{7}\right\},\left\{\frac{408}{7},\frac{12}{7},\frac{39}{7}\right\},\left\{\frac{408}{7},\frac{18}{7},\frac{33}{7}\right\},\left\{\frac{408}{7},\frac{19}{7},\frac{32}{7}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{408}{7},\frac{25}{7},\frac{26}{7}\right\},\left\{\frac{456}{7},\frac{2}{7},\frac{55}{7}\right\},\left\{\frac{456}{7},\frac{6}{7},\frac{51}{7}\right\},\left\{\frac{456}{7},\frac{9}{7},\frac{48}{7}\right\},\left\{\frac{456}{7},\frac{13}{7},\frac{44}{7}\right\},\left\{\frac{456}{7},\frac{16}{7},\frac{41}{7}\right\},\left\{\frac{456}{7},\frac{20}{7},\frac{37}{7}\right\},\left\{\frac{456}{7},\frac{23}{7},\frac{34}{7}\right\},\left\{\frac{456}{7},\frac{27}{7},\frac{30}{7}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{480}{7},\frac{1}{7},\frac{59}{7}\right\},\left\{\frac{480}{7},\frac{3}{7},\frac{57}{7}\right\},\left\{\frac{480}{7},\frac{8}{7},\frac{52}{7}\right\},\left\{\frac{480}{7},\frac{10}{7},\frac{50}{7}\right\},\left\{\frac{480}{7},\frac{15}{7},\frac{45}{7}\right\},\left\{\frac{480}{7},\frac{17}{7},\frac{43}{7}\right\},\left\{\frac{480}{7},\frac{22}{7},\frac{38}{7}\right\},\left\{\frac{480}{7},\frac{24}{7},\frac{36}{7}\right\},\left\{\frac{480}{7},\frac{29}{7},\frac{31}{7}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{576}{7},\frac{4}{7},\frac{68}{7}\right\},\left\{\frac{576}{7},\frac{5}{7},\frac{67}{7}\right\},\left\{\frac{576}{7},\frac{11}{7},\frac{61}{7}\right\},\left\{\frac{576}{7},\frac{12}{7},\frac{60}{7}\right\},\left\{\frac{576}{7},\frac{18}{7},\frac{54}{7}\right\},\left\{\frac{576}{7},\frac{19}{7},\frac{53}{7}\right\},\left\{\frac{576}{7},\frac{25}{7},\frac{47}{7}\right\},\left\{\frac{576}{7},\frac{26}{7},\frac{46}{7}\right\},\left\{\frac{576}{7},\frac{32}{7},\frac{40}{7}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{576}{7},\frac{33}{7},\frac{39}{7}\right\},\left\{\frac{624}{7},\frac{2}{7},\frac{76}{7}\right\},\left\{\frac{624}{7},\frac{6}{7},\frac{72}{7}\right\},\left\{\frac{624}{7},\frac{9}{7},\frac{69}{7}\right\},\left\{\frac{624}{7},\frac{13}{7},\frac{65}{7}\right\},\left\{\frac{624}{7},\frac{16}{7},\frac{62}{7}\right\},\left\{\frac{624}{7},\frac{20}{7},\frac{58}{7}\right\},\left\{\frac{624}{7},\frac{23}{7},\frac{55}{7}\right\},\left\{\frac{624}{7},\frac{27}{7},\frac{51}{7}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{624}{7},\frac{30}{7},\frac{48}{7}\right\},\left\{\frac{624}{7},\frac{34}{7},\frac{44}{7}\right\},\left\{\frac{624}{7},\frac{37}{7},\frac{41}{7}\right\},\left\{\frac{648}{7},\frac{1}{7},\frac{80}{7}\right\},\left\{\frac{648}{7},\frac{3}{7},\frac{78}{7}\right\},\left\{\frac{648}{7},\frac{8}{7},\frac{73}{7}\right\},\left\{\frac{648}{7},\frac{10}{7},\frac{71}{7}\right\},\left\{\frac{648}{7},\frac{15}{7},\frac{66}{7}\right\},\left\{\frac{648}{7},\frac{17}{7},\frac{64}{7}\right\}\\
\rowcolor{Mygrey}\multirow{-9}{1.8cm}{$\left\{\frac{1}{7},\frac{2}{7},\frac{4}{7}\right\}$\smallskip\\\centering 78 cases} &\left\{\frac{648}{7},\frac{22}{7},\frac{59}{7}\right\},\left\{\frac{648}{7},\frac{24}{7},\frac{57}{7}\right\},\left\{\frac{648}{7},\frac{29}{7},\frac{52}{7}\right\},\left\{\frac{648}{7},\frac{31}{7},\frac{50}{7}\right\},\left\{\frac{648}{7},\frac{36}{7},\frac{45}{7}\right\},\left\{\frac{648}{7},\frac{38}{7},\frac{43}{7}\right\}\\
\rowcolor{Mygrey}&\\\hline
\rowcolor{Mywhite}&\left\{\frac{48}{7},\frac{1}{7},\frac{5}{7}\right\},\left\{\frac{96}{7},\frac{2}{7},\frac{10}{7}\right\},\left\{\frac{96}{7},\frac{3}{7},\frac{9}{7}\right\},\left\{\frac{192}{7},\frac{4}{7},\frac{20}{7}\right\},\left\{\frac{192}{7},\frac{6}{7},\frac{18}{7}\right\},\left\{\frac{192}{7},\frac{11}{7},\frac{13}{7}\right\},\left\{\frac{216}{7},\frac{1}{7},\frac{26}{7}\right\},\left\{\frac{216}{7},\frac{5}{7},\frac{22}{7}\right\},\left\{\frac{216}{7},\frac{8}{7},\frac{19}{7}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{216}{7},\frac{12}{7},\frac{15}{7}\right\},\left\{\frac{264}{7},\frac{2}{7},\frac{31}{7}\right\},\left\{\frac{264}{7},\frac{3}{7},\frac{30}{7}\right\},\left\{\frac{264}{7},\frac{9}{7},\frac{24}{7}\right\},\left\{\frac{264}{7},\frac{10}{7},\frac{23}{7}\right\},\left\{\frac{264}{7},\frac{16}{7},\frac{17}{7}\right\},\left\{\frac{360}{7},\frac{4}{7},\frac{41}{7}\right\},\left\{\frac{360}{7},\frac{6}{7},\frac{39}{7}\right\},\left\{\frac{360}{7},\frac{11}{7},\frac{34}{7}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{360}{7},\frac{13}{7},\frac{32}{7}\right\},\left\{\frac{360}{7},\frac{18}{7},\frac{27}{7}\right\},\left\{\frac{360}{7},\frac{20}{7},\frac{25}{7}\right\},\left\{\frac{384}{7},\frac{1}{7},\frac{47}{7}\right\},\left\{\frac{384}{7},\frac{5}{7},\frac{43}{7}\right\},\left\{\frac{384}{7},\frac{8}{7},\frac{40}{7}\right\},\left\{\frac{384}{7},\frac{12}{7},\frac{36}{7}\right\},\left\{\frac{384}{7},\frac{15}{7},\frac{33}{7}\right\},\left\{\frac{384}{7},\frac{19}{7},\frac{29}{7}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{384}{7},\frac{22}{7},\frac{26}{7}\right\},\left\{\frac{432}{7},\frac{2}{7},\frac{52}{7}\right\},\left\{\frac{432}{7},\frac{3}{7},\frac{51}{7}\right\},\left\{\frac{432}{7},\frac{9}{7},\frac{45}{7}\right\},\left\{\frac{432}{7},\frac{10}{7},\frac{44}{7}\right\},\left\{\frac{432}{7},\frac{16}{7},\frac{38}{7}\right\},\left\{\frac{432}{7},\frac{17}{7},\frac{37}{7}\right\},\left\{\frac{432}{7},\frac{23}{7},\frac{31}{7}\right\},\left\{\frac{432}{7},\frac{24}{7},\frac{30}{7}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{528}{7},\frac{4}{7},\frac{62}{7}\right\},\left\{\frac{528}{7},\frac{6}{7},\frac{60}{7}\right\},\left\{\frac{528}{7},\frac{11}{7},\frac{55}{7}\right\},\left\{\frac{528}{7},\frac{13}{7},\frac{53}{7}\right\},\left\{\frac{528}{7},\frac{18}{7},\frac{48}{7}\right\},\left\{\frac{528}{7},\frac{20}{7},\frac{46}{7}\right\},\left\{\frac{528}{7},\frac{25}{7},\frac{41}{7}\right\},\left\{\frac{528}{7},\frac{27}{7},\frac{39}{7}\right\},\left\{\frac{528}{7},\frac{32}{7},\frac{34}{7}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{552}{7},\frac{1}{7},\frac{68}{7}\right\},\left\{\frac{552}{7},\frac{5}{7},\frac{64}{7}\right\},\left\{\frac{552}{7},\frac{8}{7},\frac{61}{7}\right\},\left\{\frac{552}{7},\frac{12}{7},\frac{57}{7}\right\},\left\{\frac{552}{7},\frac{15}{7},\frac{54}{7}\right\},\left\{\frac{552}{7},\frac{19}{7},\frac{50}{7}\right\},\left\{\frac{552}{7},\frac{22}{7},\frac{47}{7}\right\},\left\{\frac{552}{7},\frac{26}{7},\frac{43}{7}\right\},\left\{\frac{552}{7},\frac{29}{7},\frac{40}{7}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{552}{7},\frac{33}{7},\frac{36}{7}\right\},\left\{\frac{600}{7},\frac{2}{7},\frac{73}{7}\right\},\left\{\frac{600}{7},\frac{3}{7},\frac{72}{7}\right\},\left\{\frac{600}{7},\frac{9}{7},\frac{66}{7}\right\},\left\{\frac{600}{7},\frac{10}{7},\frac{65}{7}\right\},\left\{\frac{600}{7},\frac{16}{7},\frac{59}{7}\right\},\left\{\frac{600}{7},\frac{17}{7},\frac{58}{7}\right\},\left\{\frac{600}{7},\frac{23}{7},\frac{52}{7}\right\},\left\{\frac{600}{7},\frac{24}{7},\frac{51}{7}\right\}\\
\rowcolor{Mywhite}\multirow{-8}{1.8cm}{$\left\{\frac{3}{7},\frac{5}{7},\frac{6}{7}\right\}$\smallskip\\\centering 66 cases} &\left\{\frac{600}{7},\frac{30}{7},\frac{45}{7}\right\},\left\{\frac{600}{7},\frac{31}{7},\frac{44}{7}\right\},\left\{\frac{600}{7},\frac{37}{7},\frac{38}{7}\right\}\\
\rowcolor{Mywhite}&\\\hline
\rowcolor{Mygrey}&\left\{9,\frac{1}{2},\frac{5}{8}\right\},\left\{18,\frac{3}{8},\frac{15}{8}\right\},\left\{18,\frac{7}{8},\frac{11}{8}\right\},\left\{21,\frac{1}{8},\frac{5}{2}\right\},\left\{21,\frac{1}{2},\frac{17}{8}\right\},\left\{21,\frac{9}{8},\frac{3}{2}\right\},\left\{33,\frac{1}{2},\frac{29}{8}\right\},\left\{33,\frac{5}{8},\frac{7}{2}\right\},\left\{33,\frac{3}{2},\frac{21}{8}\right\},\left\{33,\frac{13}{8},\frac{5}{2}\right\}\\
\rowcolor{Mygrey}&\left\{42,\frac{3}{8},\frac{39}{8}\right\},\left\{42,\frac{7}{8},\frac{35}{8}\right\},\left\{42,\frac{11}{8},\frac{31}{8}\right\},\left\{42,\frac{15}{8},\frac{27}{8}\right\},\left\{42,\frac{19}{8},\frac{23}{8}\right\},\left\{45,\frac{1}{8},\frac{11}{2}\right\},\left\{45,\frac{1}{2},\frac{41}{8}\right\},\left\{45,\frac{9}{8},\frac{9}{2}\right\},\left\{45,\frac{3}{2},\frac{33}{8}\right\},\left\{45,\frac{17}{8},\frac{7}{2}\right\}\\
\rowcolor{Mygrey}&\left\{45,\frac{5}{2},\frac{25}{8}\right\},\left\{57,\frac{1}{2},\frac{53}{8}\right\},\left\{57,\frac{5}{8},\frac{13}{2}\right\},\left\{57,\frac{3}{2},\frac{45}{8}\right\},\left\{57,\frac{13}{8},\frac{11}{2}\right\},\left\{57,\frac{5}{2},\frac{37}{8}\right\},\left\{57,\frac{21}{8},\frac{9}{2}\right\},\left\{57,\frac{7}{2},\frac{29}{8}\right\},\left\{66,\frac{3}{8},\frac{63}{8}\right\},\left\{66,\frac{7}{8},\frac{59}{8}\right\}\\
\rowcolor{Mygrey}&\left\{66,\frac{11}{8},\frac{55}{8}\right\},\left\{66,\frac{15}{8},\frac{51}{8}\right\},\left\{66,\frac{19}{8},\frac{47}{8}\right\},\left\{66,\frac{23}{8},\frac{43}{8}\right\},\left\{66,\frac{27}{8},\frac{39}{8}\right\},\left\{66,\frac{31}{8},\frac{35}{8}\right\},\left\{69,\frac{1}{8},\frac{17}{2}\right\},\left\{69,\frac{1}{2},\frac{65}{8}\right\},\left\{69,\frac{9}{8},\frac{15}{2}\right\}\\
\rowcolor{Mygrey}&\left\{69,\frac{3}{2},\frac{57}{8}\right\},\left\{69,\frac{17}{8},\frac{13}{2}\right\},\left\{69,\frac{5}{2},\frac{49}{8}\right\},\left\{69,\frac{25}{8},\frac{11}{2}\right\},\left\{69,\frac{7}{2},\frac{41}{8}\right\},\left\{69,\frac{33}{8},\frac{9}{2}\right\},\left\{81,\frac{1}{2},\frac{77}{8}\right\},\left\{81,\frac{5}{8},\frac{19}{2}\right\},\left\{81,\frac{3}{2},\frac{69}{8}\right\},\left\{81,\frac{13}{8},\frac{17}{2}\right\}\\
\rowcolor{Mygrey}&\left\{81,\frac{5}{2},\frac{61}{8}\right\},\left\{81,\frac{21}{8},\frac{15}{2}\right\},\left\{81,\frac{7}{2},\frac{53}{8}\right\},\left\{81,\frac{29}{8},\frac{13}{2}\right\},\left\{81,\frac{9}{2},\frac{45}{8}\right\},\left\{81,\frac{37}{8},\frac{11}{2}\right\},\left\{90,\frac{3}{8},\frac{87}{8}\right\},\left\{90,\frac{7}{8},\frac{83}{8}\right\},\left\{90,\frac{11}{8},\frac{79}{8}\right\},\left\{90,\frac{15}{8},\frac{75}{8}\right\}\\
\rowcolor{Mygrey}&\left\{90,\frac{19}{8},\frac{71}{8}\right\},\left\{90,\frac{23}{8},\frac{67}{8}\right\},\left\{90,\frac{27}{8},\frac{63}{8}\right\},\left\{90,\frac{31}{8},\frac{59}{8}\right\},\left\{90,\frac{35}{8},\frac{55}{8}\right\},\left\{90,\frac{39}{8},\frac{51}{8}\right\},\left\{90,\frac{43}{8},\frac{47}{8}\right\},\left\{93,\frac{1}{8},\frac{23}{2}\right\},\left\{93,\frac{1}{2},\frac{89}{8}\right\}\\
\rowcolor{Mygrey}\multirow{-8}{1.8cm}{$\left\{\frac{1}{8},\frac{1}{4},\frac{5}{8}\right\}$\smallskip\\\centering 78 cases}&\left\{93,\frac{9}{8},\frac{21}{2}\right\},\left\{93,\frac{3}{2},\frac{81}{8}\right\},\left\{93,\frac{17}{8},\frac{19}{2}\right\},\left\{93,\frac{5}{2},\frac{73}{8}\right\},\left\{93,\frac{25}{8},\frac{17}{2}\right\},\left\{93,\frac{7}{2},\frac{65}{8}\right\},\left\{93,\frac{33}{8},\frac{15}{2}\right\},\left\{93,\frac{9}{2},\frac{57}{8}\right\},\left\{93,\frac{41}{8},\frac{13}{2}\right\},\left\{93,\frac{11}{2},\frac{49}{8}\right\}\\
\rowcolor{Mygrey}&\\\hline
\rowcolor{Mywhite}&\left\{6,\frac{1}{8},\frac{5}{8}\right\},\left\{15,\frac{3}{8},\frac{3}{2}\right\},\left\{15,\frac{1}{2},\frac{11}{8}\right\},\left\{27,\frac{1}{2},\frac{23}{8}\right\},\left\{27,\frac{7}{8},\frac{5}{2}\right\},\left\{27,\frac{3}{2},\frac{15}{8}\right\},\left\{30,\frac{1}{8},\frac{29}{8}\right\},\left\{30,\frac{5}{8},\frac{25}{8}\right\},\left\{30,\frac{9}{8},\frac{21}{8}\right\},\left\{30,\frac{13}{8},\frac{17}{8}\right\}\\
\rowcolor{Mywhite}&\left\{39,\frac{3}{8},\frac{9}{2}\right\},\left\{39,\frac{1}{2},\frac{35}{8}\right\},\left\{39,\frac{11}{8},\frac{7}{2}\right\},\left\{39,\frac{3}{2},\frac{27}{8}\right\},\left\{39,\frac{19}{8},\frac{5}{2}\right\},\left\{51,\frac{1}{2},\frac{47}{8}\right\},\left\{51,\frac{7}{8},\frac{11}{2}\right\},\left\{51,\frac{3}{2},\frac{39}{8}\right\},\left\{51,\frac{15}{8},\frac{9}{2}\right\},\left\{51,\frac{5}{2},\frac{31}{8}\right\}\\
\rowcolor{Mywhite}&\left\{51,\frac{23}{8},\frac{7}{2}\right\},\left\{54,\frac{1}{8},\frac{53}{8}\right\},\left\{54,\frac{5}{8},\frac{49}{8}\right\},\left\{54,\frac{9}{8},\frac{45}{8}\right\},\left\{54,\frac{13}{8},\frac{41}{8}\right\},\left\{54,\frac{17}{8},\frac{37}{8}\right\},\left\{54,\frac{21}{8},\frac{33}{8}\right\},\left\{54,\frac{25}{8},\frac{29}{8}\right\},\left\{63,\frac{3}{8},\frac{15}{2}\right\},\left\{63,\frac{1}{2},\frac{59}{8}\right\}\\
\rowcolor{Mywhite}&\left\{63,\frac{11}{8},\frac{13}{2}\right\},\left\{63,\frac{3}{2},\frac{51}{8}\right\},\left\{63,\frac{19}{8},\frac{11}{2}\right\},\left\{63,\frac{5}{2},\frac{43}{8}\right\},\left\{63,\frac{27}{8},\frac{9}{2}\right\},\left\{63,\frac{7}{2},\frac{35}{8}\right\},\left\{75,\frac{1}{2},\frac{71}{8}\right\},\left\{75,\frac{7}{8},\frac{17}{2}\right\},\left\{75,\frac{3}{2},\frac{63}{8}\right\},\left\{75,\frac{15}{8},\frac{15}{2}\right\}\\
\rowcolor{Mywhite}&\left\{75,\frac{5}{2},\frac{55}{8}\right\},\left\{75,\frac{23}{8},\frac{13}{2}\right\},\left\{75,\frac{7}{2},\frac{47}{8}\right\},\left\{75,\frac{31}{8},\frac{11}{2}\right\},\left\{75,\frac{9}{2},\frac{39}{8}\right\},\left\{78,\frac{1}{8},\frac{77}{8}\right\},\left\{78,\frac{5}{8},\frac{73}{8}\right\},\left\{78,\frac{9}{8},\frac{69}{8}\right\},\left\{78,\frac{13}{8},\frac{65}{8}\right\},\left\{78,\frac{17}{8},\frac{61}{8}\right\}\\
\rowcolor{Mywhite}&\left\{78,\frac{21}{8},\frac{57}{8}\right\},\left\{78,\frac{25}{8},\frac{53}{8}\right\},\left\{78,\frac{29}{8},\frac{49}{8}\right\},\left\{78,\frac{33}{8},\frac{45}{8}\right\},\left\{78,\frac{37}{8},\frac{41}{8}\right\},\left\{87,\frac{3}{8},\frac{21}{2}\right\},\left\{87,\frac{1}{2},\frac{83}{8}\right\},\left\{87,\frac{11}{8},\frac{19}{2}\right\},\left\{87,\frac{3}{2},\frac{75}{8}\right\},\left\{87,\frac{19}{8},\frac{17}{2}\right\}\\
\rowcolor{Mywhite}\multirow{-7}{1.8cm}{$\left\{\frac{3}{8},\frac{3}{4},\frac{7}{8}\right\}$\smallskip\\\centering 66 cases}&\left\{87,\frac{5}{2},\frac{67}{8}\right\},\left\{87,\frac{27}{8},\frac{15}{2}\right\},\left\{87,\frac{7}{2},\frac{59}{8}\right\},\left\{87,\frac{35}{8},\frac{13}{2}\right\},\left\{87,\frac{9}{2},\frac{51}{8}\right\},\left\{87,\frac{43}{8},\frac{11}{2}\right\}\\
\rowcolor{Mywhite}&\\\hline
\rowcolor{Mygrey}&\left\{10,\frac{1}{2},\frac{3}{4}\right\},\left\{16,\frac{1}{4},\frac{7}{4}\right\},\left\{16,\frac{3}{4},\frac{5}{4}\right\},\left\{22,\frac{1}{4},\frac{5}{2}\right\},\left\{22,\frac{1}{2},\frac{9}{4}\right\},\left\{22,\frac{5}{4},\frac{3}{2}\right\},\left\{34,\frac{1}{2},\frac{15}{4}\right\},\left\{34,\frac{3}{4},\frac{7}{2}\right\},\left\{34,\frac{3}{2},\frac{11}{4}\right\},\left\{34,\frac{7}{4},\frac{5}{2}\right\},\left\{40,\frac{1}{4},\frac{19}{4}\right\}\\
\rowcolor{Mygrey}&\left\{40,\frac{3}{4},\frac{17}{4}\right\},\left\{40,\frac{5}{4},\frac{15}{4}\right\},\left\{40,\frac{7}{4},\frac{13}{4}\right\},\left\{40,\frac{9}{4},\frac{11}{4}\right\},\left\{46,\frac{1}{4},\frac{11}{2}\right\},\left\{46,\frac{1}{2},\frac{21}{4}\right\},\left\{46,\frac{5}{4},\frac{9}{2}\right\},\left\{46,\frac{3}{2},\frac{17}{4}\right\},\left\{46,\frac{9}{4},\frac{7}{2}\right\},\left\{46,\frac{5}{2},\frac{13}{4}\right\}\\
\rowcolor{Mygrey}&\left\{58,\frac{1}{2},\frac{27}{4}\right\},\left\{58,\frac{3}{4},\frac{13}{2}\right\},\left\{58,\frac{3}{2},\frac{23}{4}\right\},\left\{58,\frac{7}{4},\frac{11}{2}\right\},\left\{58,\frac{5}{2},\frac{19}{4}\right\},\left\{58,\frac{11}{4},\frac{9}{2}\right\},\left\{58,\frac{7}{2},\frac{15}{4}\right\},\left\{64,\frac{1}{4},\frac{31}{4}\right\},\left\{64,\frac{3}{4},\frac{29}{4}\right\},\left\{64,\frac{5}{4},\frac{27}{4}\right\}\\
\rowcolor{Mygrey}&\left\{64,\frac{7}{4},\frac{25}{4}\right\},\left\{64,\frac{9}{4},\frac{23}{4}\right\},\left\{64,\frac{11}{4},\frac{21}{4}\right\},\left\{64,\frac{13}{4},\frac{19}{4}\right\},\left\{64,\frac{15}{4},\frac{17}{4}\right\},\left\{70,\frac{1}{4},\frac{17}{2}\right\},\left\{70,\frac{1}{2},\frac{33}{4}\right\},\left\{70,\frac{5}{4},\frac{15}{2}\right\},\left\{70,\frac{3}{2},\frac{29}{4}\right\},\left\{70,\frac{9}{4},\frac{13}{2}\right\}\\
\rowcolor{Mygrey}&\left\{70,\frac{5}{2},\frac{25}{4}\right\},\left\{70,\frac{13}{4},\frac{11}{2}\right\},\left\{70,\frac{7}{2},\frac{21}{4}\right\},\left\{70,\frac{17}{4},\frac{9}{2}\right\},\left\{82,\frac{1}{2},\frac{39}{4}\right\},\left\{82,\frac{3}{4},\frac{19}{2}\right\},\left\{82,\frac{3}{2},\frac{35}{4}\right\},\left\{82,\frac{7}{4},\frac{17}{2}\right\},\left\{82,\frac{5}{2},\frac{31}{4}\right\},\left\{82,\frac{11}{4},\frac{15}{2}\right\}\\
\rowcolor{Mygrey}&\left\{82,\frac{7}{2},\frac{27}{4}\right\},\left\{82,\frac{15}{4},\frac{13}{2}\right\},\left\{82,\frac{9}{2},\frac{23}{4}\right\},\left\{82,\frac{19}{4},\frac{11}{2}\right\},\left\{88,\frac{1}{4},\frac{43}{4}\right\},\left\{88,\frac{3}{4},\frac{41}{4}\right\},\left\{88,\frac{5}{4},\frac{39}{4}\right\},\left\{88,\frac{7}{4},\frac{37}{4}\right\},\left\{88,\frac{9}{4},\frac{35}{4}\right\},\left\{88,\frac{11}{4},\frac{33}{4}\right\}\\
\rowcolor{Mygrey}&\left\{88,\frac{13}{4},\frac{31}{4}\right\},\left\{88,\frac{15}{4},\frac{29}{4}\right\},\left\{88,\frac{17}{4},\frac{27}{4}\right\},\left\{88,\frac{19}{4},\frac{25}{4}\right\},\left\{88,\frac{21}{4},\frac{23}{4}\right\},\left\{94,\frac{1}{4},\frac{23}{2}\right\},\left\{94,\frac{1}{2},\frac{45}{4}\right\},\left\{94,\frac{5}{4},\frac{21}{2}\right\},\left\{94,\frac{3}{2},\frac{41}{4}\right\},\left\{94,\frac{9}{4},\frac{19}{2}\right\}\\
\rowcolor{Mygrey}\multirow{-8}{1.8cm}{$\left\{\frac{1}{12},\frac{1}{3},\frac{7}{12}\right\}$\smallskip\\\centering 78 cases}&\left\{94,\frac{5}{2},\frac{37}{4}\right\},\left\{94,\frac{13}{4},\frac{17}{2}\right\},\left\{94,\frac{7}{2},\frac{33}{4}\right\},\left\{94,\frac{17}{4},\frac{15}{2}\right\},\left\{94,\frac{9}{2},\frac{29}{4}\right\},\left\{94,\frac{21}{4},\frac{13}{2}\right\},\left\{94,\frac{11}{2},\frac{25}{4}\right\}
\end{array}$

\rowcolor{Mygrey}&\left\{8,\frac{1}{4},\frac{3}{4}\right\},\left\{14,\frac{1}{4},\frac{3}{2}\right\},\left\{14,\frac{1}{2},\frac{5}{4}\right\},\left\{26,\frac{1}{2},\frac{11}{4}\right\},\left\{26,\frac{3}{4},\frac{5}{2}\right\},\left\{26,\frac{3}{2},\frac{7}{4}\right\},\left\{32,\frac{1}{4},\frac{15}{4}\right\},\left\{32,\frac{3}{4},\frac{13}{4}\right\},\left\{32,\frac{5}{4},\frac{11}{4}\right\},\left\{32,\frac{7}{4},\frac{9}{4}\right\},\left\{38,\frac{1}{4},\frac{9}{2}\right\}\\
\rowcolor{Mygrey}&\left\{38,\frac{1}{2},\frac{17}{4}\right\},\left\{38,\frac{5}{4},\frac{7}{2}\right\},\left\{38,\frac{3}{2},\frac{13}{4}\right\},\left\{38,\frac{9}{4},\frac{5}{2}\right\},\left\{50,\frac{1}{2},\frac{23}{4}\right\},\left\{50,\frac{3}{4},\frac{11}{2}\right\},\left\{50,\frac{3}{2},\frac{19}{4}\right\},\left\{50,\frac{7}{4},\frac{9}{2}\right\},\left\{50,\frac{5}{2},\frac{15}{4}\right\},\left\{50,\frac{11}{4},\frac{7}{2}\right\}\\
\rowcolor{Mygrey}&\left\{56,\frac{1}{4},\frac{27}{4}\right\},\left\{56,\frac{3}{4},\frac{25}{4}\right\},\left\{56,\frac{5}{4},\frac{23}{4}\right\},\left\{56,\frac{7}{4},\frac{21}{4}\right\},\left\{56,\frac{9}{4},\frac{19}{4}\right\},\left\{56,\frac{11}{4},\frac{17}{4}\right\},\left\{56,\frac{13}{4},\frac{15}{4}\right\},\left\{62,\frac{1}{4},\frac{15}{2}\right\},\left\{62,\frac{1}{2},\frac{29}{4}\right\},\left\{62,\frac{5}{4},\frac{13}{2}\right\}\\
\rowcolor{Mygrey}&\left\{62,\frac{3}{2},\frac{25}{4}\right\},\left\{62,\frac{9}{4},\frac{11}{2}\right\},\left\{62,\frac{5}{2},\frac{21}{4}\right\},\left\{62,\frac{13}{4},\frac{9}{2}\right\},\left\{62,\frac{7}{2},\frac{17}{4}\right\},\left\{74,\frac{1}{2},\frac{35}{4}\right\},\left\{74,\frac{3}{4},\frac{17}{2}\right\},\left\{74,\frac{3}{2},\frac{31}{4}\right\},\left\{74,\frac{7}{4},\frac{15}{2}\right\},\left\{74,\frac{5}{2},\frac{27}{4}\right\}\\
\rowcolor{Mygrey}&\left\{74,\frac{11}{4},\frac{13}{2}\right\},\left\{74,\frac{7}{2},\frac{23}{4}\right\},\left\{74,\frac{15}{4},\frac{11}{2}\right\},\left\{74,\frac{9}{2},\frac{19}{4}\right\},\left\{80,\frac{1}{4},\frac{39}{4}\right\},\left\{80,\frac{3}{4},\frac{37}{4}\right\},\left\{80,\frac{5}{4},\frac{35}{4}\right\},\left\{80,\frac{7}{4},\frac{33}{4}\right\},\left\{80,\frac{9}{4},\frac{31}{4}\right\},\left\{80,\frac{11}{4},\frac{29}{4}\right\}\\
\rowcolor{Mygrey}&\left\{80,\frac{13}{4},\frac{27}{4}\right\},\left\{80,\frac{15}{4},\frac{25}{4}\right\},\left\{80,\frac{17}{4},\frac{23}{4}\right\},\left\{80,\frac{19}{4},\frac{21}{4}\right\},\left\{86,\frac{1}{4},\frac{21}{2}\right\},\left\{86,\frac{1}{2},\frac{41}{4}\right\},\left\{86,\frac{5}{4},\frac{19}{2}\right\},\left\{86,\frac{3}{2},\frac{37}{4}\right\},\left\{86,\frac{9}{4},\frac{17}{2}\right\},\left\{86,\frac{5}{2},\frac{33}{4}\right\}\\
\rowcolor{Mygrey}\multirow{-7}{1.8cm}{$\left\{\frac{5}{12},\frac{2}{3},\frac{11}{12}\right\}$\smallskip\\\centering 66 cases}&\left\{86,\frac{13}{4},\frac{15}{2}\right\},\left\{86,\frac{7}{2},\frac{29}{4}\right\},\left\{86,\frac{17}{4},\frac{13}{2}\right\},\left\{86,\frac{9}{2},\frac{25}{4}\right\},\left\{86,\frac{21}{4},\frac{11}{2}\right\}\\
\rowcolor{Mygrey}&\\\hline
\rowcolor{Mywhite}&\left\{\frac{56}{5},\frac{3}{5},\frac{4}{5}\right\},\left\{16,\frac{1}{5},\frac{9}{5}\right\},\left\{16,\frac{4}{5},\frac{6}{5}\right\},\left\{\frac{104}{5},\frac{1}{5},\frac{12}{5}\right\},\left\{\frac{104}{5},\frac{2}{5},\frac{11}{5}\right\},\left\{\frac{104}{5},\frac{6}{5},\frac{7}{5}\right\},\left\{\frac{176}{5},\frac{3}{5},\frac{19}{5}\right\},\left\{\frac{176}{5},\frac{4}{5},\frac{18}{5}\right\},\left\{\frac{176}{5},\frac{8}{5},\frac{14}{5}\right\},\left\{\frac{176}{5},\frac{9}{5},\frac{13}{5}\right\}\\
\rowcolor{Mywhite}&\left\{40,\frac{1}{5},\frac{24}{5}\right\},\left\{40,\frac{4}{5},\frac{21}{5}\right\},\left\{40,\frac{6}{5},\frac{19}{5}\right\},\left\{40,\frac{9}{5},\frac{16}{5}\right\},\left\{40,\frac{11}{5},\frac{14}{5}\right\},\left\{\frac{224}{5},\frac{1}{5},\frac{27}{5}\right\},\left\{\frac{224}{5},\frac{2}{5},\frac{26}{5}\right\},\left\{\frac{224}{5},\frac{6}{5},\frac{22}{5}\right\},\left\{\frac{224}{5},\frac{7}{5},\frac{21}{5}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{224}{5},\frac{11}{5},\frac{17}{5}\right\},\left\{\frac{224}{5},\frac{12}{5},\frac{16}{5}\right\},\left\{\frac{296}{5},\frac{3}{5},\frac{34}{5}\right\},\left\{\frac{296}{5},\frac{4}{5},\frac{33}{5}\right\},\left\{\frac{296}{5},\frac{8}{5},\frac{29}{5}\right\},\left\{\frac{296}{5},\frac{9}{5},\frac{28}{5}\right\},\left\{\frac{296}{5},\frac{13}{5},\frac{24}{5}\right\},\left\{\frac{296}{5},\frac{14}{5},\frac{23}{5}\right\},\left\{\frac{296}{5},\frac{18}{5},\frac{19}{5}\right\}\\
\rowcolor{Mywhite}&\left\{64,\frac{1}{5},\frac{39}{5}\right\},\left\{64,\frac{4}{5},\frac{36}{5}\right\},\left\{64,\frac{6}{5},\frac{34}{5}\right\},\left\{64,\frac{9}{5},\frac{31}{5}\right\},\left\{64,\frac{11}{5},\frac{29}{5}\right\},\left\{64,\frac{14}{5},\frac{26}{5}\right\},\left\{64,\frac{16}{5},\frac{24}{5}\right\},\left\{64,\frac{19}{5},\frac{21}{5}\right\},\left\{\frac{344}{5},\frac{1}{5},\frac{42}{5}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{344}{5},\frac{2}{5},\frac{41}{5}\right\},\left\{\frac{344}{5},\frac{6}{5},\frac{37}{5}\right\},\left\{\frac{344}{5},\frac{7}{5},\frac{36}{5}\right\},\left\{\frac{344}{5},\frac{11}{5},\frac{32}{5}\right\},\left\{\frac{344}{5},\frac{12}{5},\frac{31}{5}\right\},\left\{\frac{344}{5},\frac{16}{5},\frac{27}{5}\right\},\left\{\frac{344}{5},\frac{17}{5},\frac{26}{5}\right\},\left\{\frac{344}{5},\frac{21}{5},\frac{22}{5}\right\},\left\{\frac{416}{5},\frac{3}{5},\frac{49}{5}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{416}{5},\frac{4}{5},\frac{48}{5}\right\},\left\{\frac{416}{5},\frac{8}{5},\frac{44}{5}\right\},\left\{\frac{416}{5},\frac{9}{5},\frac{43}{5}\right\},\left\{\frac{416}{5},\frac{13}{5},\frac{39}{5}\right\},\left\{\frac{416}{5},\frac{14}{5},\frac{38}{5}\right\},\left\{\frac{416}{5},\frac{18}{5},\frac{34}{5}\right\},\left\{\frac{416}{5},\frac{19}{5},\frac{33}{5}\right\},\left\{\frac{416}{5},\frac{23}{5},\frac{29}{5}\right\},\left\{\frac{416}{5},\frac{24}{5},\frac{28}{5}\right\}\\
\rowcolor{Mywhite}&\left\{88,\frac{1}{5},\frac{54}{5}\right\},\left\{88,\frac{4}{5},\frac{51}{5}\right\},\left\{88,\frac{6}{5},\frac{49}{5}\right\},\left\{88,\frac{9}{5},\frac{46}{5}\right\},\left\{88,\frac{11}{5},\frac{44}{5}\right\},\left\{88,\frac{14}{5},\frac{41}{5}\right\},\left\{88,\frac{16}{5},\frac{39}{5}\right\},\left\{88,\frac{19}{5},\frac{36}{5}\right\},\left\{88,\frac{21}{5},\frac{34}{5}\right\},\left\{88,\frac{24}{5},\frac{31}{5}\right\}\\
\rowcolor{Mywhite}&\left\{88,\frac{26}{5},\frac{29}{5}\right\},\left\{\frac{464}{5},\frac{1}{5},\frac{57}{5}\right\},\left\{\frac{464}{5},\frac{2}{5},\frac{56}{5}\right\},\left\{\frac{464}{5},\frac{6}{5},\frac{52}{5}\right\},\left\{\frac{464}{5},\frac{7}{5},\frac{51}{5}\right\},\left\{\frac{464}{5},\frac{11}{5},\frac{47}{5}\right\},\left\{\frac{464}{5},\frac{12}{5},\frac{46}{5}\right\},\left\{\frac{464}{5},\frac{16}{5},\frac{42}{5}\right\},\left\{\frac{464}{5},\frac{17}{5},\frac{41}{5}\right\}\\
\rowcolor{Mywhite}\multirow{-9}{1.8cm}{$\left\{\frac{2}{15},\frac{1}{3},\frac{8}{15}\right\}$\smallskip\\\centering 78 cases}&\left\{\frac{464}{5},\frac{21}{5},\frac{37}{5}\right\},\left\{\frac{464}{5},\frac{22}{5},\frac{36}{5}\right\},\left\{\frac{464}{5},\frac{26}{5},\frac{32}{5}\right\},\left\{\frac{464}{5},\frac{27}{5},\frac{31}{5}\right\}\\
\rowcolor{Mywhite}&\\\hline
\rowcolor{Mygrey}&\left\{\frac{32}{5},\frac{1}{5},\frac{3}{5}\right\},\left\{16,\frac{2}{5},\frac{8}{5}\right\},\left\{16,\frac{3}{5},\frac{7}{5}\right\},\left\{\frac{128}{5},\frac{2}{5},\frac{14}{5}\right\},\left\{\frac{128}{5},\frac{4}{5},\frac{12}{5}\right\},\left\{\frac{128}{5},\frac{7}{5},\frac{9}{5}\right\},\left\{\frac{152}{5},\frac{1}{5},\frac{18}{5}\right\},\left\{\frac{152}{5},\frac{3}{5},\frac{16}{5}\right\},\left\{\frac{152}{5},\frac{6}{5},\frac{13}{5}\right\},\left\{\frac{152}{5},\frac{8}{5},\frac{11}{5}\right\}\\
\rowcolor{Mygrey}&\left\{40,\frac{2}{5},\frac{23}{5}\right\},\left\{40,\frac{3}{5},\frac{22}{5}\right\},\left\{40,\frac{7}{5},\frac{18}{5}\right\},\left\{40,\frac{8}{5},\frac{17}{5}\right\},\left\{40,\frac{12}{5},\frac{13}{5}\right\},\left\{\frac{248}{5},\frac{2}{5},\frac{29}{5}\right\},\left\{\frac{248}{5},\frac{4}{5},\frac{27}{5}\right\},\left\{\frac{248}{5},\frac{7}{5},\frac{24}{5}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{248}{5},\frac{9}{5},\frac{22}{5}\right\},\left\{\frac{248}{5},\frac{12}{5},\frac{19}{5}\right\},\left\{\frac{248}{5},\frac{14}{5},\frac{17}{5}\right\},\left\{\frac{272}{5},\frac{1}{5},\frac{33}{5}\right\},\left\{\frac{272}{5},\frac{3}{5},\frac{31}{5}\right\},\left\{\frac{272}{5},\frac{6}{5},\frac{28}{5}\right\},\left\{\frac{272}{5},\frac{8}{5},\frac{26}{5}\right\},\left\{\frac{272}{5},\frac{11}{5},\frac{23}{5}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{272}{5},\frac{13}{5},\frac{21}{5}\right\},\left\{\frac{272}{5},\frac{16}{5},\frac{18}{5}\right\},\left\{64,\frac{2}{5},\frac{38}{5}\right\},\left\{64,\frac{3}{5},\frac{37}{5}\right\},\left\{64,\frac{7}{5},\frac{33}{5}\right\},\left\{64,\frac{8}{5},\frac{32}{5}\right\},\left\{64,\frac{12}{5},\frac{28}{5}\right\},\left\{64,\frac{13}{5},\frac{27}{5}\right\}\\
\rowcolor{Mygrey}&\left\{64,\frac{17}{5},\frac{23}{5}\right\},\left\{64,\frac{18}{5},\frac{22}{5}\right\},\left\{\frac{368}{5},\frac{2}{5},\frac{44}{5}\right\},\left\{\frac{368}{5},\frac{4}{5},\frac{42}{5}\right\},\left\{\frac{368}{5},\frac{7}{5},\frac{39}{5}\right\},\left\{\frac{368}{5},\frac{9}{5},\frac{37}{5}\right\},\left\{\frac{368}{5},\frac{12}{5},\frac{34}{5}\right\},\left\{\frac{368}{5},\frac{14}{5},\frac{32}{5}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{368}{5},\frac{17}{5},\frac{29}{5}\right\},\left\{\frac{368}{5},\frac{19}{5},\frac{27}{5}\right\},\left\{\frac{368}{5},\frac{22}{5},\frac{24}{5}\right\},\left\{\frac{392}{5},\frac{1}{5},\frac{48}{5}\right\},\left\{\frac{392}{5},\frac{3}{5},\frac{46}{5}\right\},\left\{\frac{392}{5},\frac{6}{5},\frac{43}{5}\right\},\left\{\frac{392}{5},\frac{8}{5},\frac{41}{5}\right\},\left\{\frac{392}{5},\frac{11}{5},\frac{38}{5}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{392}{5},\frac{13}{5},\frac{36}{5}\right\},\left\{\frac{392}{5},\frac{16}{5},\frac{33}{5}\right\},\left\{\frac{392}{5},\frac{18}{5},\frac{31}{5}\right\},\left\{\frac{392}{5},\frac{21}{5},\frac{28}{5}\right\},\left\{\frac{392}{5},\frac{23}{5},\frac{26}{5}\right\},\left\{88,\frac{2}{5},\frac{53}{5}\right\},\left\{88,\frac{3}{5},\frac{52}{5}\right\},\left\{88,\frac{7}{5},\frac{48}{5}\right\}\\
\rowcolor{Mygrey}\multirow{-8}{1.8cm}{$\left\{\frac{1}{3},\frac{11}{15},\frac{14}{15}\right\}$\smallskip\\\centering 66 cases}&\left\{88,\frac{8}{5},\frac{47}{5}\right\},\left\{88,\frac{12}{5},\frac{43}{5}\right\},\left\{88,\frac{13}{5},\frac{42}{5}\right\},\left\{88,\frac{17}{5},\frac{38}{5}\right\},\left\{88,\frac{18}{5},\frac{37}{5}\right\},\left\{88,\frac{22}{5},\frac{33}{5}\right\},\left\{88,\frac{23}{5},\frac{32}{5}\right\},\left\{88,\frac{27}{5},\frac{28}{5}\right\}\\
\rowcolor{Mygrey}&\\\hline
\rowcolor{Mywhite}&\left\{8,\frac{1}{5},\frac{4}{5}\right\},\left\{\frac{64}{5},\frac{1}{5},\frac{7}{5}\right\},\left\{\frac{64}{5},\frac{2}{5},\frac{6}{5}\right\},\left\{\frac{136}{5},\frac{3}{5},\frac{14}{5}\right\},\left\{\frac{136}{5},\frac{4}{5},\frac{13}{5}\right\},\left\{\frac{136}{5},\frac{8}{5},\frac{9}{5}\right\},\left\{32,\frac{1}{5},\frac{19}{5}\right\},\left\{32,\frac{4}{5},\frac{16}{5}\right\},\left\{32,\frac{6}{5},\frac{14}{5}\right\},\left\{32,\frac{9}{5},\frac{11}{5}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{184}{5},\frac{1}{5},\frac{22}{5}\right\},\left\{\frac{184}{5},\frac{2}{5},\frac{21}{5}\right\},\left\{\frac{184}{5},\frac{6}{5},\frac{17}{5}\right\},\left\{\frac{184}{5},\frac{7}{5},\frac{16}{5}\right\},\left\{\frac{184}{5},\frac{11}{5},\frac{12}{5}\right\},\left\{\frac{256}{5},\frac{3}{5},\frac{29}{5}\right\},\left\{\frac{256}{5},\frac{4}{5},\frac{28}{5}\right\},\left\{\frac{256}{5},\frac{8}{5},\frac{24}{5}\right\},\left\{\frac{256}{5},\frac{9}{5},\frac{23}{5}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{256}{5},\frac{13}{5},\frac{19}{5}\right\},\left\{\frac{256}{5},\frac{14}{5},\frac{18}{5}\right\},\left\{56,\frac{1}{5},\frac{34}{5}\right\},\left\{56,\frac{4}{5},\frac{31}{5}\right\},\left\{56,\frac{6}{5},\frac{29}{5}\right\},\left\{56,\frac{9}{5},\frac{26}{5}\right\},\left\{56,\frac{11}{5},\frac{24}{5}\right\},\left\{56,\frac{14}{5},\frac{21}{5}\right\},\left\{56,\frac{16}{5},\frac{19}{5}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{304}{5},\frac{1}{5},\frac{37}{5}\right\},\left\{\frac{304}{5},\frac{2}{5},\frac{36}{5}\right\},\left\{\frac{304}{5},\frac{6}{5},\frac{32}{5}\right\},\left\{\frac{304}{5},\frac{7}{5},\frac{31}{5}\right\},\left\{\frac{304}{5},\frac{11}{5},\frac{27}{5}\right\},\left\{\frac{304}{5},\frac{12}{5},\frac{26}{5}\right\},\left\{\frac{304}{5},\frac{16}{5},\frac{22}{5}\right\},\left\{\frac{304}{5},\frac{17}{5},\frac{21}{5}\right\},\left\{\frac{376}{5},\frac{3}{5},\frac{44}{5}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{376}{5},\frac{4}{5},\frac{43}{5}\right\},\left\{\frac{376}{5},\frac{8}{5},\frac{39}{5}\right\},\left\{\frac{376}{5},\frac{9}{5},\frac{38}{5}\right\},\left\{\frac{376}{5},\frac{13}{5},\frac{34}{5}\right\},\left\{\frac{376}{5},\frac{14}{5},\frac{33}{5}\right\},\left\{\frac{376}{5},\frac{18}{5},\frac{29}{5}\right\},\left\{\frac{376}{5},\frac{19}{5},\frac{28}{5}\right\},\left\{\frac{376}{5},\frac{23}{5},\frac{24}{5}\right\},\left\{80,\frac{1}{5},\frac{49}{5}\right\}\\
\rowcolor{Mywhite}&\left\{80,\frac{4}{5},\frac{46}{5}\right\},\left\{80,\frac{6}{5},\frac{44}{5}\right\},\left\{80,\frac{9}{5},\frac{41}{5}\right\},\left\{80,\frac{11}{5},\frac{39}{5}\right\},\left\{80,\frac{14}{5},\frac{36}{5}\right\},\left\{80,\frac{16}{5},\frac{34}{5}\right\},\left\{80,\frac{19}{5},\frac{31}{5}\right\},\left\{80,\frac{21}{5},\frac{29}{5}\right\},\left\{80,\frac{24}{5},\frac{26}{5}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{424}{5},\frac{1}{5},\frac{52}{5}\right\},\left\{\frac{424}{5},\frac{2}{5},\frac{51}{5}\right\},\left\{\frac{424}{5},\frac{6}{5},\frac{47}{5}\right\},\left\{\frac{424}{5},\frac{7}{5},\frac{46}{5}\right\},\left\{\frac{424}{5},\frac{11}{5},\frac{42}{5}\right\},\left\{\frac{424}{5},\frac{12}{5},\frac{41}{5}\right\},\left\{\frac{424}{5},\frac{16}{5},\frac{37}{5}\right\},\left\{\frac{424}{5},\frac{17}{5},\frac{36}{5}\right\},\left\{\frac{424}{5},\frac{21}{5},\frac{32}{5}\right\}\\
\rowcolor{Mywhite}\multirow{-8}{1.8cm}{$\left\{\frac{7}{15},\frac{2}{3},\frac{13}{15}\right\}$\smallskip\\\centering 66 cases}&\left\{\frac{424}{5},\frac{22}{5},\frac{31}{5}\right\},\left\{\frac{424}{5},\frac{26}{5},\frac{27}{5}\right\}\\
\rowcolor{Mywhite}&\\\hline
\rowcolor{Mygrey}&\left\{8,\frac{2}{5},\frac{3}{5}\right\},\left\{\frac{88}{5},\frac{2}{5},\frac{9}{5}\right\},\left\{\frac{88}{5},\frac{4}{5},\frac{7}{5}\right\},\left\{\frac{112}{5},\frac{1}{5},\frac{13}{5}\right\},\left\{\frac{112}{5},\frac{3}{5},\frac{11}{5}\right\},\left\{\frac{112}{5},\frac{6}{5},\frac{8}{5}\right\},\left\{32,\frac{2}{5},\frac{18}{5}\right\},\left\{32,\frac{3}{5},\frac{17}{5}\right\},\left\{32,\frac{7}{5},\frac{13}{5}\right\},\left\{32,\frac{8}{5},\frac{12}{5}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{208}{5},\frac{2}{5},\frac{24}{5}\right\},\left\{\frac{208}{5},\frac{4}{5},\frac{22}{5}\right\},\left\{\frac{208}{5},\frac{7}{5},\frac{19}{5}\right\},\left\{\frac{208}{5},\frac{9}{5},\frac{17}{5}\right\},\left\{\frac{208}{5},\frac{12}{5},\frac{14}{5}\right\},\left\{\frac{232}{5},\frac{1}{5},\frac{28}{5}\right\},\left\{\frac{232}{5},\frac{3}{5},\frac{26}{5}\right\},\left\{\frac{232}{5},\frac{6}{5},\frac{23}{5}\right\},\left\{\frac{232}{5},\frac{8}{5},\frac{21}{5}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{232}{5},\frac{11}{5},\frac{18}{5}\right\},\left\{\frac{232}{5},\frac{13}{5},\frac{16}{5}\right\},\left\{56,\frac{2}{5},\frac{33}{5}\right\},\left\{56,\frac{3}{5},\frac{32}{5}\right\},\left\{56,\frac{7}{5},\frac{28}{5}\right\},\left\{56,\frac{8}{5},\frac{27}{5}\right\},\left\{56,\frac{12}{5},\frac{23}{5}\right\},\left\{56,\frac{13}{5},\frac{22}{5}\right\},\left\{56,\frac{17}{5},\frac{18}{5}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{328}{5},\frac{2}{5},\frac{39}{5}\right\},\left\{\frac{328}{5},\frac{4}{5},\frac{37}{5}\right\},\left\{\frac{328}{5},\frac{7}{5},\frac{34}{5}\right\},\left\{\frac{328}{5},\frac{9}{5},\frac{32}{5}\right\},\left\{\frac{328}{5},\frac{12}{5},\frac{29}{5}\right\},\left\{\frac{328}{5},\frac{14}{5},\frac{27}{5}\right\},\left\{\frac{328}{5},\frac{17}{5},\frac{24}{5}\right\},\left\{\frac{328}{5},\frac{19}{5},\frac{22}{5}\right\},\left\{\frac{352}{5},\frac{1}{5},\frac{43}{5}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{352}{5},\frac{3}{5},\frac{41}{5}\right\},\left\{\frac{352}{5},\frac{6}{5},\frac{38}{5}\right\},\left\{\frac{352}{5},\frac{8}{5},\frac{36}{5}\right\},\left\{\frac{352}{5},\frac{11}{5},\frac{33}{5}\right\},\left\{\frac{352}{5},\frac{13}{5},\frac{31}{5}\right\},\left\{\frac{352}{5},\frac{16}{5},\frac{28}{5}\right\},\left\{\frac{352}{5},\frac{18}{5},\frac{26}{5}\right\},\left\{\frac{352}{5},\frac{21}{5},\frac{23}{5}\right\},\left\{80,\frac{2}{5},\frac{48}{5}\right\}\\
\rowcolor{Mygrey}&\left\{80,\frac{3}{5},\frac{47}{5}\right\},\left\{80,\frac{7}{5},\frac{43}{5}\right\},\left\{80,\frac{8}{5},\frac{42}{5}\right\},\left\{80,\frac{12}{5},\frac{38}{5}\right\},\left\{80,\frac{13}{5},\frac{37}{5}\right\},\left\{80,\frac{17}{5},\frac{33}{5}\right\},\left\{80,\frac{18}{5},\frac{32}{5}\right\},\left\{80,\frac{22}{5},\frac{28}{5}\right\},\left\{80,\frac{23}{5},\frac{27}{5}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{448}{5},\frac{2}{5},\frac{54}{5}\right\},\left\{\frac{448}{5},\frac{4}{5},\frac{52}{5}\right\},\left\{\frac{448}{5},\frac{7}{5},\frac{49}{5}\right\},\left\{\frac{448}{5},\frac{9}{5},\frac{47}{5}\right\},\left\{\frac{448}{5},\frac{12}{5},\frac{44}{5}\right\},\left\{\frac{448}{5},\frac{14}{5},\frac{42}{5}\right\},\left\{\frac{448}{5},\frac{17}{5},\frac{39}{5}\right\},\left\{\frac{448}{5},\frac{19}{5},\frac{37}{5}\right\},\left\{\frac{448}{5},\frac{22}{5},\frac{34}{5}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{448}{5},\frac{24}{5},\frac{32}{5}\right\},\left\{\frac{448}{5},\frac{27}{5},\frac{29}{5}\right\},\left\{\frac{472}{5},\frac{1}{5},\frac{58}{5}\right\},\left\{\frac{472}{5},\frac{3}{5},\frac{56}{5}\right\},\left\{\frac{472}{5},\frac{6}{5},\frac{53}{5}\right\},\left\{\frac{472}{5},\frac{8}{5},\frac{51}{5}\right\},\left\{\frac{472}{5},\frac{11}{5},\frac{48}{5}\right\},\left\{\frac{472}{5},\frac{13}{5},\frac{46}{5}\right\},\left\{\frac{472}{5},\frac{16}{5},\frac{43}{5}\right\}\\
\rowcolor{Mygrey}\multirow{-9}{1.8cm}{$\left\{\frac{1}{15},\frac{4}{15},\frac{2}{3}\right\}$\smallskip\\\centering 78 cases}&\left\{\frac{472}{5},\frac{18}{5},\frac{41}{5}\right\},\left\{\frac{472}{5},\frac{21}{5},\frac{38}{5}\right\},\left\{\frac{472}{5},\frac{23}{5},\frac{36}{5}\right\},\left\{\frac{472}{5},\frac{26}{5},\frac{33}{5}\right\},\left\{\frac{472}{5},\frac{28}{5},\frac{31}{5}\right\}
\end{array}$

\rowcolor{Mygrey}&\left\{\frac{21}{2},\frac{1}{2},\frac{13}{16}\right\},\left\{15,\frac{3}{16},\frac{27}{16}\right\},\left\{15,\frac{11}{16},\frac{19}{16}\right\},\left\{\frac{45}{2},\frac{5}{16},\frac{5}{2}\right\},\left\{\frac{45}{2},\frac{1}{2},\frac{37}{16}\right\},\left\{\frac{45}{2},\frac{21}{16},\frac{3}{2}\right\},\left\{\frac{69}{2},\frac{1}{2},\frac{61}{16}\right\},\left\{\frac{69}{2},\frac{13}{16},\frac{7}{2}\right\},\left\{\frac{69}{2},\frac{3}{2},\frac{45}{16}\right\},\left\{\frac{69}{2},\frac{29}{16},\frac{5}{2}\right\}\\
\rowcolor{Mygrey}&\left\{39,\frac{3}{16},\frac{75}{16}\right\},\left\{39,\frac{11}{16},\frac{67}{16}\right\},\left\{39,\frac{19}{16},\frac{59}{16}\right\},\left\{39,\frac{27}{16},\frac{51}{16}\right\},\left\{39,\frac{35}{16},\frac{43}{16}\right\},\left\{\frac{93}{2},\frac{5}{16},\frac{11}{2}\right\},\left\{\frac{93}{2},\frac{1}{2},\frac{85}{16}\right\},\left\{\frac{93}{2},\frac{21}{16},\frac{9}{2}\right\},\left\{\frac{93}{2},\frac{3}{2},\frac{69}{16}\right\},\left\{\frac{93}{2},\frac{37}{16},\frac{7}{2}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{93}{2},\frac{5}{2},\frac{53}{16}\right\},\left\{\frac{117}{2},\frac{1}{2},\frac{109}{16}\right\},\left\{\frac{117}{2},\frac{13}{16},\frac{13}{2}\right\},\left\{\frac{117}{2},\frac{3}{2},\frac{93}{16}\right\},\left\{\frac{117}{2},\frac{29}{16},\frac{11}{2}\right\},\left\{\frac{117}{2},\frac{5}{2},\frac{77}{16}\right\},\left\{\frac{117}{2},\frac{45}{16},\frac{9}{2}\right\},\left\{\frac{117}{2},\frac{7}{2},\frac{61}{16}\right\},\left\{63,\frac{3}{16},\frac{123}{16}\right\}\\
\rowcolor{Mygrey}&\left\{63,\frac{11}{16},\frac{115}{16}\right\},\left\{63,\frac{19}{16},\frac{107}{16}\right\},\left\{63,\frac{27}{16},\frac{99}{16}\right\},\left\{63,\frac{35}{16},\frac{91}{16}\right\},\left\{63,\frac{43}{16},\frac{83}{16}\right\},\left\{63,\frac{51}{16},\frac{75}{16}\right\},\left\{63,\frac{59}{16},\frac{67}{16}\right\},\left\{\frac{141}{2},\frac{5}{16},\frac{17}{2}\right\},\left\{\frac{141}{2},\frac{1}{2},\frac{133}{16}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{141}{2},\frac{21}{16},\frac{15}{2}\right\},\left\{\frac{141}{2},\frac{3}{2},\frac{117}{16}\right\},\left\{\frac{141}{2},\frac{37}{16},\frac{13}{2}\right\},\left\{\frac{141}{2},\frac{5}{2},\frac{101}{16}\right\},\left\{\frac{141}{2},\frac{53}{16},\frac{11}{2}\right\},\left\{\frac{141}{2},\frac{7}{2},\frac{85}{16}\right\},\left\{\frac{141}{2},\frac{69}{16},\frac{9}{2}\right\},\left\{\frac{165}{2},\frac{1}{2},\frac{157}{16}\right\},\left\{\frac{165}{2},\frac{13}{16},\frac{19}{2}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{165}{2},\frac{3}{2},\frac{141}{16}\right\},\left\{\frac{165}{2},\frac{29}{16},\frac{17}{2}\right\},\left\{\frac{165}{2},\frac{5}{2},\frac{125}{16}\right\},\left\{\frac{165}{2},\frac{45}{16},\frac{15}{2}\right\},\left\{\frac{165}{2},\frac{7}{2},\frac{109}{16}\right\},\left\{\frac{165}{2},\frac{61}{16},\frac{13}{2}\right\},\left\{\frac{165}{2},\frac{9}{2},\frac{93}{16}\right\},\left\{\frac{165}{2},\frac{77}{16},\frac{11}{2}\right\}\\
\rowcolor{Mygrey}&\left\{87,\frac{3}{16},\frac{171}{16}\right\},\left\{87,\frac{11}{16},\frac{163}{16}\right\},\left\{87,\frac{19}{16},\frac{155}{16}\right\},\left\{87,\frac{27}{16},\frac{147}{16}\right\},\left\{87,\frac{35}{16},\frac{139}{16}\right\},\left\{87,\frac{43}{16},\frac{131}{16}\right\},\left\{87,\frac{51}{16},\frac{123}{16}\right\},\left\{87,\frac{59}{16},\frac{115}{16}\right\},\left\{87,\frac{67}{16},\frac{107}{16}\right\}\\
\rowcolor{Mygrey}&\left\{87,\frac{75}{16},\frac{99}{16}\right\},\left\{87,\frac{83}{16},\frac{91}{16}\right\},\left\{\frac{189}{2},\frac{5}{16},\frac{23}{2}\right\},\left\{\frac{189}{2},\frac{1}{2},\frac{181}{16}\right\},\left\{\frac{189}{2},\frac{21}{16},\frac{21}{2}\right\},\left\{\frac{189}{2},\frac{3}{2},\frac{165}{16}\right\},\left\{\frac{189}{2},\frac{37}{16},\frac{19}{2}\right\},\left\{\frac{189}{2},\frac{5}{2},\frac{149}{16}\right\},\left\{\frac{189}{2},\frac{53}{16},\frac{17}{2}\right\}\\
\rowcolor{Mygrey}\multirow{-9}{1.8cm}{$\left\{\frac{1}{16},\frac{3}{8},\frac{9}{16}\right\}$\smallskip\\\centering 78 cases}&\left\{\frac{189}{2},\frac{7}{2},\frac{133}{16}\right\},\left\{\frac{189}{2},\frac{69}{16},\frac{15}{2}\right\},\left\{\frac{189}{2},\frac{9}{2},\frac{117}{16}\right\},\left\{\frac{189}{2},\frac{85}{16},\frac{13}{2}\right\},\left\{\frac{189}{2},\frac{11}{2},\frac{101}{16}\right\}\\
\rowcolor{Mygrey}&\\\hline
\rowcolor{Mywhite}&\left\{\frac{15}{2},\frac{7}{16},\frac{1}{2}\right\},\left\{\frac{39}{2},\frac{1}{2},\frac{31}{16}\right\},\left\{\frac{39}{2},\frac{15}{16},\frac{3}{2}\right\},\left\{21,\frac{1}{16},\frac{41}{16}\right\},\left\{21,\frac{9}{16},\frac{33}{16}\right\},\left\{21,\frac{17}{16},\frac{25}{16}\right\},\left\{\frac{63}{2},\frac{7}{16},\frac{7}{2}\right\},\left\{\frac{63}{2},\frac{1}{2},\frac{55}{16}\right\},\left\{\frac{63}{2},\frac{23}{16},\frac{5}{2}\right\},\left\{\frac{63}{2},\frac{3}{2},\frac{39}{16}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{87}{2},\frac{1}{2},\frac{79}{16}\right\},\left\{\frac{87}{2},\frac{15}{16},\frac{9}{2}\right\},\left\{\frac{87}{2},\frac{3}{2},\frac{63}{16}\right\},\left\{\frac{87}{2},\frac{31}{16},\frac{7}{2}\right\},\left\{\frac{87}{2},\frac{5}{2},\frac{47}{16}\right\},\left\{45,\frac{1}{16},\frac{89}{16}\right\},\left\{45,\frac{9}{16},\frac{81}{16}\right\},\left\{45,\frac{17}{16},\frac{73}{16}\right\},\left\{45,\frac{25}{16},\frac{65}{16}\right\},\left\{45,\frac{33}{16},\frac{57}{16}\right\}\\
\rowcolor{Mywhite}&\left\{45,\frac{41}{16},\frac{49}{16}\right\},\left\{\frac{111}{2},\frac{7}{16},\frac{13}{2}\right\},\left\{\frac{111}{2},\frac{1}{2},\frac{103}{16}\right\},\left\{\frac{111}{2},\frac{23}{16},\frac{11}{2}\right\},\left\{\frac{111}{2},\frac{3}{2},\frac{87}{16}\right\},\left\{\frac{111}{2},\frac{39}{16},\frac{9}{2}\right\},\left\{\frac{111}{2},\frac{5}{2},\frac{71}{16}\right\},\left\{\frac{111}{2},\frac{55}{16},\frac{7}{2}\right\},\left\{\frac{135}{2},\frac{1}{2},\frac{127}{16}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{135}{2},\frac{15}{16},\frac{15}{2}\right\},\left\{\frac{135}{2},\frac{3}{2},\frac{111}{16}\right\},\left\{\frac{135}{2},\frac{31}{16},\frac{13}{2}\right\},\left\{\frac{135}{2},\frac{5}{2},\frac{95}{16}\right\},\left\{\frac{135}{2},\frac{47}{16},\frac{11}{2}\right\},\left\{\frac{135}{2},\frac{7}{2},\frac{79}{16}\right\},\left\{\frac{135}{2},\frac{63}{16},\frac{9}{2}\right\},\left\{69,\frac{1}{16},\frac{137}{16}\right\},\left\{69,\frac{9}{16},\frac{129}{16}\right\}\\
\rowcolor{Mywhite}&\left\{69,\frac{17}{16},\frac{121}{16}\right\},\left\{69,\frac{25}{16},\frac{113}{16}\right\},\left\{69,\frac{33}{16},\frac{105}{16}\right\},\left\{69,\frac{41}{16},\frac{97}{16}\right\},\left\{69,\frac{49}{16},\frac{89}{16}\right\},\left\{69,\frac{57}{16},\frac{81}{16}\right\},\left\{69,\frac{65}{16},\frac{73}{16}\right\},\left\{\frac{159}{2},\frac{7}{16},\frac{19}{2}\right\},\left\{\frac{159}{2},\frac{1}{2},\frac{151}{16}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{159}{2},\frac{23}{16},\frac{17}{2}\right\},\left\{\frac{159}{2},\frac{3}{2},\frac{135}{16}\right\},\left\{\frac{159}{2},\frac{39}{16},\frac{15}{2}\right\},\left\{\frac{159}{2},\frac{5}{2},\frac{119}{16}\right\},\left\{\frac{159}{2},\frac{55}{16},\frac{13}{2}\right\},\left\{\frac{159}{2},\frac{7}{2},\frac{103}{16}\right\},\left\{\frac{159}{2},\frac{71}{16},\frac{11}{2}\right\},\left\{\frac{159}{2},\frac{9}{2},\frac{87}{16}\right\},\left\{\frac{183}{2},\frac{1}{2},\frac{175}{16}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{183}{2},\frac{15}{16},\frac{21}{2}\right\},\left\{\frac{183}{2},\frac{3}{2},\frac{159}{16}\right\},\left\{\frac{183}{2},\frac{31}{16},\frac{19}{2}\right\},\left\{\frac{183}{2},\frac{5}{2},\frac{143}{16}\right\},\left\{\frac{183}{2},\frac{47}{16},\frac{17}{2}\right\},\left\{\frac{183}{2},\frac{7}{2},\frac{127}{16}\right\},\left\{\frac{183}{2},\frac{63}{16},\frac{15}{2}\right\},\left\{\frac{183}{2},\frac{9}{2},\frac{111}{16}\right\},\left\{\frac{183}{2},\frac{79}{16},\frac{13}{2}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{183}{2},\frac{11}{2},\frac{95}{16}\right\},\left\{93,\frac{1}{16},\frac{185}{16}\right\},\left\{93,\frac{9}{16},\frac{177}{16}\right\},\left\{93,\frac{17}{16},\frac{169}{16}\right\},\left\{93,\frac{25}{16},\frac{161}{16}\right\},\left\{93,\frac{33}{16},\frac{153}{16}\right\},\left\{93,\frac{41}{16},\frac{145}{16}\right\},\left\{93,\frac{49}{16},\frac{137}{16}\right\},\left\{93,\frac{57}{16},\frac{129}{16}\right\}\\
\rowcolor{Mywhite}\multirow{-9}{1.8cm}{$\left\{\frac{1}{8},\frac{3}{16},\frac{11}{16}\right\}$\smallskip\\\centering 78 cases}&\left\{93,\frac{65}{16},\frac{121}{16}\right\},\left\{93,\frac{73}{16},\frac{113}{16}\right\},\left\{93,\frac{81}{16},\frac{105}{16}\right\},\left\{93,\frac{89}{16},\frac{97}{16}\right\}\\
\rowcolor{Mywhite}&\\\hline
\rowcolor{Mygrey}&\left\{\frac{9}{2},\frac{1}{16},\frac{1}{2}\right\},\left\{\frac{33}{2},\frac{1}{2},\frac{25}{16}\right\},\left\{\frac{33}{2},\frac{9}{16},\frac{3}{2}\right\},\left\{27,\frac{7}{16},\frac{47}{16}\right\},\left\{27,\frac{15}{16},\frac{39}{16}\right\},\left\{27,\frac{23}{16},\frac{31}{16}\right\},\left\{\frac{57}{2},\frac{1}{16},\frac{7}{2}\right\},\left\{\frac{57}{2},\frac{1}{2},\frac{49}{16}\right\},\left\{\frac{57}{2},\frac{17}{16},\frac{5}{2}\right\},\left\{\frac{57}{2},\frac{3}{2},\frac{33}{16}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{81}{2},\frac{1}{2},\frac{73}{16}\right\},\left\{\frac{81}{2},\frac{9}{16},\frac{9}{2}\right\},\left\{\frac{81}{2},\frac{3}{2},\frac{57}{16}\right\},\left\{\frac{81}{2},\frac{25}{16},\frac{7}{2}\right\},\left\{\frac{81}{2},\frac{5}{2},\frac{41}{16}\right\},\left\{51,\frac{7}{16},\frac{95}{16}\right\},\left\{51,\frac{15}{16},\frac{87}{16}\right\},\left\{51,\frac{23}{16},\frac{79}{16}\right\},\left\{51,\frac{31}{16},\frac{71}{16}\right\},\left\{51,\frac{39}{16},\frac{63}{16}\right\}\\
\rowcolor{Mygrey}&\left\{51,\frac{47}{16},\frac{55}{16}\right\},\left\{\frac{105}{2},\frac{1}{16},\frac{13}{2}\right\},\left\{\frac{105}{2},\frac{1}{2},\frac{97}{16}\right\},\left\{\frac{105}{2},\frac{17}{16},\frac{11}{2}\right\},\left\{\frac{105}{2},\frac{3}{2},\frac{81}{16}\right\},\left\{\frac{105}{2},\frac{33}{16},\frac{9}{2}\right\},\left\{\frac{105}{2},\frac{5}{2},\frac{65}{16}\right\},\left\{\frac{105}{2},\frac{49}{16},\frac{7}{2}\right\},\left\{\frac{129}{2},\frac{1}{2},\frac{121}{16}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{129}{2},\frac{9}{16},\frac{15}{2}\right\},\left\{\frac{129}{2},\frac{3}{2},\frac{105}{16}\right\},\left\{\frac{129}{2},\frac{25}{16},\frac{13}{2}\right\},\left\{\frac{129}{2},\frac{5}{2},\frac{89}{16}\right\},\left\{\frac{129}{2},\frac{41}{16},\frac{11}{2}\right\},\left\{\frac{129}{2},\frac{7}{2},\frac{73}{16}\right\},\left\{\frac{129}{2},\frac{57}{16},\frac{9}{2}\right\},\left\{75,\frac{7}{16},\frac{143}{16}\right\},\left\{75,\frac{15}{16},\frac{135}{16}\right\}\\
\rowcolor{Mygrey}&\left\{75,\frac{23}{16},\frac{127}{16}\right\},\left\{75,\frac{31}{16},\frac{119}{16}\right\},\left\{75,\frac{39}{16},\frac{111}{16}\right\},\left\{75,\frac{47}{16},\frac{103}{16}\right\},\left\{75,\frac{55}{16},\frac{95}{16}\right\},\left\{75,\frac{63}{16},\frac{87}{16}\right\},\left\{75,\frac{71}{16},\frac{79}{16}\right\},\left\{\frac{153}{2},\frac{1}{16},\frac{19}{2}\right\},\left\{\frac{153}{2},\frac{1}{2},\frac{145}{16}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{153}{2},\frac{17}{16},\frac{17}{2}\right\},\left\{\frac{153}{2},\frac{3}{2},\frac{129}{16}\right\},\left\{\frac{153}{2},\frac{33}{16},\frac{15}{2}\right\},\left\{\frac{153}{2},\frac{5}{2},\frac{113}{16}\right\},\left\{\frac{153}{2},\frac{49}{16},\frac{13}{2}\right\},\left\{\frac{153}{2},\frac{7}{2},\frac{97}{16}\right\},\left\{\frac{153}{2},\frac{65}{16},\frac{11}{2}\right\},\left\{\frac{153}{2},\frac{9}{2},\frac{81}{16}\right\},\left\{\frac{177}{2},\frac{1}{2},\frac{169}{16}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{177}{2},\frac{9}{16},\frac{21}{2}\right\},\left\{\frac{177}{2},\frac{3}{2},\frac{153}{16}\right\},\left\{\frac{177}{2},\frac{25}{16},\frac{19}{2}\right\},\left\{\frac{177}{2},\frac{5}{2},\frac{137}{16}\right\},\left\{\frac{177}{2},\frac{41}{16},\frac{17}{2}\right\},\left\{\frac{177}{2},\frac{7}{2},\frac{121}{16}\right\},\left\{\frac{177}{2},\frac{57}{16},\frac{15}{2}\right\},\left\{\frac{177}{2},\frac{9}{2},\frac{105}{16}\right\},\left\{\frac{177}{2},\frac{73}{16},\frac{13}{2}\right\}\\
\rowcolor{Mygrey}\multirow{-8}{1.8cm}{$\left\{\frac{5}{16},\frac{13}{16},\frac{7}{8}\right\}$\smallskip\\\centering 66 cases}&\left\{\frac{177}{2},\frac{11}{2},\frac{89}{16}\right\}\\
\rowcolor{Mygrey}&\\\hline
\rowcolor{Mywhite}&\left\{9,\frac{5}{16},\frac{13}{16}\right\},\left\{\frac{27}{2},\frac{3}{16},\frac{3}{2}\right\},\left\{\frac{27}{2},\frac{1}{2},\frac{19}{16}\right\},\left\{\frac{51}{2},\frac{1}{2},\frac{43}{16}\right\},\left\{\frac{51}{2},\frac{11}{16},\frac{5}{2}\right\},\left\{\frac{51}{2},\frac{3}{2},\frac{27}{16}\right\},\left\{33,\frac{5}{16},\frac{61}{16}\right\},\left\{33,\frac{13}{16},\frac{53}{16}\right\},\left\{33,\frac{21}{16},\frac{45}{16}\right\},\left\{33,\frac{29}{16},\frac{37}{16}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{75}{2},\frac{3}{16},\frac{9}{2}\right\},\left\{\frac{75}{2},\frac{1}{2},\frac{67}{16}\right\},\left\{\frac{75}{2},\frac{19}{16},\frac{7}{2}\right\},\left\{\frac{75}{2},\frac{3}{2},\frac{51}{16}\right\},\left\{\frac{75}{2},\frac{35}{16},\frac{5}{2}\right\},\left\{\frac{99}{2},\frac{1}{2},\frac{91}{16}\right\},\left\{\frac{99}{2},\frac{11}{16},\frac{11}{2}\right\},\left\{\frac{99}{2},\frac{3}{2},\frac{75}{16}\right\},\left\{\frac{99}{2},\frac{27}{16},\frac{9}{2}\right\},\left\{\frac{99}{2},\frac{5}{2},\frac{59}{16}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{99}{2},\frac{43}{16},\frac{7}{2}\right\},\left\{57,\frac{5}{16},\frac{109}{16}\right\},\left\{57,\frac{13}{16},\frac{101}{16}\right\},\left\{57,\frac{21}{16},\frac{93}{16}\right\},\left\{57,\frac{29}{16},\frac{85}{16}\right\},\left\{57,\frac{37}{16},\frac{77}{16}\right\},\left\{57,\frac{45}{16},\frac{69}{16}\right\},\left\{57,\frac{53}{16},\frac{61}{16}\right\},\left\{\frac{123}{2},\frac{3}{16},\frac{15}{2}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{123}{2},\frac{1}{2},\frac{115}{16}\right\},\left\{\frac{123}{2},\frac{19}{16},\frac{13}{2}\right\},\left\{\frac{123}{2},\frac{3}{2},\frac{99}{16}\right\},\left\{\frac{123}{2},\frac{35}{16},\frac{11}{2}\right\},\left\{\frac{123}{2},\frac{5}{2},\frac{83}{16}\right\},\left\{\frac{123}{2},\frac{51}{16},\frac{9}{2}\right\},\left\{\frac{123}{2},\frac{7}{2},\frac{67}{16}\right\},\left\{\frac{147}{2},\frac{1}{2},\frac{139}{16}\right\},\left\{\frac{147}{2},\frac{11}{16},\frac{17}{2}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{147}{2},\frac{3}{2},\frac{123}{16}\right\},\left\{\frac{147}{2},\frac{27}{16},\frac{15}{2}\right\},\left\{\frac{147}{2},\frac{5}{2},\frac{107}{16}\right\},\left\{\frac{147}{2},\frac{43}{16},\frac{13}{2}\right\},\left\{\frac{147}{2},\frac{7}{2},\frac{91}{16}\right\},\left\{\frac{147}{2},\frac{59}{16},\frac{11}{2}\right\},\left\{\frac{147}{2},\frac{9}{2},\frac{75}{16}\right\},\left\{81,\frac{5}{16},\frac{157}{16}\right\},\left\{81,\frac{13}{16},\frac{149}{16}\right\}\\
\rowcolor{Mywhite}&\left\{81,\frac{21}{16},\frac{141}{16}\right\},\left\{81,\frac{29}{16},\frac{133}{16}\right\},\left\{81,\frac{37}{16},\frac{125}{16}\right\},\left\{81,\frac{45}{16},\frac{117}{16}\right\},\left\{81,\frac{53}{16},\frac{109}{16}\right\},\left\{81,\frac{61}{16},\frac{101}{16}\right\},\left\{81,\frac{69}{16},\frac{93}{16}\right\},\left\{81,\frac{77}{16},\frac{85}{16}\right\},\left\{\frac{171}{2},\frac{3}{16},\frac{21}{2}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{171}{2},\frac{1}{2},\frac{163}{16}\right\},\left\{\frac{171}{2},\frac{19}{16},\frac{19}{2}\right\},\left\{\frac{171}{2},\frac{3}{2},\frac{147}{16}\right\},\left\{\frac{171}{2},\frac{35}{16},\frac{17}{2}\right\},\left\{\frac{171}{2},\frac{5}{2},\frac{131}{16}\right\},\left\{\frac{171}{2},\frac{51}{16},\frac{15}{2}\right\},\left\{\frac{171}{2},\frac{7}{2},\frac{115}{16}\right\},\left\{\frac{171}{2},\frac{67}{16},\frac{13}{2}\right\},\left\{\frac{171}{2},\frac{9}{2},\frac{99}{16}\right\}\\
\rowcolor{Mywhite}\multirow{-8}{1.8cm}{$\left\{\frac{7}{16},\frac{5}{8},\frac{15}{16}\right\}$\smallskip\\\centering 66 cases}&\left\{\frac{171}{2},\frac{83}{16},\frac{11}{2}\right\}\\
\rowcolor{Mywhite}&\\\hline
\rowcolor{Mygrey}&\left\{\frac{40}{7},\frac{2}{7},\frac{3}{7}\right\},\left\{\frac{136}{7},\frac{4}{7},\frac{13}{7}\right\},\left\{\frac{136}{7},\frac{6}{7},\frac{11}{7}\right\},\left\{\frac{160}{7},\frac{1}{7},\frac{19}{7}\right\},\left\{\frac{160}{7},\frac{5}{7},\frac{15}{7}\right\},\left\{\frac{160}{7},\frac{8}{7},\frac{12}{7}\right\},\left\{\frac{208}{7},\frac{2}{7},\frac{24}{7}\right\},\left\{\frac{208}{7},\frac{3}{7},\frac{23}{7}\right\},\left\{\frac{208}{7},\frac{9}{7},\frac{17}{7}\right\},\left\{\frac{208}{7},\frac{10}{7},\frac{16}{7}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{304}{7},\frac{4}{7},\frac{34}{7}\right\},\left\{\frac{304}{7},\frac{6}{7},\frac{32}{7}\right\},\left\{\frac{304}{7},\frac{11}{7},\frac{27}{7}\right\},\left\{\frac{304}{7},\frac{13}{7},\frac{25}{7}\right\},\left\{\frac{304}{7},\frac{18}{7},\frac{20}{7}\right\},\left\{\frac{328}{7},\frac{1}{7},\frac{40}{7}\right\},\left\{\frac{328}{7},\frac{5}{7},\frac{36}{7}\right\},\left\{\frac{328}{7},\frac{8}{7},\frac{33}{7}\right\},\left\{\frac{328}{7},\frac{12}{7},\frac{29}{7}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{328}{7},\frac{15}{7},\frac{26}{7}\right\},\left\{\frac{328}{7},\frac{19}{7},\frac{22}{7}\right\},\left\{\frac{376}{7},\frac{2}{7},\frac{45}{7}\right\},\left\{\frac{376}{7},\frac{3}{7},\frac{44}{7}\right\},\left\{\frac{376}{7},\frac{9}{7},\frac{38}{7}\right\},\left\{\frac{376}{7},\frac{10}{7},\frac{37}{7}\right\},\left\{\frac{376}{7},\frac{16}{7},\frac{31}{7}\right\},\left\{\frac{376}{7},\frac{17}{7},\frac{30}{7}\right\},\left\{\frac{376}{7},\frac{23}{7},\frac{24}{7}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{472}{7},\frac{4}{7},\frac{55}{7}\right\},\left\{\frac{472}{7},\frac{6}{7},\frac{53}{7}\right\},\left\{\frac{472}{7},\frac{11}{7},\frac{48}{7}\right\},\left\{\frac{472}{7},\frac{13}{7},\frac{46}{7}\right\},\left\{\frac{472}{7},\frac{18}{7},\frac{41}{7}\right\},\left\{\frac{472}{7},\frac{20}{7},\frac{39}{7}\right\},\left\{\frac{472}{7},\frac{25}{7},\frac{34}{7}\right\},\left\{\frac{472}{7},\frac{27}{7},\frac{32}{7}\right\},\left\{\frac{496}{7},\frac{1}{7},\frac{61}{7}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{496}{7},\frac{5}{7},\frac{57}{7}\right\},\left\{\frac{496}{7},\frac{8}{7},\frac{54}{7}\right\},\left\{\frac{496}{7},\frac{12}{7},\frac{50}{7}\right\},\left\{\frac{496}{7},\frac{15}{7},\frac{47}{7}\right\},\left\{\frac{496}{7},\frac{19}{7},\frac{43}{7}\right\},\left\{\frac{496}{7},\frac{22}{7},\frac{40}{7}\right\},\left\{\frac{496}{7},\frac{26}{7},\frac{36}{7}\right\},\left\{\frac{496}{7},\frac{29}{7},\frac{33}{7}\right\},\left\{\frac{544}{7},\frac{2}{7},\frac{66}{7}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{544}{7},\frac{3}{7},\frac{65}{7}\right\},\left\{\frac{544}{7},\frac{9}{7},\frac{59}{7}\right\},\left\{\frac{544}{7},\frac{10}{7},\frac{58}{7}\right\},\left\{\frac{544}{7},\frac{16}{7},\frac{52}{7}\right\},\left\{\frac{544}{7},\frac{17}{7},\frac{51}{7}\right\},\left\{\frac{544}{7},\frac{23}{7},\frac{45}{7}\right\},\left\{\frac{544}{7},\frac{24}{7},\frac{44}{7}\right\},\left\{\frac{544}{7},\frac{30}{7},\frac{38}{7}\right\},\left\{\frac{544}{7},\frac{31}{7},\frac{37}{7}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{640}{7},\frac{4}{7},\frac{76}{7}\right\},\left\{\frac{640}{7},\frac{6}{7},\frac{74}{7}\right\},\left\{\frac{640}{7},\frac{11}{7},\frac{69}{7}\right\},\left\{\frac{640}{7},\frac{13}{7},\frac{67}{7}\right\},\left\{\frac{640}{7},\frac{18}{7},\frac{62}{7}\right\},\left\{\frac{640}{7},\frac{20}{7},\frac{60}{7}\right\},\left\{\frac{640}{7},\frac{25}{7},\frac{55}{7}\right\},\left\{\frac{640}{7},\frac{27}{7},\frac{53}{7}\right\},\left\{\frac{640}{7},\frac{32}{7},\frac{48}{7}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{640}{7},\frac{34}{7},\frac{46}{7}\right\},\left\{\frac{640}{7},\frac{39}{7},\frac{41}{7}\right\},\left\{\frac{664}{7},\frac{1}{7},\frac{82}{7}\right\},\left\{\frac{664}{7},\frac{5}{7},\frac{78}{7}\right\},\left\{\frac{664}{7},\frac{8}{7},\frac{75}{7}\right\},\left\{\frac{664}{7},\frac{12}{7},\frac{71}{7}\right\},\left\{\frac{664}{7},\frac{15}{7},\frac{68}{7}\right\},\left\{\frac{664}{7},\frac{19}{7},\frac{64}{7}\right\},\left\{\frac{664}{7},\frac{22}{7},\frac{61}{7}\right\}\\
\rowcolor{Mygrey}\multirow{-9}{2.0cm}{$\left\{\frac{1}{21},\frac{4}{21},\frac{16}{21}\right\}$\smallskip\\\centering 78 cases}&\left\{\frac{664}{7},\frac{26}{7},\frac{57}{7}\right\},\left\{\frac{664}{7},\frac{29}{7},\frac{54}{7}\right\},\left\{\frac{664}{7},\frac{33}{7},\frac{50}{7}\right\},\left\{\frac{664}{7},\frac{36}{7},\frac{47}{7}\right\},\left\{\frac{664}{7},\frac{40}{7},\frac{43}{7}\right\}
\end{array}$

\rowcolor{Mygrey}&\left\{\frac{80}{7},\frac{4}{7},\frac{6}{7}\right\},\left\{\frac{104}{7},\frac{1}{7},\frac{12}{7}\right\},\left\{\frac{104}{7},\frac{5}{7},\frac{8}{7}\right\},\left\{\frac{152}{7},\frac{2}{7},\frac{17}{7}\right\},\left\{\frac{152}{7},\frac{3}{7},\frac{16}{7}\right\},\left\{\frac{152}{7},\frac{9}{7},\frac{10}{7}\right\},\left\{\frac{248}{7},\frac{4}{7},\frac{27}{7}\right\},\left\{\frac{248}{7},\frac{6}{7},\frac{25}{7}\right\},\left\{\frac{248}{7},\frac{11}{7},\frac{20}{7}\right\},\left\{\frac{248}{7},\frac{13}{7},\frac{18}{7}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{272}{7},\frac{1}{7},\frac{33}{7}\right\},\left\{\frac{272}{7},\frac{5}{7},\frac{29}{7}\right\},\left\{\frac{272}{7},\frac{8}{7},\frac{26}{7}\right\},\left\{\frac{272}{7},\frac{12}{7},\frac{22}{7}\right\},\left\{\frac{272}{7},\frac{15}{7},\frac{19}{7}\right\},\left\{\frac{320}{7},\frac{2}{7},\frac{38}{7}\right\},\left\{\frac{320}{7},\frac{3}{7},\frac{37}{7}\right\},\left\{\frac{320}{7},\frac{9}{7},\frac{31}{7}\right\},\left\{\frac{320}{7},\frac{10}{7},\frac{30}{7}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{320}{7},\frac{16}{7},\frac{24}{7}\right\},\left\{\frac{320}{7},\frac{17}{7},\frac{23}{7}\right\},\left\{\frac{416}{7},\frac{4}{7},\frac{48}{7}\right\},\left\{\frac{416}{7},\frac{6}{7},\frac{46}{7}\right\},\left\{\frac{416}{7},\frac{11}{7},\frac{41}{7}\right\},\left\{\frac{416}{7},\frac{13}{7},\frac{39}{7}\right\},\left\{\frac{416}{7},\frac{18}{7},\frac{34}{7}\right\},\left\{\frac{416}{7},\frac{20}{7},\frac{32}{7}\right\},\left\{\frac{416}{7},\frac{25}{7},\frac{27}{7}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{440}{7},\frac{1}{7},\frac{54}{7}\right\},\left\{\frac{440}{7},\frac{5}{7},\frac{50}{7}\right\},\left\{\frac{440}{7},\frac{8}{7},\frac{47}{7}\right\},\left\{\frac{440}{7},\frac{12}{7},\frac{43}{7}\right\},\left\{\frac{440}{7},\frac{15}{7},\frac{40}{7}\right\},\left\{\frac{440}{7},\frac{19}{7},\frac{36}{7}\right\},\left\{\frac{440}{7},\frac{22}{7},\frac{33}{7}\right\},\left\{\frac{440}{7},\frac{26}{7},\frac{29}{7}\right\},\left\{\frac{488}{7},\frac{2}{7},\frac{59}{7}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{488}{7},\frac{3}{7},\frac{58}{7}\right\},\left\{\frac{488}{7},\frac{9}{7},\frac{52}{7}\right\},\left\{\frac{488}{7},\frac{10}{7},\frac{51}{7}\right\},\left\{\frac{488}{7},\frac{16}{7},\frac{45}{7}\right\},\left\{\frac{488}{7},\frac{17}{7},\frac{44}{7}\right\},\left\{\frac{488}{7},\frac{23}{7},\frac{38}{7}\right\},\left\{\frac{488}{7},\frac{24}{7},\frac{37}{7}\right\},\left\{\frac{488}{7},\frac{30}{7},\frac{31}{7}\right\},\left\{\frac{584}{7},\frac{4}{7},\frac{69}{7}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{584}{7},\frac{6}{7},\frac{67}{7}\right\},\left\{\frac{584}{7},\frac{11}{7},\frac{62}{7}\right\},\left\{\frac{584}{7},\frac{13}{7},\frac{60}{7}\right\},\left\{\frac{584}{7},\frac{18}{7},\frac{55}{7}\right\},\left\{\frac{584}{7},\frac{20}{7},\frac{53}{7}\right\},\left\{\frac{584}{7},\frac{25}{7},\frac{48}{7}\right\},\left\{\frac{584}{7},\frac{27}{7},\frac{46}{7}\right\},\left\{\frac{584}{7},\frac{32}{7},\frac{41}{7}\right\},\left\{\frac{584}{7},\frac{34}{7},\frac{39}{7}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{608}{7},\frac{1}{7},\frac{75}{7}\right\},\left\{\frac{608}{7},\frac{5}{7},\frac{71}{7}\right\},\left\{\frac{608}{7},\frac{8}{7},\frac{68}{7}\right\},\left\{\frac{608}{7},\frac{12}{7},\frac{64}{7}\right\},\left\{\frac{608}{7},\frac{15}{7},\frac{61}{7}\right\},\left\{\frac{608}{7},\frac{19}{7},\frac{57}{7}\right\},\left\{\frac{608}{7},\frac{22}{7},\frac{54}{7}\right\},\left\{\frac{608}{7},\frac{26}{7},\frac{50}{7}\right\},\left\{\frac{608}{7},\frac{29}{7},\frac{47}{7}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{608}{7},\frac{33}{7},\frac{43}{7}\right\},\left\{\frac{608}{7},\frac{36}{7},\frac{40}{7}\right\},\left\{\frac{656}{7},\frac{2}{7},\frac{80}{7}\right\},\left\{\frac{656}{7},\frac{3}{7},\frac{79}{7}\right\},\left\{\frac{656}{7},\frac{9}{7},\frac{73}{7}\right\},\left\{\frac{656}{7},\frac{10}{7},\frac{72}{7}\right\},\left\{\frac{656}{7},\frac{16}{7},\frac{66}{7}\right\},\left\{\frac{656}{7},\frac{17}{7},\frac{65}{7}\right\},\left\{\frac{656}{7},\frac{23}{7},\frac{59}{7}\right\}\\
\rowcolor{Mygrey}\multirow{-9}{2.0cm}{$\left\{\frac{2}{21},\frac{8}{21},\frac{11}{21}\right\}$\smallskip\\\centering 78 cases} &\left\{\frac{656}{7},\frac{24}{7},\frac{58}{7}\right\},\left\{\frac{656}{7},\frac{30}{7},\frac{52}{7}\right\},\left\{\frac{656}{7},\frac{31}{7},\frac{51}{7}\right\},\left\{\frac{656}{7},\frac{37}{7},\frac{45}{7}\right\},\left\{\frac{656}{7},\frac{38}{7},\frac{44}{7}\right\}\\
\rowcolor{Mygrey}&\\\hline
\rowcolor{Mywhite}&\left\{\frac{32}{7},\frac{1}{7},\frac{3}{7}\right\},\left\{\frac{128}{7},\frac{4}{7},\frac{12}{7}\right\},\left\{\frac{128}{7},\frac{5}{7},\frac{11}{7}\right\},\left\{\frac{176}{7},\frac{2}{7},\frac{20}{7}\right\},\left\{\frac{176}{7},\frac{6}{7},\frac{16}{7}\right\},\left\{\frac{176}{7},\frac{9}{7},\frac{13}{7}\right\},\left\{\frac{200}{7},\frac{1}{7},\frac{24}{7}\right\},\left\{\frac{200}{7},\frac{3}{7},\frac{22}{7}\right\},\left\{\frac{200}{7},\frac{8}{7},\frac{17}{7}\right\},\left\{\frac{200}{7},\frac{10}{7},\frac{15}{7}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{296}{7},\frac{4}{7},\frac{33}{7}\right\},\left\{\frac{296}{7},\frac{5}{7},\frac{32}{7}\right\},\left\{\frac{296}{7},\frac{11}{7},\frac{26}{7}\right\},\left\{\frac{296}{7},\frac{12}{7},\frac{25}{7}\right\},\left\{\frac{296}{7},\frac{18}{7},\frac{19}{7}\right\},\left\{\frac{344}{7},\frac{2}{7},\frac{41}{7}\right\},\left\{\frac{344}{7},\frac{6}{7},\frac{37}{7}\right\},\left\{\frac{344}{7},\frac{9}{7},\frac{34}{7}\right\},\left\{\frac{344}{7},\frac{13}{7},\frac{30}{7}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{344}{7},\frac{16}{7},\frac{27}{7}\right\},\left\{\frac{344}{7},\frac{20}{7},\frac{23}{7}\right\},\left\{\frac{368}{7},\frac{1}{7},\frac{45}{7}\right\},\left\{\frac{368}{7},\frac{3}{7},\frac{43}{7}\right\},\left\{\frac{368}{7},\frac{8}{7},\frac{38}{7}\right\},\left\{\frac{368}{7},\frac{10}{7},\frac{36}{7}\right\},\left\{\frac{368}{7},\frac{15}{7},\frac{31}{7}\right\},\left\{\frac{368}{7},\frac{17}{7},\frac{29}{7}\right\},\left\{\frac{368}{7},\frac{22}{7},\frac{24}{7}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{464}{7},\frac{4}{7},\frac{54}{7}\right\},\left\{\frac{464}{7},\frac{5}{7},\frac{53}{7}\right\},\left\{\frac{464}{7},\frac{11}{7},\frac{47}{7}\right\},\left\{\frac{464}{7},\frac{12}{7},\frac{46}{7}\right\},\left\{\frac{464}{7},\frac{18}{7},\frac{40}{7}\right\},\left\{\frac{464}{7},\frac{19}{7},\frac{39}{7}\right\},\left\{\frac{464}{7},\frac{25}{7},\frac{33}{7}\right\},\left\{\frac{464}{7},\frac{26}{7},\frac{32}{7}\right\},\left\{\frac{512}{7},\frac{2}{7},\frac{62}{7}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{512}{7},\frac{6}{7},\frac{58}{7}\right\},\left\{\frac{512}{7},\frac{9}{7},\frac{55}{7}\right\},\left\{\frac{512}{7},\frac{13}{7},\frac{51}{7}\right\},\left\{\frac{512}{7},\frac{16}{7},\frac{48}{7}\right\},\left\{\frac{512}{7},\frac{20}{7},\frac{44}{7}\right\},\left\{\frac{512}{7},\frac{23}{7},\frac{41}{7}\right\},\left\{\frac{512}{7},\frac{27}{7},\frac{37}{7}\right\},\left\{\frac{512}{7},\frac{30}{7},\frac{34}{7}\right\},\left\{\frac{536}{7},\frac{1}{7},\frac{66}{7}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{536}{7},\frac{3}{7},\frac{64}{7}\right\},\left\{\frac{536}{7},\frac{8}{7},\frac{59}{7}\right\},\left\{\frac{536}{7},\frac{10}{7},\frac{57}{7}\right\},\left\{\frac{536}{7},\frac{15}{7},\frac{52}{7}\right\},\left\{\frac{536}{7},\frac{17}{7},\frac{50}{7}\right\},\left\{\frac{536}{7},\frac{22}{7},\frac{45}{7}\right\},\left\{\frac{536}{7},\frac{24}{7},\frac{43}{7}\right\},\left\{\frac{536}{7},\frac{29}{7},\frac{38}{7}\right\},\left\{\frac{536}{7},\frac{31}{7},\frac{36}{7}\right\}\\
\rowcolor{Mywhite}&\left\{\frac{632}{7},\frac{4}{7},\frac{75}{7}\right\},\left\{\frac{632}{7},\frac{5}{7},\frac{74}{7}\right\},\left\{\frac{632}{7},\frac{11}{7},\frac{68}{7}\right\},\left\{\frac{632}{7},\frac{12}{7},\frac{67}{7}\right\},\left\{\frac{632}{7},\frac{18}{7},\frac{61}{7}\right\},\left\{\frac{632}{7},\frac{19}{7},\frac{60}{7}\right\},\left\{\frac{632}{7},\frac{25}{7},\frac{54}{7}\right\},\left\{\frac{632}{7},\frac{26}{7},\frac{53}{7}\right\},\left\{\frac{632}{7},\frac{32}{7},\frac{47}{7}\right\}\\
\rowcolor{Mywhite}\multirow{-8}{2.0cm}{$\left\{\frac{5}{21},\frac{17}{21},\frac{20}{21}\right\}$\smallskip\\\centering 66 cases} &\left\{\frac{632}{7},\frac{33}{7},\frac{46}{7}\right\},\left\{\frac{632}{7},\frac{39}{7},\frac{40}{7}\right\}\\
\rowcolor{Mywhite}&\\\hline
\rowcolor{Mygrey}&\left\{\frac{64}{7},\frac{2}{7},\frac{6}{7}\right\},\left\{\frac{88}{7},\frac{1}{7},\frac{10}{7}\right\},\left\{\frac{88}{7},\frac{3}{7},\frac{8}{7}\right\},\left\{\frac{184}{7},\frac{4}{7},\frac{19}{7}\right\},\left\{\frac{184}{7},\frac{5}{7},\frac{18}{7}\right\},\left\{\frac{184}{7},\frac{11}{7},\frac{12}{7}\right\},\left\{\frac{232}{7},\frac{2}{7},\frac{27}{7}\right\},\left\{\frac{232}{7},\frac{6}{7},\frac{23}{7}\right\},\left\{\frac{232}{7},\frac{9}{7},\frac{20}{7}\right\},\left\{\frac{232}{7},\frac{13}{7},\frac{16}{7}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{256}{7},\frac{1}{7},\frac{31}{7}\right\},\left\{\frac{256}{7},\frac{3}{7},\frac{29}{7}\right\},\left\{\frac{256}{7},\frac{8}{7},\frac{24}{7}\right\},\left\{\frac{256}{7},\frac{10}{7},\frac{22}{7}\right\},\left\{\frac{256}{7},\frac{15}{7},\frac{17}{7}\right\},\left\{\frac{352}{7},\frac{4}{7},\frac{40}{7}\right\},\left\{\frac{352}{7},\frac{5}{7},\frac{39}{7}\right\},\left\{\frac{352}{7},\frac{11}{7},\frac{33}{7}\right\},\left\{\frac{352}{7},\frac{12}{7},\frac{32}{7}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{352}{7},\frac{18}{7},\frac{26}{7}\right\},\left\{\frac{352}{7},\frac{19}{7},\frac{25}{7}\right\},\left\{\frac{400}{7},\frac{2}{7},\frac{48}{7}\right\},\left\{\frac{400}{7},\frac{6}{7},\frac{44}{7}\right\},\left\{\frac{400}{7},\frac{9}{7},\frac{41}{7}\right\},\left\{\frac{400}{7},\frac{13}{7},\frac{37}{7}\right\},\left\{\frac{400}{7},\frac{16}{7},\frac{34}{7}\right\},\left\{\frac{400}{7},\frac{20}{7},\frac{30}{7}\right\},\left\{\frac{400}{7},\frac{23}{7},\frac{27}{7}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{424}{7},\frac{1}{7},\frac{52}{7}\right\},\left\{\frac{424}{7},\frac{3}{7},\frac{50}{7}\right\},\left\{\frac{424}{7},\frac{8}{7},\frac{45}{7}\right\},\left\{\frac{424}{7},\frac{10}{7},\frac{43}{7}\right\},\left\{\frac{424}{7},\frac{15}{7},\frac{38}{7}\right\},\left\{\frac{424}{7},\frac{17}{7},\frac{36}{7}\right\},\left\{\frac{424}{7},\frac{22}{7},\frac{31}{7}\right\},\left\{\frac{424}{7},\frac{24}{7},\frac{29}{7}\right\},\left\{\frac{520}{7},\frac{4}{7},\frac{61}{7}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{520}{7},\frac{5}{7},\frac{60}{7}\right\},\left\{\frac{520}{7},\frac{11}{7},\frac{54}{7}\right\},\left\{\frac{520}{7},\frac{12}{7},\frac{53}{7}\right\},\left\{\frac{520}{7},\frac{18}{7},\frac{47}{7}\right\},\left\{\frac{520}{7},\frac{19}{7},\frac{46}{7}\right\},\left\{\frac{520}{7},\frac{25}{7},\frac{40}{7}\right\},\left\{\frac{520}{7},\frac{26}{7},\frac{39}{7}\right\},\left\{\frac{520}{7},\frac{32}{7},\frac{33}{7}\right\},\left\{\frac{568}{7},\frac{2}{7},\frac{69}{7}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{568}{7},\frac{6}{7},\frac{65}{7}\right\},\left\{\frac{568}{7},\frac{9}{7},\frac{62}{7}\right\},\left\{\frac{568}{7},\frac{13}{7},\frac{58}{7}\right\},\left\{\frac{568}{7},\frac{16}{7},\frac{55}{7}\right\},\left\{\frac{568}{7},\frac{20}{7},\frac{51}{7}\right\},\left\{\frac{568}{7},\frac{23}{7},\frac{48}{7}\right\},\left\{\frac{568}{7},\frac{27}{7},\frac{44}{7}\right\},\left\{\frac{568}{7},\frac{30}{7},\frac{41}{7}\right\},\left\{\frac{568}{7},\frac{34}{7},\frac{37}{7}\right\}\\
\rowcolor{Mygrey}&\left\{\frac{592}{7},\frac{1}{7},\frac{73}{7}\right\},\left\{\frac{592}{7},\frac{3}{7},\frac{71}{7}\right\},\left\{\frac{592}{7},\frac{8}{7},\frac{66}{7}\right\},\left\{\frac{592}{7},\frac{10}{7},\frac{64}{7}\right\},\left\{\frac{592}{7},\frac{15}{7},\frac{59}{7}\right\},\left\{\frac{592}{7},\frac{17}{7},\frac{57}{7}\right\},\left\{\frac{592}{7},\frac{22}{7},\frac{52}{7}\right\},\left\{\frac{592}{7},\frac{24}{7},\frac{50}{7}\right\},\left\{\frac{592}{7},\frac{29}{7},\frac{45}{7}\right\}\\
\rowcolor{Mygrey}\multirow{-8}{2.0cm}{$\left\{\frac{10}{21},\frac{13}{21},\frac{19}{21}\right\}$\smallskip\\\centering 66 cases} &\left\{\frac{592}{7},\frac{31}{7},\frac{43}{7}\right\},\left\{\frac{592}{7},\frac{36}{7},\frac{38}{7}\right\}\\
\rowcolor{Mygrey}&\\\hline
\rowcolor{Mywhite}&\left\{11,\frac{1}{2},\frac{7}{8}\right\},\left\{14,\frac{1}{8},\frac{13}{8}\right\},\left\{14,\frac{5}{8},\frac{9}{8}\right\},\left\{23,\frac{3}{8},\frac{5}{2}\right\},\left\{23,\frac{1}{2},\frac{19}{8}\right\},\left\{23,\frac{11}{8},\frac{3}{2}\right\},\left\{35,\frac{1}{2},\frac{31}{8}\right\},\left\{35,\frac{7}{8},\frac{7}{2}\right\},\left\{35,\frac{3}{2},\frac{23}{8}\right\},\left\{35,\frac{15}{8},\frac{5}{2}\right\},\left\{38,\frac{1}{8},\frac{37}{8}\right\}\\
\rowcolor{Mywhite}&\left\{38,\frac{5}{8},\frac{33}{8}\right\},\left\{38,\frac{9}{8},\frac{29}{8}\right\},\left\{38,\frac{13}{8},\frac{25}{8}\right\},\left\{38,\frac{17}{8},\frac{21}{8}\right\},\left\{47,\frac{3}{8},\frac{11}{2}\right\},\left\{47,\frac{1}{2},\frac{43}{8}\right\},\left\{47,\frac{11}{8},\frac{9}{2}\right\},\left\{47,\frac{3}{2},\frac{35}{8}\right\},\left\{47,\frac{19}{8},\frac{7}{2}\right\},\left\{47,\frac{5}{2},\frac{27}{8}\right\}\\
\rowcolor{Mywhite}&\left\{59,\frac{1}{2},\frac{55}{8}\right\},\left\{59,\frac{7}{8},\frac{13}{2}\right\},\left\{59,\frac{3}{2},\frac{47}{8}\right\},\left\{59,\frac{15}{8},\frac{11}{2}\right\},\left\{59,\frac{5}{2},\frac{39}{8}\right\},\left\{59,\frac{23}{8},\frac{9}{2}\right\},\left\{59,\frac{7}{2},\frac{31}{8}\right\},\left\{62,\frac{1}{8},\frac{61}{8}\right\},\left\{62,\frac{5}{8},\frac{57}{8}\right\},\left\{62,\frac{9}{8},\frac{53}{8}\right\}\\
\rowcolor{Mywhite}&\left\{62,\frac{13}{8},\frac{49}{8}\right\},\left\{62,\frac{17}{8},\frac{45}{8}\right\},\left\{62,\frac{21}{8},\frac{41}{8}\right\},\left\{62,\frac{25}{8},\frac{37}{8}\right\},\left\{62,\frac{29}{8},\frac{33}{8}\right\},\left\{71,\frac{3}{8},\frac{17}{2}\right\},\left\{71,\frac{1}{2},\frac{67}{8}\right\},\left\{71,\frac{11}{8},\frac{15}{2}\right\},\left\{71,\frac{3}{2},\frac{59}{8}\right\},\left\{71,\frac{19}{8},\frac{13}{2}\right\}\\
\rowcolor{Mywhite}&\left\{71,\frac{5}{2},\frac{51}{8}\right\},\left\{71,\frac{27}{8},\frac{11}{2}\right\},\left\{71,\frac{7}{2},\frac{43}{8}\right\},\left\{71,\frac{35}{8},\frac{9}{2}\right\},\left\{83,\frac{1}{2},\frac{79}{8}\right\},\left\{83,\frac{7}{8},\frac{19}{2}\right\},\left\{83,\frac{3}{2},\frac{71}{8}\right\},\left\{83,\frac{15}{8},\frac{17}{2}\right\},\left\{83,\frac{5}{2},\frac{63}{8}\right\},\left\{83,\frac{23}{8},\frac{15}{2}\right\}\\
\rowcolor{Mywhite}&\left\{83,\frac{7}{2},\frac{55}{8}\right\},\left\{83,\frac{31}{8},\frac{13}{2}\right\},\left\{83,\frac{9}{2},\frac{47}{8}\right\},\left\{83,\frac{39}{8},\frac{11}{2}\right\},\left\{86,\frac{1}{8},\frac{85}{8}\right\},\left\{86,\frac{5}{8},\frac{81}{8}\right\},\left\{86,\frac{9}{8},\frac{77}{8}\right\},\left\{86,\frac{13}{8},\frac{73}{8}\right\},\left\{86,\frac{17}{8},\frac{69}{8}\right\},\left\{86,\frac{21}{8},\frac{65}{8}\right\}\\
\rowcolor{Mywhite}&\left\{86,\frac{25}{8},\frac{61}{8}\right\},\left\{86,\frac{29}{8},\frac{57}{8}\right\},\left\{86,\frac{33}{8},\frac{53}{8}\right\},\left\{86,\frac{37}{8},\frac{49}{8}\right\},\left\{86,\frac{41}{8},\frac{45}{8}\right\},\left\{95,\frac{3}{8},\frac{23}{2}\right\},\left\{95,\frac{1}{2},\frac{91}{8}\right\},\left\{95,\frac{11}{8},\frac{21}{2}\right\},\left\{95,\frac{3}{2},\frac{83}{8}\right\},\left\{95,\frac{19}{8},\frac{19}{2}\right\}\\
\rowcolor{Mywhite}\multirow{-8}{2.0cm}{$\left\{\frac{1}{24},\frac{5}{12},\frac{13}{24}\right\}$\smallskip\\\centering 78 cases} &\left\{95,\frac{5}{2},\frac{75}{8}\right\},\left\{95,\frac{27}{8},\frac{17}{2}\right\},\left\{95,\frac{7}{2},\frac{67}{8}\right\},\left\{95,\frac{35}{8},\frac{15}{2}\right\},\left\{95,\frac{9}{2},\frac{59}{8}\right\},\left\{95,\frac{43}{8},\frac{13}{2}\right\},\left\{95,\frac{11}{2},\frac{51}{8}\right\}\\
\rowcolor{Mywhite}&\\\hline
\rowcolor{Mygrey}&\left\{7,\frac{3}{8},\frac{1}{2}\right\},\left\{19,\frac{1}{2},\frac{15}{8}\right\},\left\{19,\frac{7}{8},\frac{3}{2}\right\},\left\{22,\frac{1}{8},\frac{21}{8}\right\},\left\{22,\frac{5}{8},\frac{17}{8}\right\},\left\{22,\frac{9}{8},\frac{13}{8}\right\},\left\{31,\frac{3}{8},\frac{7}{2}\right\},\left\{31,\frac{1}{2},\frac{27}{8}\right\},\left\{31,\frac{11}{8},\frac{5}{2}\right\},\left\{31,\frac{3}{2},\frac{19}{8}\right\}\\
\rowcolor{Mygrey}&\left\{43,\frac{1}{2},\frac{39}{8}\right\},\left\{43,\frac{7}{8},\frac{9}{2}\right\},\left\{43,\frac{3}{2},\frac{31}{8}\right\},\left\{43,\frac{15}{8},\frac{7}{2}\right\},\left\{43,\frac{5}{2},\frac{23}{8}\right\},\left\{46,\frac{1}{8},\frac{45}{8}\right\},\left\{46,\frac{5}{8},\frac{41}{8}\right\},\left\{46,\frac{9}{8},\frac{37}{8}\right\},\left\{46,\frac{13}{8},\frac{33}{8}\right\},\left\{46,\frac{17}{8},\frac{29}{8}\right\}\\
\rowcolor{Mygrey}&\left\{46,\frac{21}{8},\frac{25}{8}\right\},\left\{55,\frac{3}{8},\frac{13}{2}\right\},\left\{55,\frac{1}{2},\frac{51}{8}\right\},\left\{55,\frac{11}{8},\frac{11}{2}\right\},\left\{55,\frac{3}{2},\frac{43}{8}\right\},\left\{55,\frac{19}{8},\frac{9}{2}\right\},\left\{55,\frac{5}{2},\frac{35}{8}\right\},\left\{55,\frac{27}{8},\frac{7}{2}\right\},\left\{67,\frac{1}{2},\frac{63}{8}\right\},\left\{67,\frac{7}{8},\frac{15}{2}\right\}\\
\rowcolor{Mygrey}&\left\{67,\frac{3}{2},\frac{55}{8}\right\},\left\{67,\frac{15}{8},\frac{13}{2}\right\},\left\{67,\frac{5}{2},\frac{47}{8}\right\},\left\{67,\frac{23}{8},\frac{11}{2}\right\},\left\{67,\frac{7}{2},\frac{39}{8}\right\},\left\{67,\frac{31}{8},\frac{9}{2}\right\},\left\{70,\frac{1}{8},\frac{69}{8}\right\},\left\{70,\frac{5}{8},\frac{65}{8}\right\},\left\{70,\frac{9}{8},\frac{61}{8}\right\},\left\{70,\frac{13}{8},\frac{57}{8}\right\}\\
\rowcolor{Mygrey}&\left\{70,\frac{17}{8},\frac{53}{8}\right\},\left\{70,\frac{21}{8},\frac{49}{8}\right\},\left\{70,\frac{25}{8},\frac{45}{8}\right\},\left\{70,\frac{29}{8},\frac{41}{8}\right\},\left\{70,\frac{33}{8},\frac{37}{8}\right\},\left\{79,\frac{3}{8},\frac{19}{2}\right\},\left\{79,\frac{1}{2},\frac{75}{8}\right\},\left\{79,\frac{11}{8},\frac{17}{2}\right\},\left\{79,\frac{3}{2},\frac{67}{8}\right\},\left\{79,\frac{19}{8},\frac{15}{2}\right\}\\
\rowcolor{Mygrey}&\left\{79,\frac{5}{2},\frac{59}{8}\right\},\left\{79,\frac{27}{8},\frac{13}{2}\right\},\left\{79,\frac{7}{2},\frac{51}{8}\right\},\left\{79,\frac{35}{8},\frac{11}{2}\right\},\left\{79,\frac{9}{2},\frac{43}{8}\right\},\left\{91,\frac{1}{2},\frac{87}{8}\right\},\left\{91,\frac{7}{8},\frac{21}{2}\right\},\left\{91,\frac{3}{2},\frac{79}{8}\right\},\left\{91,\frac{15}{8},\frac{19}{2}\right\},\left\{91,\frac{5}{2},\frac{71}{8}\right\}\\
\rowcolor{Mygrey}&\left\{91,\frac{23}{8},\frac{17}{2}\right\},\left\{91,\frac{7}{2},\frac{63}{8}\right\},\left\{91,\frac{31}{8},\frac{15}{2}\right\},\left\{91,\frac{9}{2},\frac{55}{8}\right\},\left\{91,\frac{39}{8},\frac{13}{2}\right\},\left\{91,\frac{11}{2},\frac{47}{8}\right\},\left\{94,\frac{1}{8},\frac{93}{8}\right\},\left\{94,\frac{5}{8},\frac{89}{8}\right\},\left\{94,\frac{9}{8},\frac{85}{8}\right\},\left\{94,\frac{13}{8},\frac{81}{8}\right\}\\
\rowcolor{Mygrey}\multirow{-8}{2.0cm}{$\left\{\frac{1}{12},\frac{5}{24},\frac{17}{24}\right\}$\smallskip\\\centering 78 cases} &\left\{94,\frac{17}{8},\frac{77}{8}\right\},\left\{94,\frac{21}{8},\frac{73}{8}\right\},\left\{94,\frac{25}{8},\frac{69}{8}\right\},\left\{94,\frac{29}{8},\frac{65}{8}\right\},\left\{94,\frac{33}{8},\frac{61}{8}\right\},\left\{94,\frac{37}{8},\frac{57}{8}\right\},\left\{94,\frac{41}{8},\frac{53}{8}\right\},\left\{94,\frac{45}{8},\frac{49}{8}\right\}
\end{array}$

\rowcolor{Mygrey}&\left\{5,\frac{1}{8},\frac{1}{2}\right\},\left\{17,\frac{1}{2},\frac{13}{8}\right\},\left\{17,\frac{5}{8},\frac{3}{2}\right\},\left\{26,\frac{3}{8},\frac{23}{8}\right\},\left\{26,\frac{7}{8},\frac{19}{8}\right\},\left\{26,\frac{11}{8},\frac{15}{8}\right\},\left\{29,\frac{1}{8},\frac{7}{2}\right\},\left\{29,\frac{1}{2},\frac{25}{8}\right\},\left\{29,\frac{9}{8},\frac{5}{2}\right\},\left\{29,\frac{3}{2},\frac{17}{8}\right\}\\
\rowcolor{Mygrey}&\left\{41,\frac{1}{2},\frac{37}{8}\right\},\left\{41,\frac{5}{8},\frac{9}{2}\right\},\left\{41,\frac{3}{2},\frac{29}{8}\right\},\left\{41,\frac{13}{8},\frac{7}{2}\right\},\left\{41,\frac{5}{2},\frac{21}{8}\right\},\left\{50,\frac{3}{8},\frac{47}{8}\right\},\left\{50,\frac{7}{8},\frac{43}{8}\right\},\left\{50,\frac{11}{8},\frac{39}{8}\right\},\left\{50,\frac{15}{8},\frac{35}{8}\right\},\left\{50,\frac{19}{8},\frac{31}{8}\right\}\\
\rowcolor{Mygrey}&\left\{50,\frac{23}{8},\frac{27}{8}\right\},\left\{53,\frac{1}{8},\frac{13}{2}\right\},\left\{53,\frac{1}{2},\frac{49}{8}\right\},\left\{53,\frac{9}{8},\frac{11}{2}\right\},\left\{53,\frac{3}{2},\frac{41}{8}\right\},\left\{53,\frac{17}{8},\frac{9}{2}\right\},\left\{53,\frac{5}{2},\frac{33}{8}\right\},\left\{53,\frac{25}{8},\frac{7}{2}\right\},\left\{65,\frac{1}{2},\frac{61}{8}\right\},\left\{65,\frac{5}{8},\frac{15}{2}\right\}\\
\rowcolor{Mygrey}&\left\{65,\frac{3}{2},\frac{53}{8}\right\},\left\{65,\frac{13}{8},\frac{13}{2}\right\},\left\{65,\frac{5}{2},\frac{45}{8}\right\},\left\{65,\frac{21}{8},\frac{11}{2}\right\},\left\{65,\frac{7}{2},\frac{37}{8}\right\},\left\{65,\frac{29}{8},\frac{9}{2}\right\},\left\{74,\frac{3}{8},\frac{71}{8}\right\},\left\{74,\frac{7}{8},\frac{67}{8}\right\},\left\{74,\frac{11}{8},\frac{63}{8}\right\},\left\{74,\frac{15}{8},\frac{59}{8}\right\}\\
\rowcolor{Mygrey}&\left\{74,\frac{19}{8},\frac{55}{8}\right\},\left\{74,\frac{23}{8},\frac{51}{8}\right\},\left\{74,\frac{27}{8},\frac{47}{8}\right\},\left\{74,\frac{31}{8},\frac{43}{8}\right\},\left\{74,\frac{35}{8},\frac{39}{8}\right\},\left\{77,\frac{1}{8},\frac{19}{2}\right\},\left\{77,\frac{1}{2},\frac{73}{8}\right\},\left\{77,\frac{9}{8},\frac{17}{2}\right\},\left\{77,\frac{3}{2},\frac{65}{8}\right\},\left\{77,\frac{17}{8},\frac{15}{2}\right\}\\
\rowcolor{Mygrey}&\left\{77,\frac{5}{2},\frac{57}{8}\right\},\left\{77,\frac{25}{8},\frac{13}{2}\right\},\left\{77,\frac{7}{2},\frac{49}{8}\right\},\left\{77,\frac{33}{8},\frac{11}{2}\right\},\left\{77,\frac{9}{2},\frac{41}{8}\right\},\left\{89,\frac{1}{2},\frac{85}{8}\right\},\left\{89,\frac{5}{8},\frac{21}{2}\right\},\left\{89,\frac{3}{2},\frac{77}{8}\right\},\left\{89,\frac{13}{8},\frac{19}{2}\right\},\left\{89,\frac{5}{2},\frac{69}{8}\right\}\\
\rowcolor{Mygrey}\multirow{-7}{2.0cm}{$\left\{\frac{7}{24},\frac{19}{24},\frac{11}{12}\right\}$\smallskip\\\centering 66 cases} &\left\{89,\frac{21}{8},\frac{17}{2}\right\},\left\{89,\frac{7}{2},\frac{61}{8}\right\},\left\{89,\frac{29}{8},\frac{15}{2}\right\},\left\{89,\frac{9}{2},\frac{53}{8}\right\},\left\{89,\frac{37}{8},\frac{13}{2}\right\},\left\{89,\frac{11}{2},\frac{45}{8}\right\}\\
\rowcolor{Mygrey}&\\\hline
\rowcolor{Mywhite}&\left\{10,\frac{3}{8},\frac{7}{8}\right\},\left\{13,\frac{1}{8},\frac{3}{2}\right\},\left\{13,\frac{1}{2},\frac{9}{8}\right\},\left\{25,\frac{1}{2},\frac{21}{8}\right\},\left\{25,\frac{5}{8},\frac{5}{2}\right\},\left\{25,\frac{3}{2},\frac{13}{8}\right\},\left\{34,\frac{3}{8},\frac{31}{8}\right\},\left\{34,\frac{7}{8},\frac{27}{8}\right\},\left\{34,\frac{11}{8},\frac{23}{8}\right\},\left\{34,\frac{15}{8},\frac{19}{8}\right\}\\
\rowcolor{Mywhite}&\left\{37,\frac{1}{8},\frac{9}{2}\right\},\left\{37,\frac{1}{2},\frac{33}{8}\right\},\left\{37,\frac{9}{8},\frac{7}{2}\right\},\left\{37,\frac{3}{2},\frac{25}{8}\right\},\left\{37,\frac{17}{8},\frac{5}{2}\right\},\left\{49,\frac{1}{2},\frac{45}{8}\right\},\left\{49,\frac{5}{8},\frac{11}{2}\right\},\left\{49,\frac{3}{2},\frac{37}{8}\right\},\left\{49,\frac{13}{8},\frac{9}{2}\right\},\left\{49,\frac{5}{2},\frac{29}{8}\right\}\\
\rowcolor{Mywhite}&\left\{49,\frac{21}{8},\frac{7}{2}\right\},\left\{58,\frac{3}{8},\frac{55}{8}\right\},\left\{58,\frac{7}{8},\frac{51}{8}\right\},\left\{58,\frac{11}{8},\frac{47}{8}\right\},\left\{58,\frac{15}{8},\frac{43}{8}\right\},\left\{58,\frac{19}{8},\frac{39}{8}\right\},\left\{58,\frac{23}{8},\frac{35}{8}\right\},\left\{58,\frac{27}{8},\frac{31}{8}\right\},\left\{61,\frac{1}{8},\frac{15}{2}\right\}\\
\rowcolor{Mywhite}&\left\{61,\frac{1}{2},\frac{57}{8}\right\},\left\{61,\frac{9}{8},\frac{13}{2}\right\},\left\{61,\frac{3}{2},\frac{49}{8}\right\},\left\{61,\frac{17}{8},\frac{11}{2}\right\},\left\{61,\frac{5}{2},\frac{41}{8}\right\},\left\{61,\frac{25}{8},\frac{9}{2}\right\},\left\{61,\frac{7}{2},\frac{33}{8}\right\},\left\{73,\frac{1}{2},\frac{69}{8}\right\},\left\{73,\frac{5}{8},\frac{17}{2}\right\},\left\{73,\frac{3}{2},\frac{61}{8}\right\}\\
\rowcolor{Mywhite}&\left\{73,\frac{13}{8},\frac{15}{2}\right\},\left\{73,\frac{5}{2},\frac{53}{8}\right\},\left\{73,\frac{21}{8},\frac{13}{2}\right\},\left\{73,\frac{7}{2},\frac{45}{8}\right\},\left\{73,\frac{29}{8},\frac{11}{2}\right\},\left\{73,\frac{9}{2},\frac{37}{8}\right\},\left\{82,\frac{3}{8},\frac{79}{8}\right\},\left\{82,\frac{7}{8},\frac{75}{8}\right\},\left\{82,\frac{11}{8},\frac{71}{8}\right\},\left\{82,\frac{15}{8},\frac{67}{8}\right\}\\
\rowcolor{Mywhite}&\left\{82,\frac{19}{8},\frac{63}{8}\right\},\left\{82,\frac{23}{8},\frac{59}{8}\right\},\left\{82,\frac{27}{8},\frac{55}{8}\right\},\left\{82,\frac{31}{8},\frac{51}{8}\right\},\left\{82,\frac{35}{8},\frac{47}{8}\right\},\left\{82,\frac{39}{8},\frac{43}{8}\right\},\left\{85,\frac{1}{8},\frac{21}{2}\right\},\left\{85,\frac{1}{2},\frac{81}{8}\right\},\left\{85,\frac{9}{8},\frac{19}{2}\right\},\left\{85,\frac{3}{2},\frac{73}{8}\right\}\\
\rowcolor{Mywhite}\multirow{-7}{2.0cm}{$\left\{\frac{11}{24},\frac{7}{12},\frac{23}{24}\right\}$\smallskip\\\centering 66 cases} &\left\{85,\frac{17}{8},\frac{17}{2}\right\},\left\{85,\frac{5}{2},\frac{65}{8}\right\},\left\{85,\frac{25}{8},\frac{15}{2}\right\},\left\{85,\frac{7}{2},\frac{57}{8}\right\},\left\{85,\frac{33}{8},\frac{13}{2}\right\},\left\{85,\frac{9}{2},\frac{49}{8}\right\},\left\{85,\frac{41}{8},\frac{11}{2}\right\}\\
\rowcolor{Mywhite}&\\\hline