On geometric complexity theory: Multiplicity obstructions are stronger than occurrence obstructions

TL;DR

This paper demonstrates that in certain algebraic varieties, separation can be achieved through multiplicities but not through occurrence obstructions, highlighting the strength of multiplicity-based methods in geometric complexity theory.

Contribution

It provides the first example where multiplicity obstructions succeed in separating varieties, unlike occurrence obstructions, and generalizes Hermite's reciprocity theorem.

Findings

Separation with multiplicities is possible where occurrence obstructions fail.

Provides a natural setting involving Chow and secant varieties.

Proves a new case of Foulkes' conjecture via Hermite's reciprocity.

Abstract

Geometric Complexity Theory as initiated by Mulmuley and Sohoni in two papers (SIAM J Comput 2001, 2008) aims to separate algebraic complexity classes via representation theoretic multiplicities in coordinate rings of specific group varieties. The papers also conjecture that the vanishing behavior of these multiplicities would be sufficient to separate complexity classes (so-called occurrence obstructions). The existence of such strong occurrence obstructions has been recently disproven in 2016 in two successive papers, Ikenmeyer-Panova (Adv. Math.) and B\"urgisser-Ikenmeyer-Panova (J. AMS). This raises the question whether separating group varieties via representation theoretic multiplicities is stronger than separating them via occurrences. This paper provides for the first time a setting where separating with multiplicities can be achieved, while the separation with occurrences is provably impossible. Our setting is surprisingly simple and natural: We study the variety of products of homogeneous linear forms (the so-called Chow variety) and the variety of polynomials of bounded border Waring rank (i.e. a higher secant variety of the Veronese variety). As a side result we prove a slight generalization of Hermite's reciprocity theorem, which proves Foulkes' conjecture for a new infinite family of cases.

Tables

\young(11111112222233333334444445555556666666777888888,2247778,57)

\young(11111112222333333344444455556666667777778888888,2225557,46)

\young(11111112223333333444444555555566666677777778888,2222468,88)

\young(11111112223333344444445555556666666777777788888,2222338,58)

\young(11111112222233333334444455555566666667777777888,2248888,45)

\young(11111112222222334444444555566666667777778888888,3333355,57)

\young(11111112222222333334444444555555566666777888888,3366777,78)

\young(11111112222222333333344445555566666667777777888,4445588,88)

\young(11111112222233333334444455555666666677777888888,2244557,78)

\young(11111112222233333444444555555666666777777888888,2233578,46)

\young(11111112222223333444444555555666666777777888888,2334578,36)

Equations

$${\text{Ch}}_m^n:=\{{\ell }_1\cdots {\ell }_n\mid {\ell }_i\in V\}\subseteq {\mathbb{A}}_m^n,$$

$${\text{Pow}}_{m,k}^n:=\overline{\{{\ell }_1^n+\cdots +{\ell }_k^n\mid {\ell }_i\in V\}}\subseteq {\mathbb{A}}_m^n,$$

$$(gf)(h):=f(g^{-1}h),g\in {\mathsf{GL}}_m,f\in \mathbb{C}[{\mathbb{A}}_m^n],h\in {\mathbb{A}}_m^n.$$

$$\text{Conjecture}:a_{\lambda }(n[d])\le a_{\lambda }(d[n])\text{ for all d≥n}.$$

$$\mathbb{C}[{\text{Ch}}_m^n{]}_d\twoheadrightarrow \mathbb{C}[{\text{Pow}}_{m,k}^n{]}_d.$$

$${\mathrm{mult}}_{\lambda }(\mathbb{C}[{\text{Ch}}_m^n{]}_d)\ge {\mathrm{mult}}_{\lambda }(\mathbb{C}[{\text{Pow}}_{m,k}^n{]}_d).$$

$${\mathrm{mult}}_{\lambda }(\mathbb{C}[{\text{Pow}}_{m,k}^n{]}_d)=a_{\lambda }(d[n]).$$

$${\mathrm{mult}}_{\lambda }(\mathbb{C}[{\text{Ch}}_m^n{]}_d)={\mathrm{mult}}_{\lambda }(\mathbb{C}[\overline{{\mathsf{GL}}_n(x_1\cdots x_n)}{]}_d).$$

$${\mathrm{mult}}_{\lambda }(\mathbb{C}[\overline{{\mathsf{GL}}_n(x_1\cdots x_n)}{]}_d)\le {\mathrm{mult}}_{\lambda }(\mathbb{C}[{\mathsf{GL}}_n(x_1\cdots x_n){]}_d).$$

$${\mathrm{mult}}_{\lambda }(\mathbb{C}[{\mathsf{GL}}_n(x_1\cdots x_n){]}_d)={\mathrm{mult}}_{{\lambda }^{\ast }}(\mathbb{C}[{\mathsf{GL}}_n{]}_d^H),$$

$$\mathbb{C}[{\mathsf{GL}}_n]=\underset{\lambda }{⨁}\{\lambda \}\otimes \{{\lambda }^{\ast }\}$$

$${\mathrm{mult}}_{\lambda }(\mathbb{C}[{\mathsf{GL}}_n{]}_d^H)=\dim \{\lambda {\}}^H.$$

$$a_{\mu }(d[n])>0\text{ implies }{\mathrm{mult}}_{\mu }(\mathbb{C}[{\text{Ch}}_m^n{]}_d)>0\text{ for }n=6\text{, }m=3.$$

$$a_{\mu }(d[n])>0$$

$$X:=\{(6)$$

$${\mathrm{mult}}_{\mu }(\mathbb{C}[{\text{Ch}}_m^n{]}_d)>0$$

$$h_d[h_n(x_1,\dots ,x_r)]:=h_d(x_1^n,x_1^{n-1}{x}_2,x_1^{n-1}{x}_3,\dots ,x_1^{{\alpha }_1}\cdots x_r^{{\alpha }_r},\dots ),$$

$$a_{\lambda }(d[n])=⟨s_{\lambda },h_d[h_n]⟩$$

$$s_{\lambda }=\det {\left[h_{{\lambda }_i-i+j}\right]}_{i,j=1}^{\ell (\lambda )},$$

$$⟨h_{\mu },m_{\nu }⟩={\delta }_{\mu ,\nu },$$

$$m_{\nu }(x_1,\dots ,x_r):=\sum _{\sigma \in S_r(\nu )}{x}_1^{{\nu }_{\sigma (1)}}{x}_2^{{\nu }_{\sigma (2)}}\cdots x_r^{{\nu }_{\sigma (r)}},$$

$$h_d[h_m]=\sum _{\nu }{c}_{\nu }{m}_{\nu }$$

$$c_{\nu }=(x_1^{{\nu }_1}{x}_2^{{\nu }_2}\dots )@h_d[h_n(x_1,x_2,\dots )],$$

$$h_N(x_1,\dots ,x_r)=\sum _{(b):b_1+b_2+\cdots =N}{x}_1^{b_1}{x}_2^{b_2}\cdots ,$$

$$h_d[h_n(x_1,\dots ,x_r)]=h_d[\dots ,x^{{\alpha }^i},\dots ]=\sum _{(b):|b|=d}{x}^{{\sum }_i{b}_i{\alpha }^i}$$

$$c_{\nu }(d,n):=(x^{\nu })@h_d[h_n]=⟨h_{\nu },h_d[h_n]⟩=\#\{(b):|b|=d,\sum _i{b}_i{\alpha }^i=\nu \}$$

$$a_{\lambda }(d[n])=⟨\det {\left[h_{{\lambda }_i-i+j}\right]}_{i,j=1}^{\ell (\lambda )},h_d[h_n]⟩=\sum _{\pi \in S_{\ell (\lambda )}}sgn(\pi )c_{\lambda +\pi -(1,2,\dots )}(d,n),$$

$${\left(\genfrac{}{}{0ex}{}{a+b}{a}\right)}_q=\frac{(1-q)\cdots (1-q^{a+b})}{(1-q)\cdots (1-q^a)(1-q)\cdots (1-q^b)}=\sum _{r=0}^{ab}{p}_r(a,b)q^r$$

$$c_{(L,k,0)}=\#\{(b):|b|=d,\sum b_i{\alpha }^i=(L,k)\}$$

$$\sum _i{b}_i{\alpha }^i=(L,k)-(n-1-r,r)=(L+r-n+1,k-r)$$

Full text

This raises the question whether separating group varieties via representation theoretic multiplicities is stronger than separating them via occurrences. This paper provides for the first time a setting where separating with multiplicities can be achieved, while the separation with occurrences is provably impossible. Our setting is surprisingly simple and natural: We study the variety of products of homogeneous linear forms (the so-called Chow variety) and the variety of polynomials of bounded border Waring rank (i.e. a higher secant variety of the Veronese variety).

As a side result we prove a slight generalization of Hermite’s reciprocity theorem, which proves Foulkes’ conjecture for a new infinite family of cases.

1 Introduction

In two landmark papers [MS01, MS08] Mulmuley and Sohoni suggested the use of representation theoretic multiplicities to separate group varieties that correspond to complexity classes. The goal of this approach, which is called geometric complexity theory, is to achieve complexity lower bounds that lead to the separation of algebraic complexity classes such as VP and VNP (see [BCS97] or [Sap17] for the precise definitions, which will not be important in this paper). At the heart of the approach was the hope that so-called occurrence obstructions (see Section 2) would be sufficient to separate VP and VNP. In [IP17, BIP19] it was shown that occurrence obstructions are too weak to provide the necessary separation, at least for the group varieties that were originally proposed by Mulmuley and Sohoni. But representation theoretic multiplicities might still be able to separate VP and VNP when we look at the finer separation criterion via multiplicity obstructions (see also Section 2). Unfortunately, so far all known separations of group varieties via multiplicity obstructions could also in fact be obtained via occurrence obstructions, or at least there is no setting in which multiplicity obstructions are provably stronger than occurrence obstructions, see e.g. [BI11, BI13]. Indeed, little is known about multiplicity obstructions in general, as the required multiplicities are often #P-hard to compute, see e.g. [Nar06, BI08, BOR09], which implies that a polynomial time algorithm for their computation can only exist if P=NP.

Scott Aaronson raised the question about the existence of a setting where multiplicity obstructions are provably more powerful than occurrence obstructions. In this paper we give the first example of such a situation, see Theorem 2.3 below. Our separation result is extremely modest, which indicates that such behaviour is expected in many more cases.

As a side result we prove a slight generalization of Hermite’s reciprocity theorem, which proves Foulkes’ conjecture (see (2.1)) for a new infinite family of cases, see Theorem 3.5.

2 Representation theoretic obstructions

In this section we review how to separate group varieties via representation theoretic multiplicities. The setup is in complete analogy to the geometric complexity theory approach of Mulmuley and Sohoni. We then list our main result, see Theorem 2.3.

Consider the space $\mathbb{A}_{m}^{n}:=\mathbb{C}[x_{1},\ldots,x_{m}]_{n}$ of complex homogeneous polynomials of degree $n$ in $m$ variables. Let $V:=\mathbb{A}_{m}^{1}$ be the space of homogeneous degree 1 polynomials. In this paper we compare two subvarieties of $\mathbb{A}_{m}^{n}$. The first is the so-called Chow variety

[TABLE]

which is the set of polynomials that can be written as a product of homogeneous linear forms, see e.g. [Lan11, §8.6]. The second variety is called a higher secant variety of the Veronese variety and can be written as

[TABLE]

which is the closure of the set of all sums of $k$ powers of homogeneous linear forms. Note that from a general principle it follows that the Zariski closure equals the Euclidean closure in this case, see e.g. [Mum95, §2.C] where this is shown for every constructible set. The polynomials in $\textup{{Pow}}_{m,k}^{n}$ are exactly those that have border Waring rank at most $k$, see e.g. [Lan11, §5.4].

$\mathbb{A}_{m}^{n}$ is generated as a vector space by the powers $v^{n}$, $v\in V$, see e.g. [Lan11, Ex. 2.6.6.2]. Given two elements $g_{1},g_{2}\in\mathsf{GL}_{m}:=\mathsf{GL}(V)$, and given $v\in V$, we clearly have $g_{1}(g_{2}v)=(g_{1}g_{2})v$. Thus we say that $V$ admits a $\mathsf{GL}_{m}$-action. This natural action of $\mathsf{GL}_{m}$ on $V$ lifts canonically to $\mathbb{A}_{m}^{n}$ via $g(v^{n}):=(gv)^{n}$, $g\in\mathsf{GL}_{m}$, $v\in V$, and linear continuation. Both varieties $\textup{{Ch}}_{m}^{n}$ and $\textup{{Pow}}_{m,k}^{n}$ are closed under this action, i.e., for $g\in\mathsf{GL}_{m}$ and $v\in\textup{{Ch}}_{m}^{n}$ we have $gv\in\textup{{Ch}}_{m}^{n}$, and analogously $v\in\textup{{Pow}}_{m,k}^{n}$ implies $gv\in\textup{{Pow}}_{m,k}^{n}$. A variety that is closed under the action of $\mathsf{GL}_{m}$ is called a $\mathsf{GL}_{m}$-variety.

Let $\mathbb{C}[\mathbb{A}_{m}^{n}]$ denote the coordinate ring of $\mathbb{A}_{m}^{n}$, i.e., the polynomial ring in $\dim\mathbb{A}_{m}^{n}=\binom{n+m-1}{n}$ many variables, where these variables are in 1:1 correspondence to the monomials in $\mathbb{A}_{m}^{n}$. The action of $\mathsf{GL}_{m}$ on $\mathbb{A}_{m}^{n}$ lifts to a linear action of $\mathsf{GL}_{m}$ on $\mathbb{C}[\mathbb{A}_{m}^{n}]$ via the canonical pullback as follows:

[TABLE]

Moreover, the action respects the natural grading of $\mathbb{C}[\mathbb{A}_{m}^{n}]$, so that each homogeneous degree $d$ part $\mathbb{C}[\mathbb{A}_{m}^{n}]_{d}$ is a finite dimensional vector space that is closed under the action of $\mathsf{GL}_{m}$.

Recall that a finite dimensional vector space $W$ that is closed under a linear action of $\mathsf{GL}_{m}$ is called a $\mathsf{GL}_{m}$-representation. This is equivalent to the existence of a group homomorphism $\varrho:\mathsf{GL}_{m}\to\mathsf{GL}(W)$. If we choose bases, then we can interpret $\mathsf{GL}_{m}\subseteq\mathbb{C}^{m\times m}$ and $\mathsf{GL}(W)\subseteq\mathbb{C}^{\dim W\times\dim W}$ and $\varrho$ is described by $(\dim W)^{2}$ many coordinate functions, which are functions in $m^{2}$ many variables. If these functions are polynomials, then we call $W$ a polynomial representation. Our main representation of interest, $\mathbb{C}[\mathbb{A}_{m}^{n}]_{d}$, is a polynomial representation. A linear subspace of $W$ that is closed under the action of $\mathsf{GL}_{m}$ is called a subrepresentation. Subrepresentations of polynomial representations are clearly polynomial representations again. For every $\mathsf{GL}_{m}$-representation $W$ we have that $W$ and [math] are two trivial subrepresentations. If $W$ has no other subrepresentations, then we call $W$ irreducible. A linear map $\varphi:W_{1}\to W_{2}$ between two $\mathsf{GL}_{m}$-representations is called equivariant if $g\varphi(f)=\varphi(gf)$ for all $f\in W_{1}$, $g\in\mathsf{GL}_{m}$. If there exists an equivariant vector space isomorphism from $W_{1}$ to $W_{2}$, then we say that $W_{1}$ and $W_{2}$ are isomorphic $\mathsf{GL}_{m}$-representations. An $m$-partition of $D$ is a nonincreasing list of $m$ nonnegative integers that sum up to $D$. Every irreducible polynomial $\mathsf{GL}_{m}$-representation has an associated isomorphism type, which is an $m$-partition, see e.g. [Ful97, Ch. 8]. Two irreducible $\mathsf{GL}_{m}$-representations are isomorphic iff their isomorphism types coincide. We denote by $\{\lambda\}_{m}$ the irreducible $\mathsf{GL}_{m}$-representation corresponding to the $m$-partition $\lambda$. We write $\{\lambda\}=\{\lambda\}_{m}$ is $m$ is clear from the context.

The group $\mathsf{GL}_{m}$ is linearly reductive, which means that every $\mathsf{GL}_{m}$-representation $W$ decomposes into a direct sum of irreducible $\mathsf{GL}_{m}$-representations, see e.g. [Kra85, AII.5, Satz 4]. The number of times an irreducible representation of type $\lambda$ occurs in the decomposition is called the multiplicity of $\lambda$ in $W$, written $\operatorname{mult}_{\lambda}(W)$. Even though this decomposition is usually not unique, the notation $\operatorname{mult}_{\lambda}(W)$ makes sense, because the multiplicities are independent of the actual decompositions.

The multiplicity $a_{\lambda}({d[n]}):=\operatorname{mult}_{\lambda}(\mathbb{C}[\mathbb{A}_{m}^{n}]_{d})$ is the infamous plethysm coefficient, which is the object of study in Foulkes’ conjecture and also in Problem 9 in Stanley’s famous list of open problems [Sta00]. If we pad an $m$-partition $\lambda$ with $m^{\prime}-m$ many zeros to obtain the $m^{\prime}$-partitions $\lambda^{\prime}=(\lambda_{1},\ldots,\lambda_{m},0,\ldots,0)$, then $\operatorname{mult}_{\lambda}(\mathbb{C}[\mathbb{A}_{m}^{n}]_{d})=\operatorname{mult}_{\lambda^{\prime}}(\mathbb{C}[\mathbb{A}_{m^{\prime}}^{n}]_{d})$, see e.g. [Ike12, Lem. 4.3.2]. For the sake of simplicity we identify $m$-partitions with $m^{\prime}$-partitions that arise from padding zeros. This justifies leaving out the parameter $m$ in the notation $a_{\lambda}({d[n]})$ by assuming that $m$ is large enough. Foulkes’ conjecture states that

[TABLE]

Conjecture (2.1) is known to be true (moreover, equality holds: $a_{\lambda}({d[n]})=a_{\lambda}({n[d]})$) for all 2-partitions $\lambda$, which is often called Hermite reciprocity [Her54]. We make modest progress on this conjecture by proving it for many families of 3-partitions, see Corollary 4.8.

Let $Z$ be a $\mathsf{GL}_{m}$-variety, e.g., $Z=\textup{{Ch}}_{m}^{n}$ or $Z=\textup{{Pow}}_{m,k}^{n}$. Then the vanishing ideal $I(Z):=\{f\in\mathbb{C}[\mathbb{A}_{m}^{n}]\mid\forall h\in Z:f(h)=0\}$ is also closed under the action of $\mathsf{GL}_{m}$, which is easy to verify: If $f(h)=0$ for all $h\in Z$, then also $(gf)(h)=f(g^{-1}h)=0$, because $g^{-1}h\in Z$. Since the action respects the grading, each homogeneous degree $d$ part $I(Z)_{d}$ is a $\mathsf{GL}_{m}$-representation. The coordinate ring $\mathbb{C}[Z]$ is defined as the quotient algebra $\mathbb{C}[\mathbb{A}_{m}^{n}]/I(Z)$ and each homogeneous part $\mathbb{C}[Z]_{d}=\mathbb{C}[\mathbb{A}_{m}^{n}]_{d}/I(Z)_{d}$ is a $\mathsf{GL}_{m}$-representation. Equivalently, we can define $\mathbb{C}[Z]$ as the set of restrictions of functions in $\mathbb{C}[\mathbb{A}_{m}^{n}]$ to $Z$.

For most sets of parameters we have $\textup{{Pow}}_{m,k}^{n}\not\subseteq\textup{{Ch}}_{m}^{n}$, but there are some exceptions. Clearly $\textup{{Pow}}_{m,1}^{n}\subseteq\textup{{Ch}}_{m}^{n}$. Moreover, $\textup{{Pow}}_{1,k}^{n}=\textup{{Ch}}_{1}^{n}$ for all $n\geq 1$, $k\geq 1$; and $\textup{{Pow}}_{m,k}^{1}=\textup{{Ch}}_{m}^{1}$ for all $m\geq 1$, $k\geq 1$. It is also easy to see that $\textup{{Pow}}_{2,2}^{2}\subseteq\textup{{Ch}}_{2}^{2}$, because $\ell_{1}^{2}+\ell_{2}^{2}=(\ell_{1}+i\ell_{2})(\ell_{1}-i\ell_{2})$, where $i^{2}=-1$. More generally, $(\ell_{1}+\zeta\ell_{2})(\ell_{1}+\zeta^{2}\ell_{2})\cdots(\ell_{1}+\zeta^{n}\ell_{2})=\ell_{1}^{n}+\zeta^{\frac{n(n+1)}{2}}\ell_{2}^{n}$ for $\zeta^{n}=1$, which implies $\textup{{Pow}}_{m,2}^{n}\subseteq\textup{{Ch}}_{m}^{n}$. For $m=2$, $k\geq 1$, $n\geq 1$, we have $\textup{{Pow}}_{m,k}^{n}\subseteq\textup{{Ch}}_{m}^{n}$ by the fundamental theorem of algebra. These are the only exceptions, as for $n\geq 2$, $m\geq 3$, $k\geq 3$ we have $\textup{{Pow}}_{m,k}^{n}\not\subseteq\textup{{Ch}}_{m}^{n}$: the polynomial $x^{n}+y^{n}+z^{n}$ of the Fermat curve is in $\textup{{Pow}}_{m,k}^{n}$ and its irreducibility implies (since $n\geq 2$) that $x^{n}+y^{n}+z^{n}\notin\textup{{Ch}}_{m}^{n}$.

We will see that for specific settings of parameters there exist multiplicity obstructions that prove $\textup{{Pow}}_{m,k}^{n}\not\subseteq\textup{{Ch}}_{m}^{n}$, but there do not exist occurrence obstructions that prove this fact (see the definitions below). Our approach works as follows and is in complete analogy to the approach proposed in [MS01, MS08] to separate group varieties arising from algebraic complexity theory. If $\textup{{Pow}}_{m,k}^{n}\subseteq\textup{{Ch}}_{m}^{n}$, then the restriction of functions gives a canonical $\mathsf{GL}_{m}$-equivariant surjection

[TABLE]

In this case, Schur’s lemma (e.g. [GW09, Lemma 4.1.4]) implies that

[TABLE]

for all $m$-partitions $\lambda$. Therefore, a partition $\lambda$ that violates (2.2) proves that $\textup{{Pow}}_{m,k}^{n}\not\subseteq\textup{{Ch}}_{m}^{n}$. Such a $\lambda$ is called a multiplicity obstruction. If additionally $\operatorname{mult}_{\lambda}(\mathbb{C}[\textup{{Ch}}_{m}^{n}]_{d})=0$, then $\lambda$ is called an occurrence obstruction.

Since $\textup{{Ch}}_{m}^{n}$ and $\textup{{Pow}}_{m,k}^{n}$ are subvarieties of $\mathbb{A}_{m}^{n}$ and since all $\lambda$ for which $\operatorname{mult}_{\lambda}(\mathbb{C}[\mathbb{A}_{m}^{n}]_{d})>0$ are $m$-partitions of $dn$, it follwos that if $\operatorname{mult}_{\lambda}(\mathbb{C}[\textup{{Ch}}_{m}^{n}]_{d})>0$ or $\operatorname{mult}_{\lambda}(\mathbb{C}[\textup{{Pow}}_{m,k}^{n}]_{d})>0$, then $\lambda$ is an $m$-partition of $dn$.

2.3 Theorem** (Main Theorem).**

(1)* Let $m\geq 3$, $n\geq 2$, $k=d=n+1$, $\lambda=(n^{2}-2,n,2)$. We have $\operatorname{mult}_{\lambda}(\mathbb{C}[\textup{{Ch}}_{m}^{n}]_{d})<\operatorname{mult}_{\lambda}(\mathbb{C}[\textup{{Pow}}_{m,k}^{n}]_{d})$, i.e., $\lambda$ is a multiplicity obstruction that shows $\textup{{Pow}}_{m,k}^{n}\not\subseteq\textup{{Ch}}_{m}^{n}$.*

(2)* In two finite settings we can show a slightly stronger separation:*

• (a)

Let $k=4$, $n=6$, $m=3$, $d=7$, $\lambda=(n^{2}-2,n,2)=(34,6,2)$. Then $\operatorname{mult}_{\lambda}(\mathbb{C}[\textup{{Ch}}_{m}^{n}]_{d})=7<8=\operatorname{mult}_{\lambda}(\mathbb{C}[\textup{{Pow}}_{m,k}^{n}]_{d})$, i.e., $\lambda$ is a multiplicity obstruction that shows $\textup{{Pow}}_{m,k}^{n}\not\subseteq\textup{{Ch}}_{m}^{n}$.

• (b)

Similarly, for $k=4$, $n=7$, $m=4$, $d=8$, $\lambda=(n^{2}-2,n,2)=(47,7,2)$ we have $\operatorname{mult}_{\lambda}(\mathbb{C}[\textup{{Ch}}_{m}^{n}]_{d})<11=\operatorname{mult}_{\lambda}(\mathbb{C}[\textup{{Pow}}_{m,k}^{n}]_{d})$, i.e., $\lambda$ is a multiplicity obstruction that shows $\textup{{Pow}}_{m,k}^{n}\not\subseteq\textup{{Ch}}_{m}^{n}$.

Both separations (a) and (b) cannot be achieved using occurrence obstructions, even for arbitrary $k$: for all $m$-partitions $\mu$ that satisfy $a_{\mu}({d[n]})>0$ we have $\operatorname{mult}_{\lambda}(\mathbb{C}[\textup{{Ch}}_{m}^{n}]_{d^{\prime}})>0$ in these settings.

One would like to show that there are no occurrence obstructions in all cases (1), but this is wrong if $n$ is not large enough with respect to $m$, see Prop. 3.15. Even for $m=3$ or $m=4$ ruling out occurrence obstructions as in (2) is done by a large-scale computer calculation which is only suitable for a finite case, but not for sequences as in (1). The papers [IP17, BIP19] rule out occurrence obstructions for families, but only in ranges where they would give very strong new algebraic circuit lower bounds, so that we expect it to be difficult to find multiplicity obstructions in those cases. Note also that [IP17, BIP19] are only dealing with padded polynomials, for which [KL14] guarantees $\lambda$ to have a very restricted shape.

We expect multiplicity obstructions to be more powerful than occurrence obstructions in most cases relevant for geometric complexity theory, and Theorem 2.3 resolves the challenge of finding a setting in which the corresponding multiplicities and occurrences could actually be computed in a reasonable amout of time, while the setting is also involved enough so that a difference between occurrence obstructions and multiplicity obstructions could be witnessed.

2.4 Remark**.**

The partition $(n^{2}-2,n,2)$ is known to be the type of one of Brill’s classical set-theoretic equations for $\textup{{Ch}}_{m}^{n}$, see [Gua18].

3 Proof of the main theorem

The main theorem (Theorem 2.3) makes a statement about the finite situations $k=4$, $n=6$, $m=3$, $d=7$ and $k=4$, $n=7$, $m=4$, $d=8$, as well as the general situation $m\geq 3$, $n\geq 2$, $k=d=n+1$. As a first step, in all these cases we show that

[TABLE]

In the finite cases the following computer calculation suffices to prove (3.1).

3.2 Proposition**.**

$\operatorname{mult}_{(34,6,2)}(\mathbb{C}[\textup{{Pow}}_{3,4}^{6}]_{7})=8=a_{(34,6,2)}({7[6]})$* and $\operatorname{mult}_{(47,7,2)}(\mathbb{C}[\textup{{Pow}}_{3,4}^{7}]_{8})=11=a_{(47,7,2)}({8[7]})$.*

Proof.

The plethysm coefficient computations were performed with the LiE software. The rest is a small computer calculation completely analogous to the ones in [BIP19, Sec. 6]. The details can be found in Section 6. ∎

For the general situation the equality (3.1) is a consequence of the following result on power sums proved in [BIP19, Prop. 3.2]:

3.3 Proposition**.**

If $\lambda$ is an $m$-partition of $dn$ and $k\geq d$, then $\operatorname{mult}_{\lambda}(\mathbb{C}[\textup{{Pow}}_{m,k}^{n}]_{d})=a_{\lambda}({d[n]})$.

As a second step we will use the following lemma for $\lambda=(n^{2}-2,n,2)$.

3.4 Lemma** (see also [Lan17, Sec. 9.2.3]).**

Let $\lambda$ be an $m$-partition and $n\geq m$. Then $\operatorname{mult}_{\lambda}(\mathbb{C}[\textup{{Ch}}_{m}^{n}]_{d})\leq a_{\lambda}({n[d]})$.

Proof.

Let $\mathsf{GL}_{n}(x_{1}\cdots x_{n}):=\{g(x_{1}\cdots x_{n})\mid g\in\mathsf{GL}_{n}\}\subseteq\mathbb{A}_{n}^{n}$ denote the $\mathsf{GL}_{n}$-orbit of $x_{1}\cdots x_{n}$. We denote by $\overline{\mathsf{GL}_{n}(x_{1}\cdots x_{n})}$ the Zariski closure of this orbit, which equals its Euclidean closure by the same principles as in Section 2. Choose bases and embed $\mathbb{A}_{m}^{n}\subseteq\mathbb{A}_{n}^{n}$, so that $\textup{{Ch}}_{m}^{n}$ is the intersection of $\mathbb{A}_{m}^{n}$ and $\overline{\mathsf{GL}_{n}(x_{1}\cdots x_{n})}$. This implies (via argument analogous to that for the plethysm coefficient ([Ike12, Lem. 4.3.2])) that the multiplicity of the irreducible $\mathsf{GL}_{m}$-representation $\{\lambda\}_{m}$ in $\mathbb{C}[\textup{{Ch}}_{m}^{n}]_{d}$ equals the multiplicity of the irreducible $\mathsf{GL}_{n}$-representation $\{\lambda\}_{n}$ in $\mathbb{C}[\overline{\mathsf{GL}_{n}(x_{1}\cdots x_{n})}]$. In other words

[TABLE]

The vector space $\mathbb{C}[\overline{\mathsf{GL}_{n}(x_{1}\cdots x_{n})}]_{d}$ consists of exactly the restrictions of polynomials in $\mathbb{C}[\mathbb{A}_{n}^{n}]_{d}$ to the orbit $\mathsf{GL}_{n}(x_{1}\cdots x_{n})$. The coordinate ring $\mathbb{C}[\mathsf{GL}_{n}(x_{1}\cdots x_{n})]$ is also graded and its homogeneous degree $d$ part $\mathbb{C}[\mathsf{GL}_{n}(x_{1}\cdots x_{n})]_{d}$ consists of all homogeneous degree $d$ regular functions on $\mathsf{GL}_{n}(x_{1}\cdots x_{n})$, in particular

[TABLE]

The right-hand side can be understood via geometric invariant theory as follows (see [Ike12, Sec. 3.4(A)]):

[TABLE]

where $H=\{\operatorname{diag}(\alpha_{1},\ldots,\alpha_{n})\mid\prod_{i=1}^{n}\alpha_{1}=1\}\rtimes\mathfrak{S}_{n}\subseteq\mathsf{GL}_{n}$ is the stabilizer of $x_{1}\cdots x_{n}$. The algebraic Peter-Weyl theorem (see e.g. [Kra85, II.3.1 Satz 3], [GW09, Thm. 4.2.7], or [Pro07, Ch. 7, 3.1 Thm.]) states that

[TABLE]

and we conclude

[TABLE]

There are several ways of seeing that $\dim\{\lambda\}^{H}=a_{\lambda}({n[d]})$, see e.g. [Lan17, Sec. 9.2.3] or [Ike18, Prop. 3.3]. This proves the lemma. ∎

Now an argument using symmetric functions is used to prove the following theorem.

3.5 Theorem**.**

$a_{(n^{2}-2,n,2)}({n+1[n]})=1+a_{(n^{2}-2,n,2)}({n[n+1]})$.

Theorem 3.5 is a corollary of more general results, see Corollary 4.8 in the appendix.

This finishes the proof that $(n^{2}-2,n,2)$ is a multiplicity obstruction in all cases of Theorem 2.3.

No occurrence obstructions

To finish the proof of Theorem 2.3(2), it remains to show that there are no occurrence obstructions in the finite situation $n=6$, $m=3$ and $n=7$, $m=4$. We will primarily go into more detail for the first case and the second one will be proven similarly. We will do this by showing that

[TABLE]

Note that this claim is independent of $k$. We start proving (3.6) by giving a complete classification of when $a_{\mu}({d[n]})>0$ for the case $n=6$, $m=3$.

First, the following lemma states that for a few special $\mu$ the plethysm coefficient always vanishes.

3.7 Lemma**.**

Let $\bar{\lambda}:=(\lambda_{2},\lambda_{3},\ldots)$ denote $\lambda$ without its first row. If $\lambda$ is an $m$-partition of $dn$ and $\bar{\lambda}\in\{(3,3),(3,1),(2,1),(1,1),(1)\}$, then $a_{\lambda}({d[n]})=0$.

Proof.

This is proved by a finite calculation for all cases but $(3,3)$ as Thm 1.10(a) in [IP17]. Exactly the same calculation can be used to also prove the result for the additional partition $(3,3)$. ∎

For characterizing the set of all $\mu$ for which $a_{\mu}({d[n]})$ is positive, we observe that they form a finitely generated semigroup and hence we only need to find the semigroup’s generators:

[TABLE]

A detailed proof of (3.8) can be found for example in [BI18, Prop. 21.2.6].

3.9 Proposition**.**

Define the set

[TABLE]

Here we truncated trailing zeros from the 3-partitions. The set $X$ is the set of generators of the semigroup of 3-partitions $\mu$ that have $a_{\mu}({d[6]})>0$.

The proof of Proposition 3.9 proceeds in several steps.

A direct computation with the LiE software verifies $a_{\mu}({d[6]})>0$ for all $\mu\in X\setminus\{(45,45)\}$. The case $d=15$ runs into memory problems when using LiE. Other software such as Schur stops working when $d=8$. We used the formula [Stu08, Cor. 4.2.8] to verify $a_{(45,45)}({15[6]})>0$.

We call the number of nonzero parts the length of a partition. We use a brute-force computer verification and a direct computation with LiE to show that for $d\leq 26$ every partition $\mu$ of length $\leq 2$ with $a_{\mu}({d[6]})>0$ is a sum of partitions from the set $X$. The same computation is done for all 3-partitions, but only up to $d\leq 14$. The following proposition states that these finite computations completely describe all cases.

3.10 Proposition**.**

If $\lambda$ is a $3$-partition of $6d$, $d\geq 15$, and $\bar{\lambda}\notin\{(3,3),(3,1),(2,1),(1,1),(1)\}$, then $\lambda$ is a sum of partitions from $X$.

Proof.

For $15\leq d\leq 17$ we use a computer calculation to show that we can write every such partition $\lambda$ as a sum of partitions from $X$. For $d>17$ we prove this inductively by showing that we can write every $3$-partition $\lambda$ of $6d$ with $\bar{\lambda}\notin\{(3,3),(3,1),(2,1),(1,1),(1)\}$ as a sum of one of the partitions $(6),(6,6)\text{\ or\ }(6,6,6)$ and a smaller $\lambda^{\prime}$ with again $\bar{\lambda^{\prime}}\notin\{(3,3),(3,1),(2,1),(1,1),(1)\}$.

Let $c_{i}$ denote the number of columns in $\lambda$ with exactly $i$ boxes for $i\in\{1,2,3\}$. Since we have at least $108$ boxes in $\lambda$, the pigeonhole principle implies that at least one must be true: $c_{1}\geq 6$, $c_{2}\geq 10$ or $c_{3}\geq 10$.

In the case $c_{1}\geq 6$ we have $\lambda=\lambda^{\prime}+(6)$ with $\lambda^{\prime}$ being a sum of elements from $X$ since $\bar{\lambda^{\prime}}=\bar{\lambda}$. In the case $c_{2}\geq 10$ we have $\lambda=\lambda^{\prime}+(6,6)$ with $\lambda^{\prime}$ being a sum of elements from $X$ as $\lambda^{\prime}_{2}\geq 4$. In the case $c_{3}\geq 10$ we have $\lambda=\lambda^{\prime}+(6,6,6)$ with $\lambda^{\prime}$ being a sum of elements from $X$ as $\lambda^{\prime}_{3}\geq 4$. ∎

This finishes the proof of Proposition 3.9.

To prove (3.6) it is sufficient (and necessary) to show that $\operatorname{mult}_{\mu}(\mathbb{C}[\textup{{Ch}}_{m}^{n}]_{d})>0$ for all $\mu\in X$, because a semigroup property analogous to (3.8) holds (the same proof applies, e.g. [BI18, Prop. 21.2.6]):

[TABLE]

If the length of $\mu$ is at most 2, we use the following general result.

3.12 Proposition**.**

Let $\mu$ be a 3-partition of length at most 2. If $a_{\mu}({d[n]})>0$, then $\operatorname{mult}_{\mu}(\mathbb{C}[\textup{{Ch}}_{m}^{n}]_{d})>0$.

Proof.

We use an inheritance result: If for a 2-partition $\mu$ we have $\operatorname{mult}_{\mu}(\mathbb{C}[\textup{{Ch}}_{2}^{n}]_{d})>0$, and $\nu$ is the 3-partition that arises from $\mu$ by adding a single 0, then $\operatorname{mult}_{\nu}(\mathbb{C}[\textup{{Ch}}_{3}^{n}]_{d})>0$. The proof is completely analogous to other inheritance results, see e.g. [Ike12, Lemma 4.3.2 or Sec. 5.3]. Now for 2-partitions $\mu$ we have $a_{\mu}({d[n]})=\operatorname{mult}_{\mu}(\mathbb{C}[\textup{{Ch}}_{2}^{n}]_{d})$, because every homogeneous polynomial in 2 variables decomposes as a product of homogeneous linear polynomials by the fundamental theorem of algebra, see also e.g. [Lan17, Exa. 9.1.1.8]. This is how the Hermite reciprocity can be proved. An even simpler argument works if $\mu$ has length 1. ∎

We finish the proof of (3.6) by using a computer calculation to verify that for all 3-partitions $\mu\in X$ of length 3 we have $\operatorname{mult}_{\mu}(\mathbb{C}[\textup{{Ch}}_{3}^{6}])>0$, see Proposition 5.1.

This finishes the proof of Theorem 2.3(2a). The proof of Theorem 2.3(2b) is completely analogous as follows. Let $m=4$, $n=7$.

3.13 Lemma**.**

Let $\bar{\lambda}:=(\lambda_{2},\lambda_{3},\ldots)$ denote $\lambda$ without its first row. If $\lambda$ is an $m$-partition of $dn$ and $\bar{\lambda}\in Y$ for $Y:=\{(1)$, $(1,1)$, $(1,1,1)$, $(2,1)$, $(2,1,1)$, $(2,2,1)$, $(3,1)$, $(3,1,1)$, $(3,2,1)$, $(3,3)$, $(3,3,1)$, $(3,3,2)$, $(3,3,3)$, $(4,1,1)$, $(4,3,3)$, $(5,1,1)$, $(5,5,5)$, $(6,1,1)\}$, then $a_{\lambda}({d[n]})=0$.

Proof.

This is proven exactly like Lemma 3.7. ∎

The semigroup of $4$-partitions $\lambda$ that have $a_{\lambda}({d[7]})>0$ has 948 generators, listed in Proposition 7.1. They form a set that we call $X$.

We again use a direct computation with the LiE software to verify $a_{\mu}({d[7]})>0$ for all $\mu\in X\setminus\{(49,49),(24,24,23,23)\}$. For both the remaining partitions $\mu\in\{(49,49),(24,24,23,23)\}$ we prove $\operatorname{mult}_{\mu}(\mathbb{C}[\textup{{Ch}}_{4}^{7}]_{d})>0$ using our computer calculations which also implies $a_{\mu}({d[7]})>0$.

To prove those are all the generators we use the following proposition which is proved completely analogously to Proposition 3.10.

3.14 Proposition**.**

If $\lambda$ is a $4$-partition of $7d$, $d\geq 14$, and $\bar{\lambda}\notin Y$, then $\lambda$ is a sum of partitions from $X$.

For the next finite case ($n=7$, $k=d=8$, $m=5$) we reached the computational limit of our implementation. Here we were able to find $5016$ generating partitions of the semigroup of $4$-partitions $\mu$ that have $a_{\mu}({d[7]})>0$. Unfortunately these do not generate everything excluding the exceptions yet. We were able to verify for $5000$ generating partitions $\mu$ that $\operatorname{mult}_{\mu}(\mathbb{C}[\textup{{Ch}}_{m}^{n}]_{d})>0$. For the remaining ones, we used up to 200 GB of RAM, but this was not sufficient.

Some occurrence obstructions

As we degenerate the parameter settings and let $n$ get closer to $m$, multiplicity obstructions tend to become occurrence obstructions. More precisely, for $m=3$ and values of $n<6$, and for $(m,n)=(4,6)$, some multiplicity obstructions are actually also occurrence obstructions, as the following proposition shows.

3.15 Proposition**.**

The following partitions give occurrence obstructions that show $\textup{{Pow}}_{m,d}^{n}\not\subseteq\textup{{Ch}}_{m}^{n}$.

[TABLE]

Proof.

The plethysm coefficient computations were performed with the LiE software. Lemma 3.4 implies that $\operatorname{mult}_{\lambda}(\mathbb{C}[\textup{{Ch}}_{m}^{n}]_{d})\leq a_{\lambda}({n[d]})=0$. Proposition 3.3 implies $\operatorname{mult}_{\lambda}(\mathbb{C}[\textup{{Pow}}_{m,d}^{n}]_{d})>0$. ∎

See [BHI17, Prop. 4] for additional occurrence obstructions in the case $n=3$.

4 Plethysm inequalities

We are interested in the plethysm coefficients $a_{\lambda}(d[m])$ for certain values of $\lambda$ and $d,m$. Here we compute such values for infinite families of parameters and in particular, prove Theorem 3.5.

We will work over the ring of symmetric functions $\Lambda$, defined as the ring of formal power series (in finitely or infinitely many variables) which are invariant under any transposition of the variables. For the definitions and main identities see e.g. [Sta99]. Plethysms of symmetric functions are described also there in Appendix 2 of Chapter 7, here we review the necessary definitions.

The characters of the irreducible $GL_{r}$–module $W_{\lambda}$ are the Schur functions $s_{\lambda}(x_{1},\ldots,x_{r})$, where $x_{1},\ldots,x_{r}$ correspond to the eigenvalues of the conjugacy class representative from $GL_{r}$. Their combinatorial interpretation is as the generating function over all semi-standard Young tableaux with entries $1,...,r$, but we will use certain determinantal formulas as described below. The complete homogeneous symmetric functions $h_{\ell}$ are defined as $s_{(\ell)}$ and are the characters of the $\textup{Sym}^{\ell}$ module. The $\textup{Sym}^{d}(\textup{Sym}^{n}(\mathbb{C}^{r}))$ module is obtained as the composition of the two representations. The image in $\textup{Sym}^{n}(\mathbb{C}^{r})$ of a diagonal matrix from $GL_{r}$ with entries (i.e. eigenvalues) $x_{1},\ldots,x_{r}$ on the diagonal has eigenvalues all the $N:=\binom{n+r-1}{r-1}$ degree $n$ monomials in $x_{1},\ldots,x_{r}$. Hence, the character of the representation $\textup{Sym}^{d}(\textup{Sym}^{n}(\mathbb{C}^{r}))$ of $GL_{N}$ can be obtained by evaluating the character $h_{d}$ of $\textup{Sym}^{d}$ at the monomials, i.e. the eigenvalues above. This gives us the definition of the symmetric function plethysm $h_{d}[h_{n}(x_{1},\ldots,x_{r})]$, that is, the evaluation of $h_{d}$ on the variables consisting of all degree $n$ monomials, i.e.

[TABLE]

where $\alpha=(\alpha_{1},\ldots,\alpha_{r})$ runs over all compositions of $n$.

In general, knowing the character of a representation contains all the information to obtain the multiplicities of the irreducible decomposition via the inner product of characters. As the Schur functions $s_{\lambda}$ are the irreducible characters for $GL_{r}$, the inner product is equivalent to an inner product in the ring $\Lambda$, where $\{s_{\lambda}\}_{\lambda}$ is an orthonormal basis. In other words, the multiplicity of the Weyl module of weight $\lambda$ is given by the multiplicity of the Schur function $s_{\lambda}$ in the expansion of $h_{d}[h_{m}]$. We will now compute this via the inner product in the ring $\Lambda$ of symmetric functions, using some basic properties of this ring as found in [Sta99] and [Mac95].

We have that $a_{\lambda}(d[n])$ is the multiplicity of $\{\lambda\}$ in $\textup{Sym}^{d}\textup{Sym}^{n}$, translated into characters this is also the coefficient at $s_{\lambda}$ of the expansion of $h_{d}[h_{n}]$ in Schur function. By their orthonormalitiy, this is the same as

[TABLE]

We now invoke various symmetric function identities in order to compute the above inner product. The Schur functions $s_{\lambda}$ can be expressed via the Jacobi-Trudi formula (see again [Sta99, Ch. 7]) as a signed sums of homogeneous symmetric functions, namely

[TABLE]

the inner product (4.1) can then be computed via a signed sum of inner products of the form $\langle h_{\mu},h_{d}[h_{n}]\rangle$. We remark that the orthogonal dual basis for the complete homogeneous symmetric functions is the monomial symmetric functions, i.e.

[TABLE]

so we need to express $h_{d}[h_{n}]$ in terms of the monomial symmetric functions, defined by

[TABLE]

where the sum ranges over all distinct permutations of $(\nu_{1},\nu_{2},\ldots,\nu_{r})$ and $\nu$ is completed with 0s to the length $r$. Since he monomial symmetric functions form a basis for $\Lambda$, we can expand any symmetric function in it uniquely. Let

[TABLE]

, for some constants $c_{\nu}$ (i.e. the coefficients in this expansion). Since each $m_{\nu}$ has a unique leading monomial (in the lexicographic order) $x_{1}^{\nu_{1}}x_{2}^{\nu_{2}}\cdots$, finding $c_{\nu}$ is equivalent to extracting the coefficient at the single monomial $x_{1}^{\nu_{1}}\cdots$ from the monomial expansion of the corresponding symmetric function as a polynomial, i.e.

[TABLE]

where to avoid confusion with the plethysm notation we denote by $(X)@f$ the coefficient of the monomial $X$ in the monomial expansion of the polynomial $f$.

Let $\nu$ be a partition of length $\ell$. By the above remarks we need to consider only the truncated expansion $h_{d}[h_{n}(x_{1},\ldots,x_{\ell})]$ as only the monomials in $x_{1},\ldots,x_{\ell}$ will be relevant.

We have the following formula for the $h$’s, see e.g. [Sta99]:

[TABLE]

where $(b)=(b_{1},b_{2},\ldots,b_{r})$ runs over all (weak) compositions of $N$. Hence, assuming some total ordering for compositions $\alpha^{i}$ of $n$, we have

[TABLE]

Thus for the coefficients $c_{\nu}$ we have:

[TABLE]

By the Jacobi-Trudi identity (4.2) this gives a formula for computing the plethysm coefficients as

[TABLE]

where the permutations $\pi$ are viewed as vectors with entries $1,2,\ldots,\ell(\lambda)$

We now turn towards the proof of Theorem 3.5 and consider $s_{\lambda}$ for $\lambda=(\lambda_{1},\lambda_{2},2)$ for some $k\geq 2$. By the Jacobi-Trudi identity (4.4) we need to compute only $c_{\nu}$ for $\nu$ having at most 3 parts, with $\nu_{3}=0,1,2$. Let $p_{r}(a,b)$ denote the number of partitions of $r$ which fit inside an $a\times b$ rectangle, it’s generating function is the $q$-binomial coefficient (see [Sta11]):

[TABLE]

4.5 Proposition**.**

We have the following generating function identities for $c_{\nu}(d,n)$, where $\ell(\nu)\leq 3$ and $\nu_{3}\leq 2$:

$c_{(L,k,2)}=(q^{k})@\left(\binom{n}{1}_{q}\binom{n+d-2}{n}_{q}+\binom{n-1}{1}_{q}\binom{n+d-1}{n}_{q}+q\binom{n}{2}_{q}\binom{n+d-2}{n}_{q}\right)$**

$c_{(L,k,1)}=(q^{k})@\binom{n}{1}_{q}\binom{n+d-1}{n}_{q}$**

$c_{(L,k,0)}=(q^{k})@\binom{n+d}{n}_{q}=p_{k}(n,d)$**

Proof.

By formula (4.3), we have the following

[TABLE]

Hence, the only $\alpha^{i}$ involved are of the form $\alpha^{i}=(n-a_{i},a_{i})$, and after renumerating, we can assume $a_{i}=i$. So we are counting compositions $b$ of $d$, s.t. $\sum_{i}b_{i}i=k$ for $i=0\ldots n$. This is exactly the same as specifying an integer partition $\gamma$ of $k$ by the number of its parts, i.e. $\gamma=(0^{b_{0}},1^{b_{1}},\ldots,n^{b_{n}})$, such that $b_{0}+\cdots+b_{n}=d$. These restrictions are equivalent to $\gamma$ fitting inside an $n\times d$ box, and the number of such $\gamma$ is exactly $p_{k}(d,n)$.

Next, when the second part in $\nu$ is 1, we have the following. Since $\nu_{3}=1$, the condition $\sum_{i}b_{i}\alpha^{i}_{3}=\nu_{3}=1$ implies that there is a single $i$, such that $b_{i}\alpha^{i}_{3}\neq 0$, and in fact must be 1, so $b_{i}=\alpha^{i}_{3}=1$. After renumeration, we can assume that $i=0$ (for separation purposes) with $b_{0}=\alpha^{0}_{3}=1$ and $\alpha^{0}=(n-1-r,r,1)$ for $r=0\ldots n-1$. For the remaining $b$’s and $\alpha$s we have

[TABLE]

with $b_{1}+\cdots=d-1$, and $|\alpha^{i}|=n$. This number is now, by the previous case, $(q^{k-r})@\binom{n+d-1}{n}_{q}$. The total number is thus

[TABLE]

Finally, when $\nu_{3}=2$ we have the following two distinct options:

Either there is an index $i$, such that $b_{i}\alpha^{i}_{3}=\nu_{3}=2$, or $i<j$ with $b_{i}\alpha^{i}_{3}=1$ and $b_{j}\alpha^{j}_{3}=1$.

In the first case we have $b_{i}\alpha^{3}_{i}=2$ – either $b_{i}=2$, in which case $\alpha^{i}=(n-1-r,1)$ and the rest of the $b$’s sum to $d-b_{i}=d-2$, which brings us to the previous case (of $(L,k,1)$), so the number is

[TABLE]

Otherwise, $b_{i}=1$ and $\alpha^{i}_{3}=2$. As in the case $\nu_{3}=1$, let $i=0$ and $\alpha^{0}=(n-2-r,r,2)$, $b_{0}=1$, so we are looking for the number of $(b_{1},\ldots)$ with $|b|=d-1$ and such that $\sum_{i}b_{i}\alpha^{i}=(L-n+r+2,k-r)$ for all possible $r=0,\ldots,n-2$. So this is

[TABLE]

Last, when there are $i<j$ with $b_{i}\alpha^{i}_{3}=1$ and $b_{j}\alpha^{j}_{3}=1$, let $i=-1$, $j-0$ (again, renumerating for simplicity), with $\alpha^{-1}=(n-1-r_{1},r_{1},1)$ and $\alpha^{0}=(n-1-r_{2},r_{2},1)$ with $0\leq r_{1}<r_{2}\leq n-1$. We thus have for the remaining $\alpha$ and $b$s that $b_{1}+\cdots=d-2$, and $\sum_{i}b_{i}\alpha^{i}=(L-(n-1-r_{1})-(n-1-r_{2}),k-r_{1}-r_{2})$. By the first case, this is

$(q^{k-r_{1}-r_{2}})@\binom{n+d-2}{n}_{q}$. Summing over all possible $0<r_{1}<r_{2}\leq n-1$, we have

[TABLE]

where the last identity follows from interpreting $(r_{2}-1,r_{1})$ as a partition in the $2\times n-2$ rectangle. Summing over all the cases considered here, we get the desired total coefficient. ∎

4.6 Proposition**.**

The plethysm coefficient for $\lambda=(L,r,2)$ is equal to

[TABLE]

Proof.

Following equation (4.4), we have that

[TABLE]

Substituting the formulas for the $c$’s from Proposition 4.5, and observing that $(q^{r+j})\,@\;f=(q^{r})\,@\;q^{-j}f$ for any $j$, we have that

[TABLE]

Simplifying the above expression by grouping terms for the same binomial coefficients together we obtain

[TABLE]

∎

4.7 Proposition**.**

Let $\lambda=(L,r,2)$. We have that

[TABLE]

Proof.

Set $[a]!_{q}:=(1-q)\cdots(1-q^{a})$, a variant of the usual factorial $q$-analogue but multiplied by $(1-q)^{a}$, and consider the desired difference via the formula in Proposition 4.6:

[TABLE]

Finally, observe that the RHS is a polynomial divisible by $q$, so the coefficient at $q^{r+1}$ is the same as the coefficient at $q^{r}$ after dividing by $q$. ∎

We are now ready to prove Theorem 3.5 as a Corollary of the above computations:

4.8 Corollary**.**

[Theorem 3.5] Let $d=n+1$ and $\lambda=(n^{2}+n-2-r,r,2)$. Then $a_{\lambda}((n+1)[n])-a_{\lambda}(n[n+1])\geq 0,$ with

[TABLE]

with the exception in the last case when $n=8$, and $r=35$ when $a_{(35,35,2)}(9[8])=a_{(35,35,2)}(8[9])$.

Proof.

Then by the Proposition 4.7 we have

[TABLE]

The last line follows by absorbing the fraction into the $q$-binomial coefficient. It is now evident, that since the $q$-binomial coefficient expands into a polynomial of $q$ (with coefficients given by $p_{*}(n-2,n+1)$), multiplying it with $q^{n}$ or $q^{n+1}$ gives two polynomials whose lowest order terms are $q^{n}$ and $q^{n+1}$ respectively. So if $r<n$, there is no term of such degree, and the coefficient is 0. when $r=n$ we see that such term can only come from the first polynomial’s first (lowest order) term, which is exactly $q^{n}$ since $\binom{2n-1}{n-2}_{q}q^{n}=q^{n}(1+q+2q^{2}+\cdots)=q^{n}+O(q^{n+1})$. Therefore we obtain the case $r=n$.

Let now $r>n$, and set $r=n+k+1$ for some $k\geq 0$. We have that

[TABLE]

where $g$ denotes the Kronecker coefficient for the symmetric group $\mathfrak{S}_{n}$ for the 3 given partititons, and the last identity and the strict positivity are shown to hold for $n\geq 9$ in [PP13], and the other cases are verified by direct expansion of the $q$-binomial coefficients. In particular, we have that $p_{26}(9,6)=227=p_{27}(9,6)$ which gives the only exceptional 0 plethysm. ∎

5 Computer calculations

The following computer calculation for Proposition 5.1 is a refinement and speedup of the computation performed in [CIM16]. Indeed, a run of the method from [CIM16] would take significantly too long to prove Proposition 5.1 in any reasonable time. Our new method makes extensive use of memory resources, while the method from [CIM16] uses almost no memory.

5.1 Proposition**.**

If $X$ is defined as in Proposition 3.9, then for all $\mu\in X$ of length 3 we have $\operatorname{mult}_{\mu}(\mathbb{C}[\textup{{Ch}}_{3}^{6}])>0$.

If $X$ is defined as in Proposition 7.1, then for all $\mu\in X$ we have $\operatorname{mult}_{\mu}(\mathbb{C}[\textup{{Ch}}_{4}^{7}])>0$.

Proof.

For a vector space $U$ let $\smash{\textstyle\bigotimes}^{\delta}U$ denote its $\delta$-th tensor power. The computation that verifies Proposition 5.1 is based on the famous Schur-Weyl duality (see e.g. [Pro07, Ch. 9, eq. (3.1.4)] or [GW09, eq. (9.1)]):

[TABLE]

where the sum is over all $m$-partitions of $dn$, $\{\lambda\}$ is the irreducible $\mathsf{GL}_{m}$-representation of type $\lambda$, and $[\lambda]$ is the irreducible $\mathfrak{S}_{dn}$-representation of type $\lambda$, which is called the Specht module.

For a $\mathsf{GL}_{m}$-representation $W$, a highest weight vector of type $\lambda$ is a vector $f\in W$ such that two properties hold: (1) $\operatorname{diag}(\alpha_{1},\alpha_{2},\ldots,\alpha_{m})f=\alpha_{1}^{\lambda_{1}}\cdots\alpha_{m}^{\lambda_{m}}f$, where $\operatorname{diag}(\alpha_{1},\alpha_{2},\ldots,\alpha_{m})$ denotes the diagonal matrix with $\alpha_{i}$ on the main diagonal, and (2) $gf=f$ for every upper triangular matrix $g\in\mathsf{GL}_{m}$ with 1s on the main diagonal. The highest weight vectors of type $\lambda$ in $W$ form a vector space, which we call $\mathsf{HWV}_{\lambda}(W)$. Its dimension conveniently coincides with the multiplicity of $\lambda$ in $W$ (see e.g. [BI18, Prop 12.2.5]):

[TABLE]

Let $\textup{Sym}^{\delta}U\subseteq\smash{\textstyle\bigotimes}^{\delta}U$ denote the $\mathfrak{S}_{\delta}$-invariant subspace and let $U^{*}$ denote the vector space dual to $U$. There are canonical isomorphisms $\mathbb{C}[U]_{d}\simeq\textup{Sym}^{d}(U^{*})\simeq(\textup{Sym}^{d}U)^{*}$. Observe that there are canonical $\mathsf{GL}_{m}$-equivariant surjections:

[TABLE]

where the first surjection is the symmetrization $S_{d,n}:=\frac{1}{d!(n!)^{d}}\sum_{\sigma\in\mathfrak{S}_{n}\wr\mathfrak{S}_{d}}\sigma$ over the wreath product $\mathfrak{S}_{n}\wr\mathfrak{S}_{d}$ and the second surjection is the restriction of functions from $\mathbb{A}_{m}^{n}$ to the subvariety $\textup{{Ch}}_{m}^{n}$. Now, restricting to the highest weight vector space of type $\lambda$, we obtain surjections

[TABLE]

To prove that $\operatorname{mult}_{\lambda}(\mathbb{C}[\textup{{Ch}}_{m}^{n}]_{d})>0$ we combine (5.3) with (5.4), so our goal is to find a nonzero vector in $\mathsf{HWV}_{\lambda}(\smash{\textstyle\bigotimes}^{dn}\mathbb{C}^{m})$ that does not vanish under the composition of both surjections in (5.4). The vector space $\mathsf{HWV}_{\lambda}(\smash{\textstyle\bigotimes}^{dn}\mathbb{C}^{m})$ is well known and we construct its elements as follows. For a partition $\lambda=(\lambda_{1},\ldots,\lambda_{m})$ let $\mu$ be its transposed partition, i.e., $\mu_{i}:=|\{j\mid\lambda_{i}\geq j\}|$. If we depict a partition by its Young diagram, which is a top-left justified array of boxes, $\lambda_{i}$ in each row, then $\mu$ is obtained by reflecting $\lambda$ at its diagonal, hence the name “transposed partition”. It is straightforward to verify that the following vector $v_{\lambda}$ is contained in $\mathsf{HWV}_{\lambda}(\smash{\textstyle\bigotimes}^{dn}\mathbb{C}^{m})$:

[TABLE]

where $v_{i}:=e_{1}\wedge e_{2}\wedge\cdots\wedge e_{i}:=\frac{1}{i!}\sum_{\sigma\in\mathfrak{S}_{i}}\operatorname{sgn}(\sigma)e_{\sigma(1)}\otimes\cdots\otimes e_{\sigma(i)}$ is a highest weight vector of type $(\underbrace{1,1,\ldots,1}_{i\text{ times}})$. Equation (5.2) combined with the fact that $\{\lambda\}$ contains a single highest weight vector line of type $\lambda$ and no highest weight vector of any other type (see e.g. [Kra85, III.1.4, Satz 1]) implies that $\{\pi v_{\lambda}\mid\pi\in\mathfrak{S}_{dn}\}$ is a generating set of the vector space $\mathsf{HWV}_{\lambda}(\smash{\textstyle\bigotimes}^{dn}\mathbb{C}^{m})$ (cp. [Ike12, Claim 4.2.13]). Thus $\{S_{d,n}\pi v_{\lambda}\mid\pi\in\mathfrak{S}_{dn}\}$ is a generating set of $\mathsf{HWV}_{\lambda}(\mathbb{C}[\mathbb{A}_{m}^{n}]_{d})$. The evaluation of $S_{d,n}\pi v_{\lambda}$ at a point $p\in\mathbb{A}_{m}^{n}=\textup{Sym}^{n}\mathbb{C}^{m*}$ is known to equal the tensor contraction

[TABLE]

see e.g. [Ike12, Sec. 4.2(A)]. Since $p^{\otimes d}S_{d,n}=p^{\otimes d}$, (5.5) equals

[TABLE]

as observed e.g. in [Ike12, p. 39]. Therefore, the statement $\dim\mathsf{HWV}_{\lambda}(\mathbb{C}[\textup{{Ch}}_{m}^{n}]_{d})>0$ is equivalent to the existence of a $\pi\in\mathfrak{S}_{dn}$ and a $p\in\textup{{Ch}}_{m}^{n}$ such that (5.6) is nonzero. The search for $(\pi,p)$ is an algorithmic challenge that we tackle as follows. We choose a random $p\in\textup{{Ch}}_{m}^{n}$, i.e., $p=\ell_{1}\cdots\ell_{n}=\frac{1}{n!}\sum_{\sigma\in\mathfrak{S}_{n}}\ell_{\sigma(1)}\otimes\cdots\otimes\ell_{\sigma(i)}$, $\ell_{i}\in\mathbb{C}^{m*}$. To compute (5.6) we aim to not expand $\pi v_{\lambda}$, because a tensor contraction

[TABLE]

is just a product of determinants of matrices of size $\leq m$, and such determinants are efficiently computable. If we expand $p^{\otimes d}$ into a sum of summands of the form $\ell_{i_{1}}\otimes\ell_{i_{2}}\otimes\cdots\otimes\ell_{i_{dn}}$, then we obtain $(n!)^{d}$ many summands, which for $n=6$ quickly exceeds our computational recources, even for reasonably low $d$. Therefore we use a dynamic programming approach that is based on the combinatorial interpretation of the summation (5.6) from [CIM16], which we describe next.

We identify $\lambda$ with its Young diagram, which we interpret as a cardinality $|\lambda|$ subset of $\mathbb{N}\times\mathbb{N}$. Let $\mu$ be the transpose of $\lambda$, so $\mu_{i}$ denotes the length of the $i$-th column of $\lambda$. A placement $\vartheta$ on $\lambda$ is a map $\lambda\to\{1,\ldots,n\}$. To each placement $\vartheta$ and each column index $i$ the corresponding determinant $\mathrm{det}_{\vartheta,i}$ is defined as the determinant of the top $\mu_{i}\times\mu_{i}$ submatrix of the $m\times\mu_{i}$ matrix that is given by the linear forms $\ell_{\vartheta(1,i)},\ell_{\vartheta(2,i)},\ldots,\ell_{\vartheta(\mu_{i},i)}$. We number the positions in $\lambda$ columnwise from left to right, top to bottom, so that each position $b\in\lambda$ gets a number $j(b)\in\{1,\ldots,nd\}$. Given $\pi\in\mathfrak{S}_{nd}$ we construct the Young tableau $T$ of shape $\lambda$ by filling $\lambda$ at position $b$ with the number $T(b):=\lceil\pi(j(b))/n\rceil$. For example, if $\lambda=(2,2)$, $d=n=2$, and $\pi$ is the transposition $(2\ 3)$, then $T={\Yvcentermath 1\tiny\young(11,22)}$. The tableau $T$ contains each number from $\{1,\ldots,d\}$ exactly $n$ times (and each tableau $T$ which contains each number from $1$ to $d$ exactly $n$ times can be otained from some $\pi$). A short calculation, which for example is done in [CIM16], shows that (5.6) equals

[TABLE]

where a placement $\vartheta$ is proper if $\vartheta$ places each number onto each number in $T$ exactly once, i.e., for every $i\in\{1,\ldots,n\}$ and $j\in\{1,\ldots,d\}$ there exists exactly one $b\in\lambda$ with $(\vartheta(b),T(b))=(i,j)$.

The above description was used to perform the computations in [CIM16]. We now discuss some adjustments for the computations that we use. For a placement $\vartheta$ on $\lambda$ and for a partition $\nu\subseteq\lambda$ we denote by $\vartheta|_{\nu}$ the restriction of $\vartheta$ to $\nu$. We say that a placement $\vartheta$ on $\lambda$ extends a placement $\psi$ on $\nu\subseteq\lambda$ iff $\vartheta|_{\nu}=\psi$. Let $\lambda^{\leq k}$ denote the set of boxes in the first $k$ columns of the Young diagram $\lambda$, and $\lambda^{>k}$ denote the set of boxes of $\lambda$ that are in columns $>k$. For a placement $\psi$ on $\lambda^{\leq k}$ and a placement $\varphi$ on $\lambda^{>k}$ let $\psi\varphi$ denote the unique placement on $\lambda$ that extends both $\psi$ and $\varphi$.

Our algorithm constructs all proper placements $\vartheta$ on $\lambda$ using a standard breadth-first search in a columnwise manner from left to right, top to bottom. In this way we first obtain $\vartheta|_{\lambda^{\leq 1}}$, then $\vartheta|_{\lambda^{\leq 2}}$, and so on. For each placement $\psi$ on $\lambda^{\leq k}$ we observe that

[TABLE]

Two placements $\psi$ and $\psi^{\prime}$ on $\lambda^{\leq k}$ are called equivalent if they can be obtained from each other by permuting entries between positions that have the same number in $T$. The crucial observation is that $\alpha(\psi)=\alpha(\psi^{\prime})$ if $\psi$ is equivalent to $\psi^{\prime}$. Therefore we can store and reuse each $\alpha(\psi)$ that we encounter throughout the algorithm without computing it again. Although this requires a significant amount of memory, it enables us to crucially cut down the computation time. 444Since $\alpha(\psi)$ for any placement $\psi$ on $\lambda^{\leq k}$ only depends on $\alpha(\psi^{\prime})$ for some placements $\psi^{\prime}$ on $\lambda^{\leq k+1}$ we don’t have to keep the results for all $k$ at the same point in time, which again cuts down our memory usage by a small factor. This was especially relevant for the case $m=4,n=7$, although not sufficient for all partitions.

Define $\kappa_{i}(T^{\leq k})$ as the number of times the number $i$ appears in the first $k$ columns of $T$. Then the number of non-equivalent $\psi$ can easily be calculated as

[TABLE]

Note that depending on $T$ the number of non-equivalent $\psi$ can wildly vary and with it also our running time and memory usage. Generally, it seems that semistandard tableaux, i.e., tableaux with non-decreasing rows and strictly increasing columns, can be evaluated faster. It is sufficient to restrict our attention to semistandard $T$ only, see e.g. [Ike12, Sec. 4.3(A)]. For many partitions there were too many semistandard tableaux in order to generate all of them, so a set of random semistandard tableaux was chosen in these cases. In either case we tested the chosen tableaux by increasing value of $\eqref{eq:cachesize}$. Additionally, as soon as we find $\prod_{i=1}^{k}\mathrm{det}_{\psi,i}$ to be zero we do not have to evaluate the corresponding $\alpha(\psi)$. Numerical problems were avoided by working over a finite field. ∎

The actual tableaux found in both these calculations can be found in Section 8.

6 Tableau computation results for Proposition 3.2

Proof of Proposition 3.2.

We computed the following 8 tableaux that index a basis of $\mathsf{HWV}_{34,6,2}(\mathbb{C}[\mathbb{A}_{3}^{6}]_{7})$, in complete analogy to [BIP19, Sec. 6]. The corresponding functions can be readily evaluated at 8 random points in $\textup{{Pow}}_{3,4}^{6}$ to obtain an $8\times 8$ matrix whose non-singularity proves the first part of Proposition 3.2.

The second part is proved analogously by studying $\mathsf{HWV}_{47,7,2}(\mathbb{C}[\mathbb{A}_{3}^{7}]_{8})$ and using the following 11 tableaux.

∎

7 Generators for $m=4$, $n=7$

7.1 Proposition**.**

Define the set

$X:=\{\left(7\right)$, $\left(8,6\right)$, $\left(10,4\right)$, $\left(12,2\right)$, $\left(8,8,5\right)$, $\left(9,6,6\right)$, $\left(10,7,4\right)$, $\left(10,8,3\right)$, $\left(10,10,1\right)$, $\left(11,6,4\right)$, $\left(11,8,2\right)$, $\left(12,6,3\right)$, $\left(12,7,2\right)$, $\left(12,8,1\right)$, $\left(12,9\right)$, $\left(13,4,4\right)$, $\left(13,6,2\right)$, $\left(13,7,1\right)$, $\left(13,8\right)$, $\left(14,5,2\right)$, $\left(14,6,1\right)$, $\left(14,7\right)$, $\left(15,4,2\right)$, $\left(16,4,1\right)$, $\left(16,5\right)$, $\left(17,2,2\right)$, $\left(18,3\right)$, $\left(10,6,6,6\right)$, $\left(9,8,6,5\right)$, $\left(8,8,8,4\right)$, $\left(10,8,6,4\right)$, $\left(10,10,4,4\right)$, $\left(11,7,6,4\right)$, $\left(11,8,5,4\right)$, $\left(10,8,7,3\right)$, $\left(10,9,6,3\right)$, $\left(12,6,6,4\right)$, $\left(12,8,4,4\right)$, $\left(11,8,6,3\right)$, $\left(11,9,5,3\right)$, $\left(10,8,8,2\right)$, $\left(11,10,4,3\right)$, $\left(10,10,6,2\right)$, $\left(13,7,4,4\right)$, $\left(12,7,6,3\right)$, $\left(12,8,5,3\right)$, $\left(12,9,4,3\right)$, $\left(11,8,7,2\right)$, $\left(11,9,6,2\right)$, $\left(11,10,5,2\right)$, $\left(10,10,7,1\right)$, $\left(14,6,4,4\right)$, $\left(13,6,6,3\right)$, $\left(13,7,5,3\right)$, $\left(13,8,4,3\right)$, $\left(13,9,3,3\right)$, $\left(12,8,6,2\right)$, $\left(12,9,5,2\right)$, $\left(11,8,8,1\right)$, $\left(12,10,4,2\right)$, $\left(11,9,7,1\right)$, $\left(12,11,3,2\right)$, $\left(11,10,6,1\right)$, $\left(12,12,2,2\right)$, $\left(11,11,5,1\right)$, $\left(10,10,8\right)$, $\left(14,7,4,3\right)$, $\left(13,7,6,2\right)$, $\left(13,8,5,2\right)$, $\left(13,9,4,2\right)$, $\left(12,8,7,1\right)$, $\left(13,10,3,2\right)$, $\left(12,9,6,1\right)$, $\left(12,10,5,1\right)$, $\left(12,11,4,1\right)$, $\left(11,10,7\right)$, $\left(16,4,4,4\right)$, $\left(15,6,4,3\right)$, $\left(14,6,6,2\right)$, $\left(14,7,5,2\right)$, $\left(14,8,4,2\right)$, $\left(13,7,7,1\right)$, $\left(14,9,3,2\right)$, $\left(13,8,6,1\right)$, $\left(14,10,2,2\right)$, $\left(13,9,5,1\right)$, $\left(12,8,8\right)$, $\left(13,10,4,1\right)$, $\left(12,9,7\right)$, $\left(13,11,3,1\right)$, $\left(12,10,6\right)$, $\left(13,12,2,1\right)$, $\left(12,11,5\right)$, $\left(13,13,1,1\right)$, $\left(12,12,4\right)$, $\left(15,6,5,2\right)$, $\left(15,7,4,2\right)$, $\left(15,8,3,2\right)$, $\left(14,7,6,1\right)$, $\left(15,9,2,2\right)$, $\left(14,8,5,1\right)$, $\left(14,9,4,1\right)$, $\left(13,8,7\right)$, $\left(14,10,3,1\right)$, $\left(13,9,6\right)$, $\left(14,11,2,1\right)$, $\left(13,10,5\right)$, $\left(13,11,4\right)$, $\left(13,12,3\right)$, $\left(16,6,4,2\right)$, $\left(16,7,3,2\right)$, $\left(15,6,6,1\right)$, $\left(16,8,2,2\right)$, $\left(15,7,5,1\right)$, $\left(15,8,4,1\right)$, $\left(15,9,3,1\right)$, $\left(14,8,6\right)$, $\left(15,10,2,1\right)$, $\left(14,9,5\right)$, $\left(15,11,1,1\right)$, $\left(14,10,4\right)$, $\left(14,11,3\right)$, $\left(14,12,2\right)$, $\left(14,13,1\right)$, $\left(14,14\right)$, $\left(17,5,4,2\right)$, $\left(17,6,3,2\right)$, $\left(17,7,2,2\right)$, $\left(16,6,5,1\right)$, $\left(16,7,4,1\right)$, $\left(16,8,3,1\right)$, $\left(15,7,6\right)$, $\left(16,9,2,1\right)$, $\left(16,10,1,1\right)$, $\left(15,9,4\right)$, $\left(15,10,3\right)$, $\left(15,11,2\right)$, $\left(15,12,1\right)$, $\left(18,4,4,2\right)$, $\left(18,6,2,2\right)$, $\left(17,6,4,1\right)$, $\left(17,7,3,1\right)$, $\left(17,8,2,1\right)$, $\left(16,7,5\right)$, $\left(17,9,1,1\right)$, $\left(16,8,4\right)$, $\left(16,9,3\right)$, $\left(16,10,2\right)$, $\left(16,11,1\right)$, $\left(19,5,2,2\right)$, $\left(18,5,4,1\right)$, $\left(18,6,3,1\right)$, $\left(18,7,2,1\right)$, $\left(17,6,5\right)$, $\left(17,9,2\right)$, $\left(17,11\right)$, $\left(20,4,2,2\right)$, $\left(19,4,4,1\right)$, $\left(19,5,3,1\right)$, $\left(19,6,2,1\right)$, $\left(19,7,1,1\right)$, $\left(18,7,3\right)$, $\left(18,9,1\right)$, $\left(20,5,2,1\right)$, $\left(19,5,4\right)$, $\left(22,2,2,2\right)$, $\left(21,4,2,1\right)$, $\left(20,5,3\right)$, $\left(21,4,3\right)$, $\left(22,5,1\right)$, $\left(23,3,2\right)$, $\left(11,8,8,8\right)$, $\left(10,10,8,7\right)$, $\left(11,9,8,7\right)$, $\left(11,10,7,7\right)$, $\left(10,10,9,6\right)$, $\left(12,8,8,7\right)$, $\left(11,10,8,6\right)$, $\left(11,11,7,6\right)$, $\left(10,10,10,5\right)$, $\left(13,8,7,7\right)$, $\left(12,9,8,6\right)$, $\left(12,10,7,6\right)$, $\left(12,11,6,6\right)$, $\left(11,10,9,5\right)$, $\left(11,11,8,5\right)$, $\left(13,8,8,6\right)$, $\left(13,9,7,6\right)$, $\left(13,10,6,6\right)$, $\left(12,9,9,5\right)$, $\left(12,10,8,5\right)$, $\left(12,11,7,5\right)$, $\left(11,10,10,4\right)$, $\left(12,12,6,5\right)$, $\left(11,11,9,4\right)$, $\left(14,8,7,6\right)$, $\left(14,9,6,6\right)$, $\left(13,9,8,5\right)$, $\left(13,10,7,5\right)$, $\left(13,11,6,5\right)$, $\left(12,10,9,4\right)$, $\left(13,12,5,5\right)$, $\left(12,11,8,4\right)$, $\left(12,12,7,4\right)$, $\left(11,11,10,3\right)$, $\left(15,7,7,6\right)$, $\left(15,8,6,6\right)$, $\left(14,8,8,5\right)$, $\left(14,9,7,5\right)$, $\left(14,10,6,5\right)$, $\left(13,9,9,4\right)$, $\left(14,11,5,5\right)$, $\left(13,10,8,4\right)$, $\left(13,11,7,4\right)$, $\left(12,10,10,3\right)$, $\left(13,12,6,4\right)$, $\left(12,11,9,3\right)$, $\left(13,13,5,4\right)$, $\left(12,12,8,3\right)$, $\left(16,7,6,6\right)$, $\left(15,8,7,5\right)$, $\left(15,9,6,5\right)$, $\left(15,10,5,5\right)$, $\left(14,9,8,4\right)$, $\left(14,10,7,4\right)$, $\left(14,11,6,4\right)$, $\left(13,10,9,3\right)$, $\left(14,12,5,4\right)$, $\left(13,11,8,3\right)$, $\left(14,13,4,4\right)$, $\left(13,12,7,3\right)$, $\left(12,11,10,2\right)$, $\left(13,13,6,3\right)$, $\left(12,12,9,2\right)$, $\left(16,7,7,5\right)$, $\left(16,9,5,5\right)$, $\left(15,9,7,4\right)$, $\left(15,10,6,4\right)$, $\left(14,9,9,3\right)$, $\left(15,11,5,4\right)$, $\left(14,10,8,3\right)$, $\left(15,12,4,4\right)$, $\left(14,11,7,3\right)$, $\left(13,10,10,2\right)$, $\left(14,12,6,3\right)$, $\left(13,11,9,2\right)$, $\left(14,13,5,3\right)$, $\left(13,12,8,2\right)$, $\left(14,14,4,3\right)$, $\left(13,13,7,2\right)$, $\left(12,12,10,1\right)$, $\left(17,7,6,5\right)$, $\left(17,8,5,5\right)$, $\left(16,8,7,4\right)$, $\left(16,9,6,4\right)$, $\left(16,10,5,4\right)$, $\left(15,9,8,3\right)$, $\left(16,11,4,4\right)$, $\left(15,10,7,3\right)$, $\left(15,11,6,3\right)$, $\left(14,10,9,2\right)$, $\left(15,12,5,3\right)$, $\left(14,11,8,2\right)$, $\left(15,13,4,3\right)$, $\left(14,12,7,2\right)$, $\left(13,11,10,1\right)$, $\left(15,14,3,3\right)$, $\left(14,13,6,2\right)$, $\left(13,12,9,1\right)$, $\left(14,14,5,2\right)$, $\left(13,13,8,1\right)$, $\left(12,12,11\right)$, $\left(18,6,6,5\right)$, $\left(18,7,5,5\right)$, $\left(17,7,7,4\right)$, $\left(17,9,5,4\right)$, $\left(16,8,8,3\right)$, $\left(16,9,7,3\right)$, $\left(16,10,6,3\right)$, $\left(15,9,9,2\right)$, $\left(16,11,5,3\right)$, $\left(15,10,8,2\right)$, $\left(16,12,4,3\right)$, $\left(15,11,7,2\right)$, $\left(14,10,10,1\right)$, $\left(16,13,3,3\right)$, $\left(15,12,6,2\right)$, $\left(14,11,9,1\right)$, $\left(15,13,5,2\right)$, $\left(14,12,8,1\right)$, $\left(15,14,4,2\right)$, $\left(14,13,7,1\right)$, $\left(13,12,10\right)$, $\left(15,15,3,2\right)$, $\left(14,14,6,1\right)$, $\left(13,13,9\right)$, $\left(18,9,4,4\right)$, $\left(17,10,5,3\right)$, $\left(16,9,8,2\right)$, $\left(17,11,4,3\right)$, $\left(16,10,7,2\right)$, $\left(17,12,3,3\right)$, $\left(16,11,6,2\right)$, $\left(15,10,9,1\right)$, $\left(16,12,5,2\right)$, $\left(15,11,8,1\right)$, $\left(16,13,4,2\right)$, $\left(15,12,7,1\right)$, $\left(14,11,10\right)$, $\left(16,14,3,2\right)$, $\left(15,13,6,1\right)$, $\left(14,12,9\right)$, $\left(16,15,2,2\right)$, $\left(15,14,5,1\right)$, $\left(14,13,8\right)$, $\left(15,15,4,1\right)$, $\left(14,14,7\right)$, $\left(19,7,5,4\right)$, $\left(18,7,7,3\right)$, $\left(17,9,7,2\right)$, $\left(18,11,3,3\right)$, $\left(16,9,9,1\right)$, $\left(17,11,5,2\right)$, $\left(16,10,8,1\right)$, $\left(17,12,4,2\right)$, $\left(16,11,7,1\right)$, $\left(15,10,10\right)$, $\left(17,13,3,2\right)$, $\left(16,12,6,1\right)$, $\left(15,11,9\right)$, $\left(17,14,2,2\right)$, $\left(16,13,5,1\right)$, $\left(15,12,8\right)$, $\left(16,14,4,1\right)$, $\left(15,13,7\right)$, $\left(16,15,3,1\right)$, $\left(15,14,6\right)$, $\left(16,16,2,1\right)$, $\left(15,15,5\right)$, $\left(20,6,5,4\right)$, $\left(19,10,3,3\right)$, $\left(17,9,8,1\right)$, $\left(18,11,4,2\right)$, $\left(18,12,3,2\right)$, $\left(17,11,6,1\right)$, $\left(16,10,9\right)$, $\left(18,13,2,2\right)$, $\left(17,12,5,1\right)$, $\left(16,11,8\right)$, $\left(17,13,4,1\right)$, $\left(16,12,7\right)$, $\left(17,14,3,1\right)$, $\left(16,13,6\right)$, $\left(17,15,2,1\right)$, $\left(17,16,1,1\right)$, $\left(16,15,4\right)$, $\left(16,16,3\right)$, $\left(19,7,7,2\right)$, $\left(17,9,9\right)$, $\left(18,12,4,1\right)$, $\left(17,11,7\right)$, $\left(18,13,3,1\right)$, $\left(18,14,2,1\right)$, $\left(17,13,5\right)$, $\left(18,15,1,1\right)$, $\left(17,14,4\right)$, $\left(17,15,3\right)$, $\left(17,16,2\right)$, $\left(22,5,4,4\right)$, $\left(21,6,5,3\right)$, $\left(21,8,3,3\right)$, $\left(20,11,2,2\right)$, $\left(18,9,8\right)$, $\left(19,12,3,1\right)$, $\left(18,11,6\right)$, $\left(19,13,2,1\right)$, $\left(19,14,1,1\right)$, $\left(18,15,2\right)$, $\left(18,17\right)$, $\left(22,7,3,3\right)$, $\left(19,13,3\right)$, $\left(19,15,1\right)$, $\left(19,16\right)$, $\left(23,5,4,3\right)$, $\left(23,6,3,3\right)$, $\left(21,12,1,1\right)$, $\left(24,4,4,3\right)$, $\left(23,5,5,2\right)$, $\left(21,7,7\right)$, $\left(25,5,3,2\right)$, $\left(24,5,5,1\right)$, $\left(26,4,3,2\right)$, $\left(25,8,1,1\right)$, $\left(28,3,2,2\right)$, $\left(27,4,3,1\right)$, $\left(12,10,10,10\right)$, $\left(11,11,11,9\right)$, $\left(12,11,10,9\right)$, $\left(12,12,9,9\right)$, $\left(13,10,10,9\right)$, $\left(13,11,9,9\right)$, $\left(12,11,11,8\right)$, $\left(12,12,10,8\right)$, $\left(14,10,9,9\right)$, $\left(13,11,10,8\right)$, $\left(13,12,9,8\right)$, $\left(13,13,8,8\right)$, $\left(12,12,11,7\right)$, $\left(15,9,9,9\right)$, $\left(14,10,10,8\right)$, $\left(14,11,9,8\right)$, $\left(14,12,8,8\right)$, $\left(13,11,11,7\right)$, $\left(13,12,10,7\right)$, $\left(13,13,9,7\right)$, $\left(12,12,12,6\right)$, $\left(15,10,9,8\right)$, $\left(15,11,8,8\right)$, $\left(14,11,10,7\right)$, $\left(14,12,9,7\right)$, $\left(14,13,8,7\right)$, $\left(13,12,11,6\right)$, $\left(14,14,7,7\right)$, $\left(13,13,10,6\right)$, $\left(16,9,9,8\right)$, $\left(16,10,8,8\right)$, $\left(15,10,10,7\right)$, $\left(15,11,9,7\right)$, $\left(15,12,8,7\right)$, $\left(14,11,11,6\right)$, $\left(15,13,7,7\right)$, $\left(14,12,10,6\right)$, $\left(14,13,9,6\right)$, $\left(13,12,12,5\right)$, $\left(14,14,8,6\right)$, $\left(13,13,11,5\right)$, $\left(17,9,8,8\right)$, $\left(16,10,9,7\right)$, $\left(16,11,8,7\right)$, $\left(16,12,7,7\right)$, $\left(15,11,10,6\right)$, $\left(15,12,9,6\right)$, $\left(15,13,8,6\right)$, $\left(14,12,11,5\right)$, $\left(15,14,7,6\right)$, $\left(14,13,10,5\right)$, $\left(15,15,6,6\right)$, $\left(14,14,9,5\right)$, $\left(13,13,12,4\right)$, $\left(17,9,9,7\right)$, $\left(17,11,7,7\right)$, $\left(16,10,10,6\right)$, $\left(16,11,9,6\right)$, $\left(16,12,8,6\right)$, $\left(15,11,11,5\right)$, $\left(16,13,7,6\right)$, $\left(15,12,10,5\right)$, $\left(16,14,6,6\right)$, $\left(15,13,9,5\right)$, $\left(14,12,12,4\right)$, $\left(15,14,8,5\right)$, $\left(14,13,11,4\right)$, $\left(15,15,7,5\right)$, $\left(14,14,10,4\right)$, $\left(13,13,13,3\right)$, $\left(17,11,8,6\right)$, $\left(17,12,7,6\right)$, $\left(16,11,10,5\right)$, $\left(17,13,6,6\right)$, $\left(16,12,9,5\right)$, $\left(16,13,8,5\right)$, $\left(15,12,11,4\right)$, $\left(16,14,7,5\right)$, $\left(15,13,10,4\right)$, $\left(16,15,6,5\right)$, $\left(15,14,9,4\right)$, $\left(14,13,12,3\right)$, $\left(16,16,5,5\right)$, $\left(15,15,8,4\right)$, $\left(14,14,11,3\right)$, $\left(19,9,7,7\right)$, $\left(18,9,9,6\right)$, $\left(17,11,9,5\right)$, $\left(17,12,8,5\right)$, $\left(16,11,11,4\right)$, $\left(17,13,7,5\right)$, $\left(16,12,10,4\right)$, $\left(16,13,9,4\right)$, $\left(15,12,12,3\right)$, $\left(17,15,5,5\right)$, $\left(15,13,11,3\right)$, $\left(16,15,7,4\right)$, $\left(15,14,10,3\right)$, $\left(14,13,13,2\right)$, $\left(16,16,6,4\right)$, $\left(15,15,9,3\right)$, $\left(14,14,12,2\right)$, $\left(18,12,7,5\right)$, $\left(17,11,10,4\right)$, $\left(18,13,6,5\right)$, $\left(17,12,9,4\right)$, $\left(18,14,5,5\right)$, $\left(17,13,8,4\right)$, $\left(16,12,11,3\right)$, $\left(17,14,7,4\right)$, $\left(16,13,10,3\right)$, $\left(17,15,6,4\right)$, $\left(16,14,9,3\right)$, $\left(15,13,12,2\right)$, $\left(17,16,5,4\right)$, $\left(16,15,8,3\right)$, $\left(15,14,11,2\right)$, $\left(17,17,4,4\right)$, $\left(16,16,7,3\right)$, $\left(15,15,10,2\right)$, $\left(14,14,13,1\right)$, $\left(21,7,7,7\right)$, $\left(19,13,5,5\right)$, $\left(17,11,11,3\right)$, $\left(18,13,7,4\right)$, $\left(17,12,10,3\right)$, $\left(17,13,9,3\right)$, $\left(16,12,12,2\right)$, $\left(18,15,5,4\right)$, $\left(17,14,8,3\right)$, $\left(16,13,11,2\right)$, $\left(17,15,7,3\right)$, $\left(16,14,10,2\right)$, $\left(15,13,13,1\right)$, $\left(17,16,6,3\right)$, $\left(16,15,9,2\right)$, $\left(15,14,12,1\right)$, $\left(17,17,5,3\right)$, $\left(16,16,8,2\right)$, $\left(15,15,11,1\right)$, $\left(14,14,14\right)$, $\left(18,12,9,3\right)$, $\left(18,13,8,3\right)$, $\left(17,12,11,2\right)$, $\left(19,15,4,4\right)$, $\left(17,13,10,2\right)$, $\left(17,14,9,2\right)$, $\left(16,13,12,1\right)$, $\left(18,16,5,3\right)$, $\left(17,15,8,2\right)$, $\left(16,14,11,1\right)$, $\left(18,17,4,3\right)$, $\left(17,16,7,2\right)$, $\left(16,15,10,1\right)$, $\left(15,14,13\right)$, $\left(18,18,3,3\right)$, $\left(17,17,6,2\right)$, $\left(16,16,9,1\right)$, $\left(15,15,12\right)$, $\left(18,11,11,2\right)$, $\left(19,13,7,3\right)$, $\left(18,12,10,2\right)$, $\left(18,13,9,2\right)$, $\left(17,12,12,1\right)$, $\left(17,13,11,1\right)$, $\left(18,15,7,2\right)$, $\left(17,14,10,1\right)$, $\left(16,13,13\right)$, $\left(19,17,3,3\right)$, $\left(17,15,9,1\right)$, $\left(16,14,12\right)$, $\left(18,17,5,2\right)$, $\left(17,16,8,1\right)$, $\left(16,15,11\right)$, $\left(18,18,4,2\right)$, $\left(17,17,7,1\right)$, $\left(19,13,8,2\right)$, $\left(18,12,11,1\right)$, $\left(18,13,10,1\right)$, $\left(20,16,3,3\right)$, $\left(18,14,9,1\right)$, $\left(17,13,12\right)$, $\left(18,15,8,1\right)$, $\left(19,17,4,2\right)$, $\left(17,15,10\right)$, $\left(19,18,3,2\right)$, $\left(18,17,6,1\right)$, $\left(17,16,9\right)$, $\left(19,19,2,2\right)$, $\left(18,18,5,1\right)$, $\left(17,17,8\right)$, $\left(19,11,11,1\right)$, $\left(19,13,9,1\right)$, $\left(18,13,11\right)$, $\left(18,14,10\right)$, $\left(19,18,4,1\right)$, $\left(18,17,7\right)$, $\left(19,19,3,1\right)$, $\left(21,17,2,2\right)$, $\left(19,15,8\right)$, $\left(20,18,3,1\right)$, $\left(19,17,6\right)$, $\left(20,19,2,1\right)$, $\left(19,18,5\right)$, $\left(19,19,4\right)$, $\left(20,11,11\right)$, $\left(20,19,3\right)$, $\left(26,6,5,5\right)$, $\left(22,18,1,1\right)$, $\left(21,19,2\right)$, $\left(21,20,1\right)$, $\left(23,19\right)$, $\left(28,5,5,4\right)$, $\left(29,5,5,3\right)$, $\left(31,5,3,3\right)$, $\left(32,5,5\right)$, $\left(13,12,12,12\right)$, $\left(13,13,12,11\right)$, $\left(14,12,12,11\right)$, $\left(14,13,11,11\right)$, $\left(13,13,13,10\right)$, $\left(15,12,11,11\right)$, $\left(14,13,12,10\right)$, $\left(14,14,11,10\right)$, $\left(16,11,11,11\right)$, $\left(15,12,12,10\right)$, $\left(15,13,11,10\right)$, $\left(15,14,10,10\right)$, $\left(14,13,13,9\right)$, $\left(14,14,12,9\right)$, $\left(16,12,11,10\right)$, $\left(16,13,10,10\right)$, $\left(15,13,12,9\right)$, $\left(15,14,11,9\right)$, $\left(15,15,10,9\right)$, $\left(14,14,13,8\right)$, $\left(17,11,11,10\right)$, $\left(17,12,10,10\right)$, $\left(16,12,12,9\right)$, $\left(16,13,11,9\right)$, $\left(16,14,10,9\right)$, $\left(15,13,13,8\right)$, $\left(16,15,9,9\right)$, $\left(15,14,12,8\right)$, $\left(15,15,11,8\right)$, $\left(14,14,14,7\right)$, $\left(18,11,10,10\right)$, $\left(17,12,11,9\right)$, $\left(17,13,10,9\right)$, $\left(17,14,9,9\right)$, $\left(16,13,12,8\right)$, $\left(16,14,11,8\right)$, $\left(16,15,10,8\right)$, $\left(15,14,13,7\right)$, $\left(16,16,9,8\right)$, $\left(15,15,12,7\right)$, $\left(18,12,10,9\right)$, $\left(18,13,9,9\right)$, $\left(17,12,12,8\right)$, $\left(17,13,11,8\right)$, $\left(17,14,10,8\right)$, $\left(16,13,13,7\right)$, $\left(17,15,9,8\right)$, $\left(16,14,12,7\right)$, $\left(17,16,8,8\right)$, $\left(16,15,11,7\right)$, $\left(15,14,14,6\right)$, $\left(16,16,10,7\right)$, $\left(15,15,13,6\right)$, $\left(18,12,11,8\right)$, $\left(18,13,10,8\right)$, $\left(18,14,9,8\right)$, $\left(17,13,12,7\right)$, $\left(18,15,8,8\right)$, $\left(17,14,11,7\right)$, $\left(17,15,10,7\right)$, $\left(16,14,13,6\right)$, $\left(17,16,9,7\right)$, $\left(16,15,12,6\right)$, $\left(17,17,8,7\right)$, $\left(16,16,11,6\right)$, $\left(15,15,14,5\right)$, $\left(19,13,9,8\right)$, $\left(18,12,12,7\right)$, $\left(18,13,11,7\right)$, $\left(18,14,10,7\right)$, $\left(17,13,13,6\right)$, $\left(18,15,9,7\right)$, $\left(17,14,12,6\right)$, $\left(17,15,11,6\right)$, $\left(16,14,14,5\right)$, $\left(18,17,7,7\right)$, $\left(17,16,10,6\right)$, $\left(16,15,13,5\right)$, $\left(17,17,9,6\right)$, $\left(16,16,12,5\right)$, $\left(15,15,15,4\right)$, $\left(19,13,10,7\right)$, $\left(19,14,9,7\right)$, $\left(18,13,12,6\right)$, $\left(18,15,10,6\right)$, $\left(17,14,13,5\right)$, $\left(17,15,12,5\right)$, $\left(18,17,8,6\right)$, $\left(16,15,14,4\right)$, $\left(18,18,7,6\right)$, $\left(17,17,10,5\right)$, $\left(19,13,11,6\right)$, $\left(20,15,7,7\right)$, $\left(19,14,10,6\right)$, $\left(18,13,13,5\right)$, $\left(19,15,9,6\right)$, $\left(18,15,11,5\right)$, $\left(17,15,13,4\right)$, $\left(19,18,6,6\right)$, $\left(18,17,9,5\right)$, $\left(17,16,12,4\right)$, $\left(16,15,15,3\right)$, $\left(18,18,8,5\right)$, $\left(17,17,11,4\right)$, $\left(16,16,14,3\right)$, $\left(19,13,12,5\right)$, $\left(19,14,11,5\right)$, $\left(18,14,13,4\right)$, $\left(17,15,14,3\right)$, $\left(18,17,10,4\right)$, $\left(17,16,13,3\right)$, $\left(19,19,6,5\right)$, $\left(17,17,12,3\right)$, $\left(16,16,15,2\right)$, $\left(19,13,13,4\right)$, $\left(18,14,14,3\right)$, $\left(18,15,13,3\right)$, $\left(17,15,15,2\right)$, $\left(20,19,5,5\right)$, $\left(19,18,8,4\right)$, $\left(17,16,14,2\right)$, $\left(19,19,7,4\right)$, $\left(18,18,10,3\right)$, $\left(17,17,13,2\right)$, $\left(16,16,16,1\right)$, $\left(18,15,14,2\right)$, $\left(20,19,6,4\right)$, $\left(18,17,12,2\right)$, $\left(17,16,15,1\right)$, $\left(19,19,8,3\right)$, $\left(17,17,14,1\right)$, $\left(19,15,13,2\right)$, $\left(18,15,15,1\right)$, $\left(18,16,14,1\right)$, $\left(21,20,4,4\right)$, $\left(18,17,13,1\right)$, $\left(17,16,16\right)$, $\left(20,20,6,3\right)$, $\left(19,19,9,2\right)$, $\left(17,17,15\right)$, $\left(19,15,14,1\right)$, $\left(18,16,15\right)$, $\left(18,17,14\right)$, $\left(21,21,4,3\right)$, $\left(19,15,15\right)$, $\left(19,17,13\right)$, $\left(22,21,3,3\right)$, $\left(21,21,5,2\right)$, $\left(19,19,11\right)$, $\left(20,15,14\right)$, $\left(23,22,2,2\right)$, $\left(22,22,4,1\right)$, $\left(21,21,7\right)$, $\left(24,23,1,1\right)$, $\left(23,23,3\right)$, $\left(25,23,1\right)$, $\left(25,24\right)$, $\left(14,14,14,14\right)$, $\left(15,14,14,13\right)$, $\left(15,15,13,13\right)$, $\left(16,14,13,13\right)$, $\left(15,15,14,12\right)$, $\left(17,13,13,13\right)$, $\left(16,14,14,12\right)$, $\left(16,15,13,12\right)$, $\left(16,16,12,12\right)$, $\left(15,15,15,11\right)$, $\left(17,14,13,12\right)$, $\left(17,15,12,12\right)$, $\left(16,15,14,11\right)$, $\left(16,16,13,11\right)$, $\left(18,13,13,12\right)$, $\left(18,14,12,12\right)$, $\left(17,14,14,11\right)$, $\left(17,15,13,11\right)$, $\left(17,16,12,11\right)$, $\left(16,15,15,10\right)$, $\left(17,17,11,11\right)$, $\left(16,16,14,10\right)$, $\left(19,13,12,12\right)$, $\left(18,14,13,11\right)$, $\left(18,15,12,11\right)$, $\left(18,16,11,11\right)$, $\left(17,15,14,10\right)$, $\left(17,16,13,10\right)$, $\left(17,17,12,10\right)$, $\left(16,16,15,9\right)$, $\left(19,13,13,11\right)$, $\left(19,15,11,11\right)$, $\left(18,15,13,10\right)$, $\left(17,15,15,9\right)$, $\left(18,17,11,10\right)$, $\left(18,18,10,10\right)$, $\left(17,17,13,9\right)$, $\left(20,14,11,11\right)$, $\left(19,14,13,10\right)$, $\left(19,15,12,10\right)$, $\left(19,16,11,10\right)$, $\left(18,15,14,9\right)$, $\left(19,17,10,10\right)$, $\left(18,16,13,9\right)$, $\left(18,17,12,9\right)$, $\left(17,16,15,8\right)$, $\left(18,18,11,9\right)$, $\left(17,17,14,8\right)$, $\left(20,15,11,10\right)$, $\left(19,14,14,9\right)$, $\left(19,15,13,9\right)$, $\left(18,15,15,8\right)$, $\left(18,17,13,8\right)$, $\left(17,16,16,7\right)$, $\left(19,19,9,9\right)$, $\left(17,17,15,7\right)$, $\left(21,15,10,10\right)$, $\left(19,18,11,8\right)$, $\left(19,19,10,8\right)$, $\left(17,17,16,6\right)$, $\left(20,15,13,8\right)$, $\left(19,15,15,7\right)$, $\left(20,19,9,8\right)$, $\left(18,17,15,6\right)$, $\left(19,19,11,7\right)$, $\left(17,17,17,5\right)$, $\left(18,17,16,5\right)$, $\left(20,15,15,6\right)$, $\left(18,17,17,4\right)$, $\left(21,21,7,7\right)$, $\left(19,17,16,4\right)$, $\left(18,18,17,3\right)$, $\left(19,17,17,3\right)$, $\left(19,18,16,3\right)$, $\left(18,18,18,2\right)$, $\left(19,18,17,2\right)$, $\left(19,19,16,2\right)$, $\left(20,17,17,2\right)$, $\left(19,18,18,1\right)$, $\left(19,19,17,1\right)$, $\left(20,18,17,1\right)$, $\left(20,19,16,1\right)$, $\left(19,19,18\right)$, $\left(21,17,17,1\right)$, $\left(20,18,18\right)$, $\left(20,19,17\right)$, $\left(21,19,16\right)$, $\left(22,17,17\right)$, $\left(28,26,1,1\right)$, $\left(27,27,2\right)$, $\left(29,27\right)$, $\left(16,16,16,15\right)$, $\left(17,16,15,15\right)$, $\left(18,15,15,15\right)$, $\left(17,16,16,14\right)$, $\left(17,17,15,14\right)$, $\left(18,16,15,14\right)$, $\left(18,17,14,14\right)$, $\left(17,17,16,13\right)$, $\left(19,15,15,14\right)$, $\left(19,16,14,14\right)$, $\left(18,16,16,13\right)$, $\left(18,17,15,13\right)$, $\left(18,18,14,13\right)$, $\left(17,17,17,12\right)$, $\left(20,15,14,14\right)$, $\left(19,16,15,13\right)$, $\left(19,17,14,13\right)$, $\left(19,18,13,13\right)$, $\left(18,17,16,12\right)$, $\left(18,18,15,12\right)$, $\left(20,15,15,13\right)$, $\left(20,17,13,13\right)$, $\left(19,17,15,12\right)$, $\left(18,17,17,11\right)$, $\left(19,19,13,12\right)$, $\left(20,19,12,12\right)$, $\left(19,19,14,11\right)$, $\left(21,15,15,12\right)$, $\left(20,17,15,11\right)$, $\left(19,17,17,10\right)$, $\left(19,19,19,6\right)$, $\left(20,19,19,5\right)$, $\left(21,19,19,4\right)$, $\left(20,20,20,3\right)$, $\left(21,20,19,3\right)$, $\left(21,20,20,2\right)$, $\left(21,21,19,2\right)$, $\left(21,21,20,1\right)$, $\left(22,20,20,1\right)$, $\left(22,21,19,1\right)$, $\left(21,21,21\right)$, $\left(22,21,20\right)$, $\left(23,21,19\right)$, $\left(31,31,1\right)$, $\left(18,18,17,17\right)$, $\left(19,17,17,17\right)$, $\left(18,18,18,16\right)$, $\left(19,18,17,16\right)$, $\left(19,19,16,16\right)$, $\left(20,17,17,16\right)$, $\left(20,18,16,16\right)$, $\left(19,18,18,15\right)$, $\left(19,19,17,15\right)$, $\left(21,17,16,16\right)$, $\left(20,18,17,15\right)$, $\left(20,19,16,15\right)$, $\left(20,20,15,15\right)$, $\left(19,19,18,14\right)$, $\left(21,19,15,15\right)$, $\left(21,21,14,14\right)$, $\left(23,22,22,3\right)$, $\left(23,23,22,2\right)$, $\left(23,23,23,1\right)$, $\left(24,23,22,1\right)$, $\left(24,23,23\right)$, $\left(25,23,22\right)$, $\left(34,34,1,1\right)$, $\left(20,19,19,19\right)$, $\left(20,20,19,18\right)$, $\left(21,19,19,18\right)$, $\left(21,20,18,18\right)$, $\left(20,20,20,17\right)$, $\left(22,19,18,18\right)$, $\left(21,20,19,17\right)$, $\left(21,21,18,17\right)$, $\left(22,21,17,17\right)$, $\left(25,25,25,2\right)$, $\left(26,25,25,1\right)$, $\left(27,25,25\right)$, $\left(21,21,21,21\right)$, $\left(22,21,21,20\right)$, $\left(22,22,20,20\right)$, $\left(23,21,20,20\right)$, $\left(22,22,21,19\right)$, $\left(23,23,19,19\right)$, $\left(23,23,23,22\right)$, $\left(24,23,22,22\right)$, $\left(25,25,24,24\right)$, $\left(49,49\right)\}$.

Here we truncated trailing zeros from the 4-partitions. The set $X$ is the set of generators of the semigroup of 4-partitions $\mu$ that have $a_{\mu}({d[7]})>0$.

8 Tableau computation results for Proposition 5.1

In the following we list the actual tableaux from our computer computations described in the proof of Proposition 5.1.

We start with the case $n=6$, $m=3$. The only partition where we were not able to generate all the semistandard tableaux was $\lambda=(45,45)$, so we generated random semistandard tableaux and tested only those which guaranteed fast evaluation.

$(6)$

\begin{array}[b]{*{6}c}\cline{1-6}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule\\ \cline{1-6}\cr\end{array}

$(6,6)$

\begin{array}[b]{*{6}c}\cline{1-6}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule\\ \cline{1-6}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule\\ \cline{1-6}\cr\end{array}

$(8,4)$

\begin{array}[b]{*{8}c}\cline{1-8}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule\\ \cline{1-8}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule\\ \cline{1-4}\cr\end{array}

$(10,2)$

\begin{array}[b]{*{10}c}\cline{1-10}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule\\ \cline{1-10}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule\\ \cline{1-2}\cr\end{array}

$(6,6,6)$

\begin{array}[b]{*{6}c}\cline{1-6}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule\\ \cline{1-6}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule\\ \cline{1-6}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-6}\cr\end{array}

$(8,6,4)$

\begin{array}[b]{*{8}c}\cline{1-8}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule\\ \cline{1-8}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-6}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-4}\cr\end{array}

$(10,4,4)$

\begin{array}[b]{*{10}c}\cline{1-10}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-10}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule\\ \cline{1-4}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-4}\cr\end{array}

$(9,6,3)$

\begin{array}[b]{*{9}c}\cline{1-9}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule\\ \cline{1-9}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-6}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-3}\cr\end{array}

$(8,8,2)$

\begin{array}[b]{*{8}c}\cline{1-8}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule\\ \cline{1-8}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-8}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-2}\cr\end{array}

$(10,6,2)$

\begin{array}[b]{*{10}c}\cline{1-10}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule\\ \cline{1-10}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-6}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-2}\cr\end{array}

$(11,5,2)$

\begin{array}[b]{*{11}c}\cline{1-11}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-11}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-5}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-2}\cr\end{array}

$(10,7,1)$

\begin{array}[b]{*{10}c}\cline{1-10}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-10}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-7}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-1}\cr\end{array}

$(12,4,2)$

\begin{array}[b]{*{12}c}\cline{1-12}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-12}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-4}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-2}\cr\end{array}

$(11,6,1)$

\begin{array}[b]{*{11}c}\cline{1-11}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule\\ \cline{1-11}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-6}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-1}\cr\end{array}

$(10,8)$

\begin{array}[b]{*{10}c}\cline{1-10}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-10}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-8}\cr\end{array}

$(14,2,2)$

\begin{array}[b]{*{14}c}\cline{1-14}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-14}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule\\ \cline{1-2}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-2}\cr\end{array}

$(13,4,1)$

\begin{array}[b]{*{13}c}\cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-4}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-1}\cr\end{array}

$(13,5)$

\begin{array}[b]{*{13}c}\cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-5}\cr\end{array}

$(15,3)$

\begin{array}[b]{*{15}c}\cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-3}\cr\end{array}

$(8,8,8)$

\begin{array}[b]{*{8}c}\cline{1-8}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule\\ \cline{1-8}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-8}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-8}\cr\end{array}

$(10,8,6)$

\begin{array}[b]{*{10}c}\cline{1-10}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-10}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-8}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-6}\cr\end{array}

$(11,7,6)$

\begin{array}[b]{*{11}c}\cline{1-11}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-11}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-7}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-6}\cr\end{array}

$(10,9,5)$

\begin{array}[b]{*{10}c}\cline{1-10}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-10}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-9}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-5}\cr\end{array}

$(11,8,5)$

\begin{array}[b]{*{11}c}\cline{1-11}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-11}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-8}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-5}\cr\end{array}

$(10,10,4)$

\begin{array}[b]{*{10}c}\cline{1-10}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-10}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-10}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-4}\cr\end{array}

$(12,7,5)$

\begin{array}[b]{*{12}c}\cline{1-12}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-12}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-7}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-5}\cr\end{array}

$(11,9,4)$

\begin{array}[b]{*{11}c}\cline{1-11}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-11}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-9}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-4}\cr\end{array}

$(13,6,5)$

\begin{array}[b]{*{13}c}\cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-6}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-5}\cr\end{array}

$(12,8,4)$

\begin{array}[b]{*{12}c}\cline{1-12}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule\\ \cline{1-12}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-8}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-4}\cr\end{array}

$(11,10,3)$

\begin{array}[b]{*{11}c}\cline{1-11}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-11}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-10}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-3}\cr\end{array}

$(13,7,4)$

\begin{array}[b]{*{13}c}\cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-7}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-4}\cr\end{array}

$(12,9,3)$

\begin{array}[b]{*{12}c}\cline{1-12}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule\\ \cline{1-12}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-9}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-3}\cr\end{array}

$(13,8,3)$

\begin{array}[b]{*{13}c}\cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-8}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-3}\cr\end{array}

$(12,10,2)$

\begin{array}[b]{*{12}c}\cline{1-12}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule\\ \cline{1-12}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-10}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-2}\cr\end{array}

$(15,5,4)$

\begin{array}[b]{*{15}c}\cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-5}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-4}\cr\end{array}

$(14,7,3)$

\begin{array}[b]{*{14}c}\cline{1-14}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-14}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-7}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-3}\cr\end{array}

$(13,9,2)$

\begin{array}[b]{*{13}c}\cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-9}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-2}\cr\end{array}

$(13,10,1)$

\begin{array}[b]{*{13}c}\cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-10}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-1}\cr\end{array}

$(16,5,3)$

\begin{array}[b]{*{16}c}\cline{1-16}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-16}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-5}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-3}\cr\end{array}

$(15,7,2)$

\begin{array}[b]{*{15}c}\cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-7}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-2}\cr\end{array}

$(14,9,1)$

\begin{array}[b]{*{14}c}\cline{1-14}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-14}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-9}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-1}\cr\end{array}

$(17,4,3)$

\begin{array}[b]{*{17}c}\cline{1-17}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-17}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-4}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-3}\cr\end{array}

$(15,8,1)$

\begin{array}[b]{*{15}c}\cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-8}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-1}\cr\end{array}

$(15,9)$

\begin{array}[b]{*{15}c}\cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-9}\cr\end{array}

$(19,3,2)$

\begin{array}[b]{*{19}c}\cline{1-19}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-19}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-3}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-2}\cr\end{array}

$(18,5,1)$

\begin{array}[b]{*{18}c}\cline{1-18}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-18}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-5}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-1}\cr\end{array}

$(17,7)$

\begin{array}[b]{*{17}c}\cline{1-17}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-17}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-7}\cr\end{array}

$(10,10,10)$

\begin{array}[b]{*{10}c}\cline{1-10}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-10}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-10}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-10}\cr\end{array}

$(11,10,9)$

\begin{array}[b]{*{11}c}\cline{1-11}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-11}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-10}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-9}\cr\end{array}

$(12,10,8)$

\begin{array}[b]{*{12}c}\cline{1-12}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule\\ \cline{1-12}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-10}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-8}\cr\end{array}

$(13,9,8)$

\begin{array}[b]{*{13}c}\cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-9}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-8}\cr\end{array}

$(12,11,7)$

\begin{array}[b]{*{12}c}\cline{1-12}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule\\ \cline{1-12}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-11}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-7}\cr\end{array}

$(13,10,7)$

\begin{array}[b]{*{13}c}\cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-10}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-7}\cr\end{array}

$(14,9,7)$

\begin{array}[b]{*{14}c}\cline{1-14}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-14}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-9}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-7}\cr\end{array}

$(13,11,6)$

\begin{array}[b]{*{13}c}\cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-11}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-6}\cr\end{array}

$(15,8,7)$

\begin{array}[b]{*{15}c}\cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-8}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-7}\cr\end{array}

$(13,12,5)$

\begin{array}[b]{*{13}c}\cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-12}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-5}\cr\end{array}

$(16,7,7)$

\begin{array}[b]{*{16}c}\cline{1-16}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-16}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-7}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-7}\cr\end{array}

$(15,9,6)$

\begin{array}[b]{*{15}c}\cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-9}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-6}\cr\end{array}

$(14,11,5)$

\begin{array}[b]{*{14}c}\cline{1-14}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-14}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-11}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-5}\cr\end{array}

$(13,13,4)$

\begin{array}[b]{*{13}c}\cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-4}\cr\end{array}

$(15,10,5)$

\begin{array}[b]{*{15}c}\cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-10}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-5}\cr\end{array}

$(15,11,4)$

\begin{array}[b]{*{15}c}\cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-11}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-4}\cr\end{array}

$(14,13,3)$

\begin{array}[b]{*{14}c}\cline{1-14}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-14}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-3}\cr\end{array}

$(16,11,3)$

\begin{array}[b]{*{16}c}\cline{1-16}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-16}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-11}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-3}\cr\end{array}

$(15,13,2)$

\begin{array}[b]{*{15}c}\cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-2}\cr\end{array}

$(15,14,1)$

\begin{array}[b]{*{15}c}\cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-14}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-1}\cr\end{array}

$(17,13)$

\begin{array}[b]{*{17}c}\cline{1-17}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-17}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-13}\cr\end{array}

$(13,12,11)$

\begin{array}[b]{*{13}c}\cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule\\ \cline{1-12}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule\\ \cline{1-11}\cr\end{array}

$(14,11,11)$

\begin{array}[b]{*{14}c}\cline{1-14}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule\\ \cline{1-14}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-11}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule\\ \cline{1-11}\cr\end{array}

$(13,13,10)$

\begin{array}[b]{*{13}c}\cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule\\ \cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule\\ \cline{1-10}\cr\end{array}

$(15,11,10)$

\begin{array}[b]{*{15}c}\cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-11}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule\\ \cline{1-10}\cr\end{array}

$(14,13,9)$

\begin{array}[b]{*{14}c}\cline{1-14}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule\\ \cline{1-14}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule\\ \cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule\\ \cline{1-9}\cr\end{array}

$(16,11,9)$

\begin{array}[b]{*{16}c}\cline{1-16}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule\\ \cline{1-16}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-11}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule\\ \cline{1-9}\cr\end{array}

$(15,13,8)$

\begin{array}[b]{*{15}c}\cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule\\ \cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule\\ \cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule\\ \cline{1-8}\cr\end{array}

$(15,14,7)$

\begin{array}[b]{*{15}c}\cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule\\ \cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule\\ \cline{1-14}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule\\ \cline{1-7}\cr\end{array}

$(18,9,9)$

\begin{array}[b]{*{18}c}\cline{1-18}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule\\ \cline{1-18}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-9}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule\\ \cline{1-9}\cr\end{array}

$(15,15,6)$

\begin{array}[b]{*{15}c}\cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule\\ \cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule\\ \cline{1-6}\cr\end{array}

$(17,17,2)$

\begin{array}[b]{*{17}c}\cline{1-17}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-17}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule\\ \cline{1-17}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule\\ \cline{1-2}\cr\end{array}

$(18,17,1)$

\begin{array}[b]{*{18}c}\cline{1-18}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-18}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule\\ \cline{1-17}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule\\ \cline{1-1}\cr\end{array}

$(26,5,5)$

\begin{array}[b]{*{26}c}\cline{1-26}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule\\ \cline{1-26}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule\\ \cline{1-5}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule\\ \cline{1-5}\cr\end{array}

$(15,14,13)$

\begin{array}[b]{*{15}c}\cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule\\ \cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule\\ \cline{1-14}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule\\ \cline{1-13}\cr\end{array}

$(16,13,13)$

\begin{array}[b]{*{16}c}\cline{1-16}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule\\ \cline{1-16}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule\\ \cline{1-13}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule\\ \cline{1-13}\cr\end{array}

$(15,15,12)$

\begin{array}[b]{*{15}c}\cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule\\ \cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule\\ \cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule\\ \cline{1-12}\cr\end{array}

$(17,17,8)$

\begin{array}[b]{*{17}c}\cline{1-17}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule\\ \cline{1-17}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule\\ \cline{1-17}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule\\ \cline{1-8}\cr\end{array}

$(18,15,15)$

\begin{array}[b]{*{18}c}\cline{1-18}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{8}\hfil\hskip 2.58334pt\vrule\\ \cline{1-18}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule\\ \cline{1-15}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{8}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{8}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{8}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{8}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{8}\hfil\hskip 2.58334pt\vrule\\ \cline{1-15}\cr\end{array}

$(17,17,14)$

\begin{array}[b]{*{17}c}\cline{1-17}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule\\ \cline{1-17}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{8}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{8}\hfil\hskip 2.58334pt\vrule\\ \cline{1-17}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{8}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{8}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{8}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{8}\hfil\hskip 2.58334pt\vrule\\ \cline{1-14}\cr\end{array}

$(25,23)$

\begin{array}[b]{*{25}c}\cline{1-25}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{8}\hfil\hskip 2.58334pt\vrule\\ \cline{1-25}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{8}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{8}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{8}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{8}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{8}\hfil\hskip 2.58334pt\vrule\\ \cline{1-23}\cr\end{array}

$(45,45)$

\begin{array}[b]{*{45}c}\cline{1-45}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{1}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{8}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{8}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{8}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{9}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{9}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{10}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{10}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{11}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{11}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{11}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{12}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{12}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{12}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{13}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{13}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{13}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{13}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{14}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{14}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{14}\hfil\hskip 2.58334pt\vrule\\ \cline{1-45}\cr\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{2}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{3}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{4}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{5}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{6}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{7}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{8}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{8}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{8}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{9}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{9}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{9}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{9}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{10}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{10}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{10}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{10}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{11}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{11}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{11}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{12}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{12}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{12}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{13}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{13}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{14}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{14}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{14}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{15}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{15}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{15}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{15}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{15}\hfil\hskip 2.58334pt\vrule&\vrule\hskip 2.58334pt\lx@intercol\hfil\raisebox{-1.29167pt}{15}\hfil\hskip 2.58334pt\vrule\\ \cline{1-45}\cr\end{array}

We now give the tableaux for the case $n=7$, $m=4$. We list them in short notation, using row-wise encoding and a dot to separate rows. Commas separate the tableaux. Furthermore, we write $A$ instead of 10, $B$ instead of 11, etc. Repeated letters are written in short form, e.g., instead of 111 we write $1^{3}$.

$1^{7}$

,

$1^{7}2.2^{6}$

,

$1^{7}2^{3}.2^{4}$

,

$1^{7}2^{5}.2^{2}$

,

$1^{7}2^{6}3.23^{6}$

,

$1^{7}23.2^{6}.3^{6}$

,

$1^{7}23^{6}.2^{6}.3$

,

$1^{7}2^{5}3^{6}.2^{2}3$

,

$1^{7}23^{5}.2^{6}3^{2}$

,

$1^{7}2^{6}3.23^{6}4^{7}$

,

$1^{7}2^{3}.2^{4}3^{6}.3$

,

$1^{7}2.2^{6}3^{2}.3^{5}$

,

$1^{7}23^{4}.2^{6}3.3^{2}$

,

$1^{7}2^{5}3^{4}.2^{2}3^{3}$

,

$1^{7}2^{3}3^{2}.2^{4}3^{5}$

,

$1^{7}234.2^{6}.3^{6}.4^{6}$

,

$1^{7}2^{3}.2^{4}3^{4}.3^{3}$

,

$1^{7}2^{3}3^{3}.2^{4}.3^{4}$

,

$1^{7}23^{6}4.2^{6}4^{5}.3.4$

,

$1^{7}23^{5}.2^{6}34^{6}.3.4$

,

$1^{7}2^{3}3^{5}.2^{4}.3^{2}$

,

$1^{7}2^{5}3^{5}.2^{2}.3^{2}$

,

$1^{7}2^{4}3^{2}.2^{3}3^{4}.3$

,

$1^{7}2^{3}3.2^{4}3^{2}.3^{4}$

,

$1^{7}2^{5}3^{4}.2^{2}3^{2}.3$

,

$1^{7}2^{3}3^{4}.2^{4}3.3^{2}$

,

$1^{7}2^{3}3^{2}.2^{4}3^{4}.3$

,

$1^{7}2^{6}34.23^{5}.34^{5}.4$

,

$1^{7}2^{3}3.2^{4}3^{4}.3^{2}$

,

$1^{7}2^{2}3.2^{5}3^{2}.3^{4}$

,

$1^{7}2^{7}3.3^{6}4^{3}.4^{4}$

,

$1^{7}2^{2}3^{3}.2^{5}3.3^{3}$

,

$1^{7}2^{7}34.3^{6}4^{2}.4^{4}$

,

$1^{7}23^{3}4^{6}.2^{6}.3^{4}4$

,

$1^{7}2^{3}3^{6}4^{6}.2^{4}3.4$

,

$1^{7}2^{6}34^{4}.23^{5}4^{3}.3$

,

$1^{7}23^{2}4^{6}.2^{6}3.3^{4}4$

,

$1^{7}23.2^{6}4^{2}.3^{6}.4^{5}$

,

$1^{7}23^{5}4.2^{6}3^{2}4^{5}.4$

,

$1^{7}2^{5}3^{6}4^{5}.2^{2}4.34$

,

$1^{7}234^{3}.2^{6}4^{3}.3^{6}.4$

,

$1^{7}234^{4}.2^{6}4^{2}.3^{6}.4$

,

$1^{7}23^{4}4.2^{6}34^{5}.3^{2}4$

,

$1^{7}23^{6}4^{3}.2^{6}.34^{3}.4$

,

$1^{7}2^{3}3^{6}4^{5}.2^{4}.34.4$

,

$1^{7}23^{6}4^{2}.2^{6}4^{4}.3.4$

,

$1^{7}2^{7}3^{2}.3^{5}4^{5}.4^{2}$

,

$1^{7}23^{6}45.2^{6}3.4^{6}.5^{6}$

,

$1^{7}2^{5}34^{4}.2^{2}3^{6}4^{3}$

,

$1^{7}2^{6}3.23^{5}4^{2}.34^{4}.4$

,

$1^{7}2^{3}3^{3}.2^{4}3^{2}.3^{2}$

,

$1^{7}23^{4}4^{5}.2^{6}3^{2}4.3.4$

,

$1^{7}2^{6}3^{4}.23^{2}4^{5}.34.4$

,

$1^{7}2^{6}3^{3}.23^{3}4^{5}.34.4$

,

$1^{7}2^{3}3^{6}4^{3}.2^{4}3.4^{4}$

,

$1^{7}2^{2}34^{4}.2^{5}34.3^{5}4.4$

,

$1^{7}23^{5}.2^{6}3^{2}4^{3}.4^{4}$

,

$1^{7}234^{3}.2^{6}34.3^{5}4^{2}.4$

,

$1^{7}2^{7}34^{2}.3^{6}4^{3}.4^{2}$

,

$1^{7}2^{3}34^{2}.2^{4}3^{6}.4^{5}$

,

$1^{7}2^{5}3^{7}.2^{2}4^{6}5^{7}.4$

,

$1^{7}2^{2}34.2^{5}34.3^{5}4.4^{4}$

,

$1^{7}24^{4}.2^{6}3^{2}.3^{5}4^{3}$

,

$1^{7}234.2^{6}34^{2}.3^{5}4.4^{3}$

,

$1^{7}23^{7}4^{7}5.2^{6}5^{6}6^{7}$

,

$1^{7}23^{4}4^{4}.2^{6}3^{2}4^{3}.3$

,

$1^{7}23^{3}4^{4}.2^{6}4.3^{4}4^{2}$

,

$1^{7}2^{4}3.2^{3}3^{3}4^{6}.3^{3}4$

,

$1^{7}2^{7}34^{2}5.3^{6}4^{5}.5^{6}$

,

$1^{7}23^{3}4.2^{6}4^{4}.3^{4}4^{2}$

,

$1^{7}2^{2}3^{4}4.2^{5}34^{6}.3^{2}$

,

$1^{7}2.2^{6}3^{2}.3^{5}4^{3}.4^{4}$

,

$1^{7}23^{3}4^{4}.2^{6}34^{3}.3^{3}$

,

$1^{7}234^{5}.2^{6}35^{6}.3^{5}45.4$

,

$1^{7}23^{4}.2^{6}4^{5}.3^{3}.4^{2}$

,

$1^{7}2^{7}3.3^{6}4^{3}5^{6}.4^{4}5$

,

$1^{7}23^{2}4^{4}.2^{6}4^{2}.3^{5}4$

,

$1^{7}23^{5}4^{2}.2^{6}3^{2}4^{4}.4$

,

$1^{7}23^{2}.2^{6}4^{2}.3^{5}4.4^{4}$

,

$1^{7}24^{3}.2^{6}3^{2}.3^{5}4^{3}.4$

,

$1^{7}23^{3}4^{2}.2^{6}4^{4}.3^{4}.4$

,

$1^{7}23^{3}4^{3}.2^{6}4.3^{4}.4^{3}$

,

$1^{7}23^{2}4^{4}.2^{6}34^{2}.3^{4}4$

,

$1^{7}23^{6}4^{2}.2^{6}345^{7}.4^{4}$

,

$1^{7}23^{5}4^{4}.2^{6}.3^{2}4.4^{2}$

,

$1^{7}23^{3}4^{3}.2^{6}34^{3}.3^{3}4$

,

$1^{7}2^{7}35.3^{6}4^{2}5^{5}.4^{5}5$

,

$1^{7}2^{3}34.2^{4}3^{2}4^{5}.3^{4}4$

,

$1^{7}23^{3}4^{4}.2^{6}.3^{4}4.4^{2}$

,

$1^{7}2^{7}3.3^{6}4^{3}5^{6}.4^{4}.5$

,

$1^{7}2^{7}3.3^{6}4^{2}5^{6}.4^{5}.5$

,

$1^{7}23^{2}.2^{6}34^{3}.3^{4}.4^{4}$

,

$1^{7}24^{6}.2^{6}3^{2}5^{6}.3^{5}45$

,

$1^{7}23^{4}4^{4}.2^{6}.3^{3}4.4^{2}$

,

$1^{7}2^{3}3^{2}.2^{4}34^{6}.3^{4}.4$

,

$1^{7}2^{3}3^{6}4^{3}.2^{4}.34^{3}.4$

,

$1^{7}23^{3}4.2^{6}4^{3}.3^{4}.4^{3}$

,

$1^{7}2^{2}3^{6}4^{4}.2^{5}4^{2}.3.4$

,

$1^{7}2^{5}3.2^{2}3^{4}4^{6}.3^{2}.4$

,

$1^{7}23^{4}4^{4}.2^{6}34.3^{2}.4^{2}$

,

$1^{7}23^{3}4^{3}.2^{6}4.3^{4}4.4^{2}$

,

$1^{7}2^{2}3^{3}4^{5}.2^{5}34.3^{3}.4$

,

$1^{7}234^{6}.2^{6}3^{2}5^{6}.3^{4}45$

,

$1^{7}2^{2}3^{6}4^{3}.2^{5}4.34^{2}.4$

,

$1^{7}23^{3}4.2^{6}4^{5}5.3^{4}45^{6}$

,

$1^{7}2^{2}34.2^{5}34^{2}.3^{5}.4^{4}$

,

$1^{7}2^{3}4.2^{4}3^{4}4.3^{3}4^{4}.4$

,

$1^{7}23^{6}4^{4}.2^{6}4^{3}5^{6}.3.5$

,

$1^{7}2^{2}3^{4}4^{5}.2^{5}34.3^{2}.4$

,

$1^{7}23^{4}4^{4}.2^{6}3^{2}.34^{2}.4$

,

$1^{7}2^{2}3^{2}.2^{5}34^{5}.3^{4}4.4$

,

$1^{7}234^{4}.2^{6}4^{3}5.3^{6}.5^{6}$

,

$1^{7}23^{2}4^{2}.2^{6}34.3^{4}.4^{4}$

,

$1^{7}2^{5}34^{2}.2^{2}3^{5}.34^{4}.4$

,

$1^{7}23^{3}4^{4}.2^{6}3.3^{3}4.4^{2}$

,

$1^{7}234^{4}5.2^{6}4^{3}.3^{6}.5^{6}$

,

$1^{7}24^{6}.2^{6}3^{2}5^{6}.3^{5}4.5$

,

$1^{7}2^{6}4.23^{7}4^{5}5.45^{6}6^{7}$

,

$1^{7}2^{3}3^{7}4^{2}.2^{4}4^{5}5^{7}$

,

$1^{7}2^{2}34^{3}.2^{5}3.3^{5}4.4^{3}$

,

$1^{7}2^{7}345.3^{6}4^{2}5^{5}.4^{4}.5$

,

$1^{7}2^{7}3.3^{6}4^{7}56.5^{6}6.6^{5}$

,

$1^{7}23^{4}4.2^{6}3^{2}4^{3}.34^{2}.4$

,

$1^{7}234^{4}.2^{6}45^{6}.3^{6}5.4^{2}$

,

$1^{7}234^{6}5^{2}.2^{6}45^{4}.3^{6}.5$

,

$1^{7}2^{3}3^{2}4^{6}.2^{4}3^{5}45^{7}$

,

$1^{7}2^{5}34^{6}5^{6}.2^{2}3^{5}4.3.5$

,

$1^{7}23^{3}4.2^{6}34.3^{3}4^{2}.4^{3}$

,

$1^{7}23^{5}4^{5}.2^{6}45^{6}.3^{2}.45$

,

$1^{7}23^{2}4.2^{6}34^{2}.3^{4}4.4^{3}$

,

$1^{7}2^{3}34.2^{4}3^{6}5.4^{6}5.5^{5}$

,

$1^{7}23^{6}4^{2}5.2^{6}5^{6}.34^{4}.4$

,

$1^{7}23^{4}4.2^{6}34^{2}.3^{2}4^{3}.4$

,

$1^{7}234^{4}5^{5}.2^{6}345.3^{5}4^{2}5$

,

$1^{7}234^{6}6.2^{6}35^{7}6.3^{5}46^{5}$

,

$1^{7}23^{2}.2^{6}3^{2}4^{2}.3^{3}4^{5}$

,

$1^{7}2^{5}3^{5}4^{5}.2^{2}.3^{2}.4^{2}$

,

$1^{7}2^{3}3^{3}4^{5}.2^{4}.3^{4}.4^{2}$

,

$1^{7}2^{3}.2^{4}3^{4}.3^{3}4^{5}.4^{2}$

,

$1^{7}2^{3}3^{3}.2^{4}4^{4}.3^{4}.4^{3}$

,

$1^{7}2^{6}3.23^{5}4^{2}5^{6}.34^{4}.45$

,

$1^{7}2^{5}3^{3}4^{6}.2^{2}3^{2}.3^{2}4$

,

$1^{7}2^{2}4^{4}.2^{5}3^{3}4.3^{4}4^{2}$

,

$1^{7}2^{2}3^{5}4^{6}5.2^{5}345^{5}.3.5$

,

$1^{7}2^{7}3^{2}5.3^{5}4^{4}5^{6}.4^{3}$

,

$1^{7}2^{3}3^{3}4^{3}.2^{4}.3^{4}.4^{4}$

,

$1^{7}234^{6}5^{2}.2^{6}3.3^{5}45.5^{4}$

,

$1^{7}234^{6}5.2^{6}345^{5}.3^{5}56^{7}$

,

$1^{7}2^{3}4.2^{4}3^{6}5.34^{5}5.45^{5}$

,

$1^{7}2^{2}3^{6}45.2^{5}34^{5}5^{5}.4.5$

,

$1^{7}2^{4}3^{3}4^{6}.2^{3}3^{2}.3^{2}4$

,

$1^{7}2^{3}3^{2}4^{6}.2^{4}3^{2}4.3^{3}$

,

$1^{7}2^{7}345^{3}.3^{6}4^{5}5^{2}.45.5$

,

$1^{7}2345^{6}.2^{6}56^{6}.3^{6}6.4^{6}$

,

$1^{7}2^{2}3^{6}4.2^{5}34^{6}5^{4}.5^{3}$

,

$1^{7}234^{5}.2^{6}345^{6}.3^{5}46^{7}.5$

,

$1^{7}23^{7}.2^{6}4^{2}5^{4}.4^{5}.5^{3}$

,

$1^{7}2^{3}34^{3}.2^{4}3^{2}.3^{4}.4^{4}$

,

$1^{7}234^{5}.2^{6}345^{4}.3^{5}45^{2}.5$

,

$1^{7}2^{4}3^{2}4^{6}.2^{3}3^{3}.3^{2}.4$

,

$1^{7}2^{7}3^{3}.3^{4}4^{5}5^{6}.4^{2}.5$

,

$1^{7}2^{4}.2^{3}3^{5}4^{2}.3^{2}4^{4}.4$

,

$1^{7}2^{2}34^{3}.2^{5}3^{2}4.3^{4}4^{3}$

,

$1^{7}2^{7}35^{3}.3^{6}4^{3}.4^{4}.5^{4}$

,

$1^{7}23^{4}4^{2}.2^{6}3^{2}4^{3}.34^{2}$

,

$1^{7}23^{6}45.2^{6}34^{5}5^{2}.45^{3}.5$

,

$1^{7}2^{2}34.2^{5}3^{2}4^{3}.3^{4}4^{3}$

,

$1^{7}23^{5}4^{2}5.2^{6}35^{5}.34^{4}5.4$

,

$1^{7}23^{2}4^{2}.2^{6}34^{2}.3^{4}4^{3}$

,

$1^{7}23^{3}.2^{6}4^{3}.3^{4}4^{2}.4^{2}$

,

$1^{7}2^{2}34^{3}.2^{5}3^{2}.3^{4}.4^{4}$

,

$1^{7}2^{2}3^{2}.2^{5}34^{4}.3^{4}.4^{3}$

,

$1^{7}2^{5}.2^{2}3^{7}45^{2}.4^{6}5^{4}.5$

,

$1^{7}23^{7}.2^{6}4^{2}5^{3}.4^{5}5^{3}.5$

,

$1^{7}2^{2}34^{3}.2^{5}3^{2}.3^{4}4^{3}.4$

,

$1^{7}2^{3}3^{2}.2^{4}34^{4}.3^{4}4.4^{2}$

,

$1^{7}2^{7}3.3^{6}4^{7}5.5^{6}6^{3}.6^{4}$

,

$1^{7}23^{4}4^{5}5.2^{6}34^{2}5^{6}.3^{2}$

,

$1^{7}2^{4}4^{5}.2^{3}3^{5}45^{7}.3^{2}.4$

,

$1^{7}234^{4}5.2^{6}4^{3}5^{4}.3^{6}5^{2}$

,

$1^{7}234^{2}.2^{6}3^{2}.3^{4}4^{2}.4^{3}$

,

$1^{7}23^{7}5.2^{6}4^{7}.5^{6}6^{2}.6^{5}$

,

$1^{7}2^{7}34.3^{6}5^{7}6^{2}.4^{6}.6^{5}$

,

$1^{7}2^{2}3^{3}4^{3}.2^{5}3^{3}.34^{3}.4$

,

$1^{7}23^{7}.2^{6}4^{2}5^{6}6.4^{5}56^{6}$

,

$1^{7}2^{6}345.23^{5}5^{6}.34^{5}6^{6}.46$

,

$1^{7}2^{5}3^{3}4^{5}.2^{2}3^{2}4.3^{2}.4$

,

$1^{7}2^{2}3.2^{5}3^{2}4^{3}.3^{4}4^{3}.4$

,

$1^{7}2^{3}34.2^{4}3^{6}.4^{6}5^{3}.5^{4}$

,

$1^{7}23^{4}4^{4}5.2^{6}34^{3}5^{6}.3^{2}$

,

$1^{7}234^{3}.2^{6}5^{5}.3^{6}.4^{4}5^{2}$

,

$1^{7}2^{3}34.2^{4}3^{3}.3^{3}4^{3}.4^{3}$

,

$1^{7}23^{6}5.2^{6}34^{6}5.45^{4}6^{6}.56$

,

$1^{7}2^{7}3.3^{6}4^{3}5^{4}.4^{4}5.5^{2}$

,

$1^{7}2^{2}3^{4}4^{3}.2^{5}3^{2}.34^{3}.4$

,

$1^{7}234^{2}.2^{6}3^{2}.3^{4}4^{3}.4^{2}$

,

$1^{7}23^{2}4^{4}.2^{6}3^{2}4^{2}.3^{3}.4$

,

$1^{7}2^{4}34^{4}.2^{3}3^{3}4.3^{3}.4^{2}$

,

$1^{7}2^{3}34^{3}.2^{4}3^{2}4^{3}.3^{4}.4$

,

$1^{7}2^{2}3.2^{5}3^{2}4.3^{4}4^{3}.4^{3}$

,

$1^{7}2^{7}3.3^{6}4^{3}5.4^{4}5^{2}.5^{4}$

,

$1^{7}234^{5}5^{2}.2^{6}4^{2}5^{4}.3^{6}5$

,

$1^{7}234^{6}56.2^{6}45^{5}.3^{6}56^{5}.6$

,

$1^{7}2^{3}3.2^{4}3^{6}4.4^{6}5^{4}.5^{3}$

,

$1^{7}2^{3}34.2^{4}3^{2}.3^{4}4^{2}.4^{4}$

,

$1^{7}23^{3}4^{3}.2^{6}3^{2}4^{3}.3^{2}.4$

,

$1^{7}2^{3}3^{3}5.2^{4}3^{4}4.4^{6}5.5^{5}$

,

$1^{7}2^{7}34.3^{6}4^{3}5.4^{3}5^{4}.5^{2}$

,

$1^{7}23^{7}4^{2}5^{2}.2^{6}4^{4}5^{4}.4.5$

,

$1^{7}2^{7}3^{3}5.3^{4}4^{7}6.5^{6}6.6^{5}$

,

$1^{7}2^{2}3^{6}.2^{5}34^{7}56.5^{6}.6^{6}$

,

$1^{7}234^{7}6^{2}.2^{6}5^{6}.3^{6}6^{5}.5$

,

$1^{7}2^{3}34.2^{4}3^{3}4.3^{3}4^{3}.4^{2}$

,

$1^{7}23^{3}4^{5}.2^{6}34^{2}5^{6}.3^{3}.5$

,

$1^{7}234^{6}5^{3}.2^{6}45^{3}6^{7}.3^{6}5$

,

$1^{7}23^{3}4^{2}5.2^{6}45^{6}.3^{4}.4^{4}$

,

$1^{7}2^{7}34.3^{6}4^{3}5^{3}.4^{3}5.5^{3}$

,

$1^{7}2^{5}3^{4}4^{3}.2^{2}34^{2}.3^{2}4.4$

,

$1^{7}2^{7}35.3^{6}4^{2}5^{3}.4^{5}5.5^{2}$

,

$1^{7}2^{4}34.2^{3}3^{3}4^{3}.3^{3}4.4^{2}$

,

$1^{7}234^{7}.2^{6}5^{6}6^{4}.3^{6}6^{3}.5$

,

$1^{7}24^{5}.2^{6}3^{2}5^{5}.3^{5}45^{2}.4$

,

$1^{7}2^{3}34.2^{4}3^{6}4.4^{5}5^{5}.5^{2}$

,

$1^{7}2^{3}3^{3}4^{2}.2^{4}34.3^{3}4.4^{3}$

,

$1^{7}2^{7}34.3^{6}4^{6}5.5^{6}6^{3}.6^{4}$

,

$1^{7}234^{6}5.2^{6}3^{2}45^{2}.3^{4}5^{4}$

,

$1^{7}2^{5}3^{6}4^{5}5^{5}.2^{2}4.34.5^{2}$

,

$1^{7}2^{3}34^{3}.2^{4}3^{4}4.3^{2}4.4^{2}$

,

$1^{7}23^{5}5.2^{6}3^{2}4.4^{6}5^{3}.5^{3}$

,

$1^{7}2^{6}3^{7}4^{2}.24^{4}5^{6}6^{7}.4.5$

,

$1^{7}23^{3}4^{4}5^{5}.2^{6}.3^{4}5.4^{3}5$

,

$1^{7}2^{4}3^{3}4^{3}.2^{3}34.3^{3}4.4^{2}$

,

$1^{7}2^{4}34.2^{3}3^{3}4.3^{3}4^{3}.4^{2}$

,

$1^{7}23^{7}4.2^{6}5^{6}6^{3}.4^{6}6^{4}.5$

,

$1^{7}2^{4}3^{4}4^{3}.2^{3}34.3^{2}4^{2}.4$

,

$1^{7}234^{4}5.2^{6}4^{3}5^{4}.3^{6}.5^{2}$

,

$1^{7}23^{5}45^{2}.2^{6}3^{2}4.4^{5}5^{4}.5$

,

$1^{7}2^{5}3^{4}4^{6}5^{5}.2^{2}35.3^{2}4.5$

,

$1^{7}2^{2}345^{6}.2^{5}34^{2}.3^{5}.4^{4}5$

,

$1^{7}2^{2}3^{3}45.2^{5}4^{5}.3^{4}45.5^{5}$

,

$1^{7}2345^{5}.2^{6}5^{2}6^{6}.3^{6}6.4^{6}$

,

$1^{7}23^{2}4^{7}6.2^{6}5^{6}6^{5}.3^{5}6.5$

,

$1^{7}2^{3}3^{3}4^{5}5^{6}.2^{4}3.3^{3}45.4$

,

$1^{7}2^{2}3^{2}4^{6}5.2^{5}3.3^{4}45.5^{5}$

,

$1^{7}2^{3}3^{2}4^{4}.2^{4}3^{2}4^{3}.3^{3}$

,

$1^{7}2^{2}3^{2}4^{4}.2^{5}3^{3}4^{3}.3^{2}$

,

$1^{7}234^{6}5^{2}.2^{6}5^{5}6^{6}.3^{6}6.4$

,

$1^{7}2^{2}3^{3}4^{5}5.2^{5}3^{3}5^{6}.34.4$

,

$1^{7}23^{6}5.2^{6}34^{4}5^{3}.4^{3}5.5^{2}$

,

$1^{7}234^{2}5^{4}.2^{6}45.3^{6}.4^{4}5^{2}$

,

$1^{7}2^{7}356.3^{6}4^{7}6^{2}.5^{6}6.6^{3}$

,

$1^{7}2^{6}35^{3}.23^{5}4^{4}5^{4}.34^{2}.4$

,

$1^{7}2^{7}35^{2}.3^{6}4^{2}5^{3}.4^{5}5^{2}$

,

$1^{7}234^{2}5^{2}.2^{6}35^{4}.3^{5}4.4^{4}5$

,

$1^{7}2^{2}34^{5}5.2^{5}3^{2}45.3^{4}4.5^{5}$

,

$1^{7}2^{2}3^{3}.2^{5}3^{2}4^{5}.3^{2}.4^{2}$

,

$1^{7}2^{4}4^{2}.2^{3}3^{7}5^{2}.4^{5}.5^{5}$

,

$1^{7}2^{4}3^{5}4^{3}.2^{3}4^{2}.3^{2}.4^{2}$

,

$1^{7}2^{2}3^{6}4^{4}.2^{5}45^{7}6^{6}.34.46$

,

$1^{7}2^{2}3^{3}4^{4}5.2^{5}4^{3}5^{6}.3^{4}$

,

$1^{7}2^{3}.2^{4}3^{4}4^{2}.3^{3}4^{3}.4^{2}$

,

$1^{7}23^{2}.2^{6}3^{2}45.3^{3}4^{5}5.45^{5}$

,

$1^{7}2^{5}3^{5}4^{3}.2^{2}4^{2}.3^{2}.4^{2}$

,

$1^{7}23^{2}4^{7}.2^{6}5^{7}6^{3}.3^{5}6^{4}$

,

$1^{7}2^{6}3^{3}5.23^{3}4^{6}5.345^{3}.5^{2}$

,

$1^{7}2^{3}3^{2}5.2^{4}3^{5}45^{2}.4^{6}5^{4}$

,

$1^{7}2^{3}3^{4}45^{2}.2^{4}3^{3}.4^{6}.5^{5}$

,

$1^{7}23^{2}45^{4}.2^{6}34.3^{4}45^{2}.4^{4}5$

,

$1^{7}2^{3}3^{3}4^{4}.2^{4}3^{2}4.3^{2}.4^{2}$

,

$1^{7}2^{3}45^{6}6.2^{4}3^{6}6^{5}.34^{5}5.46$

,

$1^{7}2^{2}3^{3}4^{3}.2^{5}34^{2}.3^{3}.4^{2}$

,

$1^{7}2^{7}3.3^{6}4^{7}5^{2}.5^{5}6^{3}.6^{4}$

,

$1^{7}2^{3}34.2^{4}3^{2}45^{5}.3^{4}45.4^{4}5$

,

$1^{7}23^{2}4^{3}.2^{6}3^{2}4^{2}.3^{3}.4^{2}$

,

$1^{7}2^{3}3.2^{4}3^{4}4^{2}.3^{2}4^{3}.4^{2}$

,

$1^{7}2^{6}34^{2}5^{3}.23^{5}4.34^{3}5^{3}.45$

,

$1^{7}2^{4}34^{3}.2^{3}3^{4}4^{2}.3^{2}.4^{2}$

,

$1^{7}2^{7}3^{2}.3^{5}4^{5}5^{4}.4^{2}5.5^{2}$

,

$1^{7}2^{7}3^{4}4.3^{3}4^{3}5^{4}.4^{3}.5^{3}$

,

$1^{7}2^{3}3^{4}.2^{4}4^{7}5.3^{3}5^{3}.5^{3}$

,

$1^{7}2^{4}3^{2}4^{2}.2^{3}3^{2}4^{4}.3^{3}.4$

,

$1^{7}23^{2}4.2^{6}345.3^{4}4^{3}5.4^{2}5^{5}$

,

$1^{7}234^{6}.2^{6}35^{6}6^{2}.3^{5}456^{4}.6$

,

$1^{7}2^{3}34^{2}.2^{4}3^{3}4^{2}.3^{3}.4^{3}$

,

$1^{7}2^{2}3^{3}4^{3}.2^{5}3^{2}4^{3}.3^{2}.4$

,

$1^{7}2^{2}34^{5}.2^{5}34^{2}5^{4}.3^{5}5^{3}$

,

$1^{7}234^{5}5^{3}.2^{6}3456^{7}.3^{5}5^{3}.4$

,

$1^{7}2^{3}345^{2}.2^{4}3^{6}5^{2}.4^{6}5^{3}$

,

$1^{7}23^{3}4^{2}.2^{6}3^{2}.3^{2}4^{3}.4^{2}$

,

$1^{7}25^{3}.2^{6}3^{2}.3^{5}4^{3}.4^{4}5^{4}$

,

$1^{7}2^{5}3^{4}4^{2}.2^{2}34^{3}.3^{2}.4^{2}$

,

$1^{7}2^{3}34^{2}.2^{4}3^{6}.4^{5}5^{5}.5^{2}$

,

$1^{7}2^{3}3^{2}.2^{4}3^{2}4^{4}.3^{3}4^{2}.4$

,

$1^{7}234^{6}5.2^{6}35^{5}.3^{5}456^{4}.6^{3}$

,

$1^{7}23^{4}4^{3}.2^{6}4^{2}5^{7}.3^{3}.4^{2}$

,

$1^{7}2^{6}.23^{7}4^{2}5^{3}.4^{5}6^{7}.5^{4}$

,

$1^{7}2^{3}3^{2}4.2^{4}3^{5}5^{4}.4^{6}.5^{3}$

,

$1^{7}25^{5}.2^{6}3^{2}.3^{5}4^{3}.4^{4}5^{2}$

,

$1^{7}2^{4}3^{3}4^{2}.2^{3}3^{2}4.3^{2}4^{3}.4$

,

$1^{7}2^{2}3^{3}4.2^{5}3^{4}5.4^{6}5^{3}.5^{3}$

,

$1^{7}23^{3}4^{2}5^{4}.2^{6}4^{4}.3^{4}4.5^{3}$

,

$1^{7}23^{2}4^{7}5^{2}.2^{6}35^{4}6^{7}.3^{4}5$

,

$1^{7}2^{3}3^{2}4.2^{4}3^{2}4.3^{3}4^{2}.4^{3}$

,

$1^{7}2^{3}3^{4}4^{4}5^{6}.2^{4}.3^{3}4.4^{2}5$

,

$1^{7}23^{7}45^{2}.2^{6}4^{6}.5^{5}6^{4}.6^{3}$

,

$1^{7}2^{2}3^{2}4^{6}5^{4}.2^{5}3.3^{4}4.5^{3}$

,

$1^{7}2^{4}3^{4}45^{3}.2^{3}3^{3}4.4^{5}.5^{4}$

,

$1^{7}235^{3}.2^{6}4^{3}.3^{6}5^{2}.4^{4}5^{2}$

,

$1^{7}2^{7}3^{2}4.3^{5}4^{6}5.5^{6}6^{2}.6^{5}$

,

$1^{7}23^{2}4^{2}.2^{6}3^{2}4^{2}.3^{3}4.4^{2}$

,

$1^{7}2^{3}34.2^{4}3^{6}5^{2}.4^{6}5^{3}.5^{2}$

,

$1^{7}2^{7}34.3^{6}4^{2}5^{2}.4^{4}5^{2}.5^{3}$

,

$1^{7}2^{3}34^{4}5^{6}.2^{4}3^{2}4.3^{4}4^{2}5$

,

$1^{7}23^{5}5^{2}.2^{6}3^{2}4.4^{6}5^{3}.5^{2}$

,

$1^{7}2^{2}34^{6}5^{2}.2^{5}3^{2}5^{5}.3^{4}.4$

,

$1^{7}23^{4}4^{4}5^{2}.2^{6}4^{2}5^{5}.3^{3}.4$

,

$1^{7}2^{2}3^{3}.2^{5}4^{6}5.3^{4}45^{2}.5^{4}$

,

$1^{7}23^{4}4^{2}5^{3}.2^{6}4^{5}5.3^{3}.5^{3}$

,

$1^{7}23^{6}456.2^{6}34^{6}56^{2}.5^{5}6.6^{3}$

,

$1^{7}2^{3}3^{4}5.2^{4}3^{3}4^{2}5.4^{5}.5^{5}$

,

$1^{7}2^{2}35.2^{5}3^{2}4^{3}.3^{4}5^{6}.4^{4}$

,

$1^{7}2^{3}3^{3}4^{4}5^{6}.2^{4}4.3^{4}.4^{2}5$

,

$1^{7}23^{2}45^{4}.2^{6}34^{3}.3^{4}4^{3}5^{3}$

,

$1^{7}23^{7}4.2^{6}45^{5}6^{2}.4^{5}5^{2}6^{5}$

,

$1^{7}2^{2}3^{3}45^{4}.2^{5}3^{4}.4^{6}5^{2}.5$

,

$1^{7}24^{6}5^{4}.2^{6}3^{2}5^{3}6^{7}.3^{5}.4$

,

$1^{7}2^{7}3^{2}4.3^{5}4^{2}5^{2}.4^{4}5.5^{4}$

,

$1^{7}2^{6}35^{3}.23^{6}4^{5}5^{2}.4^{2}.5^{2}$

,

$1^{7}2^{3}345^{3}.2^{4}3^{6}5^{2}.4^{6}.5^{2}$

,

$1^{7}23^{5}4^{3}5^{3}.2^{6}34^{2}5^{4}.34^{2}$

,

$1^{7}23^{2}4^{4}5^{3}.2^{6}34^{2}5^{4}.3^{4}4$

,

$1^{7}234^{6}56.2^{6}3^{2}5^{6}6.3^{4}46.6^{4}$

,

$1^{7}2^{3}3^{4}.2^{4}3^{3}45^{4}.4^{6}5.5^{2}$

,

$1^{7}24^{5}5.2^{6}3^{2}5^{2}.3^{5}4^{2}.5^{4}$

,

$1^{7}2^{3}3^{2}4.2^{4}3^{5}5^{2}.4^{6}5.5^{4}$

,

$1^{7}2^{3}.2^{4}3^{5}4.3^{2}4^{5}5^{3}.45^{4}$

,

$1^{7}2^{3}34^{2}5.2^{4}3^{6}.4^{5}5^{4}.5^{2}$

,

$1^{7}23^{3}4^{3}5^{2}.2^{6}4^{3}5.3^{4}45^{4}$

,

$1^{7}2^{2}3^{4}4^{2}.2^{5}3^{2}4^{5}5.35^{5}.5$

,

$1^{7}2^{7}34.3^{6}4^{6}5^{3}6.5^{4}6^{2}.6^{4}$

,

$1^{7}2^{3}34^{5}5^{5}.2^{4}3^{3}4.3^{3}.45^{2}$

,

$1^{7}2^{2}3^{4}4.2^{5}3^{3}4^{2}5.4^{4}5^{5}.5$

,

$1^{7}23^{7}.2^{6}4^{3}5^{2}6.4^{4}5^{5}6.6^{5}$

,

$1^{7}2^{3}3^{3}45.2^{4}3^{4}4.4^{5}5^{2}.5^{4}$

,

$1^{7}245^{3}.2^{6}3^{2}.3^{5}4^{2}5.4^{4}5^{3}$

,

$1^{7}23^{3}4^{2}5.2^{6}4^{4}5^{3}.3^{4}4.5^{3}$

,

$1^{7}234^{5}5^{3}.2^{6}4^{2}5^{3}6^{6}.3^{6}56$

,

$1^{7}23^{2}4^{2}.2^{6}34^{2}5.3^{4}4^{3}.5^{6}$

,

$1^{7}2^{3}4.2^{4}3^{5}4.3^{2}4^{4}5^{3}.45^{4}$

,

$1^{7}23^{2}4^{2}5^{6}.2^{6}3.3^{4}4^{2}5.4^{3}$

,

$1^{7}23^{2}5^{4}.2^{6}4^{2}.3^{5}45.4^{4}5^{2}$

,

$1^{7}23^{2}4^{3}.2^{6}34^{3}.3^{4}45^{3}.5^{4}$

,

$1^{7}2^{2}3^{4}.2^{5}3^{2}4^{3}5.34^{4}5^{5}.5$

,

$1^{7}2^{7}345.3^{6}4^{6}5^{2}.5^{4}6^{5}.6^{2}$

,

$1^{7}23^{2}4^{3}.2^{6}345^{4}.3^{4}4^{3}.5^{3}$

,

$1^{7}2^{6}3^{4}4^{4}5^{5}6^{6}.23^{3}5.4^{3}56$

,

$1^{7}2^{2}34^{6}5.2^{5}3^{3}45^{4}.3^{3}.5^{2}$

,

$1^{7}2^{7}35.3^{6}4^{3}5^{2}6.4^{4}5^{4}.6^{6}$

,

$1^{7}234^{5}6.2^{6}4^{2}5^{5}6.3^{6}5^{2}6^{5}$

,

$1^{7}2^{3}34^{2}.2^{4}3^{2}45^{6}.3^{4}5.4^{4}$

,

$1^{7}2^{2}3^{3}45^{3}.2^{5}34^{6}5.3^{3}.5^{3}$

,

$1^{7}23^{6}4^{2}.2^{6}356^{7}.4^{5}5^{2}.5^{4}$

,

$1^{7}23^{7}4^{2}5^{2}.2^{6}4^{4}5^{2}.45^{2}.5$

,

$1^{7}23^{5}45^{2}.2^{6}3^{2}4^{2}.4^{4}5.5^{4}$

,

$1^{7}2^{3}3^{2}5.2^{4}3^{3}4.3^{2}4^{5}.45^{6}$

,

$1^{7}2^{2}3^{5}5.2^{5}3^{2}45.4^{6}5^{2}.5^{3}$

,

$1^{7}23^{3}5^{6}.2^{6}4^{4}56^{6}.3^{4}6.4^{3}$

,

$1^{7}23^{3}4^{6}5^{5}.2^{6}456^{7}7^{7}.3^{4}.5$

,

$1^{7}2^{7}346.3^{6}5^{3}6^{3}.4^{6}6.5^{4}6^{2}$

,

$1^{7}2^{2}34^{3}.2^{5}3^{2}4^{3}5.3^{4}5^{5}.45$

,

$1^{7}23^{4}5.2^{6}3^{2}4^{2}5^{2}.34^{4}5^{4}.4$

,

$1^{7}23^{2}4^{2}5.2^{6}5^{6}.3^{5}46^{6}.4^{4}6$

,

$1^{7}2^{2}34^{3}5^{3}.2^{5}34^{3}5.3^{5}5^{3}.4$

,

$1^{7}23^{7}56.2^{6}4^{2}5^{3}6.4^{5}6^{5}.5^{3}$

,

$1^{7}234^{7}56.2^{6}5^{3}6^{4}.3^{6}6^{2}.5^{3}$

,

$1^{7}234^{5}56^{2}.2^{6}5^{6}6.3^{6}6^{4}.4^{2}$

,

$1^{7}234^{4}5^{3}6.2^{6}4^{3}56^{5}.3^{6}5^{3}6$

,

$1^{7}2345^{3}6.2^{6}5^{4}6^{2}.3^{6}6^{4}.4^{6}$

,

$1^{7}2^{7}34.3^{6}4^{2}5^{2}6^{6}.4^{4}5.5^{4}6$

,

$1^{7}23^{3}45^{3}.2^{6}34^{3}.3^{3}45^{4}.4^{2}$

,

$1^{7}234^{6}56^{5}.2^{6}45^{6}6^{2}7^{6}.3^{6}7$

,

$1^{7}23^{2}45.2^{6}3^{2}4^{2}.3^{3}45^{6}.4^{3}$

,

$1^{7}24^{2}5^{3}.2^{6}3^{2}5.3^{5}45.4^{4}5^{2}$

,

$1^{7}2^{7}3^{2}45.3^{5}45^{5}.4^{5}56^{5}.6^{2}$

,

$1^{7}24^{5}6^{6}.2^{6}3^{2}5^{5}.3^{5}45^{2}6.4$

,

$1^{7}23^{2}4^{2}.2^{6}5^{6}.3^{5}46^{6}.4^{4}56$

,

$1^{7}2^{2}4^{2}5^{4}.2^{5}3^{3}5.3^{4}45.4^{4}5$

,

$1^{7}23^{5}45^{5}.2^{6}3^{2}4^{3}56^{7}.4^{3}.5$

,

$1^{7}23^{5}4^{5}6^{7}.2^{6}3^{2}4^{2}5^{7}7^{7}$

,

$1^{7}2^{2}3^{2}45^{4}.2^{5}3^{4}5^{2}.34^{5}5.4$

,

$1^{7}2^{7}35.3^{6}4^{2}5^{5}6^{3}.4^{5}6^{3}.56$

,

$1^{7}2^{6}3^{2}4^{4}.23^{4}5^{6}6^{7}.34^{2}.45$

,

$1^{7}2345.2^{6}4^{2}5^{2}.3^{6}5^{2}.4^{4}5^{2}$

,

$1^{7}2^{2}3^{7}4^{7}5^{6}.2^{5}56^{7}7^{7}8^{7}$

,

$1^{7}2^{2}3^{3}4^{2}.2^{5}3^{2}4^{3}.3^{2}.4^{2}$

,

$1^{7}2^{7}345.3^{6}4^{6}7.5^{6}6^{3}7.6^{4}7^{5}$

,

$1^{7}2^{2}3^{2}5^{5}.2^{5}4^{4}.3^{5}5^{2}.4^{3}$

,

$1^{7}2345^{4}.2^{6}45^{2}6^{5}.3^{6}56^{2}.4^{5}$

,

$1^{7}2^{3}3^{2}4^{2}.2^{4}3^{2}.3^{3}4^{3}.4^{2}$

,

$1^{7}2^{2}3^{5}.2^{5}3^{2}4^{3}5^{4}.4^{4}.5^{3}$

,

$1^{7}2^{2}4^{3}5^{4}.2^{5}3^{3}.3^{4}5^{3}.4^{4}$

,

$1^{7}2^{7}34.3^{6}4^{6}57.5^{6}6^{3}7.6^{4}7^{5}$

,

$1^{7}2^{7}3^{2}46.3^{5}45^{5}6^{4}.4^{5}56^{2}.5$

,

$1^{7}23^{5}5.2^{6}3^{2}456^{4}.4^{6}5.5^{4}6^{3}$

,

$1^{7}2^{2}3^{3}4^{7}5^{2}.2^{5}3^{3}5^{5}6^{7}.3$

,

$1^{7}23^{2}4^{3}5^{2}.2^{6}4^{4}5^{3}.3^{5}5^{2}$

,

$1^{7}23^{3}4^{3}5^{5}.2^{6}4^{4}5^{2}6^{7}.3^{4}$

,

$1^{7}2^{3}3^{4}.2^{4}3^{3}4^{2}.4^{5}5^{3}.5^{4}$

,

$1^{7}2^{2}34^{3}5^{2}.2^{5}34^{3}5.3^{5}45^{3}.5$

,

$1^{7}23^{3}45.2^{6}5^{6}6.3^{4}4^{2}6^{5}.4^{4}6$

,

$1^{7}2^{3}3^{5}4^{4}5^{6}6^{6}.2^{4}4.3^{2}4.456$

,

$1^{7}234^{2}5^{2}.2^{6}3^{2}5.3^{4}45^{3}.4^{4}5$

,

$1^{7}23^{6}46^{4}.2^{6}345.4^{5}5^{2}.5^{4}6^{3}$

,

$1^{7}2^{7}34^{2}6.3^{6}4^{4}5^{2}.45^{4}6^{5}.56$

,

$1^{7}23^{2}5^{2}.2^{6}34^{2}5.3^{4}45^{3}.4^{4}5$

,

$1^{7}2^{7}3.3^{6}4^{3}5^{2}.4^{4}5^{5}6^{2}.6^{5}$

,

$1^{7}2^{3}3^{2}4^{2}.2^{4}3^{2}4^{2}.3^{3}4.4^{2}$

,

$1^{7}2^{2}3^{4}4^{4}.2^{5}3^{3}5^{3}.4^{3}5.5^{3}$

,

$1^{7}23^{2}4^{2}5^{5}.2^{6}34^{2}.3^{4}4^{3}5^{2}$

,

$1^{7}2^{2}3^{4}.2^{5}3^{3}45^{3}.4^{6}5^{2}.5^{2}$

,

$1^{7}234^{7}5.2^{6}56^{6}7.3^{6}67^{6}.5^{5}8^{7}$

,

$1^{7}2^{2}3^{4}4^{3}.2^{5}34^{2}5^{7}.3^{2}.4^{2}$

,

$1^{7}2^{7}3.3^{6}4^{4}5^{2}.4^{3}5^{2}6^{7}.5^{3}$

,

$1^{7}2^{5}3^{4}4^{3}5^{4}.2^{2}3^{3}.4^{4}5.5^{2}$

,

$1^{7}2^{2}3^{4}4.2^{5}3^{3}5^{2}.4^{6}5^{2}.5^{3}$

,

$1^{7}2^{6}35^{3}.23^{5}4^{2}56^{7}.34^{4}5^{2}.45$

,

$1^{7}2^{5}3^{3}4^{6}5^{5}.2^{2}3^{2}.3^{2}4.5^{2}$

,

$1^{7}2^{3}3^{2}4^{4}.2^{4}34^{3}5^{3}.3^{4}.5^{4}$

,

$1^{7}2^{2}3^{4}5.2^{5}3^{3}4^{3}.4^{4}5^{2}.5^{4}$

,

$1^{7}2^{3}4^{6}.2^{4}3^{4}45^{2}.3^{3}5^{2}.5^{3}$

,

$1^{7}2^{7}3^{2}4.3^{5}4^{2}5^{3}6^{7}.4^{4}.5^{4}$

,

$1^{7}2^{3}3^{2}.2^{4}34^{3}5^{3}.3^{4}5^{4}.4^{4}$

,

$1^{7}234^{2}5^{5}.2^{6}56^{6}7.3^{6}67^{6}.4^{5}5$

,

$1^{7}234^{7}7.2^{6}5^{7}67.3^{6}6^{2}7.6^{4}7^{4}$

,

$1^{7}23^{3}45^{3}6.2^{6}45^{4}6.3^{4}46^{5}.4^{4}$

,

$1^{7}2^{2}3^{2}4.2^{5}4^{3}5^{4}.3^{5}5^{3}.4^{3}$

,

$1^{7}2^{7}3.3^{6}4^{2}6^{3}.4^{5}5^{3}.5^{4}6^{4}$

,

$1^{7}234^{5}6^{3}.2^{6}4^{2}5^{5}.3^{6}5^{2}6^{4}$

,

$1^{7}2^{2}3^{2}4^{2}.2^{5}4^{5}5^{2}.3^{5}5.5^{4}$

,

$1^{7}23^{7}4^{4}.2^{6}4^{3}5^{4}6^{4}.5^{3}.6^{3}$

,

$1^{7}2^{3}3^{2}5^{3}.2^{4}34^{3}5^{4}.3^{4}.4^{4}$

,

$1^{7}2^{2}34^{3}.2^{5}3^{2}4^{3}5^{3}.3^{4}45^{4}$

,

$1^{7}2^{2}3^{6}.2^{5}34^{2}5^{2}.4^{5}5^{2}.5^{3}$

,

$1^{7}23^{3}4^{5}.2^{6}5^{7}6^{2}.3^{4}6^{5}.4^{2}$

,

$1^{7}23^{2}4^{3}5^{5}6.2^{6}4^{3}6^{6}.3^{5}45^{2}$

,

$1^{7}2^{2}4.2^{5}3^{3}5^{2}.3^{4}4^{3}5.4^{3}5^{4}$

,

$1^{7}23^{7}4^{3}.2^{6}4^{4}5^{2}6.5^{5}6^{2}.6^{4}$

,

$1^{7}2^{3}3^{2}4^{2}.2^{4}34^{4}5^{2}.3^{4}4.5^{5}$

,

$1^{7}2^{7}36^{2}.3^{6}4^{3}5^{4}.4^{4}5^{3}6.6^{4}$

,

$1^{7}2^{3}3^{4}45.2^{4}3^{3}4^{2}.4^{4}5^{2}.5^{4}$

,

$1^{7}23^{2}45^{5}6.2^{6}4^{2}56^{4}.3^{5}56.4^{4}6$

,

$1^{7}2^{5}3^{6}4^{3}5^{4}.2^{2}34^{2}.4^{2}5.5^{2}$

,

$1^{7}23^{3}4^{3}.2^{6}4^{3}5^{2}.3^{4}45^{2}.5^{3}$

,

$1^{7}24^{2}5.2^{6}3^{2}5^{2}.3^{5}4^{2}.4^{3}5^{4}$

,

$1^{7}2^{2}4^{3}6^{6}.2^{5}3^{3}5.3^{4}4^{4}6.5^{6}$

,

$1^{7}2^{2}3^{3}46.2^{5}3^{4}5^{3}.4^{6}6^{6}.5^{4}$

,

$1^{7}23^{2}5^{3}.2^{6}4^{4}.3^{5}5^{4}6.4^{3}6^{6}$

,

$1^{7}2^{7}3.3^{6}4^{2}5^{4}6.4^{5}5^{3}6^{3}.6^{3}$

,

$1^{7}2^{4}35^{2}.2^{3}3^{4}4^{3}.3^{2}4^{3}5^{5}.4$

,

$1^{7}2^{7}3^{3}4.3^{4}4^{2}5^{3}6^{6}.4^{4}6.5^{4}$

,

$1^{7}2^{7}3.3^{6}4^{3}5^{3}6.4^{4}5^{4}6^{2}.6^{4}$

,

$1^{7}2^{2}4^{4}5.2^{5}3^{3}5^{3}.3^{4}45^{3}.4^{2}$

,

$1^{7}2^{7}37.3^{6}4^{7}5^{2}.5^{5}6^{4}7^{6}.6^{3}$

,

$1^{7}23^{2}4^{3}56.2^{6}3456^{5}.3^{4}4^{3}6.5^{5}$

,

$1^{7}23^{6}456.2^{6}35^{5}7^{3}.4^{6}567^{4}.6^{5}$

,

$1^{7}234^{3}5^{2}.2^{6}5^{5}6^{3}.3^{6}6^{4}.4^{4}$

,

$1^{7}2^{2}34^{5}.2^{5}345^{5}6^{3}.3^{5}456^{3}.56$

,

$1^{7}2^{2}3^{4}45.2^{5}3^{3}4^{2}5^{3}.4^{4}.5^{3}$

,

$1^{7}23^{2}4^{3}5^{5}.2^{6}45^{2}6^{7}.3^{5}.4^{3}$

,

$1^{7}23^{7}4^{3}6.2^{6}4^{4}5^{3}6^{2}.5^{4}.6^{4}$

,

$1^{7}2^{3}345^{2}.2^{4}3^{2}4^{4}5.3^{4}4^{2}5^{4}$

,

$1^{7}2^{4}3.2^{3}3^{3}4^{3}.3^{3}4^{3}5^{3}.45^{4}$

,

$1^{7}23^{2}4^{5}5^{3}6.2^{6}35^{4}6^{6}.3^{4}4^{2}$

,

$1^{7}2^{2}3^{2}4^{3}.2^{5}34^{3}5^{3}.3^{4}4.5^{4}$

,

$1^{7}2^{2}34^{4}.2^{5}3^{2}4.3^{4}4^{2}5^{2}.5^{5}$

,

$1^{7}2^{4}3^{3}4^{5}5^{4}.2^{3}35^{2}.3^{3}.4^{2}5$

,

$1^{7}23^{2}4^{3}5^{2}.2^{6}4^{4}5^{2}.3^{5}5^{2}.5$

,

$1^{7}2^{2}3^{2}4.2^{5}34^{3}5^{2}.3^{4}5^{5}.4^{3}$

,

$1^{7}2^{7}34.3^{6}4^{2}5^{3}.4^{4}5^{4}6^{2}.6^{5}$

,

$1^{7}235^{4}.2^{6}4^{3}6^{4}.3^{6}5^{3}.4^{4}6^{3}$

,

$1^{7}2^{3}345^{3}.2^{4}3^{2}4^{4}5.3^{4}4^{2}5^{3}$

,

$1^{7}2^{2}3^{6}4.2^{5}34^{3}5^{3}.4^{3}5^{2}.5^{2}$

,

$1^{7}2^{5}3^{3}4^{3}5^{4}.2^{2}3^{3}.34^{3}.45^{3}$

,

$1^{7}2^{2}3^{4}4^{2}5.2^{5}3^{3}5.4^{5}5^{3}.5^{2}$

,

$1^{7}2^{7}36^{2}.3^{6}4^{3}5^{2}6^{4}.4^{4}5.5^{4}6$

,

$1^{7}2^{2}356.2^{5}3^{2}4^{3}.3^{4}5^{6}.4^{4}6^{6}$

,

$1^{7}2^{2}3^{2}45.2^{5}4^{2}5^{3}.3^{5}5^{2}.4^{4}5$

,

$1^{7}2345^{3}6^{2}.2^{6}3456.3^{5}5^{3}6.4^{5}6^{3}$

,

$1^{7}23^{6}4.2^{6}35^{3}6^{2}.4^{6}6^{3}.5^{4}6^{2}$

,

$1^{7}2^{5}34^{2}.2^{2}3^{4}4^{2}5^{6}.3^{2}4.4^{2}5$

,

$1^{7}234^{5}5.2^{6}356^{6}7.3^{5}4^{2}7^{5}.5^{5}67$

,

$1^{7}2^{5}7.2^{2}3^{7}4^{2}5.4^{5}5^{6}6.6^{6}7^{6}$

,

$1^{7}2^{2}3^{6}4.2^{5}35^{2}6^{6}.4^{6}67^{7}.5^{5}$

,

$1^{7}234^{5}6^{4}.2^{6}4^{2}5^{5}.3^{6}5^{2}6^{2}.6$

,

$1^{7}23^{5}5^{5}6^{2}.2^{6}3^{2}4^{4}56^{5}.4^{3}.5$

,

$1^{7}2^{7}35.3^{6}4^{2}6^{7}.4^{5}57^{7}.5^{5}8^{7}$

,

$1^{7}2^{3}3^{6}4.2^{4}345^{7}6^{2}.4^{5}6^{3}.6^{2}$

,

$1^{7}2^{2}3^{6}4^{7}5^{2}.2^{5}35^{4}6^{6}7^{7}.5.6$

,

$1^{7}23^{4}4^{5}5.2^{6}4^{2}5^{4}6^{6}.3^{3}.5^{2}6$

,

$1^{7}234^{3}5^{4}.2^{6}45^{3}6^{5}.3^{6}6^{2}.4^{3}$

,

$1^{7}2^{3}345^{3}.2^{4}3^{2}4^{2}5^{3}.3^{4}5.4^{4}$

,

$1^{7}23^{5}6.2^{6}3^{2}46^{2}.4^{6}5^{3}.5^{4}6^{4}$

,

$1^{7}2345^{3}6^{3}.2^{6}3456.3^{5}5^{3}6.4^{5}6^{2}$

,

$1^{7}2345^{5}7.2^{6}4^{2}6^{6}7.3^{6}57^{5}.4^{4}56$

,

$1^{7}234^{3}5^{4}.2^{6}45^{3}6^{3}.3^{6}6^{4}.4^{3}$

,

$1^{7}2^{4}3^{5}4^{3}5^{3}.2^{3}34^{2}5.34^{2}.5^{3}$

,

$1^{7}23^{2}45.2^{6}45^{4}6.3^{5}456^{4}.4^{4}56^{2}$

,

$1^{7}23^{7}.2^{6}4^{7}56.5^{6}6^{2}7^{3}.6^{4}7^{4}$

,

$1^{7}2^{3}3.2^{4}3^{2}4^{2}5^{3}.3^{4}45^{3}.4^{4}5$

,

$1^{7}2^{3}4.2^{4}3^{4}45^{2}.3^{3}4^{2}5^{4}.4^{3}5$

,

$1^{7}2^{7}34.3^{6}4^{6}5.5^{6}6^{2}7^{5}.6^{5}7^{2}$

,

$1^{7}23^{3}4^{4}5.2^{6}3^{2}4^{2}5^{3}.3^{2}5^{3}.4$

,

$1^{7}23^{5}.2^{6}3^{2}456^{2}.4^{6}5^{2}6.5^{4}6^{4}$

,

$1^{7}2^{7}3^{3}4.3^{4}4^{2}5^{2}6^{5}.4^{4}56.5^{4}6$

,

$1^{7}2^{2}345^{2}.2^{5}3^{2}4^{3}5.3^{4}4^{3}5.5^{3}$

,

$1^{7}2^{3}34^{2}5^{6}.2^{4}3^{3}4^{4}56^{6}.3^{3}4.6$

,

$1^{7}23^{5}4.2^{6}3^{2}56^{5}.4^{6}6^{2}7^{6}.5^{6}7$

,

$1^{7}23^{6}6.2^{6}34^{3}5.4^{4}5^{2}6^{4}.5^{4}6^{2}$

,

$1^{7}23^{3}4^{2}56^{5}.2^{6}5^{5}6^{2}.3^{4}4.4^{4}5$

,

$1^{7}2^{2}3^{3}4^{3}6.2^{5}3^{4}4^{3}6.45^{7}6^{4}.6$

,

$1^{7}23^{3}4^{2}5^{2}.2^{6}345^{3}.3^{3}45^{2}.4^{3}$

,

$1^{7}234^{4}6^{4}.2^{6}34^{2}.3^{5}45^{2}.5^{5}6^{3}$

,

$1^{7}2^{2}3^{6}4^{6}5^{6}8.2^{5}46^{7}7^{7}8^{6}.3.5$

,

$1^{7}234^{4}5^{4}6^{3}.2^{6}34^{2}5^{2}.3^{5}456^{4}$

,

$1^{7}2^{2}3^{3}4^{4}5^{4}.2^{5}3^{3}4^{3}56^{7}.35.5$

,

$1^{7}2345^{5}67.2^{6}3456^{4}7.3^{5}4567^{4}.4^{4}67$

,

$1^{7}2^{3}3^{4}4^{3}5^{6}6^{6}.2^{4}4.3^{3}45.4^{2}6$

,

$1^{7}23^{4}4^{3}5^{2}.2^{6}3^{2}4^{3}5.345^{2}.5^{2}$

,

$1^{7}234^{5}6^{3}.2^{6}4^{2}5.3^{6}56^{2}.5^{5}6^{2}$

,

$1^{7}2^{2}345^{3}6.2^{5}3456^{5}.3^{5}456.4^{4}5^{2}$

,

$1^{7}235^{4}6^{4}.2^{6}34^{2}6^{2}.3^{5}5^{3}.4^{5}6$

,

$1^{7}2^{2}34^{3}5.2^{5}3^{2}5^{6}.3^{4}4^{3}6^{6}.46$

,

$1^{7}23^{3}45^{2}.2^{6}4^{2}5^{4}6.3^{4}456^{6}.4^{3}$

,

$1^{7}23^{2}4^{3}5.2^{6}4^{4}56^{2}.3^{5}56^{4}.5^{4}6$

,

$1^{7}2^{7}3.3^{6}4^{4}56.4^{3}5^{3}6^{5}7.5^{3}67^{6}$

,

$1^{7}2^{3}4^{3}5^{3}.2^{4}3^{5}5^{4}.3^{2}4^{2}.4^{2}$

,

$1^{7}245^{5}6^{3}.2^{6}3^{2}56^{2}.3^{5}45.4^{5}6^{2}$

,

$1^{7}23^{2}45^{2}6^{4}.2^{6}45^{4}.3^{5}456^{3}.4^{4}$

,

$1^{7}2^{3}4^{3}5^{5}.2^{4}3^{4}4^{2}5^{2}.3^{3}.4^{2}$

,

$1^{7}234^{5}5^{5}.2^{6}4^{2}56^{4}7^{6}.3^{6}57.6^{3}$

,

$1^{7}23^{2}45^{2}.2^{6}45^{4}.3^{5}456^{4}.4^{4}6^{3}$

,

$1^{7}235^{5}.2^{6}4^{2}6^{6}.3^{6}567^{5}.4^{5}57^{2}$

,

$1^{7}234^{3}5^{5}6^{2}.2^{6}35^{2}6^{4}.3^{5}46.4^{3}$

,

$1^{7}2^{2}34^{5}56^{2}.2^{5}34^{2}5^{5}.3^{5}6^{4}.56$

,

$1^{7}23^{5}4^{2}5^{2}6.2^{6}3^{2}46^{5}.4^{4}5.5^{4}6$

,

$1^{7}2^{2}34^{2}5^{4}.2^{5}3^{2}.3^{4}4^{3}.4^{2}5^{3}$

,

$1^{7}23^{2}45.2^{6}34^{2}5^{2}6.3^{4}45^{4}.4^{3}6^{6}$

,

$1^{7}23^{4}4^{4}5^{3}6^{2}.2^{6}34^{3}5^{4}6^{5}.3^{2}$

,

$1^{7}23^{3}456^{5}.2^{6}5^{5}7^{7}.3^{4}4^{2}6.4^{4}56$

,

$1^{7}2345^{5}68.2^{6}5^{2}6^{6}.3^{6}7^{7}8.4^{6}8^{5}$

,

$1^{7}23^{2}5^{2}.2^{6}4^{3}56.3^{5}45^{3}6.4^{3}56^{5}$

,

$1^{7}234^{3}5^{7}.2^{6}3^{2}6^{7}7^{4}.3^{4}4^{4}7^{3}$

,

$1^{7}23^{2}4^{5}5^{2}.2^{6}4^{2}5^{5}6^{3}.3^{5}.6^{4}$

,

$1^{7}2^{3}3^{2}45.2^{4}345^{5}6^{2}.3^{4}456^{5}.4^{4}$

,

$1^{7}2^{4}3^{3}.2^{3}3^{4}4^{2}5^{4}6.4^{5}5^{3}.6^{6}$

,

$1^{7}234^{4}5^{4}67.2^{6}34^{2}5^{2}6^{6}.3^{5}457^{6}$

,

$1^{7}2^{4}34^{7}5^{3}6.2^{3}3^{3}5^{4}6^{6}7^{7}.3^{3}$

,

$1^{7}2^{7}3^{2}.3^{5}4^{3}56^{5}.4^{4}5^{2}.5^{4}6^{2}$

,

$1^{7}23^{2}4^{6}57.2^{6}456^{7}7^{2}.3^{5}57^{4}.5^{4}$

,

$1^{7}2^{2}3^{4}4^{2}5^{2}.2^{5}3^{3}4.4^{4}5^{3}.5^{2}$

,

$1^{7}2^{2}3^{2}4^{6}5^{3}.2^{5}3^{3}45^{2}.3^{2}.5^{2}$

,

$1^{7}234^{2}5^{5}.2^{6}34^{2}56^{6}.3^{5}567^{7}.4^{3}$

,

$1^{7}2345^{6}7.2^{6}56^{7}7.3^{6}7^{5}8^{4}.4^{6}8^{3}$

,

$1^{7}2^{7}3^{2}4^{2}.3^{5}4^{2}5^{3}6^{7}.4^{3}5.5^{3}$

,

$1^{7}2345^{6}67^{2}.2^{6}4^{2}6^{5}.3^{6}57^{5}.4^{4}6$

,

$1^{7}2^{2}3^{2}4^{2}5^{3}.2^{5}34^{2}.3^{4}5^{4}.4^{3}$

,

$1^{7}24^{4}5^{5}.2^{6}3^{2}5^{2}6^{6}.3^{5}4^{3}67^{7}$

,

$1^{7}2^{2}3^{2}45^{3}.2^{5}3^{2}.3^{3}4^{4}.4^{2}5^{4}$

,

$1^{7}2^{3}34^{2}5^{5}.2^{4}3^{3}.3^{3}4^{2}.4^{3}5^{2}$

,

$1^{7}2^{7}3^{2}.3^{5}4^{3}5^{7}7.4^{4}6^{5}7^{6}.6^{2}$

,

$1^{7}234^{3}5^{2}.2^{6}5^{5}6^{2}.3^{6}6^{3}.4^{4}6^{2}$

,

$1^{7}25^{5}6.2^{6}3^{2}6^{4}.3^{5}4^{3}.4^{4}5^{2}6^{2}$

,

$1^{7}24^{4}5^{6}7^{2}.2^{6}3^{2}56^{6}.3^{5}4^{3}67^{5}$

,

$1^{7}2^{3}34^{6}567.2^{4}3^{2}45^{6}6^{5}7.3^{4}6.7^{5}$

,

$1^{7}23^{2}4^{4}6^{2}.2^{6}4^{3}.3^{5}5^{3}6.5^{4}6^{4}$

,

$1^{7}24^{4}5^{2}6.2^{6}3^{2}6^{4}.3^{5}4^{3}.5^{5}6^{2}$

,

$1^{7}2^{7}3^{2}5.3^{5}4^{4}5^{2}6^{6}.4^{3}5^{2}6.5^{2}$

,

$1^{7}234^{3}5^{3}6^{3}.2^{6}345^{3}6^{3}.3^{5}4^{2}56.4$

,

$1^{7}2^{2}3^{2}4^{6}5^{5}6^{4}.2^{5}3.3^{4}4.5^{2}6^{3}$

,

$1^{7}2^{2}3^{7}57^{2}.2^{5}4^{7}6.5^{6}6^{2}7^{5}.6^{4}$

,

$1^{7}24^{5}5^{6}6^{2}.2^{6}3^{2}56^{5}7^{7}.3^{5}.4^{2}$

,

$1^{7}2^{2}345^{4}6.2^{5}34^{2}5^{2}6^{4}.3^{5}56.4^{4}6$

,

$1^{7}2^{3}3^{3}4^{2}6^{2}.2^{4}3^{4}4^{5}5.5^{6}6.6^{4}$

,

$1^{7}23^{5}4.2^{6}3^{2}4^{2}5^{2}.4^{4}5^{5}6^{2}.6^{5}$

,

$1^{7}24^{6}5^{3}.2^{6}3^{2}5^{2}6^{5}.3^{5}5^{2}6^{2}.4$

,

$1^{7}24^{6}567.2^{6}3^{2}6^{5}7^{2}.3^{5}467^{3}.5^{6}7$

,

$1^{7}2^{3}3^{3}4.2^{4}3^{2}5^{7}6.3^{2}4^{4}6^{6}.4^{2}$

,

$1^{7}234^{2}5^{3}6.2^{6}35^{4}7.3^{5}46^{5}.4^{4}67^{6}$

,

$1^{7}24^{3}5^{5}.2^{6}3^{2}5^{2}6^{6}.3^{5}4^{3}67^{7}.4$

,

$1^{7}24^{4}5^{4}6.2^{6}3^{2}5^{2}6^{4}.3^{5}4^{3}6^{2}.5$

,

$1^{7}23^{5}56.2^{6}3^{2}4^{2}.4^{5}5^{2}6^{3}.5^{4}6^{3}$

,

$1^{7}2^{2}3^{2}45.2^{5}35^{6}.3^{4}4^{2}6^{5}.4^{4}6^{2}$

,

$1^{7}2^{3}3^{2}4.2^{4}3^{2}45^{6}.3^{3}4^{2}56^{7}.4^{3}$

,

$1^{7}24^{4}5^{5}6.2^{6}3^{2}5^{2}6^{5}7.3^{5}4^{3}67^{6}$

,

$1^{7}24^{3}5^{4}6.2^{6}3^{2}5^{3}6^{3}.3^{5}4^{3}6^{3}.4$

,

$1^{7}23^{5}6^{3}.2^{6}3^{2}45^{2}.4^{6}56^{2}.5^{4}6^{2}$

,

$1^{7}23^{6}4^{4}5.2^{6}34^{3}5^{6}6^{2}.6^{5}7^{3}.7^{4}$

,

$1^{7}2^{2}3^{4}5^{3}.2^{5}3^{3}45^{2}6.4^{6}5^{2}6.6^{5}$

,

$1^{7}2^{2}3^{3}56^{2}.2^{5}3^{3}4.34^{6}5^{2}.5^{4}6^{5}$

,

$1^{7}2^{3}34^{3}5^{6}.2^{4}3^{2}6^{7}7^{7}.3^{4}45.4^{3}$

,

$1^{7}2^{7}35.3^{6}4^{2}5^{6}7^{2}.4^{5}6^{3}7.6^{4}7^{4}$

,

$1^{7}2^{2}34^{2}5.2^{5}3^{2}4^{2}.3^{4}4^{2}5^{3}.45^{3}$

,

$1^{7}2^{2}4^{5}6.2^{5}3^{3}45^{2}6^{2}.3^{4}46^{4}.5^{5}$

,

$1^{7}2^{2}34^{3}5^{2}6^{6}.2^{5}3^{2}.3^{4}4^{3}.45^{5}6$

,

$1^{7}23^{2}4^{5}5^{3}.2^{6}34^{2}5^{2}6^{6}.3^{4}6.5^{2}$

,

$1^{7}2^{2}3^{4}5^{2}.2^{5}3^{3}45^{3}6^{2}.4^{6}56^{5}.5$

,

$1^{7}23^{5}.2^{6}3^{2}45^{2}6^{2}.4^{6}56^{3}.5^{4}6^{2}$

,

$1^{7}2^{7}3.3^{6}4^{3}5^{2}7^{2}.4^{4}5^{5}67.6^{6}7^{4}$

,

$1^{7}2^{2}34^{2}56.2^{5}35^{5}6.3^{5}46^{5}7.4^{4}57^{6}$

,

$1^{7}23^{2}4^{5}5.2^{6}4^{2}6^{3}.3^{5}5^{2}6.5^{4}6^{3}$

,

$1^{7}2^{7}3^{2}46.3^{5}4^{3}56^{6}.4^{3}5^{3}7^{7}.5^{3}$

,

$1^{7}2^{7}36^{2}.3^{6}4^{2}56^{2}.4^{5}5^{2}6^{2}.5^{4}6$

,

$1^{7}2^{2}3^{2}4^{7}6.2^{5}5^{3}6^{5}7^{6}.3^{5}67.5^{4}$

,

$1^{7}2^{3}34^{2}6^{2}.2^{4}3^{2}5^{6}.3^{4}456^{5}.4^{4}$

,

$1^{7}2^{2}3^{7}4.2^{5}45^{2}6^{5}.4^{5}6^{2}7^{6}.5^{5}7$

,

$1^{7}2^{7}346.3^{6}456^{3}7^{5}.4^{5}5^{2}67.5^{4}6^{2}7$

,

$1^{7}2^{7}34.3^{6}5^{3}6^{4}7^{3}.4^{6}6^{3}7^{3}.5^{4}7$

,

$1^{7}2^{6}.23^{7}45^{3}6.4^{6}6^{4}7^{3}.5^{4}6^{2}7^{4}$

,

$1^{7}234^{5}.2^{6}3^{2}45^{2}6^{3}.3^{4}45^{2}6^{4}.5^{3}$

,

$1^{7}2^{4}3^{2}4^{3}5^{4}.2^{3}3^{2}4^{4}5^{3}6^{7}.3^{3}$

,

$1^{7}2345^{6}7.2^{6}456^{7}78.3^{6}7^{4}8^{2}.4^{5}78^{4}$

,

$1^{7}23^{4}5^{5}67.2^{6}3^{2}456^{4}7.34^{5}56^{2}7^{5}.4$

,

$1^{7}23^{2}45^{4}.2^{6}35^{2}6^{4}.3^{4}4^{2}5.4^{4}6^{3}$

,

$1^{7}2^{3}5^{5}6.2^{4}3^{4}456^{4}.3^{3}4^{3}56^{2}.4^{3}$

,

$1^{7}2^{2}3^{3}4^{2}6.2^{5}3^{3}45^{4}.34^{3}5^{3}6^{6}.4$

,

$1^{7}234^{4}5^{2}.2^{6}3^{2}45^{3}6.3^{4}5^{2}6^{6}.4^{2}$

,

$1^{7}2^{2}345^{2}6.2^{5}345^{3}6^{3}.3^{5}456.4^{4}56^{2}$

,

$1^{7}2345^{2}6^{4}.2^{6}4^{2}5^{2}.3^{6}56^{3}.4^{4}5^{2}$

,

$1^{7}24^{2}5^{5}6^{4}.2^{6}3^{2}56^{3}7^{7}.3^{5}4.4^{4}5$

,

$1^{7}2^{2}3^{5}4.2^{5}3^{2}46^{6}7.4^{5}5^{3}7^{6}.5^{4}6$

,

$1^{7}24^{2}5^{7}6.2^{6}3^{2}6^{4}7^{5}.3^{5}6^{2}7.4^{5}7$

,

$1^{7}2^{2}3^{2}46^{5}.2^{5}3^{4}5^{3}.34^{5}5^{3}6^{2}.45$

,

$1^{7}2345^{5}6^{3}7.2^{6}456^{2}7^{4}.3^{6}567^{2}.4^{5}6$

,

$1^{7}24^{6}.2^{6}3^{2}5^{6}.3^{5}46^{2}7^{6}.56^{5}78^{7}$

,

$1^{7}234^{5}57.2^{6}4^{2}6^{7}.3^{6}5^{2}7^{2}.5^{4}7^{4}$

,

$1^{7}234^{3}5^{4}67.2^{6}3^{2}6^{6}.3^{4}4^{4}7^{6}.5^{3}$

,

$1^{7}2^{2}3^{2}4^{5}5^{2}.2^{5}3^{2}4^{2}5^{2}.3^{3}.5^{3}$

,

$1^{7}2^{2}4^{3}5^{5}6.2^{5}3^{3}5^{2}6^{4}.3^{4}4^{4}6^{2}$

,

$1^{7}2^{2}3^{7}4.2^{5}45^{2}6^{6}8.4^{5}67^{6}.5^{5}78^{6}$

,

$1^{7}234^{2}5^{2}6^{4}.2^{6}45^{4}.3^{6}56^{3}7.4^{4}7^{6}$

,

$1^{7}2^{2}3^{4}4^{2}5^{2}.2^{5}3^{3}4^{5}.5^{5}6^{4}.6^{3}$

,

$1^{7}2^{7}356.3^{6}4^{2}56^{2}7.4^{5}6^{4}7^{2}.5^{5}7^{4}$

,

$1^{7}2346^{4}.2^{6}3^{2}45.3^{4}4^{2}5^{3}.4^{3}5^{3}6^{3}$

,

$1^{7}23^{7}457^{3}.2^{6}5^{5}6^{2}7^{4}.4^{6}6^{4}8^{7}.56$

,

$1^{7}23^{2}4^{2}5^{2}6^{5}.2^{6}34^{3}5.3^{4}4^{2}5^{4}6.6$

,

$1^{7}234^{4}6^{2}.2^{6}34^{2}6^{2}.3^{5}45^{2}6.5^{5}6^{2}$

,

$1^{7}2^{4}35^{3}.2^{3}3^{3}4^{3}5^{2}.3^{3}4^{2}5^{2}.4^{2}$

,

$1^{7}23^{2}45^{2}6^{4}7.2^{6}5^{5}67^{5}.3^{5}46^{2}7.4^{5}$

,

$1^{7}23^{4}46.2^{6}3^{2}4^{2}6.34^{3}5^{4}6^{2}.45^{3}6^{3}$

,

$1^{7}235^{3}6^{6}7.2^{6}4^{2}57^{4}.3^{6}5^{2}6.4^{5}57^{2}$

,

$1^{7}2^{2}35^{6}67.2^{5}34^{2}6^{6}.3^{5}57^{6}8.4^{5}8^{6}$

,

$1^{7}2^{4}3^{2}4^{3}5^{4}.2^{3}3^{2}45^{3}6^{7}.3^{3}.4^{3}$

,

$1^{7}2^{2}3^{2}4^{4}5^{3}.2^{5}34^{3}5^{4}6^{5}.3^{4}.6^{2}$

,

$1^{7}245^{6}68^{3}.2^{6}3^{2}6^{6}.3^{5}47^{7}8.4^{5}58^{3}$

,

$1^{7}234^{4}5^{2}6^{2}.2^{6}4^{3}6^{3}7^{5}.3^{6}67.5^{5}67$

,

$1^{7}234^{6}7.2^{6}35^{2}6^{3}7^{3}.3^{5}46^{3}.5^{5}67^{3}$

,

$1^{7}23^{6}4.2^{6}34^{2}56^{4}.4^{4}5^{2}6^{2}7^{6}.5^{4}67$

,

$1^{7}2^{2}3^{2}4^{3}6^{2}.2^{5}4^{4}5^{2}.3^{5}56^{5}.5^{4}$

,

$1^{7}2^{5}3^{3}45^{2}.2^{2}3^{2}4^{2}5^{5}.3^{2}4^{2}.4^{2}$

,

$1^{7}2^{5}4^{6}5^{2}6^{3}7^{2}.2^{2}3^{6}45^{5}6^{4}7^{5}.3$

,

$1^{7}23^{2}4^{5}.2^{6}3^{2}4^{2}56^{4}.3^{3}5^{3}6^{3}.5^{3}$

,

$1^{7}23^{4}56^{6}.2^{6}3^{2}45^{3}7^{6}.34^{5}5^{3}678^{7}.4$

,

$1^{7}2^{4}56.2^{3}3^{5}4^{2}567.3^{2}4^{5}6^{4}7.5^{5}67^{5}$

,

$1^{7}24^{4}5^{2}6.2^{6}3^{2}5^{2}6^{4}.3^{5}5^{3}6^{2}.4^{3}$

,

$1^{7}23^{3}45^{3}6^{2}.2^{6}5^{4}6^{3}.3^{4}4^{2}.4^{4}6^{2}$

,

$1^{7}2345^{5}6^{2}7.2^{6}346^{4}7^{3}.3^{5}5^{2}6.4^{5}7^{3}$

,

$1^{7}2^{5}4^{3}5^{2}6^{4}.2^{2}3^{6}4^{3}5^{3}6^{3}.34.5^{2}$

,

$1^{7}2^{7}36^{2}7.3^{6}4^{2}5^{2}7^{2}.4^{5}6^{5}.5^{5}7^{4}$

,

$1^{7}2345^{3}6.2^{6}45^{2}6^{4}.3^{6}56^{2}7^{4}.4^{5}57^{3}$

,

$1^{7}234^{2}5^{4}6.2^{6}45^{3}67^{5}.3^{6}6^{3}7.4^{4}6^{2}7$

,

$1^{7}24^{4}5^{4}6^{2}.2^{6}3^{2}5^{2}6^{5}.3^{5}4^{3}7^{7}.5$

,

$1^{7}245^{6}.2^{6}3^{2}6^{5}7.3^{5}46^{2}7^{5}8.4^{5}578^{6}$

,

$1^{7}2^{4}3^{6}4^{3}5^{3}6^{5}.2^{3}34.4^{3}5^{2}.5^{2}6^{2}$

,

$1^{7}2345^{5}.2^{6}35^{2}6^{3}7.3^{5}46^{3}7^{3}.4^{5}67^{3}$

,

$1^{7}24^{2}5^{3}.2^{6}3^{2}6^{5}.3^{5}45^{2}.4^{4}5^{2}6^{2}$

,

$1^{7}23^{5}5^{3}6^{5}.2^{6}3^{2}4^{3}56^{2}7^{7}.4^{4}.5^{3}$

,

$1^{7}2^{2}3^{2}4^{3}.2^{5}34^{4}5.3^{4}5^{2}6^{5}.5^{4}6^{2}$

,

$1^{7}234^{5}6^{3}.2^{6}3^{2}45^{2}6^{3}7.3^{4}4567^{6}.5^{4}$

,

$1^{7}2345^{5}7^{3}.2^{6}5^{2}6^{7}.3^{6}7^{4}8^{4}.4^{6}8^{3}$

,

$1^{7}234^{3}5^{3}6^{2}.2^{6}4^{3}5^{2}6^{2}.3^{6}5^{2}6^{3}.4$

,

$1^{7}24^{7}567.2^{6}3^{2}5^{3}6^{3}7^{3}.3^{5}5^{3}6^{3}7^{3}$

,

$1^{7}23^{3}45^{2}6^{3}.2^{6}4^{2}5^{3}.3^{4}45^{2}6^{4}.4^{3}$

,

$1^{7}234^{2}5^{5}67.2^{6}36^{6}7^{2}.3^{5}457^{2}.4^{4}57^{2}$

,

$1^{7}23^{5}6^{7}.2^{6}3^{2}45^{4}7^{5}.4^{6}5^{2}7^{2}8^{7}.5$

,

$1^{7}234^{4}5^{2}6^{4}.2^{6}345^{4}67^{2}.3^{5}46^{2}7^{5}.45$

,

$1^{7}2^{3}3.2^{4}3^{2}4^{3}5^{2}.3^{4}45^{4}6^{2}.4^{3}56^{5}$

,

$1^{7}24^{5}5^{3}7.2^{6}3^{2}6^{6}7^{2}.3^{5}4^{2}67^{4}.5^{4}$

,

$1^{7}24^{2}5^{6}.2^{6}3^{2}6^{7}7.3^{5}57^{6}8^{2}.4^{5}8^{5}$

,

$1^{7}2^{7}35.3^{6}4^{2}56^{4}7^{2}.4^{5}6^{3}7^{3}.5^{5}7^{2}$

,

$1^{7}2345^{3}6^{3}7^{2}.2^{6}35^{2}6^{3}.3^{5}457^{5}.4^{5}56$

,

$1^{7}2^{2}3^{5}5.2^{5}3^{2}4^{7}7.5^{6}6^{2}7^{6}8.6^{5}8^{6}$

,

$1^{7}2^{2}3^{5}5^{3}6.2^{5}3^{2}46^{5}7^{5}.4^{6}567^{2}.5^{3}$

,

$1^{7}2345^{2}67^{5}.2^{6}345^{2}6^{2}7.3^{5}5^{3}67.4^{5}6^{3}$

,

$1^{7}2345^{4}6^{4}.2^{6}3567^{6}.3^{5}4^{2}68^{7}.4^{4}5^{2}67$

,

$1^{7}23^{2}5^{3}.2^{6}4^{2}5^{2}6^{2}.3^{5}456^{3}.4^{4}56^{2}$

,

$1^{7}2^{2}345^{6}.2^{5}34^{2}6^{5}7^{4}.3^{5}56^{2}7^{3}.4^{4}$

,

$1^{7}2^{2}3^{5}46^{3}.2^{5}3^{2}456^{4}.4^{5}5^{2}7^{6}.5^{4}7$

,

$1^{7}234^{4}6^{7}8.2^{6}4^{2}5^{5}7^{4}.3^{6}5^{2}7^{3}8^{6}.4$

,

$1^{7}2^{2}3^{2}4^{4}56^{3}7.2^{5}4^{3}56^{4}7^{6}.3^{5}5.5^{4}$

,

$1^{7}23^{2}4^{4}56^{3}.2^{6}4^{3}56^{2}7^{6}.3^{5}6^{2}7.5^{5}$

,

$1^{7}23^{2}4^{4}6^{6}.2^{6}34^{2}5^{3}7^{6}.3^{4}45^{4}678^{7}$

,

$1^{7}2^{2}45^{6}6.2^{5}3^{3}46^{6}7^{2}.3^{4}4^{2}57^{5}.4^{3}$

,

$1^{7}24^{3}5^{6}7.2^{6}3^{2}56^{3}7^{5}.3^{5}6^{4}78^{7}.4^{4}$

,

$1^{7}2^{2}3^{5}5^{4}6.2^{5}3^{2}45^{3}7^{2}.4^{6}67^{4}.6^{5}7$

,

$1^{7}24^{3}5^{4}6^{2}.2^{6}3^{2}5^{3}6^{4}7.3^{5}4^{3}67^{6}.4$

,

$1^{7}234^{3}56^{4}.2^{6}5^{6}7^{5}.3^{6}6^{3}7^{2}8^{6}.4^{4}8$

,

$1^{7}24^{4}5^{4}6^{2}.2^{6}3^{2}5^{3}6^{4}7.3^{5}4^{2}67^{6}.4$

,

$1^{7}2^{2}3^{6}45^{2}6^{4}7.2^{5}34^{6}5^{3}67^{6}.5^{2}.6^{2}$

,

$1^{7}234^{2}5^{2}67^{2}.2^{6}5^{4}6^{2}7.3^{6}6^{4}.4^{5}57^{4}$

,

$1^{7}23^{2}4^{3}56^{2}.2^{6}3^{2}45^{4}6.3^{3}45^{2}6^{4}.4^{2}$

,

$1^{7}24^{5}5^{5}6.2^{6}3^{2}56^{2}7^{3}.3^{5}4^{2}57^{3}.6^{4}7$

,

$1^{7}2^{2}4^{5}5^{3}6.2^{5}3^{3}45^{4}67^{3}.3^{4}6^{4}7^{4}.46$

,

$1^{7}23^{7}4^{6}.2^{6}45^{3}6^{2}78^{6}.5^{4}67^{6}89^{7}.6^{4}$

,

$1^{7}23^{2}45^{2}6^{3}.2^{6}35^{3}6^{2}.3^{4}4^{2}5.4^{4}56^{2}$

,

$1^{7}2345^{6}.2^{6}3^{2}6^{6}.3^{4}4^{2}567^{5}.4^{4}7^{2}8^{7}$

,

$1^{7}245^{5}6^{2}7^{3}.2^{6}3^{2}6^{4}7^{3}.3^{5}45^{2}7.4^{5}6$

,

$1^{7}2^{2}34^{2}5^{7}8.2^{5}34^{3}6^{7}8^{3}.3^{5}47^{7}8^{3}.4$

,

$1^{7}2^{2}3456^{2}.2^{5}3^{4}5^{2}67.3^{2}4^{5}6^{4}.45^{4}7^{6}$

,

$1^{7}23^{2}45^{4}.2^{6}45^{3}6^{3}7.3^{5}46^{3}7^{4}.4^{4}67^{2}$

,

$1^{7}2^{2}345^{2}7^{3}.2^{5}345^{4}.3^{5}456^{4}.4^{4}6^{3}7^{4}$

,

$1^{7}2^{3}3^{4}4^{3}5^{2}6^{3}.2^{4}45^{5}6^{4}7^{7}.3^{3}.4^{3}$

,

$1^{7}23^{7}47.2^{6}45^{2}6^{2}7^{5}.4^{5}56^{3}8^{7}.5^{4}6^{2}7$

,

$1^{7}234^{4}67^{3}.2^{6}4^{3}567.3^{6}5^{2}6^{2}.5^{4}6^{3}7^{3}$

,

$1^{7}24^{6}56^{2}.2^{6}3^{2}6^{3}7^{2}.3^{5}4567^{3}.5^{5}67^{2}$

,

$1^{7}2^{2}3^{2}5^{5}6.2^{5}34^{2}56^{5}7.3^{4}4^{2}567^{6}.4^{3}$

,

$1^{7}2^{3}35^{7}.2^{4}3^{3}4^{3}6^{5}.3^{3}4^{2}6^{2}7^{7}.4^{2}$

,

$1^{7}24^{2}5^{6}.2^{6}3^{2}6^{5}7.3^{5}567^{5}8^{2}.4^{5}678^{5}$

,

$1^{7}23^{3}45^{2}6^{5}.2^{6}4^{4}567^{6}8.3^{4}4^{2}5^{4}678^{6}$

,

$1^{7}234^{6}6^{4}.2^{6}456^{2}7^{5}8^{2}.3^{6}567^{2}.5^{5}8^{5}$

,

$1^{7}23^{2}45^{4}7^{2}.2^{6}45^{2}6^{5}.3^{5}456^{2}7.4^{4}7^{4}$

,

$1^{7}2^{3}3^{2}4^{4}6^{5}.2^{4}34^{3}5^{3}6^{2}7^{7}.3^{4}.5^{4}$

,

$1^{7}2^{2}3^{3}4^{2}5^{2}.2^{5}34^{5}6^{5}.3^{3}5^{2}6^{2}.5^{3}$

,

$1^{7}2^{2}3^{5}4^{3}.2^{5}3^{2}4^{4}5.5^{6}6^{2}7^{4}.6^{5}7^{3}$

,

$1^{7}2^{3}4^{5}.2^{4}3^{5}56^{5}.3^{2}4^{2}5^{2}6^{2}7^{7}.5^{4}$

,

$1^{7}23456^{6}.2^{6}3^{2}5^{2}7^{6}.3^{4}4^{2}5^{2}.4^{4}5^{2}67$

,

$1^{7}24^{2}5^{6}78.2^{6}3^{2}6^{7}.3^{5}47^{5}8^{2}.4^{4}578^{4}$

,

$1^{7}2^{2}34^{3}5^{3}6^{2}.2^{5}34^{3}5^{2}6^{2}.3^{5}45^{2}6^{3}$

,

$1^{7}25^{5}6^{5}.2^{6}3^{2}6^{2}7^{4}.3^{5}4^{3}7^{2}.4^{4}5^{2}7$

,

$1^{7}2^{2}3^{2}45^{3}6^{3}.2^{5}35^{4}6^{4}.3^{4}4^{2}7^{7}.4^{4}$

,

$1^{7}2^{7}36^{2}7.3^{6}4^{2}5^{2}6^{3}7^{4}.4^{5}6^{2}.5^{5}7^{2}$

,

$1^{7}24^{2}5^{5}7^{2}.2^{6}3^{2}5^{2}6^{3}7.3^{5}6^{4}.4^{5}7^{4}$

,

$1^{7}23^{3}5^{3}6^{3}.2^{6}4^{2}5^{2}6^{2}.3^{4}45^{2}6^{2}.4^{4}$

,

$1^{7}2^{2}3^{2}4^{4}5^{3}6.2^{5}3^{2}4^{3}5^{4}6^{3}.3^{3}6.6^{2}$

,

$1^{7}2^{2}3^{4}46^{2}.2^{5}4^{2}5^{5}6.3^{3}4^{2}5^{2}6^{4}.4^{2}$

,

$1^{7}23^{2}4^{6}8^{2}.2^{6}5^{7}.3^{5}46^{2}7^{5}.6^{5}7^{2}8^{5}$

,

$1^{7}2^{2}3^{2}4^{5}.2^{5}4^{2}5^{2}6^{5}7.3^{5}56^{2}7^{6}.5^{4}$

,

$1^{7}24^{2}5^{6}67^{2}.2^{6}3^{2}6^{5}78^{5}.3^{5}57^{4}8.4^{5}68$

,

$1^{7}2^{4}3.2^{3}3^{3}4^{2}5^{3}.3^{3}4^{2}5^{3}6^{3}.4^{3}56^{4}$

,

$1^{7}2^{2}3^{5}4^{2}6.2^{5}3^{2}4^{2}56^{4}.4^{3}5^{3}6^{2}.5^{3}$

,

$1^{7}24^{2}5^{7}6^{2}.2^{6}3^{2}6^{4}7^{6}.3^{5}4^{2}678^{7}.4^{3}$

,

$1^{7}23^{2}4^{2}5^{5}.2^{6}5^{2}6^{4}7^{5}.3^{5}46^{2}7^{2}.4^{4}6$

,

$1^{7}245^{6}6^{2}.2^{6}3^{2}6^{5}7^{2}.3^{5}4^{2}57^{3}.4^{4}7^{2}$

,

$1^{7}2^{2}35^{2}6.2^{5}3^{3}46^{2}.3^{3}4^{3}5^{3}.4^{3}5^{2}6^{4}$

,

$1^{7}234^{5}6^{2}7^{6}.2^{6}34^{2}5^{4}78^{7}.3^{5}5^{3}6^{5}9^{7}$

,

$1^{7}2^{2}45^{2}6^{4}.2^{5}3^{3}56.3^{4}4^{2}5^{2}.4^{4}5^{2}6^{2}$

,

$1^{7}2^{7}34^{4}.3^{6}4^{3}56^{2}7^{5}8.5^{6}6^{3}7^{2}8^{6}.6^{2}$

,

$1^{7}234^{3}5^{2}6.2^{6}5^{3}6^{4}7^{2}.3^{6}6^{2}7^{5}.4^{4}5^{2}$

,

$1^{7}2345^{2}6^{3}7.2^{6}4^{2}5^{2}67.3^{6}56^{3}7.4^{4}5^{2}7^{4}$

,

$1^{7}2^{2}4^{4}5^{3}6.2^{5}3^{4}5^{4}6^{3}7.3^{3}4^{3}6^{2}7^{6}.6$

,

$1^{7}2^{7}3.3^{6}4^{3}56^{3}7^{2}.4^{4}5^{3}67^{5}.5^{3}6^{3}8^{7}$

,

$1^{7}2345^{3}6^{2}.2^{6}345^{2}7^{4}.3^{5}456^{3}.4^{4}56^{2}7^{3}$

,

$1^{7}2^{2}345^{5}6.2^{5}3^{2}4^{3}6^{5}7^{2}.3^{4}4^{3}5^{2}67^{5}$

,

$1^{7}24^{2}5^{2}6^{2}.2^{6}3^{2}5^{2}.3^{5}45^{2}6^{2}.4^{4}56^{3}$

,

$1^{7}23^{2}4^{4}6^{2}7^{2}.2^{6}4^{2}6^{5}.3^{5}45^{2}7^{4}.5^{5}7$

,

$1^{7}2345^{4}6^{2}7.2^{6}3^{2}56^{4}7.3^{4}4^{2}5^{2}67^{4}.4^{4}7$

,

$1^{7}234^{5}5^{2}7.2^{6}4^{2}5^{3}6^{4}.3^{6}5^{2}6^{3}7^{4}.7^{2}$

,

$1^{7}2345^{2}.2^{6}3^{2}5^{2}6^{2}.3^{4}4^{2}5^{2}6^{2}.4^{4}56^{3}$

,

$1^{7}245^{6}6^{3}.2^{6}3^{2}6^{2}7^{4}.3^{5}4^{2}57.4^{4}6^{2}7^{2}$

,

$1^{7}23^{3}4^{2}56^{5}.2^{6}35^{5}6^{2}7^{5}.3^{3}4^{3}57^{2}.4^{2}$

,

$1^{7}23^{7}6.2^{6}4^{3}57^{6}.4^{4}5^{2}6^{4}8^{5}.5^{4}6^{2}78^{2}$

,

$1^{7}2^{7}36.3^{6}4^{2}5^{2}6^{2}7^{2}.4^{5}56^{3}7^{3}.5^{4}67^{2}$

,

$1^{7}24^{6}6^{3}7.2^{6}3^{2}5^{4}6^{2}7^{3}.3^{5}45^{2}6^{2}7^{3}.5$

,

$1^{7}23^{6}4.2^{6}35^{2}6^{2}7^{3}.4^{6}56^{2}7^{2}.5^{4}6^{3}7^{2}$

,

$1^{7}2345^{3}6^{2}7^{3}.2^{6}4^{2}5^{2}6.3^{6}6^{4}.4^{4}5^{2}7^{4}$

,

$1^{7}234^{2}5^{3}6^{3}.2^{6}35^{3}6^{4}7^{3}.3^{5}457^{2}.4^{4}7^{2}$

,

$1^{7}23^{2}45^{3}6^{3}7.2^{6}45^{2}6^{3}7^{3}.3^{5}5^{2}67^{3}.4^{5}$

,

$1^{7}24^{2}5^{5}7.2^{6}3^{2}5^{2}67^{3}.3^{5}46^{4}7.4^{4}6^{2}7^{2}$

,

$1^{7}24^{2}5^{6}6.2^{6}3^{2}56^{3}7^{5}.3^{5}467^{2}8^{7}.4^{4}6^{2}$

,

$1^{7}245^{3}6^{5}78.2^{6}3^{2}57^{5}8^{4}.3^{5}45^{2}68^{2}.4^{5}567$

,

$1^{7}2^{2}34^{6}.2^{5}35^{2}6^{5}7^{2}.3^{5}467^{5}8^{3}.5^{5}68^{4}$

,

$1^{7}23456^{2}.2^{6}3^{2}5^{2}6.3^{4}4^{2}5^{2}6^{2}.4^{4}5^{2}6^{2}$

,

$1^{7}2345^{4}7^{3}.2^{6}3^{2}5^{2}6^{4}.3^{4}4^{2}56^{3}7.4^{4}7^{3}$

,

$1^{7}23^{2}4^{3}5^{2}6^{2}.2^{6}345^{2}6^{5}7.3^{4}45^{3}7^{6}.4^{2}$

,

$1^{7}234^{2}5^{4}68.2^{6}35^{3}67^{5}.3^{5}46^{3}78^{5}.4^{4}6^{2}78$

,

$1^{7}2345^{3}6.2^{6}4^{2}5^{2}6^{2}7.3^{6}6^{4}7^{2}.4^{4}5^{2}7^{4}$

,

$1^{7}24^{2}5^{3}6^{4}7^{3}.2^{6}3^{2}5^{2}67^{4}.3^{5}45.4^{4}56^{2}$

,

$1^{7}234^{2}6^{4}7^{4}8.2^{6}3^{2}457^{3}8^{6}.3^{4}4^{4}6.5^{6}6^{2}$

,

$1^{7}24^{5}6^{2}7^{6}.2^{6}3^{2}5^{5}78^{6}9.3^{5}45^{2}6^{5}89^{6}.4$

,

$1^{7}235^{6}8^{2}.2^{6}34^{2}6^{4}.3^{5}456^{2}7^{4}.4^{4}67^{3}8^{5}$

,

$1^{7}24^{2}5^{3}6^{2}.2^{6}3^{2}56^{4}7^{2}.3^{5}45^{2}67.4^{4}57^{4}$

,

$1^{7}2^{2}34^{2}5^{5}6^{2}.2^{5}3^{2}4^{3}6^{3}.3^{4}4^{2}5^{2}.6^{2}$

,

$1^{7}2^{7}3^{2}.3^{5}4^{3}56^{5}7^{2}.4^{4}5^{2}6^{2}7^{3}.5^{4}7^{2}$

,

$1^{7}235^{6}6^{3}.2^{6}4^{2}6^{3}7^{4}8.3^{6}567^{2}8^{3}.4^{5}78^{3}$

,

$1^{7}234^{3}5^{2}6^{5}.2^{6}4^{3}5^{3}67^{5}8.3^{6}5^{2}67^{2}8^{6}.4$

,

$1^{7}235^{6}6^{2}8.2^{6}4^{2}6^{3}7^{3}8.3^{6}57^{4}8.4^{5}6^{2}8^{4}$

,

$1^{7}2^{2}45^{5}7.2^{5}3^{3}6^{5}.3^{4}4^{2}6^{2}7^{4}.4^{4}5^{2}7^{2}$

,

$1^{7}23^{2}4^{7}5^{4}.2^{6}5^{2}6^{5}7^{2}8^{6}.3^{5}56^{2}7^{5}89^{7}$

,

$1^{7}2^{2}3^{2}45^{4}6^{3}.2^{5}35^{3}6^{4}7^{5}.3^{4}4^{2}.4^{4}7^{2}$

,

$1^{7}235^{6}6^{2}8.2^{6}4^{2}6^{4}7^{2}8^{3}.3^{6}67^{4}8^{2}.4^{5}578$

,

$1^{7}24^{5}6^{3}7^{5}9.2^{6}3^{2}5^{5}78^{6}.3^{5}45^{2}6^{4}789^{6}.4$

,

$1^{7}23^{2}5^{4}6^{2}7^{2}.2^{6}4^{2}56^{3}7^{3}.3^{5}456^{2}7.4^{4}57$

,

$1^{7}235^{6}7^{3}.2^{6}34^{2}6^{3}78^{5}.3^{5}56^{3}7.4^{5}67^{2}8^{2}$

,

$1^{7}23^{3}45^{2}6^{5}.2^{6}4^{2}5^{2}7^{7}.3^{4}5^{3}6^{2}8^{7}.4^{4}$

,

$1^{7}23^{2}5^{5}6^{2}.2^{6}4^{2}5^{2}6^{2}7.3^{5}6^{3}7^{4}.4^{5}7^{2}$

,

$1^{7}235^{4}6^{3}7.2^{6}34^{2}67^{5}8^{2}.3^{5}45^{3}8^{5}.4^{4}6^{3}7$

,

$1^{7}2345^{5}67^{3}.2^{6}4^{2}56^{3}7.3^{6}567^{3}8^{2}.4^{4}6^{2}8^{5}$

,

$1^{7}23^{2}45^{2}6^{2}.2^{6}45^{3}6^{3}.3^{5}5^{2}6^{2}7^{4}.4^{5}7^{3}$

,

$1^{7}24^{2}5^{4}6^{2}7^{3}.2^{6}3^{2}56^{3}7.3^{5}5^{2}7^{3}.4^{5}6^{2}$

,

$1^{7}23^{2}4^{4}56^{4}8^{3}.2^{6}34^{3}56^{3}7^{3}.3^{4}5^{5}7^{4}8^{4}$

,

$1^{7}2^{2}5^{4}6^{2}7.2^{5}3^{3}46^{4}7^{2}.3^{4}4^{2}5^{2}67^{4}.4^{4}5$

,

$1^{7}2^{2}3^{6}6^{2}8.2^{5}34^{2}6^{5}7^{3}8.4^{5}5^{3}7^{3}8^{5}.5^{4}7$

,

$1^{7}24^{2}5^{6}6^{2}7^{2}.2^{6}3^{2}6^{5}8^{2}.3^{5}57^{4}8.4^{5}78^{4}$

,

$1^{7}234^{6}5.2^{6}3^{2}46^{2}7^{2}.3^{4}5^{2}6^{3}7^{2}.5^{4}6^{2}7^{3}$

,

$1^{7}24^{4}5^{3}67^{5}9.2^{6}3^{2}5^{4}678^{6}9.3^{5}4^{2}6^{5}789^{5}.4$

,

$1^{7}2^{2}3^{7}67.2^{5}4^{3}56^{2}7.4^{4}5^{2}6^{2}7^{3}.5^{4}6^{2}7^{2}$

,

$1^{7}23^{7}.2^{6}4^{4}5^{2}6^{2}7.4^{3}5^{2}6^{3}7^{5}8.5^{3}6^{2}78^{6}$

,

$1^{7}2345^{4}6^{3}.2^{6}3456^{2}7^{4}8.3^{5}5^{2}6^{2}7^{2}8.4^{5}78^{5}$

,

$1^{7}24^{2}5^{4}6^{5}7^{2}.2^{6}3^{2}5^{2}7^{5}8^{6}.3^{5}45.4^{4}6^{2}8$

,

$1^{7}23^{2}45^{3}.2^{6}35^{4}6^{2}7.3^{4}4^{2}6^{3}7^{3}.4^{4}6^{2}7^{3}$

,

$1^{7}245^{2}6^{5}.2^{6}3^{2}567^{6}.3^{5}4^{2}578^{6}9.4^{4}5^{3}689^{6}$

,

$1^{7}234^{7}6^{2}7.2^{6}5^{2}6^{3}7^{2}8^{6}.3^{6}6^{2}7^{2}.5^{5}7^{2}8$

,

$1^{7}24^{3}5^{6}78^{5}.2^{6}3^{2}56^{6}789^{6}.3^{5}4^{3}67^{5}89A^{7}.4$

,

$1^{7}2^{3}345^{4}6.2^{4}3^{2}45^{3}6^{3}7^{3}.3^{4}4^{2}6^{3}7^{4}.4^{3}$

,

$1^{7}24^{2}5^{3}6^{5}7.2^{6}3^{2}6^{2}7^{5}.3^{5}45^{2}8^{7}.4^{4}5^{2}7$

,

$1^{7}2^{2}345^{2}6^{4}.2^{5}345^{3}7^{7}.3^{5}5^{2}6^{3}8^{5}.4^{5}8^{2}$

,

$1^{7}2^{2}34^{4}5^{2}.2^{5}345^{5}7^{3}.3^{5}46^{2}7^{4}8^{2}.46^{5}8^{5}$

,

$1^{7}2345^{2}6^{2}.2^{6}4^{2}5^{2}6^{2}7^{2}.3^{6}56^{3}7.4^{4}5^{2}7^{4}$

,

$1^{7}235^{4}67^{2}.2^{6}4^{2}6^{4}78^{3}.3^{6}5^{2}7^{4}.4^{5}56^{2}8^{4}$

,

$1^{7}23^{5}4^{6}56^{3}7^{3}8^{7}9.2^{6}3^{2}5^{5}6^{4}7^{4}9^{6}A^{7}.4.5$

,

$1^{7}2^{2}345^{2}6.2^{5}3^{2}45^{2}6^{2}.3^{4}4^{2}56^{2}.4^{3}5^{2}6^{2}$

,

$1^{7}2^{2}35^{4}67^{4}.2^{5}34^{2}56^{4}8^{6}.3^{5}5^{2}6^{2}.4^{5}7^{3}8$

,

$1^{7}24^{2}5^{5}67.2^{6}3^{2}5^{2}6^{4}78^{2}.3^{5}6^{2}7^{5}8.4^{5}8^{4}$

,

$1^{7}23^{2}45^{3}67^{3}.2^{6}35^{3}67^{2}.3^{4}4^{2}56^{2}.4^{4}6^{3}7^{2}$

,

$1^{7}235^{4}6^{2}7^{3}.2^{6}3456^{4}78^{4}.3^{5}4^{2}57^{2}8.4^{4}5678^{2}$

,

$1^{7}2^{2}35^{6}67.2^{5}3^{2}46^{4}8^{2}.3^{4}4^{2}57^{5}.4^{4}6^{2}78^{5}$

,

$1^{7}23^{2}4^{2}5^{3}6^{3}8.2^{6}35^{3}67^{6}.3^{4}4^{2}56^{3}78^{6}.4^{3}$

,

$1^{7}23^{2}4^{2}5^{3}67^{3}.2^{6}34^{2}5^{2}6^{4}.3^{4}4^{3}5^{2}6^{2}7^{4}$

,

$1^{7}245^{6}7^{3}.2^{6}3^{2}6^{4}78^{4}.3^{5}4^{2}67^{2}8^{2}.4^{4}56^{2}78$

,

$1^{7}24^{4}5^{4}67^{3}.2^{6}3^{2}5^{3}6^{3}7^{3}8^{2}.3^{5}4^{3}6^{3}78^{5}$

,

$1^{7}2^{2}35^{3}6^{4}.2^{5}3^{2}46^{3}7^{5}.3^{4}4^{2}5^{2}7^{2}.4^{4}5^{2}$

,

$1^{7}23^{4}456^{2}7^{3}.2^{6}3456^{5}8.3^{2}4^{3}5^{2}7^{4}.4^{2}5^{3}8^{6}$

,

$1^{7}245^{2}6^{6}89^{2}.2^{6}3^{2}57^{7}8.3^{5}4^{2}58^{5}.4^{4}5^{3}69^{5}$

,

$1^{7}2345^{6}6^{2}7.2^{6}456^{3}7^{3}8^{5}.3^{6}6^{2}7^{2}8^{2}9^{7}.4^{5}7$

,

$1^{7}24^{2}5^{3}6^{3}.2^{6}3^{2}5^{2}6^{2}.3^{5}45^{2}6^{2}7^{2}.4^{4}7^{5}$

,

$1^{7}24^{2}5^{5}678^{2}.2^{6}3^{2}5^{2}6^{3}.3^{5}6^{3}7^{4}.4^{5}7^{2}8^{5}$

,

$1^{7}23^{2}45^{2}6^{3}7^{3}.2^{6}45^{3}6^{2}7^{2}.3^{5}5^{2}7^{2}.4^{5}6^{2}$

,

$1^{7}245^{3}6^{4}78.2^{6}3^{2}567^{6}.3^{5}4^{2}6^{2}8^{5}9.4^{4}5^{3}89^{6}$

,

$1^{7}2^{7}3^{7}4A.4^{6}5^{3}7^{6}8^{5}9^{2}.5^{4}6^{4}78^{2}9^{5}A^{6}.6^{3}$

,

$1^{7}245^{3}6^{6}78.2^{6}3^{2}567^{5}.3^{5}4^{2}78^{5}9^{2}.4^{4}5^{3}89^{5}$

,

$1^{7}235^{3}6^{3}7^{2}.2^{6}4^{2}567^{5}9.3^{6}5^{2}68^{6}.4^{5}56^{2}89^{6}$

,

$1^{7}2^{3}35^{3}6^{7}.2^{4}3^{2}4^{4}7^{6}8^{4}.3^{4}45^{4}78^{3}9^{7}.4^{2}$

,

$1^{7}24^{2}5^{7}68^{2}.2^{6}3^{2}6^{3}7^{4}.3^{5}6^{3}7^{2}8^{3}.4^{5}78^{2}$

,

$1^{7}24^{5}5^{3}67^{2}.2^{6}3^{2}56^{6}7^{2}8^{2}.3^{5}4^{2}57^{3}8^{5}.5^{2}$

,

$1^{7}25^{6}6^{2}8.2^{6}3^{2}6^{4}7^{3}.3^{5}4^{3}7^{2}8^{4}.4^{4}567^{2}8^{2}$

,

$1^{7}2^{2}3^{2}4^{5}5^{3}6^{3}7^{5}.2^{5}3^{3}4^{2}5^{4}6^{4}7^{2}8^{7}.3^{2}$

,

$1^{7}24^{2}5^{2}6^{4}7^{2}.2^{6}3^{2}5^{2}67^{2}.3^{5}45^{2}7^{3}.4^{4}56^{2}$

,

$1^{7}234^{2}6^{5}78.2^{6}45^{4}7^{4}8^{2}9.3^{6}567^{2}8^{4}.4^{4}5^{2}69^{6}$

,

$1^{7}2^{2}35^{3}6^{5}8^{2}.2^{5}34^{2}5^{2}67^{3}.3^{5}5^{2}7^{4}.4^{5}68^{5}$

,

$1^{7}2345^{5}7^{4}.2^{6}3^{2}56^{3}7^{3}89.3^{4}4^{2}568^{6}9.4^{4}6^{3}9^{5}$

,

$1^{7}2^{2}345^{2}6^{3}7^{2}8^{2}.2^{5}345^{3}67^{4}.3^{5}456^{3}8^{5}.4^{4}57$

,

$1^{7}24^{2}5^{5}68.2^{6}3^{2}6^{3}7^{3}8.3^{5}4567^{3}8^{2}.4^{4}56^{2}78^{3}$

,

$1^{7}2^{2}4^{3}5^{7}8.2^{5}3^{3}67^{4}8^{5}.3^{4}4^{4}79^{7}A.6^{6}7^{2}8A^{6}$

,

$1^{7}2^{2}5^{4}6^{5}8^{3}.2^{5}3^{3}467^{4}8.3^{4}4^{2}57^{3}.4^{4}5^{2}68^{3}$

,

$1^{7}2^{5}34^{3}5^{4}6^{3}7^{3}8^{5}.2^{2}3^{5}4^{4}5^{3}6^{4}7^{4}8^{2}9^{7}.3$

,

$1^{7}2^{2}4^{3}5^{3}6^{2}.2^{5}3^{3}5^{2}6^{4}7^{3}.3^{4}4^{2}5^{2}67^{4}.4^{2}$

,

$1^{7}235^{5}6^{2}8^{2}.2^{6}4^{3}6^{2}7^{3}8^{2}.3^{6}567^{3}.4^{4}56^{2}78^{3}$

,

$1^{7}2345^{3}6^{7}9.2^{6}45^{3}7^{3}8^{2}.3^{6}7^{4}8^{2}9^{3}.4^{5}58^{3}9^{3}$

,

$1^{7}2^{2}35^{5}67.2^{5}3^{2}45^{2}67^{2}8^{4}.3^{4}4^{2}6^{4}7.4^{4}67^{3}8^{3}$

,

$1^{7}24^{2}5^{3}6^{2}.2^{6}3^{2}5^{2}6^{2}7^{2}.3^{5}46^{3}7^{3}.4^{4}5^{2}7^{2}$

,

$1^{7}245^{5}6^{2}7^{2}.2^{6}3^{2}56^{3}7^{3}8^{2}.3^{5}4^{2}567^{2}8^{4}.4^{4}68$

,

$1^{7}245^{4}6^{4}7.2^{6}3^{2}6^{2}7^{3}8^{4}.3^{5}4^{2}57^{2}8.4^{4}5^{2}678^{2}$

,

$1^{7}2^{2}4^{2}5^{4}6^{3}.2^{5}3^{3}5^{3}6^{2}7^{5}.3^{4}4^{4}6^{2}7^{2}8^{6}.48$

,

$1^{7}24^{7}7^{6}9^{4}A^{2}.2^{6}3^{2}5^{6}78^{5}A^{5}.3^{5}56^{7}8^{2}9^{3}B^{7}$

,

$1^{7}25^{5}6^{2}7^{2}8^{2}.2^{6}3^{2}6^{5}7^{2}8.3^{5}4^{3}7^{3}.4^{4}5^{2}8^{4}$

,

$1^{7}245^{4}6^{3}7.2^{6}3^{2}6^{3}7^{2}8^{3}.3^{5}45^{2}7^{3}8^{2}.4^{5}5678^{2}$

,

$1^{7}23^{5}4^{7}.2^{6}3^{2}57^{4}8^{2}9^{4}.5^{6}6^{2}78^{3}.6^{5}7^{2}8^{2}9^{3}$

,

$1^{7}24^{5}5^{2}67^{2}8^{7}.2^{6}3^{2}5^{4}6^{3}79^{7}.3^{5}4^{2}56^{3}7^{4}A^{7}$

,

$1^{7}234^{3}5^{3}6^{2}7^{2}8^{2}.2^{6}3^{2}5^{4}67^{4}8^{2}.3^{4}4^{4}6^{4}78^{3}$

,

$1^{7}25^{4}6^{3}78^{2}.2^{6}3^{2}6^{3}7^{4}.3^{5}4^{3}7^{2}8^{5}.4^{4}5^{3}69^{7}$

,

$1^{7}245^{3}6^{7}.2^{6}3^{2}57^{4}8^{2}9^{4}.3^{5}45^{2}78^{4}9.4^{5}57^{2}89^{2}$

,

$1^{7}23^{2}46^{2}7^{5}89.2^{6}45^{4}8^{6}.3^{5}456^{4}9^{4}.4^{4}5^{2}67^{2}9^{2}$

,

$1^{7}25^{3}6^{4}7^{2}.2^{6}3^{2}6^{3}7^{4}8.3^{5}4^{3}78^{5}9^{2}.4^{4}5^{4}89^{5}$

,

$1^{7}2^{3}3^{2}5^{2}6^{3}7.2^{4}34^{3}5^{2}6^{2}7^{5}8.3^{4}45^{3}6^{2}78^{6}.4^{3}$

,

$1^{7}2345^{3}6^{5}.2^{6}3^{2}5^{2}6^{2}7^{4}9.3^{4}4^{2}7^{3}8^{6}.4^{4}5^{2}89^{6}$

,

$1^{7}2^{2}34^{5}67^{2}9.2^{5}3456^{4}7^{4}8.3^{5}46^{2}8^{5}9^{4}.5^{6}789^{2}A^{7}$

,

$1^{7}235^{3}6^{5}7^{2}.2^{6}4^{3}7^{3}8^{5}.3^{6}5^{2}68^{2}9^{6}.4^{4}5^{2}67^{2}9$

,

$1^{7}23^{7}8^{2}.2^{6}4^{2}5^{2}67^{4}9^{2}.4^{5}56^{4}8^{4}9.5^{4}6^{2}7^{3}89^{4}$

,

$1^{7}2^{2}35^{4}6^{4}8.2^{5}34^{2}6^{3}7^{2}8.3^{5}45^{2}7^{2}8^{3}.4^{4}57^{3}8^{2}$

,

$1^{7}2345^{5}6^{3}8.2^{6}35^{2}6^{2}7^{2}8^{2}.3^{5}46^{2}7^{2}8^{2}.4^{5}7^{3}8^{2}$

,

$1^{7}234^{5}6^{3}9.2^{6}345^{2}6^{4}8^{3}.3^{5}45^{2}7^{4}8^{2}.5^{3}7^{3}8^{2}9^{6}$

,

$1^{7}2345^{5}7^{2}89.2^{6}3^{2}6^{4}789^{4}.3^{4}4^{2}567^{4}8.4^{4}56^{2}8^{4}9^{2}$

,

$1^{7}235^{6}789^{2}.2^{6}3456^{3}7^{2}8.3^{5}4^{2}6^{2}78^{4}9.4^{4}6^{2}7^{3}89^{4}$

,

$1^{7}245^{3}6^{2}7^{3}9.2^{6}3^{2}6^{4}8^{5}.3^{5}4^{2}57^{4}9^{5}.4^{4}5^{3}68^{2}9$

,

$1^{7}235^{4}7^{6}A.2^{6}4^{3}6^{3}8^{5}A.3^{6}5^{2}68^{2}9^{5}.4^{4}56^{3}79^{2}A^{5}$

,

$1^{7}2345^{4}689^{5}.2^{6}3456^{3}7^{3}9A^{5}.3^{5}5^{2}67^{4}89.4^{5}6^{2}8^{5}A^{2}$

,

$1^{7}245^{3}6^{5}89.2^{6}3^{2}6^{2}7^{4}8^{2}9.3^{5}4^{2}57^{2}8^{4}.4^{4}5^{3}79^{5}$

,

$1^{7}23^{3}5^{5}6^{4}.2^{6}4^{2}5^{2}6^{2}7^{3}8^{5}.3^{4}4^{2}67^{4}8^{2}9^{7}.4^{3}$

,

$1^{7}2^{2}345^{5}7^{3}8^{5}.2^{5}3^{2}4^{3}56^{4}8^{2}9^{6}.3^{4}4^{3}56^{3}7^{4}9A^{7}$

,

$1^{7}235^{4}6^{3}7^{2}9.2^{6}4^{2}56^{2}7^{5}A^{3}.3^{6}568^{6}9^{2}.4^{5}5689^{4}A^{4}$

,

$1^{7}2^{2}5^{5}6^{2}7^{3}.2^{5}3^{3}46^{2}7^{3}8.3^{4}4^{2}5^{2}68^{4}.4^{4}6^{2}78^{2}$

,

$1^{7}234^{2}5^{2}67^{3}8^{2}.2^{6}45^{4}67^{2}9^{5}.3^{6}56^{2}7^{2}89.4^{4}6^{3}8^{4}9$

,

$1^{7}245^{7}7.2^{6}3^{2}6^{4}7^{2}8^{3}.3^{5}46^{2}7^{2}8^{2}9^{5}.4^{5}67^{2}8^{2}9^{2}$

,

$1^{7}24^{2}5^{2}67^{5}8.2^{6}3^{2}5^{2}6^{2}8^{6}.3^{5}45^{2}679^{6}A.4^{4}56^{3}79A^{6}$

,

$1^{7}2^{2}5^{3}6^{6}9.2^{5}3^{3}467^{4}8^{2}.3^{4}4^{2}5^{2}78^{5}9.4^{4}5^{2}7^{2}9^{5}$

,

$1^{7}23^{2}4^{2}5^{3}6^{2}7^{4}.2^{6}34^{2}56^{4}7^{3}8^{2}9.3^{4}5^{3}68^{5}9^{6}.4^{3}$

,

$1^{7}25^{4}6^{3}78.2^{6}3^{2}6^{3}7^{3}8^{2}9.3^{5}4^{3}7^{3}8^{3}9^{2}.4^{4}5^{3}689^{4}$

,

$1^{7}23^{5}45^{6}.2^{6}3^{2}467^{7}9^{2}.4^{5}56^{2}8^{3}9^{2}A^{6}.6^{4}8^{4}9^{3}AB^{7}$

,

$1^{7}23^{2}4^{2}56^{2}7^{4}9.2^{6}45^{3}6^{3}78^{5}.3^{5}5^{2}6^{2}7^{2}8^{2}9^{6}.4^{4}5$

,

$1^{7}23^{2}5^{3}7^{5}.2^{6}4^{2}5^{2}678^{5}9.3^{5}45^{2}6^{2}79^{6}A.4^{4}6^{4}8^{2}A^{6}$

,

$1^{7}2^{2}345^{3}7^{7}.2^{5}3^{2}5^{4}8^{2}9^{7}B.3^{4}4^{2}6^{5}A^{7}.4^{4}6^{2}8^{5}B^{6}$

,

$1^{7}2345^{2}6^{2}7^{5}9.2^{6}45^{3}678^{6}A^{2}.3^{6}56^{3}9^{6}AB^{3}.4^{5}5678A^{4}B^{4}$

,

$1^{7}23^{2}45^{3}6^{5}78.2^{6}34^{3}56^{2}7^{2}8^{4}9^{2}.3^{4}4^{2}5^{3}7^{4}8^{2}9^{4}.49$

,

$1^{7}2^{3}3^{3}46^{3}7^{7}8^{2}.2^{4}3^{3}5^{6}8^{5}9^{2}A^{5}.34^{5}56^{4}9^{5}A^{2}B^{7}.4$

,

$1^{7}25^{4}6^{4}79.2^{6}3^{2}6^{3}7^{3}8^{2}.3^{5}4^{3}7^{2}8^{3}9^{3}.4^{4}5^{3}78^{2}9^{3}$

,

$1^{7}2^{2}345^{4}67^{3}8^{4}.2^{5}3^{2}4^{3}56^{4}78^{3}9^{2}.3^{4}4^{3}5^{2}6^{2}7^{3}9^{5}$

,

$1^{7}2345^{3}6^{7}.2^{6}45^{2}7^{5}9^{4}A^{2}.3^{6}57^{2}8^{4}9A^{4}B.4^{5}58^{3}9^{2}AB^{6}$

,

$1^{7}25^{4}6^{2}7^{3}8^{2}A.2^{6}3^{2}6^{4}8^{5}.3^{5}4^{3}7^{4}9^{4}A.4^{4}5^{3}69^{3}A^{5}$

,

$1^{7}2^{2}35^{2}6^{3}7^{3}.2^{5}34^{2}5^{2}67^{3}8^{2}9^{2}.3^{5}5^{3}78^{5}9.4^{5}6^{3}9^{4}$

,

$1^{7}23^{2}4^{2}5^{2}6^{4}7^{4}9.2^{6}3^{2}5^{4}67^{3}8^{6}A.3^{3}4^{3}56^{2}89^{6}A^{6}.4^{2}$

,

$1^{7}2^{2}35^{2}6^{2}7^{2}.2^{5}34^{2}5^{2}6^{2}78^{3}.3^{5}456^{3}78^{2}.4^{4}5^{2}7^{3}8^{2}$

,

$1^{7}2^{2}35^{5}78^{2}9^{2}.2^{5}34^{2}6^{4}7^{2}9.3^{5}5^{2}67^{3}8^{3}.4^{5}6^{2}78^{2}9^{4}$

,

$1^{7}25^{7}6^{7}.2^{6}3^{2}7^{6}9^{2}A^{5}.3^{5}4^{3}8^{4}9^{2}B^{7}.4^{4}78^{3}9^{3}A^{2}C^{7}$

,

$1^{7}235^{3}6^{2}7^{3}8^{2}.2^{6}4^{3}6^{2}78^{4}9^{3}.3^{6}5^{3}7^{2}89^{4}A.4^{4}56^{3}7A^{6}$

,

$1^{7}2^{6}4^{2}7^{6}8.23^{7}56^{2}8^{5}9^{6}.4^{5}5^{2}6^{2}789A^{2}B^{6}.5^{4}6^{3}A^{5}BC^{7}$

,

$1^{7}2345^{2}6^{3}78A^{4}.2^{6}35^{3}67^{3}8^{2}9.3^{5}456^{3}8^{3}9^{3}.4^{5}57^{3}89^{3}A^{3}$

,

$1^{7}24^{4}5^{3}6^{2}78^{4}9A.2^{6}3^{2}5^{3}6^{2}7^{4}9^{5}A.3^{5}4^{2}56^{3}7^{2}8^{3}9A^{5}.4$

,

$1^{7}2345^{2}6^{2}7^{3}9.2^{6}3^{2}5^{2}6^{2}78^{3}9.3^{4}4^{2}5^{2}67^{2}89^{4}.4^{4}56^{2}78^{3}9$

,

$1^{7}234^{6}8^{3}A.2^{6}45^{2}6^{3}7^{2}89^{3}.3^{6}56^{2}7^{3}9^{3}A^{3}.5^{4}6^{2}7^{2}8^{3}9A^{3}$

,

$1^{7}2^{3}4^{2}6^{5}79^{5}.2^{4}3^{5}567^{6}9A^{3}BC.3^{2}4^{5}8^{7}9ABC^{5}D.5^{6}6A^{3}B^{5}CD^{6}$

,

$1^{7}2345^{3}6^{2}78^{4}.2^{6}4^{2}5^{2}6^{2}78^{3}A^{3}.3^{6}5^{2}7^{4}9^{3}A.4^{4}6^{3}79^{4}A^{3}$

,

$1^{7}245^{3}6^{2}78^{4}.2^{6}3^{2}56^{3}7^{2}89^{4}.3^{5}45^{2}7^{4}9^{3}A^{3}.4^{5}56^{2}8^{2}A^{4}$

,

$1^{7}2345^{2}7^{5}9.2^{6}3^{2}5^{2}6^{2}8^{5}A.3^{4}4^{2}5^{2}6^{2}8^{2}9^{5}.4^{4}56^{3}7^{2}9A^{6}$

,

$1^{7}2^{3}3^{6}4^{3}56^{5}7^{7}8^{5}9^{6}AB^{4}C.2^{4}34^{4}5^{6}6^{2}8^{2}9A^{6}B^{3}C^{6}D^{7}E^{7}$

,

$1^{7}24^{2}5^{2}6^{2}7^{6}8.2^{6}3^{2}5^{2}6^{2}78^{6}B.3^{5}4^{3}9^{7}A^{4}.4^{2}5^{3}6^{3}A^{3}B^{6}$

,

$1^{7}2345^{3}67^{2}89^{2}.2^{6}3^{2}5^{2}6^{2}7^{2}9^{2}.3^{4}4^{2}5^{2}7^{3}8^{3}.4^{4}6^{4}8^{3}9^{3}$

,

$1^{7}24^{5}7^{3}8^{2}9^{2}A.2^{6}3^{2}5^{2}6^{3}8^{2}9^{3}A.3^{5}4^{2}6^{3}78^{2}9^{2}.5^{5}67^{3}8A^{5}$

,

$1^{7}2^{2}3^{2}4^{2}6^{5}7^{3}9^{4}.2^{5}3^{2}45^{4}67^{3}8^{3}A^{6}.3^{3}4^{2}5^{3}678^{4}9^{3}AB^{7}.4^{2}$

,

$1^{7}235^{4}7^{2}89^{6}A.2^{6}3^{2}46^{4}8^{2}9A^{4}B^{2}C.3^{4}4^{2}5^{2}7^{5}AB^{5}.4^{4}56^{3}8^{4}AC^{6}$

,

$1^{7}2^{2}4^{4}6^{3}8A^{6}D.2^{5}3^{3}46^{4}7^{3}AB^{6}.3^{4}4^{2}5^{2}7^{4}8^{3}BC^{6}.5^{5}8^{3}9^{7}CD^{6}$

,

$1^{7}24^{2}5^{3}6^{2}8^{3}9^{2}B.2^{6}3^{2}5^{2}6^{3}9^{5}AB.3^{5}45^{2}6^{2}7^{3}A^{5}.4^{4}7^{4}8^{4}AB^{5}$

,

$1^{7}245^{3}6^{3}789^{3}.2^{6}3^{2}56^{2}7^{3}8^{2}A^{4}.3^{5}45^{2}7^{3}8^{2}9^{2}.4^{5}56^{2}8^{2}9^{2}A^{3}$

,

$1^{7}2345^{4}8^{4}9^{2}AB.2^{6}345^{2}6^{2}7^{2}9^{4}B.3^{5}456^{2}7^{3}89A^{4}.4^{4}6^{3}7^{2}8^{2}A^{2}B^{5}$

,

$1^{7}234^{5}78^{6}9C.2^{6}3^{2}45^{3}7^{2}9^{3}A^{3}C.3^{4}45^{3}6^{2}789^{2}A^{3}B^{3}.56^{5}7^{3}9AB^{4}C^{5}$

,

$1^{7}23^{2}456^{2}7^{3}8^{3}9.2^{6}35^{3}67^{2}8^{3}9^{2}A.3^{4}4^{3}6^{3}9^{4}A^{4}B.4^{3}5^{3}67^{2}8A^{2}B^{6}$

,

$1^{7}23^{2}5^{3}7^{2}8^{3}9^{2}AB.2^{6}4^{2}6^{5}9^{4}A^{2}B^{2}.3^{5}45^{2}7^{5}A^{4}.4^{4}5^{2}6^{2}8^{4}9B^{4}$

,

$1^{7}2^{3}5^{2}6^{3}8^{2}9^{4}.2^{4}3^{4}456^{2}7^{2}89A^{5}.3^{3}4^{3}56^{2}7^{3}8A^{2}B^{6}.4^{3}5^{3}7^{2}8^{3}9^{2}BC^{7}$

,

$1^{7}2^{4}35679^{5}AB^{4}.2^{3}3^{4}4^{2}6^{4}78A^{5}BC^{4}.3^{2}4^{5}6^{2}7^{3}8^{2}9BC^{3}D^{5}.5^{6}7^{2}8^{4}9ABD^{2}E^{7}$

,

$1^{7}234^{3}6^{2}7^{2}9^{4}A^{2}.2^{6}34^{2}6^{3}7^{2}8^{2}A^{3}B^{2}C.3^{5}4^{2}5^{2}7^{2}8^{2}9AB^{4}C^{2}.5^{5}6^{2}78^{3}9^{2}ABC^{4}$

,