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	SandBox Quaternion Algebra is Frobenius in Many Ways
	↑	→ Snake Relation

SandBoxPauliAlgebra

Edit detail for SandBoxPauliAlgebra revision 2 of 7

	1 2 3 4 5 6 7
Editor: Bill Page Time: 2011/05/30 14:59:43 GMT-7
Note: Clifford algebras

removed:
-  In other words, if the (3,0)-tensor:
-$$
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-}
-$$
-
-  \begin{equation}
-  \Phi = \{ \phi^{ijk} = {y^e}_{ij} u_{ek} - u_{ie} {y_e}^{jk} \}
-  \end{equation}
-  (three-point function) is zero.
-

changed:
-ℰ:=map((x,y)+->x=y, concat
-       map(variables,ravel U), entries Σ(sb('p,[i])*Ñ.i, i,1..#Ñ) )
-\end{axiom}
ℰ:=map((x,y)+->x=y, concat map(variables,ravel U), entries Σ(sb('p,[i])*Ñ.i, i,1..#Ñ) );
\end{axiom}

changed:
-Um:=matrix Ξ(Ξ((𝐞.i*𝐞.j)/Ų, i,1..dim), j,1..dim)
-mU:=inverse map(retract,Um);
-Ω:=Σ(Σ(mU(i,j)*(𝐞.i*𝐞.j), i,1..dim), j,1..dim)
mU:=inverse matrix Ξ(Ξ(retract((𝐞.i*𝐞.j)/Ų), i,1..dim), j,1..dim)
Ω:=Σ(Σ(mU(i,j)*(𝐞.i*𝐞.j), i,1..dim), j,1..dim);

changed:
-matrix Ξ(Ξ(Ω/(𝐝.i*𝐝.j), i,1..dim), j,1..dim)
-\end{axiom}
--matrix Ξ(Ξ(Ω/(𝐝.i*𝐝.j), i,1..dim), j,1..dim)
\end{axiom}

changed:
-W:=
-  (Y I) /
-    Ų
-
---λ:=
---  (  ΩX I ΩX  ) /
---  (  I  W  I  )
-
-\end{axiom}
W:=(Y I) / Ų;

\end{axiom}

changed:
-λ:=
-     (    I ΩX     )  /
-     (     Y I     )
λ:=                     _
     (    I ΩX     ) /  _
     (     Y I     ) ;

changed:
-H :=
-         Y    /
-         λ
H := Y / λ;

changed:
-Φ :=
-         λ     /
-         Y
-
-\end{axiom}
Φ := λ / Y;

\end{axiom}

changed:
-test(eval(ΦΦ,ck)=eval(H,ck))
test(eval(ΦΦ,ck)=eval(H/H,ck))

The Pauli Algebra Cl(3) Is Frobenius In Many Ways
Linear operators over a 8-dimensional vector space representing Pauli algebra
Ref:


http://arxiv.org/abs/1103.5113  $S_3$-permuted Frobenius Algebras
  Zbigniew Oziewicz (UNAM), Gregory Peter Wene (UTSA)

http://mat.uab.es/~kock/TQFT.html  Frobenius algebras and 2D topological quantum field theories
  Joachim Kock

http://en.wikipedia.org/wiki/Frobenius_algebra
http://en.wikipedia.org/wiki/Pauli_matrices
http://en.wikipedia.org/wiki/Clifford_algebra


We need the Axiom LinearOperator library.
\begin{axiom}
)library CARTEN ARITY CMONAL CPROP CLOP CALEY
\end{axiom}
Use the following macros for convenient notation
\begin{axiom}
-- summation
macro Σ(x,i,n)==reduce(+,[x for i in n])
-- list
macro Ξ(f,i,n)==[f for i in n]
-- subscript and superscripts
macro sb == subscript
macro sp == superscript
\end{axiom}
𝐋 is the domain of 8-dimensional linear operators over the rational functions ℚ (Expression Integer), i.e. ratio of polynomials with integer coefficients.
\begin{axiom}
dim:=8
macro ℒ == List
macro ℂ == CaleyDickson
macro ℚ == Expression Integer
𝐋 := ClosedLinearOperator(OVAR ['1,'i,'j,'k,'ij,'ik,'jk,'ijk], ℚ)
𝐞:ℒ 𝐋      := basisOut()
𝐝:ℒ 𝐋      := basisIn()
I:𝐋:=[1]   -- identity for composition
X:𝐋:=[2,1] -- twist
V:𝐋:=ev(1) -- evaluation
Λ:𝐋:=co(1) -- co-evaluation
equate(eq)==map((x,y)+->(x=y),ravel lhs eq, ravel rhs eq);
\end{axiom}
Now generate structure constants for Quaternion Algebra
The basis consists of the real and imaginary units. We use quaternion multiplication to form the "multiplication table" as a matrix. Then the structure constants can be obtained by dividing each matrix entry by the list of basis vectors.
The Pauli Algebra as Cl(3)
Basis: Each B.i is a Clifford number
\begin{axiom}
q0:=sp('i,[2])
q1:=sp('j,[2])
q2:=sp('k,[2])
QQ:=CliffordAlgebra(3,ℚ,matrix [[-q0,0,0],[0,-q1,0],[0,0,-q2]])
B:ℒ QQ := [monomial(1,[]),monomial(1,[1]),monomial(1,[2]),monomial(1,[3]),monomial(1,[1,2]),monomial(1,[1,3]),monomial(1,[2,3]),monomial(1,[1,2,3])]
M:Matrix QQ := matrix Ξ(Ξ(B.iB.j, i,1..dim), j,1..dim)
S(y) == map(x +-> coefficient(recip(y)x,[]),M)
ѕ :=map(S,B)::ℒ ℒ ℒ ℚ
-- structure constants form a tensor operator
Y := Σ(Σ(Σ(ѕ(i)(k)(j)*𝐞.i*𝐝.j*𝐝.k, i,1..dim), j,1..dim), k,1..dim)
arity Y
matrix Ξ(Ξ((𝐞.i*𝐞.j)/Y, i,1..dim), j,1..dim)
\end{axiom}
Multiplication of arbitrary Clifford numbers $a$ and $b$
\begin{axiom}
a:=Σ(sb('a,[i])*𝐞.i, i,1..dim)
b:=Σ(sb('b,[i])*𝐞.i, i,1..dim)
(a*b)/Y
\end{axiom}
Multiplication is Associative
\begin{axiom}
test(
  ( I Y ) / 
  (  Y  ) = 
  ( Y I ) / _
  (  Y  ) )
\end{axiom}
A scalar product is denoted by the (2,0)-tensor
$U = \{ u_{ij} \}$
\begin{axiom}
U:=Σ(Σ(script('u,[[],[i,j]])*𝐝.i*𝐝.j, i,1..dim), j,1..dim)
\end{axiom}
Definition 1
  We say that the scalar product is associative if the tensor
  equation holds:
    Y   =   Y
     U     U


Using the LinearOperator? domain in Axiom and some carefully chosen symbols we can easily enter expressions that are both readable and interpreted by Axiom as "graphical calculus" diagrams describing complex products and compositions of linear operators.
\begin{axiom}
ω:𝐋 :=                 
     (    Y I    )  /  
           U        -  
     (    I Y    )  /  
           U;
\end{axiom}
Definition 2
  An algebra with a non-degenerate associative scalar product
  is called a [Frobenius Algebra]?.
The Cartan-Killing Trace
\begin{axiom}
Ú:=
   (  Y Λ  ) / 
   (   Y I ) / 
        V
Ù:=
   (  Λ Y  ) / 
   ( I Y   ) / 
      V
test(Ù=Ú)
\end{axiom}
forms a non-degenerate associative scalar product for Y
\begin{axiom}
Ũ := Ù
test
     (    Y I    )  /
           Ũ        =
     (    I Y    )  /
           Ũ
determinant Ξ(Ξ(retract((𝐞.i * 𝐞.j)/Ũ), j,1..dim), i,1..dim)
\end{axiom}
General Solution
We may consider the problem where multiplication Y is given,
and look for all associative scalar products $U = U(Y)$ 
This problem can be solved using linear algebra.
\begin{axiom}
)expose MCALCFN
J := jacobian(ravel ω,concat map(variables,ravel U)::ℒ Symbol);
nrows(J),ncols(J)
\end{axiom}
The matrix J transforms the coefficients of the tensor $U$
into coefficients of the tensor $\Phi$. We are looking for
the general linear family of tensors $U=U(Y,p_i)$ such that
J transforms $U$ into $\Phi=0$ for any such $U$.
If the null space of the J matrix is not empty we can use
the basis to find all non-trivial solutions for U:
\begin{axiom}
Ñ:=nullSpace(J);
ℰ:=map((x,y)+->x=y, concat map(variables,ravel U), entries Σ(sb('p,[i]?)*Ñ.i, i,1..#Ñ) );
\end{axiom}
This defines a family of pre-Frobenius algebras:
\begin{axiom}
zero? eval(ω,ℰ)
\end{axiom}
In general the pairing is not symmetric!
\begin{axiom}
Ų:𝐋 := eval(U,ℰ)
matrix Ξ(Ξ((𝐞.i 𝐞.j)/Ų, i,1..dim), j,1..dim)
\end{axiom}
Cartan-Killing is a special case
\begin{axiom}
ck:=solve(equate(Ũ=Ų),Ξ(sb('p,[i]?), i,1..#Ñ)).1
\end{axiom}
The scalar product must be non-degenerate:
\begin{axiom}
Ů:=determinant Ξ(Ξ(retract((𝐞.i * 𝐞.j)/Ų), j,1..dim), i,1..dim)
factor(numer Ů)/factor(denom Ů)
\end{axiom}
Definition 3
  Co-scalar product (pairing)
Solve the [Snake Relation]? as a system of linear equations.
\begin{axiom}
mU:=inverse matrix Ξ(Ξ(retract((𝐞.i*𝐞.j)/Ų), i,1..dim), j,1..dim)
Ω:=Σ(Σ(mU(i,j)*(𝐞.i*𝐞.j), i,1..dim), j,1..dim);
ΩX:=Ω/X;
--matrix Ξ(Ξ(Ω/(𝐝.i*𝐝.j), i,1..dim), j,1..dim)
\end{axiom}
Check "dimension" and the snake relations.
\begin{axiom}
d:𝐋:=
       Ω    /
       Ų
test
    (    I ΩX     )  /
    (     Ų I     )  =  I
test
    (     ΩX I    )  /
    (    I Ų      )  =  I
\end{axiom}
Cartan-Killing co-scalar
\begin{axiom}
eval(Ω,ck)
\end{axiom}
Definition 4
  Co-algebra
Compute the "three-point" function and use it to define co-multiplication.
\begin{axiom}
W:=(Y I) / Ų;
\end{axiom}
Cartan-Killing co-multiplication
\begin{axiom}
eval(λ,ck)
\end{axiom}
\begin{axiom}
--test
λ:=                     _
     (    I ΩX     ) /  _
     (     Y I     ) ;
test
     (     ΩX I    )  /
     (    I  Y     )  =  λ
\end{axiom}
Co-associativity
\begin{axiom}
test(
  (  λ  ) / _
  ( I λ ) = _
  (  λ  ) / _
  ( λ I ) )
\end{axiom}
Frobenius Condition (fork)
\begin{axiom}
H := Y / λ;
test
     (   λ I   )  /
     (  I Y    )  =  H
test
     (   I λ   )  /
     (    Y I  )  =  H
\end{axiom}
The Cartan-Killing form makes H of the Frobenius condition idempotent
\begin{axiom}
test( eval(H,ck)=eval(H/H,ck) )
\end{axiom}
Handle
\begin{axiom}
Φ := λ / Y;
\end{axiom}
The Cartan-Killing form makes Φ of the identity
\begin{axiom}
test( eval(Φ,ck)=I )
\end{axiom}
Definition 5
Unit
\begin{axiom}
e:=𝐞.1
test
         e     /
         λ     =    ΩX
\end{axiom}
Co-unit
\begin{axiom}
d:=
    (    e I   ) /
          Ų
test
        Y     /
        d     =  Ų
\end{axiom}
Figure 12
\begin{axiom}
φφ:=          _
  ( Ω  Ω  ) / 
  ( X I I ) / 
  ( I X I ) / 
  ( I I X ) / 
  (  Y  Y );
φφ1:=map((x:ℚ):ℚ+->numer x,φφ)
φφ2:=denom(ravel(φφ).1)
test(φφ=(1/φφ2)*φφ1)
\end{axiom}
For Cartan-Killing this is just the co-scalar
\begin{axiom}
test(eval(φφ,ck)=eval(Ω,ck))
test(eval((e,e)/H,ck)=eval(Ω,ck))
\end{axiom}
Bi-algebra conditions
\begin{axiom}
ΦΦ:=          _
  (  λ λ  ) / 
  ( I I X ) / 
  ( I X I ) / 
  ( I I X ) / 
  (  Y  Y ) ;
test((e,e)/ΦΦ=φφ)
test(eval(ΦΦ,ck)=eval(H/H,ck))
test(eval(ΦΦ/(d,d),ck)=Ũ)
test(eval(H/(d,d),ck)=Ũ)
\end{axiom}


    Some or all expressions may not have rendered properly,
    because Axiom returned the following error:
Error: export HOME=/var/zope2/var/LatexWiki; ulimit -t 600; export LD_LIBRARY_PATH=/usr/local/lib/fricas/target/x86_64-linux-gnu/lib; LANG=en_US.UTF-8 /usr/local/lib/fricas/target/x86_64-linux-gnu/bin/fricas -nosman < /var/lib/zope2.10/instance/axiom-wiki/var/LatexWiki/3437450208557237492-25px.axm
Heap exhausted during garbage collection: 0 bytes available, 16 requested.
        Immobile Object Counts
 Gen layout fdefn symbol   code  Boxed   Cons    Raw   Code  SmMix  Mixed  LgRaw LgCode  LgMix Waste%       Alloc        Trig   Dirty GCs Mem-age
  4      0      0      0    491     95  11715     71      1     15     10      0      0      0    0.9   386702368     2000000   11907   0  1.1300
  5      0      0      0      0      0      0      0      0      0      0      0      0      0    0.0           0     2000000       0   0  0.0000
fatal error encountered in SBCL pid 430657 tid 430657:
GC invariant lost, file "gencgc.c", line 523
Error opening /dev/tty: No such device or address
Checking for foreign routines
FRICAS="/usr/local/lib/fricas/target/x86_64-linux-gnu"
spad-lib="/usr/local/lib/fricas/target/x86_64-linux-gnu/lib/libspad.so"
foreign routines found
openServer result -2
                       FriCAS Computer Algebra System 
             Version: FriCAS 1.3.12 built with sbcl 2.2.9.debian
                  Timestamp: Sat  7 Jun 23:54:49 CEST 2025
-----------------------------------------------------------------------------
   Issue )copyright to view copyright notices.
   Issue )summary for a summary of useful system commands.
   Issue )quit to leave FriCAS and return to shell.
-----------------------------------------------------------------------------
(1) -> (1) -> (1) -> (1) -> (1) -> (1) -> )library CARTEN ARITY CMONAL CPROP CLOP CALEY
   CartesianTensor is now explicitly exposed in frame initial 
   CartesianTensor will be automatically loaded when needed from 
      /var/aw/var/LatexWiki/CARTEN.NRLIB/CARTEN
   Arity is now explicitly exposed in frame initial 
   Arity will be automatically loaded when needed from 
      /var/aw/var/LatexWiki/ARITY.NRLIB/ARITY
   ClosedMonoidal is now explicitly exposed in frame initial 
   ClosedMonoidal will be automatically loaded when needed from 
      /var/aw/var/LatexWiki/CMONAL.NRLIB/CMONAL
   ClosedProp is now explicitly exposed in frame initial 
   ClosedProp will be automatically loaded when needed from 
      /var/aw/var/LatexWiki/CPROP.NRLIB/CPROP
   ClosedLinearOperator is now explicitly exposed in frame initial 
   ClosedLinearOperator will be automatically loaded when needed from 
      /var/aw/var/LatexWiki/CLOP.NRLIB/CLOP
   CaleyDickson is now explicitly exposed in frame initial 
   CaleyDickson will be automatically loaded when needed from 
      /var/aw/var/LatexWiki/CALEY.NRLIB/CALEY
(1) -> -- summation
macro Σ(x,i,n)==reduce(+,[x for i in n])

                                                                   Type: Void
list
macro Ξ(f,i,n)==[f for i in n]
                                                                   Type: Void
subscript and superscripts
macro sb == subscript

                                                                   Type: Void
macro sp == superscript
                                                                   Type: Void
(5) -> dim:=8

$$
8 
\leqno(5)
$$
                                                        Type: PositiveInteger
macro ℒ == List
                                                                   Type: Void
macro ℂ == CaleyDickson
                                                                   Type: Void
macro ℚ == Expression Integer
                                                                   Type: Void
𝐋 := ClosedLinearOperator(OVAR ['1,'i,'j,'k,'ij,'ik,'jk,'ijk], ℚ)


$$
ClosedLinearOperator 
\left(
{{OrderedVariableList 
\left(
{{\left[ 1, \: i, \: j, \: k, \: ij, \: ik, \: jk, \: ijk 
\right]}}
\right)},
\: {Expression 
\left(
{Integer} 
\right)}}
\right)
\leqno(9)
$$
                                                                   Type: Type
𝐞:ℒ 𝐋      := basisOut()

$$
\left[
{| \sb {{ \  1}}}, \: {| \sb {{ \  i}}}, \: {| \sb {{ \  j}}}, \: {| \sb {{ \  
k}}}, \: {| \sb {{ \  ij}}}, \: {| \sb {{ \  ik}}}, \: {| \sb {{ \  jk}}}, \: 
{| \sb {{ \  ijk}}} 
\right]
\leqno(10)
$$
Type: List(ClosedLinearOperator(OrderedVariableList([1,i,j,k,ij,ik,jk,ijk]),Expression(Integer)))
𝐝:ℒ 𝐋      := basisIn()
$$
\left[
{| \sp {{ \  1}}}, \: {| \sp {{ \  i}}}, \: {| \sp {{ \  j}}}, \: {| \sp {{ \  
k}}}, \: {| \sp {{ \  ij}}}, \: {| \sp {{ \  ik}}}, \: {| \sp {{ \  jk}}}, \: 
{| \sp {{ \  ijk}}} 
\right]
\leqno(11)
$$
Type: List(ClosedLinearOperator(OrderedVariableList([1,i,j,k,ij,ik,jk,ijk]),Expression(Integer)))
I:𝐋:=[1]   -- identity for composition
$$
{| \sb {{ \  1}} \sp {{ \  1}}}+{| \sb {{ \  i}} \sp {{ \  i}}}+{| \sb {{ \  
j}} \sp {{ \  j}}}+{| \sb {{ \  k}} \sp {{ \  k}}}+{| \sb {{ \  ij}} \sp {{ \  
ij}}}+{| \sb {{ \  ik}} \sp {{ \  ik}}}+{| \sb {{ \  jk}} \sp {{ \  jk}}}+{| 
\sb {{ \  ijk}} \sp {{ \  ijk}}} 
\leqno(12)
$$
Type: ClosedLinearOperator(OrderedVariableList([1,i,j,k,ij,ik,jk,ijk]),Expression(Integer))
X:𝐋:=[2,1] -- twist
$$
{| \sb {{ \  1 \  1}} \sp {{ \  1 \  1}}}+{| \sb {{ \  i \  1}} \sp {{ \  1 \  
i}}}+{| \sb {{ \  j \  1}} \sp {{ \  1 \  j}}}+{| \sb {{ \  k \  1}} \sp {{ \  
1 \  k}}}+{| \sb {{ \  ij \  1}} \sp {{ \  1 \  ij}}}+{| \sb {{ \  ik \  1}} 
\sp {{ \  1 \  ik}}}+{| \sb {{ \  jk \  1}} \sp {{ \  1 \  jk}}}+{| \sb {{ \  
ijk \  1}} \sp {{ \  1 \  ijk}}}+{| \sb {{ \  1 \  i}} \sp {{ \  i \  1}}}+{| 
\sb {{ \  i \  i}} \sp {{ \  i \  i}}}+{| \sb {{ \  j \  i}} \sp {{ \  i \  
j}}}+{| \sb {{ \  k \  i}} \sp {{ \  i \  k}}}+{| \sb {{ \  ij \  i}} \sp {{ 
\  i \  ij}}}+{| \sb {{ \  ik \  i}} \sp {{ \  i \  ik}}}+{| \sb {{ \  jk \  
i}} \sp {{ \  i \  jk}}}+{| \sb {{ \  ijk \  i}} \sp {{ \  i \  ijk}}}+{| \sb 
{{ \  1 \  j}} \sp {{ \  j \  1}}}+{| \sb {{ \  i \  j}} \sp {{ \  j \  
i}}}+{| \sb {{ \  j \  j}} \sp {{ \  j \  j}}}+{| \sb {{ \  k \  j}} \sp {{ \  
j \  k}}}+{| \sb {{ \  ij \  j}} \sp {{ \  j \  ij}}}+{| \sb {{ \  ik \  j}} 
\sp {{ \  j \  ik}}}+{| \sb {{ \  jk \  j}} \sp {{ \  j \  jk}}}+{| \sb {{ \  
ijk \  j}} \sp {{ \  j \  ijk}}}+{| \sb {{ \  1 \  k}} \sp {{ \  k \  1}}}+{| 
\sb {{ \  i \  k}} \sp {{ \  k \  i}}}+{| \sb {{ \  j \  k}} \sp {{ \  k \  
j}}}+{| \sb {{ \  k \  k}} \sp {{ \  k \  k}}}+{| \sb {{ \  ij \  k}} \sp {{ 
\  k \  ij}}}+{| \sb {{ \  ik \  k}} \sp {{ \  k \  ik}}}+{| \sb {{ \  jk \  
k}} \sp {{ \  k \  jk}}}+{| \sb {{ \  ijk \  k}} \sp {{ \  k \  ijk}}}+{| \sb 
{{ \  1 \  ij}} \sp {{ \  ij \  1}}}+{| \sb {{ \  i \  ij}} \sp {{ \  ij \  
i}}}+{| \sb {{ \  j \  ij}} \sp {{ \  ij \  j}}}+{| \sb {{ \  k \  ij}} \sp 
{{ \  ij \  k}}}+{| \sb {{ \  ij \  ij}} \sp {{ \  ij \  ij}}}+{| \sb {{ \  
ik \  ij}} \sp {{ \  ij \  ik}}}+{| \sb {{ \  jk \  ij}} \sp {{ \  ij \  
jk}}}+{| \sb {{ \  ijk \  ij}} \sp {{ \  ij \  ijk}}}+{| \sb {{ \  1 \  ik}} 
\sp {{ \  ik \  1}}}+{| \sb {{ \  i \  ik}} \sp {{ \  ik \  i}}}+{| \sb {{ \  
j \  ik}} \sp {{ \  ik \  j}}}+{| \sb {{ \  k \  ik}} \sp {{ \  ik \  k}}}+{| 
\sb {{ \  ij \  ik}} \sp {{ \  ik \  ij}}}+{| \sb {{ \  ik \  ik}} \sp {{ \  
ik \  ik}}}+{| \sb {{ \  jk \  ik}} \sp {{ \  ik \  jk}}}+{| \sb {{ \  ijk \  
ik}} \sp {{ \  ik \  ijk}}}+{| \sb {{ \  1 \  jk}} \sp {{ \  jk \  1}}}+{| 
\sb {{ \  i \  jk}} \sp {{ \  jk \  i}}}+{| \sb {{ \  j \  jk}} \sp {{ \  jk 
\  j}}}+{| \sb {{ \  k \  jk}} \sp {{ \  jk \  k}}}+{| \sb {{ \  ij \  jk}} 
\sp {{ \  jk \  ij}}}+{| \sb {{ \  ik \  jk}} \sp {{ \  jk \  ik}}}+{| \sb {{ 
\  jk \  jk}} \sp {{ \  jk \  jk}}}+{| \sb {{ \  ijk \  jk}} \sp {{ \  jk \  
ijk}}}+{| \sb {{ \  1 \  ijk}} \sp {{ \  ijk \  1}}}+{| \sb {{ \  i \  ijk}} 
\sp {{ \  ijk \  i}}}+{| \sb {{ \  j \  ijk}} \sp {{ \  ijk \  j}}}+{| \sb {{ 
\  k \  ijk}} \sp {{ \  ijk \  k}}}+{| \sb {{ \  ij \  ijk}} \sp {{ \  ijk \  
ij}}}+{| \sb {{ \  ik \  ijk}} \sp {{ \  ijk \  ik}}}+{| \sb {{ \  jk \  
ijk}} \sp {{ \  ijk \  jk}}}+{| \sb {{ \  ijk \  ijk}} \sp {{ \  ijk \  
ijk}}} 
\leqno(13)
$$
Type: ClosedLinearOperator(OrderedVariableList([1,i,j,k,ij,ik,jk,ijk]),Expression(Integer))
V:𝐋:=ev(1) -- evaluation
$$
{| \sp {{ \  1 \  1}}}+{| \sp {{ \  i \  i}}}+{| \sp {{ \  j \  j}}}+{| \sp 
{{ \  k \  k}}}+{| \sp {{ \  ij \  ij}}}+{| \sp {{ \  ik \  ik}}}+{| \sp {{ \  
jk \  jk}}}+{| \sp {{ \  ijk \  ijk}}} 
\leqno(14)
$$
Type: ClosedLinearOperator(OrderedVariableList([1,i,j,k,ij,ik,jk,ijk]),Expression(Integer))
Λ:𝐋:=co(1) -- co-evaluation
$$
{| \sb {{ \  1 \  1}}}+{| \sb {{ \  i \  i}}}+{| \sb {{ \  j \  j}}}+{| \sb 
{{ \  k \  k}}}+{| \sb {{ \  ij \  ij}}}+{| \sb {{ \  ik \  ik}}}+{| \sb {{ \  
jk \  jk}}}+{| \sb {{ \  ijk \  ijk}}} 
\leqno(15)
$$
Type: ClosedLinearOperator(OrderedVariableList([1,i,j,k,ij,ik,jk,ijk]),Expression(Integer))
equate(eq)==map((x,y)+->(x=y),ravel lhs eq, ravel rhs eq);
                                                                   Type: Void
(17) -> q0:=sp('i,[2])

$$
i \sp {2} 
\leqno(17)
$$
                                                                 Type: Symbol
q1:=sp('j,[2])

$$
j \sp {2} 
\leqno(18)
$$
                                                                 Type: Symbol
q2:=sp('k,[2])

$$
k \sp {2} 
\leqno(19)
$$
                                                                 Type: Symbol
QQ:=CliffordAlgebra(3,ℚ,matrix [[-q0,0,0],[0,-q1,0],[0,0,-q2]])

$$
CliffordAlgebra 
\left(
{3, \: {Expression 
\left(
{Integer} 
\right)},
\: {\left[ 
\begin{array}{ccc}
-{i \sp {2}} & 0 & 0 \ 
0 & -{j \sp {2}} & 0 \ 
0 & 0 & -{k \sp {2}} 
\end{array}
\right]}}
\right)
\leqno(20)
$$
                                                                   Type: Type
B:ℒ QQ := [monomial(1,[]),monomial(1,[1]),monomial(1,[2]),monomial(1,[3]),monomial(1,[1,2]),monomial(1,[1,3]),monomial(1,[2,3]),monomial(1,[1,2,3])]

$$
\left[
1, \: {e \sb {1}}, \: {e \sb {2}}, \: {e \sb {3}}, \: {{e \sb {1}} \  {e \sb 
{2}}}, \: {{e \sb {1}} \  {e \sb {3}}}, \: {{e \sb {2}} \  {e \sb {3}}}, \: 
{{e \sb {1}} \  {e \sb {2}} \  {e \sb {3}}} 
\right]
\leqno(21)
$$
Type: List(CliffordAlgebra(3,Expression(Integer),[[-(i[;2]),0,0],[0,-(j[;2]),0],[0,0,-(k[;2])]]))
M:Matrix QQ := matrix Ξ(Ξ(B.i*B.j, i,1..dim), j,1..dim)
$$
\left[
\begin{array}{cccccccc}
1 & {e \sb {1}} & {e \sb {2}} & {e \sb {3}} & {{e \sb {1}} \  {e \sb {2}}} & 
{{e \sb {1}} \  {e \sb {3}}} & {{e \sb {2}} \  {e \sb {3}}} & {{e \sb {1}} \  
{e \sb {2}} \  {e \sb {3}}} \ 
{e \sb {1}} & -{i \sp {2}} & -{{e \sb {1}} \  {e \sb {2}}} & -{{e \sb {1}} \  
{e \sb {3}}} & {{i \sp {2}} \  {e \sb {2}}} & {{i \sp {2}} \  {e \sb {3}}} & 
{{e \sb {1}} \  {e \sb {2}} \  {e \sb {3}}} & -{{i \sp {2}} \  {e \sb {2}} \  
{e \sb {3}}} \ 
{e \sb {2}} & {{e \sb {1}} \  {e \sb {2}}} & -{j \sp {2}} & -{{e \sb {2}} \  
{e \sb {3}}} & -{{j \sp {2}} \  {e \sb {1}}} & -{{e \sb {1}} \  {e \sb {2}} \  
{e \sb {3}}} & {{j \sp {2}} \  {e \sb {3}}} & {{j \sp {2}} \  {e \sb {1}} \  
{e \sb {3}}} \ 
{e \sb {3}} & {{e \sb {1}} \  {e \sb {3}}} & {{e \sb {2}} \  {e \sb {3}}} & 
-{k \sp {2}} & {{e \sb {1}} \  {e \sb {2}} \  {e \sb {3}}} & -{{k \sp {2}} \  
{e \sb {1}}} & -{{k \sp {2}} \  {e \sb {2}}} & -{{k \sp {2}} \  {e \sb {1}} \  
{e \sb {2}}} \ 
{{e \sb {1}} \  {e \sb {2}}} & -{{i \sp {2}} \  {e \sb {2}}} & {{j \sp {2}} \  
{e \sb {1}}} & {{e \sb {1}} \  {e \sb {2}} \  {e \sb {3}}} & -{{i \sp {2}} \  
{j \sp {2}}} & -{{i \sp {2}} \  {e \sb {2}} \  {e \sb {3}}} & {{j \sp {2}} \  
{e \sb {1}} \  {e \sb {3}}} & -{{i \sp {2}} \  {j \sp {2}} \  {e \sb {3}}} \ 
{{e \sb {1}} \  {e \sb {3}}} & -{{i \sp {2}} \  {e \sb {3}}} & -{{e \sb {1}} 
\  {e \sb {2}} \  {e \sb {3}}} & {{k \sp {2}} \  {e \sb {1}}} & {{i \sp {2}} 
\  {e \sb {2}} \  {e \sb {3}}} & -{{i \sp {2}} \  {k \sp {2}}} & -{{k \sp 
{2}} \  {e \sb {1}} \  {e \sb {2}}} & {{i \sp {2}} \  {k \sp {2}} \  {e \sb 
{2}}} \ 
{{e \sb {2}} \  {e \sb {3}}} & {{e \sb {1}} \  {e \sb {2}} \  {e \sb {3}}} & 
-{{j \sp {2}} \  {e \sb {3}}} & {{k \sp {2}} \  {e \sb {2}}} & -{{j \sp {2}} 
\  {e \sb {1}} \  {e \sb {3}}} & {{k \sp {2}} \  {e \sb {1}} \  {e \sb {2}}} 
& -{{j \sp {2}} \  {k \sp {2}}} & -{{j \sp {2}} \  {k \sp {2}} \  {e \sb 
{1}}} \ 
{{e \sb {1}} \  {e \sb {2}} \  {e \sb {3}}} & -{{i \sp {2}} \  {e \sb {2}} \  
{e \sb {3}}} & {{j \sp {2}} \  {e \sb {1}} \  {e \sb {3}}} & -{{k \sp {2}} \  
{e \sb {1}} \  {e \sb {2}}} & -{{i \sp {2}} \  {j \sp {2}} \  {e \sb {3}}} & 
{{i \sp {2}} \  {k \sp {2}} \  {e \sb {2}}} & -{{j \sp {2}} \  {k \sp {2}} \  
{e \sb {1}}} & {{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}}} 
\end{array}
\right]
\leqno(22)
$$
Type: Matrix(CliffordAlgebra(3,Expression(Integer),[[-(i[;2]),0,0],[0,-(j[;2]),0],[0,0,-(k[;2])]]))
S(y) == map(x +-> coefficient(recip(y)*x,[]),M)
                                                                   Type: Void
ѕ :=map(S,B)::ℒ ℒ ℒ ℚ
   Compiling function S with type CliffordAlgebra(3,Expression(Integer)
      ,[[-(i[;2]),0,0],[0,-(j[;2]),0],[0,0,-(k[;2])]]) -> Matrix(
      Expression(Integer)) 

$$
\left[
{\left[ {\left[ 1, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 0, \: -{i \sp {2}}, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: -{j \sp {2}}, \: 0, \: 0, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: 0, \: -{k \sp {2}}, \: 0, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: 0, \: 0, \: -{{i \sp {2}} \  {j \sp {2}}}, \: 0, \: 0, 
\: 0 
\right]},
\: {\left[ 0, \: 0, \: 0, \: 0, \: 0, \: -{{i \sp {2}} \  {k \sp {2}}}, \: 0, 
\: 0 
\right]},
\: {\left[ 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: -{{j \sp {2}} \  {k \sp {2}}}, 
\: 0 
\right]},
\: {\left[ 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: {{i \sp {2}} \  {j \sp 
{2}} \  {k \sp {2}}} 
\right]}
\right]},
\: {\left[ {\left[ 0, \: 1, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 1, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: 0, \: 0, \: -{j \sp {2}}, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: 0, \: 0, \: 0, \: -{k \sp {2}}, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: {j \sp {2}}, \: 0, \: 0, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: 0, \: {k \sp {2}}, \: 0, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: -{{j \sp {2}} \  {k \sp 
{2}}} 
\right]},
\: {\left[ 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: -{{j \sp {2}} \  {k \sp {2}}}, 
\: 0 
\right]}
\right]},
\: {\left[ {\left[ 0, \: 0, \: 1, \: 0, \: 0, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: 0, \: 0, \: {i \sp {2}}, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 1, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: -{k \sp {2}}, \: 0 
\right]},
\: {\left[ 0, \: -{i \sp {2}}, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: {{i \sp {2}} \  {k \sp 
{2}}} 
\right]},
\: {\left[ 0, \: 0, \: 0, \: {k \sp {2}}, \: 0, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: 0, \: 0, \: 0, \: {{i \sp {2}} \  {k \sp {2}}}, \: 0, 
\: 0 
\right]}
\right]},
\: {\left[ {\left[ 0, \: 0, \: 0, \: 1, \: 0, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: 0, \: 0, \: 0, \: {i \sp {2}}, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: {j \sp {2}}, \: 0 
\right]},
\: {\left[ 1, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: -{{i \sp {2}} \  {j \sp 
{2}}} 
\right]},
\: {\left[ 0, \: -{i \sp {2}}, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: -{j \sp {2}}, \: 0, \: 0, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: 0, \: 0, \: -{{i \sp {2}} \  {j \sp {2}}}, \: 0, \: 0, 
\: 0 
\right]}
\right]},
\: {\left[ {\left[ 0, \: 0, \: 0, \: 0, \: 1, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: -1, \: 0, \: 0, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 1, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: -{k \sp {2}} 
\right]},
\: {\left[ 1, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: -{k \sp {2}}, \: 0 
\right]},
\: {\left[ 0, \: 0, \: 0, \: 0, \: 0, \: {k \sp {2}}, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: 0, \: -{k \sp {2}}, \: 0, \: 0, \: 0, \: 0 
\right]}
\right]},
\: {\left[ {\left[ 0, \: 0, \: 0, \: 0, \: 0, \: 1, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: 0, \: -1, \: 0, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: {j \sp {2}} 
\right]},
\: {\left[ 0, \: 1, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: {j \sp {2}}, \: 0 
\right]},
\: {\left[ 1, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: 0, \: 0, \: -{j \sp {2}}, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: {j \sp {2}}, \: 0, \: 0, \: 0, \: 0, \: 0 
\right]}
\right]},
\: {\left[ {\left[ 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: 1, \: 0 
\right]},
\: {\left[ 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: -{i \sp {2}} 
\right]},
\: {\left[ 0, \: 0, \: 0, \: -1, \: 0, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: 1, \: 0, \: 0, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: 0, \: 0, \: 0, \: -{i \sp {2}}, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: 0, \: 0, \: {i \sp {2}}, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 1, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 0, \: -{i \sp {2}}, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0 
\right]}
\right]},
\: {\left[ {\left[ 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: 1 
\right]},
\: {\left[ 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: 1, \: 0 
\right]},
\: {\left[ 0, \: 0, \: 0, \: 0, \: 0, \: -1, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: 0, \: 0, \: 1, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: 0, \: 1, \: 0, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 0, \: -1, \: 0, \: 0, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 0, \: 1, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0 
\right]},
\: {\left[ 1, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0, \: 0 
\right]}
\right]}
\right]
\leqno(24)
$$

                                  Type: List(List(List(Expression(Integer))))
structure constants form a tensor operator
Y := Σ(Σ(Σ(ѕ(i)(k)(j)*𝐞.i*𝐝.j*𝐝.k, i,1..dim), j,1..dim), k,1..dim)


$$
{| \sb {{ \  1}} \sp {{ \  1 \  1}}}+{| \sb {{ \  i}} \sp {{ \  1 \  i}}}+{| 
\sb {{ \  j}} \sp {{ \  1 \  j}}}+{| \sb {{ \  k}} \sp {{ \  1 \  k}}}+{| \sb 
{{ \  ij}} \sp {{ \  1 \  ij}}}+{| \sb {{ \  ik}} \sp {{ \  1 \  ik}}}+{| \sb 
{{ \  jk}} \sp {{ \  1 \  jk}}}+{| \sb {{ \  ijk}} \sp {{ \  1 \  ijk}}}+{| 
\sb {{ \  i}} \sp {{ \  i \  1}}} -{{i \sp {2}} \  {| \sb {{ \  1}} \sp {{ \  
i \  i}}}}+{| \sb {{ \  ij}} \sp {{ \  i \  j}}}+{| \sb {{ \  ik}} \sp {{ \  
i \  k}}} -{{i \sp {2}} \  {| \sb {{ \  j}} \sp {{ \  i \  ij}}}} -{{i \sp 
{2}} \  {| \sb {{ \  k}} \sp {{ \  i \  ik}}}}+{| \sb {{ \  ijk}} \sp {{ \  i 
\  jk}}} -{{i \sp {2}} \  {| \sb {{ \  jk}} \sp {{ \  i \  ijk}}}}+{| \sb {{ 
\  j}} \sp {{ \  j \  1}}} -{| \sb {{ \  ij}} \sp {{ \  j \  i}}} -{{j \sp 
{2}} \  {| \sb {{ \  1}} \sp {{ \  j \  j}}}}+{| \sb {{ \  jk}} \sp {{ \  j \  
k}}}+{{j \sp {2}} \  {| \sb {{ \  i}} \sp {{ \  j \  ij}}}} -{| \sb {{ \  
ijk}} \sp {{ \  j \  ik}}} -{{j \sp {2}} \  {| \sb {{ \  k}} \sp {{ \  j \  
jk}}}}+{{j \sp {2}} \  {| \sb {{ \  ik}} \sp {{ \  j \  ijk}}}}+{| \sb {{ \  
k}} \sp {{ \  k \  1}}} -{| \sb {{ \  ik}} \sp {{ \  k \  i}}} -{| \sb {{ \  
jk}} \sp {{ \  k \  j}}} -{{k \sp {2}} \  {| \sb {{ \  1}} \sp {{ \  k \  
k}}}}+{| \sb {{ \  ijk}} \sp {{ \  k \  ij}}}+{{k \sp {2}} \  {| \sb {{ \  
i}} \sp {{ \  k \  ik}}}}+{{k \sp {2}} \  {| \sb {{ \  j}} \sp {{ \  k \  
jk}}}} -{{k \sp {2}} \  {| \sb {{ \  ij}} \sp {{ \  k \  ijk}}}}+{| \sb {{ \  
ij}} \sp {{ \  ij \  1}}}+{{i \sp {2}} \  {| \sb {{ \  j}} \sp {{ \  ij \  
i}}}} -{{j \sp {2}} \  {| \sb {{ \  i}} \sp {{ \  ij \  j}}}}+{| \sb {{ \  
ijk}} \sp {{ \  ij \  k}}} -{{i \sp {2}} \  {j \sp {2}} \  {| \sb {{ \  1}} 
\sp {{ \  ij \  ij}}}}+{{i \sp {2}} \  {| \sb {{ \  jk}} \sp {{ \  ij \  
ik}}}} -{{j \sp {2}} \  {| \sb {{ \  ik}} \sp {{ \  ij \  jk}}}} -{{i \sp 
{2}} \  {j \sp {2}} \  {| \sb {{ \  k}} \sp {{ \  ij \  ijk}}}}+{| \sb {{ \  
ik}} \sp {{ \  ik \  1}}}+{{i \sp {2}} \  {| \sb {{ \  k}} \sp {{ \  ik \  
i}}}} -{| \sb {{ \  ijk}} \sp {{ \  ik \  j}}} -{{k \sp {2}} \  {| \sb {{ \  
i}} \sp {{ \  ik \  k}}}} -{{i \sp {2}} \  {| \sb {{ \  jk}} \sp {{ \  ik \  
ij}}}} -{{i \sp {2}} \  {k \sp {2}} \  {| \sb {{ \  1}} \sp {{ \  ik \  
ik}}}}+{{k \sp {2}} \  {| \sb {{ \  ij}} \sp {{ \  ik \  jk}}}}+{{i \sp {2}} 
\  {k \sp {2}} \  {| \sb {{ \  j}} \sp {{ \  ik \  ijk}}}}+{| \sb {{ \  jk}} 
\sp {{ \  jk \  1}}}+{| \sb {{ \  ijk}} \sp {{ \  jk \  i}}}+{{j \sp {2}} \  
{| \sb {{ \  k}} \sp {{ \  jk \  j}}}} -{{k \sp {2}} \  {| \sb {{ \  j}} \sp 
{{ \  jk \  k}}}}+{{j \sp {2}} \  {| \sb {{ \  ik}} \sp {{ \  jk \  ij}}}} 
-{{k \sp {2}} \  {| \sb {{ \  ij}} \sp {{ \  jk \  ik}}}} -{{j \sp {2}} \  {k 
\sp {2}} \  {| \sb {{ \  1}} \sp {{ \  jk \  jk}}}} -{{j \sp {2}} \  {k \sp 
{2}} \  {| \sb {{ \  i}} \sp {{ \  jk \  ijk}}}}+{| \sb {{ \  ijk}} \sp {{ \  
ijk \  1}}} -{{i \sp {2}} \  {| \sb {{ \  jk}} \sp {{ \  ijk \  i}}}}+{{j \sp 
{2}} \  {| \sb {{ \  ik}} \sp {{ \  ijk \  j}}}} -{{k \sp {2}} \  {| \sb {{ \  
ij}} \sp {{ \  ijk \  k}}}} -{{i \sp {2}} \  {j \sp {2}} \  {| \sb {{ \  k}} 
\sp {{ \  ijk \  ij}}}}+{{i \sp {2}} \  {k \sp {2}} \  {| \sb {{ \  j}} \sp 
{{ \  ijk \  ik}}}} -{{j \sp {2}} \  {k \sp {2}} \  {| \sb {{ \  i}} \sp {{ \  
ijk \  jk}}}}+{{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {| \sb {{ \  1}} 
\sp {{ \  ijk \  ijk}}}} 
\leqno(25)
$$
Type: ClosedLinearOperator(OrderedVariableList([1,i,j,k,ij,ik,jk,ijk]),Expression(Integer))
arity Y
$$
\frac{{{+} \sp {2}}}{+} 
\leqno(26)
$$
Type: ClosedProp(ClosedLinearOperator(OrderedVariableList([1,i,j,k,ij,ik,jk,ijk]),Expression(Integer)))
matrix Ξ(Ξ((𝐞.i*𝐞.j)/Y, i,1..dim), j,1..dim)
$$
\left[
\begin{array}{cccccccc}
{| \sb {{ \  1}}} & {| \sb {{ \  i}}} & {| \sb {{ \  j}}} & {| \sb {{ \  k}}} 
& {| \sb {{ \  ij}}} & {| \sb {{ \  ik}}} & {| \sb {{ \  jk}}} & {| \sb {{ \  
ijk}}} \ 
{| \sb {{ \  i}}} & -{{i \sp {2}} \  {| \sb {{ \  1}}}} & -{| \sb {{ \  ij}}} 
& -{| \sb {{ \  ik}}} & {{i \sp {2}} \  {| \sb {{ \  j}}}} & {{i \sp {2}} \  
{| \sb {{ \  k}}}} & {| \sb {{ \  ijk}}} & -{{i \sp {2}} \  {| \sb {{ \  
jk}}}} \ 
{| \sb {{ \  j}}} & {| \sb {{ \  ij}}} & -{{j \sp {2}} \  {| \sb {{ \  1}}}} 
& -{| \sb {{ \  jk}}} & -{{j \sp {2}} \  {| \sb {{ \  i}}}} & -{| \sb {{ \  
ijk}}} & {{j \sp {2}} \  {| \sb {{ \  k}}}} & {{j \sp {2}} \  {| \sb {{ \  
ik}}}} \ 
{| \sb {{ \  k}}} & {| \sb {{ \  ik}}} & {| \sb {{ \  jk}}} & -{{k \sp {2}} \  
{| \sb {{ \  1}}}} & {| \sb {{ \  ijk}}} & -{{k \sp {2}} \  {| \sb {{ \  
i}}}} & -{{k \sp {2}} \  {| \sb {{ \  j}}}} & -{{k \sp {2}} \  {| \sb {{ \  
ij}}}} \ 
{| \sb {{ \  ij}}} & -{{i \sp {2}} \  {| \sb {{ \  j}}}} & {{j \sp {2}} \  {| 
\sb {{ \  i}}}} & {| \sb {{ \  ijk}}} & -{{i \sp {2}} \  {j \sp {2}} \  {| 
\sb {{ \  1}}}} & -{{i \sp {2}} \  {| \sb {{ \  jk}}}} & {{j \sp {2}} \  {| 
\sb {{ \  ik}}}} & -{{i \sp {2}} \  {j \sp {2}} \  {| \sb {{ \  k}}}} \ 
{| \sb {{ \  ik}}} & -{{i \sp {2}} \  {| \sb {{ \  k}}}} & -{| \sb {{ \  
ijk}}} & {{k \sp {2}} \  {| \sb {{ \  i}}}} & {{i \sp {2}} \  {| \sb {{ \  
jk}}}} & -{{i \sp {2}} \  {k \sp {2}} \  {| \sb {{ \  1}}}} & -{{k \sp {2}} \  
{| \sb {{ \  ij}}}} & {{i \sp {2}} \  {k \sp {2}} \  {| \sb {{ \  j}}}} \ 
{| \sb {{ \  jk}}} & {| \sb {{ \  ijk}}} & -{{j \sp {2}} \  {| \sb {{ \  
k}}}} & {{k \sp {2}} \  {| \sb {{ \  j}}}} & -{{j \sp {2}} \  {| \sb {{ \  
ik}}}} & {{k \sp {2}} \  {| \sb {{ \  ij}}}} & -{{j \sp {2}} \  {k \sp {2}} \  
{| \sb {{ \  1}}}} & -{{j \sp {2}} \  {k \sp {2}} \  {| \sb {{ \  i}}}} \ 
{| \sb {{ \  ijk}}} & -{{i \sp {2}} \  {| \sb {{ \  jk}}}} & {{j \sp {2}} \  
{| \sb {{ \  ik}}}} & -{{k \sp {2}} \  {| \sb {{ \  ij}}}} & -{{i \sp {2}} \  
{j \sp {2}} \  {| \sb {{ \  k}}}} & {{i \sp {2}} \  {k \sp {2}} \  {| \sb {{ 
\  j}}}} & -{{j \sp {2}} \  {k \sp {2}} \  {| \sb {{ \  i}}}} & {{i \sp {2}} 
\  {j \sp {2}} \  {k \sp {2}} \  {| \sb {{ \  1}}}} 
\end{array}
\right]
\leqno(27)
$$
Type: Matrix(ClosedLinearOperator(OrderedVariableList([1,i,j,k,ij,ik,jk,ijk]),Expression(Integer)))
(28) -> a:=Σ(sb('a,[i])*𝐞.i, i,1..dim)
$$
{{a \sb {1}} \  {| \sb {{ \  1}}}}+{{a \sb {2}} \  {| \sb {{ \  i}}}}+{{a \sb 
{3}} \  {| \sb {{ \  j}}}}+{{a \sb {4}} \  {| \sb {{ \  k}}}}+{{a \sb {5}} \  
{| \sb {{ \  ij}}}}+{{a \sb {6}} \  {| \sb {{ \  ik}}}}+{{a \sb {7}} \  {| 
\sb {{ \  jk}}}}+{{a \sb {8}} \  {| \sb {{ \  ijk}}}} 
\leqno(28)
$$
Type: ClosedLinearOperator(OrderedVariableList([1,i,j,k,ij,ik,jk,ijk]),Expression(Integer))
b:=Σ(sb('b,[i])*𝐞.i, i,1..dim)
$$
{{b \sb {1}} \  {| \sb {{ \  1}}}}+{{b \sb {2}} \  {| \sb {{ \  i}}}}+{{b \sb 
{3}} \  {| \sb {{ \  j}}}}+{{b \sb {4}} \  {| \sb {{ \  k}}}}+{{b \sb {5}} \  
{| \sb {{ \  ij}}}}+{{b \sb {6}} \  {| \sb {{ \  ik}}}}+{{b \sb {7}} \  {| 
\sb {{ \  jk}}}}+{{b \sb {8}} \  {| \sb {{ \  ijk}}}} 
\leqno(29)
$$
Type: ClosedLinearOperator(OrderedVariableList([1,i,j,k,ij,ik,jk,ijk]),Expression(Integer))
(a*b)/Y
$$
{{\left( {{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {a \sb {8}} \  {b \sb 
{8}}} -{{j \sp {2}} \  {k \sp {2}} \  {a \sb {7}} \  {b \sb {7}}} -{{i \sp 
{2}} \  {k \sp {2}} \  {a \sb {6}} \  {b \sb {6}}} -{{i \sp {2}} \  {j \sp 
{2}} \  {a \sb {5}} \  {b \sb {5}}} -{{k \sp {2}} \  {a \sb {4}} \  {b \sb 
{4}}} -{{j \sp {2}} \  {a \sb {3}} \  {b \sb {3}}} -{{i \sp {2}} \  {a \sb 
{2}} \  {b \sb {2}}}+{{a \sb {1}} \  {b \sb {1}}} 
\right)}
\  {| \sb {{ \  1}}}}+{{\left( -{{j \sp {2}} \  {k \sp {2}} \  {a \sb {7}} \  
{b \sb {8}}} -{{j \sp {2}} \  {k \sp {2}} \  {a \sb {8}} \  {b \sb {7}}}+{{k 
\sp {2}} \  {a \sb {4}} \  {b \sb {6}}}+{{j \sp {2}} \  {a \sb {3}} \  {b \sb 
{5}}} -{{k \sp {2}} \  {a \sb {6}} \  {b \sb {4}}} -{{j \sp {2}} \  {a \sb 
{5}} \  {b \sb {3}}}+{{a \sb {1}} \  {b \sb {2}}}+{{a \sb {2}} \  {b \sb 
{1}}} 
\right)}
\  {| \sb {{ \  i}}}}+{{\left( {{i \sp {2}} \  {k \sp {2}} \  {a \sb {6}} \  
{b \sb {8}}}+{{k \sp {2}} \  {a \sb {4}} \  {b \sb {7}}}+{{i \sp {2}} \  {k 
\sp {2}} \  {a \sb {8}} \  {b \sb {6}}} -{{i \sp {2}} \  {a \sb {2}} \  {b 
\sb {5}}} -{{k \sp {2}} \  {a \sb {7}} \  {b \sb {4}}}+{{a \sb {1}} \  {b \sb 
{3}}}+{{i \sp {2}} \  {a \sb {5}} \  {b \sb {2}}}+{{a \sb {3}} \  {b \sb 
{1}}} 
\right)}
\  {| \sb {{ \  j}}}}+{{\left( -{{i \sp {2}} \  {j \sp {2}} \  {a \sb {5}} \  
{b \sb {8}}} -{{j \sp {2}} \  {a \sb {3}} \  {b \sb {7}}} -{{i \sp {2}} \  {a 
\sb {2}} \  {b \sb {6}}} -{{i \sp {2}} \  {j \sp {2}} \  {a \sb {8}} \  {b 
\sb {5}}}+{{a \sb {1}} \  {b \sb {4}}}+{{j \sp {2}} \  {a \sb {7}} \  {b \sb 
{3}}}+{{i \sp {2}} \  {a \sb {6}} \  {b \sb {2}}}+{{a \sb {4}} \  {b \sb 
{1}}} 
\right)}
\  {| \sb {{ \  k}}}}+{{\left( -{{k \sp {2}} \  {a \sb {4}} \  {b \sb 
{8}}}+{{k \sp {2}} \  {a \sb {6}} \  {b \sb {7}}} -{{k \sp {2}} \  {a \sb 
{7}} \  {b \sb {6}}}+{{a \sb {1}} \  {b \sb {5}}} -{{k \sp {2}} \  {a \sb 
{8}} \  {b \sb {4}}}+{{a \sb {2}} \  {b \sb {3}}} -{{a \sb {3}} \  {b \sb 
{2}}}+{{a \sb {5}} \  {b \sb {1}}} 
\right)}
\  {| \sb {{ \  ij}}}}+{{\left( {{j \sp {2}} \  {a \sb {3}} \  {b \sb {8}}} 
-{{j \sp {2}} \  {a \sb {5}} \  {b \sb {7}}}+{{a \sb {1}} \  {b \sb {6}}}+{{j 
\sp {2}} \  {a \sb {7}} \  {b \sb {5}}}+{{a \sb {2}} \  {b \sb {4}}}+{{j \sp 
{2}} \  {a \sb {8}} \  {b \sb {3}}} -{{a \sb {4}} \  {b \sb {2}}}+{{a \sb 
{6}} \  {b \sb {1}}} 
\right)}
\  {| \sb {{ \  ik}}}}+{{\left( -{{i \sp {2}} \  {a \sb {2}} \  {b \sb 
{8}}}+{{a \sb {1}} \  {b \sb {7}}}+{{i \sp {2}} \  {a \sb {5}} \  {b \sb 
{6}}} -{{i \sp {2}} \  {a \sb {6}} \  {b \sb {5}}}+{{a \sb {3}} \  {b \sb 
{4}}} -{{a \sb {4}} \  {b \sb {3}}} -{{i \sp {2}} \  {a \sb {8}} \  {b \sb 
{2}}}+{{a \sb {7}} \  {b \sb {1}}} 
\right)}
\  {| \sb {{ \  jk}}}}+{{\left( {{a \sb {1}} \  {b \sb {8}}}+{{a \sb {2}} \  
{b \sb {7}}} -{{a \sb {3}} \  {b \sb {6}}}+{{a \sb {4}} \  {b \sb {5}}}+{{a 
\sb {5}} \  {b \sb {4}}} -{{a \sb {6}} \  {b \sb {3}}}+{{a \sb {7}} \  {b \sb 
{2}}}+{{a \sb {8}} \  {b \sb {1}}} 
\right)}
\  {| \sb {{ \  ijk}}}} 
\leqno(30)
$$
Type: ClosedLinearOperator(OrderedVariableList([1,i,j,k,ij,ik,jk,ijk]),Expression(Integer))
(31) -> test(
  ( I Y ) / 
  (  Y  ) = 
  ( Y I ) / _
  (  Y  ) )
$$
true 
\leqno(31)
$$
                                                                Type: Boolean
(32) -> U:=Σ(Σ(script('u,[[],[i,j]])*𝐝.i*𝐝.j, i,1..dim), j,1..dim)

$$
{{u \sp {{1, \: 1}}} \  {| \sp {{ \  1 \  1}}}}+{{u \sp {{1, \: 2}}} \  {| 
\sp {{ \  1 \  i}}}}+{{u \sp {{1, \: 3}}} \  {| \sp {{ \  1 \  j}}}}+{{u \sp 
{{1, \: 4}}} \  {| \sp {{ \  1 \  k}}}}+{{u \sp {{1, \: 5}}} \  {| \sp {{ \  
1 \  ij}}}}+{{u \sp {{1, \: 6}}} \  {| \sp {{ \  1 \  ik}}}}+{{u \sp {{1, \: 
7}}} \  {| \sp {{ \  1 \  jk}}}}+{{u \sp {{1, \: 8}}} \  {| \sp {{ \  1 \  
ijk}}}}+{{u \sp {{2, \: 1}}} \  {| \sp {{ \  i \  1}}}}+{{u \sp {{2, \: 2}}} 
\  {| \sp {{ \  i \  i}}}}+{{u \sp {{2, \: 3}}} \  {| \sp {{ \  i \  
j}}}}+{{u \sp {{2, \: 4}}} \  {| \sp {{ \  i \  k}}}}+{{u \sp {{2, \: 5}}} \  
{| \sp {{ \  i \  ij}}}}+{{u \sp {{2, \: 6}}} \  {| \sp {{ \  i \  ik}}}}+{{u 
\sp {{2, \: 7}}} \  {| \sp {{ \  i \  jk}}}}+{{u \sp {{2, \: 8}}} \  {| \sp 
{{ \  i \  ijk}}}}+{{u \sp {{3, \: 1}}} \  {| \sp {{ \  j \  1}}}}+{{u \sp 
{{3, \: 2}}} \  {| \sp {{ \  j \  i}}}}+{{u \sp {{3, \: 3}}} \  {| \sp {{ \  
j \  j}}}}+{{u \sp {{3, \: 4}}} \  {| \sp {{ \  j \  k}}}}+{{u \sp {{3, \: 
5}}} \  {| \sp {{ \  j \  ij}}}}+{{u \sp {{3, \: 6}}} \  {| \sp {{ \  j \  
ik}}}}+{{u \sp {{3, \: 7}}} \  {| \sp {{ \  j \  jk}}}}+{{u \sp {{3, \: 8}}} 
\  {| \sp {{ \  j \  ijk}}}}+{{u \sp {{4, \: 1}}} \  {| \sp {{ \  k \  
1}}}}+{{u \sp {{4, \: 2}}} \  {| \sp {{ \  k \  i}}}}+{{u \sp {{4, \: 3}}} \  
{| \sp {{ \  k \  j}}}}+{{u \sp {{4, \: 4}}} \  {| \sp {{ \  k \  k}}}}+{{u 
\sp {{4, \: 5}}} \  {| \sp {{ \  k \  ij}}}}+{{u \sp {{4, \: 6}}} \  {| \sp 
{{ \  k \  ik}}}}+{{u \sp {{4, \: 7}}} \  {| \sp {{ \  k \  jk}}}}+{{u \sp 
{{4, \: 8}}} \  {| \sp {{ \  k \  ijk}}}}+{{u \sp {{5, \: 1}}} \  {| \sp {{ \  
ij \  1}}}}+{{u \sp {{5, \: 2}}} \  {| \sp {{ \  ij \  i}}}}+{{u \sp {{5, \: 
3}}} \  {| \sp {{ \  ij \  j}}}}+{{u \sp {{5, \: 4}}} \  {| \sp {{ \  ij \  
k}}}}+{{u \sp {{5, \: 5}}} \  {| \sp {{ \  ij \  ij}}}}+{{u \sp {{5, \: 6}}} 
\  {| \sp {{ \  ij \  ik}}}}+{{u \sp {{5, \: 7}}} \  {| \sp {{ \  ij \  
jk}}}}+{{u \sp {{5, \: 8}}} \  {| \sp {{ \  ij \  ijk}}}}+{{u \sp {{6, \: 
1}}} \  {| \sp {{ \  ik \  1}}}}+{{u \sp {{6, \: 2}}} \  {| \sp {{ \  ik \  
i}}}}+{{u \sp {{6, \: 3}}} \  {| \sp {{ \  ik \  j}}}}+{{u \sp {{6, \: 4}}} \  
{| \sp {{ \  ik \  k}}}}+{{u \sp {{6, \: 5}}} \  {| \sp {{ \  ik \  
ij}}}}+{{u \sp {{6, \: 6}}} \  {| \sp {{ \  ik \  ik}}}}+{{u \sp {{6, \: 7}}} 
\  {| \sp {{ \  ik \  jk}}}}+{{u \sp {{6, \: 8}}} \  {| \sp {{ \  ik \  
ijk}}}}+{{u \sp {{7, \: 1}}} \  {| \sp {{ \  jk \  1}}}}+{{u \sp {{7, \: 2}}} 
\  {| \sp {{ \  jk \  i}}}}+{{u \sp {{7, \: 3}}} \  {| \sp {{ \  jk \  
j}}}}+{{u \sp {{7, \: 4}}} \  {| \sp {{ \  jk \  k}}}}+{{u \sp {{7, \: 5}}} \  
{| \sp {{ \  jk \  ij}}}}+{{u \sp {{7, \: 6}}} \  {| \sp {{ \  jk \  
ik}}}}+{{u \sp {{7, \: 7}}} \  {| \sp {{ \  jk \  jk}}}}+{{u \sp {{7, \: 8}}} 
\  {| \sp {{ \  jk \  ijk}}}}+{{u \sp {{8, \: 1}}} \  {| \sp {{ \  ijk \  
1}}}}+{{u \sp {{8, \: 2}}} \  {| \sp {{ \  ijk \  i}}}}+{{u \sp {{8, \: 3}}} 
\  {| \sp {{ \  ijk \  j}}}}+{{u \sp {{8, \: 4}}} \  {| \sp {{ \  ijk \  
k}}}}+{{u \sp {{8, \: 5}}} \  {| \sp {{ \  ijk \  ij}}}}+{{u \sp {{8, \: 6}}} 
\  {| \sp {{ \  ijk \  ik}}}}+{{u \sp {{8, \: 7}}} \  {| \sp {{ \  ijk \  
jk}}}}+{{u \sp {{8, \: 8}}} \  {| \sp {{ \  ijk \  ijk}}}} 
\leqno(32)
$$
Type: ClosedLinearOperator(OrderedVariableList([1,i,j,k,ij,ik,jk,ijk]),Expression(Integer))
(33) -> ω:𝐋 :=                 
     (    Y I    )  /  
           U        -  
     (    I Y    )  /  
           U;
Type: ClosedLinearOperator(OrderedVariableList([1,i,j,k,ij,ik,jk,ijk]),Expression(Integer))
(34) -> Ú:=
   (  Y Λ  ) / 
   (   Y I ) / 
        V
$$
{8 \  {| \sp {{ \  1 \  1}}}} -{8 \  {i \sp {2}} \  {| \sp {{ \  i \  i}}}} 
-{8 \  {j \sp {2}} \  {| \sp {{ \  j \  j}}}} -{8 \  {k \sp {2}} \  {| \sp {{ 
\  k \  k}}}} -{8 \  {i \sp {2}} \  {j \sp {2}} \  {| \sp {{ \  ij \  ij}}}} 
-{8 \  {i \sp {2}} \  {k \sp {2}} \  {| \sp {{ \  ik \  ik}}}} -{8 \  {j \sp 
{2}} \  {k \sp {2}} \  {| \sp {{ \  jk \  jk}}}}+{8 \  {i \sp {2}} \  {j \sp 
{2}} \  {k \sp {2}} \  {| \sp {{ \  ijk \  ijk}}}} 
\leqno(34)
$$
Type: ClosedLinearOperator(OrderedVariableList([1,i,j,k,ij,ik,jk,ijk]),Expression(Integer))
Ù:=
   (  Λ Y  ) / 
   ( I Y   ) / 
      V
$$
{8 \  {| \sp {{ \  1 \  1}}}} -{8 \  {i \sp {2}} \  {| \sp {{ \  i \  i}}}} 
-{8 \  {j \sp {2}} \  {| \sp {{ \  j \  j}}}} -{8 \  {k \sp {2}} \  {| \sp {{ 
\  k \  k}}}} -{8 \  {i \sp {2}} \  {j \sp {2}} \  {| \sp {{ \  ij \  ij}}}} 
-{8 \  {i \sp {2}} \  {k \sp {2}} \  {| \sp {{ \  ik \  ik}}}} -{8 \  {j \sp 
{2}} \  {k \sp {2}} \  {| \sp {{ \  jk \  jk}}}}+{8 \  {i \sp {2}} \  {j \sp 
{2}} \  {k \sp {2}} \  {| \sp {{ \  ijk \  ijk}}}} 
\leqno(35)
$$
Type: ClosedLinearOperator(OrderedVariableList([1,i,j,k,ij,ik,jk,ijk]),Expression(Integer))
test(Ù=Ú)
$$
true 
\leqno(36)
$$
                                                                Type: Boolean
(37) -> Ũ := Ù

$$
{8 \  {| \sp {{ \  1 \  1}}}} -{8 \  {i \sp {2}} \  {| \sp {{ \  i \  i}}}} 
-{8 \  {j \sp {2}} \  {| \sp {{ \  j \  j}}}} -{8 \  {k \sp {2}} \  {| \sp {{ 
\  k \  k}}}} -{8 \  {i \sp {2}} \  {j \sp {2}} \  {| \sp {{ \  ij \  ij}}}} 
-{8 \  {i \sp {2}} \  {k \sp {2}} \  {| \sp {{ \  ik \  ik}}}} -{8 \  {j \sp 
{2}} \  {k \sp {2}} \  {| \sp {{ \  jk \  jk}}}}+{8 \  {i \sp {2}} \  {j \sp 
{2}} \  {k \sp {2}} \  {| \sp {{ \  ijk \  ijk}}}} 
\leqno(37)
$$
Type: ClosedLinearOperator(OrderedVariableList([1,i,j,k,ij,ik,jk,ijk]),Expression(Integer))
test
     (    Y I    )  /
           Ũ        =
     (    I Y    )  /
           Ũ
$$
true 
\leqno(38)
$$
                                                                Type: Boolean
determinant Ξ(Ξ(retract((𝐞.i * 𝐞.j)/Ũ), j,1..dim), i,1..dim)

$$
{16777216} \  {{{i \sp {2}}} \sp {4}} \  {{{j \sp {2}}} \sp {4}} \  {{{k \sp 
{2}}} \sp {4}} 
\leqno(39)
$$
                                                    Type: Expression(Integer)
(40) -> )expose MCALCFN
   MultiVariableCalculusFunctions is now explicitly exposed in frame 
      initial 
J := jacobian(ravel ω,concat map(variables,ravel U)::ℒ Symbol);
                                            Type: Matrix(Expression(Integer))
nrows(J),ncols(J)


$$
\left[
{512}, \: {64} 
\right]
\leqno(41)
$$
                                                 Type: Tuple(PositiveInteger)
(42) -> Ñ:=nullSpace(J);
                                      Type: List(Vector(Expression(Integer)))
ℰ:=map((x,y)+->x=y, concat map(variables,ravel U), entries Σ(sb('p,[i])*Ñ.i, i,1..#Ñ) );
                                    Type: List(Equation(Expression(Integer)))
(44) -> zero? eval(ω,ℰ)

$$
true 
\leqno(44)
$$
                                                                Type: Boolean
(45) -> Ų:𝐋 := eval(U,ℰ)

$$
{{\frac{{p \sb {8}}}{{{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}}}}} \  {| \sp 
{{ \  1 \  1}}}} -{{\frac{{p \sb {7}}}{{{j \sp {2}} \  {k \sp {2}}}}} \  {| 
\sp {{ \  1 \  i}}}}+{{\frac{{p \sb {6}}}{{{i \sp {2}} \  {k \sp {2}}}}} \  
{| \sp {{ \  1 \  j}}}} -{{\frac{{p \sb {5}}}{{{i \sp {2}} \  {j \sp {2}}}}} 
\  {| \sp {{ \  1 \  k}}}} -{{\frac{{p \sb {4}}}{{k \sp {2}}}} \  {| \sp {{ \  
1 \  ij}}}}+{{\frac{{p \sb {3}}}{{j \sp {2}}}} \  {| \sp {{ \  1 \  ik}}}} 
-{{\frac{{p \sb {2}}}{{i \sp {2}}}} \  {| \sp {{ \  1 \  jk}}}}+{{p \sb {1}} 
\  {| \sp {{ \  1 \  ijk}}}} -{{\frac{{p \sb {7}}}{{{j \sp {2}} \  {k \sp 
{2}}}}} \  {| \sp {{ \  i \  1}}}} -{{\frac{{p \sb {8}}}{{{j \sp {2}} \  {k 
\sp {2}}}}} \  {| \sp {{ \  i \  i}}}} -{{\frac{{p \sb {4}}}{{k \sp {2}}}} \  
{| \sp {{ \  i \  j}}}}+{{\frac{{p \sb {3}}}{{j \sp {2}}}} \  {| \sp {{ \  i 
\  k}}}} -{{\frac{{p \sb {6}}}{{k \sp {2}}}} \  {| \sp {{ \  i \  
ij}}}}+{{\frac{{p \sb {5}}}{{j \sp {2}}}} \  {| \sp {{ \  i \  ik}}}}+{{p \sb 
{1}} \  {| \sp {{ \  i \  jk}}}}+{{p \sb {2}} \  {| \sp {{ \  i \  
ijk}}}}+{{\frac{{p \sb {6}}}{{{i \sp {2}} \  {k \sp {2}}}}} \  {| \sp {{ \  j 
\  1}}}}+{{\frac{{p \sb {4}}}{{k \sp {2}}}} \  {| \sp {{ \  j \  i}}}} 
-{{\frac{{p \sb {8}}}{{{i \sp {2}} \  {k \sp {2}}}}} \  {| \sp {{ \  j \  
j}}}} -{{\frac{{p \sb {2}}}{{i \sp {2}}}} \  {| \sp {{ \  j \  k}}}} 
-{{\frac{{p \sb {7}}}{{k \sp {2}}}} \  {| \sp {{ \  j \  ij}}}} -{{p \sb {1}} 
\  {| \sp {{ \  j \  ik}}}}+{{\frac{{p \sb {5}}}{{i \sp {2}}}} \  {| \sp {{ \  
j \  jk}}}}+{{p \sb {3}} \  {| \sp {{ \  j \  ijk}}}} -{{\frac{{p \sb 
{5}}}{{{i \sp {2}} \  {j \sp {2}}}}} \  {| \sp {{ \  k \  1}}}} -{{\frac{{p 
\sb {3}}}{{j \sp {2}}}} \  {| \sp {{ \  k \  i}}}}+{{\frac{{p \sb {2}}}{{i 
\sp {2}}}} \  {| \sp {{ \  k \  j}}}} -{{\frac{{p \sb {8}}}{{{i \sp {2}} \  
{j \sp {2}}}}} \  {| \sp {{ \  k \  k}}}}+{{p \sb {1}} \  {| \sp {{ \  k \  
ij}}}} -{{\frac{{p \sb {7}}}{{j \sp {2}}}} \  {| \sp {{ \  k \  
ik}}}}+{{\frac{{p \sb {6}}}{{i \sp {2}}}} \  {| \sp {{ \  k \  jk}}}}+{{p \sb 
{4}} \  {| \sp {{ \  k \  ijk}}}} -{{\frac{{p \sb {4}}}{{k \sp {2}}}} \  {| 
\sp {{ \  ij \  1}}}}+{{\frac{{p \sb {6}}}{{k \sp {2}}}} \  {| \sp {{ \  ij \  
i}}}}+{{\frac{{p \sb {7}}}{{k \sp {2}}}} \  {| \sp {{ \  ij \  j}}}}+{{p \sb 
{1}} \  {| \sp {{ \  ij \  k}}}} -{{\frac{{p \sb {8}}}{{k \sp {2}}}} \  {| 
\sp {{ \  ij \  ij}}}} -{{p \sb {2}} \  {| \sp {{ \  ij \  ik}}}} -{{p \sb 
{3}} \  {| \sp {{ \  ij \  jk}}}}+{{p \sb {5}} \  {| \sp {{ \  ij \  
ijk}}}}+{{\frac{{p \sb {3}}}{{j \sp {2}}}} \  {| \sp {{ \  ik \  1}}}} 
-{{\frac{{p \sb {5}}}{{j \sp {2}}}} \  {| \sp {{ \  ik \  i}}}} -{{p \sb {1}} 
\  {| \sp {{ \  ik \  j}}}}+{{\frac{{p \sb {7}}}{{j \sp {2}}}} \  {| \sp {{ \  
ik \  k}}}}+{{p \sb {2}} \  {| \sp {{ \  ik \  ij}}}} -{{\frac{{p \sb 
{8}}}{{j \sp {2}}}} \  {| \sp {{ \  ik \  ik}}}} -{{p \sb {4}} \  {| \sp {{ \  
ik \  jk}}}}+{{p \sb {6}} \  {| \sp {{ \  ik \  ijk}}}} -{{\frac{{p \sb 
{2}}}{{i \sp {2}}}} \  {| \sp {{ \  jk \  1}}}}+{{p \sb {1}} \  {| \sp {{ \  
jk \  i}}}} -{{\frac{{p \sb {5}}}{{i \sp {2}}}} \  {| \sp {{ \  jk \  j}}}} 
-{{\frac{{p \sb {6}}}{{i \sp {2}}}} \  {| \sp {{ \  jk \  k}}}}+{{p \sb {3}} 
\  {| \sp {{ \  jk \  ij}}}}+{{p \sb {4}} \  {| \sp {{ \  jk \  ik}}}} 
-{{\frac{{p \sb {8}}}{{i \sp {2}}}} \  {| \sp {{ \  jk \  jk}}}}+{{p \sb {7}} 
\  {| \sp {{ \  jk \  ijk}}}}+{{p \sb {1}} \  {| \sp {{ \  ijk \  1}}}}+{{p 
\sb {2}} \  {| \sp {{ \  ijk \  i}}}}+{{p \sb {3}} \  {| \sp {{ \  ijk \  
j}}}}+{{p \sb {4}} \  {| \sp {{ \  ijk \  k}}}}+{{p \sb {5}} \  {| \sp {{ \  
ijk \  ij}}}}+{{p \sb {6}} \  {| \sp {{ \  ijk \  ik}}}}+{{p \sb {7}} \  {| 
\sp {{ \  ijk \  jk}}}}+{{p \sb {8}} \  {| \sp {{ \  ijk \  ijk}}}} 
\leqno(45)
$$
Type: ClosedLinearOperator(OrderedVariableList([1,i,j,k,ij,ik,jk,ijk]),Expression(Integer))
matrix Ξ(Ξ((𝐞.i 𝐞.j)/Ų, i,1..dim), j,1..dim)
$$
\left[
\begin{array}{cccccccc}
{\frac{{p \sb {8}}}{{{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}}}}} & 
-{\frac{{p \sb {7}}}{{{j \sp {2}} \  {k \sp {2}}}}} & {\frac{{p \sb {6}}}{{{i 
\sp {2}} \  {k \sp {2}}}}} & -{\frac{{p \sb {5}}}{{{i \sp {2}} \  {j \sp 
{2}}}}} & -{\frac{{p \sb {4}}}{{k \sp {2}}}} & {\frac{{p \sb {3}}}{{j \sp 
{2}}}} & -{\frac{{p \sb {2}}}{{i \sp {2}}}} & {p \sb {1}} \ 
-{\frac{{p \sb {7}}}{{{j \sp {2}} \  {k \sp {2}}}}} & -{\frac{{p \sb 
{8}}}{{{j \sp {2}} \  {k \sp {2}}}}} & {\frac{{p \sb {4}}}{{k \sp {2}}}} & 
-{\frac{{p \sb {3}}}{{j \sp {2}}}} & {\frac{{p \sb {6}}}{{k \sp {2}}}} & 
-{\frac{{p \sb {5}}}{{j \sp {2}}}} & {p \sb {1}} & {p \sb {2}} \ 
{\frac{{p \sb {6}}}{{{i \sp {2}} \  {k \sp {2}}}}} & -{\frac{{p \sb {4}}}{{k 
\sp {2}}}} & -{\frac{{p \sb {8}}}{{{i \sp {2}} \  {k \sp {2}}}}} & {\frac{{p 
\sb {2}}}{{i \sp {2}}}} & {\frac{{p \sb {7}}}{{k \sp {2}}}} & -{p \sb {1}} & 
-{\frac{{p \sb {5}}}{{i \sp {2}}}} & {p \sb {3}} \ 
-{\frac{{p \sb {5}}}{{{i \sp {2}} \  {j \sp {2}}}}} & {\frac{{p \sb {3}}}{{j 
\sp {2}}}} & -{\frac{{p \sb {2}}}{{i \sp {2}}}} & -{\frac{{p \sb {8}}}{{{i 
\sp {2}} \  {j \sp {2}}}}} & {p \sb {1}} & {\frac{{p \sb {7}}}{{j \sp {2}}}} 
& -{\frac{{p \sb {6}}}{{i \sp {2}}}} & {p \sb {4}} \ 
-{\frac{{p \sb {4}}}{{k \sp {2}}}} & -{\frac{{p \sb {6}}}{{k \sp {2}}}} & 
-{\frac{{p \sb {7}}}{{k \sp {2}}}} & {p \sb {1}} & -{\frac{{p \sb {8}}}{{k 
\sp {2}}}} & {p \sb {2}} & {p \sb {3}} & {p \sb {5}} \ 
{\frac{{p \sb {3}}}{{j \sp {2}}}} & {\frac{{p \sb {5}}}{{j \sp {2}}}} & -{p 
\sb {1}} & -{\frac{{p \sb {7}}}{{j \sp {2}}}} & -{p \sb {2}} & -{\frac{{p \sb 
{8}}}{{j \sp {2}}}} & {p \sb {4}} & {p \sb {6}} \ 
-{\frac{{p \sb {2}}}{{i \sp {2}}}} & {p \sb {1}} & {\frac{{p \sb {5}}}{{i \sp 
{2}}}} & {\frac{{p \sb {6}}}{{i \sp {2}}}} & -{p \sb {3}} & -{p \sb {4}} & 
-{\frac{{p \sb {8}}}{{i \sp {2}}}} & {p \sb {7}} \ 
{p \sb {1}} & {p \sb {2}} & {p \sb {3}} & {p \sb {4}} & {p \sb {5}} & {p \sb 
{6}} & {p \sb {7}} & {p \sb {8}} 
\end{array}
\right]
\leqno(46)
$$
Type: Matrix(ClosedLinearOperator(OrderedVariableList([1,i,j,k,ij,ik,jk,ijk]),Expression(Integer)))
(47) -> ck:=solve(equate(Ũ=Ų),Ξ(sb('p,[i]), i,1..#Ñ)).1
   Compiling function equate with type Equation(ClosedLinearOperator(
      OrderedVariableList([1,i,j,k,ij,ik,jk,ijk]),Expression(Integer)))
       -> List(Equation(Expression(Integer))) 

$$
\left[
{{p \sb {1}}=0}, \: {{p \sb {2}}=0}, \: {{p \sb {3}}=0}, \: {{p \sb {4}}=0}, 
\: {{p \sb {5}}=0}, \: {{p \sb {6}}=0}, \: {{p \sb {7}}=0}, \: {{p \sb 
{8}}={8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}}}} 
\right]
\leqno(47)
$$
                                    Type: List(Equation(Expression(Integer)))
(48) -> Ů:=determinant Ξ(Ξ(retract((𝐞.i * 𝐞.j)/Ų), j,1..dim), i,1..dim)

$$
\frac{{{{{p \sb {8}}} \sp {8}}+{{\left( {4 \  {i \sp {2}} \  {{{p \sb {7}}} 
\sp {2}}}+{4 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{4 \  {k \sp {2}} \  
{{{p \sb {5}}} \sp {2}}}+{4 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} 
\sp {2}}}+{4 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{4 \  
{j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{4 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {6}}}+{{\left( {{16} \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{{16} \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb 
{6}}}+{{16} \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p 
\sb {4}} \  {p \sb {5}}} 
\right)}
\  {{{p \sb {8}}} \sp {5}}}+{{\left( {6 \  {{{i \sp {2}}} \sp {2}} \  {{{p 
\sb {7}}} \sp {4}}}+{{\left( {{12} \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb 
{6}}} \sp {2}}}+{{12} \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp 
{2}}}+{{12} \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} \sp 
{2}}}+{{12} \  {{{i \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{4 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}} -{4 \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p 
\sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {{16} \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{{16} \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb 
{5}}} 
\right)}
\  {p \sb {7}}}+{6 \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp 
{4}}}+{{\left( {{12} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp 
{2}}}+{{12} \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp 
{2}}}+{4 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{{12} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}} -{4 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p 
\sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{{16} \  {i \sp {2}} \  {j \sp {2}} \  {k \sp 
{2}} \  {p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{6 \  {{{k 
\sp {2}}} \sp {2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( {4 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{{12} \  {i \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{{12} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{4 \  {i \sp {2}} \  {j 
\sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{6 \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} 
\sp {2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {{12} \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{{12} \  {i 
\sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}} -{4 \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp 
{2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{6 \  {{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {{12} \  {i \sp {2}} \  {j \sp 
{2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{4 \  {{{i \sp 
{2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{6 \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {2}}} \sp {4}}} -{4 \  {i \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} 
\sp {2}}}+{6 \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k 
\sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {4}}} 
\right)}
\  {{{p \sb {8}}} \sp {4}}}+{{\left( {{32} \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {{{p \sb {7}}} \sp 
{3}}}+{{\left( -{{32} \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp 
{2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{{32} \  {{{i \sp {2}}} 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {{32} \  {i \sp {2}} \  {{{j \sp {2}}} 
\sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {{{p \sb {6}}} \sp 
{2}}}+{{32} \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p 
\sb {1}} \  {p \sb {2}} \  {{{p \sb {5}}} \sp {2}}}+{{32} \  {{{i \sp {2}}} 
\sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb 
{2}} \  {{{p \sb {4}}} \sp {2}}}+{{32} \  {{{i \sp {2}}} \sp {2}} \  {j \sp 
{2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {{{p \sb 
{3}}} \sp {2}}}+{{32} \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {p \sb {1}} \  {{{p \sb {2}}} \sp {3}}} -{{32} \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p 
\sb {1}}} \sp {3}} \  {p \sb {2}}} 
\right)}
\  {p \sb {7}}} -{{32} \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp 
{2}} \  {p \sb {1}} \  {p \sb {3}} \  {{{p \sb {6}}} \sp {3}}}+{{32} \  {i 
\sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb 
{4}} \  {p \sb {5}} \  {{{p \sb {6}}} \sp {2}}}+{{\left( -{{32} \  {i \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {p \sb {3}} 
\  {{{p \sb {5}}} \sp {2}}} -{{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {{{p \sb {4}}} 
\sp {2}}} -{{32} \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {p \sb {1}} \  {{{p \sb {3}}} \sp {3}}}+{{\left( -{{32} \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  
{{{p \sb {2}}} \sp {2}}}+{{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} 
\sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {3}}} 
\right)}
\  {p \sb {3}}} 
\right)}
\  {p \sb {6}}}+{{32} \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {p \sb {1}} \  {p \sb {4}} \  {{{p \sb {5}}} \sp {3}}}+{{\left( {{32} 
\  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p 
\sb {1}} \  {{{p \sb {4}}} \sp {3}}}+{{\left( {{32} \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {{{p \sb 
{3}}} \sp {2}}}+{{32} \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {p \sb {1}} \  {{{p \sb {2}}} \sp {2}}} -{{32} \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p 
\sb {1}}} \sp {3}}} 
\right)}
\  {p \sb {4}}} 
\right)}
\  {p \sb {5}}} 
\right)}
\  {{{p \sb {8}}} \sp {3}}}+{{\left( {4 \  {{{i \sp {2}}} \sp {3}} \  {{{p 
\sb {7}}} \sp {6}}}+{{\left( {{12} \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} 
\  {{{p \sb {6}}} \sp {2}}}+{{12} \  {{{i \sp {2}}} \sp {2}} \  {k \sp {2}} \  
{{{p \sb {5}}} \sp {2}}}+{{12} \  {{{i \sp {2}}} \sp {3}} \  {j \sp {2}} \  
{{{p \sb {4}}} \sp {2}}}+{{12} \  {{{i \sp {2}}} \sp {3}} \  {k \sp {2}} \  
{{{p \sb {3}}} \sp {2}}} -{4 \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{4 \  {{{i \sp {2}}} \sp {3}} \  {j \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {4}}}+{{\left( {{32} \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{{32} 
\  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p 
\sb {4}} \  {p \sb {5}}} 
\right)}
\  {{{p \sb {7}}} \sp {3}}}+{{\left( {{12} \  {i \sp {2}} \  {{{j \sp {2}}} 
\sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( {{24} \  {i \sp {2}} \  {j \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{{24} \  {{{i \sp {2}}} \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{8 \  {{{i \sp 
{2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{8 \  
{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{8 \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} 
\  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{{32} \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb 
{6}}}+{{12} \  {i \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {5}}} \sp 
{4}}}+{{\left( {8 \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{{{p \sb {4}}} \sp {2}}}+{{24} \  {{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {{{k 
\sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{8 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{12} \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp 
{2}}} \sp {2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {{24} \  {{{i \sp {2}}} 
\sp {3}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{8 \  {{{i 
\sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb 
{2}}} \sp {2}}}+{8 \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{12} \  {{{i \sp {2}}} \sp {3}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {8 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{8 
\  {{{i \sp {2}}} \sp {3}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p 
\sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}} -{4 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {4}}}+{{88} \  {{{i \sp {2}}} 
\sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb 
{1}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{4 \  {{{i \sp {2}}} \sp {3}} \  
{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp 
{4}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {{32} \  {i \sp {2}} \  {{{j \sp {2}}} 
\sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {{{p \sb {6}}} \sp 
{3}}} -{{32} \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p 
\sb {2}} \  {p \sb {4}} \  {p \sb {5}} \  {{{p \sb {6}}} \sp {2}}}+{{\left( 
{{32} \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {2}} 
\  {p \sb {3}} \  {{{p \sb {5}}} \sp {2}}}+{{32} \  {{{i \sp {2}}} \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {{{p 
\sb {4}}} \sp {2}}}+{{32} \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k 
\sp {2}}} \sp {2}} \  {p \sb {2}} \  {{{p \sb {3}}} \sp {3}}}+{{\left( {{32} 
\  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p 
\sb {2}}} \sp {3}}} -{{160} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {p \sb {2}}} 
\right)}
\  {p \sb {3}}} 
\right)}
\  {p \sb {6}}} -{{32} \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {p \sb {2}} \  {p \sb {4}} \  {{{p \sb {5}}} \sp {3}}}+{{\left( 
-{{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  
{p \sb {2}} \  {{{p \sb {4}}} \sp {3}}}+{{\left( -{{32} \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {2}} \  {{{p \sb 
{3}}} \sp {2}}} -{{32} \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {2}}} \sp {3}}}+{{160} \  {{{i \sp {2}}} \sp {2}} 
\  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp 
{2}} \  {p \sb {2}}} 
\right)}
\  {p \sb {4}}} 
\right)}
\  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{4 \  {{{j \sp {2}}} \sp {3}} \  {{{p \sb {6}}} \sp 
{6}}}+{{\left( {{12} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb 
{5}}} \sp {2}}}+{{12} \  {i \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {{{p \sb 
{4}}} \sp {2}}} -{4 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} 
\  {{{p \sb {3}}} \sp {2}}}+{{12} \  {{{j \sp {2}}} \sp {3}} \  {k \sp {2}} \  
{{{p \sb {2}}} \sp {2}}}+{4 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {k 
\sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {4}}}+{{32} \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {{{p \sb {6}}} 
\sp {3}}}+{{\left( {{12} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p 
\sb {5}}} \sp {4}}}+{{\left( {8 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{{24} \  {{{j \sp {2}}} 
\sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{8 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{12} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp 
{2}}} \sp {3}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {8 \  {{{i \sp {2}}} \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{{24} \  {i \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {k \sp {2}} \  {{{p 
\sb {2}}} \sp {2}}}+{8 \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {3}} 
\  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}} -{4 \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {8 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} 
\sp {2}}}+{{88} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k 
\sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{12} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {2}}} \sp {4}}}+{8 \  {i \sp {2}} \  {{{j \sp 
{2}}} \sp {3}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p 
\sb {2}}} \sp {2}}} -{4 \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {3}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {4}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{{\left( {{32} \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {p \sb {3}} \  {p \sb {4}} \  {{{p \sb {5}}} \sp 
{3}}}+{{\left( {{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {p \sb {3}} \  {{{p \sb {4}}} \sp {3}}}+{{\left( {{32} \  {{{i 
\sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb 
{3}}} \sp {3}}}+{{\left( {{32} \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{{160} \  {{{i \sp {2}}} 
\sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb 
{1}}} \sp {2}}} 
\right)}
\  {p \sb {3}}} 
\right)}
\  {p \sb {4}}} 
\right)}
\  {p \sb {5}}} 
\right)}
\  {p \sb {6}}}+{4 \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {5}}} \sp 
{6}}}+{{\left( -{4 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  
{{{p \sb {4}}} \sp {2}}}+{{12} \  {i \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  
{{{p \sb {3}}} \sp {2}}}+{{12} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  
{{{p \sb {2}}} \sp {2}}}+{4 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} 
\sp {3}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {4}}}+{{\left( -{4 \  {{{i \sp {2}}} \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {8 \  
{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb 
{3}}} \sp {2}}}+{8 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{{88} \  {{{i \sp {2}}} \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp 
{2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{12} \  {{{i \sp {2}}} \sp {2}} \  {{{k \sp 
{2}}} \sp {3}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {{24} \  {i \sp {2}} \  
{j \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {2}}} \sp {2}}}+{8 \  {{{i 
\sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb 
{1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{12} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp 
{2}}} \sp {3}} \  {{{p \sb {2}}} \sp {4}}}+{8 \  {i \sp {2}} \  {{{j \sp 
{2}}} \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {1}}} \sp {2}} \  {{{p 
\sb {2}}} \sp {2}}} -{4 \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {1}}} \sp {4}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{4 \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} 
\sp {3}} \  {{{p \sb {4}}} \sp {6}}}+{{\left( {{12} \  {{{i \sp {2}}} \sp 
{3}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{{12} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {k \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{4 \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp 
{2}}} \sp {3}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {4}}}+{{\left( {{12} \  {{{i \sp {2}}} \sp {3}} \  {j 
\sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( 
{{24} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{8 \  {{{i \sp {2}}} \sp {3}} \  {{{j 
\sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{12} \  {i \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {4}}}+{8 \  {{{i \sp {2}}} \sp 
{2}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} 
\sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{4 \  {{{i \sp {2}}} \sp {3}} \  {{{j 
\sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {4}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{4 \  {{{i \sp {2}}} \sp {3}} \  {{{k \sp {2}}} 
\sp {3}} \  {{{p \sb {3}}} \sp {6}}}+{{\left( {{12} \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {2}}} \sp {2}}}+{4 
\  {{{i \sp {2}}} \sp {3}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p 
\sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {4}}}+{{\left( {{12} \  {i \sp {2}} \  {{{j \sp {2}}} 
\sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {2}}} \sp {4}}}+{8 \  {{{i 
\sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  
{{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{4 \  {{{i \sp {2}}} \sp 
{3}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {1}}} 
\sp {4}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{4 \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} 
\sp {3}} \  {{{p \sb {2}}} \sp {6}}}+{4 \  {i \sp {2}} \  {{{j \sp {2}}} \sp 
{3}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} 
\sp {4}}} -{4 \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {{{k 
\sp {2}}} \sp {3}} \  {{{p \sb {1}}} \sp {4}} \  {{{p \sb {2}}} \sp {2}}} -{4 
\  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp 
{3}} \  {{{p \sb {1}}} \sp {6}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {{16} \  {{{i \sp {2}}} \sp {3}} \  {j 
\sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {{{p \sb {7}}} \sp 
{5}}}+{{\left( -{{16} \  {{{i \sp {2}}} \sp {3}} \  {j \sp {2}} \  {k \sp 
{2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{{16} \  {{{i \sp {2}}} 
\sp {3}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {{{p \sb {7}}} \sp {4}}}+{{\left( {{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {{{p \sb 
{6}}} \sp {2}}}+{{32} \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {{{p \sb {5}}} \sp 
{2}}}+{{32} \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp 
{2}} \  {p \sb {1}} \  {p \sb {2}} \  {{{p \sb {4}}} \sp {2}}}+{{32} \  {{{i 
\sp {2}}} \sp {3}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  
{p \sb {2}} \  {{{p \sb {3}}} \sp {2}}} -{{32} \  {{{i \sp {2}}} \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {{{p \sb 
{2}}} \sp {3}}}+{{32} \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {3}} \  {p \sb {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {3}}}+{{\left( -{{32} \  {{{i \sp {2}}} \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {{{p 
\sb {6}}} \sp {3}}}+{{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p \sb {5}} \  {{{p \sb 
{6}}} \sp {2}}}+{{\left( -{{32} \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {{{p \sb {5}}} \sp 
{2}}} -{{32} \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp 
{2}} \  {p \sb {1}} \  {p \sb {3}} \  {{{p \sb {4}}} \sp {2}}} -{{32} \  {{{i 
\sp {2}}} \sp {3}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  
{{{p \sb {3}}} \sp {3}}}+{{\left( {{160} \  {{{i \sp {2}}} \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {{{p \sb 
{2}}} \sp {2}}} -{{32} \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {3}}} 
\right)}
\  {p \sb {3}}} 
\right)}
\  {p \sb {6}}}+{{32} \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {{{p \sb {5}}} \sp 
{3}}}+{{\left( {{32} \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {p \sb {1}} \  {{{p \sb {4}}} \sp {3}}}+{{\left( {{32} \  {{{i 
\sp {2}}} \sp {3}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  
{{{p \sb {3}}} \sp {2}}} -{{160} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} 
\sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {{{p \sb {2}}} \sp 
{2}}}+{{32} \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {3}}} 
\right)}
\  {p \sb {4}}} 
\right)}
\  {p \sb {5}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {{16} \  {i \sp {2}} \  {{{j \sp {2}}} 
\sp {3}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {{{p \sb {6}}} \sp 
{4}}}+{{\left( {{32} \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {{{p \sb {5}}} \sp 
{2}}}+{{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {k \sp 
{2}} \  {p \sb {1}} \  {p \sb {2}} \  {{{p \sb {4}}} \sp {2}}} -{{160} \  
{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} 
\  {p \sb {1}} \  {p \sb {2}} \  {{{p \sb {3}}} \sp {2}}}+{{32} \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  
{{{p \sb {2}}} \sp {3}}}+{{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} 
\sp {3}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {3}} \  {p \sb 
{2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{{384} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp 
{2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p 
\sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{16} \  {i \sp {2}} \  
{j \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {p \sb {1}} \  {p \sb {2}} \  {{{p 
\sb {5}}} \sp {4}}}+{{\left( -{{160} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp 
{2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  
{{{p \sb {4}}} \sp {2}}}+{{32} \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {3}} \  {p \sb {1}} \  {p \sb {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{{32} \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{3}} \  {p \sb {1}} \  {{{p \sb {2}}} \sp {3}}}+{{32} \  {{{i \sp {2}}} \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {1}}} 
\sp {3}} \  {p \sb {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{16} \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp 
{2}}} \sp {3}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {{{p \sb {4}}} 
\sp {4}}}+{{\left( {{32} \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {{{p \sb 
{3}}} \sp {2}}}+{{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  
{{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {{{p \sb {2}}} \sp {3}}}+{{32} \  
{{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {2}} 
\  {{{p \sb {1}}} \sp {3}} \  {p \sb {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{16} \  {{{i \sp {2}}} \sp {3}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {3}} \  {p \sb {1}} \  {p \sb {2}} \  {{{p \sb {3}}} \sp 
{4}}}+{{\left( {{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  
{{{k \sp {2}}} \sp {3}} \  {p \sb {1}} \  {{{p \sb {2}}} \sp {3}}}+{{32} \  
{{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {3}} 
\  {{{p \sb {1}}} \sp {3}} \  {p \sb {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{16} \  {i \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  
{{{k \sp {2}}} \sp {3}} \  {p \sb {1}} \  {{{p \sb {2}}} \sp {5}}}+{{32} \  
{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {3}} 
\  {{{p \sb {1}}} \sp {3}} \  {{{p \sb {2}}} \sp {3}}}+{{16} \  {{{i \sp 
{2}}} \sp {3}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {3}} \  {{{p 
\sb {1}}} \sp {5}} \  {p \sb {2}}} 
\right)}
\  {p \sb {7}}} -{{16} \  {i \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {k \sp 
{2}} \  {p \sb {1}} \  {p \sb {3}} \  {{{p \sb {6}}} \sp {5}}}+{{16} \  {i 
\sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb 
{4}} \  {p \sb {5}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( -{{32} \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  
{p \sb {3}} \  {{{p \sb {5}}} \sp {2}}} -{{32} \  {{{i \sp {2}}} \sp {2}} \  
{{{j \sp {2}}} \sp {3}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {{{p 
\sb {4}}} \sp {2}}}+{{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {{{p \sb {3}}} \sp 
{3}}}+{{\left( -{{32} \  {i \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp 
{2}}} \sp {2}} \  {p \sb {1}} \  {{{p \sb {2}}} \sp {2}}} -{{32} \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {2}} \  {{{p 
\sb {1}}} \sp {3}}} 
\right)}
\  {p \sb {3}}} 
\right)}
\  {{{p \sb {6}}} \sp {3}}}+{{\left( {{32} \  {i \sp {2}} \  {{{j \sp {2}}} 
\sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {{{p \sb 
{5}}} \sp {3}}}+{{\left( {{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} 
\sp {3}} \  {k \sp {2}} \  {p \sb {1}} \  {{{p \sb {4}}} \sp {3}}}+{{\left( 
-{{160} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {p \sb {1}} \  {{{p \sb {3}}} \sp {2}}}+{{32} \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  
{{{p \sb {2}}} \sp {2}}}+{{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} 
\sp {3}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {3}}} 
\right)}
\  {p \sb {4}}} 
\right)}
\  {p \sb {5}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{{\left( -{{16} \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {3}} \  {p \sb {1}} \  {p \sb {3}} \  {{{p \sb {5}}} \sp 
{4}}}+{{\left( {{160} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {{{p \sb {4}}} \sp 
{2}}} -{{32} \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{3}} \  {p \sb {1}} \  {{{p \sb {3}}} \sp {3}}}+{{\left( -{{32} \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {p \sb {1}} \  
{{{p \sb {2}}} \sp {2}}} -{{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} 
\sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {1}}} \sp {3}}} 
\right)}
\  {p \sb {3}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}} -{{16} \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp 
{2}}} \sp {3}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {{{p \sb {4}}} 
\sp {4}}}+{{\left( -{{32} \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {{{p \sb {3}}} \sp 
{3}}}+{{\left( -{{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  
{{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {{{p \sb {2}}} \sp {2}}} -{{32} \  
{{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {2}} 
\  {{{p \sb {1}}} \sp {3}}} 
\right)}
\  {p \sb {3}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}} -{{16} \  {{{i \sp {2}}} \sp {3}} \  {j \sp {2}} 
\  {{{k \sp {2}}} \sp {3}} \  {p \sb {1}} \  {{{p \sb {3}}} \sp 
{5}}}+{{\left( -{{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  
{{{k \sp {2}}} \sp {3}} \  {p \sb {1}} \  {{{p \sb {2}}} \sp {2}}} -{{32} \  
{{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {3}} 
\  {{{p \sb {1}}} \sp {3}}} 
\right)}
\  {{{p \sb {3}}} \sp {3}}}+{{\left( -{{16} \  {i \sp {2}} \  {{{j \sp {2}}} 
\sp {3}} \  {{{k \sp {2}}} \sp {3}} \  {p \sb {1}} \  {{{p \sb {2}}} \sp 
{4}}} -{{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {{{k 
\sp {2}}} \sp {3}} \  {{{p \sb {1}}} \sp {3}} \  {{{p \sb {2}}} \sp {2}}} 
-{{16} \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp 
{2}}} \sp {3}} \  {{{p \sb {1}}} \sp {5}}} 
\right)}
\  {p \sb {3}}} 
\right)}
\  {p \sb {6}}}+{{16} \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{3}} \  {p \sb {1}} \  {p \sb {4}} \  {{{p \sb {5}}} \sp {5}}}+{{\left( 
-{{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {p \sb {1}} \  {{{p \sb {4}}} \sp {3}}}+{{\left( {{32} \  
{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {p \sb 
{1}} \  {{{p \sb {3}}} \sp {2}}}+{{32} \  {i \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{k \sp {2}}} \sp {3}} \  {p \sb {1}} \  {{{p \sb {2}}} \sp 
{2}}}+{{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp 
{2}}} \sp {3}} \  {{{p \sb {1}}} \sp {3}}} 
\right)}
\  {p \sb {4}}} 
\right)}
\  {{{p \sb {5}}} \sp {3}}}+{{\left( {{16} \  {{{i \sp {2}}} \sp {3}} \  {{{j 
\sp {2}}} \sp {3}} \  {k \sp {2}} \  {p \sb {1}} \  {{{p \sb {4}}} \sp 
{5}}}+{{\left( {{32} \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {{{p \sb {3}}} \sp {2}}}+{{32} \  
{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {2}} 
\  {p \sb {1}} \  {{{p \sb {2}}} \sp {2}}}+{{32} \  {{{i \sp {2}}} \sp {3}} \  
{{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp 
{3}}} 
\right)}
\  {{{p \sb {4}}} \sp {3}}}+{{\left( {{16} \  {{{i \sp {2}}} \sp {3}} \  {j 
\sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {p \sb {1}} \  {{{p \sb {3}}} \sp 
{4}}}+{{\left( {{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  
{{{k \sp {2}}} \sp {3}} \  {p \sb {1}} \  {{{p \sb {2}}} \sp {2}}}+{{32} \  
{{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {3}} 
\  {{{p \sb {1}}} \sp {3}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{16} \  {i \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  
{{{k \sp {2}}} \sp {3}} \  {p \sb {1}} \  {{{p \sb {2}}} \sp {4}}}+{{32} \  
{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {3}} 
\  {{{p \sb {1}}} \sp {3}} \  {{{p \sb {2}}} \sp {2}}}+{{16} \  {{{i \sp 
{2}}} \sp {3}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {3}} \  {{{p 
\sb {1}}} \sp {5}}} 
\right)}
\  {p \sb {4}}} 
\right)}
\  {p \sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {4}} \  {{{p \sb {7}}} \sp {8}}}+{{\left( 
{4 \  {{{i \sp {2}}} \sp {3}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{4 \  
{{{i \sp {2}}} \sp {3}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{4 \  {{{i 
\sp {2}}} \sp {4}} \  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{4 \  {{{i \sp 
{2}}} \sp {4}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{4 \  {{{i \sp 
{2}}} \sp {3}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{4 \  
{{{i \sp {2}}} \sp {4}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp 
{2}}} 
\right)}
\  {{{p \sb {7}}} \sp {6}}}+{{\left( {{16} \  {{{i \sp {2}}} \sp {3}} \  {j 
\sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{{16} 
\  {{{i \sp {2}}} \sp {3}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p 
\sb {4}} \  {p \sb {5}}} 
\right)}
\  {{{p \sb {7}}} \sp {5}}}+{{\left( {6 \  {{{i \sp {2}}} \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( {{12} \  {{{i \sp 
{2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp 
{2}}}+{{12} \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb 
{4}}} \sp {2}}}+{4 \  {{{i \sp {2}}} \sp {3}} \  {j \sp {2}} \  {k \sp {2}} \  
{{{p \sb {3}}} \sp {2}}} -{4 \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{{12} \  {{{i \sp {2}}} \sp 
{3}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{{16} \  {{{i \sp {2}}} \sp {3}} \  {j \sp {2}} \  
{k \sp {2}} \  {p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{6 \  
{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {5}}} \sp 
{4}}}+{{\left( {4 \  {{{i \sp {2}}} \sp {3}} \  {j \sp {2}} \  {k \sp {2}} \  
{{{p \sb {4}}} \sp {2}}}+{{12} \  {{{i \sp {2}}} \sp {3}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{4 \  {{{i \sp {2}}} \sp {2}} \  {j \sp 
{2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{{12} \  {{{i \sp 
{2}}} \sp {3}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{6 \  {{{i \sp {2}}} \sp {4}} \  {{{j \sp {2}}} 
\sp {2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {{12} \  {{{i \sp {2}}} \sp 
{4}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{4 \  {{{i 
\sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb 
{2}}} \sp {2}}}+{{12} \  {{{i \sp {2}}} \sp {4}} \  {{{j \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{6 \  {{{i \sp {2}}} \sp {4}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( -{4 \  {{{i \sp {2}}} \sp {3}} 
\  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{{12} \  
{{{i \sp {2}}} \sp {4}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb 
{1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{6 \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} 
\sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {4}}} -{4 \  {{{i 
\sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  
{{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{6 \  {{{i \sp {2}}} \sp 
{4}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} 
\sp {4}}} 
\right)}
\  {{{p \sb {7}}} \sp {4}}}+{{\left( {{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {{{p \sb 
{6}}} \sp {3}}} -{{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}} \  {{{p \sb {6}}} 
\sp {2}}}+{{\left( {{32} \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k 
\sp {2}}} \sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {{{p \sb {5}}} \sp 
{2}}}+{{32} \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp 
{2}} \  {p \sb {2}} \  {p \sb {3}} \  {{{p \sb {4}}} \sp {2}}}+{{32} \  {{{i 
\sp {2}}} \sp {3}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {2}} \  
{{{p \sb {3}}} \sp {3}}}+{{\left( -{{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{3}}}+{{32} \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {p \sb {2}}} 
\right)}
\  {p \sb {3}}} 
\right)}
\  {p \sb {6}}} -{{32} \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {{{p \sb {5}}} \sp 
{3}}}+{{\left( -{{32} \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {p \sb {2}} \  {{{p \sb {4}}} \sp {3}}}+{{\left( -{{32} \  
{{{i \sp {2}}} \sp {3}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb 
{2}} \  {{{p \sb {3}}} \sp {2}}}+{{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp 
{2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {3}}} -{{32} 
\  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {1}}} \sp {2}} \  {p \sb {2}}} 
\right)}
\  {p \sb {4}}} 
\right)}
\  {p \sb {5}}} 
\right)}
\  {{{p \sb {7}}} \sp {3}}}+{{\left( {4 \  {i \sp {2}} \  {{{j \sp {2}}} \sp 
{3}} \  {{{p \sb {6}}} \sp {6}}}+{{\left( {{12} \  {i \sp {2}} \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{{12} \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {{{p \sb {4}}} \sp {2}}} -{4 \  
{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb 
{3}}} \sp {2}}}+{4 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {k \sp {2}} \  
{{{p \sb {2}}} \sp {2}}}+{{12} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} 
\sp {3}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {4}}}+{{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  
{{{p \sb {6}}} \sp {3}}}+{{\left( {{12} \  {i \sp {2}} \  {j \sp {2}} \  {{{k 
\sp {2}}} \sp {2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( {8 \  {{{i \sp {2}}} 
\sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {4}}} \sp 
{2}}}+{8 \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} 
\  {{{p \sb {3}}} \sp {2}}}+{8 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{{24} \  {{{i \sp {2}}} 
\sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb 
{1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{12} \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp 
{2}}} \sp {3}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {8 \  {{{i \sp {2}}} \sp 
{3}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{8 
\  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {k \sp {2}} \  {{{p 
\sb {2}}} \sp {2}}}+{{24} \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp 
{3}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}} -{4 \  {{{i \sp {2}}} \sp {3}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {{88} \  {{{i 
\sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  
{{{p \sb {2}}} \sp {2}}}+{8 \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}} -{4 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {4}}}+{8 \  {{{i \sp {2}}} \sp 
{2}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} 
\sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{{12} \  {{{i \sp {2}}} \sp {3}} \  {{{j 
\sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {4}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{{\left( {{32} \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {3}} \  {p \sb {4}} \  {{{p \sb 
{5}}} \sp {3}}}+{{\left( {{32} \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} 
\sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {{{p \sb {4}}} \sp {3}}}+{{\left( 
{{32} \  {{{i \sp {2}}} \sp {3}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  
{{{p \sb {3}}} \sp {3}}}+{{\left( -{{160} \  {{{i \sp {2}}} \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{32} \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {3}}} 
\right)}
\  {p \sb {4}}} 
\right)}
\  {p \sb {5}}} 
\right)}
\  {p \sb {6}}}+{4 \  {i \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb 
{5}}} \sp {6}}}+{{\left( -{4 \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{{12} \  {{{i \sp {2}}} 
\sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {3}}} \sp {2}}}+{4 \  {i \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {2}}} \sp 
{2}}}+{{12} \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{3}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {4}}}+{{\left( -{4 \  {{{i \sp {2}}} \sp {3}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {8 \  
{{{i \sp {2}}} \sp {3}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb 
{3}}} \sp {2}}}+{{88} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{8 \  {{{i \sp {2}}} \sp 
{3}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{12} \  {{{i \sp {2}}} \sp {3}} \  {{{k \sp 
{2}}} \sp {3}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {8 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {2}}} \sp 
{2}}}+{{24} \  {{{i \sp {2}}} \sp {3}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{3}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}} -{4 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  
{{{k \sp {2}}} \sp {3}} \  {{{p \sb {2}}} \sp {4}}}+{8 \  {{{i \sp {2}}} \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {1}}} 
\sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{{12} \  {{{i \sp {2}}} \sp {3}} \  {{{j 
\sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {1}}} \sp {4}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{4 \  {{{i \sp {2}}} \sp {4}} \  {{{j \sp {2}}} 
\sp {3}} \  {{{p \sb {4}}} \sp {6}}}+{{\left( {{12} \  {{{i \sp {2}}} \sp 
{4}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{4 
\  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {3}} \  {k \sp {2}} \  {{{p 
\sb {2}}} \sp {2}}}+{{12} \  {{{i \sp {2}}} \sp {4}} \  {{{j \sp {2}}} \sp 
{3}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {4}}}+{{\left( {{12} \  {{{i \sp {2}}} \sp {4}} \  {j 
\sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {8 \  
{{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} 
\  {{{p \sb {2}}} \sp {2}}}+{{24} \  {{{i \sp {2}}} \sp {4}} \  {{{j \sp 
{2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}} -{4 \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} 
\sp {3}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {4}}}+{8 \  {{{i 
\sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {2}} \  
{{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{{12} \  {{{i \sp {2}}} 
\sp {4}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb 
{1}}} \sp {4}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{4 \  {{{i \sp {2}}} \sp {4}} \  {{{k \sp {2}}} 
\sp {3}} \  {{{p \sb {3}}} \sp {6}}}+{{\left( {4 \  {{{i \sp {2}}} \sp {3}} \  
{j \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {2}}} \sp {2}}}+{{12} \  
{{{i \sp {2}}} \sp {4}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb 
{1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {4}}}+{{\left( -{4 \  {{{i \sp {2}}} \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {2}}} \sp {4}}}+{8 
\  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{3}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{{12} \  {{{i \sp 
{2}}} \sp {4}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p 
\sb {1}}} \sp {4}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}} -{4 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  
{{{k \sp {2}}} \sp {3}} \  {{{p \sb {2}}} \sp {6}}} -{4 \  {{{i \sp {2}}} \sp 
{2}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {1}}} 
\sp {2}} \  {{{p \sb {2}}} \sp {4}}}+{4 \  {{{i \sp {2}}} \sp {3}} \  {{{j 
\sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {1}}} \sp {4}} \  
{{{p \sb {2}}} \sp {2}}}+{4 \  {{{i \sp {2}}} \sp {4}} \  {{{j \sp {2}}} \sp 
{3}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {1}}} \sp {6}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {{16} \  {i \sp {2}} \  {{{j \sp {2}}} 
\sp {3}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {{{p \sb {6}}} \sp 
{5}}} -{{16} \  {i \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {k \sp {2}} \  {p 
\sb {2}} \  {p \sb {4}} \  {p \sb {5}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{{32} \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  
{p \sb {2}} \  {p \sb {3}} \  {{{p \sb {5}}} \sp {2}}}+{{32} \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {k \sp {2}} \  {p \sb {2}} \  {p 
\sb {3}} \  {{{p \sb {4}}} \sp {2}}} -{{32} \  {{{i \sp {2}}} \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {2}} \  {{{p \sb 
{3}}} \sp {3}}}+{{\left( {{32} \  {i \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {3}}}+{{32} \  {{{i \sp {2}}} 
\sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb 
{1}}} \sp {2}} \  {p \sb {2}}} 
\right)}
\  {p \sb {3}}} 
\right)}
\  {{{p \sb {6}}} \sp {3}}}+{{\left( -{{32} \  {i \sp {2}} \  {{{j \sp {2}}} 
\sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {{{p \sb 
{5}}} \sp {3}}}+{{\left( -{{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} 
\sp {3}} \  {k \sp {2}} \  {p \sb {2}} \  {{{p \sb {4}}} \sp {3}}}+{{\left( 
{{160} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {p \sb {2}} \  {{{p \sb {3}}} \sp {2}}} -{{32} \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} 
\sp {3}}} -{{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {p \sb {2}}} 
\right)}
\  {p \sb {4}}} 
\right)}
\  {p \sb {5}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{{\left( {{16} \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {3}} \  {p \sb {2}} \  {p \sb {3}} \  {{{p \sb {5}}} \sp 
{4}}}+{{\left( -{{160} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {{{p \sb {4}}} 
\sp {2}}}+{{32} \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} 
\sp {3}} \  {p \sb {2}} \  {{{p \sb {3}}} \sp {3}}}+{{\left( {{32} \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {2}}} 
\sp {3}}}+{{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k 
\sp {2}}} \sp {3}} \  {{{p \sb {1}}} \sp {2}} \  {p \sb {2}}} 
\right)}
\  {p \sb {3}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{16} \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp 
{2}}} \sp {3}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {{{p \sb {4}}} 
\sp {4}}}+{{\left( {{32} \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {2}} \  {{{p \sb {3}}} \sp 
{3}}}+{{\left( {{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {3}}}+{{32} \  {{{i \sp {2}}} 
\sp {3}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb 
{1}}} \sp {2}} \  {p \sb {2}}} 
\right)}
\  {p \sb {3}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{16} \  {{{i \sp {2}}} \sp {3}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {3}} \  {p \sb {2}} \  {{{p \sb {3}}} \sp {5}}}+{{\left( 
{{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {3}} \  {{{p \sb {2}}} \sp {3}}}+{{32} \  {{{i \sp {2}}} \sp {3}} \  {{{j 
\sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {1}}} \sp {2}} \  
{p \sb {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {3}}}+{{\left( {{16} \  {i \sp {2}} \  {{{j \sp {2}}} 
\sp {3}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {2}}} \sp {5}}}+{{32} \  {{{i 
\sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {3}} \  
{{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp {3}}}+{{16} \  {{{i \sp {2}}} 
\sp {3}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb 
{1}}} \sp {4}} \  {p \sb {2}}} 
\right)}
\  {p \sb {3}}} 
\right)}
\  {p \sb {6}}} -{{16} \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{3}} \  {p \sb {2}} \  {p \sb {4}} \  {{{p \sb {5}}} \sp {5}}}+{{\left( {{32} 
\  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {p \sb {2}} \  {{{p \sb {4}}} \sp {3}}}+{{\left( -{{32} \  {{{i \sp 
{2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {p \sb {2}} \  
{{{p \sb {3}}} \sp {2}}} -{{32} \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  
{{{k \sp {2}}} \sp {3}} \  {{{p \sb {2}}} \sp {3}}} -{{32} \  {{{i \sp {2}}} 
\sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb 
{1}}} \sp {2}} \  {p \sb {2}}} 
\right)}
\  {p \sb {4}}} 
\right)}
\  {{{p \sb {5}}} \sp {3}}}+{{\left( -{{16} \  {{{i \sp {2}}} \sp {3}} \  
{{{j \sp {2}}} \sp {3}} \  {k \sp {2}} \  {p \sb {2}} \  {{{p \sb {4}}} \sp 
{5}}}+{{\left( -{{32} \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {p \sb {2}} \  {{{p \sb {3}}} \sp {2}}} -{{32} \  
{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {2}} 
\  {{{p \sb {2}}} \sp {3}}} -{{32} \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp 
{2}}} \sp {3}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {p 
\sb {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {3}}}+{{\left( -{{16} \  {{{i \sp {2}}} \sp {3}} \  {j 
\sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {p \sb {2}} \  {{{p \sb {3}}} \sp 
{4}}}+{{\left( -{{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  
{{{k \sp {2}}} \sp {3}} \  {{{p \sb {2}}} \sp {3}}} -{{32} \  {{{i \sp {2}}} 
\sp {3}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb 
{1}}} \sp {2}} \  {p \sb {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}} -{{16} \  {i \sp {2}} \  {{{j \sp {2}}} \sp {3}} 
\  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {2}}} \sp {5}}} -{{32} \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {3}} \  {{{p 
\sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp {3}}} -{{16} \  {{{i \sp {2}}} \sp 
{3}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {1}}} 
\sp {4}} \  {p \sb {2}}} 
\right)}
\  {p \sb {4}}} 
\right)}
\  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {4}} \  {{{p \sb {6}}} \sp {8}}}+{{\left( 
{4 \  {{{j \sp {2}}} \sp {3}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{4 \  
{i \sp {2}} \  {{{j \sp {2}}} \sp {4}} \  {{{p \sb {4}}} \sp {2}}} -{4 \  {i 
\sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{4 \  {{{j \sp {2}}} \sp {4}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{4 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {4}} \  {k \sp {2}} \  {{{p \sb 
{1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {6}}}+{{16} \  {i \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  
{k \sp {2}} \  {p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {{{p \sb {6}}} 
\sp {5}}}+{{\left( {6 \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  
{{{p \sb {5}}} \sp {4}}}+{{\left( {4 \  {i \sp {2}} \  {{{j \sp {2}}} \sp 
{3}} \  {k \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{4 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{{12} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb 
{2}}} \sp {2}}}+{{12} \  {i \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{6 \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} 
\sp {4}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( -{4 \  {{{i \sp {2}}} \sp {2}} 
\  {{{j \sp {2}}} \sp {3}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{{12} \  
{i \sp {2}} \  {{{j \sp {2}}} \sp {4}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{12} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {4}} \  {k \sp 
{2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{6 \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} 
\sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( -{4 
\  {i \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {2}} \  {{{p 
\sb {2}}} \sp {2}}} -{4 \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {3}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{6 \  {{{j \sp {2}}} \sp {4}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {2}}} \sp {4}}}+{{12} \  {i \sp {2}} \  {{{j \sp {2}}} 
\sp {4}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb 
{2}}} \sp {2}}}+{6 \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {4}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {4}}} 
\right)}
\  {{{p \sb {6}}} \sp {4}}}+{{\left( {{32} \  {i \sp {2}} \  {{{j \sp {2}}} 
\sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {3}} \  {p \sb {4}} \  {{{p \sb 
{5}}} \sp {3}}}+{{\left( {{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} 
\sp {3}} \  {k \sp {2}} \  {p \sb {3}} \  {{{p \sb {4}}} \sp {3}}}+{{\left( 
-{{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {3}}} \sp {3}}}+{{\left( {{32} \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {3}}} 
\right)}
\  {p \sb {4}}} 
\right)}
\  {p \sb {5}}} 
\right)}
\  {{{p \sb {6}}} \sp {3}}}+{{\left( {4 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{3}} \  {{{p \sb {5}}} \sp {6}}}+{{\left( -{4 \  {i \sp {2}} \  {{{j \sp 
{2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{4 \  
{i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {3}}} \sp 
{2}}}+{{12} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb 
{2}}} \sp {2}}}+{{12} \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp 
{2}}} \sp {3}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {4}}}+{{\left( -{4 \  {{{i \sp {2}}} \sp {2}} \  {{{j 
\sp {2}}} \sp {3}} \  {k \sp {2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {{88} 
\  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {2}}}+{8 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {3}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{8 \  {{{i \sp {2}}} 
\sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb 
{1}}} \sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}} -{4 \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {3}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {8 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {2}}} 
\sp {2}}}+{8 \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k 
\sp {2}}} \sp {3}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{12} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp 
{2}}} \sp {3}} \  {{{p \sb {2}}} \sp {4}}}+{{24} \  {i \sp {2}} \  {{{j \sp 
{2}}} \sp {3}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {1}}} \sp {2}} \  {{{p 
\sb {2}}} \sp {2}}}+{{12} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{3}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {1}}} \sp {4}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{4 \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} 
\sp {4}} \  {{{p \sb {4}}} \sp {6}}}+{{\left( {4 \  {{{i \sp {2}}} \sp {3}} \  
{{{j \sp {2}}} \sp {3}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{{12} \  
{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {4}} \  {k \sp {2}} \  {{{p \sb 
{2}}} \sp {2}}}+{{12} \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {4}} \  
{k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {4}}}+{{\left( -{4 \  {{{i \sp {2}}} \sp {3}} \  {{{j 
\sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {3}}} \sp 
{4}}}+{{\left( {8 \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{8 \  {{{i \sp {2}}} \sp 
{3}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{12} \  {i \sp {2}} \  {{{j \sp {2}}} \sp {4}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {4}}}+{{24} \  {{{i \sp {2}}} 
\sp {2}} \  {{{j \sp {2}}} \sp {4}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb 
{1}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{{12} \  {{{i \sp {2}}} \sp {3}} \  
{{{j \sp {2}}} \sp {4}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp 
{4}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}} -{4 \  {{{i \sp {2}}} \sp {3}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {3}} \  {{{p \sb {3}}} \sp {6}}}+{{\left( -{4 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p 
\sb {2}}} \sp {2}}} -{4 \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {4}}}+{{\left( {4 \  {i \sp {2}} \  {{{j \sp {2}}} \sp 
{3}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {2}}} \sp {4}}}+{8 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {3}} \  {{{p 
\sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{4 \  {{{i \sp {2}}} \sp {3}} 
\  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {1}}} \sp 
{4}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{4 \  {{{j \sp {2}}} \sp {4}} \  {{{k \sp {2}}} 
\sp {3}} \  {{{p \sb {2}}} \sp {6}}}+{{12} \  {i \sp {2}} \  {{{j \sp {2}}} 
\sp {4}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb 
{2}}} \sp {4}}}+{{12} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {4}} \  
{{{k \sp {2}}} \sp {3}} \  {{{p \sb {1}}} \sp {4}} \  {{{p \sb {2}}} \sp 
{2}}}+{4 \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {4}} \  {{{k \sp 
{2}}} \sp {3}} \  {{{p \sb {1}}} \sp {6}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{{\left( {{16} \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {3}} \  {p \sb {3}} \  {p \sb {4}} \  {{{p \sb {5}}} \sp 
{5}}}+{{\left( -{{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {p \sb {3}} \  {{{p \sb {4}}} \sp {3}}}+{{\left( 
{{32} \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  
{{{p \sb {3}}} \sp {3}}}+{{\left( {{32} \  {i \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {2}}} \sp {2}}}+{{32} \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p 
\sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {3}}} 
\right)}
\  {p \sb {4}}} 
\right)}
\  {{{p \sb {5}}} \sp {3}}}+{{\left( {{16} \  {{{i \sp {2}}} \sp {3}} \  {{{j 
\sp {2}}} \sp {3}} \  {k \sp {2}} \  {p \sb {3}} \  {{{p \sb {4}}} \sp 
{5}}}+{{\left( {{32} \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {3}}} \sp {3}}}+{{\left( {{32} \  {{{i 
\sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {2}} \  
{{{p \sb {2}}} \sp {2}}}+{{32} \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} 
\sp {3}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {3}}} 
\right)}
\  {{{p \sb {4}}} \sp {3}}}+{{\left( {{16} \  {{{i \sp {2}}} \sp {3}} \  {j 
\sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {3}}} \sp {5}}}+{{\left( 
{{32} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {3}} \  {{{p \sb {2}}} \sp {2}}}+{{32} \  {{{i \sp {2}}} \sp {3}} \  {{{j 
\sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {3}}}+{{\left( {{16} \  {i \sp {2}} \  {{{j \sp {2}}} 
\sp {3}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {2}}} \sp {4}}}+{{32} \  {{{i 
\sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {3}} \  
{{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{{16} \  {{{i \sp {2}}} 
\sp {3}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb 
{1}}} \sp {4}}} 
\right)}
\  {p \sb {3}}} 
\right)}
\  {p \sb {4}}} 
\right)}
\  {p \sb {5}}} 
\right)}
\  {p \sb {6}}}+{{{{k \sp {2}}} \sp {4}} \  {{{p \sb {5}}} \sp {8}}}+{{\left( 
-{4 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb 
{4}}} \sp {2}}}+{4 \  {i \sp {2}} \  {{{k \sp {2}}} \sp {4}} \  {{{p \sb 
{3}}} \sp {2}}}+{4 \  {j \sp {2}} \  {{{k \sp {2}}} \sp {4}} \  {{{p \sb 
{2}}} \sp {2}}}+{4 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {4}} \  
{{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {6}}}+{{\left( {6 \  {{{i \sp {2}}} \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp 
{4}}}+{{\left( -{4 \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {3}} \  {{{p \sb {3}}} \sp {2}}} -{4 \  {i \sp {2}} \  {{{j \sp 
{2}}} \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {2}}} \sp {2}}} -{4 \  
{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {3}} 
\  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{6 \  {{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {4}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {{12} \  {i \sp {2}} \  {j \sp 
{2}} \  {{{k \sp {2}}} \sp {4}} \  {{{p \sb {2}}} \sp {2}}}+{{12} \  {{{i \sp 
{2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {4}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{6 \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {4}} \  {{{p \sb {2}}} \sp {4}}}+{{12} \  {i \sp {2}} \  {{{j \sp {2}}} 
\sp {2}} \  {{{k \sp {2}}} \sp {4}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb 
{2}}} \sp {2}}}+{6 \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  
{{{k \sp {2}}} \sp {4}} \  {{{p \sb {1}}} \sp {4}}} 
\right)}
\  {{{p \sb {5}}} \sp {4}}}+{{\left( -{4 \  {{{i \sp {2}}} \sp {3}} \  {{{j 
\sp {2}}} \sp {3}} \  {k \sp {2}} \  {{{p \sb {4}}} \sp {6}}}+{{\left( -{4 \  
{{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} 
\  {{{p \sb {3}}} \sp {2}}} -{4 \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} 
\sp {3}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{4 \  {{{i 
\sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {2}} \  
{{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {4}}}+{{\left( {4 \  {{{i \sp {2}}} \sp {3}} \  {j \sp 
{2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {8 \  
{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {3}} 
\  {{{p \sb {2}}} \sp {2}}}+{8 \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} 
\sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{4 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  
{{{k \sp {2}}} \sp {3}} \  {{{p \sb {2}}} \sp {4}}}+{8 \  {{{i \sp {2}}} \sp 
{2}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {1}}} 
\sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{4 \  {{{i \sp {2}}} \sp {3}} \  {{{j 
\sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {1}}} \sp {4}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{4 \  {{{i \sp {2}}} \sp {3}} \  {{{k \sp {2}}} 
\sp {4}} \  {{{p \sb {3}}} \sp {6}}}+{{\left( {{12} \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {4}} \  {{{p \sb {2}}} \sp 
{2}}}+{{12} \  {{{i \sp {2}}} \sp {3}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{4}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {4}}}+{{\left( {{12} \  {i \sp {2}} \  {{{j \sp {2}}} 
\sp {2}} \  {{{k \sp {2}}} \sp {4}} \  {{{p \sb {2}}} \sp {4}}}+{{24} \  {{{i 
\sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {4}} \  
{{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{{12} \  {{{i \sp {2}}} 
\sp {3}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {4}} \  {{{p \sb 
{1}}} \sp {4}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{4 \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} 
\sp {4}} \  {{{p \sb {2}}} \sp {6}}}+{{12} \  {i \sp {2}} \  {{{j \sp {2}}} 
\sp {3}} \  {{{k \sp {2}}} \sp {4}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb 
{2}}} \sp {4}}}+{{12} \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  
{{{k \sp {2}}} \sp {4}} \  {{{p \sb {1}}} \sp {4}} \  {{{p \sb {2}}} \sp 
{2}}}+{4 \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp 
{2}}} \sp {4}} \  {{{p \sb {1}}} \sp {6}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {4}} \  {{{j \sp {2}}} \sp 
{4}} \  {{{p \sb {4}}} \sp {8}}}+{{\left( {4 \  {{{i \sp {2}}} \sp {4}} \  
{{{j \sp {2}}} \sp {3}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{4 \  {{{i 
\sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {4}} \  {k \sp {2}} \  {{{p \sb 
{2}}} \sp {2}}}+{4 \  {{{i \sp {2}}} \sp {4}} \  {{{j \sp {2}}} \sp {4}} \  
{k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {6}}}+{{\left( {6 \  {{{i \sp {2}}} \sp {4}} \  {{{j 
\sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {3}}} \sp 
{4}}}+{{\left( {{12} \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {3}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{{12} \  {{{i \sp {2}}} 
\sp {4}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb 
{1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{6 \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} 
\sp {4}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {4}}}+{{12} \  {{{i 
\sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {4}} \  {{{k \sp {2}}} \sp {2}} \  
{{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{6 \  {{{i \sp {2}}} \sp 
{4}} \  {{{j \sp {2}}} \sp {4}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} 
\sp {4}}} 
\right)}
\  {{{p \sb {4}}} \sp {4}}}+{{\left( {4 \  {{{i \sp {2}}} \sp {4}} \  {j \sp 
{2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {3}}} \sp {6}}}+{{\left( {{12} \  
{{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {3}} 
\  {{{p \sb {2}}} \sp {2}}}+{{12} \  {{{i \sp {2}}} \sp {4}} \  {{{j \sp 
{2}}} \sp {2}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {4}}}+{{\left( {{12} \  {{{i \sp {2}}} \sp {2}} \  {{{j 
\sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {2}}} \sp 
{4}}}+{{24} \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp 
{2}}} \sp {3}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{{12} \  
{{{i \sp {2}}} \sp {4}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {3}} 
\  {{{p \sb {1}}} \sp {4}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{4 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {4}} \  
{{{k \sp {2}}} \sp {3}} \  {{{p \sb {2}}} \sp {6}}}+{{12} \  {{{i \sp {2}}} 
\sp {2}} \  {{{j \sp {2}}} \sp {4}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb 
{1}}} \sp {2}} \  {{{p \sb {2}}} \sp {4}}}+{{12} \  {{{i \sp {2}}} \sp {3}} \  
{{{j \sp {2}}} \sp {4}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {1}}} \sp {4}} 
\  {{{p \sb {2}}} \sp {2}}}+{4 \  {{{i \sp {2}}} \sp {4}} \  {{{j \sp {2}}} 
\sp {4}} \  {{{k \sp {2}}} \sp {3}} \  {{{p \sb {1}}} \sp {6}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {4}} \  {{{k \sp {2}}} \sp 
{4}} \  {{{p \sb {3}}} \sp {8}}}+{{\left( {4 \  {{{i \sp {2}}} \sp {3}} \  {j 
\sp {2}} \  {{{k \sp {2}}} \sp {4}} \  {{{p \sb {2}}} \sp {2}}}+{4 \  {{{i 
\sp {2}}} \sp {4}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {4}} \  {{{p \sb 
{1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {6}}}+{{\left( {6 \  {{{i \sp {2}}} \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {4}} \  {{{p \sb {2}}} \sp 
{4}}}+{{12} \  {{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp 
{2}}} \sp {4}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{6 \  
{{{i \sp {2}}} \sp {4}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {4}} 
\  {{{p \sb {1}}} \sp {4}}} 
\right)}
\  {{{p \sb {3}}} \sp {4}}}+{{\left( {4 \  {i \sp {2}} \  {{{j \sp {2}}} \sp 
{3}} \  {{{k \sp {2}}} \sp {4}} \  {{{p \sb {2}}} \sp {6}}}+{{12} \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {4}} \  {{{p 
\sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp {4}}}+{{12} \  {{{i \sp {2}}} \sp 
{3}} \  {{{j \sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {4}} \  {{{p \sb {1}}} 
\sp {4}} \  {{{p \sb {2}}} \sp {2}}}+{4 \  {{{i \sp {2}}} \sp {4}} \  {{{j 
\sp {2}}} \sp {3}} \  {{{k \sp {2}}} \sp {4}} \  {{{p \sb {1}}} \sp {6}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {4}} \  {{{k \sp {2}}} \sp 
{4}} \  {{{p \sb {2}}} \sp {8}}}+{4 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {4}} 
\  {{{k \sp {2}}} \sp {4}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{6}}}+{6 \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {4}} \  {{{k \sp 
{2}}} \sp {4}} \  {{{p \sb {1}}} \sp {4}} \  {{{p \sb {2}}} \sp {4}}}+{4 \  
{{{i \sp {2}}} \sp {3}} \  {{{j \sp {2}}} \sp {4}} \  {{{k \sp {2}}} \sp {4}} 
\  {{{p \sb {1}}} \sp {6}} \  {{{p \sb {2}}} \sp {2}}}+{{{{i \sp {2}}} \sp 
{4}} \  {{{j \sp {2}}} \sp {4}} \  {{{k \sp {2}}} \sp {4}} \  {{{p \sb {1}}} 
\sp {8}}}}}{{{{{i \sp {2}}} \sp {4}} \  {{{j \sp {2}}} \sp {4}} \  {{{k \sp 
{2}}} \sp {4}}}} 
\leqno(48)
$$
                                                    Type: Expression(Integer)
factor(numer Ů)/factor(denom Ů)

$$
\frac{{{{\left( {{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p 
\sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k 
\sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p 
\sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}} 
\right)}}
\sp {2}}}{{{{{i \sp {2}}} \sp {4}} \  {{{j \sp {2}}} \sp {4}} \  {{{k \sp 
{2}}} \sp {4}}}} 
\leqno(49)
$$
Type: Fraction(Factored(SparseMultivariatePolynomial(Integer,Kernel(Expression(Integer)))))
(50) -> mU:=inverse matrix Ξ(Ξ(retract((𝐞.i*𝐞.j)/Ų), i,1..dim), j,1..dim)
$$
\left[
\begin{array}{cccccccc}
{\frac{{{{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {8}}} \sp 
{3}}}+{{\left( {{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p 
\sb {7}}} \sp {2}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  
{{{p \sb {6}}} \sp {2}}}+{{i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{{i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} 
\sp {2}}} -{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {8}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{2 \  
{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} 
\  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {p \sb 
{4}} \  {p \sb {5}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  
{{{p \sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  
{k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} 
\sp {2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{-{{i \sp {2}} \  {j \sp 
{2}} \  {k \sp {2}} \  {p \sb {7}} \  {{{p \sb {8}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  
{p \sb {2}} \  {p \sb {8}}} -{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {{{p \sb {7}}} \sp {3}}}+{{\left( -{{i \sp {2}} \  {{{j \sp {2}}} 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {6}}} \sp {2}}} -{{i \sp {2}} \  {j \sp 
{2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {5}}} \sp {2}}} -{{{{i \sp {2}}} 
\sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {4}}} \sp 
{2}}} -{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  
{{{p \sb {3}}} \sp {2}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {7}}} -{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {2}} \  
{p \sb {4}} \  {p \sb {5}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp 
{2}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp 
{2}}}+{2 \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j 
\sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p 
\sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp 
{2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{{{i \sp {2}} \  {j \sp {2}} 
\  {k \sp {2}} \  {p \sb {6}} \  {{{p \sb {8}}} \sp {2}}} -{2 \  {{{i \sp 
{2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {p 
\sb {3}} \  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp 
{2}} \  {p \sb {6}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p 
\sb {7}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb 
{6}}} \sp {3}}}+{{\left( {{i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{{i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} 
\sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {6}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {p \sb {3}} \  {p \sb {4}} \  {p \sb {5}}}}}{{{{{p \sb 
{8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  
{j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k \sp {2}} \  {{{p \sb {5}}} 
\sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  
{i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{-{{i \sp {2}} \  {j \sp 
{2}} \  {k \sp {2}} \  {p \sb {5}} \  {{{p \sb {8}}} \sp {2}}} -{2 \  {{{i 
\sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  
{p \sb {4}} \  {p \sb {8}}} -{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {5}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} 
\  {p \sb {7}}} -{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p 
\sb {5}} \  {{{p \sb {6}}} \sp {2}}} -{2 \  {{{i \sp {2}}} \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {p \sb {4}} \  {p \sb 
{6}}} -{{i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb 
{5}}} \sp {3}}}+{{\left( {{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {k \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{{i \sp {2}} 
\  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}} -{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {5}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p 
\sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k 
\sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p 
\sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{-{{i \sp {2}} \  {j \sp 
{2}} \  {k \sp {2}} \  {p \sb {4}} \  {{{p \sb {8}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {p \sb {5}} 
\  {p \sb {8}}} -{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p 
\sb {4}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k 
\sp {2}}} \sp {2}} \  {p \sb {2}} \  {p \sb {5}} \  {p \sb {7}}} -{{i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {4}} \  {{{p \sb 
{6}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} 
\  {p \sb {3}} \  {p \sb {5}} \  {p \sb {6}}}+{{i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {p \sb {4}} \  {{{p \sb {5}}} \sp {2}}} -{{{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {4}}} 
\sp {3}}}+{{\left( -{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{{{{i \sp {2}}} \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {p \sb {4}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p 
\sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k 
\sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p 
\sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{{{i \sp {2}} \  {j \sp {2}} 
\  {k \sp {2}} \  {p \sb {3}} \  {{{p \sb {8}}} \sp {2}}} -{2 \  {i \sp {2}} 
\  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {6}} \  {p 
\sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb 
{3}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {k \sp {2}} \  {p \sb {2}} \  {p \sb {6}} \  {p \sb {7}}} -{{i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {{{p \sb {6}}} \sp 
{2}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb 
{4}} \  {p \sb {5}} \  {p \sb {6}}}+{{i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {p \sb {3}} \  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {{{p \sb 
{4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {3}}}+{{\left( {{i \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{{{{i \sp {2}}} 
\sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb 
{1}}} \sp {2}}} 
\right)}
\  {p \sb {3}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p 
\sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k 
\sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p 
\sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{-{{i \sp {2}} \  {j \sp 
{2}} \  {k \sp {2}} \  {p \sb {2}} \  {{{p \sb {8}}} \sp {2}}} -{2 \  {{{i 
\sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb 
{7}} \  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {2}} \  {{{p \sb {7}}} \sp {2}}}+{{\left( -{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {p \sb {6}}}+{2 \  {{{i 
\sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {4}} \  {p \sb 
{5}}} 
\right)}
\  {p \sb {7}}} -{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p 
\sb {2}} \  {{{p \sb {6}}} \sp {2}}} -{{i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {p \sb {2}} \  {{{p \sb {5}}} \sp {2}}} -{{{{i \sp {2}}} 
\sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {{{p \sb 
{4}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {p \sb {2}} \  {{{p \sb {3}}} \sp {2}}} -{{i \sp {2}} \  {{{j \sp 
{2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {3}}} -{{{{i 
\sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  
{{{p \sb {1}}} \sp {2}} \  {p \sb {2}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( 
{2 \  {i \sp {2}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb 
{6}}} \sp {2}}}+{2 \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp 
{2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb 
{2}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb 
{1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{-{{i \sp {2}} \  {j \sp 
{2}} \  {k \sp {2}} \  {p \sb {1}} \  {{{p \sb {8}}} \sp {2}}}+{{\left( {2 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {7}}} -{2 
\  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {p \sb 
{6}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p 
\sb {1}} \  {{{p \sb {7}}} \sp {2}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {k \sp {2}} \  {p \sb {1}} \  {{{p \sb {6}}} \sp {2}}}+{{i \sp {2}} \  {j 
\sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {{{p \sb {5}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  
{p \sb {1}} \  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp 
{2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {{{p \sb {3}}} \sp 
{2}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  
{p \sb {1}} \  {{{p \sb {2}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp 
{2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {3}}}}}{{{{{p 
\sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p \sb {7}}} \sp {2}}}+{2 
\  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k \sp {2}} \  {{{p \sb 
{5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} \sp 
{2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} \ 
{\frac{{-{{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {7}} \  {{{p 
\sb {8}}} \sp {2}}} -{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {8}}} -{{{{i \sp {2}}} 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {7}}} \sp {3}}}+{{\left( 
-{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {6}}} \sp 
{2}}} -{{i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb 
{5}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k 
\sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{{i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}} 
-{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {7}}} -{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {2}} \  
{p \sb {4}} \  {p \sb {5}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp 
{2}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp 
{2}}}+{2 \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j 
\sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p 
\sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp 
{2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{-{{j \sp {2}} \  {k \sp 
{2}} \  {{{p \sb {8}}} \sp {3}}}+{{\left( -{{i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {{{p \sb {7}}} \sp {2}}} -{{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} 
\  {{{p \sb {6}}} \sp {2}}} -{{j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p 
\sb {5}}} \sp {2}}} -{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  
{{{p \sb {4}}} \sp {2}}} -{{i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {2}}} -{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {8}}} -{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  
{p \sb {3}} \  {p \sb {6}}} -{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p \sb {5}}}}}{{{{{p 
\sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p \sb {7}}} \sp {2}}}+{2 
\  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k \sp {2}} \  {{{p \sb 
{5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} \sp 
{2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{-{{i \sp {2}} \  {j \sp 
{2}} \  {k \sp {2}} \  {p \sb {4}} \  {{{p \sb {8}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {p \sb {5}} 
\  {p \sb {8}}} -{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p 
\sb {4}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k 
\sp {2}}} \sp {2}} \  {p \sb {2}} \  {p \sb {5}} \  {p \sb {7}}} -{{i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {4}} \  {{{p \sb 
{6}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} 
\  {p \sb {3}} \  {p \sb {5}} \  {p \sb {6}}}+{{i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {p \sb {4}} \  {{{p \sb {5}}} \sp {2}}} -{{{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {4}}} 
\sp {3}}}+{{\left( -{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{{{{i \sp {2}}} \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {p \sb {4}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p 
\sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k 
\sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p 
\sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{{{i \sp {2}} \  {j \sp {2}} 
\  {k \sp {2}} \  {p \sb {3}} \  {{{p \sb {8}}} \sp {2}}} -{2 \  {i \sp {2}} 
\  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {6}} \  {p 
\sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb 
{3}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {k \sp {2}} \  {p \sb {2}} \  {p \sb {6}} \  {p \sb {7}}} -{{i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {{{p \sb {6}}} \sp 
{2}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb 
{4}} \  {p \sb {5}} \  {p \sb {6}}}+{{i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {p \sb {3}} \  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {{{p \sb 
{4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {3}}}+{{\left( {{i \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{{{{i \sp {2}}} 
\sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb 
{1}}} \sp {2}}} 
\right)}
\  {p \sb {3}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p 
\sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k 
\sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p 
\sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{-{{j \sp {2}} \  {k \sp 
{2}} \  {p \sb {6}} \  {{{p \sb {8}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp 
{2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {8}}} 
-{{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {6}} \  {{{p \sb {7}}} 
\sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p 
\sb {2}} \  {p \sb {3}} \  {p \sb {7}}} -{{{{j \sp {2}}} \sp {2}} \  {k \sp 
{2}} \  {{{p \sb {6}}} \sp {3}}}+{{\left( -{{j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {2}}} -{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{{i \sp {2}} \  {j \sp {2}} \  {{{k 
\sp {2}}} \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{{{{j \sp {2}}} \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{{i \sp {2}} \  {{{j \sp 
{2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {6}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} 
\  {p \sb {3}} \  {p \sb {4}} \  {p \sb {5}}}}}{{{{{p \sb {8}}} \sp 
{4}}+{{\left( {2 \  {i \sp {2}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} 
\  {{{p \sb {6}}} \sp {2}}}+{2 \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 
\  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  
{{{p \sb {2}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{{{j \sp {2}} \  {k \sp {2}} 
\  {p \sb {5}} \  {{{p \sb {8}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p \sb 
{8}}}+{{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {5}} \  {{{p \sb 
{7}}} \sp {2}}} -{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} 
\  {p \sb {2}} \  {p \sb {4}} \  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {k 
\sp {2}} \  {p \sb {5}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {p \sb {4}} \  {p \sb 
{6}}}+{{j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {5}}} \sp 
{3}}}+{{\left( -{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  
{{{p \sb {4}}} \sp {2}}}+{{i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {5}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p 
\sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k 
\sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p 
\sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{-{{i \sp {2}} \  {j \sp 
{2}} \  {k \sp {2}} \  {p \sb {1}} \  {{{p \sb {8}}} \sp {2}}}+{{\left( {2 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {7}}} -{2 
\  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {p \sb 
{6}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p 
\sb {1}} \  {{{p \sb {7}}} \sp {2}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {k \sp {2}} \  {p \sb {1}} \  {{{p \sb {6}}} \sp {2}}}+{{i \sp {2}} \  {j 
\sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {{{p \sb {5}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  
{p \sb {1}} \  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp 
{2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {{{p \sb {3}}} \sp 
{2}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  
{p \sb {1}} \  {{{p \sb {2}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp 
{2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {3}}}}}{{{{{p 
\sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p \sb {7}}} \sp {2}}}+{2 
\  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k \sp {2}} \  {{{p \sb 
{5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} \sp 
{2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{{{j \sp {2}} \  {k \sp {2}} 
\  {p \sb {2}} \  {{{p \sb {8}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {p \sb {1}} \  {p \sb {7}} \  {p \sb {8}}} -{{i \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {{{p \sb {7}}} \sp {2}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {p \sb 
{6}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  
{{{p \sb {6}}} \sp {2}}}+{{j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb 
{2}} \  {{{p \sb {5}}} \sp {2}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {p \sb {2}} \  {{{p \sb {4}}} \sp {2}}}+{{i \sp {2}} \  {j \sp 
{2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} 
\sp {3}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} 
\  {{{p \sb {1}}} \sp {2}} \  {p \sb {2}}}}}{{{{{p \sb {8}}} \sp 
{4}}+{{\left( {2 \  {i \sp {2}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} 
\  {{{p \sb {6}}} \sp {2}}}+{2 \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 
\  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  
{{{p \sb {2}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} \ 
{\frac{{{{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {6}} \  {{{p \sb 
{8}}} \sp {2}}} -{2 \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {8}}}+{{{{i \sp {2}}} 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {6}} \  {{{p \sb {7}}} \sp 
{2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} 
\  {p \sb {2}} \  {p \sb {3}} \  {p \sb {7}}}+{{i \sp {2}} \  {{{j \sp {2}}} 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {6}}} \sp {3}}}+{{\left( {{i \sp {2}} \  
{j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {4}}} 
\sp {2}}} -{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} 
\  {{{p \sb {3}}} \sp {2}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k 
\sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp 
{2}}} 
\right)}
\  {p \sb {6}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {p \sb {3}} \  {p \sb {4}} \  {p \sb {5}}}}}{{{{{p \sb 
{8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  
{j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k \sp {2}} \  {{{p \sb {5}}} 
\sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  
{i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{{{i \sp {2}} \  {j \sp {2}} 
\  {k \sp {2}} \  {p \sb {4}} \  {{{p \sb {8}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {p \sb {5}} \  {p 
\sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb 
{4}} \  {{{p \sb {7}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k 
\sp {2}}} \sp {2}} \  {p \sb {2}} \  {p \sb {5}} \  {p \sb {7}}}+{{i \sp {2}} 
\  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {4}} \  {{{p \sb {6}}} 
\sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p 
\sb {3}} \  {p \sb {5}} \  {p \sb {6}}} -{{i \sp {2}} \  {j \sp {2}} \  {{{k 
\sp {2}}} \sp {2}} \  {p \sb {4}} \  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} 
\sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {4}}} \sp 
{3}}}+{{\left( {{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {2}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} 
\  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp 
{2}}} 
\right)}
\  {p \sb {4}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p 
\sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k 
\sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p 
\sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{-{{i \sp {2}} \  {k \sp 
{2}} \  {{{p \sb {8}}} \sp {3}}}+{{\left( -{{{{i \sp {2}}} \sp {2}} \  {k \sp 
{2}} \  {{{p \sb {7}}} \sp {2}}} -{{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} 
\  {{{p \sb {6}}} \sp {2}}} -{{i \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p 
\sb {5}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{{{p \sb {4}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} 
\  {{{p \sb {3}}} \sp {2}}} -{{i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {8}}} -{2 \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {p 
\sb {3}} \  {p \sb {6}}} -{2 \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p \sb {5}}}}}{{{{{p 
\sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p \sb {7}}} \sp {2}}}+{2 
\  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k \sp {2}} \  {{{p \sb 
{5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} \sp 
{2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{-{{i \sp {2}} \  {j \sp 
{2}} \  {k \sp {2}} \  {p \sb {2}} \  {{{p \sb {8}}} \sp {2}}} -{2 \  {{{i 
\sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb 
{7}} \  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {2}} \  {{{p \sb {7}}} \sp {2}}}+{{\left( -{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {p \sb {6}}}+{2 \  {{{i 
\sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {4}} \  {p \sb 
{5}}} 
\right)}
\  {p \sb {7}}} -{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p 
\sb {2}} \  {{{p \sb {6}}} \sp {2}}} -{{i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {p \sb {2}} \  {{{p \sb {5}}} \sp {2}}} -{{{{i \sp {2}}} 
\sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {{{p \sb 
{4}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {p \sb {2}} \  {{{p \sb {3}}} \sp {2}}} -{{i \sp {2}} \  {{{j \sp 
{2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {3}}} -{{{{i 
\sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  
{{{p \sb {1}}} \sp {2}} \  {p \sb {2}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( 
{2 \  {i \sp {2}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb 
{6}}} \sp {2}}}+{2 \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp 
{2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb 
{2}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb 
{1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{-{{i \sp {2}} \  {k \sp 
{2}} \  {p \sb {7}} \  {{{p \sb {8}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp 
{2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {8}}} 
-{{{{i \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {7}}} \sp {3}}}+{{\left( 
-{{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {6}}} \sp {2}}} -{{i 
\sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {5}}} \sp {2}}} -{{{{i \sp 
{2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {4}}} \sp {2}}} 
-{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{{i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb 
{2}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {7}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} 
\  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}}+{2 \  {i \sp {2}} \  {j \sp 
{2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb 
{5}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p \sb {7}}} 
\sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k \sp {2}} \  
{{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} 
\sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  
{j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{{{i \sp {2}} \  {j \sp {2}} 
\  {k \sp {2}} \  {p \sb {1}} \  {{{p \sb {8}}} \sp {2}}}+{{\left( -{2 \  {i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {7}}}+{2 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {p \sb {6}}} -{2 
\  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {8}}} -{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p 
\sb {1}} \  {{{p \sb {7}}} \sp {2}}} -{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {k \sp {2}} \  {p \sb {1}} \  {{{p \sb {6}}} \sp {2}}} -{{i \sp {2}} \  {j 
\sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {{{p \sb {5}}} \sp 
{2}}} -{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  
{p \sb {1}} \  {{{p \sb {4}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} \  {j \sp 
{2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {{{p \sb {3}}} \sp {2}}} 
-{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb 
{1}} \  {{{p \sb {2}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} 
\sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {3}}}}}{{{{{p \sb 
{8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  
{j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k \sp {2}} \  {{{p \sb {5}}} 
\sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  
{i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{{{i \sp {2}} \  {k \sp {2}} 
\  {p \sb {5}} \  {{{p \sb {8}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p \sb 
{8}}}+{{{{i \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {5}} \  {{{p \sb 
{7}}} \sp {2}}} -{2 \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} 
\  {p \sb {2}} \  {p \sb {4}} \  {p \sb {7}}}+{{i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {p \sb {5}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {{{i \sp {2}}} 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {p \sb {4}} \  {p 
\sb {6}}}+{{i \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {5}}} \sp 
{3}}}+{{\left( -{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} 
\  {{{p \sb {3}}} \sp {2}}}+{{i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {5}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p 
\sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k 
\sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p 
\sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{{{i \sp {2}} \  {k \sp {2}} 
\  {p \sb {3}} \  {{{p \sb {8}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} 
\  {k \sp {2}} \  {p \sb {1}} \  {p \sb {6}} \  {p \sb {8}}}+{{{{i \sp {2}}} 
\sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {6}} \  {p 
\sb {7}}} -{{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {{{p 
\sb {6}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb 
{4}} \  {p \sb {5}} \  {p \sb {6}}}+{{i \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  
{p \sb {3}} \  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp 
{2}} \  {k \sp {2}} \  {p \sb {3}} \  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp 
{2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {3}}} \sp 
{3}}}+{{\left( {{i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p 
\sb {2}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {3}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p 
\sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k 
\sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p 
\sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} \ 
{\frac{{-{{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {5}} \  {{{p 
\sb {8}}} \sp {2}}} -{2 \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p \sb {8}}} -{{{{i \sp {2}}} 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {5}} \  {{{p \sb {7}}} \sp 
{2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} 
\  {p \sb {2}} \  {p \sb {4}} \  {p \sb {7}}} -{{i \sp {2}} \  {{{j \sp {2}}} 
\sp {2}} \  {k \sp {2}} \  {p \sb {5}} \  {{{p \sb {6}}} \sp {2}}} -{2 \  
{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb 
{3}} \  {p \sb {4}} \  {p \sb {6}}} -{{i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {5}}} \sp {3}}}+{{\left( {{{{i \sp {2}}} \sp {2}} 
\  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{{{{i 
\sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb 
{3}}} \sp {2}}} -{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} \  {{{j \sp 
{2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {5}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p 
\sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k 
\sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p 
\sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{-{{i \sp {2}} \  {j \sp 
{2}} \  {k \sp {2}} \  {p \sb {3}} \  {{{p \sb {8}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {6}} 
\  {p \sb {8}}} -{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p 
\sb {3}} \  {{{p \sb {7}}} \sp {2}}} -{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {6}} \  {p \sb {7}}}+{{i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {{{p \sb 
{6}}} \sp {2}}} -{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} 
\  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}} -{{i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {p \sb {3}} \  {{{p \sb {5}}} \sp {2}}} -{{{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  
{{{p \sb {4}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {3}}} \sp {3}}}+{{\left( -{{i \sp {2}} \  {{{j \sp 
{2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{{{{i 
\sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  
{{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {3}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p 
\sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k 
\sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p 
\sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{{{i \sp {2}} \  {j \sp {2}} 
\  {k \sp {2}} \  {p \sb {2}} \  {{{p \sb {8}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {7}} \  
{p \sb {8}}} -{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p 
\sb {2}} \  {{{p \sb {7}}} \sp {2}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {p \sb {6}}} -{2 \  {{{i \sp 
{2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p 
\sb {2}} \  {{{p \sb {6}}} \sp {2}}}+{{i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {p \sb {2}} \  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {{{p \sb 
{4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {p \sb {2}} \  {{{p \sb {3}}} \sp {2}}}+{{i \sp {2}} \  {{{j \sp 
{2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {3}}}+{{{{i 
\sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  
{{{p \sb {1}}} \sp {2}} \  {p \sb {2}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( 
{2 \  {i \sp {2}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb 
{6}}} \sp {2}}}+{2 \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp 
{2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb 
{2}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb 
{1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{-{{i \sp {2}} \  {j \sp 
{2}} \  {{{p \sb {8}}} \sp {3}}}+{{\left( -{{{{i \sp {2}}} \sp {2}} \  {j \sp 
{2}} \  {{{p \sb {7}}} \sp {2}}} -{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  
{{{p \sb {6}}} \sp {2}}} -{{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p 
\sb {5}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  
{{{p \sb {4}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp 
{2}} \  {{{p \sb {3}}} \sp {2}}} -{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {8}}} -{2 \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p 
\sb {3}} \  {p \sb {6}}} -{2 \  {{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p \sb {5}}}}}{{{{{p \sb 
{8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  
{j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k \sp {2}} \  {{{p \sb {5}}} 
\sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  
{i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{-{{i \sp {2}} \  {j \sp 
{2}} \  {k \sp {2}} \  {p \sb {1}} \  {{{p \sb {8}}} \sp {2}}}+{{\left( {2 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {7}}} -{2 
\  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {p \sb 
{6}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p 
\sb {1}} \  {{{p \sb {7}}} \sp {2}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {k \sp {2}} \  {p \sb {1}} \  {{{p \sb {6}}} \sp {2}}}+{{i \sp {2}} \  {j 
\sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {{{p \sb {5}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  
{p \sb {1}} \  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp 
{2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {{{p \sb {3}}} \sp 
{2}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  
{p \sb {1}} \  {{{p \sb {2}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp 
{2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {3}}}}}{{{{{p 
\sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p \sb {7}}} \sp {2}}}+{2 
\  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k \sp {2}} \  {{{p \sb 
{5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} \sp 
{2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{-{{i \sp {2}} \  {j \sp 
{2}} \  {p \sb {7}} \  {{{p \sb {8}}} \sp {2}}} -{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb 
{8}}} -{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{p \sb {7}}} \sp 
{3}}}+{{\left( -{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp 
{2}}} -{{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}} 
-{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp 
{2}}} -{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb 
{3}}} \sp {2}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  
{{{p \sb {2}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {7}}} -{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} 
\  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}}+{2 \  {i \sp {2}} \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb 
{5}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p \sb {7}}} 
\sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k \sp {2}} \  
{{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} 
\sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  
{j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{{{i \sp {2}} \  {j \sp {2}} 
\  {p \sb {6}} \  {{{p \sb {8}}} \sp {2}}} -{2 \  {{{i \sp {2}}} \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb 
{8}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {p \sb {6}} \  {{{p \sb 
{7}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {2}} \  {p \sb {3}} \  {p \sb {7}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {6}}} \sp {3}}}+{{\left( {{i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp 
{2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{{i \sp {2}} \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{{{{i \sp {2}}} \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {6}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}}}}}{{{{{p \sb {8}}} \sp 
{4}}+{{\left( {2 \  {i \sp {2}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} 
\  {{{p \sb {6}}} \sp {2}}}+{2 \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 
\  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  
{{{p \sb {2}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{{{i \sp {2}} \  {j \sp {2}} 
\  {p \sb {4}} \  {{{p \sb {8}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {p \sb {1}} \  {p \sb {5}} \  {p \sb {8}}}+{{{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {p \sb {4}} \  {{{p \sb {7}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {5}} \  {p \sb 
{7}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {p \sb {4}} \  {{{p \sb 
{6}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb 
{3}} \  {p \sb {5}} \  {p \sb {6}}} -{{i \sp {2}} \  {j \sp {2}} \  {k \sp 
{2}} \  {p \sb {4}} \  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {3}}}+{{\left( {{{{i \sp {2}}} 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{{i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  
{{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {4}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p 
\sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k 
\sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p 
\sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} \ 
{\frac{{-{{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {4}} \  {{{p 
\sb {8}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {p \sb {1}} \  {p \sb {5}} \  {p \sb {8}}} -{{{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {k \sp {2}} \  {p \sb {4}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  
{i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {2}} \  {p 
\sb {5}} \  {p \sb {7}}} -{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp 
{2}} \  {p \sb {4}} \  {{{p \sb {6}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp 
{2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {3}} \  {p \sb {5}} \  {p \sb 
{6}}}+{{i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {4}} \  
{{{p \sb {5}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {k \sp {2}} \  {{{p \sb {4}}} \sp {3}}}+{{\left( -{{{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{{i 
\sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb 
{2}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k 
\sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {4}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p 
\sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k 
\sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p 
\sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{{{j \sp {2}} \  {k \sp {2}} 
\  {p \sb {6}} \  {{{p \sb {8}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {8}}}+{{i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {6}} \  {{{p \sb {7}}} \sp 
{2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb 
{2}} \  {p \sb {3}} \  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  
{{{p \sb {6}}} \sp {3}}}+{{\left( {{j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  
{{{p \sb {5}}} \sp {2}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp 
{2}} \  {{{p \sb {4}}} \sp {2}}} -{{i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k 
\sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{{i \sp {2}} \  {{{j \sp {2}}} 
\sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {6}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}}}}}{{{{{p \sb {8}}} \sp 
{4}}+{{\left( {2 \  {i \sp {2}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} 
\  {{{p \sb {6}}} \sp {2}}}+{2 \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 
\  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  
{{{p \sb {2}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{{{i \sp {2}} \  {k \sp {2}} 
\  {p \sb {7}} \  {{{p \sb {8}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {8}}}+{{{{i 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {7}}} \sp {3}}}+{{\left( {{i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{{i \sp 
{2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp 
{2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{{i 
\sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  
{{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {7}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  
{p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{2 \  {i \sp {2}} \  {j \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb 
{5}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p \sb {7}}} 
\sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k \sp {2}} \  
{{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} 
\sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  
{j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{-{{i \sp {2}} \  {j \sp 
{2}} \  {k \sp {2}} \  {p \sb {1}} \  {{{p \sb {8}}} \sp {2}}}+{{\left( {2 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {7}}} -{2 
\  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {p \sb 
{6}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p 
\sb {1}} \  {{{p \sb {7}}} \sp {2}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {k \sp {2}} \  {p \sb {1}} \  {{{p \sb {6}}} \sp {2}}}+{{i \sp {2}} \  {j 
\sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {{{p \sb {5}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  
{p \sb {1}} \  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp 
{2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {{{p \sb {3}}} \sp 
{2}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  
{p \sb {1}} \  {{{p \sb {2}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp 
{2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {3}}}}}{{{{{p 
\sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p \sb {7}}} \sp {2}}}+{2 
\  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k \sp {2}} \  {{{p \sb 
{5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} \sp 
{2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{-{{k \sp {2}} \  {{{p \sb 
{8}}} \sp {3}}}+{{\left( -{{i \sp {2}} \  {k \sp {2}} \  {{{p \sb {7}}} \sp 
{2}}} -{{j \sp {2}} \  {k \sp {2}} \  {{{p \sb {6}}} \sp {2}}} -{{{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {5}}} \sp {2}}} -{{i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{{i \sp {2}} \  {{{k \sp {2}}} \sp {2}} 
\  {{{p \sb {3}}} \sp {2}}} -{{j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p 
\sb {2}}} \sp {2}}}+{{i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  
{{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {8}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} 
\  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}}+{2 \  {i \sp {2}} \  {j \sp 
{2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}} 
-{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  
{p \sb {4}} \  {p \sb {5}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp 
{2}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp 
{2}}}+{2 \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j 
\sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p 
\sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp 
{2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{-{{j \sp {2}} \  {k \sp 
{2}} \  {p \sb {2}} \  {{{p \sb {8}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp 
{2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {7}} \  {p \sb {8}}}+{{i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {{{p \sb {7}}} \sp 
{2}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb 
{3}} \  {p \sb {6}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p 
\sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}} -{{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  
{{{p \sb {6}}} \sp {2}}} -{{j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb 
{2}} \  {{{p \sb {5}}} \sp {2}}} -{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {p \sb {2}} \  {{{p \sb {4}}} \sp {2}}} -{{i \sp {2}} \  {j 
\sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {2}} \  {{{p \sb {3}}} \sp 
{2}}} -{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} 
\sp {3}}} -{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} 
\  {{{p \sb {1}}} \sp {2}} \  {p \sb {2}}}}}{{{{{p \sb {8}}} \sp 
{4}}+{{\left( {2 \  {i \sp {2}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} 
\  {{{p \sb {6}}} \sp {2}}}+{2 \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 
\  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  
{{{p \sb {2}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{-{{i \sp {2}} \  {k \sp 
{2}} \  {p \sb {3}} \  {{{p \sb {8}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp 
{2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {6}} \  {p \sb {8}}} -{{{{i \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {{{p \sb {7}}} \sp {2}}} -{2 
\  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {6}} \  
{p \sb {7}}}+{{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  
{{{p \sb {6}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}} -{{i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {p \sb {3}} \  {{{p \sb {5}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {{{p \sb {4}}} \sp {2}}} 
-{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {3}}} \sp 
{3}}}+{{\left( -{{i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  
{{{p \sb {2}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {3}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p 
\sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k 
\sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p 
\sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{{{k \sp {2}} \  {p \sb {5}} 
\  {{{p \sb {8}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {1}} \  {p \sb {4}} \  {p \sb {8}}}+{{i \sp {2}} \  {k \sp {2}} \  {p 
\sb {5}} \  {{{p \sb {7}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {7}}}+{{j \sp {2}} \  {k \sp 
{2}} \  {p \sb {5}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp 
{2}} \  {k \sp {2}} \  {p \sb {3}} \  {p \sb {4}} \  {p \sb {6}}}+{{{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {5}}} \sp {3}}}+{{\left( -{{i \sp {2}} \  {j \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{{i \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{{j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{{i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {5}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p 
\sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k 
\sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p 
\sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} \ 
{\frac{{{{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {{{p \sb 
{8}}} \sp {2}}} -{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} 
\  {p \sb {1}} \  {p \sb {6}} \  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {i 
\sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb 
{6}} \  {p \sb {7}}} -{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} 
\  {p \sb {3}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb 
{6}}}+{{i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {3}} \  
{{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {k \sp {2}} \  {p \sb {3}} \  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {3}}} \sp 
{3}}}+{{\left( {{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} 
\sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {3}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p 
\sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k 
\sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p 
\sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{-{{j \sp {2}} \  {k \sp 
{2}} \  {p \sb {5}} \  {{{p \sb {8}}} \sp {2}}} -{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p \sb 
{8}}} -{{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {5}} \  {{{p \sb 
{7}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  
{p \sb {2}} \  {p \sb {4}} \  {p \sb {7}}} -{{{{j \sp {2}}} \sp {2}} \  {k 
\sp {2}} \  {p \sb {5}} \  {{{p \sb {6}}} \sp {2}}} -{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {p \sb {4}} \  {p 
\sb {6}}} -{{j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {5}}} \sp 
{3}}}+{{\left( {{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p 
\sb {4}}} \sp {2}}} -{{i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  
{{{p \sb {3}}} \sp {2}}} -{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} 
\  {{{p \sb {2}}} \sp {2}}} -{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k 
\sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {5}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p 
\sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k 
\sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p 
\sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{{{i \sp {2}} \  {j \sp {2}} 
\  {k \sp {2}} \  {p \sb {1}} \  {{{p \sb {8}}} \sp {2}}}+{{\left( -{2 \  {i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {7}}}+{2 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {p \sb {6}}} -{2 
\  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {8}}} -{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p 
\sb {1}} \  {{{p \sb {7}}} \sp {2}}} -{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {k \sp {2}} \  {p \sb {1}} \  {{{p \sb {6}}} \sp {2}}} -{{i \sp {2}} \  {j 
\sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {{{p \sb {5}}} \sp 
{2}}} -{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  
{p \sb {1}} \  {{{p \sb {4}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} \  {j \sp 
{2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {{{p \sb {3}}} \sp {2}}} 
-{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb 
{1}} \  {{{p \sb {2}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} 
\sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {3}}}}}{{{{{p \sb 
{8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  
{j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k \sp {2}} \  {{{p \sb {5}}} 
\sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  
{i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{{{i \sp {2}} \  {j \sp {2}} 
\  {p \sb {7}} \  {{{p \sb {8}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb 
{8}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{p \sb {7}}} \sp 
{3}}}+{{\left( {{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp 
{2}}}+{{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} 
\sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb 
{3}}} \sp {2}}} -{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  
{{{p \sb {2}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {7}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  
{p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{2 \  {i \sp {2}} \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb 
{5}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p \sb {7}}} 
\sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k \sp {2}} \  
{{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} 
\sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  
{j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{{{j \sp {2}} \  {k \sp {2}} 
\  {p \sb {2}} \  {{{p \sb {8}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {p \sb {1}} \  {p \sb {7}} \  {p \sb {8}}} -{{i \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {{{p \sb {7}}} \sp {2}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {p \sb 
{6}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  
{{{p \sb {6}}} \sp {2}}}+{{j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb 
{2}} \  {{{p \sb {5}}} \sp {2}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {p \sb {2}} \  {{{p \sb {4}}} \sp {2}}}+{{i \sp {2}} \  {j \sp 
{2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} 
\sp {3}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} 
\  {{{p \sb {1}}} \sp {2}} \  {p \sb {2}}}}}{{{{{p \sb {8}}} \sp 
{4}}+{{\left( {2 \  {i \sp {2}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} 
\  {{{p \sb {6}}} \sp {2}}}+{2 \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 
\  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  
{{{p \sb {2}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{-{{j \sp {2}} \  {{{p \sb 
{8}}} \sp {3}}}+{{\left( -{{i \sp {2}} \  {j \sp {2}} \  {{{p \sb {7}}} \sp 
{2}}} -{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {2}}} -{{j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {5}}} \sp {2}}} -{{i \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {2}}} -{{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} 
\  {{{p \sb {3}}} \sp {2}}} -{{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p 
\sb {2}}} \sp {2}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  
{{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {8}}} -{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} 
\  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}}+{2 \  {i \sp {2}} \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}} 
-{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  
{p \sb {4}} \  {p \sb {5}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp 
{2}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp 
{2}}}+{2 \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j 
\sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p 
\sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp 
{2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{-{{i \sp {2}} \  {j \sp 
{2}} \  {p \sb {4}} \  {{{p \sb {8}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp 
{2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {5}} \  {p \sb {8}}} -{{{{i \sp 
{2}}} \sp {2}} \  {j \sp {2}} \  {p \sb {4}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {5}} \  {p 
\sb {7}}} -{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {p \sb {4}} \  {{{p \sb 
{6}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb 
{3}} \  {p \sb {5}} \  {p \sb {6}}}+{{i \sp {2}} \  {j \sp {2}} \  {k \sp 
{2}} \  {p \sb {4}} \  {{{p \sb {5}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {3}}}+{{\left( -{{{{i \sp {2}}} 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{{i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} 
-{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p 
\sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {4}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p 
\sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k 
\sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p 
\sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{{{j \sp {2}} \  {p \sb {6}} 
\  {{{p \sb {8}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} 
\  {p \sb {1}} \  {p \sb {3}} \  {p \sb {8}}}+{{i \sp {2}} \  {j \sp {2}} \  
{p \sb {6}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {7}}}+{{{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {6}}} \sp {3}}}+{{\left( {{j \sp {2}} \  {k \sp {2}} \  {{{p 
\sb {5}}} \sp {2}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} 
\sp {2}}} -{{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{{i 
\sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp 
{2}}} 
\right)}
\  {p \sb {6}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb 
{3}} \  {p \sb {4}} \  {p \sb {5}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  
{i \sp {2}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} 
\sp {2}}}+{2 \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  
{{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} 
\sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} \ 
{\frac{{-{{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {{{p 
\sb {8}}} \sp {2}}} -{2 \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp 
{2}} \  {p \sb {1}} \  {p \sb {7}} \  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {{{p \sb {7}}} \sp 
{2}}}+{{\left( -{2 \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {6}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}} -{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p 
\sb {2}} \  {{{p \sb {6}}} \sp {2}}} -{{i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {p \sb {2}} \  {{{p \sb {5}}} \sp {2}}} -{{{{i \sp {2}}} 
\sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {{{p \sb 
{4}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {p \sb {2}} \  {{{p \sb {3}}} \sp {2}}} -{{i \sp {2}} \  {{{j \sp 
{2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {3}}} -{{{{i 
\sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  
{{{p \sb {1}}} \sp {2}} \  {p \sb {2}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( 
{2 \  {i \sp {2}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb 
{6}}} \sp {2}}}+{2 \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp 
{2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb 
{2}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb 
{1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{-{{i \sp {2}} \  {j \sp 
{2}} \  {k \sp {2}} \  {p \sb {1}} \  {{{p \sb {8}}} \sp {2}}}+{{\left( {2 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {7}}} -{2 
\  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {p \sb 
{6}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p 
\sb {1}} \  {{{p \sb {7}}} \sp {2}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {k \sp {2}} \  {p \sb {1}} \  {{{p \sb {6}}} \sp {2}}}+{{i \sp {2}} \  {j 
\sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {{{p \sb {5}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  
{p \sb {1}} \  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp 
{2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {{{p \sb {3}}} \sp 
{2}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  
{p \sb {1}} \  {{{p \sb {2}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp 
{2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {3}}}}}{{{{{p 
\sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p \sb {7}}} \sp {2}}}+{2 
\  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k \sp {2}} \  {{{p \sb 
{5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} \sp 
{2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{-{{i \sp {2}} \  {k \sp 
{2}} \  {p \sb {5}} \  {{{p \sb {8}}} \sp {2}}} -{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p \sb 
{8}}} -{{{{i \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {5}} \  {{{p \sb 
{7}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {2}} \  {p \sb {4}} \  {p \sb {7}}} -{{i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {5}} \  {{{p \sb {6}}} \sp {2}}} -{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {p \sb {4}} \  {p \sb 
{6}}} -{{i \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {5}}} \sp 
{3}}}+{{\left( {{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p 
\sb {4}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  
{{{p \sb {3}}} \sp {2}}} -{{i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {5}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p 
\sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k 
\sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p 
\sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{-{{i \sp {2}} \  {j \sp 
{2}} \  {p \sb {6}} \  {{{p \sb {8}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {8}}} 
-{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {p \sb {6}} \  {{{p \sb {7}}} \sp 
{2}}} -{2 \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb 
{2}} \  {p \sb {3}} \  {p \sb {7}}} -{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{p \sb {6}}} \sp {3}}}+{{\left( -{{i \sp {2}} \  {j \sp {2}} \  {k \sp 
{2}} \  {{{p \sb {5}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} 
\sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} 
\  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{{i \sp {2}} \  {{{j \sp {2}}} 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} 
\  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {6}}} -{2 \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} 
\  {p \sb {3}} \  {p \sb {4}} \  {p \sb {5}}}}}{{{{{p \sb {8}}} \sp 
{4}}+{{\left( {2 \  {i \sp {2}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} 
\  {{{p \sb {6}}} \sp {2}}}+{2 \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 
\  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  
{{{p \sb {2}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{{{i \sp {2}} \  {k \sp {2}} 
\  {p \sb {3}} \  {{{p \sb {8}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} 
\  {k \sp {2}} \  {p \sb {1}} \  {p \sb {6}} \  {p \sb {8}}}+{{{{i \sp {2}}} 
\sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {6}} \  {p 
\sb {7}}} -{{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {{{p 
\sb {6}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb 
{4}} \  {p \sb {5}} \  {p \sb {6}}}+{{i \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  
{p \sb {3}} \  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp 
{2}} \  {k \sp {2}} \  {p \sb {3}} \  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp 
{2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {3}}} \sp 
{3}}}+{{\left( {{i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p 
\sb {2}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {3}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p 
\sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k 
\sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p 
\sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{{{i \sp {2}} \  {j \sp {2}} 
\  {p \sb {4}} \  {{{p \sb {8}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {p \sb {1}} \  {p \sb {5}} \  {p \sb {8}}}+{{{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {p \sb {4}} \  {{{p \sb {7}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {5}} \  {p \sb 
{7}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {p \sb {4}} \  {{{p \sb 
{6}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb 
{3}} \  {p \sb {5}} \  {p \sb {6}}} -{{i \sp {2}} \  {j \sp {2}} \  {k \sp 
{2}} \  {p \sb {4}} \  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {3}}}+{{\left( {{{{i \sp {2}}} 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{{i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  
{{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {4}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p 
\sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k 
\sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p 
\sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{-{{i \sp {2}} \  {{{p \sb 
{8}}} \sp {3}}}+{{\left( -{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp 
{2}}} -{{i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}} -{{i \sp {2}} 
\  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{{{{i \sp {2}}} \sp {2}} \  {k \sp {2}} 
\  {{{p \sb {3}}} \sp {2}}} -{{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{{{p \sb {2}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp 
{2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {8}}} -{2 \  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} 
\  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}} -{2 
\  {{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p 
\sb {4}} \  {p \sb {5}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp 
{2}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp 
{2}}}+{2 \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j 
\sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p 
\sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp 
{2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{{{i \sp {2}} \  {p \sb {7}} 
\  {{{p \sb {8}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {1}} \  {p \sb {2}} \  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p 
\sb {7}}} \sp {3}}}+{{\left( {{i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} 
\sp {2}}}+{{i \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp 
{2}}} \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{{i \sp {2}} \  {j \sp {2}} 
\  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {7}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb 
{2}} \  {p \sb {3}} \  {p \sb {6}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}}}}{{{{{p \sb {8}}} \sp 
{4}}+{{\left( {2 \  {i \sp {2}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} 
\  {{{p \sb {6}}} \sp {2}}}+{2 \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 
\  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  
{{{p \sb {2}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} \ 
{\frac{{-{{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {{{p 
\sb {8}}} \sp {2}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} 
\  {p \sb {2}} \  {p \sb {7}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp 
{2}} \  {p \sb {3}} \  {p \sb {6}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p 
\sb {1}} \  {{{p \sb {7}}} \sp {2}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {k \sp {2}} \  {p \sb {1}} \  {{{p \sb {6}}} \sp {2}}}+{{i \sp {2}} \  {j 
\sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {{{p \sb {5}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  
{p \sb {1}} \  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp 
{2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {1}} \  {{{p \sb {3}}} \sp 
{2}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  
{p \sb {1}} \  {{{p \sb {2}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp 
{2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {3}}}}}{{{{{p 
\sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p \sb {7}}} \sp {2}}}+{2 
\  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k \sp {2}} \  {{{p \sb 
{5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} \sp 
{2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{{{j \sp {2}} \  {k \sp {2}} 
\  {p \sb {2}} \  {{{p \sb {8}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {p \sb {1}} \  {p \sb {7}} \  {p \sb {8}}} -{{i \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {{{p \sb {7}}} \sp {2}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {p \sb 
{6}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  
{{{p \sb {6}}} \sp {2}}}+{{j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb 
{2}} \  {{{p \sb {5}}} \sp {2}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {p \sb {2}} \  {{{p \sb {4}}} \sp {2}}}+{{i \sp {2}} \  {j \sp 
{2}} \  {{{k \sp {2}}} \sp {2}} \  {p \sb {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} 
\sp {3}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} 
\  {{{p \sb {1}}} \sp {2}} \  {p \sb {2}}}}}{{{{{p \sb {8}}} \sp 
{4}}+{{\left( {2 \  {i \sp {2}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} 
\  {{{p \sb {6}}} \sp {2}}}+{2 \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 
\  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  
{{{p \sb {2}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{{{i \sp {2}} \  {k \sp {2}} 
\  {p \sb {3}} \  {{{p \sb {8}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} 
\  {k \sp {2}} \  {p \sb {1}} \  {p \sb {6}} \  {p \sb {8}}}+{{{{i \sp {2}}} 
\sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {6}} \  {p 
\sb {7}}} -{{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {3}} \  {{{p 
\sb {6}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb 
{4}} \  {p \sb {5}} \  {p \sb {6}}}+{{i \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  
{p \sb {3}} \  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp 
{2}} \  {k \sp {2}} \  {p \sb {3}} \  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp 
{2}}} \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {3}}} \sp 
{3}}}+{{\left( {{i \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p 
\sb {2}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {3}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p 
\sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k 
\sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p 
\sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{{{i \sp {2}} \  {j \sp {2}} 
\  {p \sb {4}} \  {{{p \sb {8}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {p \sb {1}} \  {p \sb {5}} \  {p \sb {8}}}+{{{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {p \sb {4}} \  {{{p \sb {7}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {5}} \  {p \sb 
{7}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {p \sb {4}} \  {{{p \sb 
{6}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb 
{3}} \  {p \sb {5}} \  {p \sb {6}}} -{{i \sp {2}} \  {j \sp {2}} \  {k \sp 
{2}} \  {p \sb {4}} \  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {3}}}+{{\left( {{{{i \sp {2}}} 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{{i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  
{{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {4}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p 
\sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k 
\sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p 
\sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{{{k \sp {2}} \  {p \sb {5}} 
\  {{{p \sb {8}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {1}} \  {p \sb {4}} \  {p \sb {8}}}+{{i \sp {2}} \  {k \sp {2}} \  {p 
\sb {5}} \  {{{p \sb {7}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {7}}}+{{j \sp {2}} \  {k \sp 
{2}} \  {p \sb {5}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp 
{2}} \  {k \sp {2}} \  {p \sb {3}} \  {p \sb {4}} \  {p \sb {6}}}+{{{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {5}}} \sp {3}}}+{{\left( -{{i \sp {2}} \  {j \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{{i \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{{j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{{i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {5}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p 
\sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k 
\sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p 
\sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i 
\sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{{{j \sp {2}} \  {p \sb {6}} 
\  {{{p \sb {8}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} 
\  {p \sb {1}} \  {p \sb {3}} \  {p \sb {8}}}+{{i \sp {2}} \  {j \sp {2}} \  
{p \sb {6}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {7}}}+{{{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {6}}} \sp {3}}}+{{\left( {{j \sp {2}} \  {k \sp {2}} \  {{{p 
\sb {5}}} \sp {2}}}+{{i \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} 
\sp {2}}} -{{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp 
{2}}}+{{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{{i 
\sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp 
{2}}} 
\right)}
\  {p \sb {6}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb 
{3}} \  {p \sb {4}} \  {p \sb {5}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  
{i \sp {2}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} 
\sp {2}}}+{2 \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  
{{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} 
\sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{{{i \sp {2}} \  {p \sb {7}} 
\  {{{p \sb {8}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {1}} \  {p \sb {2}} \  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p 
\sb {7}}} \sp {3}}}+{{\left( {{i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} 
\sp {2}}}+{{i \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp 
{2}}} \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{{i \sp {2}} \  {j \sp {2}} 
\  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {j \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {7}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb 
{2}} \  {p \sb {3}} \  {p \sb {6}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}}}}{{{{{p \sb {8}}} \sp 
{4}}+{{\left( {2 \  {i \sp {2}} \  {{{p \sb {7}}} \sp {2}}}+{2 \  {j \sp {2}} 
\  {{{p \sb {6}}} \sp {2}}}+{2 \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 
\  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {k \sp {2}} \  
{{{p \sb {2}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} & {\frac{{{{{p \sb {8}}} \sp 
{3}}+{{\left( {{i \sp {2}} \  {{{p \sb {7}}} \sp {2}}}+{{j \sp {2}} \  {{{p 
\sb {6}}} \sp {2}}}+{{k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{{i \sp {2}} \  
{j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{{i \sp {2}} \  {k \sp {2}} \  {{{p 
\sb {3}}} \sp {2}}}+{{j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} 
-{{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {p \sb {8}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb 
{1}} \  {p \sb {2}} \  {p \sb {7}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{2 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p \sb 
{5}}}}}{{{{{p \sb {8}}} \sp {4}}+{{\left( {2 \  {i \sp {2}} \  {{{p \sb {7}}} 
\sp {2}}}+{2 \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {k \sp {2}} \  
{{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {4}}} 
\sp {2}}}+{2 \  {i \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  
{j \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}} -{2 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {8}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {1}} \  {p \sb {2}} \  {p \sb {7}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {3}} \  {p \sb {6}}}+{8 \  
{i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  {p \sb {1}} \  {p \sb {4}} \  {p 
\sb {5}}} 
\right)}
\  {p \sb {8}}}+{{{{i \sp {2}}} \sp {2}} \  {{{p \sb {7}}} \sp {4}}}+{{\left( 
{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{p \sb {6}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} 
\  {j \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  
{k \sp {2}} \  {{{p \sb {3}}} \sp {2}}} -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {7}}} \sp {2}}}+{{\left( {8 \  {i \sp {2}} \  {j \sp {2}} \  {k 
\sp {2}} \  {p \sb {2}} \  {p \sb {3}} \  {p \sb {6}}} -{8 \  {i \sp {2}} \  
{j \sp {2}} \  {k \sp {2}} \  {p \sb {2}} \  {p \sb {4}} \  {p \sb {5}}} 
\right)}
\  {p \sb {7}}}+{{{{j \sp {2}}} \sp {2}} \  {{{p \sb {6}}} \sp {4}}}+{{\left( 
{2 \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {5}}} \sp {2}}}+{2 \  {i \sp 
{2}} \  {{{j \sp {2}}} \sp {2}} \  {{{p \sb {4}}} \sp {2}}} -{2 \  {i \sp 
{2}} \  {j \sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {{{j \sp 
{2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  
{{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {6}}} \sp {2}}}+{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}} \  
{p \sb {3}} \  {p \sb {4}} \  {p \sb {5}} \  {p \sb {6}}}+{{{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {5}}} \sp {4}}}+{{\left( -{2 \  {i \sp {2}} \  {j \sp {2}} \  
{k \sp {2}} \  {{{p \sb {4}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {j \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {i \sp {2}} \  {j \sp {2}} \  {{{k \sp 
{2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {5}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp 
{2}} \  {{{p \sb {4}}} \sp {4}}}+{{\left( {2 \  {{{i \sp {2}}} \sp {2}} \  {j 
\sp {2}} \  {k \sp {2}} \  {{{p \sb {3}}} \sp {2}}}+{2 \  {i \sp {2}} \  {{{j 
\sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp 
{2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {k \sp {2}} \  {{{p \sb {1}}} 
\sp {2}}} 
\right)}
\  {{{p \sb {4}}} \sp {2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {3}}} \sp {4}}}+{{\left( {2 \  {i \sp {2}} \  {j \sp {2}} \  
{{{k \sp {2}}} \sp {2}} \  {{{p \sb {2}}} \sp {2}}}+{2 \  {{{i \sp {2}}} \sp 
{2}} \  {j \sp {2}} \  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}}} 
\right)}
\  {{{p \sb {3}}} \sp {2}}}+{{{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} \sp 
{2}} \  {{{p \sb {2}}} \sp {4}}}+{2 \  {i \sp {2}} \  {{{j \sp {2}}} \sp {2}} 
\  {{{k \sp {2}}} \sp {2}} \  {{{p \sb {1}}} \sp {2}} \  {{{p \sb {2}}} \sp 
{2}}}+{{{{i \sp {2}}} \sp {2}} \  {{{j \sp {2}}} \sp {2}} \  {{{k \sp {2}}} 
\sp {2}} \  {{{p \sb {1}}} \sp {4}}}}}} 
\end{array}
\right]
\leqno(50)
$$
                                 Type: Union(Matrix(Expression(Integer)),...)
Ω:=Σ(Σ(mU(i,j)*(𝐞.i*𝐞.j), i,1..dim), j,1..dim);

Type: ClosedLinearOperator(OrderedVariableList([1,i,j,k,ij,ik,jk,ijk]),Expression(Integer))
ΩX:=Ω/X;
Type: ClosedLinearOperator(OrderedVariableList([1,i,j,k,ij,ik,jk,ijk]),Expression(Integer))
(53) -> d:𝐋:=
       Ω    /
       Ų
$$
8 
\leqno(53)
$$
Type: ClosedLinearOperator(OrderedVariableList([1,i,j,k,ij,ik,jk,ijk]),Expression(Integer))
test
    (    I ΩX     )  /
    (     Ų I     )  =  I
$$
true 
\leqno(54)
$$
                                                                Type: Boolean

test
    (     ΩX I    )  /
    (    I Ų      )  =  I
$$
true 
\leqno(55)
$$
                                                                Type: Boolean
(56) -> eval(Ω,ck)

$$
{{\frac{1}{8}} \  {| \sb {{ \  1 \  1}}}} -{{\frac{1}{{8 \  {i \sp {2}}}}} \  
{| \sb {{ \  i \  i}}}} -{{\frac{1}{{8 \  {j \sp {2}}}}} \  {| \sb {{ \  j \  
j}}}} -{{\frac{1}{{8 \  {k \sp {2}}}}} \  {| \sb {{ \  k \  k}}}} 
-{{\frac{1}{{8 \  {i \sp {2}} \  {j \sp {2}}}}} \  {| \sb {{ \  ij \  ij}}}} 
-{{\frac{1}{{8 \  {i \sp {2}} \  {k \sp {2}}}}} \  {| \sb {{ \  ik \  ik}}}} 
-{{\frac{1}{{8 \  {j \sp {2}} \  {k \sp {2}}}}} \  {| \sb {{ \  jk \  
jk}}}}+{{\frac{1}{{8 \  {i \sp {2}} \  {j \sp {2}} \  {k \sp {2}}}}} \  {| 
\sb {{ \  ijk \  ijk}}}} 
\leqno(56)
$$
Type: ClosedLinearOperator(OrderedVariableList([1,i,j,k,ij,ik,jk,ijk]),Expression(Integer))
(57) -> W:=(Y I) / Ų;
Type: ClosedLinearOperator(OrderedVariableList([1,i,j,k,ij,ik,jk,ijk]),Expression(Integer))
(58) -> eval(λ,ck)
$$
λ 
\leqno(58)
$$
                                                    Type: Expression(Integer)
(59) -> --test
λ:=                     _
     (    I ΩX     ) /  _
     (     Y I     ) ;

Type: ClosedLinearOperator(OrderedVariableList([1,i,j,k,ij,ik,jk,ijk]),Expression(Integer))
test
     (     ΩX I    )  /
     (    I  Y     )  =  λ
$$
true 
\leqno(60)
$$
                                                                Type: Boolean
(61) -> test(
  (  λ  ) / _
  ( I λ ) = _
  (  λ  ) / _
  ( λ I ) )

Welcome to LDB, a low-level debugger for the Lisp runtime environment.
(GC in progress, oldspace=4, newspace=7)
ldb>

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l.146 Λ:𝐋:=co(1) -- co-evaluation

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[]\T1/cmtt/m/n/12 B:$\U/rsfs/m/n/12 L$ \T1/cmtt/m/n/12 QQ := [monomial(1,[]),mo
nomial(1,[1]),monomial(1,[2]),monomial(1,[3]),monomial(1,[1,2]),monomial(1,[1,3
]),monomial(1,[2,3]),monomial(1,[1,2,3])][] 
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l.155 ...atrix Ξ(Ξ(B.i*B.j, i,1..dim), j,1..dim)
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l.155 ...atrix Ξ(Ξ(B.i*B.j, i,1..dim), j,1..dim)

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l.159 ...j*𝐝.k, i,1..dim), j,1..dim), k,1..dim)
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l.159 ...j*𝐝.k, i,1..dim), j,1..dim), k,1..dim)
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                $
l.159 ...j*𝐝.k, i,1..dim), j,1..dim), k,1..dim)
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l.161 ...�((𝐞.i*𝐞.j)/Y, i,1..dim), j,1..dim)
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l.161 ...�((𝐞.i*𝐞.j)/Y, i,1..dim), j,1..dim)
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l.166 a:=Σ(sb('a,[i])*𝐞.i, i,1..dim)
 TeX capacity exceeded, sorry [main memory size=5000000].
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                         \char `\
l.166 a:=Σ(sb('a,[i])*𝐞.i, i,1..dim)

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