Bi-linear algebraic problem N1t4s14f6+7

N=1, # of fermion fields: 1, # of boson fields: 0
weight(t)=4, weight(s)=14, fermion weights={6+7}, boson weights={}

Problem

Find equations


f(1)  := p2*f(1)
    t           2x

f(2)  := p1*f(2)
    t           2x

with symmetries

f(1)  := Df(2)  *f(1)*q15 + Df(2)  *f(1) *q17 + Df(2) *f(1)  *q19
    s         3x                 2x     x            x     2x

          + Df(1)  *f(2)*q16 + Df(1)  *f(2) *q18 + Df(1) *f(2)  *q20
                 3x                 2x     x            x     2x

                                      2
          + Df(2)*f(1)  *q21 + (Df(1)) *f(1)*q14 + Df(1)*f(2)  *q22 + f(1)  *q23
                      3x                                     3x           7x

f(2)  := Df(2)  *f(2)*q4 + Df(2)  *f(2) *q6 + Df(2) *f(2)  *q8 + Df(1)  *f(1)*q2
    s         3x                2x     x           x     2x           4x

          + Df(1)  *f(1) *q5 + Df(1)  *f(1)  *q7 + Df(1) *f(1)  *q9
                 3x     x           2x     2x           x     3x

                                                            2
          + Df(2)*Df(1)*f(1)*q1 + Df(2)*f(2)  *q10 + (Df(1)) *f(2)*q3
                                            3x

          + Df(1)*f(1)  *q11 + f(2)  *q13 + f(1) *f(2)*f(1)*q12
                      4x           7x           x

SYSTEM & SYMMETRY DO NOT SATISFY MINIMAL REQUIREMENTS!

N=1, # of fermion fields: 1, # of boson fields: 0 weight(t)=4, weight(s)=14, fermion weights={6+7}, boson weights={}

Problem

N=1, # of fermion fields: 1, # of boson fields: 0
weight(t)=4, weight(s)=14, fermion weights={6+7}, boson weights={}