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Michael E2

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Collect with respect to different exponentsexpressions in x

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Domen

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`Collect` doesn't work Collect with respect to different exponents

exp = x^(-2 + \[Alpha] + \[Beta]) (\[Alpha] g[0] \[Rho][ 0] - \[Alpha]^2 g[0] \[Rho][0] + 4 \[Beta] g[0] \[Rho][0] - 2 \[Alpha] \[Beta] g[0] \[Rho][0] - 4 \[Beta]^2 g[0] \[Rho][0] - 2 x^(2 \[Gamma]) \[Kappa] g[0] p[0]^2 \[Rho][0] - 4 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x] p[0]^2 \[Rho][ 0] - 2 x^(2 \[Gamma]) \[Gamma]^2 \[Kappa] g[ 0] Log[x]^2 p[0]^2 \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] p[0] q[ 0] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[0] Log[ x] p[0] q[0] \[Rho][0] - 2 x^(2 \[Delta]) \[Delta]^2 \[Kappa] g[0] q[0]^2 \[Rho][0]) + x^(-1 + \[Alpha] + \[Beta]) (-\[Alpha] g[1] \[Rho][ 0] - \[Alpha]^2 g[1] \[Rho][0] + 2 \[Beta] g[1] \[Rho][0] - 2 \[Alpha] \[Beta] g[1] \[Rho][0] - 4 \[Beta]^2 g[1] \[Rho][0] - 2 x^(2 \[Gamma]) \[Kappa] g[1] p[0]^2 \[Rho][0] - 4 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[x] p[0]^2 \[Rho][ 0] - 2 x^(2 \[Gamma]) \[Gamma]^2 \[Kappa] g[ 1] Log[x]^2 p[0]^2 \[Rho][0] - 4 x^(2 \[Gamma]) \[Kappa] g[0] p[0] p[1] \[Rho][0] - 4 x^(2 \[Gamma]) \[Kappa] g[0] Log[x] p[0] p[1] \[Rho][0] - 8 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x] p[0] p[1] \[Rho][ 0] - 4 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x]^2 p[0] p[ 1] \[Rho][0] - 4 x^(2 \[Gamma]) \[Gamma]^2 \[Kappa] g[0] Log[x]^2 p[0] p[ 1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] p[0] q[ 0] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[1] Log[ x] p[0] q[0] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] p[1] q[ 0] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] Log[x] p[1] q[ 0] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[0] Log[ x] p[1] q[0] \[Rho][0] - 2 x^(2 \[Delta]) \[Delta]^2 \[Kappa] g[1] q[0]^2 \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Kappa] g[0] p[0] q[1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] p[0] q[ 1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[0] Log[x] p[0] q[ 1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[0] Log[ x] p[0] q[1] \[Rho][0] - 4 x^(2 \[Delta]) \[Delta] \[Kappa] g[0] q[0] q[1] \[Rho][0] - 4 x^(2 \[Delta]) \[Delta]^2 \[Kappa] g[0] q[0] q[1] \[Rho][ 0] - \[Alpha] g[0] \[Rho][1] - \[Alpha]^2 g[0] \[Rho][1] - 4 \[Beta] g[0] \[Rho][1] - 2 \[Alpha] \[Beta] g[0] \[Rho][1] - 4 \[Beta]^2 g[0] \[Rho][1] - 2 x^(2 \[Gamma]) \[Kappa] g[0] p[0]^2 \[Rho][1] - 4 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x] p[0]^2 \[Rho][ 1] - 2 x^(2 \[Gamma]) \[Gamma]^2 \[Kappa] g[ 0] Log[x]^2 p[0]^2 \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] p[0] q[ 0] \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[0] Log[ x] p[0] q[0] \[Rho][1] - 2 x^(2 \[Delta]) \[Delta]^2 \[Kappa] g[0] q[0]^2 \[Rho][1]) + x^(\[Alpha] + \[Beta]) (-2 g[2] \[Rho][0] - 4 \[Alpha] g[2] \[Rho][0] - 4 \[Beta] g[2] \[Rho][0] - 4 x^(2 \[Gamma]) \[Kappa] g[1] p[0] p[1] \[Rho][0] - 4 x^(2 \[Gamma]) \[Kappa] g[1] Log[x] p[0] p[1] \[Rho][0] - 8 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[x] p[0] p[1] \[Rho][ 0] - 4 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[x]^2 p[0] p[ 1] \[Rho][0] - 4 x^(2 \[Gamma]) \[Gamma]^2 \[Kappa] g[1] Log[x]^2 p[0] p[ 1] \[Rho][0] - 2 x^(2 \[Gamma]) \[Kappa] g[0] p[1]^2 \[Rho][0] - 2 x^(1 + 2 \[Gamma]) \[Kappa] g[1] p[1]^2 \[Rho][0] - 4 x^(2 \[Gamma]) \[Kappa] g[0] Log[x] p[1]^2 \[Rho][0] - 4 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x] p[1]^2 \[Rho][ 0] - 4 x^(1 + 2 \[Gamma]) \[Kappa] g[1] Log[x] p[1]^2 \[Rho][ 0] - 4 x^(1 + 2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[ x] p[1]^2 \[Rho][0] - 2 x^(2 \[Gamma]) \[Kappa] g[0] Log[x]^2 p[1]^2 \[Rho][0] - 4 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x]^2 p[1]^2 \[Rho][ 0] - 2 x^(2 \[Gamma]) \[Gamma]^2 \[Kappa] g[ 0] Log[x]^2 p[1]^2 \[Rho][0] - 2 x^(1 + 2 \[Gamma]) \[Kappa] g[1] Log[x]^2 p[1]^2 \[Rho][0] - 4 x^(1 + 2 \[Gamma]) \[Gamma] \[Kappa] g[ 1] Log[x]^2 p[1]^2 \[Rho][0] - 2 x^(1 + 2 \[Gamma]) \[Gamma]^2 \[Kappa] g[ 1] Log[x]^2 p[1]^2 \[Rho][0] - 8 x^(2 \[Gamma]) \[Kappa] g[0] Log[x] p[0] p[2] \[Rho][0] - 8 x^(1 + 2 \[Gamma]) \[Kappa] g[1] Log[x] p[0] p[2] \[Rho][0] - 8 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x]^2 p[0] p[ 2] \[Rho][0] - 8 x^(1 + 2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[x]^2 p[0] p[ 2] \[Rho][0] - 8 x^(1 + 2 \[Gamma]) \[Kappa] g[0] Log[x] p[1] p[2] \[Rho][0] - 8 x^(2 + 2 \[Gamma]) \[Kappa] g[1] Log[x] p[1] p[2] \[Rho][0] - 8 x^(1 + 2 \[Gamma]) \[Kappa] g[0] Log[x]^2 p[1] p[2] \[Rho][ 0] - 8 x^(1 + 2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x]^2 p[ 1] p[2] \[Rho][0] - 8 x^(2 + 2 \[Gamma]) \[Kappa] g[1] Log[x]^2 p[1] p[2] \[Rho][ 0] - 8 x^(2 + 2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[x]^2 p[ 1] p[2] \[Rho][0] - 8 x^(2 + 2 \[Gamma]) \[Kappa] g[0] Log[x]^2 p[2]^2 \[Rho][0] - 8 x^(3 + 2 \[Gamma]) \[Kappa] g[1] Log[x]^2 p[2]^2 \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] p[1] q[ 0] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] Log[x] p[1] q[ 0] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[1] Log[ x] p[1] q[0] \[Rho][0] - 8 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] Log[x] p[2] q[ 0] \[Rho][0] - 8 x^(1 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] Log[x] p[ 2] q[0] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Kappa] g[1] p[0] q[1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] p[0] q[ 1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[1] Log[x] p[0] q[ 1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[1] Log[ x] p[0] q[1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Kappa] g[0] p[1] q[1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] p[1] q[ 1] \[Rho][0] - 4 x^(1 + \[Gamma] + \[Delta]) \[Kappa] g[1] p[1] q[1] \[Rho][ 0] - 4 x^(1 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] p[ 1] q[1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Kappa] g[0] Log[x] p[1] q[1] \[Rho][ 0] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[0] Log[ x] p[1] q[1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] Log[x] p[1] q[ 1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[0] Log[ x] p[1] q[1] \[Rho][0] - 4 x^(1 + \[Gamma] + \[Delta]) \[Kappa] g[1] Log[x] p[1] q[ 1] \[Rho][0] - 4 x^(1 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[1] Log[x] p[ 1] q[1] \[Rho][0] - 4 x^(1 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] Log[x] p[ 1] q[1] \[Rho][0] - 4 x^(1 + \[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[ 1] Log[x] p[1] q[1] \[Rho][0] - 8 x^(1 + \[Gamma] + \[Delta]) \[Kappa] g[0] Log[x] p[2] q[ 1] \[Rho][0] - 8 x^(1 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] Log[x] p[ 2] q[1] \[Rho][0] - 8 x^(2 + \[Gamma] + \[Delta]) \[Kappa] g[1] Log[x] p[2] q[ 1] \[Rho][0] - 8 x^(2 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] Log[x] p[ 2] q[1] \[Rho][0] - 4 x^(2 \[Delta]) \[Delta] \[Kappa] g[1] q[0] q[1] \[Rho][0] - 4 x^(2 \[Delta]) \[Delta]^2 \[Kappa] g[1] q[0] q[1] \[Rho][0] - 2 x^(2 \[Delta]) \[Kappa] g[0] q[1]^2 \[Rho][0] - 4 x^(2 \[Delta]) \[Delta] \[Kappa] g[0] q[1]^2 \[Rho][0] - 2 x^(2 \[Delta]) \[Delta]^2 \[Kappa] g[0] q[1]^2 \[Rho][0] - 2 x^(1 + 2 \[Delta]) \[Kappa] g[1] q[1]^2 \[Rho][0] - 4 x^(1 + 2 \[Delta]) \[Delta] \[Kappa] g[1] q[1]^2 \[Rho][0] - 2 x^(1 + 2 \[Delta]) \[Delta]^2 \[Kappa] g[1] q[1]^2 \[Rho][ 0] - 8 x^(\[Gamma] + \[Delta]) \[Kappa] g[0] p[0] q[2] \[Rho][ 0] - 8 x^(1 + \[Gamma] + \[Delta]) \[Kappa] g[1] p[0] q[ 2] \[Rho][0] - 8 x^(\[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[0] Log[x] p[0] q[ 2] \[Rho][0] - 8 x^(1 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[1] Log[x] p[ 0] q[2] \[Rho][0] - 8 x^(1 + \[Gamma] + \[Delta]) \[Kappa] g[0] p[1] q[2] \[Rho][ 0] - 8 x^(2 + \[Gamma] + \[Delta]) \[Kappa] g[1] p[1] q[ 2] \[Rho][0] - 8 x^(1 + \[Gamma] + \[Delta]) \[Kappa] g[0] Log[x] p[1] q[ 2] \[Rho][0] - 8 x^(1 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[0] Log[x] p[ 1] q[2] \[Rho][0] - 8 x^(2 + \[Gamma] + \[Delta]) \[Kappa] g[1] Log[x] p[1] q[ 2] \[Rho][0] - 8 x^(2 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[1] Log[x] p[ 1] q[2] \[Rho][0] - 16 x^(2 + \[Gamma] + \[Delta]) \[Kappa] g[0] Log[x] p[2] q[ 2] \[Rho][0] - 16 x^(3 + \[Gamma] + \[Delta]) \[Kappa] g[1] Log[x] p[2] q[ 2] \[Rho][0] - 8 x^(2 \[Delta]) \[Delta] \[Kappa] g[0] q[0] q[2] \[Rho][0] - 8 x^(1 + 2 \[Delta]) \[Delta] \[Kappa] g[1] q[0] q[2] \[Rho][ 0] - 8 x^(1 + 2 \[Delta]) \[Kappa] g[0] q[1] q[2] \[Rho][0] - 8 x^(1 + 2 \[Delta]) \[Delta] \[Kappa] g[0] q[1] q[2] \[Rho][ 0] - 8 x^(2 + 2 \[Delta]) \[Kappa] g[1] q[1] q[2] \[Rho][0] - 8 x^(2 + 2 \[Delta]) \[Delta] \[Kappa] g[1] q[1] q[2] \[Rho][ 0] - 8 x^(2 + 2 \[Delta]) \[Kappa] g[0] q[2]^2 \[Rho][0] - 8 x^(3 + 2 \[Delta]) \[Kappa] g[1] q[2]^2 \[Rho][0] - 2 g[1] \[Rho][1] - 4 \[Alpha] g[1] \[Rho][1] - 6 \[Beta] g[1] \[Rho][1] - 4 \[Beta]^2 g[1] \[Rho][1] - 6 x g[2] \[Rho][1] - 2 x^(2 \[Gamma]) \[Kappa] g[1] p[0]^2 \[Rho][1] - 4 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[x] p[0]^2 \[Rho][ 1] - 2 x^(2 \[Gamma]) \[Gamma]^2 \[Kappa] g[ 1] Log[x]^2 p[0]^2 \[Rho][1] - 4 x^(2 \[Gamma]) \[Kappa] g[0] p[0] p[1] \[Rho][1] - 4 x^(1 + 2 \[Gamma]) \[Kappa] g[1] p[0] p[1] \[Rho][1] - 4 x^(2 \[Gamma]) \[Kappa] g[0] Log[x] p[0] p[1] \[Rho][1] - 8 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x] p[0] p[1] \[Rho][ 1] - 4 x^(1 + 2 \[Gamma]) \[Kappa] g[1] Log[x] p[0] p[ 1] \[Rho][1] - 8 x^(1 + 2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[x] p[0] p[ 1] \[Rho][1] - 4 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x]^2 p[0] p[ 1] \[Rho][1] - 4 x^(2 \[Gamma]) \[Gamma]^2 \[Kappa] g[0] Log[x]^2 p[0] p[ 1] \[Rho][1] - 4 x^(1 + 2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[x]^2 p[0] p[ 1] \[Rho][1] - 4 x^(1 + 2 \[Gamma]) \[Gamma]^2 \[Kappa] g[1] Log[x]^2 p[0] p[ 1] \[Rho][1] - 2 x^(1 + 2 \[Gamma]) \[Kappa] g[0] p[1]^2 \[Rho][1] - 2 x^(2 + 2 \[Gamma]) \[Kappa] g[1] p[1]^2 \[Rho][1] - 4 x^(1 + 2 \[Gamma]) \[Kappa] g[0] Log[x] p[1]^2 \[Rho][1] - 4 x^(1 + 2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[ x] p[1]^2 \[Rho][1] - 4 x^(2 + 2 \[Gamma]) \[Kappa] g[1] Log[x] p[1]^2 \[Rho][1] - 4 x^(2 + 2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[ x] p[1]^2 \[Rho][1] - 2 x^(1 + 2 \[Gamma]) \[Kappa] g[0] Log[x]^2 p[1]^2 \[Rho][1] - 4 x^(1 + 2 \[Gamma]) \[Gamma] \[Kappa] g[ 0] Log[x]^2 p[1]^2 \[Rho][1] - 2 x^(1 + 2 \[Gamma]) \[Gamma]^2 \[Kappa] g[ 0] Log[x]^2 p[1]^2 \[Rho][1] - 2 x^(2 + 2 \[Gamma]) \[Kappa] g[1] Log[x]^2 p[1]^2 \[Rho][1] - 4 x^(2 + 2 \[Gamma]) \[Gamma] \[Kappa] g[ 1] Log[x]^2 p[1]^2 \[Rho][1] - 2 x^(2 + 2 \[Gamma]) \[Gamma]^2 \[Kappa] g[ 1] Log[x]^2 p[1]^2 \[Rho][1] - 8 x^(1 + 2 \[Gamma]) \[Kappa] g[0] Log[x] p[0] p[2] \[Rho][1] - 8 x^(2 + 2 \[Gamma]) \[Kappa] g[1] Log[x] p[0] p[2] \[Rho][1] - 8 x^(1 + 2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x]^2 p[0] p[ 2] \[Rho][1] - 8 x^(2 + 2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[x]^2 p[0] p[ 2] \[Rho][1] - 8 x^(2 + 2 \[Gamma]) \[Kappa] g[0] Log[x] p[1] p[2] \[Rho][1] - 8 x^(3 + 2 \[Gamma]) \[Kappa] g[1] Log[x] p[1] p[2] \[Rho][1] - 8 x^(2 + 2 \[Gamma]) \[Kappa] g[0] Log[x]^2 p[1] p[2] \[Rho][ 1] - 8 x^(2 + 2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x]^2 p[ 1] p[2] \[Rho][1] - 8 x^(3 + 2 \[Gamma]) \[Kappa] g[1] Log[x]^2 p[1] p[2] \[Rho][ 1] - 8 x^(3 + 2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[x]^2 p[ 1] p[2] \[Rho][1] - 8 x^(3 + 2 \[Gamma]) \[Kappa] g[0] Log[x]^2 p[2]^2 \[Rho][1] - 8 x^(4 + 2 \[Gamma]) \[Kappa] g[1] Log[x]^2 p[2]^2 \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] p[0] q[ 0] \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[1] Log[ x] p[0] q[0] \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] p[1] q[ 0] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] p[1] q[ 0] \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] Log[x] p[1] q[ 0] \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[0] Log[ x] p[1] q[0] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] Log[x] p[ 1] q[0] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[ 1] Log[x] p[1] q[0] \[Rho][1] - 8 x^(1 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] Log[x] p[ 2] q[0] \[Rho][1] - 8 x^(2 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] Log[x] p[ 2] q[0] \[Rho][1] - 2 x^(2 \[Delta]) \[Delta]^2 \[Kappa] g[1] q[0]^2 \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Kappa] g[0] p[0] q[1] \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] p[0] q[ 1] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Kappa] g[1] p[0] q[1] \[Rho][ 1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] p[ 0] q[1] \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[0] Log[x] p[0] q[ 1] \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[0] Log[ x] p[0] q[1] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[1] Log[x] p[ 0] q[1] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[ 1] Log[x] p[0] q[1] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Kappa] g[0] p[1] q[1] \[Rho][ 1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] p[ 1] q[1] \[Rho][1] - 4 x^(2 + \[Gamma] + \[Delta]) \[Kappa] g[1] p[1] q[1] \[Rho][ 1] - 4 x^(2 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] p[ 1] q[1] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Kappa] g[0] Log[x] p[1] q[ 1] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[0] Log[x] p[ 1] q[1] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] Log[x] p[ 1] q[1] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[ 0] Log[x] p[1] q[1] \[Rho][1] - 4 x^(2 + \[Gamma] + \[Delta]) \[Kappa] g[1] Log[x] p[1] q[ 1] \[Rho][1] - 4 x^(2 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[1] Log[x] p[ 1] q[1] \[Rho][1] - 4 x^(2 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] Log[x] p[ 1] q[1] \[Rho][1] - 4 x^(2 + \[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[ 1] Log[x] p[1] q[1] \[Rho][1] - 8 x^(2 + \[Gamma] + \[Delta]) \[Kappa] g[0] Log[x] p[2] q[ 1] \[Rho][1] - 8 x^(2 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] Log[x] p[ 2] q[1] \[Rho][1] - 8 x^(3 + \[Gamma] + \[Delta]) \[Kappa] g[1] Log[x] p[2] q[ 1] \[Rho][1] - 8 x^(3 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] Log[x] p[ 2] q[1] \[Rho][1] - 4 x^(2 \[Delta]) \[Delta] \[Kappa] g[0] q[0] q[1] \[Rho][1] - 4 x^(2 \[Delta]) \[Delta]^2 \[Kappa] g[0] q[0] q[1] \[Rho][1] - 4 x^(1 + 2 \[Delta]) \[Delta] \[Kappa] g[1] q[0] q[1] \[Rho][ 1] - 4 x^(1 + 2 \[Delta]) \[Delta]^2 \[Kappa] g[1] q[0] q[ 1] \[Rho][1] - 2 x^(1 + 2 \[Delta]) \[Kappa] g[0] q[1]^2 \[Rho][1] - 4 x^(1 + 2 \[Delta]) \[Delta] \[Kappa] g[0] q[1]^2 \[Rho][1] - 2 x^(1 + 2 \[Delta]) \[Delta]^2 \[Kappa] g[0] q[1]^2 \[Rho][ 1] - 2 x^(2 + 2 \[Delta]) \[Kappa] g[1] q[1]^2 \[Rho][1] - 4 x^(2 + 2 \[Delta]) \[Delta] \[Kappa] g[1] q[1]^2 \[Rho][1] - 2 x^(2 + 2 \[Delta]) \[Delta]^2 \[Kappa] g[1] q[1]^2 \[Rho][ 1] - 8 x^(1 + \[Gamma] + \[Delta]) \[Kappa] g[0] p[0] q[ 2] \[Rho][1] - 8 x^(2 + \[Gamma] + \[Delta]) \[Kappa] g[1] p[0] q[2] \[Rho][ 1] - 8 x^(1 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[0] Log[ x] p[0] q[2] \[Rho][1] - 8 x^(2 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[1] Log[x] p[ 0] q[2] \[Rho][1] - 8 x^(2 + \[Gamma] + \[Delta]) \[Kappa] g[0] p[1] q[2] \[Rho][ 1] - 8 x^(3 + \[Gamma] + \[Delta]) \[Kappa] g[1] p[1] q[ 2] \[Rho][1] - 8 x^(2 + \[Gamma] + \[Delta]) \[Kappa] g[0] Log[x] p[1] q[ 2] \[Rho][1] - 8 x^(2 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[0] Log[x] p[ 1] q[2] \[Rho][1] - 8 x^(3 + \[Gamma] + \[Delta]) \[Kappa] g[1] Log[x] p[1] q[ 2] \[Rho][1] - 8 x^(3 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[1] Log[x] p[ 1] q[2] \[Rho][1] - 16 x^(3 + \[Gamma] + \[Delta]) \[Kappa] g[0] Log[x] p[2] q[ 2] \[Rho][1] - 16 x^(4 + \[Gamma] + \[Delta]) \[Kappa] g[1] Log[x] p[2] q[ 2] \[Rho][1] - 8 x^(1 + 2 \[Delta]) \[Delta] \[Kappa] g[0] q[0] q[2] \[Rho][ 1] - 8 x^(2 + 2 \[Delta]) \[Delta] \[Kappa] g[1] q[0] q[ 2] \[Rho][1] - 8 x^(2 + 2 \[Delta]) \[Kappa] g[0] q[1] q[2] \[Rho][1] - 8 x^(2 + 2 \[Delta]) \[Delta] \[Kappa] g[0] q[1] q[2] \[Rho][ 1] - 8 x^(3 + 2 \[Delta]) \[Kappa] g[1] q[1] q[2] \[Rho][1] - 8 x^(3 + 2 \[Delta]) \[Delta] \[Kappa] g[1] q[1] q[2] \[Rho][ 1] - 8 x^(3 + 2 \[Delta]) \[Kappa] g[0] q[2]^2 \[Rho][1] - 8 x^(4 + 2 \[Delta]) \[Kappa] g[1] q[2]^2 \[Rho][1] - 8 g[0] \[Rho][2] - 4 \[Alpha] g[0] \[Rho][2] - 16 \[Beta] g[0] \[Rho][2] - 12 x g[1] \[Rho][2] - 16 x \[Beta] g[1] \[Rho][2]); exp = x^(-2 + α + β) (α g[0] ρ[ 0] - α^2 g[0] ρ[0] + 4 β g[0] ρ[0] - 2 α β g[0] ρ[0] - 4 β^2 g[0] ρ[0] - 2 x^(2 γ) κ g[0] p[0]^2 ρ[0] - 4 x^(2 γ) γ κ g[0] Log[x] p[0]^2 ρ[ 0] - 2 x^(2 γ) γ^2 κ g[ 0] Log[x]^2 p[0]^2 ρ[0] - 4 x^(γ + δ) δ κ g[0] p[0] q[ 0] ρ[0] - 4 x^(γ + δ) γ δ κ g[0] Log[ x] p[0] q[0] ρ[0] - 2 x^(2 δ) δ^2 κ g[0] q[0]^2 ρ[0]) + x^(-1 + α + β) (-α g[1] ρ[ 0] - α^2 g[1] ρ[0] + 2 β g[1] ρ[0] - 2 α β g[1] ρ[0] - 4 β^2 g[1] ρ[0] - 2 x^(2 γ) κ g[1] p[0]^2 ρ[0] - 4 x^(2 γ) γ κ g[1] Log[x] p[0]^2 ρ[ 0] - 2 x^(2 γ) γ^2 κ g[ 1] Log[x]^2 p[0]^2 ρ[0] - 4 x^(2 γ) κ g[0] p[0] p[1] ρ[0] - 4 x^(2 γ) κ g[0] Log[x] p[0] p[1] ρ[0] - 8 x^(2 γ) γ κ g[0] Log[x] p[0] p[1] ρ[ 0] - 4 x^(2 γ) γ κ g[0] Log[x]^2 p[0] p[ 1] ρ[0] - 4 x^(2 γ) γ^2 κ g[0] Log[x]^2 p[0] p[ 1] ρ[0] - 4 x^(γ + δ) δ κ g[1] p[0] q[ 0] ρ[0] - 4 x^(γ + δ) γ δ κ g[1] Log[ x] p[0] q[0] ρ[0] - 4 x^(γ + δ) δ κ g[0] p[1] q[ 0] ρ[0] - 4 x^(γ + δ) δ κ g[0] Log[x] p[1] q[ 0] ρ[0] - 4 x^(γ + δ) γ δ κ g[0] Log[ x] p[1] q[0] ρ[0] - 2 x^(2 δ) δ^2 κ g[1] q[0]^2 ρ[0] - 4 x^(γ + δ) κ g[0] p[0] q[1] ρ[0] - 4 x^(γ + δ) δ κ g[0] p[0] q[ 1] ρ[0] - 4 x^(γ + δ) γ κ g[0] Log[x] p[0] q[ 1] ρ[0] - 4 x^(γ + δ) γ δ κ g[0] Log[ x] p[0] q[1] ρ[0] - 4 x^(2 δ) δ κ g[0] q[0] q[1] ρ[0] - 4 x^(2 δ) δ^2 κ g[0] q[0] q[1] ρ[ 0] - α g[0] ρ[1] - α^2 g[0] ρ[1] - 4 β g[0] ρ[1] - 2 α β g[0] ρ[1] - 4 β^2 g[0] ρ[1] - 2 x^(2 γ) κ g[0] p[0]^2 ρ[1] - 4 x^(2 γ) γ κ g[0] Log[x] p[0]^2 ρ[ 1] - 2 x^(2 γ) γ^2 κ g[ 0] Log[x]^2 p[0]^2 ρ[1] - 4 x^(γ + δ) δ κ g[0] p[0] q[ 0] ρ[1] - 4 x^(γ + δ) γ δ κ g[0] Log[ x] p[0] q[0] ρ[1] - 2 x^(2 δ) δ^2 κ g[0] q[0]^2 ρ[1]) + x^(α + β) (-2 g[2] ρ[0] - 4 α g[2] ρ[0] - 4 β g[2] ρ[0] - 4 x^(2 γ) κ g[1] p[0] p[1] ρ[0] - 4 x^(2 γ) κ g[1] Log[x] p[0] p[1] ρ[0] - 8 x^(2 γ) γ κ g[1] Log[x] p[0] p[1] ρ[ 0] - 4 x^(2 γ) γ κ g[1] Log[x]^2 p[0] p[ 1] ρ[0] - 4 x^(2 γ) γ^2 κ g[1] Log[x]^2 p[0] p[ 1] ρ[0] - 2 x^(2 γ) κ g[0] p[1]^2 ρ[0] - 2 x^(1 + 2 γ) κ g[1] p[1]^2 ρ[0] - 4 x^(2 γ) κ g[0] Log[x] p[1]^2 ρ[0] - 4 x^(2 γ) γ κ g[0] Log[x] p[1]^2 ρ[ 0] - 4 x^(1 + 2 γ) κ g[1] Log[x] p[1]^2 ρ[ 0] - 4 x^(1 + 2 γ) γ κ g[1] Log[ x] p[1]^2 ρ[0] - 2 x^(2 γ) κ g[0] Log[x]^2 p[1]^2 ρ[0] - 4 x^(2 γ) γ κ g[0] Log[x]^2 p[1]^2 ρ[ 0] - 2 x^(2 γ) γ^2 κ g[ 0] Log[x]^2 p[1]^2 ρ[0] - 2 x^(1 + 2 γ) κ g[1] Log[x]^2 p[1]^2 ρ[0] - 4 x^(1 + 2 γ) γ κ g[ 1] Log[x]^2 p[1]^2 ρ[0] - 2 x^(1 + 2 γ) γ^2 κ g[ 1] Log[x]^2 p[1]^2 ρ[0] - 8 x^(2 γ) κ g[0] Log[x] p[0] p[2] ρ[0] - 8 x^(1 + 2 γ) κ g[1] Log[x] p[0] p[2] ρ[0] - 8 x^(2 γ) γ κ g[0] Log[x]^2 p[0] p[ 2] ρ[0] - 8 x^(1 + 2 γ) γ κ g[1] Log[x]^2 p[0] p[ 2] ρ[0] - 8 x^(1 + 2 γ) κ g[0] Log[x] p[1] p[2] ρ[0] - 8 x^(2 + 2 γ) κ g[1] Log[x] p[1] p[2] ρ[0] - 8 x^(1 + 2 γ) κ g[0] Log[x]^2 p[1] p[2] ρ[ 0] - 8 x^(1 + 2 γ) γ κ g[0] Log[x]^2 p[ 1] p[2] ρ[0] - 8 x^(2 + 2 γ) κ g[1] Log[x]^2 p[1] p[2] ρ[ 0] - 8 x^(2 + 2 γ) γ κ g[1] Log[x]^2 p[ 1] p[2] ρ[0] - 8 x^(2 + 2 γ) κ g[0] Log[x]^2 p[2]^2 ρ[0] - 8 x^(3 + 2 γ) κ g[1] Log[x]^2 p[2]^2 ρ[0] - 4 x^(γ + δ) δ κ g[1] p[1] q[ 0] ρ[0] - 4 x^(γ + δ) δ κ g[1] Log[x] p[1] q[ 0] ρ[0] - 4 x^(γ + δ) γ δ κ g[1] Log[ x] p[1] q[0] ρ[0] - 8 x^(γ + δ) δ κ g[0] Log[x] p[2] q[ 0] ρ[0] - 8 x^(1 + γ + δ) δ κ g[1] Log[x] p[ 2] q[0] ρ[0] - 4 x^(γ + δ) κ g[1] p[0] q[1] ρ[0] - 4 x^(γ + δ) δ κ g[1] p[0] q[ 1] ρ[0] - 4 x^(γ + δ) γ κ g[1] Log[x] p[0] q[ 1] ρ[0] - 4 x^(γ + δ) γ δ κ g[1] Log[ x] p[0] q[1] ρ[0] - 4 x^(γ + δ) κ g[0] p[1] q[1] ρ[0] - 4 x^(γ + δ) δ κ g[0] p[1] q[ 1] ρ[0] - 4 x^(1 + γ + δ) κ g[1] p[1] q[1] ρ[ 0] - 4 x^(1 + γ + δ) δ κ g[1] p[ 1] q[1] ρ[0] - 4 x^(γ + δ) κ g[0] Log[x] p[1] q[1] ρ[ 0] - 4 x^(γ + δ) γ κ g[0] Log[ x] p[1] q[1] ρ[0] - 4 x^(γ + δ) δ κ g[0] Log[x] p[1] q[ 1] ρ[0] - 4 x^(γ + δ) γ δ κ g[0] Log[ x] p[1] q[1] ρ[0] - 4 x^(1 + γ + δ) κ g[1] Log[x] p[1] q[ 1] ρ[0] - 4 x^(1 + γ + δ) γ κ g[1] Log[x] p[ 1] q[1] ρ[0] - 4 x^(1 + γ + δ) δ κ g[1] Log[x] p[ 1] q[1] ρ[0] - 4 x^(1 + γ + δ) γ δ κ g[ 1] Log[x] p[1] q[1] ρ[0] - 8 x^(1 + γ + δ) κ g[0] Log[x] p[2] q[ 1] ρ[0] - 8 x^(1 + γ + δ) δ κ g[0] Log[x] p[ 2] q[1] ρ[0] - 8 x^(2 + γ + δ) κ g[1] Log[x] p[2] q[ 1] ρ[0] - 8 x^(2 + γ + δ) δ κ g[1] Log[x] p[ 2] q[1] ρ[0] - 4 x^(2 δ) δ κ g[1] q[0] q[1] ρ[0] - 4 x^(2 δ) δ^2 κ g[1] q[0] q[1] ρ[0] - 2 x^(2 δ) κ g[0] q[1]^2 ρ[0] - 4 x^(2 δ) δ κ g[0] q[1]^2 ρ[0] - 2 x^(2 δ) δ^2 κ g[0] q[1]^2 ρ[0] - 2 x^(1 + 2 δ) κ g[1] q[1]^2 ρ[0] - 4 x^(1 + 2 δ) δ κ g[1] q[1]^2 ρ[0] - 2 x^(1 + 2 δ) δ^2 κ g[1] q[1]^2 ρ[ 0] - 8 x^(γ + δ) κ g[0] p[0] q[2] ρ[ 0] - 8 x^(1 + γ + δ) κ g[1] p[0] q[ 2] ρ[0] - 8 x^(γ + δ) γ κ g[0] Log[x] p[0] q[ 2] ρ[0] - 8 x^(1 + γ + δ) γ κ g[1] Log[x] p[ 0] q[2] ρ[0] - 8 x^(1 + γ + δ) κ g[0] p[1] q[2] ρ[ 0] - 8 x^(2 + γ + δ) κ g[1] p[1] q[ 2] ρ[0] - 8 x^(1 + γ + δ) κ g[0] Log[x] p[1] q[ 2] ρ[0] - 8 x^(1 + γ + δ) γ κ g[0] Log[x] p[ 1] q[2] ρ[0] - 8 x^(2 + γ + δ) κ g[1] Log[x] p[1] q[ 2] ρ[0] - 8 x^(2 + γ + δ) γ κ g[1] Log[x] p[ 1] q[2] ρ[0] - 16 x^(2 + γ + δ) κ g[0] Log[x] p[2] q[ 2] ρ[0] - 16 x^(3 + γ + δ) κ g[1] Log[x] p[2] q[ 2] ρ[0] - 8 x^(2 δ) δ κ g[0] q[0] q[2] ρ[0] - 8 x^(1 + 2 δ) δ κ g[1] q[0] q[2] ρ[ 0] - 8 x^(1 + 2 δ) κ g[0] q[1] q[2] ρ[0] - 8 x^(1 + 2 δ) δ κ g[0] q[1] q[2] ρ[ 0] - 8 x^(2 + 2 δ) κ g[1] q[1] q[2] ρ[0] - 8 x^(2 + 2 δ) δ κ g[1] q[1] q[2] ρ[ 0] - 8 x^(2 + 2 δ) κ g[0] q[2]^2 ρ[0] - 8 x^(3 + 2 δ) κ g[1] q[2]^2 ρ[0] - 2 g[1] ρ[1] - 4 α g[1] ρ[1] - 6 β g[1] ρ[1] - 4 β^2 g[1] ρ[1] - 6 x g[2] ρ[1] - 2 x^(2 γ) κ g[1] p[0]^2 ρ[1] - 4 x^(2 γ) γ κ g[1] Log[x] p[0]^2 ρ[ 1] - 2 x^(2 γ) γ^2 κ g[ 1] Log[x]^2 p[0]^2 ρ[1] - 4 x^(2 γ) κ g[0] p[0] p[1] ρ[1] - 4 x^(1 + 2 γ) κ g[1] p[0] p[1] ρ[1] - 4 x^(2 γ) κ g[0] Log[x] p[0] p[1] ρ[1] - 8 x^(2 γ) γ κ g[0] Log[x] p[0] p[1] ρ[ 1] - 4 x^(1 + 2 γ) κ g[1] Log[x] p[0] p[ 1] ρ[1] - 8 x^(1 + 2 γ) γ κ g[1] Log[x] p[0] p[ 1] ρ[1] - 4 x^(2 γ) γ κ g[0] Log[x]^2 p[0] p[ 1] ρ[1] - 4 x^(2 γ) γ^2 κ g[0] Log[x]^2 p[0] p[ 1] ρ[1] - 4 x^(1 + 2 γ) γ κ g[1] Log[x]^2 p[0] p[ 1] ρ[1] - 4 x^(1 + 2 γ) γ^2 κ g[1] Log[x]^2 p[0] p[ 1] ρ[1] - 2 x^(1 + 2 γ) κ g[0] p[1]^2 ρ[1] - 2 x^(2 + 2 γ) κ g[1] p[1]^2 ρ[1] - 4 x^(1 + 2 γ) κ g[0] Log[x] p[1]^2 ρ[1] - 4 x^(1 + 2 γ) γ κ g[0] Log[ x] p[1]^2 ρ[1] - 4 x^(2 + 2 γ) κ g[1] Log[x] p[1]^2 ρ[1] - 4 x^(2 + 2 γ) γ κ g[1] Log[ x] p[1]^2 ρ[1] - 2 x^(1 + 2 γ) κ g[0] Log[x]^2 p[1]^2 ρ[1] - 4 x^(1 + 2 γ) γ κ g[ 0] Log[x]^2 p[1]^2 ρ[1] - 2 x^(1 + 2 γ) γ^2 κ g[ 0] Log[x]^2 p[1]^2 ρ[1] - 2 x^(2 + 2 γ) κ g[1] Log[x]^2 p[1]^2 ρ[1] - 4 x^(2 + 2 γ) γ κ g[ 1] Log[x]^2 p[1]^2 ρ[1] - 2 x^(2 + 2 γ) γ^2 κ g[ 1] Log[x]^2 p[1]^2 ρ[1] - 8 x^(1 + 2 γ) κ g[0] Log[x] p[0] p[2] ρ[1] - 8 x^(2 + 2 γ) κ g[1] Log[x] p[0] p[2] ρ[1] - 8 x^(1 + 2 γ) γ κ g[0] Log[x]^2 p[0] p[ 2] ρ[1] - 8 x^(2 + 2 γ) γ κ g[1] Log[x]^2 p[0] p[ 2] ρ[1] - 8 x^(2 + 2 γ) κ g[0] Log[x] p[1] p[2] ρ[1] - 8 x^(3 + 2 γ) κ g[1] Log[x] p[1] p[2] ρ[1] - 8 x^(2 + 2 γ) κ g[0] Log[x]^2 p[1] p[2] ρ[ 1] - 8 x^(2 + 2 γ) γ κ g[0] Log[x]^2 p[ 1] p[2] ρ[1] - 8 x^(3 + 2 γ) κ g[1] Log[x]^2 p[1] p[2] ρ[ 1] - 8 x^(3 + 2 γ) γ κ g[1] Log[x]^2 p[ 1] p[2] ρ[1] - 8 x^(3 + 2 γ) κ g[0] Log[x]^2 p[2]^2 ρ[1] - 8 x^(4 + 2 γ) κ g[1] Log[x]^2 p[2]^2 ρ[1] - 4 x^(γ + δ) δ κ g[1] p[0] q[ 0] ρ[1] - 4 x^(γ + δ) γ δ κ g[1] Log[ x] p[0] q[0] ρ[1] - 4 x^(γ + δ) δ κ g[0] p[1] q[ 0] ρ[1] - 4 x^(1 + γ + δ) δ κ g[1] p[1] q[ 0] ρ[1] - 4 x^(γ + δ) δ κ g[0] Log[x] p[1] q[ 0] ρ[1] - 4 x^(γ + δ) γ δ κ g[0] Log[ x] p[1] q[0] ρ[1] - 4 x^(1 + γ + δ) δ κ g[1] Log[x] p[ 1] q[0] ρ[1] - 4 x^(1 + γ + δ) γ δ κ g[ 1] Log[x] p[1] q[0] ρ[1] - 8 x^(1 + γ + δ) δ κ g[0] Log[x] p[ 2] q[0] ρ[1] - 8 x^(2 + γ + δ) δ κ g[1] Log[x] p[ 2] q[0] ρ[1] - 2 x^(2 δ) δ^2 κ g[1] q[0]^2 ρ[1] - 4 x^(γ + δ) κ g[0] p[0] q[1] ρ[1] - 4 x^(γ + δ) δ κ g[0] p[0] q[ 1] ρ[1] - 4 x^(1 + γ + δ) κ g[1] p[0] q[1] ρ[ 1] - 4 x^(1 + γ + δ) δ κ g[1] p[ 0] q[1] ρ[1] - 4 x^(γ + δ) γ κ g[0] Log[x] p[0] q[ 1] ρ[1] - 4 x^(γ + δ) γ δ κ g[0] Log[ x] p[0] q[1] ρ[1] - 4 x^(1 + γ + δ) γ κ g[1] Log[x] p[ 0] q[1] ρ[1] - 4 x^(1 + γ + δ) γ δ κ g[ 1] Log[x] p[0] q[1] ρ[1] - 4 x^(1 + γ + δ) κ g[0] p[1] q[1] ρ[ 1] - 4 x^(1 + γ + δ) δ κ g[0] p[ 1] q[1] ρ[1] - 4 x^(2 + γ + δ) κ g[1] p[1] q[1] ρ[ 1] - 4 x^(2 + γ + δ) δ κ g[1] p[ 1] q[1] ρ[1] - 4 x^(1 + γ + δ) κ g[0] Log[x] p[1] q[ 1] ρ[1] - 4 x^(1 + γ + δ) γ κ g[0] Log[x] p[ 1] q[1] ρ[1] - 4 x^(1 + γ + δ) δ κ g[0] Log[x] p[ 1] q[1] ρ[1] - 4 x^(1 + γ + δ) γ δ κ g[ 0] Log[x] p[1] q[1] ρ[1] - 4 x^(2 + γ + δ) κ g[1] Log[x] p[1] q[ 1] ρ[1] - 4 x^(2 + γ + δ) γ κ g[1] Log[x] p[ 1] q[1] ρ[1] - 4 x^(2 + γ + δ) δ κ g[1] Log[x] p[ 1] q[1] ρ[1] - 4 x^(2 + γ + δ) γ δ κ g[ 1] Log[x] p[1] q[1] ρ[1] - 8 x^(2 + γ + δ) κ g[0] Log[x] p[2] q[ 1] ρ[1] - 8 x^(2 + γ + δ) δ κ g[0] Log[x] p[ 2] q[1] ρ[1] - 8 x^(3 + γ + δ) κ g[1] Log[x] p[2] q[ 1] ρ[1] - 8 x^(3 + γ + δ) δ κ g[1] Log[x] p[ 2] q[1] ρ[1] - 4 x^(2 δ) δ κ g[0] q[0] q[1] ρ[1] - 4 x^(2 δ) δ^2 κ g[0] q[0] q[1] ρ[1] - 4 x^(1 + 2 δ) δ κ g[1] q[0] q[1] ρ[ 1] - 4 x^(1 + 2 δ) δ^2 κ g[1] q[0] q[ 1] ρ[1] - 2 x^(1 + 2 δ) κ g[0] q[1]^2 ρ[1] - 4 x^(1 + 2 δ) δ κ g[0] q[1]^2 ρ[1] - 2 x^(1 + 2 δ) δ^2 κ g[0] q[1]^2 ρ[ 1] - 2 x^(2 + 2 δ) κ g[1] q[1]^2 ρ[1] - 4 x^(2 + 2 δ) δ κ g[1] q[1]^2 ρ[1] - 2 x^(2 + 2 δ) δ^2 κ g[1] q[1]^2 ρ[ 1] - 8 x^(1 + γ + δ) κ g[0] p[0] q[ 2] ρ[1] - 8 x^(2 + γ + δ) κ g[1] p[0] q[2] ρ[ 1] - 8 x^(1 + γ + δ) γ κ g[0] Log[ x] p[0] q[2] ρ[1] - 8 x^(2 + γ + δ) γ κ g[1] Log[x] p[ 0] q[2] ρ[1] - 8 x^(2 + γ + δ) κ g[0] p[1] q[2] ρ[ 1] - 8 x^(3 + γ + δ) κ g[1] p[1] q[ 2] ρ[1] - 8 x^(2 + γ + δ) κ g[0] Log[x] p[1] q[ 2] ρ[1] - 8 x^(2 + γ + δ) γ κ g[0] Log[x] p[ 1] q[2] ρ[1] - 8 x^(3 + γ + δ) κ g[1] Log[x] p[1] q[ 2] ρ[1] - 8 x^(3 + γ + δ) γ κ g[1] Log[x] p[ 1] q[2] ρ[1] - 16 x^(3 + γ + δ) κ g[0] Log[x] p[2] q[ 2] ρ[1] - 16 x^(4 + γ + δ) κ g[1] Log[x] p[2] q[ 2] ρ[1] - 8 x^(1 + 2 δ) δ κ g[0] q[0] q[2] ρ[ 1] - 8 x^(2 + 2 δ) δ κ g[1] q[0] q[ 2] ρ[1] - 8 x^(2 + 2 δ) κ g[0] q[1] q[2] ρ[1] - 8 x^(2 + 2 δ) δ κ g[0] q[1] q[2] ρ[ 1] - 8 x^(3 + 2 δ) κ g[1] q[1] q[2] ρ[1] - 8 x^(3 + 2 δ) δ κ g[1] q[1] q[2] ρ[ 1] - 8 x^(3 + 2 δ) κ g[0] q[2]^2 ρ[1] - 8 x^(4 + 2 δ) κ g[1] q[2]^2 ρ[1] - 8 g[0] ρ[2] - 4 α g[0] ρ[2] - 16 β g[0] ρ[2] - 12 x g[1] ρ[2] - 16 x β g[1] ρ[2]);

What I want to do is to organize the expression, i.e., to collect the coefficient of the same expression of x. However, even Collect[exp, x^_] cannot return a good result. How tocan I deal with it?

`Collect` doesn't work

exp = x^(-2 + \[Alpha] + \[Beta]) (\[Alpha] g[0] \[Rho][ 0] - \[Alpha]^2 g[0] \[Rho][0] + 4 \[Beta] g[0] \[Rho][0] - 2 \[Alpha] \[Beta] g[0] \[Rho][0] - 4 \[Beta]^2 g[0] \[Rho][0] - 2 x^(2 \[Gamma]) \[Kappa] g[0] p[0]^2 \[Rho][0] - 4 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x] p[0]^2 \[Rho][ 0] - 2 x^(2 \[Gamma]) \[Gamma]^2 \[Kappa] g[ 0] Log[x]^2 p[0]^2 \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] p[0] q[ 0] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[0] Log[ x] p[0] q[0] \[Rho][0] - 2 x^(2 \[Delta]) \[Delta]^2 \[Kappa] g[0] q[0]^2 \[Rho][0]) + x^(-1 + \[Alpha] + \[Beta]) (-\[Alpha] g[1] \[Rho][ 0] - \[Alpha]^2 g[1] \[Rho][0] + 2 \[Beta] g[1] \[Rho][0] - 2 \[Alpha] \[Beta] g[1] \[Rho][0] - 4 \[Beta]^2 g[1] \[Rho][0] - 2 x^(2 \[Gamma]) \[Kappa] g[1] p[0]^2 \[Rho][0] - 4 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[x] p[0]^2 \[Rho][ 0] - 2 x^(2 \[Gamma]) \[Gamma]^2 \[Kappa] g[ 1] Log[x]^2 p[0]^2 \[Rho][0] - 4 x^(2 \[Gamma]) \[Kappa] g[0] p[0] p[1] \[Rho][0] - 4 x^(2 \[Gamma]) \[Kappa] g[0] Log[x] p[0] p[1] \[Rho][0] - 8 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x] p[0] p[1] \[Rho][ 0] - 4 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x]^2 p[0] p[ 1] \[Rho][0] - 4 x^(2 \[Gamma]) \[Gamma]^2 \[Kappa] g[0] Log[x]^2 p[0] p[ 1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] p[0] q[ 0] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[1] Log[ x] p[0] q[0] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] p[1] q[ 0] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] Log[x] p[1] q[ 0] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[0] Log[ x] p[1] q[0] \[Rho][0] - 2 x^(2 \[Delta]) \[Delta]^2 \[Kappa] g[1] q[0]^2 \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Kappa] g[0] p[0] q[1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] p[0] q[ 1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[0] Log[x] p[0] q[ 1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[0] Log[ x] p[0] q[1] \[Rho][0] - 4 x^(2 \[Delta]) \[Delta] \[Kappa] g[0] q[0] q[1] \[Rho][0] - 4 x^(2 \[Delta]) \[Delta]^2 \[Kappa] g[0] q[0] q[1] \[Rho][ 0] - \[Alpha] g[0] \[Rho][1] - \[Alpha]^2 g[0] \[Rho][1] - 4 \[Beta] g[0] \[Rho][1] - 2 \[Alpha] \[Beta] g[0] \[Rho][1] - 4 \[Beta]^2 g[0] \[Rho][1] - 2 x^(2 \[Gamma]) \[Kappa] g[0] p[0]^2 \[Rho][1] - 4 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x] p[0]^2 \[Rho][ 1] - 2 x^(2 \[Gamma]) \[Gamma]^2 \[Kappa] g[ 0] Log[x]^2 p[0]^2 \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] p[0] q[ 0] \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[0] Log[ x] p[0] q[0] \[Rho][1] - 2 x^(2 \[Delta]) \[Delta]^2 \[Kappa] g[0] q[0]^2 \[Rho][1]) + x^(\[Alpha] + \[Beta]) (-2 g[2] \[Rho][0] - 4 \[Alpha] g[2] \[Rho][0] - 4 \[Beta] g[2] \[Rho][0] - 4 x^(2 \[Gamma]) \[Kappa] g[1] p[0] p[1] \[Rho][0] - 4 x^(2 \[Gamma]) \[Kappa] g[1] Log[x] p[0] p[1] \[Rho][0] - 8 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[x] p[0] p[1] \[Rho][ 0] - 4 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[x]^2 p[0] p[ 1] \[Rho][0] - 4 x^(2 \[Gamma]) \[Gamma]^2 \[Kappa] g[1] Log[x]^2 p[0] p[ 1] \[Rho][0] - 2 x^(2 \[Gamma]) \[Kappa] g[0] p[1]^2 \[Rho][0] - 2 x^(1 + 2 \[Gamma]) \[Kappa] g[1] p[1]^2 \[Rho][0] - 4 x^(2 \[Gamma]) \[Kappa] g[0] Log[x] p[1]^2 \[Rho][0] - 4 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x] p[1]^2 \[Rho][ 0] - 4 x^(1 + 2 \[Gamma]) \[Kappa] g[1] Log[x] p[1]^2 \[Rho][ 0] - 4 x^(1 + 2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[ x] p[1]^2 \[Rho][0] - 2 x^(2 \[Gamma]) \[Kappa] g[0] Log[x]^2 p[1]^2 \[Rho][0] - 4 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x]^2 p[1]^2 \[Rho][ 0] - 2 x^(2 \[Gamma]) \[Gamma]^2 \[Kappa] g[ 0] Log[x]^2 p[1]^2 \[Rho][0] - 2 x^(1 + 2 \[Gamma]) \[Kappa] g[1] Log[x]^2 p[1]^2 \[Rho][0] - 4 x^(1 + 2 \[Gamma]) \[Gamma] \[Kappa] g[ 1] Log[x]^2 p[1]^2 \[Rho][0] - 2 x^(1 + 2 \[Gamma]) \[Gamma]^2 \[Kappa] g[ 1] Log[x]^2 p[1]^2 \[Rho][0] - 8 x^(2 \[Gamma]) \[Kappa] g[0] Log[x] p[0] p[2] \[Rho][0] - 8 x^(1 + 2 \[Gamma]) \[Kappa] g[1] Log[x] p[0] p[2] \[Rho][0] - 8 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x]^2 p[0] p[ 2] \[Rho][0] - 8 x^(1 + 2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[x]^2 p[0] p[ 2] \[Rho][0] - 8 x^(1 + 2 \[Gamma]) \[Kappa] g[0] Log[x] p[1] p[2] \[Rho][0] - 8 x^(2 + 2 \[Gamma]) \[Kappa] g[1] Log[x] p[1] p[2] \[Rho][0] - 8 x^(1 + 2 \[Gamma]) \[Kappa] g[0] Log[x]^2 p[1] p[2] \[Rho][ 0] - 8 x^(1 + 2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x]^2 p[ 1] p[2] \[Rho][0] - 8 x^(2 + 2 \[Gamma]) \[Kappa] g[1] Log[x]^2 p[1] p[2] \[Rho][ 0] - 8 x^(2 + 2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[x]^2 p[ 1] p[2] \[Rho][0] - 8 x^(2 + 2 \[Gamma]) \[Kappa] g[0] Log[x]^2 p[2]^2 \[Rho][0] - 8 x^(3 + 2 \[Gamma]) \[Kappa] g[1] Log[x]^2 p[2]^2 \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] p[1] q[ 0] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] Log[x] p[1] q[ 0] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[1] Log[ x] p[1] q[0] \[Rho][0] - 8 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] Log[x] p[2] q[ 0] \[Rho][0] - 8 x^(1 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] Log[x] p[ 2] q[0] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Kappa] g[1] p[0] q[1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] p[0] q[ 1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[1] Log[x] p[0] q[ 1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[1] Log[ x] p[0] q[1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Kappa] g[0] p[1] q[1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] p[1] q[ 1] \[Rho][0] - 4 x^(1 + \[Gamma] + \[Delta]) \[Kappa] g[1] p[1] q[1] \[Rho][ 0] - 4 x^(1 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] p[ 1] q[1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Kappa] g[0] Log[x] p[1] q[1] \[Rho][ 0] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[0] Log[ x] p[1] q[1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] Log[x] p[1] q[ 1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[0] Log[ x] p[1] q[1] \[Rho][0] - 4 x^(1 + \[Gamma] + \[Delta]) \[Kappa] g[1] Log[x] p[1] q[ 1] \[Rho][0] - 4 x^(1 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[1] Log[x] p[ 1] q[1] \[Rho][0] - 4 x^(1 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] Log[x] p[ 1] q[1] \[Rho][0] - 4 x^(1 + \[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[ 1] Log[x] p[1] q[1] \[Rho][0] - 8 x^(1 + \[Gamma] + \[Delta]) \[Kappa] g[0] Log[x] p[2] q[ 1] \[Rho][0] - 8 x^(1 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] Log[x] p[ 2] q[1] \[Rho][0] - 8 x^(2 + \[Gamma] + \[Delta]) \[Kappa] g[1] Log[x] p[2] q[ 1] \[Rho][0] - 8 x^(2 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] Log[x] p[ 2] q[1] \[Rho][0] - 4 x^(2 \[Delta]) \[Delta] \[Kappa] g[1] q[0] q[1] \[Rho][0] - 4 x^(2 \[Delta]) \[Delta]^2 \[Kappa] g[1] q[0] q[1] \[Rho][0] - 2 x^(2 \[Delta]) \[Kappa] g[0] q[1]^2 \[Rho][0] - 4 x^(2 \[Delta]) \[Delta] \[Kappa] g[0] q[1]^2 \[Rho][0] - 2 x^(2 \[Delta]) \[Delta]^2 \[Kappa] g[0] q[1]^2 \[Rho][0] - 2 x^(1 + 2 \[Delta]) \[Kappa] g[1] q[1]^2 \[Rho][0] - 4 x^(1 + 2 \[Delta]) \[Delta] \[Kappa] g[1] q[1]^2 \[Rho][0] - 2 x^(1 + 2 \[Delta]) \[Delta]^2 \[Kappa] g[1] q[1]^2 \[Rho][ 0] - 8 x^(\[Gamma] + \[Delta]) \[Kappa] g[0] p[0] q[2] \[Rho][ 0] - 8 x^(1 + \[Gamma] + \[Delta]) \[Kappa] g[1] p[0] q[ 2] \[Rho][0] - 8 x^(\[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[0] Log[x] p[0] q[ 2] \[Rho][0] - 8 x^(1 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[1] Log[x] p[ 0] q[2] \[Rho][0] - 8 x^(1 + \[Gamma] + \[Delta]) \[Kappa] g[0] p[1] q[2] \[Rho][ 0] - 8 x^(2 + \[Gamma] + \[Delta]) \[Kappa] g[1] p[1] q[ 2] \[Rho][0] - 8 x^(1 + \[Gamma] + \[Delta]) \[Kappa] g[0] Log[x] p[1] q[ 2] \[Rho][0] - 8 x^(1 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[0] Log[x] p[ 1] q[2] \[Rho][0] - 8 x^(2 + \[Gamma] + \[Delta]) \[Kappa] g[1] Log[x] p[1] q[ 2] \[Rho][0] - 8 x^(2 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[1] Log[x] p[ 1] q[2] \[Rho][0] - 16 x^(2 + \[Gamma] + \[Delta]) \[Kappa] g[0] Log[x] p[2] q[ 2] \[Rho][0] - 16 x^(3 + \[Gamma] + \[Delta]) \[Kappa] g[1] Log[x] p[2] q[ 2] \[Rho][0] - 8 x^(2 \[Delta]) \[Delta] \[Kappa] g[0] q[0] q[2] \[Rho][0] - 8 x^(1 + 2 \[Delta]) \[Delta] \[Kappa] g[1] q[0] q[2] \[Rho][ 0] - 8 x^(1 + 2 \[Delta]) \[Kappa] g[0] q[1] q[2] \[Rho][0] - 8 x^(1 + 2 \[Delta]) \[Delta] \[Kappa] g[0] q[1] q[2] \[Rho][ 0] - 8 x^(2 + 2 \[Delta]) \[Kappa] g[1] q[1] q[2] \[Rho][0] - 8 x^(2 + 2 \[Delta]) \[Delta] \[Kappa] g[1] q[1] q[2] \[Rho][ 0] - 8 x^(2 + 2 \[Delta]) \[Kappa] g[0] q[2]^2 \[Rho][0] - 8 x^(3 + 2 \[Delta]) \[Kappa] g[1] q[2]^2 \[Rho][0] - 2 g[1] \[Rho][1] - 4 \[Alpha] g[1] \[Rho][1] - 6 \[Beta] g[1] \[Rho][1] - 4 \[Beta]^2 g[1] \[Rho][1] - 6 x g[2] \[Rho][1] - 2 x^(2 \[Gamma]) \[Kappa] g[1] p[0]^2 \[Rho][1] - 4 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[x] p[0]^2 \[Rho][ 1] - 2 x^(2 \[Gamma]) \[Gamma]^2 \[Kappa] g[ 1] Log[x]^2 p[0]^2 \[Rho][1] - 4 x^(2 \[Gamma]) \[Kappa] g[0] p[0] p[1] \[Rho][1] - 4 x^(1 + 2 \[Gamma]) \[Kappa] g[1] p[0] p[1] \[Rho][1] - 4 x^(2 \[Gamma]) \[Kappa] g[0] Log[x] p[0] p[1] \[Rho][1] - 8 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x] p[0] p[1] \[Rho][ 1] - 4 x^(1 + 2 \[Gamma]) \[Kappa] g[1] Log[x] p[0] p[ 1] \[Rho][1] - 8 x^(1 + 2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[x] p[0] p[ 1] \[Rho][1] - 4 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x]^2 p[0] p[ 1] \[Rho][1] - 4 x^(2 \[Gamma]) \[Gamma]^2 \[Kappa] g[0] Log[x]^2 p[0] p[ 1] \[Rho][1] - 4 x^(1 + 2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[x]^2 p[0] p[ 1] \[Rho][1] - 4 x^(1 + 2 \[Gamma]) \[Gamma]^2 \[Kappa] g[1] Log[x]^2 p[0] p[ 1] \[Rho][1] - 2 x^(1 + 2 \[Gamma]) \[Kappa] g[0] p[1]^2 \[Rho][1] - 2 x^(2 + 2 \[Gamma]) \[Kappa] g[1] p[1]^2 \[Rho][1] - 4 x^(1 + 2 \[Gamma]) \[Kappa] g[0] Log[x] p[1]^2 \[Rho][1] - 4 x^(1 + 2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[ x] p[1]^2 \[Rho][1] - 4 x^(2 + 2 \[Gamma]) \[Kappa] g[1] Log[x] p[1]^2 \[Rho][1] - 4 x^(2 + 2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[ x] p[1]^2 \[Rho][1] - 2 x^(1 + 2 \[Gamma]) \[Kappa] g[0] Log[x]^2 p[1]^2 \[Rho][1] - 4 x^(1 + 2 \[Gamma]) \[Gamma] \[Kappa] g[ 0] Log[x]^2 p[1]^2 \[Rho][1] - 2 x^(1 + 2 \[Gamma]) \[Gamma]^2 \[Kappa] g[ 0] Log[x]^2 p[1]^2 \[Rho][1] - 2 x^(2 + 2 \[Gamma]) \[Kappa] g[1] Log[x]^2 p[1]^2 \[Rho][1] - 4 x^(2 + 2 \[Gamma]) \[Gamma] \[Kappa] g[ 1] Log[x]^2 p[1]^2 \[Rho][1] - 2 x^(2 + 2 \[Gamma]) \[Gamma]^2 \[Kappa] g[ 1] Log[x]^2 p[1]^2 \[Rho][1] - 8 x^(1 + 2 \[Gamma]) \[Kappa] g[0] Log[x] p[0] p[2] \[Rho][1] - 8 x^(2 + 2 \[Gamma]) \[Kappa] g[1] Log[x] p[0] p[2] \[Rho][1] - 8 x^(1 + 2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x]^2 p[0] p[ 2] \[Rho][1] - 8 x^(2 + 2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[x]^2 p[0] p[ 2] \[Rho][1] - 8 x^(2 + 2 \[Gamma]) \[Kappa] g[0] Log[x] p[1] p[2] \[Rho][1] - 8 x^(3 + 2 \[Gamma]) \[Kappa] g[1] Log[x] p[1] p[2] \[Rho][1] - 8 x^(2 + 2 \[Gamma]) \[Kappa] g[0] Log[x]^2 p[1] p[2] \[Rho][ 1] - 8 x^(2 + 2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x]^2 p[ 1] p[2] \[Rho][1] - 8 x^(3 + 2 \[Gamma]) \[Kappa] g[1] Log[x]^2 p[1] p[2] \[Rho][ 1] - 8 x^(3 + 2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[x]^2 p[ 1] p[2] \[Rho][1] - 8 x^(3 + 2 \[Gamma]) \[Kappa] g[0] Log[x]^2 p[2]^2 \[Rho][1] - 8 x^(4 + 2 \[Gamma]) \[Kappa] g[1] Log[x]^2 p[2]^2 \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] p[0] q[ 0] \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[1] Log[ x] p[0] q[0] \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] p[1] q[ 0] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] p[1] q[ 0] \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] Log[x] p[1] q[ 0] \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[0] Log[ x] p[1] q[0] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] Log[x] p[ 1] q[0] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[ 1] Log[x] p[1] q[0] \[Rho][1] - 8 x^(1 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] Log[x] p[ 2] q[0] \[Rho][1] - 8 x^(2 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] Log[x] p[ 2] q[0] \[Rho][1] - 2 x^(2 \[Delta]) \[Delta]^2 \[Kappa] g[1] q[0]^2 \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Kappa] g[0] p[0] q[1] \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] p[0] q[ 1] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Kappa] g[1] p[0] q[1] \[Rho][ 1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] p[ 0] q[1] \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[0] Log[x] p[0] q[ 1] \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[0] Log[ x] p[0] q[1] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[1] Log[x] p[ 0] q[1] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[ 1] Log[x] p[0] q[1] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Kappa] g[0] p[1] q[1] \[Rho][ 1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] p[ 1] q[1] \[Rho][1] - 4 x^(2 + \[Gamma] + \[Delta]) \[Kappa] g[1] p[1] q[1] \[Rho][ 1] - 4 x^(2 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] p[ 1] q[1] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Kappa] g[0] Log[x] p[1] q[ 1] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[0] Log[x] p[ 1] q[1] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] Log[x] p[ 1] q[1] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[ 0] Log[x] p[1] q[1] \[Rho][1] - 4 x^(2 + \[Gamma] + \[Delta]) \[Kappa] g[1] Log[x] p[1] q[ 1] \[Rho][1] - 4 x^(2 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[1] Log[x] p[ 1] q[1] \[Rho][1] - 4 x^(2 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] Log[x] p[ 1] q[1] \[Rho][1] - 4 x^(2 + \[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[ 1] Log[x] p[1] q[1] \[Rho][1] - 8 x^(2 + \[Gamma] + \[Delta]) \[Kappa] g[0] Log[x] p[2] q[ 1] \[Rho][1] - 8 x^(2 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] Log[x] p[ 2] q[1] \[Rho][1] - 8 x^(3 + \[Gamma] + \[Delta]) \[Kappa] g[1] Log[x] p[2] q[ 1] \[Rho][1] - 8 x^(3 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] Log[x] p[ 2] q[1] \[Rho][1] - 4 x^(2 \[Delta]) \[Delta] \[Kappa] g[0] q[0] q[1] \[Rho][1] - 4 x^(2 \[Delta]) \[Delta]^2 \[Kappa] g[0] q[0] q[1] \[Rho][1] - 4 x^(1 + 2 \[Delta]) \[Delta] \[Kappa] g[1] q[0] q[1] \[Rho][ 1] - 4 x^(1 + 2 \[Delta]) \[Delta]^2 \[Kappa] g[1] q[0] q[ 1] \[Rho][1] - 2 x^(1 + 2 \[Delta]) \[Kappa] g[0] q[1]^2 \[Rho][1] - 4 x^(1 + 2 \[Delta]) \[Delta] \[Kappa] g[0] q[1]^2 \[Rho][1] - 2 x^(1 + 2 \[Delta]) \[Delta]^2 \[Kappa] g[0] q[1]^2 \[Rho][ 1] - 2 x^(2 + 2 \[Delta]) \[Kappa] g[1] q[1]^2 \[Rho][1] - 4 x^(2 + 2 \[Delta]) \[Delta] \[Kappa] g[1] q[1]^2 \[Rho][1] - 2 x^(2 + 2 \[Delta]) \[Delta]^2 \[Kappa] g[1] q[1]^2 \[Rho][ 1] - 8 x^(1 + \[Gamma] + \[Delta]) \[Kappa] g[0] p[0] q[ 2] \[Rho][1] - 8 x^(2 + \[Gamma] + \[Delta]) \[Kappa] g[1] p[0] q[2] \[Rho][ 1] - 8 x^(1 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[0] Log[ x] p[0] q[2] \[Rho][1] - 8 x^(2 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[1] Log[x] p[ 0] q[2] \[Rho][1] - 8 x^(2 + \[Gamma] + \[Delta]) \[Kappa] g[0] p[1] q[2] \[Rho][ 1] - 8 x^(3 + \[Gamma] + \[Delta]) \[Kappa] g[1] p[1] q[ 2] \[Rho][1] - 8 x^(2 + \[Gamma] + \[Delta]) \[Kappa] g[0] Log[x] p[1] q[ 2] \[Rho][1] - 8 x^(2 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[0] Log[x] p[ 1] q[2] \[Rho][1] - 8 x^(3 + \[Gamma] + \[Delta]) \[Kappa] g[1] Log[x] p[1] q[ 2] \[Rho][1] - 8 x^(3 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[1] Log[x] p[ 1] q[2] \[Rho][1] - 16 x^(3 + \[Gamma] + \[Delta]) \[Kappa] g[0] Log[x] p[2] q[ 2] \[Rho][1] - 16 x^(4 + \[Gamma] + \[Delta]) \[Kappa] g[1] Log[x] p[2] q[ 2] \[Rho][1] - 8 x^(1 + 2 \[Delta]) \[Delta] \[Kappa] g[0] q[0] q[2] \[Rho][ 1] - 8 x^(2 + 2 \[Delta]) \[Delta] \[Kappa] g[1] q[0] q[ 2] \[Rho][1] - 8 x^(2 + 2 \[Delta]) \[Kappa] g[0] q[1] q[2] \[Rho][1] - 8 x^(2 + 2 \[Delta]) \[Delta] \[Kappa] g[0] q[1] q[2] \[Rho][ 1] - 8 x^(3 + 2 \[Delta]) \[Kappa] g[1] q[1] q[2] \[Rho][1] - 8 x^(3 + 2 \[Delta]) \[Delta] \[Kappa] g[1] q[1] q[2] \[Rho][ 1] - 8 x^(3 + 2 \[Delta]) \[Kappa] g[0] q[2]^2 \[Rho][1] - 8 x^(4 + 2 \[Delta]) \[Kappa] g[1] q[2]^2 \[Rho][1] - 8 g[0] \[Rho][2] - 4 \[Alpha] g[0] \[Rho][2] - 16 \[Beta] g[0] \[Rho][2] - 12 x g[1] \[Rho][2] - 16 x \[Beta] g[1] \[Rho][2]);

What I want to do is to organize the expression, i.e., to collect the coefficient of the same expression of x. However, even Collect[exp, x^_] cannot return a good result. How to deal with it?

Collect with respect to different exponents

exp = x^(-2 + α + β) (α g[0] ρ[ 0] - α^2 g[0] ρ[0] + 4 β g[0] ρ[0] - 2 α β g[0] ρ[0] - 4 β^2 g[0] ρ[0] - 2 x^(2 γ) κ g[0] p[0]^2 ρ[0] - 4 x^(2 γ) γ κ g[0] Log[x] p[0]^2 ρ[ 0] - 2 x^(2 γ) γ^2 κ g[ 0] Log[x]^2 p[0]^2 ρ[0] - 4 x^(γ + δ) δ κ g[0] p[0] q[ 0] ρ[0] - 4 x^(γ + δ) γ δ κ g[0] Log[ x] p[0] q[0] ρ[0] - 2 x^(2 δ) δ^2 κ g[0] q[0]^2 ρ[0]) + x^(-1 + α + β) (-α g[1] ρ[ 0] - α^2 g[1] ρ[0] + 2 β g[1] ρ[0] - 2 α β g[1] ρ[0] - 4 β^2 g[1] ρ[0] - 2 x^(2 γ) κ g[1] p[0]^2 ρ[0] - 4 x^(2 γ) γ κ g[1] Log[x] p[0]^2 ρ[ 0] - 2 x^(2 γ) γ^2 κ g[ 1] Log[x]^2 p[0]^2 ρ[0] - 4 x^(2 γ) κ g[0] p[0] p[1] ρ[0] - 4 x^(2 γ) κ g[0] Log[x] p[0] p[1] ρ[0] - 8 x^(2 γ) γ κ g[0] Log[x] p[0] p[1] ρ[ 0] - 4 x^(2 γ) γ κ g[0] Log[x]^2 p[0] p[ 1] ρ[0] - 4 x^(2 γ) γ^2 κ g[0] Log[x]^2 p[0] p[ 1] ρ[0] - 4 x^(γ + δ) δ κ g[1] p[0] q[ 0] ρ[0] - 4 x^(γ + δ) γ δ κ g[1] Log[ x] p[0] q[0] ρ[0] - 4 x^(γ + δ) δ κ g[0] p[1] q[ 0] ρ[0] - 4 x^(γ + δ) δ κ g[0] Log[x] p[1] q[ 0] ρ[0] - 4 x^(γ + δ) γ δ κ g[0] Log[ x] p[1] q[0] ρ[0] - 2 x^(2 δ) δ^2 κ g[1] q[0]^2 ρ[0] - 4 x^(γ + δ) κ g[0] p[0] q[1] ρ[0] - 4 x^(γ + δ) δ κ g[0] p[0] q[ 1] ρ[0] - 4 x^(γ + δ) γ κ g[0] Log[x] p[0] q[ 1] ρ[0] - 4 x^(γ + δ) γ δ κ g[0] Log[ x] p[0] q[1] ρ[0] - 4 x^(2 δ) δ κ g[0] q[0] q[1] ρ[0] - 4 x^(2 δ) δ^2 κ g[0] q[0] q[1] ρ[ 0] - α g[0] ρ[1] - α^2 g[0] ρ[1] - 4 β g[0] ρ[1] - 2 α β g[0] ρ[1] - 4 β^2 g[0] ρ[1] - 2 x^(2 γ) κ g[0] p[0]^2 ρ[1] - 4 x^(2 γ) γ κ g[0] Log[x] p[0]^2 ρ[ 1] - 2 x^(2 γ) γ^2 κ g[ 0] Log[x]^2 p[0]^2 ρ[1] - 4 x^(γ + δ) δ κ g[0] p[0] q[ 0] ρ[1] - 4 x^(γ + δ) γ δ κ g[0] Log[ x] p[0] q[0] ρ[1] - 2 x^(2 δ) δ^2 κ g[0] q[0]^2 ρ[1]) + x^(α + β) (-2 g[2] ρ[0] - 4 α g[2] ρ[0] - 4 β g[2] ρ[0] - 4 x^(2 γ) κ g[1] p[0] p[1] ρ[0] - 4 x^(2 γ) κ g[1] Log[x] p[0] p[1] ρ[0] - 8 x^(2 γ) γ κ g[1] Log[x] p[0] p[1] ρ[ 0] - 4 x^(2 γ) γ κ g[1] Log[x]^2 p[0] p[ 1] ρ[0] - 4 x^(2 γ) γ^2 κ g[1] Log[x]^2 p[0] p[ 1] ρ[0] - 2 x^(2 γ) κ g[0] p[1]^2 ρ[0] - 2 x^(1 + 2 γ) κ g[1] p[1]^2 ρ[0] - 4 x^(2 γ) κ g[0] Log[x] p[1]^2 ρ[0] - 4 x^(2 γ) γ κ g[0] Log[x] p[1]^2 ρ[ 0] - 4 x^(1 + 2 γ) κ g[1] Log[x] p[1]^2 ρ[ 0] - 4 x^(1 + 2 γ) γ κ g[1] Log[ x] p[1]^2 ρ[0] - 2 x^(2 γ) κ g[0] Log[x]^2 p[1]^2 ρ[0] - 4 x^(2 γ) γ κ g[0] Log[x]^2 p[1]^2 ρ[ 0] - 2 x^(2 γ) γ^2 κ g[ 0] Log[x]^2 p[1]^2 ρ[0] - 2 x^(1 + 2 γ) κ g[1] Log[x]^2 p[1]^2 ρ[0] - 4 x^(1 + 2 γ) γ κ g[ 1] Log[x]^2 p[1]^2 ρ[0] - 2 x^(1 + 2 γ) γ^2 κ g[ 1] Log[x]^2 p[1]^2 ρ[0] - 8 x^(2 γ) κ g[0] Log[x] p[0] p[2] ρ[0] - 8 x^(1 + 2 γ) κ g[1] Log[x] p[0] p[2] ρ[0] - 8 x^(2 γ) γ κ g[0] Log[x]^2 p[0] p[ 2] ρ[0] - 8 x^(1 + 2 γ) γ κ g[1] Log[x]^2 p[0] p[ 2] ρ[0] - 8 x^(1 + 2 γ) κ g[0] Log[x] p[1] p[2] ρ[0] - 8 x^(2 + 2 γ) κ g[1] Log[x] p[1] p[2] ρ[0] - 8 x^(1 + 2 γ) κ g[0] Log[x]^2 p[1] p[2] ρ[ 0] - 8 x^(1 + 2 γ) γ κ g[0] Log[x]^2 p[ 1] p[2] ρ[0] - 8 x^(2 + 2 γ) κ g[1] Log[x]^2 p[1] p[2] ρ[ 0] - 8 x^(2 + 2 γ) γ κ g[1] Log[x]^2 p[ 1] p[2] ρ[0] - 8 x^(2 + 2 γ) κ g[0] Log[x]^2 p[2]^2 ρ[0] - 8 x^(3 + 2 γ) κ g[1] Log[x]^2 p[2]^2 ρ[0] - 4 x^(γ + δ) δ κ g[1] p[1] q[ 0] ρ[0] - 4 x^(γ + δ) δ κ g[1] Log[x] p[1] q[ 0] ρ[0] - 4 x^(γ + δ) γ δ κ g[1] Log[ x] p[1] q[0] ρ[0] - 8 x^(γ + δ) δ κ g[0] Log[x] p[2] q[ 0] ρ[0] - 8 x^(1 + γ + δ) δ κ g[1] Log[x] p[ 2] q[0] ρ[0] - 4 x^(γ + δ) κ g[1] p[0] q[1] ρ[0] - 4 x^(γ + δ) δ κ g[1] p[0] q[ 1] ρ[0] - 4 x^(γ + δ) γ κ g[1] Log[x] p[0] q[ 1] ρ[0] - 4 x^(γ + δ) γ δ κ g[1] Log[ x] p[0] q[1] ρ[0] - 4 x^(γ + δ) κ g[0] p[1] q[1] ρ[0] - 4 x^(γ + δ) δ κ g[0] p[1] q[ 1] ρ[0] - 4 x^(1 + γ + δ) κ g[1] p[1] q[1] ρ[ 0] - 4 x^(1 + γ + δ) δ κ g[1] p[ 1] q[1] ρ[0] - 4 x^(γ + δ) κ g[0] Log[x] p[1] q[1] ρ[ 0] - 4 x^(γ + δ) γ κ g[0] Log[ x] p[1] q[1] ρ[0] - 4 x^(γ + δ) δ κ g[0] Log[x] p[1] q[ 1] ρ[0] - 4 x^(γ + δ) γ δ κ g[0] Log[ x] p[1] q[1] ρ[0] - 4 x^(1 + γ + δ) κ g[1] Log[x] p[1] q[ 1] ρ[0] - 4 x^(1 + γ + δ) γ κ g[1] Log[x] p[ 1] q[1] ρ[0] - 4 x^(1 + γ + δ) δ κ g[1] Log[x] p[ 1] q[1] ρ[0] - 4 x^(1 + γ + δ) γ δ κ g[ 1] Log[x] p[1] q[1] ρ[0] - 8 x^(1 + γ + δ) κ g[0] Log[x] p[2] q[ 1] ρ[0] - 8 x^(1 + γ + δ) δ κ g[0] Log[x] p[ 2] q[1] ρ[0] - 8 x^(2 + γ + δ) κ g[1] Log[x] p[2] q[ 1] ρ[0] - 8 x^(2 + γ + δ) δ κ g[1] Log[x] p[ 2] q[1] ρ[0] - 4 x^(2 δ) δ κ g[1] q[0] q[1] ρ[0] - 4 x^(2 δ) δ^2 κ g[1] q[0] q[1] ρ[0] - 2 x^(2 δ) κ g[0] q[1]^2 ρ[0] - 4 x^(2 δ) δ κ g[0] q[1]^2 ρ[0] - 2 x^(2 δ) δ^2 κ g[0] q[1]^2 ρ[0] - 2 x^(1 + 2 δ) κ g[1] q[1]^2 ρ[0] - 4 x^(1 + 2 δ) δ κ g[1] q[1]^2 ρ[0] - 2 x^(1 + 2 δ) δ^2 κ g[1] q[1]^2 ρ[ 0] - 8 x^(γ + δ) κ g[0] p[0] q[2] ρ[ 0] - 8 x^(1 + γ + δ) κ g[1] p[0] q[ 2] ρ[0] - 8 x^(γ + δ) γ κ g[0] Log[x] p[0] q[ 2] ρ[0] - 8 x^(1 + γ + δ) γ κ g[1] Log[x] p[ 0] q[2] ρ[0] - 8 x^(1 + γ + δ) κ g[0] p[1] q[2] ρ[ 0] - 8 x^(2 + γ + δ) κ g[1] p[1] q[ 2] ρ[0] - 8 x^(1 + γ + δ) κ g[0] Log[x] p[1] q[ 2] ρ[0] - 8 x^(1 + γ + δ) γ κ g[0] Log[x] p[ 1] q[2] ρ[0] - 8 x^(2 + γ + δ) κ g[1] Log[x] p[1] q[ 2] ρ[0] - 8 x^(2 + γ + δ) γ κ g[1] Log[x] p[ 1] q[2] ρ[0] - 16 x^(2 + γ + δ) κ g[0] Log[x] p[2] q[ 2] ρ[0] - 16 x^(3 + γ + δ) κ g[1] Log[x] p[2] q[ 2] ρ[0] - 8 x^(2 δ) δ κ g[0] q[0] q[2] ρ[0] - 8 x^(1 + 2 δ) δ κ g[1] q[0] q[2] ρ[ 0] - 8 x^(1 + 2 δ) κ g[0] q[1] q[2] ρ[0] - 8 x^(1 + 2 δ) δ κ g[0] q[1] q[2] ρ[ 0] - 8 x^(2 + 2 δ) κ g[1] q[1] q[2] ρ[0] - 8 x^(2 + 2 δ) δ κ g[1] q[1] q[2] ρ[ 0] - 8 x^(2 + 2 δ) κ g[0] q[2]^2 ρ[0] - 8 x^(3 + 2 δ) κ g[1] q[2]^2 ρ[0] - 2 g[1] ρ[1] - 4 α g[1] ρ[1] - 6 β g[1] ρ[1] - 4 β^2 g[1] ρ[1] - 6 x g[2] ρ[1] - 2 x^(2 γ) κ g[1] p[0]^2 ρ[1] - 4 x^(2 γ) γ κ g[1] Log[x] p[0]^2 ρ[ 1] - 2 x^(2 γ) γ^2 κ g[ 1] Log[x]^2 p[0]^2 ρ[1] - 4 x^(2 γ) κ g[0] p[0] p[1] ρ[1] - 4 x^(1 + 2 γ) κ g[1] p[0] p[1] ρ[1] - 4 x^(2 γ) κ g[0] Log[x] p[0] p[1] ρ[1] - 8 x^(2 γ) γ κ g[0] Log[x] p[0] p[1] ρ[ 1] - 4 x^(1 + 2 γ) κ g[1] Log[x] p[0] p[ 1] ρ[1] - 8 x^(1 + 2 γ) γ κ g[1] Log[x] p[0] p[ 1] ρ[1] - 4 x^(2 γ) γ κ g[0] Log[x]^2 p[0] p[ 1] ρ[1] - 4 x^(2 γ) γ^2 κ g[0] Log[x]^2 p[0] p[ 1] ρ[1] - 4 x^(1 + 2 γ) γ κ g[1] Log[x]^2 p[0] p[ 1] ρ[1] - 4 x^(1 + 2 γ) γ^2 κ g[1] Log[x]^2 p[0] p[ 1] ρ[1] - 2 x^(1 + 2 γ) κ g[0] p[1]^2 ρ[1] - 2 x^(2 + 2 γ) κ g[1] p[1]^2 ρ[1] - 4 x^(1 + 2 γ) κ g[0] Log[x] p[1]^2 ρ[1] - 4 x^(1 + 2 γ) γ κ g[0] Log[ x] p[1]^2 ρ[1] - 4 x^(2 + 2 γ) κ g[1] Log[x] p[1]^2 ρ[1] - 4 x^(2 + 2 γ) γ κ g[1] Log[ x] p[1]^2 ρ[1] - 2 x^(1 + 2 γ) κ g[0] Log[x]^2 p[1]^2 ρ[1] - 4 x^(1 + 2 γ) γ κ g[ 0] Log[x]^2 p[1]^2 ρ[1] - 2 x^(1 + 2 γ) γ^2 κ g[ 0] Log[x]^2 p[1]^2 ρ[1] - 2 x^(2 + 2 γ) κ g[1] Log[x]^2 p[1]^2 ρ[1] - 4 x^(2 + 2 γ) γ κ g[ 1] Log[x]^2 p[1]^2 ρ[1] - 2 x^(2 + 2 γ) γ^2 κ g[ 1] Log[x]^2 p[1]^2 ρ[1] - 8 x^(1 + 2 γ) κ g[0] Log[x] p[0] p[2] ρ[1] - 8 x^(2 + 2 γ) κ g[1] Log[x] p[0] p[2] ρ[1] - 8 x^(1 + 2 γ) γ κ g[0] Log[x]^2 p[0] p[ 2] ρ[1] - 8 x^(2 + 2 γ) γ κ g[1] Log[x]^2 p[0] p[ 2] ρ[1] - 8 x^(2 + 2 γ) κ g[0] Log[x] p[1] p[2] ρ[1] - 8 x^(3 + 2 γ) κ g[1] Log[x] p[1] p[2] ρ[1] - 8 x^(2 + 2 γ) κ g[0] Log[x]^2 p[1] p[2] ρ[ 1] - 8 x^(2 + 2 γ) γ κ g[0] Log[x]^2 p[ 1] p[2] ρ[1] - 8 x^(3 + 2 γ) κ g[1] Log[x]^2 p[1] p[2] ρ[ 1] - 8 x^(3 + 2 γ) γ κ g[1] Log[x]^2 p[ 1] p[2] ρ[1] - 8 x^(3 + 2 γ) κ g[0] Log[x]^2 p[2]^2 ρ[1] - 8 x^(4 + 2 γ) κ g[1] Log[x]^2 p[2]^2 ρ[1] - 4 x^(γ + δ) δ κ g[1] p[0] q[ 0] ρ[1] - 4 x^(γ + δ) γ δ κ g[1] Log[ x] p[0] q[0] ρ[1] - 4 x^(γ + δ) δ κ g[0] p[1] q[ 0] ρ[1] - 4 x^(1 + γ + δ) δ κ g[1] p[1] q[ 0] ρ[1] - 4 x^(γ + δ) δ κ g[0] Log[x] p[1] q[ 0] ρ[1] - 4 x^(γ + δ) γ δ κ g[0] Log[ x] p[1] q[0] ρ[1] - 4 x^(1 + γ + δ) δ κ g[1] Log[x] p[ 1] q[0] ρ[1] - 4 x^(1 + γ + δ) γ δ κ g[ 1] Log[x] p[1] q[0] ρ[1] - 8 x^(1 + γ + δ) δ κ g[0] Log[x] p[ 2] q[0] ρ[1] - 8 x^(2 + γ + δ) δ κ g[1] Log[x] p[ 2] q[0] ρ[1] - 2 x^(2 δ) δ^2 κ g[1] q[0]^2 ρ[1] - 4 x^(γ + δ) κ g[0] p[0] q[1] ρ[1] - 4 x^(γ + δ) δ κ g[0] p[0] q[ 1] ρ[1] - 4 x^(1 + γ + δ) κ g[1] p[0] q[1] ρ[ 1] - 4 x^(1 + γ + δ) δ κ g[1] p[ 0] q[1] ρ[1] - 4 x^(γ + δ) γ κ g[0] Log[x] p[0] q[ 1] ρ[1] - 4 x^(γ + δ) γ δ κ g[0] Log[ x] p[0] q[1] ρ[1] - 4 x^(1 + γ + δ) γ κ g[1] Log[x] p[ 0] q[1] ρ[1] - 4 x^(1 + γ + δ) γ δ κ g[ 1] Log[x] p[0] q[1] ρ[1] - 4 x^(1 + γ + δ) κ g[0] p[1] q[1] ρ[ 1] - 4 x^(1 + γ + δ) δ κ g[0] p[ 1] q[1] ρ[1] - 4 x^(2 + γ + δ) κ g[1] p[1] q[1] ρ[ 1] - 4 x^(2 + γ + δ) δ κ g[1] p[ 1] q[1] ρ[1] - 4 x^(1 + γ + δ) κ g[0] Log[x] p[1] q[ 1] ρ[1] - 4 x^(1 + γ + δ) γ κ g[0] Log[x] p[ 1] q[1] ρ[1] - 4 x^(1 + γ + δ) δ κ g[0] Log[x] p[ 1] q[1] ρ[1] - 4 x^(1 + γ + δ) γ δ κ g[ 0] Log[x] p[1] q[1] ρ[1] - 4 x^(2 + γ + δ) κ g[1] Log[x] p[1] q[ 1] ρ[1] - 4 x^(2 + γ + δ) γ κ g[1] Log[x] p[ 1] q[1] ρ[1] - 4 x^(2 + γ + δ) δ κ g[1] Log[x] p[ 1] q[1] ρ[1] - 4 x^(2 + γ + δ) γ δ κ g[ 1] Log[x] p[1] q[1] ρ[1] - 8 x^(2 + γ + δ) κ g[0] Log[x] p[2] q[ 1] ρ[1] - 8 x^(2 + γ + δ) δ κ g[0] Log[x] p[ 2] q[1] ρ[1] - 8 x^(3 + γ + δ) κ g[1] Log[x] p[2] q[ 1] ρ[1] - 8 x^(3 + γ + δ) δ κ g[1] Log[x] p[ 2] q[1] ρ[1] - 4 x^(2 δ) δ κ g[0] q[0] q[1] ρ[1] - 4 x^(2 δ) δ^2 κ g[0] q[0] q[1] ρ[1] - 4 x^(1 + 2 δ) δ κ g[1] q[0] q[1] ρ[ 1] - 4 x^(1 + 2 δ) δ^2 κ g[1] q[0] q[ 1] ρ[1] - 2 x^(1 + 2 δ) κ g[0] q[1]^2 ρ[1] - 4 x^(1 + 2 δ) δ κ g[0] q[1]^2 ρ[1] - 2 x^(1 + 2 δ) δ^2 κ g[0] q[1]^2 ρ[ 1] - 2 x^(2 + 2 δ) κ g[1] q[1]^2 ρ[1] - 4 x^(2 + 2 δ) δ κ g[1] q[1]^2 ρ[1] - 2 x^(2 + 2 δ) δ^2 κ g[1] q[1]^2 ρ[ 1] - 8 x^(1 + γ + δ) κ g[0] p[0] q[ 2] ρ[1] - 8 x^(2 + γ + δ) κ g[1] p[0] q[2] ρ[ 1] - 8 x^(1 + γ + δ) γ κ g[0] Log[ x] p[0] q[2] ρ[1] - 8 x^(2 + γ + δ) γ κ g[1] Log[x] p[ 0] q[2] ρ[1] - 8 x^(2 + γ + δ) κ g[0] p[1] q[2] ρ[ 1] - 8 x^(3 + γ + δ) κ g[1] p[1] q[ 2] ρ[1] - 8 x^(2 + γ + δ) κ g[0] Log[x] p[1] q[ 2] ρ[1] - 8 x^(2 + γ + δ) γ κ g[0] Log[x] p[ 1] q[2] ρ[1] - 8 x^(3 + γ + δ) κ g[1] Log[x] p[1] q[ 2] ρ[1] - 8 x^(3 + γ + δ) γ κ g[1] Log[x] p[ 1] q[2] ρ[1] - 16 x^(3 + γ + δ) κ g[0] Log[x] p[2] q[ 2] ρ[1] - 16 x^(4 + γ + δ) κ g[1] Log[x] p[2] q[ 2] ρ[1] - 8 x^(1 + 2 δ) δ κ g[0] q[0] q[2] ρ[ 1] - 8 x^(2 + 2 δ) δ κ g[1] q[0] q[ 2] ρ[1] - 8 x^(2 + 2 δ) κ g[0] q[1] q[2] ρ[1] - 8 x^(2 + 2 δ) δ κ g[0] q[1] q[2] ρ[ 1] - 8 x^(3 + 2 δ) κ g[1] q[1] q[2] ρ[1] - 8 x^(3 + 2 δ) δ κ g[1] q[1] q[2] ρ[ 1] - 8 x^(3 + 2 δ) κ g[0] q[2]^2 ρ[1] - 8 x^(4 + 2 δ) κ g[1] q[2]^2 ρ[1] - 8 g[0] ρ[2] - 4 α g[0] ρ[2] - 16 β g[0] ρ[2] - 12 x g[1] ρ[2] - 16 x β g[1] ρ[2]);

What I want to do is to organize the expression, i.e., to collect the coefficient of the same expression of x. However, even Collect[exp, x^_] cannot return a good result. How can I deal with it?

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asked Nov 6 at 10:51

Jie Zhu

2.4k
12
15

`Collect` doesn't work

I have some expression like this

exp = x^(-2 + \[Alpha] + \[Beta]) (\[Alpha] g[0] \[Rho][ 0] - \[Alpha]^2 g[0] \[Rho][0] + 4 \[Beta] g[0] \[Rho][0] - 2 \[Alpha] \[Beta] g[0] \[Rho][0] - 4 \[Beta]^2 g[0] \[Rho][0] - 2 x^(2 \[Gamma]) \[Kappa] g[0] p[0]^2 \[Rho][0] - 4 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x] p[0]^2 \[Rho][ 0] - 2 x^(2 \[Gamma]) \[Gamma]^2 \[Kappa] g[ 0] Log[x]^2 p[0]^2 \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] p[0] q[ 0] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[0] Log[ x] p[0] q[0] \[Rho][0] - 2 x^(2 \[Delta]) \[Delta]^2 \[Kappa] g[0] q[0]^2 \[Rho][0]) + x^(-1 + \[Alpha] + \[Beta]) (-\[Alpha] g[1] \[Rho][ 0] - \[Alpha]^2 g[1] \[Rho][0] + 2 \[Beta] g[1] \[Rho][0] - 2 \[Alpha] \[Beta] g[1] \[Rho][0] - 4 \[Beta]^2 g[1] \[Rho][0] - 2 x^(2 \[Gamma]) \[Kappa] g[1] p[0]^2 \[Rho][0] - 4 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[x] p[0]^2 \[Rho][ 0] - 2 x^(2 \[Gamma]) \[Gamma]^2 \[Kappa] g[ 1] Log[x]^2 p[0]^2 \[Rho][0] - 4 x^(2 \[Gamma]) \[Kappa] g[0] p[0] p[1] \[Rho][0] - 4 x^(2 \[Gamma]) \[Kappa] g[0] Log[x] p[0] p[1] \[Rho][0] - 8 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x] p[0] p[1] \[Rho][ 0] - 4 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x]^2 p[0] p[ 1] \[Rho][0] - 4 x^(2 \[Gamma]) \[Gamma]^2 \[Kappa] g[0] Log[x]^2 p[0] p[ 1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] p[0] q[ 0] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[1] Log[ x] p[0] q[0] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] p[1] q[ 0] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] Log[x] p[1] q[ 0] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[0] Log[ x] p[1] q[0] \[Rho][0] - 2 x^(2 \[Delta]) \[Delta]^2 \[Kappa] g[1] q[0]^2 \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Kappa] g[0] p[0] q[1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] p[0] q[ 1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[0] Log[x] p[0] q[ 1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[0] Log[ x] p[0] q[1] \[Rho][0] - 4 x^(2 \[Delta]) \[Delta] \[Kappa] g[0] q[0] q[1] \[Rho][0] - 4 x^(2 \[Delta]) \[Delta]^2 \[Kappa] g[0] q[0] q[1] \[Rho][ 0] - \[Alpha] g[0] \[Rho][1] - \[Alpha]^2 g[0] \[Rho][1] - 4 \[Beta] g[0] \[Rho][1] - 2 \[Alpha] \[Beta] g[0] \[Rho][1] - 4 \[Beta]^2 g[0] \[Rho][1] - 2 x^(2 \[Gamma]) \[Kappa] g[0] p[0]^2 \[Rho][1] - 4 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x] p[0]^2 \[Rho][ 1] - 2 x^(2 \[Gamma]) \[Gamma]^2 \[Kappa] g[ 0] Log[x]^2 p[0]^2 \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] p[0] q[ 0] \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[0] Log[ x] p[0] q[0] \[Rho][1] - 2 x^(2 \[Delta]) \[Delta]^2 \[Kappa] g[0] q[0]^2 \[Rho][1]) + x^(\[Alpha] + \[Beta]) (-2 g[2] \[Rho][0] - 4 \[Alpha] g[2] \[Rho][0] - 4 \[Beta] g[2] \[Rho][0] - 4 x^(2 \[Gamma]) \[Kappa] g[1] p[0] p[1] \[Rho][0] - 4 x^(2 \[Gamma]) \[Kappa] g[1] Log[x] p[0] p[1] \[Rho][0] - 8 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[x] p[0] p[1] \[Rho][ 0] - 4 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[x]^2 p[0] p[ 1] \[Rho][0] - 4 x^(2 \[Gamma]) \[Gamma]^2 \[Kappa] g[1] Log[x]^2 p[0] p[ 1] \[Rho][0] - 2 x^(2 \[Gamma]) \[Kappa] g[0] p[1]^2 \[Rho][0] - 2 x^(1 + 2 \[Gamma]) \[Kappa] g[1] p[1]^2 \[Rho][0] - 4 x^(2 \[Gamma]) \[Kappa] g[0] Log[x] p[1]^2 \[Rho][0] - 4 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x] p[1]^2 \[Rho][ 0] - 4 x^(1 + 2 \[Gamma]) \[Kappa] g[1] Log[x] p[1]^2 \[Rho][ 0] - 4 x^(1 + 2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[ x] p[1]^2 \[Rho][0] - 2 x^(2 \[Gamma]) \[Kappa] g[0] Log[x]^2 p[1]^2 \[Rho][0] - 4 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x]^2 p[1]^2 \[Rho][ 0] - 2 x^(2 \[Gamma]) \[Gamma]^2 \[Kappa] g[ 0] Log[x]^2 p[1]^2 \[Rho][0] - 2 x^(1 + 2 \[Gamma]) \[Kappa] g[1] Log[x]^2 p[1]^2 \[Rho][0] - 4 x^(1 + 2 \[Gamma]) \[Gamma] \[Kappa] g[ 1] Log[x]^2 p[1]^2 \[Rho][0] - 2 x^(1 + 2 \[Gamma]) \[Gamma]^2 \[Kappa] g[ 1] Log[x]^2 p[1]^2 \[Rho][0] - 8 x^(2 \[Gamma]) \[Kappa] g[0] Log[x] p[0] p[2] \[Rho][0] - 8 x^(1 + 2 \[Gamma]) \[Kappa] g[1] Log[x] p[0] p[2] \[Rho][0] - 8 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x]^2 p[0] p[ 2] \[Rho][0] - 8 x^(1 + 2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[x]^2 p[0] p[ 2] \[Rho][0] - 8 x^(1 + 2 \[Gamma]) \[Kappa] g[0] Log[x] p[1] p[2] \[Rho][0] - 8 x^(2 + 2 \[Gamma]) \[Kappa] g[1] Log[x] p[1] p[2] \[Rho][0] - 8 x^(1 + 2 \[Gamma]) \[Kappa] g[0] Log[x]^2 p[1] p[2] \[Rho][ 0] - 8 x^(1 + 2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x]^2 p[ 1] p[2] \[Rho][0] - 8 x^(2 + 2 \[Gamma]) \[Kappa] g[1] Log[x]^2 p[1] p[2] \[Rho][ 0] - 8 x^(2 + 2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[x]^2 p[ 1] p[2] \[Rho][0] - 8 x^(2 + 2 \[Gamma]) \[Kappa] g[0] Log[x]^2 p[2]^2 \[Rho][0] - 8 x^(3 + 2 \[Gamma]) \[Kappa] g[1] Log[x]^2 p[2]^2 \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] p[1] q[ 0] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] Log[x] p[1] q[ 0] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[1] Log[ x] p[1] q[0] \[Rho][0] - 8 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] Log[x] p[2] q[ 0] \[Rho][0] - 8 x^(1 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] Log[x] p[ 2] q[0] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Kappa] g[1] p[0] q[1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] p[0] q[ 1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[1] Log[x] p[0] q[ 1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[1] Log[ x] p[0] q[1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Kappa] g[0] p[1] q[1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] p[1] q[ 1] \[Rho][0] - 4 x^(1 + \[Gamma] + \[Delta]) \[Kappa] g[1] p[1] q[1] \[Rho][ 0] - 4 x^(1 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] p[ 1] q[1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Kappa] g[0] Log[x] p[1] q[1] \[Rho][ 0] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[0] Log[ x] p[1] q[1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] Log[x] p[1] q[ 1] \[Rho][0] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[0] Log[ x] p[1] q[1] \[Rho][0] - 4 x^(1 + \[Gamma] + \[Delta]) \[Kappa] g[1] Log[x] p[1] q[ 1] \[Rho][0] - 4 x^(1 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[1] Log[x] p[ 1] q[1] \[Rho][0] - 4 x^(1 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] Log[x] p[ 1] q[1] \[Rho][0] - 4 x^(1 + \[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[ 1] Log[x] p[1] q[1] \[Rho][0] - 8 x^(1 + \[Gamma] + \[Delta]) \[Kappa] g[0] Log[x] p[2] q[ 1] \[Rho][0] - 8 x^(1 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] Log[x] p[ 2] q[1] \[Rho][0] - 8 x^(2 + \[Gamma] + \[Delta]) \[Kappa] g[1] Log[x] p[2] q[ 1] \[Rho][0] - 8 x^(2 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] Log[x] p[ 2] q[1] \[Rho][0] - 4 x^(2 \[Delta]) \[Delta] \[Kappa] g[1] q[0] q[1] \[Rho][0] - 4 x^(2 \[Delta]) \[Delta]^2 \[Kappa] g[1] q[0] q[1] \[Rho][0] - 2 x^(2 \[Delta]) \[Kappa] g[0] q[1]^2 \[Rho][0] - 4 x^(2 \[Delta]) \[Delta] \[Kappa] g[0] q[1]^2 \[Rho][0] - 2 x^(2 \[Delta]) \[Delta]^2 \[Kappa] g[0] q[1]^2 \[Rho][0] - 2 x^(1 + 2 \[Delta]) \[Kappa] g[1] q[1]^2 \[Rho][0] - 4 x^(1 + 2 \[Delta]) \[Delta] \[Kappa] g[1] q[1]^2 \[Rho][0] - 2 x^(1 + 2 \[Delta]) \[Delta]^2 \[Kappa] g[1] q[1]^2 \[Rho][ 0] - 8 x^(\[Gamma] + \[Delta]) \[Kappa] g[0] p[0] q[2] \[Rho][ 0] - 8 x^(1 + \[Gamma] + \[Delta]) \[Kappa] g[1] p[0] q[ 2] \[Rho][0] - 8 x^(\[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[0] Log[x] p[0] q[ 2] \[Rho][0] - 8 x^(1 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[1] Log[x] p[ 0] q[2] \[Rho][0] - 8 x^(1 + \[Gamma] + \[Delta]) \[Kappa] g[0] p[1] q[2] \[Rho][ 0] - 8 x^(2 + \[Gamma] + \[Delta]) \[Kappa] g[1] p[1] q[ 2] \[Rho][0] - 8 x^(1 + \[Gamma] + \[Delta]) \[Kappa] g[0] Log[x] p[1] q[ 2] \[Rho][0] - 8 x^(1 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[0] Log[x] p[ 1] q[2] \[Rho][0] - 8 x^(2 + \[Gamma] + \[Delta]) \[Kappa] g[1] Log[x] p[1] q[ 2] \[Rho][0] - 8 x^(2 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[1] Log[x] p[ 1] q[2] \[Rho][0] - 16 x^(2 + \[Gamma] + \[Delta]) \[Kappa] g[0] Log[x] p[2] q[ 2] \[Rho][0] - 16 x^(3 + \[Gamma] + \[Delta]) \[Kappa] g[1] Log[x] p[2] q[ 2] \[Rho][0] - 8 x^(2 \[Delta]) \[Delta] \[Kappa] g[0] q[0] q[2] \[Rho][0] - 8 x^(1 + 2 \[Delta]) \[Delta] \[Kappa] g[1] q[0] q[2] \[Rho][ 0] - 8 x^(1 + 2 \[Delta]) \[Kappa] g[0] q[1] q[2] \[Rho][0] - 8 x^(1 + 2 \[Delta]) \[Delta] \[Kappa] g[0] q[1] q[2] \[Rho][ 0] - 8 x^(2 + 2 \[Delta]) \[Kappa] g[1] q[1] q[2] \[Rho][0] - 8 x^(2 + 2 \[Delta]) \[Delta] \[Kappa] g[1] q[1] q[2] \[Rho][ 0] - 8 x^(2 + 2 \[Delta]) \[Kappa] g[0] q[2]^2 \[Rho][0] - 8 x^(3 + 2 \[Delta]) \[Kappa] g[1] q[2]^2 \[Rho][0] - 2 g[1] \[Rho][1] - 4 \[Alpha] g[1] \[Rho][1] - 6 \[Beta] g[1] \[Rho][1] - 4 \[Beta]^2 g[1] \[Rho][1] - 6 x g[2] \[Rho][1] - 2 x^(2 \[Gamma]) \[Kappa] g[1] p[0]^2 \[Rho][1] - 4 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[x] p[0]^2 \[Rho][ 1] - 2 x^(2 \[Gamma]) \[Gamma]^2 \[Kappa] g[ 1] Log[x]^2 p[0]^2 \[Rho][1] - 4 x^(2 \[Gamma]) \[Kappa] g[0] p[0] p[1] \[Rho][1] - 4 x^(1 + 2 \[Gamma]) \[Kappa] g[1] p[0] p[1] \[Rho][1] - 4 x^(2 \[Gamma]) \[Kappa] g[0] Log[x] p[0] p[1] \[Rho][1] - 8 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x] p[0] p[1] \[Rho][ 1] - 4 x^(1 + 2 \[Gamma]) \[Kappa] g[1] Log[x] p[0] p[ 1] \[Rho][1] - 8 x^(1 + 2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[x] p[0] p[ 1] \[Rho][1] - 4 x^(2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x]^2 p[0] p[ 1] \[Rho][1] - 4 x^(2 \[Gamma]) \[Gamma]^2 \[Kappa] g[0] Log[x]^2 p[0] p[ 1] \[Rho][1] - 4 x^(1 + 2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[x]^2 p[0] p[ 1] \[Rho][1] - 4 x^(1 + 2 \[Gamma]) \[Gamma]^2 \[Kappa] g[1] Log[x]^2 p[0] p[ 1] \[Rho][1] - 2 x^(1 + 2 \[Gamma]) \[Kappa] g[0] p[1]^2 \[Rho][1] - 2 x^(2 + 2 \[Gamma]) \[Kappa] g[1] p[1]^2 \[Rho][1] - 4 x^(1 + 2 \[Gamma]) \[Kappa] g[0] Log[x] p[1]^2 \[Rho][1] - 4 x^(1 + 2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[ x] p[1]^2 \[Rho][1] - 4 x^(2 + 2 \[Gamma]) \[Kappa] g[1] Log[x] p[1]^2 \[Rho][1] - 4 x^(2 + 2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[ x] p[1]^2 \[Rho][1] - 2 x^(1 + 2 \[Gamma]) \[Kappa] g[0] Log[x]^2 p[1]^2 \[Rho][1] - 4 x^(1 + 2 \[Gamma]) \[Gamma] \[Kappa] g[ 0] Log[x]^2 p[1]^2 \[Rho][1] - 2 x^(1 + 2 \[Gamma]) \[Gamma]^2 \[Kappa] g[ 0] Log[x]^2 p[1]^2 \[Rho][1] - 2 x^(2 + 2 \[Gamma]) \[Kappa] g[1] Log[x]^2 p[1]^2 \[Rho][1] - 4 x^(2 + 2 \[Gamma]) \[Gamma] \[Kappa] g[ 1] Log[x]^2 p[1]^2 \[Rho][1] - 2 x^(2 + 2 \[Gamma]) \[Gamma]^2 \[Kappa] g[ 1] Log[x]^2 p[1]^2 \[Rho][1] - 8 x^(1 + 2 \[Gamma]) \[Kappa] g[0] Log[x] p[0] p[2] \[Rho][1] - 8 x^(2 + 2 \[Gamma]) \[Kappa] g[1] Log[x] p[0] p[2] \[Rho][1] - 8 x^(1 + 2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x]^2 p[0] p[ 2] \[Rho][1] - 8 x^(2 + 2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[x]^2 p[0] p[ 2] \[Rho][1] - 8 x^(2 + 2 \[Gamma]) \[Kappa] g[0] Log[x] p[1] p[2] \[Rho][1] - 8 x^(3 + 2 \[Gamma]) \[Kappa] g[1] Log[x] p[1] p[2] \[Rho][1] - 8 x^(2 + 2 \[Gamma]) \[Kappa] g[0] Log[x]^2 p[1] p[2] \[Rho][ 1] - 8 x^(2 + 2 \[Gamma]) \[Gamma] \[Kappa] g[0] Log[x]^2 p[ 1] p[2] \[Rho][1] - 8 x^(3 + 2 \[Gamma]) \[Kappa] g[1] Log[x]^2 p[1] p[2] \[Rho][ 1] - 8 x^(3 + 2 \[Gamma]) \[Gamma] \[Kappa] g[1] Log[x]^2 p[ 1] p[2] \[Rho][1] - 8 x^(3 + 2 \[Gamma]) \[Kappa] g[0] Log[x]^2 p[2]^2 \[Rho][1] - 8 x^(4 + 2 \[Gamma]) \[Kappa] g[1] Log[x]^2 p[2]^2 \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] p[0] q[ 0] \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[1] Log[ x] p[0] q[0] \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] p[1] q[ 0] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] p[1] q[ 0] \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] Log[x] p[1] q[ 0] \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[0] Log[ x] p[1] q[0] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] Log[x] p[ 1] q[0] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[ 1] Log[x] p[1] q[0] \[Rho][1] - 8 x^(1 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] Log[x] p[ 2] q[0] \[Rho][1] - 8 x^(2 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] Log[x] p[ 2] q[0] \[Rho][1] - 2 x^(2 \[Delta]) \[Delta]^2 \[Kappa] g[1] q[0]^2 \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Kappa] g[0] p[0] q[1] \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] p[0] q[ 1] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Kappa] g[1] p[0] q[1] \[Rho][ 1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] p[ 0] q[1] \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[0] Log[x] p[0] q[ 1] \[Rho][1] - 4 x^(\[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[0] Log[ x] p[0] q[1] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[1] Log[x] p[ 0] q[1] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[ 1] Log[x] p[0] q[1] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Kappa] g[0] p[1] q[1] \[Rho][ 1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] p[ 1] q[1] \[Rho][1] - 4 x^(2 + \[Gamma] + \[Delta]) \[Kappa] g[1] p[1] q[1] \[Rho][ 1] - 4 x^(2 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] p[ 1] q[1] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Kappa] g[0] Log[x] p[1] q[ 1] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[0] Log[x] p[ 1] q[1] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] Log[x] p[ 1] q[1] \[Rho][1] - 4 x^(1 + \[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[ 0] Log[x] p[1] q[1] \[Rho][1] - 4 x^(2 + \[Gamma] + \[Delta]) \[Kappa] g[1] Log[x] p[1] q[ 1] \[Rho][1] - 4 x^(2 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[1] Log[x] p[ 1] q[1] \[Rho][1] - 4 x^(2 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] Log[x] p[ 1] q[1] \[Rho][1] - 4 x^(2 + \[Gamma] + \[Delta]) \[Gamma] \[Delta] \[Kappa] g[ 1] Log[x] p[1] q[1] \[Rho][1] - 8 x^(2 + \[Gamma] + \[Delta]) \[Kappa] g[0] Log[x] p[2] q[ 1] \[Rho][1] - 8 x^(2 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[0] Log[x] p[ 2] q[1] \[Rho][1] - 8 x^(3 + \[Gamma] + \[Delta]) \[Kappa] g[1] Log[x] p[2] q[ 1] \[Rho][1] - 8 x^(3 + \[Gamma] + \[Delta]) \[Delta] \[Kappa] g[1] Log[x] p[ 2] q[1] \[Rho][1] - 4 x^(2 \[Delta]) \[Delta] \[Kappa] g[0] q[0] q[1] \[Rho][1] - 4 x^(2 \[Delta]) \[Delta]^2 \[Kappa] g[0] q[0] q[1] \[Rho][1] - 4 x^(1 + 2 \[Delta]) \[Delta] \[Kappa] g[1] q[0] q[1] \[Rho][ 1] - 4 x^(1 + 2 \[Delta]) \[Delta]^2 \[Kappa] g[1] q[0] q[ 1] \[Rho][1] - 2 x^(1 + 2 \[Delta]) \[Kappa] g[0] q[1]^2 \[Rho][1] - 4 x^(1 + 2 \[Delta]) \[Delta] \[Kappa] g[0] q[1]^2 \[Rho][1] - 2 x^(1 + 2 \[Delta]) \[Delta]^2 \[Kappa] g[0] q[1]^2 \[Rho][ 1] - 2 x^(2 + 2 \[Delta]) \[Kappa] g[1] q[1]^2 \[Rho][1] - 4 x^(2 + 2 \[Delta]) \[Delta] \[Kappa] g[1] q[1]^2 \[Rho][1] - 2 x^(2 + 2 \[Delta]) \[Delta]^2 \[Kappa] g[1] q[1]^2 \[Rho][ 1] - 8 x^(1 + \[Gamma] + \[Delta]) \[Kappa] g[0] p[0] q[ 2] \[Rho][1] - 8 x^(2 + \[Gamma] + \[Delta]) \[Kappa] g[1] p[0] q[2] \[Rho][ 1] - 8 x^(1 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[0] Log[ x] p[0] q[2] \[Rho][1] - 8 x^(2 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[1] Log[x] p[ 0] q[2] \[Rho][1] - 8 x^(2 + \[Gamma] + \[Delta]) \[Kappa] g[0] p[1] q[2] \[Rho][ 1] - 8 x^(3 + \[Gamma] + \[Delta]) \[Kappa] g[1] p[1] q[ 2] \[Rho][1] - 8 x^(2 + \[Gamma] + \[Delta]) \[Kappa] g[0] Log[x] p[1] q[ 2] \[Rho][1] - 8 x^(2 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[0] Log[x] p[ 1] q[2] \[Rho][1] - 8 x^(3 + \[Gamma] + \[Delta]) \[Kappa] g[1] Log[x] p[1] q[ 2] \[Rho][1] - 8 x^(3 + \[Gamma] + \[Delta]) \[Gamma] \[Kappa] g[1] Log[x] p[ 1] q[2] \[Rho][1] - 16 x^(3 + \[Gamma] + \[Delta]) \[Kappa] g[0] Log[x] p[2] q[ 2] \[Rho][1] - 16 x^(4 + \[Gamma] + \[Delta]) \[Kappa] g[1] Log[x] p[2] q[ 2] \[Rho][1] - 8 x^(1 + 2 \[Delta]) \[Delta] \[Kappa] g[0] q[0] q[2] \[Rho][ 1] - 8 x^(2 + 2 \[Delta]) \[Delta] \[Kappa] g[1] q[0] q[ 2] \[Rho][1] - 8 x^(2 + 2 \[Delta]) \[Kappa] g[0] q[1] q[2] \[Rho][1] - 8 x^(2 + 2 \[Delta]) \[Delta] \[Kappa] g[0] q[1] q[2] \[Rho][ 1] - 8 x^(3 + 2 \[Delta]) \[Kappa] g[1] q[1] q[2] \[Rho][1] - 8 x^(3 + 2 \[Delta]) \[Delta] \[Kappa] g[1] q[1] q[2] \[Rho][ 1] - 8 x^(3 + 2 \[Delta]) \[Kappa] g[0] q[2]^2 \[Rho][1] - 8 x^(4 + 2 \[Delta]) \[Kappa] g[1] q[2]^2 \[Rho][1] - 8 g[0] \[Rho][2] - 4 \[Alpha] g[0] \[Rho][2] - 16 \[Beta] g[0] \[Rho][2] - 12 x g[1] \[Rho][2] - 16 x \[Beta] g[1] \[Rho][2]);

What I want to do is to organize the expression, i.e., to collect the coefficient of the same expression of x. However, even Collect[exp, x^_] cannot return a good result. How to deal with it?

simplifying-expressions