{{1/21, 1/21, 1/21, 1/7, 1/7, 1/3, 1/3, 1/3, 1/3, 1/3, 1/3, 1/7, 1/7, 1/7, 
  1/7, 1/7, 1/7, 1/7, 1/7, 1/7, 1/7, 1/7, 1/7, 1/7, 1/7}, 
 {1/21, 1/21, 1/21, 1/7, 1/7, (-I/6)*(-I + Sqrt[3]), (-I/6)*(-I + Sqrt[3]), 
  (-I/6)*(-I + Sqrt[3]), (I/6)*(I + Sqrt[3]), (I/6)*(I + Sqrt[3]), 
  (I/6)*(I + Sqrt[3]), 1/7, 1/7, 1/7, 1/7, 1/7, 1/7, 1/7, 1/7, 1/7, 1/7, 1/7, 
  1/7, 1/7, 1/7}, {1/21, 1/21, 1/21, 1/7, 1/7, (I/6)*(I + Sqrt[3]), 
  (I/6)*(I + Sqrt[3]), (I/6)*(I + Sqrt[3]), (-I/6)*(-I + Sqrt[3]), 
  (-I/6)*(-I + Sqrt[3]), (-I/6)*(-I + Sqrt[3]), 1/7, 1/7, 1/7, 1/7, 1/7, 1/7, 
  1/7, 1/7, 1/7, 1/7, 1/7, 1/7, 1/7, 1/7}, {1/7, 1/7, 1/7, 3/7, 3/7, 0, 0, 0, 
  0, 0, 0, (-I/14)*(-I + Sqrt[7]), (-I/14)*(-I + Sqrt[7]), 
  (-I/14)*(-I + Sqrt[7]), (-I/14)*(-I + Sqrt[7]), (-I/14)*(-I + Sqrt[7]), 
  (-I/14)*(-I + Sqrt[7]), (-I/14)*(-I + Sqrt[7]), (I/14)*(I + Sqrt[7]), 
  (I/14)*(I + Sqrt[7]), (I/14)*(I + Sqrt[7]), (I/14)*(I + Sqrt[7]), 
  (I/14)*(I + Sqrt[7]), (I/14)*(I + Sqrt[7]), (I/14)*(I + Sqrt[7])}, 
 {1/7, 1/7, 1/7, 3/7, 3/7, 0, 0, 0, 0, 0, 0, (I/14)*(I + Sqrt[7]), 
  (I/14)*(I + Sqrt[7]), (I/14)*(I + Sqrt[7]), (I/14)*(I + Sqrt[7]), 
  (I/14)*(I + Sqrt[7]), (I/14)*(I + Sqrt[7]), (I/14)*(I + Sqrt[7]), 
  (-I/14)*(-I + Sqrt[7]), (-I/14)*(-I + Sqrt[7]), (-I/14)*(-I + Sqrt[7]), 
  (-I/14)*(-I + Sqrt[7]), (-I/14)*(-I + Sqrt[7]), (-I/14)*(-I + Sqrt[7]), 
  (-I/14)*(-I + Sqrt[7])}, {1/3, (-I/6)*(-I + Sqrt[3]), (I/6)*(I + Sqrt[3]), 
  0, 0, 1/3, (-I/6)*(-I + Sqrt[3]), (I/6)*(I + Sqrt[3]), 1/3, 
  (-I/6)*(-I + Sqrt[3]), (I/6)*(I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0}, {1/3, (-I/6)*(-I + Sqrt[3]), (I/6)*(I + Sqrt[3]), 0, 0, 
  (-I/6)*(-I + Sqrt[3]), (I/6)*(I + Sqrt[3]), 1/3, (I/6)*(I + Sqrt[3]), 1/3, 
  (-I/6)*(-I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}, 
 {1/3, (-I/6)*(-I + Sqrt[3]), (I/6)*(I + Sqrt[3]), 0, 0, (I/6)*(I + Sqrt[3]), 
  1/3, (-I/6)*(-I + Sqrt[3]), (-I/6)*(-I + Sqrt[3]), (I/6)*(I + Sqrt[3]), 
  1/3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}, 
 {1/3, (I/6)*(I + Sqrt[3]), (-I/6)*(-I + Sqrt[3]), 0, 0, 1/3, 
  (I/6)*(I + Sqrt[3]), (-I/6)*(-I + Sqrt[3]), 1/3, (I/6)*(I + Sqrt[3]), 
  (-I/6)*(-I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}, 
 {1/3, (I/6)*(I + Sqrt[3]), (-I/6)*(-I + Sqrt[3]), 0, 0, 
  (-I/6)*(-I + Sqrt[3]), 1/3, (I/6)*(I + Sqrt[3]), (I/6)*(I + Sqrt[3]), 
  (-I/6)*(-I + Sqrt[3]), 1/3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}, 
 {1/3, (I/6)*(I + Sqrt[3]), (-I/6)*(-I + Sqrt[3]), 0, 0, (I/6)*(I + Sqrt[3]), 
  (-I/6)*(-I + Sqrt[3]), 1/3, (-I/6)*(-I + Sqrt[3]), 1/3, 
  (I/6)*(I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}, 
 {1/7, 1/7, 1/7, (-I/14)*(-I + Sqrt[7]), (I/14)*(I + Sqrt[7]), 0, 0, 0, 0, 0, 
  0, 3/7, (-I/14)*(-I + Sqrt[7]), (-I/14)*(-I + Sqrt[7]), 
  (I/14)*(I + Sqrt[7]), (-I/14)*(-I + Sqrt[7]), (I/14)*(I + Sqrt[7]), 
  (I/14)*(I + Sqrt[7]), 3/7, (-I/14)*(-I + Sqrt[7]), (-I/14)*(-I + Sqrt[7]), 
  (I/14)*(I + Sqrt[7]), (-I/14)*(-I + Sqrt[7]), (I/14)*(I + Sqrt[7]), 
  (I/14)*(I + Sqrt[7])}, {1/7, 1/7, 1/7, (-I/14)*(-I + Sqrt[7]), 
  (I/14)*(I + Sqrt[7]), 0, 0, 0, 0, 0, 0, (-I/14)*(-I + Sqrt[7]), 
  -((-1)^(2/7)*(-2 + (-1)^(1/7)))/7, 
  Root[43 - 23*#1 - 3*#1^2 - #1^3 + 9*#1^4 + 3*#1^5 + #1^6 & , 3, 0]/7, 
  (1 - 2*Cos[Pi/7])/7, ((-1)^(4/7)*(2 + (-1)^(2/7)))/7, 
  Root[1 - 7*#1 - 98*#1^2 + 343*#1^3 & , 3, 0], (1 - 2*Sin[Pi/14])/7, 
  (I/14)*(I + Sqrt[7]), (1 - 2*Cos[Pi/7])/7, (1 - 2*Sin[Pi/14])/7, 
  ((-1)^(2/7) + 2*(-1)^(6/7))/7, Root[1 - 7*#1 - 98*#1^2 + 343*#1^3 & , 3, 
   0], Root[43 - 23*#1 - 3*#1^2 - #1^3 + 9*#1^4 + 3*#1^5 + #1^6 & , 5, 0]/7, 
  -((-1)^(1/7)*(1 + 2*(-1)^(2/7)))/7}, 
 {1/7, 1/7, 1/7, (-I/14)*(-I + Sqrt[7]), (I/14)*(I + Sqrt[7]), 0, 0, 0, 0, 0, 
  0, (-I/14)*(-I + Sqrt[7]), 
  Root[43 - 23*#1 - 3*#1^2 - #1^3 + 9*#1^4 + 3*#1^5 + #1^6 & , 3, 0]/7, 
  ((-1)^(4/7)*(2 + (-1)^(2/7)))/7, (1 - 2*Sin[Pi/14])/7, 
  -((-1)^(2/7)*(-2 + (-1)^(1/7)))/7, (1 - 2*Cos[Pi/7])/7, 
  Root[1 - 7*#1 - 98*#1^2 + 343*#1^3 & , 3, 0], (I/14)*(I + Sqrt[7]), 
  (1 - 2*Sin[Pi/14])/7, Root[1 - 7*#1 - 98*#1^2 + 343*#1^3 & , 3, 0], 
  -((-1)^(1/7)*(1 + 2*(-1)^(2/7)))/7, (1 - 2*Cos[Pi/7])/7, 
  ((-1)^(2/7) + 2*(-1)^(6/7))/7, 
  Root[43 - 23*#1 - 3*#1^2 - #1^3 + 9*#1^4 + 3*#1^5 + #1^6 & , 5, 0]/7}, 
 {1/7, 1/7, 1/7, (-I/14)*(-I + Sqrt[7]), (I/14)*(I + Sqrt[7]), 0, 0, 0, 0, 0, 
  0, (I/14)*(I + Sqrt[7]), (1 - 2*Cos[Pi/7])/7, (1 - 2*Sin[Pi/14])/7, 
  ((-1)^(2/7) + 2*(-1)^(6/7))/7, Root[1 - 7*#1 - 98*#1^2 + 343*#1^3 & , 3, 
   0], Root[43 - 23*#1 - 3*#1^2 - #1^3 + 9*#1^4 + 3*#1^5 + #1^6 & , 5, 0]/7, 
  -((-1)^(1/7)*(1 + 2*(-1)^(2/7)))/7, (-I/14)*(-I + Sqrt[7]), 
  Root[43 - 23*#1 - 3*#1^2 - #1^3 + 9*#1^4 + 3*#1^5 + #1^6 & , 3, 0]/7, 
  ((-1)^(4/7)*(2 + (-1)^(2/7)))/7, (1 - 2*Sin[Pi/14])/7, 
  -((-1)^(2/7)*(-2 + (-1)^(1/7)))/7, (1 - 2*Cos[Pi/7])/7, 
  Root[1 - 7*#1 - 98*#1^2 + 343*#1^3 & , 3, 0]}, 
 {1/7, 1/7, 1/7, (-I/14)*(-I + Sqrt[7]), (I/14)*(I + Sqrt[7]), 0, 0, 0, 0, 0, 
  0, (-I/14)*(-I + Sqrt[7]), ((-1)^(4/7)*(2 + (-1)^(2/7)))/7, 
  -((-1)^(2/7)*(-2 + (-1)^(1/7)))/7, Root[1 - 7*#1 - 98*#1^2 + 343*#1^3 & , 
   3, 0], Root[43 - 23*#1 - 3*#1^2 - #1^3 + 9*#1^4 + 3*#1^5 + #1^6 & , 3, 0]/
   7, (1 - 2*Sin[Pi/14])/7, (1 - 2*Cos[Pi/7])/7, (I/14)*(I + Sqrt[7]), 
  Root[1 - 7*#1 - 98*#1^2 + 343*#1^3 & , 3, 0], (1 - 2*Cos[Pi/7])/7, 
  Root[43 - 23*#1 - 3*#1^2 - #1^3 + 9*#1^4 + 3*#1^5 + #1^6 & , 5, 0]/7, 
  (1 - 2*Sin[Pi/14])/7, -((-1)^(1/7)*(1 + 2*(-1)^(2/7)))/7, 
  ((-1)^(2/7) + 2*(-1)^(6/7))/7}, {1/7, 1/7, 1/7, (-I/14)*(-I + Sqrt[7]), 
  (I/14)*(I + Sqrt[7]), 0, 0, 0, 0, 0, 0, (I/14)*(I + Sqrt[7]), 
  Root[1 - 7*#1 - 98*#1^2 + 343*#1^3 & , 3, 0], (1 - 2*Cos[Pi/7])/7, 
  Root[43 - 23*#1 - 3*#1^2 - #1^3 + 9*#1^4 + 3*#1^5 + #1^6 & , 5, 0]/7, 
  (1 - 2*Sin[Pi/14])/7, -((-1)^(1/7)*(1 + 2*(-1)^(2/7)))/7, 
  ((-1)^(2/7) + 2*(-1)^(6/7))/7, (-I/14)*(-I + Sqrt[7]), 
  -((-1)^(2/7)*(-2 + (-1)^(1/7)))/7, 
  Root[43 - 23*#1 - 3*#1^2 - #1^3 + 9*#1^4 + 3*#1^5 + #1^6 & , 3, 0]/7, 
  (1 - 2*Cos[Pi/7])/7, ((-1)^(4/7)*(2 + (-1)^(2/7)))/7, 
  Root[1 - 7*#1 - 98*#1^2 + 343*#1^3 & , 3, 0], (1 - 2*Sin[Pi/14])/7}, 
 {1/7, 1/7, 1/7, (-I/14)*(-I + Sqrt[7]), (I/14)*(I + Sqrt[7]), 0, 0, 0, 0, 0, 
  0, (I/14)*(I + Sqrt[7]), (1 - 2*Sin[Pi/14])/7, 
  Root[1 - 7*#1 - 98*#1^2 + 343*#1^3 & , 3, 0], 
  -((-1)^(1/7)*(1 + 2*(-1)^(2/7)))/7, (1 - 2*Cos[Pi/7])/7, 
  ((-1)^(2/7) + 2*(-1)^(6/7))/7, 
  Root[43 - 23*#1 - 3*#1^2 - #1^3 + 9*#1^4 + 3*#1^5 + #1^6 & , 5, 0]/7, 
  (-I/14)*(-I + Sqrt[7]), ((-1)^(4/7)*(2 + (-1)^(2/7)))/7, 
  -((-1)^(2/7)*(-2 + (-1)^(1/7)))/7, Root[1 - 7*#1 - 98*#1^2 + 343*#1^3 & , 
   3, 0], Root[43 - 23*#1 - 3*#1^2 - #1^3 + 9*#1^4 + 3*#1^5 + #1^6 & , 3, 0]/
   7, (1 - 2*Sin[Pi/14])/7, (1 - 2*Cos[Pi/7])/7}, 
 {1/7, 1/7, 1/7, (I/14)*(I + Sqrt[7]), (-I/14)*(-I + Sqrt[7]), 0, 0, 0, 0, 0, 
  0, 3/7, (I/14)*(I + Sqrt[7]), (I/14)*(I + Sqrt[7]), (-I/14)*(-I + Sqrt[7]), 
  (I/14)*(I + Sqrt[7]), (-I/14)*(-I + Sqrt[7]), (-I/14)*(-I + Sqrt[7]), 3/7, 
  (I/14)*(I + Sqrt[7]), (I/14)*(I + Sqrt[7]), (-I/14)*(-I + Sqrt[7]), 
  (I/14)*(I + Sqrt[7]), (-I/14)*(-I + Sqrt[7]), (-I/14)*(-I + Sqrt[7])}, 
 {1/7, 1/7, 1/7, (I/14)*(I + Sqrt[7]), (-I/14)*(-I + Sqrt[7]), 0, 0, 0, 0, 0, 
  0, (-I/14)*(-I + Sqrt[7]), (1 - 2*Cos[Pi/7])/7, (1 - 2*Sin[Pi/14])/7, 
  Root[43 - 23*#1 - 3*#1^2 - #1^3 + 9*#1^4 + 3*#1^5 + #1^6 & , 3, 0]/7, 
  Root[1 - 7*#1 - 98*#1^2 + 343*#1^3 & , 3, 0], 
  -((-1)^(2/7)*(-2 + (-1)^(1/7)))/7, ((-1)^(4/7)*(2 + (-1)^(2/7)))/7, 
  (I/14)*(I + Sqrt[7]), ((-1)^(2/7) + 2*(-1)^(6/7))/7, 
  -((-1)^(1/7)*(1 + 2*(-1)^(2/7)))/7, (1 - 2*Sin[Pi/14])/7, 
  Root[43 - 23*#1 - 3*#1^2 - #1^3 + 9*#1^4 + 3*#1^5 + #1^6 & , 5, 0]/7, 
  (1 - 2*Cos[Pi/7])/7, Root[1 - 7*#1 - 98*#1^2 + 343*#1^3 & , 3, 0]}, 
 {1/7, 1/7, 1/7, (I/14)*(I + Sqrt[7]), (-I/14)*(-I + Sqrt[7]), 0, 0, 0, 0, 0, 
  0, (-I/14)*(-I + Sqrt[7]), (1 - 2*Sin[Pi/14])/7, 
  Root[1 - 7*#1 - 98*#1^2 + 343*#1^3 & , 3, 0], 
  ((-1)^(4/7)*(2 + (-1)^(2/7)))/7, (1 - 2*Cos[Pi/7])/7, 
  Root[43 - 23*#1 - 3*#1^2 - #1^3 + 9*#1^4 + 3*#1^5 + #1^6 & , 3, 0]/7, 
  -((-1)^(2/7)*(-2 + (-1)^(1/7)))/7, (I/14)*(I + Sqrt[7]), 
  -((-1)^(1/7)*(1 + 2*(-1)^(2/7)))/7, 
  Root[43 - 23*#1 - 3*#1^2 - #1^3 + 9*#1^4 + 3*#1^5 + #1^6 & , 5, 0]/7, 
  Root[1 - 7*#1 - 98*#1^2 + 343*#1^3 & , 3, 0], 
  ((-1)^(2/7) + 2*(-1)^(6/7))/7, (1 - 2*Sin[Pi/14])/7, (1 - 2*Cos[Pi/7])/7}, 
 {1/7, 1/7, 1/7, (I/14)*(I + Sqrt[7]), (-I/14)*(-I + Sqrt[7]), 0, 0, 0, 0, 0, 
  0, (I/14)*(I + Sqrt[7]), ((-1)^(2/7) + 2*(-1)^(6/7))/7, 
  -((-1)^(1/7)*(1 + 2*(-1)^(2/7)))/7, (1 - 2*Sin[Pi/14])/7, 
  Root[43 - 23*#1 - 3*#1^2 - #1^3 + 9*#1^4 + 3*#1^5 + #1^6 & , 5, 0]/7, 
  (1 - 2*Cos[Pi/7])/7, Root[1 - 7*#1 - 98*#1^2 + 343*#1^3 & , 3, 0], 
  (-I/14)*(-I + Sqrt[7]), (1 - 2*Sin[Pi/14])/7, 
  Root[1 - 7*#1 - 98*#1^2 + 343*#1^3 & , 3, 0], 
  ((-1)^(4/7)*(2 + (-1)^(2/7)))/7, (1 - 2*Cos[Pi/7])/7, 
  Root[43 - 23*#1 - 3*#1^2 - #1^3 + 9*#1^4 + 3*#1^5 + #1^6 & , 3, 0]/7, 
  -((-1)^(2/7)*(-2 + (-1)^(1/7)))/7}, {1/7, 1/7, 1/7, (I/14)*(I + Sqrt[7]), 
  (-I/14)*(-I + Sqrt[7]), 0, 0, 0, 0, 0, 0, (-I/14)*(-I + Sqrt[7]), 
  Root[1 - 7*#1 - 98*#1^2 + 343*#1^3 & , 3, 0], (1 - 2*Cos[Pi/7])/7, 
  -((-1)^(2/7)*(-2 + (-1)^(1/7)))/7, (1 - 2*Sin[Pi/14])/7, 
  ((-1)^(4/7)*(2 + (-1)^(2/7)))/7, 
  Root[43 - 23*#1 - 3*#1^2 - #1^3 + 9*#1^4 + 3*#1^5 + #1^6 & , 3, 0]/7, 
  (I/14)*(I + Sqrt[7]), 
  Root[43 - 23*#1 - 3*#1^2 - #1^3 + 9*#1^4 + 3*#1^5 + #1^6 & , 5, 0]/7, 
  ((-1)^(2/7) + 2*(-1)^(6/7))/7, (1 - 2*Cos[Pi/7])/7, 
  -((-1)^(1/7)*(1 + 2*(-1)^(2/7)))/7, Root[1 - 7*#1 - 98*#1^2 + 343*#1^3 & , 
   3, 0], (1 - 2*Sin[Pi/14])/7}, {1/7, 1/7, 1/7, (I/14)*(I + Sqrt[7]), 
  (-I/14)*(-I + Sqrt[7]), 0, 0, 0, 0, 0, 0, (I/14)*(I + Sqrt[7]), 
  Root[43 - 23*#1 - 3*#1^2 - #1^3 + 9*#1^4 + 3*#1^5 + #1^6 & , 5, 0]/7, 
  ((-1)^(2/7) + 2*(-1)^(6/7))/7, (1 - 2*Cos[Pi/7])/7, 
  -((-1)^(1/7)*(1 + 2*(-1)^(2/7)))/7, Root[1 - 7*#1 - 98*#1^2 + 343*#1^3 & , 
   3, 0], (1 - 2*Sin[Pi/14])/7, (-I/14)*(-I + Sqrt[7]), (1 - 2*Cos[Pi/7])/7, 
  (1 - 2*Sin[Pi/14])/7, 
  Root[43 - 23*#1 - 3*#1^2 - #1^3 + 9*#1^4 + 3*#1^5 + #1^6 & , 3, 0]/7, 
  Root[1 - 7*#1 - 98*#1^2 + 343*#1^3 & , 3, 0], 
  -((-1)^(2/7)*(-2 + (-1)^(1/7)))/7, ((-1)^(4/7)*(2 + (-1)^(2/7)))/7}, 
 {1/7, 1/7, 1/7, (I/14)*(I + Sqrt[7]), (-I/14)*(-I + Sqrt[7]), 0, 0, 0, 0, 0, 
  0, (I/14)*(I + Sqrt[7]), -((-1)^(1/7)*(1 + 2*(-1)^(2/7)))/7, 
  Root[43 - 23*#1 - 3*#1^2 - #1^3 + 9*#1^4 + 3*#1^5 + #1^6 & , 5, 0]/7, 
  Root[1 - 7*#1 - 98*#1^2 + 343*#1^3 & , 3, 0], 
  ((-1)^(2/7) + 2*(-1)^(6/7))/7, (1 - 2*Sin[Pi/14])/7, (1 - 2*Cos[Pi/7])/7, 
  (-I/14)*(-I + Sqrt[7]), Root[1 - 7*#1 - 98*#1^2 + 343*#1^3 & , 3, 0], 
  (1 - 2*Cos[Pi/7])/7, -((-1)^(2/7)*(-2 + (-1)^(1/7)))/7, 
  (1 - 2*Sin[Pi/14])/7, ((-1)^(4/7)*(2 + (-1)^(2/7)))/7, 
  Root[43 - 23*#1 - 3*#1^2 - #1^3 + 9*#1^4 + 3*#1^5 + #1^6 & , 3, 0]/7}}
