{{1/180, 1/180, 1/180, 1/60, 1/60, 1/60, 1/60, 1/60, 1/60, 1/45, 1/45, 1/45, 
  1/36, 1/36, 1/36, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 
  1/12, 1/12, 1/12, 1/180, 1/180, 1/180, 1/60, 1/60, 1/60, 1/60, 1/60, 1/60, 
  1/45, 1/45, 1/45, 1/36, 1/36, 1/36, 1/180, 1/180, 1/180, 1/60, 1/60, 1/60, 
  1/60, 1/60, 1/60, 1/45, 1/45, 1/45, 1/36, 1/36, 1/36, 1/9, 1/9, 1/9, 1/9, 
  1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 
  1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 
  1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 
  1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 
  1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 
  1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 
  1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 
  1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 
  1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 
  1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 
  1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15}, 
 {1/180, 1/180, 1/180, 1/60, 1/60, 1/60, 1/60, 1/60, 1/60, 1/45, 1/45, 1/45, 
  1/36, 1/36, 1/36, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 
  1/12, 1/12, 1/12, (-I/360)*(-I + Sqrt[3]), (-I/360)*(-I + Sqrt[3]), 
  (-I/360)*(-I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), 
  (-I/120)*(-I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), 
  (-I/120)*(-I + Sqrt[3]), (-I/90)*(-I + Sqrt[3]), (-I/90)*(-I + Sqrt[3]), 
  (-I/90)*(-I + Sqrt[3]), (-I/72)*(-I + Sqrt[3]), (-I/72)*(-I + Sqrt[3]), 
  (-I/72)*(-I + Sqrt[3]), (I/360)*(I + Sqrt[3]), (I/360)*(I + Sqrt[3]), 
  (I/360)*(I + Sqrt[3]), (I/120)*(I + Sqrt[3]), (I/120)*(I + Sqrt[3]), 
  (I/120)*(I + Sqrt[3]), (I/120)*(I + Sqrt[3]), (I/120)*(I + Sqrt[3]), 
  (I/120)*(I + Sqrt[3]), (I/90)*(I + Sqrt[3]), (I/90)*(I + Sqrt[3]), 
  (I/90)*(I + Sqrt[3]), (I/72)*(I + Sqrt[3]), (I/72)*(I + Sqrt[3]), 
  (I/72)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/15, 
  1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 
  1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 
  1/15, 1/15, 1/15, 1/15, 1/15, (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3])}, 
 {1/180, 1/180, 1/180, 1/60, 1/60, 1/60, 1/60, 1/60, 1/60, 1/45, 1/45, 1/45, 
  1/36, 1/36, 1/36, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 
  1/12, 1/12, 1/12, (I/360)*(I + Sqrt[3]), (I/360)*(I + Sqrt[3]), 
  (I/360)*(I + Sqrt[3]), (I/120)*(I + Sqrt[3]), (I/120)*(I + Sqrt[3]), 
  (I/120)*(I + Sqrt[3]), (I/120)*(I + Sqrt[3]), (I/120)*(I + Sqrt[3]), 
  (I/120)*(I + Sqrt[3]), (I/90)*(I + Sqrt[3]), (I/90)*(I + Sqrt[3]), 
  (I/90)*(I + Sqrt[3]), (I/72)*(I + Sqrt[3]), (I/72)*(I + Sqrt[3]), 
  (I/72)*(I + Sqrt[3]), (-I/360)*(-I + Sqrt[3]), (-I/360)*(-I + Sqrt[3]), 
  (-I/360)*(-I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), 
  (-I/120)*(-I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), 
  (-I/120)*(-I + Sqrt[3]), (-I/90)*(-I + Sqrt[3]), (-I/90)*(-I + Sqrt[3]), 
  (-I/90)*(-I + Sqrt[3]), (-I/72)*(-I + Sqrt[3]), (-I/72)*(-I + Sqrt[3]), 
  (-I/72)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/15, 
  1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 
  1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 
  1/15, 1/15, 1/15, 1/15, 1/15, (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3])}, {1/60, 1/60, 1/60, 1/20, 1/20, 1/20, 1/20, 1/20, 
  1/20, 1/15, 1/15, 1/15, 1/12, 1/12, 1/12, -1/12, -1/12, -1/12, -1/12, 
  -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, 1/60, 1/60, 1/60, 
  1/20, 1/20, 1/20, 1/20, 1/20, 1/20, 1/15, 1/15, 1/15, 1/12, 1/12, 1/12, 
  1/60, 1/60, 1/60, 1/20, 1/20, 1/20, 1/20, 1/20, 1/20, 1/15, 1/15, 1/15, 
  1/12, 1/12, 1/12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, 
  -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, 
  -1/12, -1/12, -1/12, -1/12, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30}, {1/60, 1/60, 1/60, 1/20, 1/20, 1/20, 
  1/20, 1/20, 1/20, 1/15, 1/15, 1/15, 1/12, 1/12, 1/12, -1/12, -1/12, -1/12, 
  -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, 1/60, 1/60, 
  1/60, 1/20, 1/20, 1/20, 1/20, 1/20, 1/20, 1/15, 1/15, 1/15, 1/12, 1/12, 
  1/12, 1/60, 1/60, 1/60, 1/20, 1/20, 1/20, 1/20, 1/20, 1/20, 1/15, 1/15, 
  1/15, 1/12, 1/12, 1/12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, 
  -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, 
  -1/12, -1/12, -1/12, -1/12, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30}, {1/60, 1/60, 1/60, 1/20, 1/20, 1/20, 
  1/20, 1/20, 1/20, 1/15, 1/15, 1/15, 1/12, 1/12, 1/12, -1/12, -1/12, -1/12, 
  -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, 
  (I/120)*(I + Sqrt[3]), (I/120)*(I + Sqrt[3]), (I/120)*(I + Sqrt[3]), 
  (I/40)*(I + Sqrt[3]), (I/40)*(I + Sqrt[3]), (I/40)*(I + Sqrt[3]), 
  (I/40)*(I + Sqrt[3]), (I/40)*(I + Sqrt[3]), (I/40)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (-I/120)*(-I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), 
  (-I/40)*(-I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), 
  (-I/40)*(-I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60}, 
 {1/60, 1/60, 1/60, 1/20, 1/20, 1/20, 1/20, 1/20, 1/20, 1/15, 1/15, 1/15, 
  1/12, 1/12, 1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, 
  -1/12, -1/12, -1/12, -1/12, (-I/120)*(-I + Sqrt[3]), 
  (-I/120)*(-I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), 
  (-I/40)*(-I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), 
  (-I/40)*(-I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (I/120)*(I + Sqrt[3]), 
  (I/120)*(I + Sqrt[3]), (I/120)*(I + Sqrt[3]), (I/40)*(I + Sqrt[3]), 
  (I/40)*(I + Sqrt[3]), (I/40)*(I + Sqrt[3]), (I/40)*(I + Sqrt[3]), 
  (I/40)*(I + Sqrt[3]), (I/40)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/
   60, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60}, 
 {1/60, 1/60, 1/60, 1/20, 1/20, 1/20, 1/20, 1/20, 1/20, 1/15, 1/15, 1/15, 
  1/12, 1/12, 1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, 
  -1/12, -1/12, -1/12, -1/12, (I/120)*(I + Sqrt[3]), (I/120)*(I + Sqrt[3]), 
  (I/120)*(I + Sqrt[3]), (I/40)*(I + Sqrt[3]), (I/40)*(I + Sqrt[3]), 
  (I/40)*(I + Sqrt[3]), (I/40)*(I + Sqrt[3]), (I/40)*(I + Sqrt[3]), 
  (I/40)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), 
  (-I/120)*(-I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), 
  (-I/40)*(-I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), 
  (-I/40)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60}, 
 {1/60, 1/60, 1/60, 1/20, 1/20, 1/20, 1/20, 1/20, 1/20, 1/15, 1/15, 1/15, 
  1/12, 1/12, 1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, 
  -1/12, -1/12, -1/12, -1/12, (-I/120)*(-I + Sqrt[3]), 
  (-I/120)*(-I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), 
  (-I/40)*(-I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), 
  (-I/40)*(-I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (I/120)*(I + Sqrt[3]), 
  (I/120)*(I + Sqrt[3]), (I/120)*(I + Sqrt[3]), (I/40)*(I + Sqrt[3]), 
  (I/40)*(I + Sqrt[3]), (I/40)*(I + Sqrt[3]), (I/40)*(I + Sqrt[3]), 
  (I/40)*(I + Sqrt[3]), (I/40)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - 
     Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15}, 
 {1/45, 1/45, 1/45, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 4/45, 4/45, 4/45, 
  1/9, 1/9, 1/9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/45, 1/45, 1/45, 1/15, 
  1/15, 1/15, 1/15, 1/15, 1/15, 4/45, 4/45, 4/45, 1/9, 1/9, 1/9, 1/45, 1/45, 
  1/45, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 4/45, 4/45, 4/45, 1/9, 1/9, 1/9, 
  1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 
  1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, -1/15, -1/15, 
  -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, 
  -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, 
  -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1/15, -1/15, -1/15, 
  -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, 
  -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, 
  -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, 
  -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, 
  -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, 
  -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15}, 
 {1/45, 1/45, 1/45, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 4/45, 4/45, 4/45, 
  1/9, 1/9, 1/9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (I/90)*(I + Sqrt[3]), 
  (I/90)*(I + Sqrt[3]), (I/90)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), ((2*I)/45)*(I + Sqrt[3]), 
  ((2*I)/45)*(I + Sqrt[3]), ((2*I)/45)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (-I/90)*(-I + Sqrt[3]), 
  (-I/90)*(-I + Sqrt[3]), (-I/90)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), ((-2*I)/45)*(-I + Sqrt[3]), 
  ((-2*I)/45)*(-I + Sqrt[3]), ((-2*I)/45)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 1/9, 1/9, 
  1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, -1/15, -1/15, -1/15, -1/15, -1/15, 
  -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, 
  -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, 
  -1/15, -1/15, -1/15, -1/15, -1/15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30}, {1/45, 1/45, 1/45, 1/15, 1/15, 1/15, 1/15, 1/15, 1/15, 
  4/45, 4/45, 4/45, 1/9, 1/9, 1/9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-I/90)*(-I + Sqrt[3]), (-I/90)*(-I + Sqrt[3]), (-I/90)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  ((-2*I)/45)*(-I + Sqrt[3]), ((-2*I)/45)*(-I + Sqrt[3]), 
  ((-2*I)/45)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (I/90)*(I + Sqrt[3]), (I/90)*(I + Sqrt[3]), 
  (I/90)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), ((2*I)/45)*(I + Sqrt[3]), ((2*I)/45)*(I + Sqrt[3]), 
  ((2*I)/45)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, -1/15, 
  -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, 
  -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, 
  -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, -1/15, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30}, 
 {1/36, 1/36, 1/36, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/9, 1/9, 1/9, 5/36, 
  5/36, 5/36, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 
  1/12, 1/12, 1/36, 1/36, 1/36, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/9, 1/9, 
  1/9, 5/36, 5/36, 5/36, 1/36, 1/36, 1/36, 1/12, 1/12, 1/12, 1/12, 1/12, 
  1/12, 1/9, 1/9, 1/9, 5/36, 5/36, 5/36, -1/9, -1/9, -1/9, -1/9, -1/9, -1/9, 
  -1/9, -1/9, -1/9, -1/9, -1/9, -1/9, -1/9, -1/9, -1/9, -1/9, -1/9, -1/9, 
  -1/9, -1/9, -1/9, -1/9, -1/9, -1/9, -1/9, -1/9, -1/9, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/12, 
  1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 
  1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0}, {1/36, 1/36, 1/36, 1/12, 1/12, 1/12, 1/12, 1/12, 
  1/12, 1/9, 1/9, 1/9, 5/36, 5/36, 5/36, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 
  1/12, 1/12, 1/12, 1/12, 1/12, 1/12, (-I/72)*(-I + Sqrt[3]), 
  (-I/72)*(-I + Sqrt[3]), (-I/72)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), ((-5*I)/72)*(-I + Sqrt[3]), 
  ((-5*I)/72)*(-I + Sqrt[3]), ((-5*I)/72)*(-I + Sqrt[3]), 
  (I/72)*(I + Sqrt[3]), (I/72)*(I + Sqrt[3]), (I/72)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  ((5*I)/72)*(I + Sqrt[3]), ((5*I)/72)*(I + Sqrt[3]), 
  ((5*I)/72)*(I + Sqrt[3]), (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 
  (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 
  (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 
  (1 - I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 
  (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 
  (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 
  (1 + I*Sqrt[3])/18, -1/9, -1/9, -1/9, -1/9, -1/9, -1/9, -1/9, -1/9, -1/9, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}, 
 {1/36, 1/36, 1/36, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/9, 1/9, 1/9, 5/36, 
  5/36, 5/36, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, 
  1/12, 1/12, (I/72)*(I + Sqrt[3]), (I/72)*(I + Sqrt[3]), 
  (I/72)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), ((5*I)/72)*(I + Sqrt[3]), ((5*I)/72)*(I + Sqrt[3]), 
  ((5*I)/72)*(I + Sqrt[3]), (-I/72)*(-I + Sqrt[3]), (-I/72)*(-I + Sqrt[3]), 
  (-I/72)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), ((-5*I)/72)*(-I + Sqrt[3]), 
  ((-5*I)/72)*(-I + Sqrt[3]), ((-5*I)/72)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/18, 
  (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 
  (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 
  (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 
  (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 
  (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 
  (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, -1/9, -1/9, -1/9, -1/9, -1/9, -1/9, 
  -1/9, -1/9, -1/9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0}, {1/12, 1/12, 1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, 0, 0, 0, 
  1/12, 1/12, 1/12, 1/4, -1/12, -1/12, -1/12, 1/4, -1/12, -1/12, -1/12, 1/4, 
  -1/12, -1/12, -1/12, 1/12, 1/12, 1/12, -1/12, -1/12, -1/12, -1/12, -1/12, 
  -1/12, 0, 0, 0, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, -1/12, -1/12, -1/12, 
  -1/12, -1/12, -1/12, 0, 0, 0, 1/12, 1/12, 1/12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/4, 
  -1/12, -1/12, -1/12, 1/4, -1/12, -1/12, -1/12, 1/4, -1/12, -1/12, -1/12, 
  1/4, -1/12, -1/12, -1/12, 1/4, -1/12, -1/12, -1/12, 1/4, -1/12, -1/12, 
  -1/12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}, {1/12, 1/12, 1/12, -1/12, -1/12, 
  -1/12, -1/12, -1/12, -1/12, 0, 0, 0, 1/12, 1/12, 1/12, -1/12, -1/12, -1/12, 
  1/4, -1/12, -1/12, -1/12, 1/4, -1/12, -1/12, -1/12, 1/4, 1/12, 1/12, 1/12, 
  -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, 0, 0, 0, 1/12, 1/12, 1/12, 1/12, 
  1/12, 1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, 0, 0, 0, 1/12, 1/12, 
  1/12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, -1/12, -1/12, -1/12, 1/4, -1/12, -1/12, -1/12, 
  1/4, -1/12, -1/12, -1/12, 1/4, -1/12, -1/12, -1/12, 1/4, -1/12, -1/12, 
  -1/12, 1/4, -1/12, -1/12, -1/12, 1/4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}, 
 {1/12, 1/12, 1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, 0, 0, 0, 1/12, 
  1/12, 1/12, -1/12, -1/12, 1/4, -1/12, -1/12, -1/12, 1/4, -1/12, -1/12, 
  -1/12, 1/4, -1/12, 1/12, 1/12, 1/12, -1/12, -1/12, -1/12, -1/12, -1/12, 
  -1/12, 0, 0, 0, 1/12, 1/12, 1/12, 1/12, 1/12, 1/12, -1/12, -1/12, -1/12, 
  -1/12, -1/12, -1/12, 0, 0, 0, 1/12, 1/12, 1/12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1/12, 
  -1/12, 1/4, -1/12, -1/12, -1/12, 1/4, -1/12, -1/12, -1/12, 1/4, -1/12, 
  -1/12, -1/12, 1/4, -1/12, -1/12, -1/12, 1/4, -1/12, -1/12, -1/12, 1/4, 
  -1/12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}, {1/12, 1/12, 1/12, -1/12, -1/12, 
  -1/12, -1/12, -1/12, -1/12, 0, 0, 0, 1/12, 1/12, 1/12, -1/12, 1/4, -1/12, 
  -1/12, -1/12, 1/4, -1/12, -1/12, -1/12, 1/4, -1/12, -1/12, 1/12, 1/12, 
  1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, 0, 0, 0, 1/12, 1/12, 1/12, 
  1/12, 1/12, 1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, 0, 0, 0, 1/12, 
  1/12, 1/12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1/12, 1/4, -1/12, -1/12, -1/12, 1/4, 
  -1/12, -1/12, -1/12, 1/4, -1/12, -1/12, -1/12, 1/4, -1/12, -1/12, -1/12, 
  1/4, -1/12, -1/12, -1/12, 1/4, -1/12, -1/12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}, 
 {1/12, 1/12, 1/12, -1/12, -1/12, -1/12, -1/12, -1/12, -1/12, 0, 0, 0, 1/12, 
  1/12, 1/12, 1/4, -1/12, -1/12, -1/12, 1/4, -1/12, -1/12, -1/12, 1/4, -1/12, 
  -1/12, -1/12, (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, 0, 0, 0, (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 0, 0, 0, (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0}, {1/12, 1/12, 1/12, -1/12, -1/12, -1/12, -1/12, -1/12, 
  -1/12, 0, 0, 0, 1/12, 1/12, 1/12, -1/12, -1/12, -1/12, 1/4, -1/12, -1/12, 
  -1/12, 1/4, -1/12, -1/12, -1/12, 1/4, (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 0, 0, 0, (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 0, 0, 0, (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0}, {1/12, 1/12, 1/12, -1/12, -1/12, -1/12, -1/12, -1/12, 
  -1/12, 0, 0, 0, 1/12, 1/12, 1/12, -1/12, -1/12, 1/4, -1/12, -1/12, -1/12, 
  1/4, -1/12, -1/12, -1/12, 1/4, -1/12, (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 0, 0, 0, (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 0, 0, 0, (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0}, {1/12, 1/12, 1/12, -1/12, -1/12, -1/12, -1/12, -1/12, 
  -1/12, 0, 0, 0, 1/12, 1/12, 1/12, -1/12, 1/4, -1/12, -1/12, -1/12, 1/4, 
  -1/12, -1/12, -1/12, 1/4, -1/12, -1/12, (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 0, 0, 0, (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 0, 0, 0, (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0}, {1/12, 1/12, 1/12, -1/12, -1/12, -1/12, -1/12, -1/12, 
  -1/12, 0, 0, 0, 1/12, 1/12, 1/12, 1/4, -1/12, -1/12, -1/12, 1/4, -1/12, 
  -1/12, -1/12, 1/4, -1/12, -1/12, -1/12, (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 0, 0, 0, (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 0, 0, 0, (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0}, {1/12, 1/12, 1/12, -1/12, -1/12, -1/12, -1/12, -1/12, 
  -1/12, 0, 0, 0, 1/12, 1/12, 1/12, -1/12, -1/12, -1/12, 1/4, -1/12, -1/12, 
  -1/12, 1/4, -1/12, -1/12, -1/12, 1/4, (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 0, 0, 0, (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 0, 0, 0, (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0}, {1/12, 1/12, 1/12, -1/12, -1/12, -1/12, -1/12, -1/12, 
  -1/12, 0, 0, 0, 1/12, 1/12, 1/12, -1/12, -1/12, 1/4, -1/12, -1/12, -1/12, 
  1/4, -1/12, -1/12, -1/12, 1/4, -1/12, (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 0, 0, 0, (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 0, 0, 0, (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0}, {1/12, 1/12, 1/12, -1/12, -1/12, -1/12, -1/12, -1/12, 
  -1/12, 0, 0, 0, 1/12, 1/12, 1/12, -1/12, 1/4, -1/12, -1/12, -1/12, 1/4, 
  -1/12, -1/12, -1/12, 1/4, -1/12, -1/12, (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 0, 0, 0, (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 0, 0, 0, (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0}, {1/180, (-I/360)*(-I + Sqrt[3]), (I/360)*(I + Sqrt[3]), 
  1/60, 1/60, (I/120)*(I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), 
  (I/120)*(I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), 1/45, (I/90)*(I + Sqrt[3]), 
  (-I/90)*(-I + Sqrt[3]), 1/36, (-I/72)*(-I + Sqrt[3]), (I/72)*(I + Sqrt[3]), 
  1/12, 1/12, 1/12, 1/12, (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 1/180, 
  (I/360)*(I + Sqrt[3]), (-I/360)*(-I + Sqrt[3]), 1/60, 1/60, 
  (-I/120)*(-I + Sqrt[3]), (I/120)*(I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), 
  (I/120)*(I + Sqrt[3]), 1/45, (-I/90)*(-I + Sqrt[3]), (I/90)*(I + Sqrt[3]), 
  1/36, (I/72)*(I + Sqrt[3]), (-I/72)*(-I + Sqrt[3]), 1/180, 
  (I/360)*(I + Sqrt[3]), (-I/360)*(-I + Sqrt[3]), 1/60, 1/60, 
  (-I/120)*(-I + Sqrt[3]), (I/120)*(I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), 
  (I/120)*(I + Sqrt[3]), 1/45, (-I/90)*(-I + Sqrt[3]), (I/90)*(I + Sqrt[3]), 
  1/36, (I/72)*(I + Sqrt[3]), (-I/72)*(-I + Sqrt[3]), 1/9, 1/9, 1/9, 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  1/9, 1/9, 1/9, (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), 1/9, 1/9, 1/9, (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 1/15, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), 1/12, 1/12, 1/12, 1/12, (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), 1/12, 1/12, 1/12, 1/12, (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3])}, {1/180, (-I/360)*(-I + Sqrt[3]), 
  (I/360)*(I + Sqrt[3]), 1/60, 1/60, (I/120)*(I + Sqrt[3]), 
  (-I/120)*(-I + Sqrt[3]), (I/120)*(I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), 
  1/45, (I/90)*(I + Sqrt[3]), (-I/90)*(-I + Sqrt[3]), 1/36, 
  (-I/72)*(-I + Sqrt[3]), (I/72)*(I + Sqrt[3]), 1/12, 1/12, 1/12, 1/12, 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/360)*(I + Sqrt[3]), 
  (-I/360)*(-I + Sqrt[3]), 1/180, (I/120)*(I + Sqrt[3]), 
  (I/120)*(I + Sqrt[3]), 1/60, (-I/120)*(-I + Sqrt[3]), 1/60, 
  (-I/120)*(-I + Sqrt[3]), (I/90)*(I + Sqrt[3]), 1/45, 
  (-I/90)*(-I + Sqrt[3]), (I/72)*(I + Sqrt[3]), (-I/72)*(-I + Sqrt[3]), 1/36, 
  (-I/360)*(-I + Sqrt[3]), 1/180, (I/360)*(I + Sqrt[3]), 
  (-I/120)*(-I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), (I/120)*(I + Sqrt[3]), 
  1/60, (I/120)*(I + Sqrt[3]), 1/60, (-I/90)*(-I + Sqrt[3]), 
  (I/90)*(I + Sqrt[3]), 1/45, (-I/72)*(-I + Sqrt[3]), 1/36, 
  (I/72)*(I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), 1/9, 1/9, 1/9, (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 1/9, 1/9, 1/9, 1/9, 1/9, 
  1/9, (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 1/12, 
  1/12, 1/12, 1/12, (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), 1/12, 1/12, 1/12, 1/12, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 1/15, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3])}, 
 {1/180, (-I/360)*(-I + Sqrt[3]), (I/360)*(I + Sqrt[3]), 1/60, 1/60, 
  (I/120)*(I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), (I/120)*(I + Sqrt[3]), 
  (-I/120)*(-I + Sqrt[3]), 1/45, (I/90)*(I + Sqrt[3]), 
  (-I/90)*(-I + Sqrt[3]), 1/36, (-I/72)*(-I + Sqrt[3]), (I/72)*(I + Sqrt[3]), 
  1/12, 1/12, 1/12, 1/12, (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (-I/360)*(-I + Sqrt[3]), 1/180, (I/360)*(I + Sqrt[3]), 
  (-I/120)*(-I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), (I/120)*(I + Sqrt[3]), 
  1/60, (I/120)*(I + Sqrt[3]), 1/60, (-I/90)*(-I + Sqrt[3]), 
  (I/90)*(I + Sqrt[3]), 1/45, (-I/72)*(-I + Sqrt[3]), 1/36, 
  (I/72)*(I + Sqrt[3]), (I/360)*(I + Sqrt[3]), (-I/360)*(-I + Sqrt[3]), 
  1/180, (I/120)*(I + Sqrt[3]), (I/120)*(I + Sqrt[3]), 1/60, 
  (-I/120)*(-I + Sqrt[3]), 1/60, (-I/120)*(-I + Sqrt[3]), 
  (I/90)*(I + Sqrt[3]), 1/45, (-I/90)*(-I + Sqrt[3]), (I/72)*(I + Sqrt[3]), 
  (-I/72)*(-I + Sqrt[3]), 1/36, (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), 1/9, 1/9, 1/9, (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 1/9, 1/9, 1/9, 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 1/9, 1/9, 
  1/9, (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), 1/12, 1/12, 1/12, 1/12, (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 1/12, 
  1/12, 1/12, 1/12, (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), 1/15}, {1/60, (-I/120)*(-I + Sqrt[3]), 
  (I/120)*(I + Sqrt[3]), 1/20, 1/20, (I/40)*(I + Sqrt[3]), 
  (-I/40)*(-I + Sqrt[3]), (I/40)*(I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/12, (-I/24)*(-I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), -1/12, -1/12, -1/12, -1/12, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, 1/60, (I/120)*(I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), 
  1/20, 1/20, (-I/40)*(-I + Sqrt[3]), (I/40)*(I + Sqrt[3]), 
  (-I/40)*(-I + Sqrt[3]), (I/40)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), 1/12, (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  1/60, (I/120)*(I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), 1/20, 1/20, 
  (-I/40)*(-I + Sqrt[3]), (I/40)*(I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), 
  (I/40)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  1/12, (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (1 - Sqrt[5])/30, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, -1/12, -1/12, 
  -1/12, -1/12, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, -1/12, -1/12, -1/12, -1/12, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 - Sqrt[5])/30, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60}, 
 {1/60, (-I/120)*(-I + Sqrt[3]), (I/120)*(I + Sqrt[3]), 1/20, 1/20, 
  (I/40)*(I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), (I/40)*(I + Sqrt[3]), 
  (-I/40)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  1/12, (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), -1/12, -1/12, -1/12, 
  -1/12, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 1/60, (I/120)*(I + Sqrt[3]), 
  (-I/120)*(-I + Sqrt[3]), 1/20, 1/20, (-I/40)*(-I + Sqrt[3]), 
  (I/40)*(I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), (I/40)*(I + Sqrt[3]), 1/15, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/12, (I/24)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), 1/60, (I/120)*(I + Sqrt[3]), 
  (-I/120)*(-I + Sqrt[3]), 1/20, 1/20, (-I/40)*(-I + Sqrt[3]), 
  (I/40)*(I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), (I/40)*(I + Sqrt[3]), 1/15, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/12, (I/24)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 - Sqrt[5])/30, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -1/12, -1/12, -1/12, -1/12, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, -1/12, -1/12, 
  -1/12, -1/12, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - Sqrt[5])/30, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 - Sqrt[5])/30, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60}, 
 {1/60, (-I/120)*(-I + Sqrt[3]), (I/120)*(I + Sqrt[3]), 1/20, 1/20, 
  (I/40)*(I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), (I/40)*(I + Sqrt[3]), 
  (-I/40)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  1/12, (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), -1/12, -1/12, -1/12, 
  -1/12, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (-I/120)*(-I + Sqrt[3]), 1/60, 
  (I/120)*(I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), 
  (I/40)*(I + Sqrt[3]), 1/20, (I/40)*(I + Sqrt[3]), 1/20, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, (-I/24)*(-I + Sqrt[3]), 
  1/12, (I/24)*(I + Sqrt[3]), (I/120)*(I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), 
  1/60, (I/40)*(I + Sqrt[3]), (I/40)*(I + Sqrt[3]), 1/20, 
  (-I/40)*(-I + Sqrt[3]), 1/20, (-I/40)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  1/15, (-I/30)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  1/12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 - Sqrt[5])/30, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, -1/12, -1/12, -1/12, -1/12, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, -1/12, -1/12, -1/12, -1/12, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30}, {1/60, (-I/120)*(-I + Sqrt[3]), (I/120)*(I + Sqrt[3]), 
  1/20, 1/20, (I/40)*(I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), 
  (I/40)*(I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), 1/12, (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  -1/12, -1/12, -1/12, -1/12, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (I/120)*(I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), 1/60, (I/40)*(I + Sqrt[3]), 
  (I/40)*(I + Sqrt[3]), 1/20, (-I/40)*(-I + Sqrt[3]), 1/20, 
  (-I/40)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 1/12, 
  (-I/120)*(-I + Sqrt[3]), 1/60, (I/120)*(I + Sqrt[3]), 
  (-I/40)*(-I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), (I/40)*(I + Sqrt[3]), 1/20, 
  (I/40)*(I + Sqrt[3]), 1/20, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  1/15, (-I/24)*(-I + Sqrt[3]), 1/12, (I/24)*(I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, -1/12, -1/12, -1/12, -1/12, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, -1/12, -1/12, -1/12, -1/12, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60}, 
 {1/60, (-I/120)*(-I + Sqrt[3]), (I/120)*(I + Sqrt[3]), 1/20, 1/20, 
  (I/40)*(I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), (I/40)*(I + Sqrt[3]), 
  (-I/40)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  1/12, (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), -1/12, -1/12, -1/12, 
  -1/12, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (-I/120)*(-I + Sqrt[3]), 1/60, 
  (I/120)*(I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), 
  (I/40)*(I + Sqrt[3]), 1/20, (I/40)*(I + Sqrt[3]), 1/20, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, (-I/24)*(-I + Sqrt[3]), 
  1/12, (I/24)*(I + Sqrt[3]), (I/120)*(I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), 
  1/60, (I/40)*(I + Sqrt[3]), (I/40)*(I + Sqrt[3]), 1/20, 
  (-I/40)*(-I + Sqrt[3]), 1/20, (-I/40)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  1/15, (-I/30)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  1/12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/
   15, ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/
   60, (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, -1/12, -1/12, -1/12, -1/12, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, -1/12, -1/12, -1/12, -1/12, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - 
     Sqrt[2*(5 + Sqrt[5])]))/60, (1 - Sqrt[5])/30, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5])/30}, {1/60, (-I/120)*(-I + Sqrt[3]), (I/120)*(I + Sqrt[3]), 
  1/20, 1/20, (I/40)*(I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), 
  (I/40)*(I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), 1/12, (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  -1/12, -1/12, -1/12, -1/12, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (I/120)*(I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), 1/60, (I/40)*(I + Sqrt[3]), 
  (I/40)*(I + Sqrt[3]), 1/20, (-I/40)*(-I + Sqrt[3]), 1/20, 
  (-I/40)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 1/12, 
  (-I/120)*(-I + Sqrt[3]), 1/60, (I/120)*(I + Sqrt[3]), 
  (-I/40)*(-I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), (I/40)*(I + Sqrt[3]), 1/20, 
  (I/40)*(I + Sqrt[3]), 1/20, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  1/15, (-I/24)*(-I + Sqrt[3]), 1/12, (I/24)*(I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 - Sqrt[5])/30, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, -1/12, -1/12, -1/12, -1/12, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, -1/12, -1/12, -1/12, -1/12, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15}, 
 {1/45, (-I/90)*(-I + Sqrt[3]), (I/90)*(I + Sqrt[3]), 1/15, 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), 4/45, ((2*I)/45)*(I + Sqrt[3]), 
  ((-2*I)/45)*(-I + Sqrt[3]), 1/9, (-I/18)*(-I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/45, 
  (I/90)*(I + Sqrt[3]), (-I/90)*(-I + Sqrt[3]), 1/15, 1/15, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), 4/45, ((-2*I)/45)*(-I + Sqrt[3]), 
  ((2*I)/45)*(I + Sqrt[3]), 1/9, (I/18)*(I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), 1/45, (I/90)*(I + Sqrt[3]), (-I/90)*(-I + Sqrt[3]), 
  1/15, 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 4/45, 
  ((-2*I)/45)*(-I + Sqrt[3]), ((2*I)/45)*(I + Sqrt[3]), 1/9, 
  (I/18)*(I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 1/9, 1/9, 1/9, 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  1/9, 1/9, 1/9, (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), 1/9, 1/9, 1/9, (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), -1/15, (1 + I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30}, {1/45, (-I/90)*(-I + Sqrt[3]), 
  (I/90)*(I + Sqrt[3]), 1/15, 1/15, (I/30)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 4/45, 
  ((2*I)/45)*(I + Sqrt[3]), ((-2*I)/45)*(-I + Sqrt[3]), 1/9, 
  (-I/18)*(-I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, (-I/90)*(-I + Sqrt[3]), 1/45, (I/90)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (I/30)*(I + Sqrt[3]), 1/15, ((-2*I)/45)*(-I + Sqrt[3]), 
  ((2*I)/45)*(I + Sqrt[3]), 4/45, (-I/18)*(-I + Sqrt[3]), 1/9, 
  (I/18)*(I + Sqrt[3]), (I/90)*(I + Sqrt[3]), (-I/90)*(-I + Sqrt[3]), 1/45, 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  1/15, (-I/30)*(-I + Sqrt[3]), ((2*I)/45)*(I + Sqrt[3]), 4/45, 
  ((-2*I)/45)*(-I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  1/9, (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  1/9, 1/9, 1/9, (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), 1/9, 1/9, 1/9, (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 1/9, 1/9, 1/9, 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15}, 
 {1/45, (-I/90)*(-I + Sqrt[3]), (I/90)*(I + Sqrt[3]), 1/15, 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), 4/45, ((2*I)/45)*(I + Sqrt[3]), 
  ((-2*I)/45)*(-I + Sqrt[3]), 1/9, (-I/18)*(-I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (I/90)*(I + Sqrt[3]), (-I/90)*(-I + Sqrt[3]), 1/45, (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 1/15, 
  (-I/30)*(-I + Sqrt[3]), ((2*I)/45)*(I + Sqrt[3]), 4/45, 
  ((-2*I)/45)*(-I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  1/9, (-I/90)*(-I + Sqrt[3]), 1/45, (I/90)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (I/30)*(I + Sqrt[3]), 1/15, ((-2*I)/45)*(-I + Sqrt[3]), 
  ((2*I)/45)*(I + Sqrt[3]), 4/45, (-I/18)*(-I + Sqrt[3]), 1/9, 
  (I/18)*(I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), 1/9, 1/9, 1/9, (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 1/9, 1/9, 1/9, 1/9, 1/9, 
  1/9, (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 
  -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30}, 
 {1/36, (-I/72)*(-I + Sqrt[3]), (I/72)*(I + Sqrt[3]), 1/12, 1/12, 
  (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), 1/9, (I/18)*(I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  5/36, ((-5*I)/72)*(-I + Sqrt[3]), ((5*I)/72)*(I + Sqrt[3]), 1/12, 1/12, 
  1/12, 1/12, (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 1/36, 
  (I/72)*(I + Sqrt[3]), (-I/72)*(-I + Sqrt[3]), 1/12, 1/12, 
  (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), 1/9, (-I/18)*(-I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  5/36, ((5*I)/72)*(I + Sqrt[3]), ((-5*I)/72)*(-I + Sqrt[3]), 1/36, 
  (I/72)*(I + Sqrt[3]), (-I/72)*(-I + Sqrt[3]), 1/12, 1/12, 
  (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), 1/9, (-I/18)*(-I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  5/36, ((5*I)/72)*(I + Sqrt[3]), ((-5*I)/72)*(-I + Sqrt[3]), -1/9, -1/9, 
  -1/9, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 
  (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, -1/9, -1/9, 
  -1/9, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 
  (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, -1/9, -1/9, 
  -1/9, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 
  (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  1/12, 1/12, 1/12, 1/12, (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 1/12, 
  1/12, 1/12, 1/12, (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0}, {1/36, (-I/72)*(-I + Sqrt[3]), (I/72)*(I + Sqrt[3]), 
  1/12, 1/12, (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 1/9, (I/18)*(I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), 5/36, ((-5*I)/72)*(-I + Sqrt[3]), 
  ((5*I)/72)*(I + Sqrt[3]), 1/12, 1/12, 1/12, 1/12, (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/72)*(I + Sqrt[3]), (-I/72)*(-I + Sqrt[3]), 1/36, 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 1/12, (-I/24)*(-I + Sqrt[3]), 
  1/12, (-I/24)*(-I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 1/9, 
  (-I/18)*(-I + Sqrt[3]), ((5*I)/72)*(I + Sqrt[3]), 
  ((-5*I)/72)*(-I + Sqrt[3]), 5/36, (-I/72)*(-I + Sqrt[3]), 1/36, 
  (I/72)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), 1/12, (I/24)*(I + Sqrt[3]), 1/12, 
  (-I/18)*(-I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 1/9, 
  ((-5*I)/72)*(-I + Sqrt[3]), 5/36, ((5*I)/72)*(I + Sqrt[3]), 
  (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, -1/9, -1/9, 
  -1/9, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 
  (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 
  (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, -1/9, -1/9, 
  -1/9, -1/9, -1/9, -1/9, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 
  (1 - I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 
  (1 + I*Sqrt[3])/18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 1/12, 
  1/12, 1/12, 1/12, (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), 1/12, 1/12, 1/12, 1/12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}, 
 {1/36, (-I/72)*(-I + Sqrt[3]), (I/72)*(I + Sqrt[3]), 1/12, 1/12, 
  (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), 1/9, (I/18)*(I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  5/36, ((-5*I)/72)*(-I + Sqrt[3]), ((5*I)/72)*(I + Sqrt[3]), 1/12, 1/12, 
  1/12, 1/12, (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (-I/72)*(-I + Sqrt[3]), 1/36, (I/72)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 1/12, (I/24)*(I + Sqrt[3]), 
  1/12, (-I/18)*(-I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 1/9, 
  ((-5*I)/72)*(-I + Sqrt[3]), 5/36, ((5*I)/72)*(I + Sqrt[3]), 
  (I/72)*(I + Sqrt[3]), (-I/72)*(-I + Sqrt[3]), 1/36, (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), 1/12, (-I/24)*(-I + Sqrt[3]), 1/12, 
  (-I/24)*(-I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 1/9, (-I/18)*(-I + Sqrt[3]), 
  ((5*I)/72)*(I + Sqrt[3]), ((-5*I)/72)*(-I + Sqrt[3]), 5/36, 
  (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 
  (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, -1/9, -1/9, 
  -1/9, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, -1/9, 
  -1/9, -1/9, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 
  -1/9, -1/9, -1/9, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 
  (1 - I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 
  (1 + I*Sqrt[3])/18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), 1/12, 1/12, 1/12, 1/12, (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 1/12, 
  1/12, 1/12, 1/12, (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0}, {1/180, (I/360)*(I + Sqrt[3]), (-I/360)*(-I + Sqrt[3]), 1/60, 1/60, 
  (-I/120)*(-I + Sqrt[3]), (I/120)*(I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), 
  (I/120)*(I + Sqrt[3]), 1/45, (-I/90)*(-I + Sqrt[3]), (I/90)*(I + Sqrt[3]), 
  1/36, (I/72)*(I + Sqrt[3]), (-I/72)*(-I + Sqrt[3]), 1/12, 1/12, 1/12, 1/12, 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 1/180, 
  (-I/360)*(-I + Sqrt[3]), (I/360)*(I + Sqrt[3]), 1/60, 1/60, 
  (I/120)*(I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), (I/120)*(I + Sqrt[3]), 
  (-I/120)*(-I + Sqrt[3]), 1/45, (I/90)*(I + Sqrt[3]), 
  (-I/90)*(-I + Sqrt[3]), 1/36, (-I/72)*(-I + Sqrt[3]), (I/72)*(I + Sqrt[3]), 
  1/180, (-I/360)*(-I + Sqrt[3]), (I/360)*(I + Sqrt[3]), 1/60, 1/60, 
  (I/120)*(I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), (I/120)*(I + Sqrt[3]), 
  (-I/120)*(-I + Sqrt[3]), 1/45, (I/90)*(I + Sqrt[3]), 
  (-I/90)*(-I + Sqrt[3]), 1/36, (-I/72)*(-I + Sqrt[3]), (I/72)*(I + Sqrt[3]), 
  1/9, 1/9, 1/9, (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), 1/9, 1/9, 1/9, (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 1/9, 1/9, 1/9, 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), 1/12, 1/12, 1/12, 1/12, (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), 1/12, 1/12, 1/12, 1/12, (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3])}, {1/180, (I/360)*(I + Sqrt[3]), 
  (-I/360)*(-I + Sqrt[3]), 1/60, 1/60, (-I/120)*(-I + Sqrt[3]), 
  (I/120)*(I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), (I/120)*(I + Sqrt[3]), 
  1/45, (-I/90)*(-I + Sqrt[3]), (I/90)*(I + Sqrt[3]), 1/36, 
  (I/72)*(I + Sqrt[3]), (-I/72)*(-I + Sqrt[3]), 1/12, 1/12, 1/12, 1/12, 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (I/360)*(I + Sqrt[3]), 
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  (I/120)*(I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), 1/60, 
  (-I/120)*(-I + Sqrt[3]), 1/60, (I/90)*(I + Sqrt[3]), 
  (-I/90)*(-I + Sqrt[3]), 1/45, (I/72)*(I + Sqrt[3]), 1/36, 
  (-I/72)*(-I + Sqrt[3]), (-I/360)*(-I + Sqrt[3]), (I/360)*(I + Sqrt[3]), 
  1/180, (-I/120)*(-I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), 1/60, 
  (I/120)*(I + Sqrt[3]), 1/60, (I/120)*(I + Sqrt[3]), (-I/90)*(-I + Sqrt[3]), 
  1/45, (I/90)*(I + Sqrt[3]), (-I/72)*(-I + Sqrt[3]), (I/72)*(I + Sqrt[3]), 
  1/36, (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), 1/9, 1/9, 1/9, (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 1/9, 1/9, 1/9, 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  1/9, 1/9, 1/9, (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
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  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), 1/12, 1/12, 1/12, 1/12, (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  1/12, 1/12, 1/12, 1/12, (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
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  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
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  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
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  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), 1/15}, {1/180, (I/360)*(I + Sqrt[3]), 
  (-I/360)*(-I + Sqrt[3]), 1/60, 1/60, (-I/120)*(-I + Sqrt[3]), 
  (I/120)*(I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), (I/120)*(I + Sqrt[3]), 
  1/45, (-I/90)*(-I + Sqrt[3]), (I/90)*(I + Sqrt[3]), 1/36, 
  (I/72)*(I + Sqrt[3]), (-I/72)*(-I + Sqrt[3]), 1/12, 1/12, 1/12, 1/12, 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/360)*(-I + Sqrt[3]), 
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  (-I/120)*(-I + Sqrt[3]), 1/60, (I/120)*(I + Sqrt[3]), 1/60, 
  (I/120)*(I + Sqrt[3]), (-I/90)*(-I + Sqrt[3]), 1/45, (I/90)*(I + Sqrt[3]), 
  (-I/72)*(-I + Sqrt[3]), (I/72)*(I + Sqrt[3]), 1/36, (I/360)*(I + Sqrt[3]), 
  1/180, (-I/360)*(-I + Sqrt[3]), (I/120)*(I + Sqrt[3]), 
  (I/120)*(I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), 1/60, 
  (-I/120)*(-I + Sqrt[3]), 1/60, (I/90)*(I + Sqrt[3]), 
  (-I/90)*(-I + Sqrt[3]), 1/45, (I/72)*(I + Sqrt[3]), 1/36, 
  (-I/72)*(-I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), 1/9, 1/9, 1/9, (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 1/12, 1/12, 1/12, 1/12, 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  1/12, 1/12, 1/12, 1/12, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  (I/30)*(I + Sqrt[3])}, {1/60, (I/120)*(I + Sqrt[3]), 
  (-I/120)*(-I + Sqrt[3]), 1/20, 1/20, (-I/40)*(-I + Sqrt[3]), 
  (I/40)*(I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), (I/40)*(I + Sqrt[3]), 1/15, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/12, (I/24)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), -1/12, -1/12, -1/12, -1/12, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, 1/60, (-I/120)*(-I + Sqrt[3]), (I/120)*(I + Sqrt[3]), 
  1/20, 1/20, (I/40)*(I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), 
  (I/40)*(I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), 1/12, (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  1/60, (-I/120)*(-I + Sqrt[3]), (I/120)*(I + Sqrt[3]), 1/20, 1/20, 
  (I/40)*(I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), (I/40)*(I + Sqrt[3]), 
  (-I/40)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  1/12, (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, -1/12, -1/12, -1/12, -1/12, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, -1/12, -1/12, -1/12, -1/12, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60}, 
 {1/60, (I/120)*(I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), 1/20, 1/20, 
  (-I/40)*(-I + Sqrt[3]), (I/40)*(I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), 
  (I/40)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  1/12, (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), -1/12, -1/12, -1/12, 
  -1/12, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 1/60, (-I/120)*(-I + Sqrt[3]), 
  (I/120)*(I + Sqrt[3]), 1/20, 1/20, (I/40)*(I + Sqrt[3]), 
  (-I/40)*(-I + Sqrt[3]), (I/40)*(I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/12, (-I/24)*(-I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), 1/60, (-I/120)*(-I + Sqrt[3]), (I/120)*(I + Sqrt[3]), 
  1/20, 1/20, (I/40)*(I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), 
  (I/40)*(I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), 1/12, (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, -1/12, -1/12, -1/12, 
  -1/12, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, -1/12, -1/12, -1/12, -1/12, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15}, 
 {1/60, (I/120)*(I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), 1/20, 1/20, 
  (-I/40)*(-I + Sqrt[3]), (I/40)*(I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), 
  (I/40)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  1/12, (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), -1/12, -1/12, -1/12, 
  -1/12, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (-I/120)*(-I + Sqrt[3]), 
  (I/120)*(I + Sqrt[3]), 1/60, (-I/40)*(-I + Sqrt[3]), 
  (-I/40)*(-I + Sqrt[3]), 1/20, (I/40)*(I + Sqrt[3]), 1/20, 
  (I/40)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 1/12, (I/120)*(I + Sqrt[3]), 
  1/60, (-I/120)*(-I + Sqrt[3]), (I/40)*(I + Sqrt[3]), (I/40)*(I + Sqrt[3]), 
  (-I/40)*(-I + Sqrt[3]), 1/20, (-I/40)*(-I + Sqrt[3]), 1/20, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, (I/24)*(I + Sqrt[3]), 
  1/12, (-I/24)*(-I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, -1/12, -1/12, 
  -1/12, -1/12, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, -1/12, -1/12, 
  -1/12, -1/12, ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - 
     Sqrt[2*(5 + Sqrt[5])]))/60, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/
   15, (1 - Sqrt[5])/30, ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - 
     Sqrt[2*(5 + Sqrt[5])]))/60, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/
   15, (1 - Sqrt[5])/30, ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - 
     Sqrt[2*(5 + Sqrt[5])]))/60, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/
   15, (1 - Sqrt[5])/30, ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - 
     Sqrt[2*(5 + Sqrt[5])]))/60, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/
   15, (1 - Sqrt[5])/30, ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - 
     Sqrt[2*(5 + Sqrt[5])]))/60, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/
   15, (1 - Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60}, 
 {1/60, (I/120)*(I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), 1/20, 1/20, 
  (-I/40)*(-I + Sqrt[3]), (I/40)*(I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), 
  (I/40)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  1/12, (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), -1/12, -1/12, -1/12, 
  -1/12, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (I/120)*(I + Sqrt[3]), 1/60, 
  (-I/120)*(-I + Sqrt[3]), (I/40)*(I + Sqrt[3]), (I/40)*(I + Sqrt[3]), 
  (-I/40)*(-I + Sqrt[3]), 1/20, (-I/40)*(-I + Sqrt[3]), 1/20, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, (I/24)*(I + Sqrt[3]), 
  1/12, (-I/24)*(-I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), 
  (I/120)*(I + Sqrt[3]), 1/60, (-I/40)*(-I + Sqrt[3]), 
  (-I/40)*(-I + Sqrt[3]), 1/20, (I/40)*(I + Sqrt[3]), 1/20, 
  (I/40)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 1/12, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, -1/12, -1/12, -1/12, -1/12, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, -1/12, -1/12, 
  -1/12, -1/12, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30}, 
 {1/60, (I/120)*(I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), 1/20, 1/20, 
  (-I/40)*(-I + Sqrt[3]), (I/40)*(I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), 
  (I/40)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  1/12, (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), -1/12, -1/12, -1/12, 
  -1/12, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (-I/120)*(-I + Sqrt[3]), 
  (I/120)*(I + Sqrt[3]), 1/60, (-I/40)*(-I + Sqrt[3]), 
  (-I/40)*(-I + Sqrt[3]), 1/20, (I/40)*(I + Sqrt[3]), 1/20, 
  (I/40)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 1/12, (I/120)*(I + Sqrt[3]), 
  1/60, (-I/120)*(-I + Sqrt[3]), (I/40)*(I + Sqrt[3]), (I/40)*(I + Sqrt[3]), 
  (-I/40)*(-I + Sqrt[3]), 1/20, (-I/40)*(-I + Sqrt[3]), 1/20, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, (I/24)*(I + Sqrt[3]), 
  1/12, (-I/24)*(-I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, -1/12, -1/12, 
  -1/12, -1/12, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, -1/12, -1/12, 
  -1/12, -1/12, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60}, 
 {1/60, (I/120)*(I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), 1/20, 1/20, 
  (-I/40)*(-I + Sqrt[3]), (I/40)*(I + Sqrt[3]), (-I/40)*(-I + Sqrt[3]), 
  (I/40)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  1/12, (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), -1/12, -1/12, -1/12, 
  -1/12, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (I/120)*(I + Sqrt[3]), 1/60, 
  (-I/120)*(-I + Sqrt[3]), (I/40)*(I + Sqrt[3]), (I/40)*(I + Sqrt[3]), 
  (-I/40)*(-I + Sqrt[3]), 1/20, (-I/40)*(-I + Sqrt[3]), 1/20, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, (I/24)*(I + Sqrt[3]), 
  1/12, (-I/24)*(-I + Sqrt[3]), (-I/120)*(-I + Sqrt[3]), 
  (I/120)*(I + Sqrt[3]), 1/60, (-I/40)*(-I + Sqrt[3]), 
  (-I/40)*(-I + Sqrt[3]), 1/20, (I/40)*(I + Sqrt[3]), 1/20, 
  (I/40)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 1/12, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, -1/12, -1/12, -1/12, -1/12, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, -1/12, -1/12, 
  -1/12, -1/12, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (1 - Sqrt[5])/30, ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - 
     Sqrt[2*(5 + Sqrt[5])]))/60, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/
   15, (1 - Sqrt[5])/30, ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - 
     Sqrt[2*(5 + Sqrt[5])]))/60, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/
   15, (1 - Sqrt[5])/30, ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - 
     Sqrt[2*(5 + Sqrt[5])]))/60, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/
   15, (1 - Sqrt[5])/30, ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - 
     Sqrt[2*(5 + Sqrt[5])]))/60, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/
   15, (1 - Sqrt[5])/30, ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - 
     Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30}, 
 {1/45, (I/90)*(I + Sqrt[3]), (-I/90)*(-I + Sqrt[3]), 1/15, 1/15, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), 4/45, ((-2*I)/45)*(-I + Sqrt[3]), 
  ((2*I)/45)*(I + Sqrt[3]), 1/9, (I/18)*(I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/45, 
  (-I/90)*(-I + Sqrt[3]), (I/90)*(I + Sqrt[3]), 1/15, 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), 4/45, ((2*I)/45)*(I + Sqrt[3]), 
  ((-2*I)/45)*(-I + Sqrt[3]), 1/9, (-I/18)*(-I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), 1/45, (-I/90)*(-I + Sqrt[3]), (I/90)*(I + Sqrt[3]), 
  1/15, 1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 4/45, 
  ((2*I)/45)*(I + Sqrt[3]), ((-2*I)/45)*(-I + Sqrt[3]), 1/9, 
  (-I/18)*(-I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 1/9, 1/9, 1/9, 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 1/9, 1/9, 
  1/9, (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), 1/9, 1/9, 1/9, (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, -1/15, (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30}, {1/45, (I/90)*(I + Sqrt[3]), 
  (-I/90)*(-I + Sqrt[3]), 1/15, 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 4/45, 
  ((-2*I)/45)*(-I + Sqrt[3]), ((2*I)/45)*(I + Sqrt[3]), 1/9, 
  (I/18)*(I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, (-I/90)*(-I + Sqrt[3]), (I/90)*(I + Sqrt[3]), 1/45, 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  1/15, (I/30)*(I + Sqrt[3]), ((-2*I)/45)*(-I + Sqrt[3]), 4/45, 
  ((2*I)/45)*(I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  1/9, (I/90)*(I + Sqrt[3]), 1/45, (-I/90)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  (-I/30)*(-I + Sqrt[3]), 1/15, ((2*I)/45)*(I + Sqrt[3]), 
  ((-2*I)/45)*(-I + Sqrt[3]), 4/45, (I/18)*(I + Sqrt[3]), 1/9, 
  (-I/18)*(-I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), 1/9, 1/9, 1/9, (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 1/9, 1/9, 1/9, 1/9, 1/9, 1/9, 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), -1/15, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 
  -1/15, (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, -1/15, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30}, 
 {1/45, (I/90)*(I + Sqrt[3]), (-I/90)*(-I + Sqrt[3]), 1/15, 1/15, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), 4/45, ((-2*I)/45)*(-I + Sqrt[3]), 
  ((2*I)/45)*(I + Sqrt[3]), 1/9, (I/18)*(I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (I/90)*(I + Sqrt[3]), 1/45, (-I/90)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  1/15, ((2*I)/45)*(I + Sqrt[3]), ((-2*I)/45)*(-I + Sqrt[3]), 4/45, 
  (I/18)*(I + Sqrt[3]), 1/9, (-I/18)*(-I + Sqrt[3]), (-I/90)*(-I + Sqrt[3]), 
  (I/90)*(I + Sqrt[3]), 1/45, (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  1/15, (I/30)*(I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  ((-2*I)/45)*(-I + Sqrt[3]), 4/45, ((2*I)/45)*(I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 1/9, (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 1/9, 1/9, 1/9, 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 1/9, 1/9, 
  1/9, (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), 1/9, 1/9, 1/9, (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15}, 
 {1/36, (I/72)*(I + Sqrt[3]), (-I/72)*(-I + Sqrt[3]), 1/12, 1/12, 
  (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), 1/9, (-I/18)*(-I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  5/36, ((5*I)/72)*(I + Sqrt[3]), ((-5*I)/72)*(-I + Sqrt[3]), 1/12, 1/12, 
  1/12, 1/12, (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  1/36, (-I/72)*(-I + Sqrt[3]), (I/72)*(I + Sqrt[3]), 1/12, 1/12, 
  (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), 1/9, (I/18)*(I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  5/36, ((-5*I)/72)*(-I + Sqrt[3]), ((5*I)/72)*(I + Sqrt[3]), 1/36, 
  (-I/72)*(-I + Sqrt[3]), (I/72)*(I + Sqrt[3]), 1/12, 1/12, 
  (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), 1/9, (I/18)*(I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  5/36, ((-5*I)/72)*(-I + Sqrt[3]), ((5*I)/72)*(I + Sqrt[3]), -1/9, -1/9, 
  -1/9, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 
  (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, -1/9, -1/9, 
  -1/9, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 
  (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, -1/9, -1/9, 
  -1/9, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 
  (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  1/12, 1/12, 1/12, 1/12, (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  1/12, 1/12, 1/12, 1/12, (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0}, {1/36, (I/72)*(I + Sqrt[3]), 
  (-I/72)*(-I + Sqrt[3]), 1/12, 1/12, (-I/24)*(-I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 1/9, 
  (-I/18)*(-I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 5/36, 
  ((5*I)/72)*(I + Sqrt[3]), ((-5*I)/72)*(-I + Sqrt[3]), 1/12, 1/12, 1/12, 
  1/12, (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (I/72)*(I + Sqrt[3]), 1/36, 
  (-I/72)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), 1/12, (-I/24)*(-I + Sqrt[3]), 1/12, 
  (I/18)*(I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 1/9, 
  ((5*I)/72)*(I + Sqrt[3]), 5/36, ((-5*I)/72)*(-I + Sqrt[3]), 
  (-I/72)*(-I + Sqrt[3]), (I/72)*(I + Sqrt[3]), 1/36, (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), 1/12, (I/24)*(I + Sqrt[3]), 1/12, 
  (I/24)*(I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 1/9, (I/18)*(I + Sqrt[3]), 
  ((-5*I)/72)*(-I + Sqrt[3]), ((5*I)/72)*(I + Sqrt[3]), 5/36, 
  (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 
  (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, -1/9, -1/9, 
  -1/9, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, -1/9, 
  -1/9, -1/9, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 
  -1/9, -1/9, -1/9, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 
  (1 + I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 
  (1 - I*Sqrt[3])/18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), 1/12, 1/12, 1/12, 1/12, (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  1/12, 1/12, 1/12, 1/12, (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}, 
 {1/36, (I/72)*(I + Sqrt[3]), (-I/72)*(-I + Sqrt[3]), 1/12, 1/12, 
  (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), 1/9, (-I/18)*(-I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  5/36, ((5*I)/72)*(I + Sqrt[3]), ((-5*I)/72)*(-I + Sqrt[3]), 1/12, 1/12, 
  1/12, 1/12, (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/72)*(-I + Sqrt[3]), (I/72)*(I + Sqrt[3]), 1/36, (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), 1/12, (I/24)*(I + Sqrt[3]), 1/12, 
  (I/24)*(I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 1/9, (I/18)*(I + Sqrt[3]), 
  ((-5*I)/72)*(-I + Sqrt[3]), ((5*I)/72)*(I + Sqrt[3]), 5/36, 
  (I/72)*(I + Sqrt[3]), 1/36, (-I/72)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 1/12, (-I/24)*(-I + Sqrt[3]), 
  1/12, (I/18)*(I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 1/9, 
  ((5*I)/72)*(I + Sqrt[3]), 5/36, ((-5*I)/72)*(-I + Sqrt[3]), 
  (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, -1/9, -1/9, 
  -1/9, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 
  (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 
  (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, -1/9, -1/9, 
  -1/9, -1/9, -1/9, -1/9, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 
  (1 + I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 
  (1 - I*Sqrt[3])/18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  1/12, 1/12, 1/12, 1/12, (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), 1/12, 1/12, 1/12, 1/12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0}, {1/9, (I/18)*(I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 
  1/9, (-I/18)*(-I + Sqrt[3]), (I/18)*(I + Sqrt[3]), -1/9, 
  (1 - I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  1/9, (-I/18)*(-I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 1/9, 
  (I/18)*(I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), -1/9, (1 + I*Sqrt[3])/18, 
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  0, 0, 0, 0, 0, 1/9, (I/18)*(I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), -1/9, 
  (1 + I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 2/9, -1/9, -1/9, 
  (-I/9)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 
  (I/9)*(I + Sqrt[3]), (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 2/9, -1/9, 
  -1/9, (-I/9)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 
  (I/9)*(I + Sqrt[3]), (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 2/9, -1/9, 
  -1/9, (-I/9)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 
  (I/9)*(I + Sqrt[3]), (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
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 {1/9, 1/9, 1/9, 0, 0, 0, 0, 0, 0, 1/9, 1/9, 1/9, -1/9, -1/9, -1/9, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 1/9, 1/9, 1/9, 0, 0, 0, 0, 0, 0, 1/9, 1/9, 1/9, 
  -1/9, -1/9, -1/9, 1/9, 1/9, 1/9, 0, 0, 0, 0, 0, 0, 1/9, 1/9, 1/9, -1/9, 
  -1/9, -1/9, -1/9, 2/9, -1/9, -1/9, 2/9, -1/9, -1/9, 2/9, -1/9, -1/9, -1/9, 
  2/9, -1/9, -1/9, 2/9, -1/9, -1/9, 2/9, -1/9, 2/9, -1/9, -1/9, 2/9, -1/9, 
  -1/9, 2/9, -1/9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}, 
 {1/9, 1/9, 1/9, 0, 0, 0, 0, 0, 0, 1/9, 1/9, 1/9, -1/9, -1/9, -1/9, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), 0, 0, 0, 0, 0, 0, (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (1 - I*Sqrt[3])/18, 
  (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 
  (-I/9)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 
  (-I/9)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 
  (-I/9)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 
  (I/9)*(I + Sqrt[3]), (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 
  (I/9)*(I + Sqrt[3]), (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 
  (I/9)*(I + Sqrt[3]), (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 2/9, -1/9, 
  -1/9, 2/9, -1/9, -1/9, 2/9, -1/9, -1/9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0}, {1/9, 1/9, 1/9, 0, 0, 0, 0, 0, 0, 1/9, 1/9, 1/9, -1/9, -1/9, -1/9, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 0, 
  0, 0, 0, 0, 0, (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 
  (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 
  (-I/9)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 
  (-I/9)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 
  (-I/9)*(-I + Sqrt[3]), (1 - I*Sqrt[3])/18, (I/9)*(I + Sqrt[3]), 
  (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (I/9)*(I + Sqrt[3]), 
  (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (I/9)*(I + Sqrt[3]), 
  (1 - I*Sqrt[3])/18, -1/9, -1/9, 2/9, -1/9, -1/9, 2/9, -1/9, -1/9, 2/9, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}, {1/9, 1/9, 1/9, 0, 0, 0, 0, 0, 0, 
  1/9, 1/9, 1/9, -1/9, -1/9, -1/9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 0, 0, 0, 
  0, 0, 0, (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 0, 
  0, 0, 0, 0, 0, (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 
  (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (-I/9)*(-I + Sqrt[3]), 
  (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (-I/9)*(-I + Sqrt[3]), 
  (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (-I/9)*(-I + Sqrt[3]), 
  (1 + I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 
  (I/9)*(I + Sqrt[3]), (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 
  (I/9)*(I + Sqrt[3]), (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 
  (I/9)*(I + Sqrt[3]), -1/9, 2/9, -1/9, -1/9, 2/9, -1/9, -1/9, 2/9, -1/9, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}, {1/9, 1/9, 1/9, 0, 0, 0, 0, 0, 0, 
  1/9, 1/9, 1/9, -1/9, -1/9, -1/9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 0, 
  0, 0, 0, 0, 0, (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 
  (1 + I*Sqrt[3])/18, (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), 0, 0, 0, 0, 0, 0, (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (1 - I*Sqrt[3])/18, 
  (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (I/9)*(I + Sqrt[3]), 
  (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (I/9)*(I + Sqrt[3]), 
  (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (I/9)*(I + Sqrt[3]), 
  (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (-I/9)*(-I + Sqrt[3]), 
  (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (-I/9)*(-I + Sqrt[3]), 
  (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (-I/9)*(-I + Sqrt[3]), 
  (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 2/9, -1/9, -1/9, 2/9, -1/9, -1/9, 
  2/9, -1/9, -1/9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}, 
 {1/9, 1/9, 1/9, 0, 0, 0, 0, 0, 0, 1/9, 1/9, 1/9, -1/9, -1/9, -1/9, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), 0, 0, 0, 0, 0, 0, (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/18, 
  (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (I/18)*(I + Sqrt[3]), 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 
  (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (I/9)*(I + Sqrt[3]), 
  (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (I/9)*(I + Sqrt[3]), 
  (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (I/9)*(I + Sqrt[3]), 
  (1 + I*Sqrt[3])/18, (-I/9)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/18, 
  (1 + I*Sqrt[3])/18, (-I/9)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/18, 
  (1 + I*Sqrt[3])/18, (-I/9)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/18, -1/9, -1/9, 
  2/9, -1/9, -1/9, 2/9, -1/9, -1/9, 2/9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0}, {1/9, 1/9, 1/9, 0, 0, 0, 0, 0, 0, 1/9, 1/9, 1/9, -1/9, -1/9, -1/9, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-I/18)*(-I + Sqrt[3]), 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 
  (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), (-I/18)*(-I + Sqrt[3]), 
  (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, 
  (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 0, 0, 0, 
  0, 0, 0, (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), (I/18)*(I + Sqrt[3]), 
  (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, (1 - I*Sqrt[3])/18, 
  (1 - I*Sqrt[3])/18, (I/9)*(I + Sqrt[3]), (1 - I*Sqrt[3])/18, 
  (1 - I*Sqrt[3])/18, (I/9)*(I + Sqrt[3]), (1 - I*Sqrt[3])/18, 
  (1 - I*Sqrt[3])/18, (I/9)*(I + Sqrt[3]), (1 - I*Sqrt[3])/18, 
  (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (-I/9)*(-I + Sqrt[3]), 
  (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (-I/9)*(-I + Sqrt[3]), 
  (1 + I*Sqrt[3])/18, (1 + I*Sqrt[3])/18, (-I/9)*(-I + Sqrt[3]), -1/9, 2/9, 
  -1/9, -1/9, 2/9, -1/9, -1/9, 2/9, -1/9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0}, {1/15, 1/15, 1/15, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, 
  -1/15, -1/15, -1/15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/15, 
  1/15, 1/15, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 1/15, 1/15, 1/15, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, 
  -1/15, -1/15, -1/15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30}, {1/15, 1/15, 1/15, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, 
  -1/15, -1/15, -1/15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 0, 0, 0, (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (I/15)*(I + Sqrt[3]), 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (I/15)*(I + Sqrt[3]), 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60}, 
 {1/15, 1/15, 1/15, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2/15, 2/15, 2/15, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (I/15)*(I + Sqrt[3]), 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (I/15)*(I + Sqrt[3]), 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60}, 
 {1/15, 1/15, 1/15, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/15, 1/15, 1/15, 
  (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, -1/15, -1/15, -1/15, 0, 0, 0, 1/15, 
  1/15, 1/15, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30}, 
 {1/15, 1/15, 1/15, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 0, 0, 0, (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15}, 
 {1/15, 1/15, 1/15, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60}, 
 {1/15, 1/15, 1/15, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/15, 1/15, 1/15, 
  (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, -1/15, -1/15, -1/15, 0, 0, 0, 1/15, 
  1/15, 1/15, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30}, 
 {1/15, 1/15, 1/15, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 0, 0, 0, (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15}, 
 {1/15, 1/15, 1/15, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60}, 
 {1/15, 1/15, 1/15, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/15, 1/15, 1/15, 
  (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, -1/15, -1/15, -1/15, 0, 0, 0, 1/15, 
  1/15, 1/15, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30}, 
 {1/15, 1/15, 1/15, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 0, 0, 0, (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60}, 
 {1/15, 1/15, 1/15, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60}, 
 {1/15, 1/15, 1/15, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/15, 1/15, 1/15, 
  (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, -1/15, -1/15, -1/15, 0, 0, 0, 1/15, 
  1/15, 1/15, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15}, 
 {1/15, 1/15, 1/15, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 0, 0, 0, (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3])}, 
 {1/15, 1/15, 1/15, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  2/15, 2/15, 2/15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3])}, 
 {1/15, 1/15, 1/15, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/15, 1/15, 1/15, 
  (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, -1/15, -1/15, -1/15, 0, 0, 0, 1/15, 
  1/15, 1/15, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2/15, 2/15, 2/15, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30}, 
 {1/15, 1/15, 1/15, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 0, 0, 0, (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (I/15)*(I + Sqrt[3]), 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (I/15)*(I + Sqrt[3]), 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15}, 
 {1/15, 1/15, 1/15, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2/15, 2/15, 2/15, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (I/15)*(I + Sqrt[3]), 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (I/15)*(I + Sqrt[3]), 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60}, 
 {1/15, 1/15, 1/15, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/15, 1/15, 1/15, 
  (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, -1/15, -1/15, -1/15, 0, 0, 0, 1/15, 
  1/15, 1/15, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15}, 
 {1/15, 1/15, 1/15, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 0, 0, 0, (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3])}, 
 {1/15, 1/15, 1/15, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  2/15, 2/15, 2/15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3])}, 
 {1/15, 1/15, 1/15, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/15, 1/15, 1/15, 
  (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, -1/15, -1/15, -1/15, 0, 0, 0, 1/15, 
  1/15, 1/15, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30}, 
 {1/15, 1/15, 1/15, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 0, 0, 0, (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15}, 
 {1/15, 1/15, 1/15, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60}, 
 {1/15, 1/15, 1/15, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/15, 1/15, 1/15, 
  (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, -1/15, -1/15, -1/15, 0, 0, 0, 1/15, 
  1/15, 1/15, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30}, 
 {1/15, 1/15, 1/15, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 0, 0, 0, (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60}, 
 {1/15, 1/15, 1/15, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60}, 
 {1/15, 1/15, 1/15, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/15, 1/15, 1/15, 
  (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, -1/15, -1/15, -1/15, 0, 0, 0, 1/15, 
  1/15, 1/15, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  2/15, 2/15, 2/15, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30}, 
 {1/15, 1/15, 1/15, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-I/30)*(-I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 0, 0, 0, (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  2/15, 2/15, 2/15, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60}, 
 {1/15, 1/15, 1/15, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, -1/15, -1/15, -1/15, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (I/30)*(I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 2/15, 2/15, 2/15, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, 2/15, 2/15, 2/15, 
  (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 + Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, (-1 - Sqrt[5])/30, 
  (-1 - Sqrt[5])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-I/15)*(-I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60}, 
 {1/12, (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), -1/12, -1/12, 
  (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, 0, 0, 0, 1/12, (-I/24)*(-I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), 1/4, -1/12, -1/12, -1/12, (-I/8)*(-I + Sqrt[3]), 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, 1/12, (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  -1/12, -1/12, (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, 0, 0, 0, 1/12, (I/24)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), 1/12, (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  -1/12, -1/12, (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, 0, 0, 0, 1/12, (I/24)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/4, -1/12, -1/12, -1/12, 
  (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 1/4, -1/12, -1/12, -1/12, 
  (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}, 
 {1/12, (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), -1/12, -1/12, 
  (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, 0, 0, 0, 1/12, (-I/24)*(-I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), -1/12, -1/12, -1/12, 1/4, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (I/8)*(I + Sqrt[3]), 1/12, (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  -1/12, -1/12, (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, 0, 0, 0, 1/12, (I/24)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), 1/12, (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  -1/12, -1/12, (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, 0, 0, 0, 1/12, (I/24)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1/12, -1/12, -1/12, 1/4, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (-I/8)*(-I + Sqrt[3]), (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), -1/12, -1/12, -1/12, 1/4, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (-I/8)*(-I + Sqrt[3]), (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}, 
 {1/12, (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), -1/12, -1/12, 
  (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, 0, 0, 0, 1/12, (-I/24)*(-I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), -1/12, -1/12, 1/4, -1/12, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), 
  (1 - I*Sqrt[3])/24, 1/12, (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  -1/12, -1/12, (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, 0, 0, 0, 1/12, (I/24)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), 1/12, (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  -1/12, -1/12, (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, 0, 0, 0, 1/12, (I/24)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1/12, -1/12, 1/4, -1/12, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), 
  (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, -1/12, -1/12, 1/4, -1/12, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), 
  (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}, 
 {1/12, (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), -1/12, -1/12, 
  (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, 0, 0, 0, 1/12, (-I/24)*(-I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), -1/12, 1/4, -1/12, -1/12, (1 + I*Sqrt[3])/24, 
  (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, 1/12, (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  -1/12, -1/12, (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, 0, 0, 0, 1/12, (I/24)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), 1/12, (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  -1/12, -1/12, (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, 0, 0, 0, 1/12, (I/24)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1/12, 1/4, -1/12, -1/12, 
  (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, -1/12, 1/4, -1/12, -1/12, 
  (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}, 
 {1/12, (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), -1/12, -1/12, 
  (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, 0, 0, 0, 1/12, (-I/24)*(-I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), 1/4, -1/12, -1/12, -1/12, (-I/8)*(-I + Sqrt[3]), 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (-I/24)*(-I + Sqrt[3]), 1/12, (I/24)*(I + Sqrt[3]), 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, -1/12, 
  (1 - I*Sqrt[3])/24, -1/12, 0, 0, 0, (-I/24)*(-I + Sqrt[3]), 1/12, 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 1/12, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, -1/12, (1 + I*Sqrt[3])/24, -1/12, 
  (1 + I*Sqrt[3])/24, 0, 0, 0, (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  1/12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 1/4, -1/12, 
  -1/12, -1/12, (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, 1/4, -1/12, -1/12, -1/12, (-I/8)*(-I + Sqrt[3]), 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0}, {1/12, (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), -1/12, 
  -1/12, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, 0, 0, 0, 1/12, (-I/24)*(-I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), -1/12, -1/12, -1/12, 1/4, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (I/8)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 1/12, (I/24)*(I + Sqrt[3]), 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, -1/12, 
  (1 - I*Sqrt[3])/24, -1/12, 0, 0, 0, (-I/24)*(-I + Sqrt[3]), 1/12, 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 1/12, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, -1/12, (1 + I*Sqrt[3])/24, -1/12, 
  (1 + I*Sqrt[3])/24, 0, 0, 0, (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  1/12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), -1/12, -1/12, 
  -1/12, 1/4, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (I/8)*(I + Sqrt[3]), -1/12, -1/12, -1/12, 1/4, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0}, {1/12, (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  -1/12, -1/12, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, 0, 0, 0, 1/12, (-I/24)*(-I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), -1/12, -1/12, 1/4, -1/12, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), 
  (1 - I*Sqrt[3])/24, (-I/24)*(-I + Sqrt[3]), 1/12, (I/24)*(I + Sqrt[3]), 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, -1/12, 
  (1 - I*Sqrt[3])/24, -1/12, 0, 0, 0, (-I/24)*(-I + Sqrt[3]), 1/12, 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 1/12, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, -1/12, (1 + I*Sqrt[3])/24, -1/12, 
  (1 + I*Sqrt[3])/24, 0, 0, 0, (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
  1/12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, -1/12, -1/12, 
  1/4, -1/12, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), 
  (1 - I*Sqrt[3])/24, -1/12, -1/12, 1/4, -1/12, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0}, {1/12, (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  -1/12, -1/12, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, 0, 0, 0, 1/12, (-I/24)*(-I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), -1/12, 1/4, -1/12, -1/12, (1 + I*Sqrt[3])/24, 
  (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (-I/24)*(-I + Sqrt[3]), 1/12, (I/24)*(I + Sqrt[3]), 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, -1/12, 
  (1 - I*Sqrt[3])/24, -1/12, 0, 0, 0, (-I/24)*(-I + Sqrt[3]), 1/12, 
  (I/24)*(I + Sqrt[3]), (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 1/12, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, -1/12, (1 + I*Sqrt[3])/24, -1/12, 
  (1 + I*Sqrt[3])/24, 0, 0, 0, (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), 
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  (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, 1/12, (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  -1/12, -1/12, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, 0, 0, 0, 1/12, (-I/24)*(-I + Sqrt[3]), 
  (I/24)*(I + Sqrt[3]), 1/12, (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  -1/12, -1/12, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, 0, 0, 0, 1/12, (-I/24)*(-I + Sqrt[3]), 
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  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1/12, 1/4, -1/12, -1/12, 
  (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, -1/12, 1/4, -1/12, -1/12, 
  (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
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  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}, 
 {1/12, (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), -1/12, -1/12, 
  (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, 0, 0, 0, 1/12, (I/24)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), 1/4, -1/12, -1/12, -1/12, (I/8)*(I + Sqrt[3]), 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
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  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, -1/12, (1 - I*Sqrt[3])/24, -1/12, 
  (1 - I*Sqrt[3])/24, 0, 0, 0, (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  1/12, (I/24)*(I + Sqrt[3]), 1/12, (-I/24)*(-I + Sqrt[3]), 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, -1/12, 
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  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-I/8)*(-I + Sqrt[3]), 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 1/4, -1/12, 
  -1/12, -1/12, (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
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  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 1/4, -1/12, 
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  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}, 
 {1/12, (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), -1/12, -1/12, 
  (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
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  (-I/24)*(-I + Sqrt[3]), -1/12, -1/12, -1/12, 1/4, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
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  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, -1/12, (1 - I*Sqrt[3])/24, -1/12, 
  (1 - I*Sqrt[3])/24, 0, 0, 0, (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  1/12, (I/24)*(I + Sqrt[3]), 1/12, (-I/24)*(-I + Sqrt[3]), 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, -1/12, 
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  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), -1/12, 
  -1/12, -1/12, 1/4, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
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  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0}, {1/12, (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), -1/12, -1/12, 
  (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, 0, 0, 0, 1/12, (I/24)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), -1/12, -1/12, 1/4, -1/12, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), 
  (1 + I*Sqrt[3])/24, (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 1/12, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, -1/12, (1 - I*Sqrt[3])/24, -1/12, 
  (1 - I*Sqrt[3])/24, 0, 0, 0, (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  1/12, (I/24)*(I + Sqrt[3]), 1/12, (-I/24)*(-I + Sqrt[3]), 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, -1/12, 
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  -1/12, 1/4, -1/12, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), 
  (1 + I*Sqrt[3])/24, -1/12, -1/12, 1/4, -1/12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
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  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}, 
 {1/12, (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), -1/12, -1/12, 
  (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, 0, 0, 0, 1/12, (I/24)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), -1/12, 1/4, -1/12, -1/12, (1 - I*Sqrt[3])/24, 
  (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, 
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  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, -1/12, (1 - I*Sqrt[3])/24, -1/12, 
  (1 - I*Sqrt[3])/24, 0, 0, 0, (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  1/12, (I/24)*(I + Sqrt[3]), 1/12, (-I/24)*(-I + Sqrt[3]), 
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  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (1 + I*Sqrt[3])/24, 
  (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, -1/12, 1/4, 
  -1/12, -1/12, (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, -1/12, 1/4, 
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  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}, 
 {1/12, (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), -1/12, -1/12, 
  (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, 0, 0, 0, 1/12, (I/24)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), 1/4, -1/12, -1/12, -1/12, (I/8)*(I + Sqrt[3]), 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (I/24)*(I + Sqrt[3]), 1/12, (-I/24)*(-I + Sqrt[3]), 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, -1/12, 
  (1 + I*Sqrt[3])/24, -1/12, 0, 0, 0, (I/24)*(I + Sqrt[3]), 1/12, 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 1/12, 
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  0, 0, 0, 0, 0, 0, 0, 0, 0, (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 1/4, -1/12, 
  -1/12, -1/12, (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 1/4, -1/12, -1/12, -1/12, 
  (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
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  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}, 
 {1/12, (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), -1/12, -1/12, 
  (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, 0, 0, 0, 1/12, (I/24)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), -1/12, -1/12, -1/12, 1/4, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (-I/8)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 1/12, (-I/24)*(-I + Sqrt[3]), 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, -1/12, 
  (1 + I*Sqrt[3])/24, -1/12, 0, 0, 0, (I/24)*(I + Sqrt[3]), 1/12, 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 1/12, 
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  0, 0, 0, 0, 0, 0, 0, 0, 0, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), -1/12, 
  -1/12, -1/12, 1/4, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), -1/12, -1/12, -1/12, 1/4, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
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  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}, 
 {1/12, (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), -1/12, -1/12, 
  (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, 0, 0, 0, 1/12, (I/24)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), -1/12, -1/12, 1/4, -1/12, (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), 
  (1 + I*Sqrt[3])/24, (I/24)*(I + Sqrt[3]), 1/12, (-I/24)*(-I + Sqrt[3]), 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, -1/12, 
  (1 + I*Sqrt[3])/24, -1/12, 0, 0, 0, (I/24)*(I + Sqrt[3]), 1/12, 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 1/12, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, -1/12, (1 - I*Sqrt[3])/24, -1/12, 
  (1 - I*Sqrt[3])/24, 0, 0, 0, (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
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  0, 0, 0, 0, 0, 0, 0, 0, 0, (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, -1/12, 
  -1/12, 1/4, -1/12, (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, -1/12, -1/12, 1/4, -1/12, 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), 
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  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}, 
 {1/12, (I/24)*(I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), -1/12, -1/12, 
  (1 + I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, 0, 0, 0, 1/12, (I/24)*(I + Sqrt[3]), 
  (-I/24)*(-I + Sqrt[3]), -1/12, 1/4, -1/12, -1/12, (1 - I*Sqrt[3])/24, 
  (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, 
  (1 + I*Sqrt[3])/24, (I/24)*(I + Sqrt[3]), 1/12, (-I/24)*(-I + Sqrt[3]), 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, -1/12, 
  (1 + I*Sqrt[3])/24, -1/12, 0, 0, 0, (I/24)*(I + Sqrt[3]), 1/12, 
  (-I/24)*(-I + Sqrt[3]), (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 1/12, 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, -1/12, (1 - I*Sqrt[3])/24, -1/12, 
  (1 - I*Sqrt[3])/24, 0, 0, 0, (-I/24)*(-I + Sqrt[3]), (I/24)*(I + Sqrt[3]), 
  1/12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), 
  (1 - I*Sqrt[3])/24, (1 - I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, 
  (-I/8)*(-I + Sqrt[3]), (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, -1/12, 1/4, 
  -1/12, -1/12, (1 + I*Sqrt[3])/24, (-I/8)*(-I + Sqrt[3]), 
  (1 + I*Sqrt[3])/24, (1 + I*Sqrt[3])/24, -1/12, 1/4, -1/12, -1/12, 
  (1 - I*Sqrt[3])/24, (I/8)*(I + Sqrt[3]), (1 - I*Sqrt[3])/24, 
  (1 - I*Sqrt[3])/24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0}, 
 {1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15}, 
 {1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 0, 0, 0, 
  (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - Sqrt[5])/30, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60}, 
 {1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - Sqrt[5])/30, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-I/15)*(-I + Sqrt[3]), 2/15, 
  (I/15)*(I + Sqrt[3]), Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30}, 
 {1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3])}, 
 {1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 0, 0, 0, 
  (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - Sqrt[5])/30, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 - Sqrt[5])/30, -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/
   60, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3])}, 
 {1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - Sqrt[5])/30, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 - Sqrt[5])/30, -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/
   60, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15}, 
 {1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15}, 
 {1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 0, 0, 0, 
  (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - Sqrt[5])/30, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60}, 
 {1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - Sqrt[5])/30, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30}, 
 {1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60}, 
 {1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 0, 0, 0, 
  (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - Sqrt[5])/30, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60}, 
 {1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - Sqrt[5])/30, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30}, 
 {1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60}, 
 {1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 0, 0, 0, 
  (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - Sqrt[5])/30, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 - Sqrt[5])/30, -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/
   60, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60}, 
 {1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - Sqrt[5])/30, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 - Sqrt[5])/30, -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/
   60, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30}, 
 {1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60}, 
 {1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5])/30, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 0, 0, 0, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2/15, (-I/15)*(-I + Sqrt[3]), 
  (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30}, {1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, (-I/30)*(-I + Sqrt[3]), 1/15, 
  (I/30)*(I + Sqrt[3]), Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5])/30, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60}, 
 {1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60}, 
 {1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5])/30, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 0, 0, 0, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30}, {1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, (-I/30)*(-I + Sqrt[3]), 1/15, 
  (I/30)*(I + Sqrt[3]), Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5])/30, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15}, 
 {1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60}, 
 {1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5])/30, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 0, 0, 0, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/
   60, (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30}, {1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, (-I/30)*(-I + Sqrt[3]), 1/15, 
  (I/30)*(I + Sqrt[3]), Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5])/30, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/
   60, (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15}, 
 {1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60}, 
 {1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5])/30, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 0, 0, 0, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/
   60, (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30}, {1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, (-I/30)*(-I + Sqrt[3]), 1/15, 
  (I/30)*(I + Sqrt[3]), Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5])/30, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/
   60, (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60}, 
 {1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3])}, 
 {1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5])/30, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 0, 0, 0, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15}, 
 {1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 + Sqrt[5])/30, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 - Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - I*Sqrt[3])/30, -1/15, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, (-I/30)*(-I + Sqrt[3]), 1/15, 
  (I/30)*(I + Sqrt[3]), Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5])/30, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/
   60, (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3])}, 
 {1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60}, 
 {1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 0, 0, 0, 
  (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - Sqrt[5])/30, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + Sqrt[5])/30, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60}, 
 {1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - Sqrt[5])/30, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + Sqrt[5])/30, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-I/15)*(-I + Sqrt[3]), 2/15, 
  (I/15)*(I + Sqrt[3]), (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5])/30, -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/
   60, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30}, 
 {1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15}, 
 {1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 0, 0, 0, 
  (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - Sqrt[5])/30, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + Sqrt[5])/30, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60}, 
 {1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - Sqrt[5])/30, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + Sqrt[5])/30, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30}, 
 {1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15}, 
 {1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 0, 0, 0, 
  (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - Sqrt[5])/30, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + Sqrt[5])/30, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 - Sqrt[5])/30, -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/
   60, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60}, 
 {1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - Sqrt[5])/30, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + Sqrt[5])/30, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 - Sqrt[5])/30, -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/
   60, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30}, 
 {1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60}, 
 {1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 0, 0, 0, 
  (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - Sqrt[5])/30, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + Sqrt[5])/30, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 - Sqrt[5])/30, -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/
   60, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60}, 
 {1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - Sqrt[5])/30, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + Sqrt[5])/30, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 - Sqrt[5])/30, -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/
   60, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30}, 
 {1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 1/15, (-I/30)*(-I + Sqrt[3]), 
  (I/30)*(I + Sqrt[3]), (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3])}, {1/15, (I/30)*(I + Sqrt[3]), 
  (-I/30)*(-I + Sqrt[3]), (1 - Sqrt[5])/30, (1 + Sqrt[5])/30, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 0, 0, 0, 
  (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - Sqrt[5])/30, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + Sqrt[5])/30, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/
   60, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3])}, 
 {1/15, (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 - Sqrt[5])/30, 
  (1 + Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, -1/15, 
  (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, (I/30)*(I + Sqrt[3]), 1/15, (-I/30)*(-I + Sqrt[3]), 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 - Sqrt[5])/30, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, (1 + Sqrt[5])/30, 
  (1 - I*Sqrt[3])/30, (1 + I*Sqrt[3])/30, -1/15, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 1/15, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, (1 + Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + I*Sqrt[3])/30, -1/15, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 2/15, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 2/15, (I/15)*(I + Sqrt[3]), 
  (-I/15)*(-I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-1 - Sqrt[5])/30, -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/
   60, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-I/15)*(-I + Sqrt[3]), 2/15, (I/15)*(I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, (-1 + Sqrt[5])/30, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, (-1 - Sqrt[5])/30, 
  (I/15)*(I + Sqrt[3]), (-I/15)*(-I + Sqrt[3]), 2/15}, 
 {1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - 
     Sqrt[2*(5 + Sqrt[5])]))/60, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60}, 
 {1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - 
     Sqrt[2*(5 + Sqrt[5])]))/60, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 0, 0, 0, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30}, {1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15}, 
 {1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - 
     Sqrt[2*(5 + Sqrt[5])]))/60, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3])}, 
 {1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - 
     Sqrt[2*(5 + Sqrt[5])]))/60, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 0, 0, 0, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/
   60, (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15}, 
 {1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - 
     Sqrt[2*(5 + Sqrt[5])]))/60, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3])}, 
 {1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - 
     Sqrt[2*(5 + Sqrt[5])]))/60, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60}, 
 {1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - 
     Sqrt[2*(5 + Sqrt[5])]))/60, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 0, 0, 0, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30}, {1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/
   60, (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15}, 
 {1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - 
     Sqrt[2*(5 + Sqrt[5])]))/60, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60}, 
 {1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - 
     Sqrt[2*(5 + Sqrt[5])]))/60, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 0, 0, 0, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30}, {1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/
   60, (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60}, 
 {1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - 
     Sqrt[2*(5 + Sqrt[5])]))/60, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 1/15, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  -1/15, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 - Sqrt[5])/30, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60}, 
 {1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), (1 + Sqrt[5])/30, 
  (1 - Sqrt[5])/30, ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - 
     Sqrt[2*(5 + Sqrt[5])]))/60, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 0, 0, 0, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30}, {1/15, (-I/30)*(-I + Sqrt[3]), (I/30)*(I + Sqrt[3]), 
  (1 + Sqrt[5])/30, (1 - Sqrt[5])/30, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, -1/15, (1 - I*Sqrt[3])/30, 
  (1 + I*Sqrt[3])/30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  (I/30)*(I + Sqrt[3]), (-I/30)*(-I + Sqrt[3]), 1/15, 
  ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (1 + Sqrt[5])/30, Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  (1 - I*Sqrt[3])/30, -1/15, (1 + I*Sqrt[3])/30, 0, 0, 0, 
  (-I/30)*(-I + Sqrt[3]), 1/15, (I/30)*(I + Sqrt[3]), 
  (-1 - Sqrt[5] - I*Sqrt[6*(3 + Sqrt[5])])/60, 
  Root[1 - #1 + 2*#1^2 + #1^3 + #1^4 & , 4, 0]/15, 
  ((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 + Sqrt[5])/30, ((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (1 - Sqrt[5])/30, (1 + I*Sqrt[3])/30, (1 - I*Sqrt[3])/30, -1/15, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  0, 0, (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 2/15, 
  (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  2/15, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), (-1 + Sqrt[5])/30, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 0, 0, 0, 0, 0, 
  0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/
   60, (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (-I/15)*(-I + Sqrt[3]), (I/15)*(I + Sqrt[3]), 2/15, 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  (I/15)*(I + Sqrt[3]), 2/15, (-I/15)*(-I + Sqrt[3]), 
  -((-1)^(29/30)*(2*I + Sqrt[10 - 2*Sqrt[5]] - Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 + Sqrt[5])/30, Root[1 + #1 + 2*#1^2 - #1^3 + #1^4 & , 1, 0]/15, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60, 
  -((-1)^(7/15)*(3 + Sqrt[5] + I*Sqrt[2*(5 + Sqrt[5])]))/60, 
  (-1 - Sqrt[5])/30, (1 + Sqrt[5] + I*Sqrt[6*(3 + Sqrt[5])])/60}}
