Finite Group Databasebeta

← Group #14313288

Character table — Group #14313288

Order 1920.

C1C2C3C4C5C6C7C8C9C10C11C12C13C14C15C16C17C18C19C20C21C22C23C24C25C26C27C28C29C30C31C32C33C34C35C36C37C38C39C40C41C42C43C44C45C46C47C48C49C50C51C52C53C54C55C56C57C58C59C60C61C62C63C64C65C66
size1122244444488888888888888888888888888121220202430304040404040404048484848608080808080120120120120120
order12236256101010266610101010101015303030303030303030303030303030242444444468812102020204121212242424488
χ1111111111111111111111111111111111111111111111111111111111111111111
χ2111111111111111111111111111111111111111111111-1-11-1-11111111-1-1-1-11-1-1-1-1
χ3111111111111111111111111111111111111111-1-11-1-1-1i−i-1i−i-11111-1-1i−ii−i-1i−ii−i
χ4111111111111111111111111111111111111111-1-11-1-1-1−ii-1−ii-11111-1-1−ii−ii-1−ii−ii
χ51111111111111111111111111111111111111-1-111-1-1-11111111-1-1-1-1-111111-1-1-1-1-1
χ61111111111111111111111111111111111111-1-111-1-1-11-1-11-1-11-1-1-1-1-11-1-1-1-1-11111
χ71111111111111111111111111111111111111-1-1-1-1-111-1i−i-1i−i-1-1-1-1-11-1i−ii−i1−ii−ii
χ81111111111111111111111111111111111111-1-1-1-1-111-1−ii-1−ii-1-1-1-1-11-1−ii−ii1i−ii−i
χ911111111111-11-1-111-1-1-1-111111111-1-1-1-1-1-1-1-11111-111-1111-1-1111-1-11-111-1-1-111-1-1
χ1011111111111-11-1-111-1-1-1-111111111-1-1-1-1-1-1-1-11111-111-1-1-1111111-1-11-1-1-111-1-1-111
χ1111111111111-11-1-111-1-1-1-111111111-1-1-1-1-1-1-1-111-1-1-1-1-11i−i-1−ii-111-1-1-11i−i−ii1i−i−ii
χ1211111111111-11-1-111-1-1-1-111111111-1-1-1-1-1-1-1-111-1-1-1-1-11−ii-1i−i-111-1-1-11−iii−i1−iii−i
χ1311111111111-11-1-111-1-1-1-111111111-1-1-1-1-1-1-1-1-1-1111-1-1-1111-1-11-1-111-1-111-1-11-1-111
χ1411111111111-11-1-111-1-1-1-111111111-1-1-1-1-1-1-1-1-1-1111-1-1-1-1-11111-1-111-1-1-1-111111-1-1
χ1511111111111-11-1-111-1-1-1-111111111-1-1-1-1-1-1-1-1-1-1-1-11111i−i-1−ii-1-1-11111i−i−ii-1−iii−i
χ1611111111111-11-1-111-1-1-1-111111111-1-1-1-1-1-1-1-1-1-1-1-11111−ii-1i−i-1-1-11111−iii−i-1i−i−ii
χ1722222-2222220-200-2-200002222-2-2-2-2000000002-22-20-2-2000200-22-20020000000000
χ1822222-2222220-200-2-200002222-2-2-2-2000000002-2-22022000-20022-200-20000000000
χ1922222-2222220-200-2-200002222-2-2-2-200000000-222-2022000200-2-2200-20000000000
χ2022222-2222220-200-2-200002222-2-2-2-200000000-22-220-2-2000-2002-220020000000000
χ21222-1-122-12222-1-1-1222222-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-10022000222-122-100000-1-1-1-1-100000
χ22222-1-122-12222-1-1-1222222-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-100220002-2-2-1-2-2-100000-1111100000
χ23222-1-122-12222-1-1-1222222-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-100-2-2000-22i−2i12i−2i1000001−ii−ii00000
χ24222-1-122-12222-1-1-1222222-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-100-2-2000-2−2i2i1−2i2i1000001i−ii−i00000
χ25222-1-122-1222-2-11122-2-2-2-2-1-1-1-1-1-1-1-1111111110022000-222-1-2-2-1000001-1-11100000
χ26222-1-122-1222-2-11122-2-2-2-2-1-1-1-1-1-1-1-1111111110022000-2-2-2-122-100000111-1-100000
χ27222-1-122-1222-2-11122-2-2-2-2-1-1-1-1-1-1-1-11111111100-2-200022i−2i1−2i2i100000-1−iii−i00000
χ28222-1-122-1222-2-11122-2-2-2-2-1-1-1-1-1-1-1-11111111100-2-20002−2i2i12i−2i100000-1i−i−ii00000
χ29444444-14-1-1-14444-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-144004000000000-1-1-1-100000000000
χ30444444-14-1-1-14444-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-4-400-4000000000111100000000000
χ31444444-14-1-1-1-44-4-4-1-11111-1-1-1-1-1-1-1-1111111114400-4000000000-1-11100000000000
χ32444444-14-1-1-1-44-4-4-1-11111-1-1-1-1-1-1-1-111111111-4-400400000000011-1-100000000000
χ3344444-4-14-1-1-10-40011−5−555-1-1-1-11111−5−5−5−555554-4000000000000-11−5500000000000
χ3444444-4-14-1-1-10-40011−5−555-1-1-1-11111−5−5−5−55555-440000000000001-15−500000000000
χ3544444-4-14-1-1-10-4001155−5−5-1-1-1-111115555−5−5−5−54-4000000000000-115−500000000000
χ3644444-4-14-1-1-10-4001155−5−5-1-1-1-111115555−5−5−5−5-440000000000001-1−5500000000000
χ37444-2-2-44-24440200-4-40000-2-2-2-2222200000000004-4000000-2002000000000000000
χ38444-2-2-44-24440200-4-40000-2-2-2-222220000000000-44000000200-2000000000000000
χ3944-44404-44-4-4000000000044-4-4000000000000000004-40000000000000000000000
χ4044-44404-44-4-4000000000044-4-400000000000000000-440000000000000000000000
χ41888-4-48-2-4-2-2-28-4-4-4-2-2-2-2-2-2111111111111111100000000000000000000000000000
χ42888-4-48-2-4-2-2-2-8-444-2-2222211111111-1-1-1-1-1-1-1-100000000000000000000000000000
χ43888-4-4-8-2-4-2-2-2040022−25−2525251111-1-1-1-15555−5−5−5−500000000000000000000000000000
χ44888-4-4-8-2-4-2-2-20400222525−25−251111-1-1-1-1−5−5−5−5555500000000000000000000000000000
χ4588-8880-2-8-2220000−25250000-2-222−25−2525250000000000000000000000000000000000000
χ4688-8880-2-8-222000025−250000-2-2222525−25−250000000000000000000000000000000000000
χ4788-8-4-40848-8-80000000000-4-44400000000000000000000000000000000000000000
χ4888-8-4-40-24-2220000−2525000011-1-155−5−5ζ2+ζ14−ζ22−ζ26−ζ34−ζ38+ζ46+ζ58ζ2+ζ14−ζ22−ζ26−ζ34−ζ38+ζ46+ζ58−ζ2−ζ14+ζ22+ζ26+ζ34+ζ38−ζ46−ζ58−ζ2−ζ14+ζ22+ζ26+ζ34+ζ38−ζ46−ζ58−ζ2+ζ14+ζ22−ζ26−ζ34+ζ38+ζ46−ζ58−ζ2+ζ14+ζ22−ζ26−ζ34+ζ38+ζ46−ζ58ζ2−ζ14−ζ22+ζ26+ζ34−ζ38−ζ46+ζ58ζ2−ζ14−ζ22+ζ26+ζ34−ζ38−ζ46+ζ5800000000000000000000000000000
χ4988-8-4-40-24-2220000−2525000011-1-155−5−5−ζ2−ζ14+ζ22+ζ26+ζ34+ζ38−ζ46−ζ58−ζ2−ζ14+ζ22+ζ26+ζ34+ζ38−ζ46−ζ58ζ2+ζ14−ζ22−ζ26−ζ34−ζ38+ζ46+ζ58ζ2+ζ14−ζ22−ζ26−ζ34−ζ38+ζ46+ζ58ζ2−ζ14−ζ22+ζ26+ζ34−ζ38−ζ46+ζ58ζ2−ζ14−ζ22+ζ26+ζ34−ζ38−ζ46+ζ58−ζ2+ζ14+ζ22−ζ26−ζ34+ζ38+ζ46−ζ58−ζ2+ζ14+ζ22−ζ26−ζ34+ζ38+ζ46−ζ5800000000000000000000000000000
χ5088-8-4-40-24-222000025−25000011-1-1−5−555−ζ2+ζ14+ζ22−ζ26−ζ34+ζ38+ζ46−ζ58−ζ2+ζ14+ζ22−ζ26−ζ34+ζ38+ζ46−ζ58ζ2−ζ14−ζ22+ζ26+ζ34−ζ38−ζ46+ζ58ζ2−ζ14−ζ22+ζ26+ζ34−ζ38−ζ46+ζ58−ζ2−ζ14+ζ22+ζ26+ζ34+ζ38−ζ46−ζ58−ζ2−ζ14+ζ22+ζ26+ζ34+ζ38−ζ46−ζ58ζ2+ζ14−ζ22−ζ26−ζ34−ζ38+ζ46+ζ58ζ2+ζ14−ζ22−ζ26−ζ34−ζ38+ζ46+ζ5800000000000000000000000000000
χ5188-8-4-40-24-222000025−25000011-1-1−5−555ζ2−ζ14−ζ22+ζ26+ζ34−ζ38−ζ46+ζ58ζ2−ζ14−ζ22+ζ26+ζ34−ζ38−ζ46+ζ58−ζ2+ζ14+ζ22−ζ26−ζ34+ζ38+ζ46−ζ58−ζ2+ζ14+ζ22−ζ26−ζ34+ζ38+ζ46−ζ58ζ2+ζ14−ζ22−ζ26−ζ34−ζ38+ζ46+ζ58ζ2+ζ14−ζ22−ζ26−ζ34−ζ38+ζ46+ζ58−ζ2−ζ14+ζ22+ζ26+ζ34+ζ38−ζ46−ζ58−ζ2−ζ14+ζ22+ζ26+ζ34+ζ38−ζ46−ζ5800000000000000000000000000000
χ528-808-8080-80000000000008-80000000000000000000000000000000000000000000
χ538-808-80-202−2525000000−2ζ14+2ζ26−2ζ34+2ζ462ζ14−2ζ26+2ζ34−2ζ462ζ2+2ζ22−2ζ38−2ζ58−2ζ2−2ζ22+2ζ38+2ζ58-22−25250000−2ζ14+2ζ26−2ζ34+2ζ462ζ14−2ζ26+2ζ34−2ζ46−2ζ14+2ζ26−2ζ34+2ζ462ζ14−2ζ26+2ζ34−2ζ462ζ2+2ζ22−2ζ38−2ζ58−2ζ2−2ζ22+2ζ38+2ζ582ζ2+2ζ22−2ζ38−2ζ58−2ζ2−2ζ22+2ζ38+2ζ5800000000000000000000000000000
χ548-808-80-202−25250000002ζ14−2ζ26+2ζ34−2ζ46−2ζ14+2ζ26−2ζ34+2ζ46−2ζ2−2ζ22+2ζ38+2ζ582ζ2+2ζ22−2ζ38−2ζ58-22−252500002ζ14−2ζ26+2ζ34−2ζ46−2ζ14+2ζ26−2ζ34+2ζ462ζ14−2ζ26+2ζ34−2ζ46−2ζ14+2ζ26−2ζ34+2ζ46−2ζ2−2ζ22+2ζ38+2ζ582ζ2+2ζ22−2ζ38−2ζ58−2ζ2−2ζ22+2ζ38+2ζ582ζ2+2ζ22−2ζ38−2ζ5800000000000000000000000000000
χ558-808-80-20225−250000002ζ2+2ζ22−2ζ38−2ζ58−2ζ2−2ζ22+2ζ38+2ζ582ζ14−2ζ26+2ζ34−2ζ46−2ζ14+2ζ26−2ζ34+2ζ46-2225−2500002ζ2+2ζ22−2ζ38−2ζ58−2ζ2−2ζ22+2ζ38+2ζ582ζ2+2ζ22−2ζ38−2ζ58−2ζ2−2ζ22+2ζ38+2ζ582ζ14−2ζ26+2ζ34−2ζ46−2ζ14+2ζ26−2ζ34+2ζ462ζ14−2ζ26+2ζ34−2ζ46−2ζ14+2ζ26−2ζ34+2ζ4600000000000000000000000000000
χ568-808-80-20225−25000000−2ζ2−2ζ22+2ζ38+2ζ582ζ2+2ζ22−2ζ38−2ζ58−2ζ14+2ζ26−2ζ34+2ζ462ζ14−2ζ26+2ζ34−2ζ46-2225−250000−2ζ2−2ζ22+2ζ38+2ζ582ζ2+2ζ22−2ζ38−2ζ58−2ζ2−2ζ22+2ζ38+2ζ582ζ2+2ζ22−2ζ38−2ζ58−2ζ14+2ζ26−2ζ34+2ζ462ζ14−2ζ26+2ζ34−2ζ46−2ζ14+2ζ26−2ζ34+2ζ462ζ14−2ζ26+2ζ34−2ζ4600000000000000000000000000000
χ578-80-44080-80000−2i32i3000000-44000000−2i32i32i3−2i3−2i32i32i3−2i300000000000000000000000000000
χ588-80-44080-800002i3−2i3000000-440000002i3−2i3−2i32i32i3−2i3−2i32i300000000000000000000000000000
χ598-80-440-202−252500−2i32i300−2ζ14+2ζ26−2ζ34+2ζ462ζ14−2ζ26+2ζ34−2ζ462ζ2+2ζ22−2ζ38−2ζ58−2ζ2−2ζ22+2ζ38+2ζ581-15−5−ζ2+ζ14+ζ22−ζ26−ζ34+ζ38+ζ46−ζ58ζ2−ζ14−ζ22+ζ26+ζ34−ζ38−ζ46+ζ58ζ2+ζ14−ζ22−ζ26−ζ34−ζ38+ζ46+ζ58−ζ2−ζ14+ζ22+ζ26+ζ34+ζ38−ζ46−ζ58ζ2+ζ14−ζ22−ζ26+ζ34+ζ38−ζ46−ζ58−ζ2−ζ14+ζ22+ζ26−ζ34−ζ38+ζ46+ζ58−ζ2+ζ14+ζ22−ζ26+ζ34−ζ38−ζ46+ζ58ζ2−ζ14−ζ22+ζ26−ζ34+ζ38+ζ46−ζ58−ζ2+ζ14−ζ22+ζ26−ζ34+ζ38−ζ46+ζ58ζ2−ζ14+ζ22−ζ26+ζ34−ζ38+ζ46−ζ58−ζ2−ζ14−ζ22−ζ26+ζ34+ζ38+ζ46+ζ58ζ2+ζ14+ζ22+ζ26−ζ34−ζ38−ζ46−ζ5800000000000000000000000000000
χ608-80-440-202−252500−2i32i3002ζ14−2ζ26+2ζ34−2ζ46−2ζ14+2ζ26−2ζ34+2ζ46−2ζ2−2ζ22+2ζ38+2ζ582ζ2+2ζ22−2ζ38−2ζ581-15−5ζ2−ζ14−ζ22+ζ26+ζ34−ζ38−ζ46+ζ58−ζ2+ζ14+ζ22−ζ26−ζ34+ζ38+ζ46−ζ58−ζ2−ζ14+ζ22+ζ26+ζ34+ζ38−ζ46−ζ58ζ2+ζ14−ζ22−ζ26−ζ34−ζ38+ζ46+ζ58ζ2−ζ14−ζ22+ζ26−ζ34+ζ38+ζ46−ζ58−ζ2+ζ14+ζ22−ζ26+ζ34−ζ38−ζ46+ζ58−ζ2−ζ14+ζ22+ζ26−ζ34−ζ38+ζ46+ζ58ζ2+ζ14−ζ22−ζ26+ζ34+ζ38−ζ46−ζ58ζ2+ζ14+ζ22+ζ26−ζ34−ζ38−ζ46−ζ58−ζ2−ζ14−ζ22−ζ26+ζ34+ζ38+ζ46+ζ58ζ2−ζ14+ζ22−ζ26+ζ34−ζ38+ζ46−ζ58−ζ2+ζ14−ζ22+ζ26−ζ34+ζ38−ζ46+ζ5800000000000000000000000000000
χ618-80-440-202−2525002i3−2i300−2ζ14+2ζ26−2ζ34+2ζ462ζ14−2ζ26+2ζ34−2ζ462ζ2+2ζ22−2ζ38−2ζ58−2ζ2−2ζ22+2ζ38+2ζ581-15−5ζ2−ζ14−ζ22+ζ26+ζ34−ζ38−ζ46+ζ58−ζ2+ζ14+ζ22−ζ26−ζ34+ζ38+ζ46−ζ58−ζ2−ζ14+ζ22+ζ26+ζ34+ζ38−ζ46−ζ58ζ2+ζ14−ζ22−ζ26−ζ34−ζ38+ζ46+ζ58−ζ2+ζ14+ζ22−ζ26+ζ34−ζ38−ζ46+ζ58ζ2−ζ14−ζ22+ζ26−ζ34+ζ38+ζ46−ζ58ζ2+ζ14−ζ22−ζ26+ζ34+ζ38−ζ46−ζ58−ζ2−ζ14+ζ22+ζ26−ζ34−ζ38+ζ46+ζ58−ζ2−ζ14−ζ22−ζ26+ζ34+ζ38+ζ46+ζ58ζ2+ζ14+ζ22+ζ26−ζ34−ζ38−ζ46−ζ58−ζ2+ζ14−ζ22+ζ26−ζ34+ζ38−ζ46+ζ58ζ2−ζ14+ζ22−ζ26+ζ34−ζ38+ζ46−ζ5800000000000000000000000000000
χ628-80-440-202−2525002i3−2i3002ζ14−2ζ26+2ζ34−2ζ46−2ζ14+2ζ26−2ζ34+2ζ46−2ζ2−2ζ22+2ζ38+2ζ582ζ2+2ζ22−2ζ38−2ζ581-15−5−ζ2+ζ14+ζ22−ζ26−ζ34+ζ38+ζ46−ζ58ζ2−ζ14−ζ22+ζ26+ζ34−ζ38−ζ46+ζ58ζ2+ζ14−ζ22−ζ26−ζ34−ζ38+ζ46+ζ58−ζ2−ζ14+ζ22+ζ26+ζ34+ζ38−ζ46−ζ58−ζ2−ζ14+ζ22+ζ26−ζ34−ζ38+ζ46+ζ58ζ2+ζ14−ζ22−ζ26+ζ34+ζ38−ζ46−ζ58ζ2−ζ14−ζ22+ζ26−ζ34+ζ38+ζ46−ζ58−ζ2+ζ14+ζ22−ζ26+ζ34−ζ38−ζ46+ζ58ζ2−ζ14+ζ22−ζ26+ζ34−ζ38+ζ46−ζ58−ζ2+ζ14−ζ22+ζ26−ζ34+ζ38−ζ46+ζ58ζ2+ζ14+ζ22+ζ26−ζ34−ζ38−ζ46−ζ58−ζ2−ζ14−ζ22−ζ26+ζ34+ζ38+ζ46+ζ5800000000000000000000000000000
χ638-80-440-20225−2500−2i32i3002ζ2+2ζ22−2ζ38−2ζ58−2ζ2−2ζ22+2ζ38+2ζ582ζ14−2ζ26+2ζ34−2ζ46−2ζ14+2ζ26−2ζ34+2ζ461-1−55−ζ2−ζ14+ζ22+ζ26+ζ34+ζ38−ζ46−ζ58ζ2+ζ14−ζ22−ζ26−ζ34−ζ38+ζ46+ζ58−ζ2+ζ14+ζ22−ζ26−ζ34+ζ38+ζ46−ζ58ζ2−ζ14−ζ22+ζ26+ζ34−ζ38−ζ46+ζ58−ζ2+ζ14−ζ22+ζ26−ζ34+ζ38−ζ46+ζ58ζ2−ζ14+ζ22−ζ26+ζ34−ζ38+ζ46−ζ58−ζ2−ζ14−ζ22−ζ26+ζ34+ζ38+ζ46+ζ58ζ2+ζ14+ζ22+ζ26−ζ34−ζ38−ζ46−ζ58ζ2−ζ14−ζ22+ζ26−ζ34+ζ38+ζ46−ζ58−ζ2+ζ14+ζ22−ζ26+ζ34−ζ38−ζ46+ζ58−ζ2−ζ14+ζ22+ζ26−ζ34−ζ38+ζ46+ζ58ζ2+ζ14−ζ22−ζ26+ζ34+ζ38−ζ46−ζ5800000000000000000000000000000
χ648-80-440-20225−2500−2i32i300−2ζ2−2ζ22+2ζ38+2ζ582ζ2+2ζ22−2ζ38−2ζ58−2ζ14+2ζ26−2ζ34+2ζ462ζ14−2ζ26+2ζ34−2ζ461-1−55ζ2+ζ14−ζ22−ζ26−ζ34−ζ38+ζ46+ζ58−ζ2−ζ14+ζ22+ζ26+ζ34+ζ38−ζ46−ζ58ζ2−ζ14−ζ22+ζ26+ζ34−ζ38−ζ46+ζ58−ζ2+ζ14+ζ22−ζ26−ζ34+ζ38+ζ46−ζ58ζ2+ζ14+ζ22+ζ26−ζ34−ζ38−ζ46−ζ58−ζ2−ζ14−ζ22−ζ26+ζ34+ζ38+ζ46+ζ58ζ2−ζ14+ζ22−ζ26+ζ34−ζ38+ζ46−ζ58−ζ2+ζ14−ζ22+ζ26−ζ34+ζ38−ζ46+ζ58ζ2+ζ14−ζ22−ζ26+ζ34+ζ38−ζ46−ζ58−ζ2−ζ14+ζ22+ζ26−ζ34−ζ38+ζ46+ζ58−ζ2+ζ14+ζ22−ζ26+ζ34−ζ38−ζ46+ζ58ζ2−ζ14−ζ22+ζ26−ζ34+ζ38+ζ46−ζ5800000000000000000000000000000
χ658-80-440-20225−25002i3−2i3002ζ2+2ζ22−2ζ38−2ζ58−2ζ2−2ζ22+2ζ38+2ζ582ζ14−2ζ26+2ζ34−2ζ46−2ζ14+2ζ26−2ζ34+2ζ461-1−55ζ2+ζ14−ζ22−ζ26−ζ34−ζ38+ζ46+ζ58−ζ2−ζ14+ζ22+ζ26+ζ34+ζ38−ζ46−ζ58ζ2−ζ14−ζ22+ζ26+ζ34−ζ38−ζ46+ζ58−ζ2+ζ14+ζ22−ζ26−ζ34+ζ38+ζ46−ζ58−ζ2−ζ14−ζ22−ζ26+ζ34+ζ38+ζ46+ζ58ζ2+ζ14+ζ22+ζ26−ζ34−ζ38−ζ46−ζ58−ζ2+ζ14−ζ22+ζ26−ζ34+ζ38−ζ46+ζ58ζ2−ζ14+ζ22−ζ26+ζ34−ζ38+ζ46−ζ58−ζ2−ζ14+ζ22+ζ26−ζ34−ζ38+ζ46+ζ58ζ2+ζ14−ζ22−ζ26+ζ34+ζ38−ζ46−ζ58ζ2−ζ14−ζ22+ζ26−ζ34+ζ38+ζ46−ζ58−ζ2+ζ14+ζ22−ζ26+ζ34−ζ38−ζ46+ζ5800000000000000000000000000000
χ668-80-440-20225−25002i3−2i300−2ζ2−2ζ22+2ζ38+2ζ582ζ2+2ζ22−2ζ38−2ζ58−2ζ14+2ζ26−2ζ34+2ζ462ζ14−2ζ26+2ζ34−2ζ461-1−55−ζ2−ζ14+ζ22+ζ26+ζ34+ζ38−ζ46−ζ58ζ2+ζ14−ζ22−ζ26−ζ34−ζ38+ζ46+ζ58−ζ2+ζ14+ζ22−ζ26−ζ34+ζ38+ζ46−ζ58ζ2−ζ14−ζ22+ζ26+ζ34−ζ38−ζ46+ζ58ζ2−ζ14+ζ22−ζ26+ζ34−ζ38+ζ46−ζ58−ζ2+ζ14−ζ22+ζ26−ζ34+ζ38−ζ46+ζ58ζ2+ζ14+ζ22+ζ26−ζ34−ζ38−ζ46−ζ58−ζ2−ζ14−ζ22−ζ26+ζ34+ζ38+ζ46+ζ58−ζ2+ζ14+ζ22−ζ26+ζ34−ζ38−ζ46+ζ58ζ2−ζ14−ζ22+ζ26−ζ34+ζ38+ζ46−ζ58ζ2+ζ14−ζ22−ζ26+ζ34+ζ38−ζ46−ζ58−ζ2−ζ14+ζ22+ζ26−ζ34−ζ38+ζ46+ζ5800000000000000000000000000000

Here ζ is a primitive root of unity of order 60 (ζ60 = 1); i = ζ15.