Finite Group Databasebeta

← Group #11921345

Character table — Group #11921345

Order 1152.

C1C2C3C4C5C6C7C8C9C10C11C12C13C14C15C16C17C18C19C20C21C22C23C24C25C26C27C28C29C30C31C32C33C34C35C36C37C38C39C40C41C42C43C44C45C46C47C48C49C50C51C52C53C54C55C56C57C58C59C60C61C62C63C64C65C66C67C68C69C70C71C72
size1122222444666688824336666612121218181818242424724488888161616242424243232329644888881616162424242432323296
order1234688122424161616162662226468812242416161616266236312624241224244848484866663631262424122424484848486666
χ1111111111111111111111111111111111111111111111111111111111111111111111111
χ211111111111111-1-1-1-111111111111111-1-1-1-111111111111111-1-1-1-111111111111111-1-1-1-1
χ31111111111-1-1-1-1111-11111111111-1-1-1-1111-11111111111-1-1-1-1111-11111111111-1-1-1-1111-1
χ41111111111-1-1-1-1-1-1-111111111111-1-1-1-1-1-1-111111111111-1-1-1-1-1-1-111111111111-1-1-1-1-1-1-11
χ522222-2-22-2-20000000022222-2-22-2-20000000022222-2-22-2-20000000022222-2-22-2-200000000
χ6222-2200-20022−2−20000222-2200-20022−2−20000222-2200-20022−2−20000222-2200-20022−2−20000
χ7222-2200-200−2−2220000222-2200-200−2−2220000222-2200-200−2−2220000222-2200-200−2−2220000
χ822-12-122-1-1-100002-1-1022-12-122-1-1-100002-1-1022-12-122-1-1-100002-1-1022-12-122-1-1-100002-1-10
χ922-12-122-1-1-10000-211022-12-122-1-1-10000-211022-12-122-1-1-10000-211022-12-122-1-1-10000-2110
χ1022-12-1-2-2-11100000−i3i3022-12-1-2-2-11100000−i3i3022-12-1-2-2-11100000−i3i3022-12-1-2-2-11100000−i3i30
χ1122-12-1-2-2-11100000i3−i3022-12-1-2-2-11100000i3−i3022-12-1-2-2-11100000i3−i3022-12-1-2-2-11100000i3−i30
χ122-220-22−202−2−ζ25+ζ31−ζ41+ζ47ζ25−ζ31+ζ41−ζ47ζ11−ζ13−ζ29+ζ43−ζ11+ζ13+ζ29−ζ4300002-220-22−202−2−ζ25+ζ31−ζ41+ζ47ζ25−ζ31+ζ41−ζ47ζ11−ζ13−ζ29+ζ43−ζ11+ζ13+ζ29−ζ4300002-220-22−202−2−ζ25+ζ31−ζ41+ζ47ζ25−ζ31+ζ41−ζ47ζ11−ζ13−ζ29+ζ43−ζ11+ζ13+ζ29−ζ4300002-220-22−202−2−ζ25+ζ31−ζ41+ζ47ζ25−ζ31+ζ41−ζ47ζ11−ζ13−ζ29+ζ43−ζ11+ζ13+ζ29−ζ430000
χ132-220-22−202−2ζ25−ζ31+ζ41−ζ47−ζ25+ζ31−ζ41+ζ47−ζ11+ζ13+ζ29−ζ43ζ11−ζ13−ζ29+ζ4300002-220-22−202−2ζ25−ζ31+ζ41−ζ47−ζ25+ζ31−ζ41+ζ47−ζ11+ζ13+ζ29−ζ43ζ11−ζ13−ζ29+ζ4300002-220-22−202−2ζ25−ζ31+ζ41−ζ47−ζ25+ζ31−ζ41+ζ47−ζ11+ζ13+ζ29−ζ43ζ11−ζ13−ζ29+ζ4300002-220-22−202−2ζ25−ζ31+ζ41−ζ47−ζ25+ζ31−ζ41+ζ47−ζ11+ζ13+ζ29−ζ43ζ11−ζ13−ζ29+ζ430000
χ142-220-2−220−22ζ11−ζ13−ζ29+ζ43−ζ11+ζ13+ζ29−ζ43ζ25−ζ31+ζ41−ζ47−ζ25+ζ31−ζ41+ζ4700002-220-2−220−22ζ11−ζ13−ζ29+ζ43−ζ11+ζ13+ζ29−ζ43ζ25−ζ31+ζ41−ζ47−ζ25+ζ31−ζ41+ζ4700002-220-2−220−22ζ11−ζ13−ζ29+ζ43−ζ11+ζ13+ζ29−ζ43ζ25−ζ31+ζ41−ζ47−ζ25+ζ31−ζ41+ζ4700002-220-2−220−22ζ11−ζ13−ζ29+ζ43−ζ11+ζ13+ζ29−ζ43ζ25−ζ31+ζ41−ζ47−ζ25+ζ31−ζ41+ζ470000
χ152-220-2−220−22−ζ11+ζ13+ζ29−ζ43ζ11−ζ13−ζ29+ζ43−ζ25+ζ31−ζ41+ζ47ζ25−ζ31+ζ41−ζ4700002-220-2−220−22−ζ11+ζ13+ζ29−ζ43ζ11−ζ13−ζ29+ζ43−ζ25+ζ31−ζ41+ζ47ζ25−ζ31+ζ41−ζ4700002-220-2−220−22−ζ11+ζ13+ζ29−ζ43ζ11−ζ13−ζ29+ζ43−ζ25+ζ31−ζ41+ζ47ζ25−ζ31+ζ41−ζ4700002-220-2−220−22−ζ11+ζ13+ζ29−ζ43ζ11−ζ13−ζ29+ζ43−ζ25+ζ31−ζ41+ζ47ζ25−ζ31+ζ41−ζ470000
χ1644-2-4-2002000000000044-2-4-2002000000000044-2-4-2002000000000044-2-4-20020000000000
χ174-4-20222−220−22000000004-4-20222−220−22000000004-4-20222−220−22000000004-4-20222−220−2200000000
χ184-4-202−222202−2000000004-4-202−222202−2000000004-4-202−222202−2000000004-4-202−222202−200000000
χ19111111111111111111111111111111111111−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32
χ2011111111111111-1-1-1-111111111111111-1-1-1-1−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i321−i321−i321−i321−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i321+i321+i321+i321+i32
χ211111111111-1-1-1-1111-11111111111-1-1-1-1111-1−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i321−i321−i321−i321−i32−1+i32−1+i32−1+i321−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i321+i321+i321+i321+i32−1−i32−1−i32−1−i321+i32
χ221111111111-1-1-1-1-1-1-111111111111-1-1-1-1-1-1-11−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i321−i321−i321−i321−i321−i321−i321−i32−1+i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i321+i321+i321+i321+i321+i321+i321+i32−1−i32
χ2322222-2-22-2-20000000022222-2-22-2-200000000−1+i3−1+i3−1+i3−1+i3−1+i31−i31−i3−1+i31−i31−i300000000−1−i3−1−i3−1−i3−1−i3−1−i31+i31+i3−1−i31+i31+i300000000
χ24222-2200-20022−2−20000222-2200-20022−2−20000−1+i3−1+i3−1+i31−i3−1+i3001−i300ζ10−ζ46ζ10−ζ46−ζ10+ζ46−ζ10+ζ460000−1−i3−1−i3−1−i31+i3−1−i3001+i300−ζ14+ζ26−ζ14+ζ26ζ14−ζ26ζ14−ζ260000
χ25222-2200-200−2−2220000222-2200-200−2−2220000−1+i3−1+i3−1+i31−i3−1+i3001−i300−ζ10+ζ46−ζ10+ζ46ζ10−ζ46ζ10−ζ460000−1−i3−1−i3−1−i31+i3−1−i3001+i300ζ14−ζ26ζ14−ζ26−ζ14+ζ26−ζ14+ζ260000
χ2622-12-122-1-1-100002-1-1022-12-122-1-1-100002-1-10−1+i3−1+i31−i32−1+i31−i32−1+i3−1+i31−i321−i321−i320000−1+i31−i321−i320−1−i3−1−i31+i32−1−i31+i32−1−i3−1−i31+i321+i321+i320000−1−i31+i321+i320
χ2722-12-122-1-1-10000-211022-12-122-1-1-10000-2110−1+i3−1+i31−i32−1+i31−i32−1+i3−1+i31−i321−i321−i3200001−i3−1+i32−1+i320−1−i3−1−i31+i32−1−i31+i32−1−i3−1−i31+i321+i321+i3200001+i3−1−i32−1−i320
χ2822-12-1-2-2-11100000−i3i3022-12-1-2-2-11100000−i3i30−1+i3−1+i31−i32−1+i31−i321−i31−i31−i32−1+i32−1+i32000003+i32−3−i320−1−i3−1−i31+i32−1−i31+i321+i31+i31+i32−1−i32−1−i3200000−3+i323−i320
χ2922-12-1-2-2-11100000i3−i3022-12-1-2-2-11100000i3−i30−1+i3−1+i31−i32−1+i31−i321−i31−i31−i32−1+i32−1+i3200000−3−i323+i320−1−i3−1−i31+i32−1−i31+i321+i31+i31+i32−1−i32−1−i32000003−i32−3+i320
χ302-220-22−202−2−ζ25+ζ31−ζ41+ζ47ζ25−ζ31+ζ41−ζ47ζ11−ζ13−ζ29+ζ43−ζ11+ζ13+ζ29−ζ4300002-220-22−202−2−ζ25+ζ31−ζ41+ζ47ζ25−ζ31+ζ41−ζ47ζ11−ζ13−ζ29+ζ43−ζ11+ζ13+ζ29−ζ430000−1+i31−i3−1+i301−i3ζ10−ζ46−ζ10+ζ460ζ10−ζ46−ζ10+ζ46ζ25−ζ31−ζ25+ζ31ζ13−ζ43−ζ13+ζ430000−1−i31+i3−1−i301+i3−ζ14+ζ26ζ14−ζ260−ζ14+ζ26ζ14−ζ26ζ41−ζ47−ζ41+ζ47−ζ11+ζ29ζ11−ζ290000
χ312-220-22−202−2ζ25−ζ31+ζ41−ζ47−ζ25+ζ31−ζ41+ζ47−ζ11+ζ13+ζ29−ζ43ζ11−ζ13−ζ29+ζ4300002-220-22−202−2ζ25−ζ31+ζ41−ζ47−ζ25+ζ31−ζ41+ζ47−ζ11+ζ13+ζ29−ζ43ζ11−ζ13−ζ29+ζ430000−1+i31−i3−1+i301−i3ζ10−ζ46−ζ10+ζ460ζ10−ζ46−ζ10+ζ46−ζ25+ζ31ζ25−ζ31−ζ13+ζ43ζ13−ζ430000−1−i31+i3−1−i301+i3−ζ14+ζ26ζ14−ζ260−ζ14+ζ26ζ14−ζ26−ζ41+ζ47ζ41−ζ47ζ11−ζ29−ζ11+ζ290000
χ322-220-2−220−22ζ11−ζ13−ζ29+ζ43−ζ11+ζ13+ζ29−ζ43ζ25−ζ31+ζ41−ζ47−ζ25+ζ31−ζ41+ζ4700002-220-2−220−22ζ11−ζ13−ζ29+ζ43−ζ11+ζ13+ζ29−ζ43ζ25−ζ31+ζ41−ζ47−ζ25+ζ31−ζ41+ζ470000−1+i31−i3−1+i301−i3−ζ10+ζ46ζ10−ζ460−ζ10+ζ46ζ10−ζ46ζ13−ζ43−ζ13+ζ43−ζ25+ζ31ζ25−ζ310000−1−i31+i3−1−i301+i3ζ14−ζ26−ζ14+ζ260ζ14−ζ26−ζ14+ζ26−ζ11+ζ29ζ11−ζ29−ζ41+ζ47ζ41−ζ470000
χ332-220-2−220−22−ζ11+ζ13+ζ29−ζ43ζ11−ζ13−ζ29+ζ43−ζ25+ζ31−ζ41+ζ47ζ25−ζ31+ζ41−ζ4700002-220-2−220−22−ζ11+ζ13+ζ29−ζ43ζ11−ζ13−ζ29+ζ43−ζ25+ζ31−ζ41+ζ47ζ25−ζ31+ζ41−ζ470000−1+i31−i3−1+i301−i3−ζ10+ζ46ζ10−ζ460−ζ10+ζ46ζ10−ζ46−ζ13+ζ43ζ13−ζ43ζ25−ζ31−ζ25+ζ310000−1−i31+i3−1−i301+i3ζ14−ζ26−ζ14+ζ260ζ14−ζ26−ζ14+ζ26ζ11−ζ29−ζ11+ζ29ζ41−ζ47−ζ41+ζ470000
χ3444-2-4-2002000000000044-2-4-20020000000000−2+2i3−2+2i31−i32−2i31−i300−1+i30000000000−2−2i3−2−2i31+i32+2i31+i300−1−i30000000000
χ354-4-20222−220−22000000004-4-20222−220−2200000000−2+2i32−2i31−i30−1+i32ζ10−2ζ46−2ζ10+2ζ460−ζ10+ζ46ζ10−ζ4600000000−2−2i32+2i31+i30−1−i3−2ζ14+2ζ262ζ14−2ζ260ζ14−ζ26−ζ14+ζ2600000000
χ364-4-202−222202−2000000004-4-202−222202−200000000−2+2i32−2i31−i30−1+i3−2ζ10+2ζ462ζ10−2ζ460ζ10−ζ46−ζ10+ζ4600000000−2−2i32+2i31+i30−1−i32ζ14−2ζ26−2ζ14+2ζ260−ζ14+ζ26ζ14−ζ2600000000
χ37111111111111111111111111111111111111−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32
χ3811111111111111-1-1-1-111111111111111-1-1-1-1−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i321+i321+i321+i321+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i321−i321−i321−i321−i32
χ391111111111-1-1-1-1111-11111111111-1-1-1-1111-1−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i321+i321+i321+i321+i32−1−i32−1−i32−1−i321+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i321−i321−i321−i321−i32−1+i32−1+i32−1+i321−i32
χ401111111111-1-1-1-1-1-1-111111111111-1-1-1-1-1-1-11−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i321+i321+i321+i321+i321+i321+i321+i32−1−i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i321−i321−i321−i321−i321−i321−i321−i32−1+i32
χ4122222-2-22-2-20000000022222-2-22-2-200000000−1−i3−1−i3−1−i3−1−i3−1−i31+i31+i3−1−i31+i31+i300000000−1+i3−1+i3−1+i3−1+i3−1+i31−i31−i3−1+i31−i31−i300000000
χ42222-2200-20022−2−20000222-2200-20022−2−20000−1−i3−1−i3−1−i31+i3−1−i3001+i300−ζ14+ζ26−ζ14+ζ26ζ14−ζ26ζ14−ζ260000−1+i3−1+i3−1+i31−i3−1+i3001−i300ζ10−ζ46ζ10−ζ46−ζ10+ζ46−ζ10+ζ460000
χ43222-2200-200−2−2220000222-2200-200−2−2220000−1−i3−1−i3−1−i31+i3−1−i3001+i300ζ14−ζ26ζ14−ζ26−ζ14+ζ26−ζ14+ζ260000−1+i3−1+i3−1+i31−i3−1+i3001−i300−ζ10+ζ46−ζ10+ζ46ζ10−ζ46ζ10−ζ460000
χ4422-12-122-1-1-100002-1-1022-12-122-1-1-100002-1-10−1−i3−1−i31+i32−1−i31+i32−1−i3−1−i31+i321+i321+i320000−1−i31+i321+i320−1+i3−1+i31−i32−1+i31−i32−1+i3−1+i31−i321−i321−i320000−1+i31−i321−i320
χ4522-12-122-1-1-10000-211022-12-122-1-1-10000-2110−1−i3−1−i31+i32−1−i31+i32−1−i3−1−i31+i321+i321+i3200001+i3−1−i32−1−i320−1+i3−1+i31−i32−1+i31−i32−1+i3−1+i31−i321−i321−i3200001−i3−1+i32−1+i320
χ4622-12-1-2-2-11100000−i3i3022-12-1-2-2-11100000−i3i30−1−i3−1−i31+i32−1−i31+i321+i31+i31+i32−1−i32−1−i3200000−3+i323−i320−1+i3−1+i31−i32−1+i31−i321−i31−i31−i32−1+i32−1+i32000003+i32−3−i320
χ4722-12-1-2-2-11100000i3−i3022-12-1-2-2-11100000i3−i30−1−i3−1−i31+i32−1−i31+i321+i31+i31+i32−1−i32−1−i32000003−i32−3+i320−1+i3−1+i31−i32−1+i31−i321−i31−i31−i32−1+i32−1+i3200000−3−i323+i320
χ482-220-22−202−2−ζ25+ζ31−ζ41+ζ47ζ25−ζ31+ζ41−ζ47ζ11−ζ13−ζ29+ζ43−ζ11+ζ13+ζ29−ζ4300002-220-22−202−2−ζ25+ζ31−ζ41+ζ47ζ25−ζ31+ζ41−ζ47ζ11−ζ13−ζ29+ζ43−ζ11+ζ13+ζ29−ζ430000−1−i31+i3−1−i301+i3−ζ14+ζ26ζ14−ζ260−ζ14+ζ26ζ14−ζ26ζ41−ζ47−ζ41+ζ47−ζ11+ζ29ζ11−ζ290000−1+i31−i3−1+i301−i3ζ10−ζ46−ζ10+ζ460ζ10−ζ46−ζ10+ζ46ζ25−ζ31−ζ25+ζ31ζ13−ζ43−ζ13+ζ430000
χ492-220-22−202−2ζ25−ζ31+ζ41−ζ47−ζ25+ζ31−ζ41+ζ47−ζ11+ζ13+ζ29−ζ43ζ11−ζ13−ζ29+ζ4300002-220-22−202−2ζ25−ζ31+ζ41−ζ47−ζ25+ζ31−ζ41+ζ47−ζ11+ζ13+ζ29−ζ43ζ11−ζ13−ζ29+ζ430000−1−i31+i3−1−i301+i3−ζ14+ζ26ζ14−ζ260−ζ14+ζ26ζ14−ζ26−ζ41+ζ47ζ41−ζ47ζ11−ζ29−ζ11+ζ290000−1+i31−i3−1+i301−i3ζ10−ζ46−ζ10+ζ460ζ10−ζ46−ζ10+ζ46−ζ25+ζ31ζ25−ζ31−ζ13+ζ43ζ13−ζ430000
χ502-220-2−220−22ζ11−ζ13−ζ29+ζ43−ζ11+ζ13+ζ29−ζ43ζ25−ζ31+ζ41−ζ47−ζ25+ζ31−ζ41+ζ4700002-220-2−220−22ζ11−ζ13−ζ29+ζ43−ζ11+ζ13+ζ29−ζ43ζ25−ζ31+ζ41−ζ47−ζ25+ζ31−ζ41+ζ470000−1−i31+i3−1−i301+i3ζ14−ζ26−ζ14+ζ260ζ14−ζ26−ζ14+ζ26−ζ11+ζ29ζ11−ζ29−ζ41+ζ47ζ41−ζ470000−1+i31−i3−1+i301−i3−ζ10+ζ46ζ10−ζ460−ζ10+ζ46ζ10−ζ46ζ13−ζ43−ζ13+ζ43−ζ25+ζ31ζ25−ζ310000
χ512-220-2−220−22−ζ11+ζ13+ζ29−ζ43ζ11−ζ13−ζ29+ζ43−ζ25+ζ31−ζ41+ζ47ζ25−ζ31+ζ41−ζ4700002-220-2−220−22−ζ11+ζ13+ζ29−ζ43ζ11−ζ13−ζ29+ζ43−ζ25+ζ31−ζ41+ζ47ζ25−ζ31+ζ41−ζ470000−1−i31+i3−1−i301+i3ζ14−ζ26−ζ14+ζ260ζ14−ζ26−ζ14+ζ26ζ11−ζ29−ζ11+ζ29ζ41−ζ47−ζ41+ζ470000−1+i31−i3−1+i301−i3−ζ10+ζ46ζ10−ζ460−ζ10+ζ46ζ10−ζ46−ζ13+ζ43ζ13−ζ43ζ25−ζ31−ζ25+ζ310000
χ5244-2-4-2002000000000044-2-4-20020000000000−2−2i3−2−2i31+i32+2i31+i300−1−i30000000000−2+2i3−2+2i31−i32−2i31−i300−1+i30000000000
χ534-4-20222−220−22000000004-4-20222−220−2200000000−2−2i32+2i31+i30−1−i3−2ζ14+2ζ262ζ14−2ζ260ζ14−ζ26−ζ14+ζ2600000000−2+2i32−2i31−i30−1+i32ζ10−2ζ46−2ζ10+2ζ460−ζ10+ζ46ζ10−ζ4600000000
χ544-4-202−222202−2000000004-4-202−222202−200000000−2−2i32+2i31+i30−1−i32ζ14−2ζ26−2ζ14+2ζ260−ζ14+ζ26ζ14−ζ2600000000−2+2i32−2i31−i30−1+i3−2ζ10+2ζ462ζ10−2ζ460ζ10−ζ46−ζ10+ζ4600000000
χ55333333333333333333-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1000000000000000000000000000000000000
χ5633333333333333-3-3-3-3-1-1-1-1-1-1-1-1-1-1-1-1-1-11111000000000000000000000000000000000000
χ573333333333-3-3-3-3333-3-1-1-1-1-1-1-1-1-1-11111-1-1-11000000000000000000000000000000000000
χ583333333333-3-3-3-3-3-3-33-1-1-1-1-1-1-1-1-1-11111111-1000000000000000000000000000000000000
χ5966666-6-66-6-600000000-2-2-2-2-222-22200000000000000000000000000000000000000000000
χ60666-6600-6003232−32−320000-2-2-22-200200−2−2220000000000000000000000000000000000000000
χ61666-6600-600−32−3232320000-2-2-22-20020022−2−20000000000000000000000000000000000000000
χ6266-36-366-3-3-300006-3-30-2-21-21-2-21110000-2110000000000000000000000000000000000000
χ6366-36-366-3-3-30000-6330-2-21-21-2-211100002-1-10000000000000000000000000000000000000
χ6466-36-3-6-6-33300000−3i33i30-2-21-21221-1-100000i3−i30000000000000000000000000000000000000
χ6566-36-3-6-6-333000003i3−3i30-2-21-21221-1-100000−i3i30000000000000000000000000000000000000
χ666-660-632−32032−32−3ζ25+3ζ31−3ζ41+3ζ473ζ25−3ζ31+3ζ41−3ζ473ζ11−3ζ13−3ζ29+3ζ43−3ζ11+3ζ13+3ζ29−3ζ430000-22-202−220−22ζ25−ζ31+ζ41−ζ47−ζ25+ζ31−ζ41+ζ47−ζ11+ζ13+ζ29−ζ43ζ11−ζ13−ζ29+ζ430000000000000000000000000000000000000000
χ676-660-632−32032−323ζ25−3ζ31+3ζ41−3ζ47−3ζ25+3ζ31−3ζ41+3ζ47−3ζ11+3ζ13+3ζ29−3ζ433ζ11−3ζ13−3ζ29+3ζ430000-22-202−220−22−ζ25+ζ31−ζ41+ζ47ζ25−ζ31+ζ41−ζ47ζ11−ζ13−ζ29+ζ43−ζ11+ζ13+ζ29−ζ430000000000000000000000000000000000000000
χ686-660-6−32320−32323ζ11−3ζ13−3ζ29+3ζ43−3ζ11+3ζ13+3ζ29−3ζ433ζ25−3ζ31+3ζ41−3ζ47−3ζ25+3ζ31−3ζ41+3ζ470000-22-2022−202−2−ζ11+ζ13+ζ29−ζ43ζ11−ζ13−ζ29+ζ43−ζ25+ζ31−ζ41+ζ47ζ25−ζ31+ζ41−ζ470000000000000000000000000000000000000000
χ696-660-6−32320−3232−3ζ11+3ζ13+3ζ29−3ζ433ζ11−3ζ13−3ζ29+3ζ43−3ζ25+3ζ31−3ζ41+3ζ473ζ25−3ζ31+3ζ41−3ζ470000-22-2022−202−2ζ11−ζ13−ζ29+ζ43−ζ11+ζ13+ζ29−ζ43ζ25−ζ31+ζ41−ζ47−ζ25+ζ31−ζ41+ζ470000000000000000000000000000000000000000
χ701212-6-12-60060000000000-4-424200-20000000000000000000000000000000000000000000000
χ7112-12-60662−620−323200000000-4420-2−222202−200000000000000000000000000000000000000000000
χ7212-12-606−6262032−3200000000-4420-222−220−2200000000000000000000000000000000000000000000

Here ζ is a primitive root of unity of order 48 (ζ48 = 1); i = ζ12.