Finite Group Databasebeta

← Group #14512565

Character table — Group #14512565

Order 1920.

C1C2C3C4C5C6C7C8C9C10C11C12C13C14C15C16C17C18C19C20C21C22C23C24C25C26C27C28C29C30C31C32C33C34C35C36C37C38C39C40C41C42C43C44C45C46C47C48C49C50C51C52C53C54C55C56C57C58C59C60C61C62C63C64C65C66C67C68C69C70C71C72C73C74C75C76
size112444558881010101010202020336121212151524242430303030306060604481616162020323232404040404080808044816161620203232324040404040808080
order124251022101020488882442242101022101020488882443612615306630306012242424246121236126153066303060122424242461212
χ11111111111111111111111111111111111111111111111111111111111111111111111111111
χ2111111111111-1-1-1-11-1-1111111111111-1-1-1-11-1-1111111111111-1-1-1-11-1-1111111111111-1-1-1-11-1-1
χ3111111-1-1111-1ii−i−i-1i−i111111-1-1111-1ii−i−i-1i−i111111-1-1111-1ii−i−i-1i−i111111-1-1111-1ii−i−i-1i−i
χ4111111-1-1111-1−i−iii-1−ii111111-1-1111-1−i−iii-1−ii111111-1-1111-1−i−iii-1−ii111111-1-1111-1−i−iii-1−ii
χ5111-11111-1-1111111-1-1-1111-11111-1-1111111-1-1-1111-11111-1-1111111-1-1-1111-11111-1-1111111-1-1-1
χ6111-11111-1-111-1-1-1-1-111111-11111-1-111-1-1-1-1-111111-11111-1-111-1-1-1-1-111111-11111-1-111-1-1-1-1-111
χ7111-111-1-1-1-11-1ii−i−i1−ii111-111-1-1-1-11-1ii−i−i1−ii111-111-1-1-1-11-1ii−i−i1−ii111-111-1-1-1-11-1ii−i−i1−ii
χ8111-111-1-1-1-11-1−i−iii1i−i111-111-1-1-1-11-1−i−iii1i−i111-111-1-1-1-11-1−i−iii1i−i111-111-1-1-1-11-1−i−iii1i−i
χ922-20222200-2-2000000022-20222200-2-2000000022-20222200-2-2000000022-20222200-2-20000000
χ1022-2022-2-200-22000000022-2022-2-200-22000000022-2022-2-200-22000000022-2022-2-200-220000000
χ112-2002-22-20000i2−i2i2−i20002-2002-22-20000i2−i2i2−i20002-2002-22-20000i2−i2i2−i20002-2002-22-20000i2−i2i2−i2000
χ122-2002-22-20000−i2i2−i2i20002-2002-22-20000−i2i2−i2i20002-2002-22-20000−i2i2−i2i20002-2002-22-20000−i2i2−i2i2000
χ132-2002-2-2200002−2−220002-2002-2-2200002−2−220002-2002-2-2200002−2−220002-2002-2-2200002−2−22000
χ142-2002-2-220000−222−20002-2002-2-220000−222−20002-2002-2-220000−222−20002-2002-2-220000−222−2000
χ154444-1-100-1-1-1000000004444-1-100-1-1-1000000004444-1-100-1-1-1000000004444-1-100-1-1-100000000
χ16444-4-1-10011-100000000444-4-1-10011-100000000444-4-1-10011-100000000444-4-1-10011-100000000
χ1744-40-1-1005−510000000044-40-1-1005−510000000044-40-1-1005−510000000044-40-1-1005−5100000000
χ1844-40-1-100−5510000000044-40-1-100−5510000000044-40-1-100−5510000000044-40-1-100−55100000000
χ198-800-2200000000000008-800-2200000000000008-800-2200000000000008-800-220000000000000
χ2011111111111111111111111111111111111111−1+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−i32−1−i32−1−i32
χ21111111111111-1-1-1-11-1-1111111111111-1-1-1-11-1-1−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i321−i321−i321−i321−i32−1+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−i321+i321+i321+i321+i32−1−i321+i321+i32
χ22111111-1-1111-1ii−i−i-1i−i111111-1-1111-1ii−i−i-1i−i−1+i32−1+i32−1+i32−1+i32−1+i32−1+i321−i321−i32−1+i32−1+i32−1+i321−i32−ζ22−ζ46−ζ94−ζ118−ζ22−ζ46−ζ94−ζ118ζ22+ζ46+ζ94+ζ118ζ22+ζ46+ζ94+ζ1181−i32−ζ22−ζ46−ζ94−ζ118ζ22+ζ46+ζ94+ζ118−1−i32−1−i32−1−i32−1−i32−1−i32−1−i321+i321+i32−1−i32−1−i32−1−i321+i32−ζ14−ζ38−ζ62−ζ86−ζ14−ζ38−ζ62−ζ86ζ14+ζ38+ζ62+ζ86ζ14+ζ38+ζ62+ζ861+i32−ζ14−ζ38−ζ62−ζ86ζ14+ζ38+ζ62+ζ86
χ23111111-1-1111-1−i−iii-1−ii111111-1-1111-1−i−iii-1−ii−1+i32−1+i32−1+i32−1+i32−1+i32−1+i321−i321−i32−1+i32−1+i32−1+i321−i32ζ22+ζ46+ζ94+ζ118ζ22+ζ46+ζ94+ζ118−ζ22−ζ46−ζ94−ζ118−ζ22−ζ46−ζ94−ζ1181−i32ζ22+ζ46+ζ94+ζ118−ζ22−ζ46−ζ94−ζ118−1−i32−1−i32−1−i32−1−i32−1−i32−1−i321+i321+i32−1−i32−1−i32−1−i321+i32ζ14+ζ38+ζ62+ζ86ζ14+ζ38+ζ62+ζ86−ζ14−ζ38−ζ62−ζ86−ζ14−ζ38−ζ62−ζ861+i32ζ14+ζ38+ζ62+ζ86−ζ14−ζ38−ζ62−ζ86
χ24111-11111-1-1111111-1-1-1111-11111-1-1111111-1-1-1−1+i32−1+i32−1+i321−i32−1+i32−1+i32−1+i32−1+i321−i321−i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i321−i321−i321−i32−1−i32−1−i32−1−i321+i32−1−i32−1−i32−1−i32−1−i321+i321+i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i321+i321+i321+i32
χ25111-11111-1-111-1-1-1-1-111111-11111-1-111-1-1-1-1-111−1+i32−1+i32−1+i321−i32−1+i32−1+i32−1+i32−1+i321−i321−i32−1+i32−1+i321−i321−i321−i321−i321−i32−1+i32−1+i32−1−i32−1−i32−1−i321+i32−1−i32−1−i32−1−i32−1−i321+i321+i32−1−i32−1−i321+i321+i321+i321+i321+i32−1−i32−1−i32
χ26111-111-1-1-1-11-1ii−i−i1−ii111-111-1-1-1-11-1ii−i−i1−ii−1+i32−1+i32−1+i321−i32−1+i32−1+i321−i321−i321−i321−i32−1+i321−i32−ζ22−ζ46−ζ94−ζ118−ζ22−ζ46−ζ94−ζ118ζ22+ζ46+ζ94+ζ118ζ22+ζ46+ζ94+ζ118−1+i32ζ22+ζ46+ζ94+ζ118−ζ22−ζ46−ζ94−ζ118−1−i32−1−i32−1−i321+i32−1−i32−1−i321+i321+i321+i321+i32−1−i321+i32−ζ14−ζ38−ζ62−ζ86−ζ14−ζ38−ζ62−ζ86ζ14+ζ38+ζ62+ζ86ζ14+ζ38+ζ62+ζ86−1−i32ζ14+ζ38+ζ62+ζ86−ζ14−ζ38−ζ62−ζ86
χ27111-111-1-1-1-11-1−i−iii1i−i111-111-1-1-1-11-1−i−iii1i−i−1+i32−1+i32−1+i321−i32−1+i32−1+i321−i321−i321−i321−i32−1+i321−i32ζ22+ζ46+ζ94+ζ118ζ22+ζ46+ζ94+ζ118−ζ22−ζ46−ζ94−ζ118−ζ22−ζ46−ζ94−ζ118−1+i32−ζ22−ζ46−ζ94−ζ118ζ22+ζ46+ζ94+ζ118−1−i32−1−i32−1−i321+i32−1−i32−1−i321+i321+i321+i321+i32−1−i321+i32ζ14+ζ38+ζ62+ζ86ζ14+ζ38+ζ62+ζ86−ζ14−ζ38−ζ62−ζ86−ζ14−ζ38−ζ62−ζ86−1−i32−ζ14−ζ38−ζ62−ζ86ζ14+ζ38+ζ62+ζ86
χ2822-20222200-2-2000000022-20222200-2-20000000−1+i3−1+i31−i30−1+i3−1+i3−1+i3−1+i3001−i31−i30000000−1−i3−1−i31+i30−1−i3−1−i3−1−i3−1−i3001+i31+i30000000
χ2922-2022-2-200-22000000022-2022-2-200-220000000−1+i3−1+i31−i30−1+i3−1+i31−i31−i3001−i3−1+i30000000−1−i3−1−i31+i30−1−i3−1−i31+i31+i3001+i3−1−i30000000
χ302-2002-22-20000i2−i2i2−i20002-2002-22-20000i2−i2i2−i2000−1+i31−i300−1+i31−i3−1+i31−i30000−ζ7−ζ13−ζ31−ζ37−ζ61−ζ79−ζ103−ζ109ζ7+ζ13+ζ31+ζ37+ζ61+ζ79+ζ103+ζ109−ζ7−ζ13−ζ31−ζ37−ζ61−ζ79−ζ103−ζ109ζ7+ζ13+ζ31+ζ37+ζ61+ζ79+ζ103+ζ109000−1−i31+i300−1−i31+i3−1−i31+i30000−ζ23−ζ29−ζ47−ζ53−ζ71−ζ77−ζ101−ζ119ζ23+ζ29+ζ47+ζ53+ζ71+ζ77+ζ101+ζ119−ζ23−ζ29−ζ47−ζ53−ζ71−ζ77−ζ101−ζ119ζ23+ζ29+ζ47+ζ53+ζ71+ζ77+ζ101+ζ119000
χ312-2002-22-20000−i2i2−i2i20002-2002-22-20000−i2i2−i2i2000−1+i31−i300−1+i31−i3−1+i31−i30000ζ7+ζ13+ζ31+ζ37+ζ61+ζ79+ζ103+ζ109−ζ7−ζ13−ζ31−ζ37−ζ61−ζ79−ζ103−ζ109ζ7+ζ13+ζ31+ζ37+ζ61+ζ79+ζ103+ζ109−ζ7−ζ13−ζ31−ζ37−ζ61−ζ79−ζ103−ζ109000−1−i31+i300−1−i31+i3−1−i31+i30000ζ23+ζ29+ζ47+ζ53+ζ71+ζ77+ζ101+ζ119−ζ23−ζ29−ζ47−ζ53−ζ71−ζ77−ζ101−ζ119ζ23+ζ29+ζ47+ζ53+ζ71+ζ77+ζ101+ζ119−ζ23−ζ29−ζ47−ζ53−ζ71−ζ77−ζ101−ζ119000
χ322-2002-2-2200002−2−220002-2002-2-2200002−2−22000−1+i31−i300−1+i31−i31−i3−1+i30000−ζ7+ζ13−ζ31+ζ37+ζ61−ζ79−ζ103+ζ109ζ7−ζ13+ζ31−ζ37−ζ61+ζ79+ζ103−ζ109ζ7−ζ13+ζ31−ζ37−ζ61+ζ79+ζ103−ζ109−ζ7+ζ13−ζ31+ζ37+ζ61−ζ79−ζ103+ζ109000−1−i31+i300−1−i31+i31+i3−1−i30000−ζ23+ζ29−ζ47+ζ53−ζ71+ζ77+ζ101−ζ119ζ23−ζ29+ζ47−ζ53+ζ71−ζ77−ζ101+ζ119ζ23−ζ29+ζ47−ζ53+ζ71−ζ77−ζ101+ζ119−ζ23+ζ29−ζ47+ζ53−ζ71+ζ77+ζ101−ζ119000
χ332-2002-2-220000−222−20002-2002-2-220000−222−2000−1+i31−i300−1+i31−i31−i3−1+i30000ζ7−ζ13+ζ31−ζ37−ζ61+ζ79+ζ103−ζ109−ζ7+ζ13−ζ31+ζ37+ζ61−ζ79−ζ103+ζ109−ζ7+ζ13−ζ31+ζ37+ζ61−ζ79−ζ103+ζ109ζ7−ζ13+ζ31−ζ37−ζ61+ζ79+ζ103−ζ109000−1−i31+i300−1−i31+i31+i3−1−i30000ζ23−ζ29+ζ47−ζ53+ζ71−ζ77−ζ101+ζ119−ζ23+ζ29−ζ47+ζ53−ζ71+ζ77+ζ101−ζ119−ζ23+ζ29−ζ47+ζ53−ζ71+ζ77+ζ101−ζ119ζ23−ζ29+ζ47−ζ53+ζ71−ζ77−ζ101+ζ119000
χ344444-1-100-1-1-1000000004444-1-100-1-1-100000000−2+2i3−2+2i3−2+2i3−2+2i31−i321−i32001−i321−i321−i3200000000−2−2i3−2−2i3−2−2i3−2−2i31+i321+i32001+i321+i321+i3200000000
χ35444-4-1-10011-100000000444-4-1-10011-100000000−2+2i3−2+2i3−2+2i32−2i31−i321−i3200−1+i32−1+i321−i3200000000−2−2i3−2−2i3−2−2i32+2i31+i321+i3200−1−i32−1−i321+i3200000000
χ3644-40-1-1005−510000000044-40-1-1005−5100000000−2+2i3−2+2i32−2i301−i321−i3200−ζ4+ζ28+ζ52−ζ76ζ4−ζ28−ζ52+ζ76−1+i3200000000−2−2i3−2−2i32+2i301+i321+i3200−ζ44+ζ68+ζ92−ζ116ζ44−ζ68−ζ92+ζ116−1−i3200000000
χ3744-40-1-100−5510000000044-40-1-100−55100000000−2+2i3−2+2i32−2i301−i321−i3200ζ4−ζ28−ζ52+ζ76−ζ4+ζ28+ζ52−ζ76−1+i3200000000−2−2i3−2−2i32+2i301+i321+i3200ζ44−ζ68−ζ92+ζ116−ζ44+ζ68+ζ92−ζ116−1−i3200000000
χ388-800-2200000000000008-800-220000000000000−4+4i34−4i3001−i3−1+i30000000000000−4−4i34+4i3001+i3−1−i30000000000000
χ3911111111111111111111111111111111111111−1−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+i32−1+i32−1+i32
χ40111111111111-1-1-1-11-1-1111111111111-1-1-1-11-1-1−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i321+i321+i321+i321+i32−1−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+i321−i321−i321−i321−i32−1+i321−i321−i32
χ41111111-1-1111-1ii−i−i-1i−i111111-1-1111-1ii−i−i-1i−i−1−i32−1−i32−1−i32−1−i32−1−i32−1−i321+i321+i32−1−i32−1−i32−1−i321+i32−ζ14−ζ38−ζ62−ζ86−ζ14−ζ38−ζ62−ζ86ζ14+ζ38+ζ62+ζ86ζ14+ζ38+ζ62+ζ861+i32−ζ14−ζ38−ζ62−ζ86ζ14+ζ38+ζ62+ζ86−1+i32−1+i32−1+i32−1+i32−1+i32−1+i321−i321−i32−1+i32−1+i32−1+i321−i32−ζ22−ζ46−ζ94−ζ118−ζ22−ζ46−ζ94−ζ118ζ22+ζ46+ζ94+ζ118ζ22+ζ46+ζ94+ζ1181−i32−ζ22−ζ46−ζ94−ζ118ζ22+ζ46+ζ94+ζ118
χ42111111-1-1111-1−i−iii-1−ii111111-1-1111-1−i−iii-1−ii−1−i32−1−i32−1−i32−1−i32−1−i32−1−i321+i321+i32−1−i32−1−i32−1−i321+i32ζ14+ζ38+ζ62+ζ86ζ14+ζ38+ζ62+ζ86−ζ14−ζ38−ζ62−ζ86−ζ14−ζ38−ζ62−ζ861+i32ζ14+ζ38+ζ62+ζ86−ζ14−ζ38−ζ62−ζ86−1+i32−1+i32−1+i32−1+i32−1+i32−1+i321−i321−i32−1+i32−1+i32−1+i321−i32ζ22+ζ46+ζ94+ζ118ζ22+ζ46+ζ94+ζ118−ζ22−ζ46−ζ94−ζ118−ζ22−ζ46−ζ94−ζ1181−i32ζ22+ζ46+ζ94+ζ118−ζ22−ζ46−ζ94−ζ118
χ43111-11111-1-1111111-1-1-1111-11111-1-1111111-1-1-1−1−i32−1−i32−1−i321+i32−1−i32−1−i32−1−i32−1−i321+i321+i32−1−i32−1−i32−1−i32−1−i32−1−i32−1−i321+i321+i321+i32−1+i32−1+i32−1+i321−i32−1+i32−1+i32−1+i32−1+i321−i321−i32−1+i32−1+i32−1+i32−1+i32−1+i32−1+i321−i321−i321−i32
χ44111-11111-1-111-1-1-1-1-111111-11111-1-111-1-1-1-1-111−1−i32−1−i32−1−i321+i32−1−i32−1−i32−1−i32−1−i321+i321+i32−1−i32−1−i321+i321+i321+i321+i321+i32−1−i32−1−i32−1+i32−1+i32−1+i321−i32−1+i32−1+i32−1+i32−1+i321−i321−i32−1+i32−1+i321−i321−i321−i321−i321−i32−1+i32−1+i32
χ45111-111-1-1-1-11-1ii−i−i1−ii111-111-1-1-1-11-1ii−i−i1−ii−1−i32−1−i32−1−i321+i32−1−i32−1−i321+i321+i321+i321+i32−1−i321+i32−ζ14−ζ38−ζ62−ζ86−ζ14−ζ38−ζ62−ζ86ζ14+ζ38+ζ62+ζ86ζ14+ζ38+ζ62+ζ86−1−i32ζ14+ζ38+ζ62+ζ86−ζ14−ζ38−ζ62−ζ86−1+i32−1+i32−1+i321−i32−1+i32−1+i321−i321−i321−i321−i32−1+i321−i32−ζ22−ζ46−ζ94−ζ118−ζ22−ζ46−ζ94−ζ118ζ22+ζ46+ζ94+ζ118ζ22+ζ46+ζ94+ζ118−1+i32ζ22+ζ46+ζ94+ζ118−ζ22−ζ46−ζ94−ζ118
χ46111-111-1-1-1-11-1−i−iii1i−i111-111-1-1-1-11-1−i−iii1i−i−1−i32−1−i32−1−i321+i32−1−i32−1−i321+i321+i321+i321+i32−1−i321+i32ζ14+ζ38+ζ62+ζ86ζ14+ζ38+ζ62+ζ86−ζ14−ζ38−ζ62−ζ86−ζ14−ζ38−ζ62−ζ86−1−i32−ζ14−ζ38−ζ62−ζ86ζ14+ζ38+ζ62+ζ86−1+i32−1+i32−1+i321−i32−1+i32−1+i321−i321−i321−i321−i32−1+i321−i32ζ22+ζ46+ζ94+ζ118ζ22+ζ46+ζ94+ζ118−ζ22−ζ46−ζ94−ζ118−ζ22−ζ46−ζ94−ζ118−1+i32−ζ22−ζ46−ζ94−ζ118ζ22+ζ46+ζ94+ζ118
χ4722-20222200-2-2000000022-20222200-2-20000000−1−i3−1−i31+i30−1−i3−1−i3−1−i3−1−i3001+i31+i30000000−1+i3−1+i31−i30−1+i3−1+i3−1+i3−1+i3001−i31−i30000000
χ4822-2022-2-200-22000000022-2022-2-200-220000000−1−i3−1−i31+i30−1−i3−1−i31+i31+i3001+i3−1−i30000000−1+i3−1+i31−i30−1+i3−1+i31−i31−i3001−i3−1+i30000000
χ492-2002-22-20000i2−i2i2−i20002-2002-22-20000i2−i2i2−i2000−1−i31+i300−1−i31+i3−1−i31+i30000−ζ23−ζ29−ζ47−ζ53−ζ71−ζ77−ζ101−ζ119ζ23+ζ29+ζ47+ζ53+ζ71+ζ77+ζ101+ζ119−ζ23−ζ29−ζ47−ζ53−ζ71−ζ77−ζ101−ζ119ζ23+ζ29+ζ47+ζ53+ζ71+ζ77+ζ101+ζ119000−1+i31−i300−1+i31−i3−1+i31−i30000−ζ7−ζ13−ζ31−ζ37−ζ61−ζ79−ζ103−ζ109ζ7+ζ13+ζ31+ζ37+ζ61+ζ79+ζ103+ζ109−ζ7−ζ13−ζ31−ζ37−ζ61−ζ79−ζ103−ζ109ζ7+ζ13+ζ31+ζ37+ζ61+ζ79+ζ103+ζ109000
χ502-2002-22-20000−i2i2−i2i20002-2002-22-20000−i2i2−i2i2000−1−i31+i300−1−i31+i3−1−i31+i30000ζ23+ζ29+ζ47+ζ53+ζ71+ζ77+ζ101+ζ119−ζ23−ζ29−ζ47−ζ53−ζ71−ζ77−ζ101−ζ119ζ23+ζ29+ζ47+ζ53+ζ71+ζ77+ζ101+ζ119−ζ23−ζ29−ζ47−ζ53−ζ71−ζ77−ζ101−ζ119000−1+i31−i300−1+i31−i3−1+i31−i30000ζ7+ζ13+ζ31+ζ37+ζ61+ζ79+ζ103+ζ109−ζ7−ζ13−ζ31−ζ37−ζ61−ζ79−ζ103−ζ109ζ7+ζ13+ζ31+ζ37+ζ61+ζ79+ζ103+ζ109−ζ7−ζ13−ζ31−ζ37−ζ61−ζ79−ζ103−ζ109000
χ512-2002-2-2200002−2−220002-2002-2-2200002−2−22000−1−i31+i300−1−i31+i31+i3−1−i30000−ζ23+ζ29−ζ47+ζ53−ζ71+ζ77+ζ101−ζ119ζ23−ζ29+ζ47−ζ53+ζ71−ζ77−ζ101+ζ119ζ23−ζ29+ζ47−ζ53+ζ71−ζ77−ζ101+ζ119−ζ23+ζ29−ζ47+ζ53−ζ71+ζ77+ζ101−ζ119000−1+i31−i300−1+i31−i31−i3−1+i30000−ζ7+ζ13−ζ31+ζ37+ζ61−ζ79−ζ103+ζ109ζ7−ζ13+ζ31−ζ37−ζ61+ζ79+ζ103−ζ109ζ7−ζ13+ζ31−ζ37−ζ61+ζ79+ζ103−ζ109−ζ7+ζ13−ζ31+ζ37+ζ61−ζ79−ζ103+ζ109000
χ522-2002-2-220000−222−20002-2002-2-220000−222−2000−1−i31+i300−1−i31+i31+i3−1−i30000ζ23−ζ29+ζ47−ζ53+ζ71−ζ77−ζ101+ζ119−ζ23+ζ29−ζ47+ζ53−ζ71+ζ77+ζ101−ζ119−ζ23+ζ29−ζ47+ζ53−ζ71+ζ77+ζ101−ζ119ζ23−ζ29+ζ47−ζ53+ζ71−ζ77−ζ101+ζ119000−1+i31−i300−1+i31−i31−i3−1+i30000ζ7−ζ13+ζ31−ζ37−ζ61+ζ79+ζ103−ζ109−ζ7+ζ13−ζ31+ζ37+ζ61−ζ79−ζ103+ζ109−ζ7+ζ13−ζ31+ζ37+ζ61−ζ79−ζ103+ζ109ζ7−ζ13+ζ31−ζ37−ζ61+ζ79+ζ103−ζ109000
χ534444-1-100-1-1-1000000004444-1-100-1-1-100000000−2−2i3−2−2i3−2−2i3−2−2i31+i321+i32001+i321+i321+i3200000000−2+2i3−2+2i3−2+2i3−2+2i31−i321−i32001−i321−i321−i3200000000
χ54444-4-1-10011-100000000444-4-1-10011-100000000−2−2i3−2−2i3−2−2i32+2i31+i321+i3200−1−i32−1−i321+i3200000000−2+2i3−2+2i3−2+2i32−2i31−i321−i3200−1+i32−1+i321−i3200000000
χ5544-40-1-1005−510000000044-40-1-1005−5100000000−2−2i3−2−2i32+2i301+i321+i3200−ζ44+ζ68+ζ92−ζ116ζ44−ζ68−ζ92+ζ116−1−i3200000000−2+2i3−2+2i32−2i301−i321−i3200−ζ4+ζ28+ζ52−ζ76ζ4−ζ28−ζ52+ζ76−1+i3200000000
χ5644-40-1-100−5510000000044-40-1-100−55100000000−2−2i3−2−2i32+2i301+i321+i3200ζ44−ζ68−ζ92+ζ116−ζ44+ζ68+ζ92−ζ116−1−i3200000000−2+2i3−2+2i32−2i301−i321−i3200ζ4−ζ28−ζ52+ζ76−ζ4+ζ28+ζ52−ζ76−1+i3200000000
χ578-800-2200000000000008-800-220000000000000−4−4i34+4i3001+i3−1−i30000000000000−4+4i34−4i3001−i3−1+i30000000000000
χ583333333333333333333-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-100000000000000000000000000000000000000
χ59333333333333-3-3-3-33-3-3-1-1-1-1-1-1-1-1-1-1-1-11111-11100000000000000000000000000000000000000
χ60333333-3-3333-33i3i−3i−3i-33i−3i-1-1-1-1-1-111-1-1-11−i−iii1−ii00000000000000000000000000000000000000
χ61333333-3-3333-3−3i−3i3i3i-3−3i3i-1-1-1-1-1-111-1-1-11ii−i−i1i−i00000000000000000000000000000000000000
χ62333-33333-3-3333333-3-3-3-1-1-11-1-1-1-111-1-1-1-1-1-111100000000000000000000000000000000000000
χ63333-33333-3-333-3-3-3-3-333-1-1-11-1-1-1-111-1-111111-1-100000000000000000000000000000000000000
χ64333-333-3-3-3-33-33i3i−3i−3i3−3i3i-1-1-11-1-11111-11−i−iii-1i−i00000000000000000000000000000000000000
χ65333-333-3-3-3-33-3−3i−3i3i3i33i−3i-1-1-11-1-11111-11ii−i−i-1−ii00000000000000000000000000000000000000
χ6666-60666600-6-60000000-2-220-2-2-2-20022000000000000000000000000000000000000000000000
χ6766-6066-6-600-660000000-2-220-2-222002-2000000000000000000000000000000000000000000000
χ686-6006-66-600003i2−3i23i2−3i2000-2200-22-220000−i2i2−i2i200000000000000000000000000000000000000000
χ696-6006-66-60000−3i23i2−3i23i2000-2200-22-220000i2−i2i2−i200000000000000000000000000000000000000000
χ706-6006-6-66000032−32−3232000-2200-222-20000−222−200000000000000000000000000000000000000000
χ716-6006-6-660000−323232−32000-2200-222-200002−2−2200000000000000000000000000000000000000000
χ7212121212-3-300-3-3-300000000-4-4-4-411001110000000000000000000000000000000000000000000000
χ73121212-12-3-30033-300000000-4-4-441100-1-110000000000000000000000000000000000000000000000
χ741212-120-3-30035−35300000000-4-4401100−55-10000000000000000000000000000000000000000000000
χ751212-120-3-300−3535300000000-4-44011005−5-10000000000000000000000000000000000000000000000
χ7624-2400-660000000000000-88002-2000000000000000000000000000000000000000000000000000

Here ζ is a primitive root of unity of order 120 (ζ120 = 1); i = ζ30.