Finite Group Databasebeta

← Group #11780442

Character table — Group #11780442

Order 1152.

C1C2C3C4C5C6C7C8C9C10C11C12C13C14C15C16C17C18C19C20C21C22C23C24C25C26C27C28C29C30C31C32C33C34C35C36C37C38C39C40C41C42C43C44C45C46C47C48C49C50C51C52C53C54C55C56C57C58C59C60C61C62C63C64C65C66C67C68C69C70C71C72C73C74C75C76C77C78C79C80C81C82C83C84C85C86C87C88C89C90C91C92C93C94C95C96C97C98C99C100C101C102C103C104C105C106C107C108C109C110C111C112C113C114
size111122222222222222222222444444444444444444444444444444444444444444444444444444444444412121212242424242424242424242424242424242424242424247272144
order122233444466666612121212121212123466688881212121212121212121212121212121212121212242424242424242424242424242424242424242424242424242424242424242422442466668888121212122424242424242424444
χ1111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111
χ2111111111111111111111111111111111111111111111111111111111111111111111111111111111111111-1-1-1111-1-111-1-111-1-11111-1-1-1-1-1-1-1
χ31111111111111111111111111111111111111111111111111111111111111111111111111111111111111-1-1111-1-1-111-1-111-1-111-1-1-1-11111-1-1-1
χ41111111111111111111111111111111111111111111111111111111111111111111111111111111111111-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1111
χ511111111111111111111111111111-1-1-1-111111111111111111111-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-11111111111-1-1-1-11111-1-1-1-1-1-1-1-111-1
χ611111111111111111111111111111-1-1-1-111111111111111111111-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-111-1-1-1111-1-1-1-11111-1-1-1-1-1-11111-1-11
χ711111111111111111111111111111-1-1-1-111111111111111111111-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1111-1-1-11111-1-1-1-1111111-1-1-1-1-1-11
χ811111111111111111111111111111-1-1-1-111111111111111111111-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-11111-1-1-1-11111111111-1
χ92222222-22-222222222-2-222-2-22-2222000022-2-22222-2-2-2-2-2-2-2-2-2-2-2-2000000000000000000000000000000000022-2000-2-20000002200000000000
χ102222222-22-222222222-2-222-2-22-2222000022-2-22222-2-2-2-2-2-2-2-2-2-2-2-20000000000000000000000000000000000-2-2200022000000-2-200000000000
χ11222222-22-22222222-2-222-2-2222-22220000-2-222-2-2-2-22222-2-2-2-2-2-2-2-20000000000000000000000000000000022000-222000000-2-20000000000000
χ12222222-22-22222222-2-222-2-2222-22220000-2-222-2-2-2-22222-2-2-2-2-2-2-2-200000000000000000000000000000000-2-20002-2-2000000220000000000000
χ13222222-2-2-2-2222222-2-2-2-2-2-2-2-2222220000-2-2-2-2-2-2-2-2-2-2-2-22222222200000000000000000000000000000000000000000000000000000000002-20
χ14222222-2-2-2-2222222-2-2-2-2-2-2-2-2222220000-2-2-2-2-2-2-2-2-2-2-2-2222222220000000000000000000000000000000000000000000000000000000000-220
χ1522222-1222222-1-12-122-1-122-1-1-12-1-1-12222-1-122-1-1-1-1-1-1-1-122-1-1-1-1-1-122222222-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-100222000-1-1002200-1-10000-1-1-1-1000
χ1622222-1222222-1-12-122-1-122-1-1-12-1-1-12222-1-122-1-1-1-1-1-1-1-122-1-1-1-1-1-122222222-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-100-2-2-20001100-2-2001100001111000
χ1722222-1222222-1-12-122-1-122-1-1-12-1-1-1-2-2-2-2-1-122-1-1-1-1-1-1-1-122-1-1-1-1-1-1-2-2-2-2-2-2-2-211111111111111111111111100222000-1-100-2-200-1-100001111000
χ1822222-1222222-1-12-122-1-122-1-1-12-1-1-1-2-2-2-2-1-122-1-1-1-1-1-1-1-122-1-1-1-1-1-1-2-2-2-2-2-2-2-211111111111111111111111100-2-2-200011002200110000-1-1-1-1000
χ1922222-12-22-222-1-12-122112211-1-2-1-1-10000-1-1-2-2-1-1-1-11111-2-211111100000000333333333333−3−3−3−3−3−3−3−3−3−3−3−30022-200011000000-1-1000033−3−3000
χ2022222-12-22-222-1-12-122112211-1-2-1-1-10000-1-1-2-2-1-1-1-11111-2-211111100000000333333333333−3−3−3−3−3−3−3−3−3−3−3−300-2-22000-1-1000000110000−3−333000
χ2122222-12-22-222-1-12-122112211-1-2-1-1-10000-1-1-2-2-1-1-1-11111-2-211111100000000−3−3−3−3−3−3−3−3−3−3−3−33333333333330022-200011000000-1-10000−3−333000
χ2222222-12-22-222-1-12-122112211-1-2-1-1-10000-1-1-2-2-1-1-1-11111-2-211111100000000−3−3−3−3−3−3−3−3−3−3−3−333333333333300-2-22000-1-100000011000033−3−3000
χ232222-122222-1-122-12-1-122-1-122-12-1-1-1222222-1-1-1-1-1-1-1-1-1-1-1-122-1-1-1-1-1-1-1-1-1-1-1-12222-1-1-1-1-1-1-1-12222-1-1-1-1-1-1-1-1220002-1-1002200-1-100-1-1-1-10000000
χ242222-122222-1-122-12-1-122-1-122-12-1-1-1222222-1-1-1-1-1-1-1-1-1-1-1-122-1-1-1-1-1-1-1-1-1-1-1-12222-1-1-1-1-1-1-1-12222-1-1-1-1-1-1-1-1-2-2000-21100-2-200110011110000000
χ252222-122222-1-122-12-1-122-1-122-12-1-1-1-2-2-2-222-1-1-1-1-1-1-1-1-1-1-1-122-1-1-1-111111111-2-2-2-211111111-2-2-2-211111111220002-1-100-2-200-1-10011110000000
χ262222-122222-1-122-12-1-122-1-122-12-1-1-1-2-2-2-222-1-1-1-1-1-1-1-1-1-1-1-122-1-1-1-111111111-2-2-2-211111111-2-2-2-211111111-2-2000-2110022001100-1-1-1-10000000
χ272222-12-22-22-1-122-1211221122-1-2-1-1-10000-2-2-1-11111-1-1-1-111-2-211113333−3−3−3−300003333−3−3−3−300003333−3−3−3−322000-2-1-1000000110033−3−30000000
χ282222-12-22-22-1-122-1211221122-1-2-1-1-10000-2-2-1-11111-1-1-1-111-2-211113333−3−3−3−300003333−3−3−3−300003333−3−3−3−3-2-2000211000000-1-100−3−3330000000
χ292222-12-22-22-1-122-1211221122-1-2-1-1-10000-2-2-1-11111-1-1-1-111-2-21111−3−3−3−333330000−3−3−3−333330000−3−3−3−3333322000-2-1-10000001100−3−3330000000
χ302222-12-22-22-1-122-1211221122-1-2-1-1-10000-2-2-1-11111-1-1-1-111-2-21111−3−3−3−333330000−3−3−3−333330000−3−3−3−33333-2-2000211000000-1-10033−3−30000000
χ312-22-222020-22-2-2-2-22002200-2-2202-2-2−i2−i2i2i2002-2000022-2-200000000−i2−i2i2i2−i2−i2i2i2−i2−i2i2i2−i2−i2i2i2−i2−i2i2i2−i2−i2i2i2−i2−i2i2i2−i2−i2i2i22-200002-200−i2i2000000−i2i2−i2i20000000
χ322-22-222020-22-2-2-2-22002200-2-2202-2-2−i2−i2i2i2002-2000022-2-200000000−i2−i2i2i2−i2−i2i2i2−i2−i2i2i2−i2−i2i2i2−i2−i2i2i2−i2−i2i2i2−i2−i2i2i2−i2−i2i2i2-220000-2200i2−i2000000i2−i2i2−i20000000
χ332-22-222020-22-2-2-2-22002200-2-2202-2-2i2i2−i2−i2002-2000022-2-200000000i2i2−i2−i2i2i2−i2−i2i2i2−i2−i2i2i2−i2−i2i2i2−i2−i2i2i2−i2−i2i2i2−i2−i2i2i2−i2−i22-200002-200i2−i2000000i2−i2i2−i20000000
χ342-22-222020-22-2-2-2-22002200-2-2202-2-2i2i2−i2−i2002-2000022-2-200000000i2i2−i2−i2i2i2−i2−i2i2i2−i2−i2i2i2−i2−i2i2i2−i2−i2i2i2−i2−i2i2i2−i2−i2i2i2−i2−i2-220000-2200−i2i2000000−i2i2−i2i20000000
χ352-22-2-12020-2-11-2-2123−3223−3-2-2-10-111−i2−i2i2i200-1133−3−3-1-1113−30033−3−3ζ5+ζ7ζ5+ζ7−ζ5−ζ7−ζ5−ζ7ζ13+ζ23ζ13+ζ23−ζ13−ζ23−ζ13−ζ23−i2−i2i2i2ζ5+ζ7ζ5+ζ7−ζ5−ζ7−ζ5−ζ7ζ13+ζ23ζ13+ζ23−ζ13−ζ23−ζ13−ζ23−i2−i2i2i2ζ5+ζ7ζ5+ζ7−ζ5−ζ7−ζ5−ζ7ζ13+ζ23ζ13+ζ23−ζ13−ζ23−ζ13−ζ232-20000-1100−i2i2003−300ζ5+ζ7−ζ5−ζ7ζ13+ζ23−ζ13−ζ230000000
χ362-22-2-12020-2-11-2-2123−3223−3-2-2-10-111−i2−i2i2i200-1133−3−3-1-1113−30033−3−3ζ5+ζ7ζ5+ζ7−ζ5−ζ7−ζ5−ζ7ζ13+ζ23ζ13+ζ23−ζ13−ζ23−ζ13−ζ23−i2−i2i2i2ζ5+ζ7ζ5+ζ7−ζ5−ζ7−ζ5−ζ7ζ13+ζ23ζ13+ζ23−ζ13−ζ23−ζ13−ζ23−i2−i2i2i2ζ5+ζ7ζ5+ζ7−ζ5−ζ7−ζ5−ζ7ζ13+ζ23ζ13+ζ23−ζ13−ζ23−ζ13−ζ23-2200001-100i2−i200−3300−ζ5−ζ7ζ5+ζ7−ζ13−ζ23ζ13+ζ230000000
χ372-22-2-12020-2-11-2-2123−3223−3-2-2-10-111i2i2−i2−i200-1133−3−3-1-1113−30033−3−3−ζ5−ζ7−ζ5−ζ7ζ5+ζ7ζ5+ζ7−ζ13−ζ23−ζ13−ζ23ζ13+ζ23ζ13+ζ23i2i2−i2−i2−ζ5−ζ7−ζ5−ζ7ζ5+ζ7ζ5+ζ7−ζ13−ζ23−ζ13−ζ23ζ13+ζ23ζ13+ζ23i2i2−i2−i2−ζ5−ζ7−ζ5−ζ7ζ5+ζ7ζ5+ζ7−ζ13−ζ23−ζ13−ζ23ζ13+ζ23ζ13+ζ232-20000-1100i2−i2003−300−ζ5−ζ7ζ5+ζ7−ζ13−ζ23ζ13+ζ230000000
χ382-22-2-12020-2-11-2-2123−3223−3-2-2-10-111i2i2−i2−i200-1133−3−3-1-1113−30033−3−3−ζ5−ζ7−ζ5−ζ7ζ5+ζ7ζ5+ζ7−ζ13−ζ23−ζ13−ζ23ζ13+ζ23ζ13+ζ23i2i2−i2−i2−ζ5−ζ7−ζ5−ζ7ζ5+ζ7ζ5+ζ7−ζ13−ζ23−ζ13−ζ23ζ13+ζ23ζ13+ζ23i2i2−i2−i2−ζ5−ζ7−ζ5−ζ7ζ5+ζ7ζ5+ζ7−ζ13−ζ23−ζ13−ζ23ζ13+ζ23ζ13+ζ23-2200001-100−i2i200−3300ζ5+ζ7−ζ5−ζ7ζ13+ζ23−ζ13−ζ230000000
χ392-22-2-12020-2-11-2-212−3322−33-2-2-10-111−i2−i2i2i200-11−3−333-1-111−3300−3−333ζ13+ζ23ζ13+ζ23−ζ13−ζ23−ζ13−ζ23ζ5+ζ7ζ5+ζ7−ζ5−ζ7−ζ5−ζ7−i2−i2i2i2ζ13+ζ23ζ13+ζ23−ζ13−ζ23−ζ13−ζ23ζ5+ζ7ζ5+ζ7−ζ5−ζ7−ζ5−ζ7−i2−i2i2i2ζ13+ζ23ζ13+ζ23−ζ13−ζ23−ζ13−ζ23ζ5+ζ7ζ5+ζ7−ζ5−ζ7−ζ5−ζ72-20000-1100−i2i200−3300ζ13+ζ23−ζ13−ζ23ζ5+ζ7−ζ5−ζ70000000
χ402-22-2-12020-2-11-2-212−3322−33-2-2-10-111−i2−i2i2i200-11−3−333-1-111−3300−3−333ζ13+ζ23ζ13+ζ23−ζ13−ζ23−ζ13−ζ23ζ5+ζ7ζ5+ζ7−ζ5−ζ7−ζ5−ζ7−i2−i2i2i2ζ13+ζ23ζ13+ζ23−ζ13−ζ23−ζ13−ζ23ζ5+ζ7ζ5+ζ7−ζ5−ζ7−ζ5−ζ7−i2−i2i2i2ζ13+ζ23ζ13+ζ23−ζ13−ζ23−ζ13−ζ23ζ5+ζ7ζ5+ζ7−ζ5−ζ7−ζ5−ζ7-2200001-100i2−i2003−300−ζ13−ζ23ζ13+ζ23−ζ5−ζ7ζ5+ζ70000000
χ412-22-2-12020-2-11-2-212−3322−33-2-2-10-111i2i2−i2−i200-11−3−333-1-111−3300−3−333−ζ13−ζ23−ζ13−ζ23ζ13+ζ23ζ13+ζ23−ζ5−ζ7−ζ5−ζ7ζ5+ζ7ζ5+ζ7i2i2−i2−i2−ζ13−ζ23−ζ13−ζ23ζ13+ζ23ζ13+ζ23−ζ5−ζ7−ζ5−ζ7ζ5+ζ7ζ5+ζ7i2i2−i2−i2−ζ13−ζ23−ζ13−ζ23ζ13+ζ23ζ13+ζ23−ζ5−ζ7−ζ5−ζ7ζ5+ζ7ζ5+ζ72-20000-1100i2−i200−3300−ζ13−ζ23ζ13+ζ23−ζ5−ζ7ζ5+ζ70000000
χ422-22-2-12020-2-11-2-212−3322−33-2-2-10-111i2i2−i2−i200-11−3−333-1-111−3300−3−333−ζ13−ζ23−ζ13−ζ23ζ13+ζ23ζ13+ζ23−ζ5−ζ7−ζ5−ζ7ζ5+ζ7ζ5+ζ7i2i2−i2−i2−ζ13−ζ23−ζ13−ζ23ζ13+ζ23ζ13+ζ23−ζ5−ζ7−ζ5−ζ7ζ5+ζ7ζ5+ζ7i2i2−i2−i2−ζ13−ζ23−ζ13−ζ23ζ13+ζ23ζ13+ζ23−ζ5−ζ7−ζ5−ζ7ζ5+ζ7ζ5+ζ7-2200001-100−i2i2003−300ζ13+ζ23−ζ13−ζ23ζ5+ζ7−ζ5−ζ70000000
χ432-2-222220-20-2-22-22-22200-2-20020-22-2−i2i2−i2i22-2002-22-2000000000000−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2002i−2i000000002−2002i−2i00002−22−2000
χ442-2-222220-20-2-22-22-22200-2-20020-22-2−i2i2−i2i22-2002-22-2000000000000−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i200−2i2i00000000−2200−2i2i0000−22−22000
χ452-2-222220-20-2-22-22-22200-2-20020-22-2i2−i2i2−i22-2002-22-2000000000000i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2002i−2i00000000−22002i−2i0000−22−22000
χ462-2-222220-20-2-22-22-22200-2-20020-22-2i2−i2i2−i22-2002-22-2000000000000i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i2i2−i200−2i2i000000002−200−2i2i00002−22−2000
χ472-2-222-120-20-2-2-1121223−3-2-23−3-101-11−i2i2−i2i2-1100-11-113−33−3003−33−33−3−i2i2−i2i2−i2i2−i2i2ζ5+ζ7−ζ5−ζ7ζ5+ζ7−ζ5−ζ7ζ5+ζ7−ζ5−ζ7ζ5+ζ7−ζ5−ζ7ζ5+ζ7−ζ5−ζ7ζ5+ζ7−ζ5−ζ7ζ13+ζ23−ζ13−ζ23ζ13+ζ23−ζ13−ζ23ζ13+ζ23−ζ13−ζ23ζ13+ζ23−ζ13−ζ23ζ13+ζ23−ζ13−ζ23ζ13+ζ23−ζ13−ζ23002i−2i0000−i3i3002−200−ii0000ζ13−ζ23−ζ13+ζ23ζ5−ζ7−ζ5+ζ7000
χ482-2-222-120-20-2-2-1121223−3-2-23−3-101-11−i2i2−i2i2-1100-11-113−33−3003−33−33−3−i2i2−i2i2−i2i2−i2i2ζ5+ζ7−ζ5−ζ7ζ5+ζ7−ζ5−ζ7ζ5+ζ7−ζ5−ζ7ζ5+ζ7−ζ5−ζ7ζ5+ζ7−ζ5−ζ7ζ5+ζ7−ζ5−ζ7ζ13+ζ23−ζ13−ζ23ζ13+ζ23−ζ13−ζ23ζ13+ζ23−ζ13−ζ23ζ13+ζ23−ζ13−ζ23ζ13+ζ23−ζ13−ζ23ζ13+ζ23−ζ13−ζ2300−2i2i0000i3−i300−2200i−i0000−ζ13+ζ23ζ13−ζ23−ζ5+ζ7ζ5−ζ7000
χ492-2-222-120-20-2-2-1121223−3-2-23−3-101-11i2−i2i2−i2-1100-11-113−33−3003−33−33−3i2−i2i2−i2i2−i2i2−i2−ζ5−ζ7ζ5+ζ7−ζ5−ζ7ζ5+ζ7−ζ5−ζ7ζ5+ζ7−ζ5−ζ7ζ5+ζ7−ζ5−ζ7ζ5+ζ7−ζ5−ζ7ζ5+ζ7−ζ13−ζ23ζ13+ζ23−ζ13−ζ23ζ13+ζ23−ζ13−ζ23ζ13+ζ23−ζ13−ζ23ζ13+ζ23−ζ13−ζ23ζ13+ζ23−ζ13−ζ23ζ13+ζ23002i−2i0000−i3i300−2200−ii0000−ζ13+ζ23ζ13−ζ23−ζ5+ζ7ζ5−ζ7000
χ502-2-222-120-20-2-2-1121223−3-2-23−3-101-11i2−i2i2−i2-1100-11-113−33−3003−33−33−3i2−i2i2−i2i2−i2i2−i2−ζ5−ζ7ζ5+ζ7−ζ5−ζ7ζ5+ζ7−ζ5−ζ7ζ5+ζ7−ζ5−ζ7ζ5+ζ7−ζ5−ζ7ζ5+ζ7−ζ5−ζ7ζ5+ζ7−ζ13−ζ23ζ13+ζ23−ζ13−ζ23ζ13+ζ23−ζ13−ζ23ζ13+ζ23−ζ13−ζ23ζ13+ζ23−ζ13−ζ23ζ13+ζ23−ζ13−ζ23ζ13+ζ2300−2i2i0000i3−i3002−200i−i0000ζ13−ζ23−ζ13+ζ23ζ5−ζ7−ζ5+ζ7000
χ512-2-222-120-20-2-2-112122−33-2-2−33-101-11−i2i2−i2i2-1100-11-11−33−3300−33−33−33−i2i2−i2i2−i2i2−i2i2ζ13+ζ23−ζ13−ζ23ζ13+ζ23−ζ13−ζ23ζ13+ζ23−ζ13−ζ23ζ13+ζ23−ζ13−ζ23ζ13+ζ23−ζ13−ζ23ζ13+ζ23−ζ13−ζ23ζ5+ζ7−ζ5−ζ7ζ5+ζ7−ζ5−ζ7ζ5+ζ7−ζ5−ζ7ζ5+ζ7−ζ5−ζ7ζ5+ζ7−ζ5−ζ7ζ5+ζ7−ζ5−ζ7002i−2i0000i3−i3002−200−ii0000ζ5−ζ7−ζ5+ζ7ζ13−ζ23−ζ13+ζ23000
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χ1104-4-44-2-240-4022-22-22-2-2−232322−232310-11-12i2−2i22i2−2i2-22001-11-13−33−300−23233−33−3−i2i2−i2i2−i2i2−i2i2−2ζ13−2ζ232ζ13+2ζ23−2ζ13−2ζ232ζ13+2ζ23ζ13+ζ23−ζ13−ζ23ζ13+ζ23−ζ13−ζ23ζ13+ζ23−ζ13−ζ23ζ13+ζ23−ζ13−ζ23−2ζ5−2ζ72ζ5+2ζ7−2ζ5−2ζ72ζ5+2ζ7ζ5+ζ7−ζ5−ζ7ζ5+ζ7−ζ5−ζ7ζ5+ζ7−ζ5−ζ7ζ5+ζ7−ζ5−ζ700000000000000000000000000000
χ1114-4-44-2-2-404022-22-222223−23-2-223−2310-11-100002-200-11-11−33−3300−23233−33−3i6−i6i6−i6−i6i6−i6i60000−2ζ5−2ζ7−ζ13−ζ232ζ5+2ζ7+ζ13+ζ23−2ζ5−2ζ7−ζ13−ζ232ζ5+2ζ7+ζ13+ζ232ζ5+2ζ7+ζ13+ζ23−2ζ5−2ζ7−ζ13−ζ232ζ5+2ζ7+ζ13+ζ23−2ζ5−2ζ7−ζ13−ζ230000ζ5+ζ7+2ζ13+2ζ23−ζ5−ζ7−2ζ13−2ζ23ζ5+ζ7+2ζ13+2ζ23−ζ5−ζ7−2ζ13−2ζ23−ζ5−ζ7−2ζ13−2ζ23ζ5+ζ7+2ζ13+2ζ23−ζ5−ζ7−2ζ13−2ζ23ζ5+ζ7+2ζ13+2ζ2300000000000000000000000000000
χ1124-4-44-2-2-404022-22-222223−23-2-223−2310-11-100002-200-11-11−33−3300−23233−33−3−i6i6−i6i6i6−i6i6−i600002ζ5+2ζ7+ζ13+ζ23−2ζ5−2ζ7−ζ13−ζ232ζ5+2ζ7+ζ13+ζ23−2ζ5−2ζ7−ζ13−ζ23−2ζ5−2ζ7−ζ13−ζ232ζ5+2ζ7+ζ13+ζ23−2ζ5−2ζ7−ζ13−ζ232ζ5+2ζ7+ζ13+ζ230000−ζ5−ζ7−2ζ13−2ζ23ζ5+ζ7+2ζ13+2ζ23−ζ5−ζ7−2ζ13−2ζ23ζ5+ζ7+2ζ13+2ζ23ζ5+ζ7+2ζ13+2ζ23−ζ5−ζ7−2ζ13−2ζ23ζ5+ζ7+2ζ13+2ζ23−ζ5−ζ7−2ζ13−2ζ2300000000000000000000000000000
χ1134-4-44-2-2-404022-22-2222−2323-2-2−232310-11-100002-200-11-113−33−30023−23−33−33i6−i6i6−i6−i6i6−i6i60000ζ5+ζ7+2ζ13+2ζ23−ζ5−ζ7−2ζ13−2ζ23ζ5+ζ7+2ζ13+2ζ23−ζ5−ζ7−2ζ13−2ζ23−ζ5−ζ7−2ζ13−2ζ23ζ5+ζ7+2ζ13+2ζ23−ζ5−ζ7−2ζ13−2ζ23ζ5+ζ7+2ζ13+2ζ230000−2ζ5−2ζ7−ζ13−ζ232ζ5+2ζ7+ζ13+ζ23−2ζ5−2ζ7−ζ13−ζ232ζ5+2ζ7+ζ13+ζ232ζ5+2ζ7+ζ13+ζ23−2ζ5−2ζ7−ζ13−ζ232ζ5+2ζ7+ζ13+ζ23−2ζ5−2ζ7−ζ13−ζ2300000000000000000000000000000
χ1144-4-44-2-2-404022-22-2222−2323-2-2−232310-11-100002-200-11-113−33−30023−23−33−33−i6i6−i6i6i6−i6i6−i60000−ζ5−ζ7−2ζ13−2ζ23ζ5+ζ7+2ζ13+2ζ23−ζ5−ζ7−2ζ13−2ζ23ζ5+ζ7+2ζ13+2ζ23ζ5+ζ7+2ζ13+2ζ23−ζ5−ζ7−2ζ13−2ζ23ζ5+ζ7+2ζ13+2ζ23−ζ5−ζ7−2ζ13−2ζ2300002ζ5+2ζ7+ζ13+ζ23−2ζ5−2ζ7−ζ13−ζ232ζ5+2ζ7+ζ13+ζ23−2ζ5−2ζ7−ζ13−ζ23−2ζ5−2ζ7−ζ13−ζ232ζ5+2ζ7+ζ13+ζ23−2ζ5−2ζ7−ζ13−ζ232ζ5+2ζ7+ζ13+ζ2300000000000000000000000000000

Here ζ is a primitive root of unity of order 24 (ζ24 = 1); i = ζ6.