Finite Group Databasebeta

← Group #17959552

Character table — Group #17959552

Order 4352.

C1C2C3C4C5C6C7C8C9C10C11C12C13C14C15C16C17C18C19C20C21C22C23C24C25C26C27C28C29C30C31C32C33C34C35C36C37C38C39C40C41C42C43C44C45C46C47C48C49C50C51C52C53C54C55C56C57C58C59C60C61C62C63C64C65C66C67C68C69C70C71C72C73C74C75C76C77C78C79C80C81C82C83C84C85C86C87C88C89C90C91C92C93C94C95C96C97C98C99C100C101C102C103C104C105C106C107C108C109C110C111C112C113C114C115C116
size1111224444444444444444444444444444444488816161616161616161616161616161616161616161616161616161616161616161616161616161616161616161616161616161616161616161616686868686868136272272272272272272272272272272
order122222171717173434343434343434343434343434343434343434343434343434343424444343434343434343468686868686868686868686868686868686868686868686868686868686868686868686868686868686868686868686844444424488888888
χ111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111
χ2111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111-1-1-1-1-1-1-1-1
χ3111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111-1-1-1-1-1-1-1-1-1ii−i−iii−i−i
χ4111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111-1-1-1-1-1-1-1-1-1−i−iii−i−iii
χ511111111111111111111111111111111111111111-1-1111111111111111111111111-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-11111111-1-11111-1-1-1-1
χ611111111111111111111111111111111111111111-1-1111111111111111111111111-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-11111111-1-1-1-1-1-11111
χ711111111111111111111111111111111111111111-1-1111111111111111111111111-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-111ii−i−i−i−iii
χ811111111111111111111111111111111111111111-1-1111111111111111111111111-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-111−i−iiiii−i−i
χ911111111111111111111111111111111111111-1-111-1-1-1-1-1-1-1-1-111111111-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-111111111111111111-1-1111-1-111-11-11-11-1
χ1011111111111111111111111111111111111111-1-111-1-1-1-1-1-1-1-1-111111111-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-111111111111111111-1-1111-1-11-11-11-11-11
χ1111111111111111111111111111111111111111-1-111-1-1-1-1-1-1-1-1-111111111-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-11111111111111111-111-1-1-111-1i−i−iii−i−ii
χ1211111111111111111111111111111111111111-1-111-1-1-1-1-1-1-1-1-111111111-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-11111111111111111-111-1-1-111-1−iii−i−iii−i
χ1311111111111111111111111111111111111111-1-11-11-1-1-1-1-1-1-1-111111111-1-1-1-1-1-1-1-11111111111111111-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-11-1-1111-11-11-11-1-11-11
χ1411111111111111111111111111111111111111-1-11-11-1-1-1-1-1-1-1-111111111-1-1-1-1-1-1-1-11111111111111111-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-11-1-1111-11-1-11-111-11-1
χ1511111111111111111111111111111111111111-1-11-11-1-1-1-1-1-1-1-111111111-1-1-1-1-1-1-1-11111111111111111-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-111-1-1-11-11i−i−ii−iii−i
χ1611111111111111111111111111111111111111-1-11-11-1-1-1-1-1-1-1-111111111-1-1-1-1-1-1-1-11111111111111111-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-111-1-1-11-11−iii−ii−i−ii
χ17222222222222222222222222222222222222222-2-20022222222-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2000000000000000000000000000000002-2-2-2-2220000000000
χ18222222222222222222222222222222222222222-2-20022222222-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-200000000000000000000000000000000-22222-2-20000000000
χ1922222222222222222222222222222222222222-22-200-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-22222222200000000000000000000000000000000222-2-22-20000000000
χ2022222222222222222222222222222222222222-22-200-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-22222222200000000000000000000000000000000-2-2-222-220000000000
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χ22444444−ζ18−ζ30−ζ38−ζ50−ζ6−ζ10−ζ58−ζ62−ζ14−ζ22−ζ46−ζ54−ζ2−ζ26−ζ42−ζ66−ζ18−ζ30−ζ38−ζ50−ζ18−ζ30−ζ38−ζ50−ζ6−ζ10−ζ58−ζ62−ζ6−ζ10−ζ58−ζ62−ζ14−ζ22−ζ46−ζ54−ζ14−ζ22−ζ46−ζ54−ζ2−ζ26−ζ42−ζ66−ζ2−ζ26−ζ42−ζ66−ζ18−ζ30−ζ38−ζ50−ζ18−ζ30−ζ38−ζ50−ζ18−ζ30−ζ38−ζ50−ζ18−ζ30−ζ38−ζ50−ζ6−ζ10−ζ58−ζ62−ζ6−ζ10−ζ58−ζ62−ζ6−ζ10−ζ58−ζ62−ζ6−ζ10−ζ58−ζ62−ζ14−ζ22−ζ46−ζ54−ζ14−ζ22−ζ46−ζ54−ζ14−ζ22−ζ46−ζ54−ζ14−ζ22−ζ46−ζ54−ζ2−ζ26−ζ42−ζ66−ζ2−ζ26−ζ42−ζ66−ζ2−ζ26−ζ42−ζ66−ζ2−ζ26−ζ42−ζ66−ζ18−ζ30−ζ38−ζ50−ζ6−ζ10−ζ58−ζ62−ζ14−ζ22−ζ46−ζ54−ζ2−ζ26−ζ42−ζ66444-4-4−ζ18−ζ30−ζ38−ζ50−ζ18−ζ30−ζ38−ζ50−ζ6−ζ10−ζ58−ζ62−ζ6−ζ10−ζ58−ζ62−ζ14−ζ22−ζ46−ζ54−ζ14−ζ22−ζ46−ζ54−ζ2−ζ26−ζ42−ζ66−ζ2−ζ26−ζ42−ζ66−ζ18−ζ30−ζ38−ζ50−ζ18−ζ30−ζ38−ζ50−ζ6−ζ10−ζ58−ζ62−ζ6−ζ10−ζ58−ζ62−ζ14−ζ22−ζ46−ζ54−ζ14−ζ22−ζ46−ζ54−ζ2−ζ26−ζ42−ζ66−ζ2−ζ26−ζ42−ζ66−ζ18−ζ30−ζ38−ζ50−ζ18−ζ30−ζ38−ζ50−ζ6−ζ10−ζ58−ζ62−ζ6−ζ10−ζ58−ζ62−ζ14−ζ22−ζ46−ζ54−ζ14−ζ22−ζ46−ζ54−ζ2−ζ26−ζ42−ζ66−ζ2−ζ26−ζ42−ζ66ζ18+ζ30+ζ38+ζ50ζ18+ζ30+ζ38+ζ50ζ18+ζ30+ζ38+ζ50ζ18+ζ30+ζ38+ζ50ζ6+ζ10+ζ58+ζ62ζ6+ζ10+ζ58+ζ62ζ6+ζ10+ζ58+ζ62ζ6+ζ10+ζ58+ζ62ζ14+ζ22+ζ46+ζ54ζ14+ζ22+ζ46+ζ54ζ14+ζ22+ζ46+ζ54ζ14+ζ22+ζ46+ζ54ζ2+ζ26+ζ42+ζ66ζ2+ζ26+ζ42+ζ66ζ2+ζ26+ζ42+ζ66ζ2+ζ26+ζ42+ζ66ζ18+ζ30+ζ38+ζ50ζ18+ζ30+ζ38+ζ50ζ18+ζ30+ζ38+ζ50ζ18+ζ30+ζ38+ζ50ζ6+ζ10+ζ58+ζ62ζ6+ζ10+ζ58+ζ62ζ6+ζ10+ζ58+ζ62ζ6+ζ10+ζ58+ζ62ζ14+ζ22+ζ46+ζ54ζ14+ζ22+ζ46+ζ54ζ14+ζ22+ζ46+ζ54ζ14+ζ22+ζ46+ζ54ζ2+ζ26+ζ42+ζ66ζ2+ζ26+ζ42+ζ66ζ2+ζ26+ζ42+ζ66ζ2+ζ26+ζ42+ζ6600000000000000000
χ23444444−ζ18−ζ30−ζ38−ζ50−ζ6−ζ10−ζ58−ζ62−ζ14−ζ22−ζ46−ζ54−ζ2−ζ26−ζ42−ζ66−ζ18−ζ30−ζ38−ζ50−ζ18−ζ30−ζ38−ζ50−ζ6−ζ10−ζ58−ζ62−ζ6−ζ10−ζ58−ζ62−ζ14−ζ22−ζ46−ζ54−ζ14−ζ22−ζ46−ζ54−ζ2−ζ26−ζ42−ζ66−ζ2−ζ26−ζ42−ζ66−ζ18−ζ30−ζ38−ζ50−ζ18−ζ30−ζ38−ζ50−ζ18−ζ30−ζ38−ζ50−ζ18−ζ30−ζ38−ζ50−ζ6−ζ10−ζ58−ζ62−ζ6−ζ10−ζ58−ζ62−ζ6−ζ10−ζ58−ζ62−ζ6−ζ10−ζ58−ζ62−ζ14−ζ22−ζ46−ζ54−ζ14−ζ22−ζ46−ζ54−ζ14−ζ22−ζ46−ζ54−ζ14−ζ22−ζ46−ζ54−ζ2−ζ26−ζ42−ζ66−ζ2−ζ26−ζ42−ζ66−ζ2−ζ26−ζ42−ζ66−ζ2−ζ26−ζ42−ζ66−ζ18−ζ30−ζ38−ζ50−ζ6−ζ10−ζ58−ζ62−ζ14−ζ22−ζ46−ζ54−ζ2−ζ26−ζ42−ζ664-4-400−ζ18−ζ30−ζ38−ζ50−ζ18−ζ30−ζ38−ζ50−ζ6−ζ10−ζ58−ζ62−ζ6−ζ10−ζ58−ζ62−ζ14−ζ22−ζ46−ζ54−ζ14−ζ22−ζ46−ζ54−ζ2−ζ26−ζ42−ζ66−ζ2−ζ26−ζ42−ζ66ζ18+ζ30+ζ38+ζ50ζ18+ζ30+ζ38+ζ50ζ6+ζ10+ζ58+ζ62ζ6+ζ10+ζ58+ζ62ζ14+ζ22+ζ46+ζ54ζ14+ζ22+ζ46+ζ54ζ2+ζ26+ζ42+ζ66ζ2+ζ26+ζ42+ζ66ζ18+ζ30+ζ38+ζ50ζ18+ζ30+ζ38+ζ50ζ6+ζ10+ζ58+ζ62ζ6+ζ10+ζ58+ζ62ζ14+ζ22+ζ46+ζ54ζ14+ζ22+ζ46+ζ54ζ2+ζ26+ζ42+ζ66ζ2+ζ26+ζ42+ζ66ζ18−ζ30−ζ38+ζ50ζ18−ζ30−ζ38+ζ50−ζ18+ζ30+ζ38−ζ50−ζ18+ζ30+ζ38−ζ50ζ6−ζ10−ζ58+ζ62ζ6−ζ10−ζ58+ζ62−ζ6+ζ10+ζ58−ζ62−ζ6+ζ10+ζ58−ζ62ζ14−ζ22−ζ46+ζ54ζ14−ζ22−ζ46+ζ54−ζ14+ζ22+ζ46−ζ54−ζ14+ζ22+ζ46−ζ54ζ2−ζ26−ζ42+ζ66ζ2−ζ26−ζ42+ζ66−ζ2+ζ26+ζ42−ζ66−ζ2+ζ26+ζ42−ζ66ζ18−ζ30−ζ38+ζ50ζ18−ζ30−ζ38+ζ50−ζ18+ζ30+ζ38−ζ50−ζ18+ζ30+ζ38−ζ50ζ6−ζ10−ζ58+ζ62ζ6−ζ10−ζ58+ζ62−ζ6+ζ10+ζ58−ζ62−ζ6+ζ10+ζ58−ζ62ζ14−ζ22−ζ46+ζ54ζ14−ζ22−ζ46+ζ54−ζ14+ζ22+ζ46−ζ54−ζ14+ζ22+ζ46−ζ54ζ2−ζ26−ζ42+ζ66ζ2−ζ26−ζ42+ζ66−ζ2+ζ26+ζ42−ζ66−ζ2+ζ26+ζ42−ζ6600000000000000000
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χ1118-8-8800−2ζ14−2ζ22−2ζ46−2ζ54−2ζ18−2ζ30−2ζ38−2ζ50−2ζ2−2ζ26−2ζ42−2ζ66−2ζ6−2ζ10−2ζ58−2ζ62−2ζ14+2ζ22+2ζ46−2ζ542ζ14−2ζ22−2ζ46+2ζ54−2ζ18+2ζ30+2ζ38−2ζ502ζ18−2ζ30−2ζ38+2ζ502ζ2−2ζ26−2ζ42+2ζ66−2ζ2+2ζ26+2ζ42−2ζ66−2ζ6+2ζ10+2ζ58−2ζ622ζ6−2ζ10−2ζ58+2ζ622ζ14+2ζ22+2ζ46+2ζ54−2ζ14−2ζ22−2ζ46−2ζ542ζ14−2ζ22−2ζ46+2ζ54−2ζ14+2ζ22+2ζ46−2ζ542ζ18+2ζ30+2ζ38+2ζ50−2ζ18−2ζ30−2ζ38−2ζ502ζ18−2ζ30−2ζ38+2ζ50−2ζ18+2ζ30+2ζ38−2ζ502ζ2+2ζ26+2ζ42+2ζ66−2ζ2−2ζ26−2ζ42−2ζ66−2ζ2+2ζ26+2ζ42−2ζ662ζ2−2ζ26−2ζ42+2ζ662ζ6+2ζ10+2ζ58+2ζ62−2ζ6−2ζ10−2ζ58−2ζ622ζ6−2ζ10−2ζ58+2ζ62−2ζ6+2ζ10+2ζ58−2ζ622ζ14+2ζ22+2ζ46+2ζ542ζ18+2ζ30+2ζ38+2ζ502ζ2+2ζ26+2ζ42+2ζ662ζ6+2ζ10+2ζ58+2ζ62000000000000000000000000000000000000000000000−2ζ39+2ζ632ζ39−2ζ632ζ3−2ζ31−2ζ3+2ζ31−2ζ47+2ζ552ζ47−2ζ552ζ35−2ζ67−2ζ35+2ζ672ζ15−2ζ19−2ζ15+2ζ192ζ43−2ζ59−2ζ43+2ζ592ζ7−2ζ27−2ζ7+2ζ27−2ζ11+2ζ232ζ11−2ζ2300000000000000000
χ1128-8-8800−2ζ14−2ζ22−2ζ46−2ζ54−2ζ18−2ζ30−2ζ38−2ζ50−2ζ2−2ζ26−2ζ42−2ζ66−2ζ6−2ζ10−2ζ58−2ζ62−2ζ14+2ζ22+2ζ46−2ζ542ζ14−2ζ22−2ζ46+2ζ54−2ζ18+2ζ30+2ζ38−2ζ502ζ18−2ζ30−2ζ38+2ζ502ζ2−2ζ26−2ζ42+2ζ66−2ζ2+2ζ26+2ζ42−2ζ66−2ζ6+2ζ10+2ζ58−2ζ622ζ6−2ζ10−2ζ58+2ζ622ζ14+2ζ22+2ζ46+2ζ54−2ζ14−2ζ22−2ζ46−2ζ542ζ14−2ζ22−2ζ46+2ζ54−2ζ14+2ζ22+2ζ46−2ζ542ζ18+2ζ30+2ζ38+2ζ50−2ζ18−2ζ30−2ζ38−2ζ502ζ18−2ζ30−2ζ38+2ζ50−2ζ18+2ζ30+2ζ38−2ζ502ζ2+2ζ26+2ζ42+2ζ66−2ζ2−2ζ26−2ζ42−2ζ66−2ζ2+2ζ26+2ζ42−2ζ662ζ2−2ζ26−2ζ42+2ζ662ζ6+2ζ10+2ζ58+2ζ62−2ζ6−2ζ10−2ζ58−2ζ622ζ6−2ζ10−2ζ58+2ζ62−2ζ6+2ζ10+2ζ58−2ζ622ζ14+2ζ22+2ζ46+2ζ542ζ18+2ζ30+2ζ38+2ζ502ζ2+2ζ26+2ζ42+2ζ662ζ6+2ζ10+2ζ58+2ζ620000000000000000000000000000000000000000000002ζ39−2ζ63−2ζ39+2ζ63−2ζ3+2ζ312ζ3−2ζ312ζ47−2ζ55−2ζ47+2ζ55−2ζ35+2ζ672ζ35−2ζ67−2ζ15+2ζ192ζ15−2ζ19−2ζ43+2ζ592ζ43−2ζ59−2ζ7+2ζ272ζ7−2ζ272ζ11−2ζ23−2ζ11+2ζ2300000000000000000
χ1138-8-8800−2ζ2−2ζ26−2ζ42−2ζ66−2ζ14−2ζ22−2ζ46−2ζ54−2ζ6−2ζ10−2ζ58−2ζ62−2ζ18−2ζ30−2ζ38−2ζ502ζ2−2ζ26−2ζ42+2ζ66−2ζ2+2ζ26+2ζ42−2ζ66−2ζ14+2ζ22+2ζ46−2ζ542ζ14−2ζ22−2ζ46+2ζ542ζ6−2ζ10−2ζ58+2ζ62−2ζ6+2ζ10+2ζ58−2ζ62−2ζ18+2ζ30+2ζ38−2ζ502ζ18−2ζ30−2ζ38+2ζ502ζ2+2ζ26+2ζ42+2ζ66−2ζ2−2ζ26−2ζ42−2ζ66−2ζ2+2ζ26+2ζ42−2ζ662ζ2−2ζ26−2ζ42+2ζ662ζ14+2ζ22+2ζ46+2ζ54−2ζ14−2ζ22−2ζ46−2ζ542ζ14−2ζ22−2ζ46+2ζ54−2ζ14+2ζ22+2ζ46−2ζ542ζ6+2ζ10+2ζ58+2ζ62−2ζ6−2ζ10−2ζ58−2ζ62−2ζ6+2ζ10+2ζ58−2ζ622ζ6−2ζ10−2ζ58+2ζ622ζ18+2ζ30+2ζ38+2ζ50−2ζ18−2ζ30−2ζ38−2ζ502ζ18−2ζ30−2ζ38+2ζ50−2ζ18+2ζ30+2ζ38−2ζ502ζ2+2ζ26+2ζ42+2ζ662ζ14+2ζ22+2ζ46+2ζ542ζ6+2ζ10+2ζ58+2ζ622ζ18+2ζ30+2ζ38+2ζ500000000000000000000000000000000000000000000002ζ15−2ζ19−2ζ15+2ζ19−2ζ43+2ζ592ζ43−2ζ592ζ39−2ζ63−2ζ39+2ζ63−2ζ3+2ζ312ζ3−2ζ31−2ζ11+2ζ232ζ11−2ζ232ζ7−2ζ27−2ζ7+2ζ272ζ47−2ζ55−2ζ47+2ζ55−2ζ35+2ζ672ζ35−2ζ6700000000000000000
χ1148-8-8800−2ζ2−2ζ26−2ζ42−2ζ66−2ζ14−2ζ22−2ζ46−2ζ54−2ζ6−2ζ10−2ζ58−2ζ62−2ζ18−2ζ30−2ζ38−2ζ502ζ2−2ζ26−2ζ42+2ζ66−2ζ2+2ζ26+2ζ42−2ζ66−2ζ14+2ζ22+2ζ46−2ζ542ζ14−2ζ22−2ζ46+2ζ542ζ6−2ζ10−2ζ58+2ζ62−2ζ6+2ζ10+2ζ58−2ζ62−2ζ18+2ζ30+2ζ38−2ζ502ζ18−2ζ30−2ζ38+2ζ502ζ2+2ζ26+2ζ42+2ζ66−2ζ2−2ζ26−2ζ42−2ζ66−2ζ2+2ζ26+2ζ42−2ζ662ζ2−2ζ26−2ζ42+2ζ662ζ14+2ζ22+2ζ46+2ζ54−2ζ14−2ζ22−2ζ46−2ζ542ζ14−2ζ22−2ζ46+2ζ54−2ζ14+2ζ22+2ζ46−2ζ542ζ6+2ζ10+2ζ58+2ζ62−2ζ6−2ζ10−2ζ58−2ζ62−2ζ6+2ζ10+2ζ58−2ζ622ζ6−2ζ10−2ζ58+2ζ622ζ18+2ζ30+2ζ38+2ζ50−2ζ18−2ζ30−2ζ38−2ζ502ζ18−2ζ30−2ζ38+2ζ50−2ζ18+2ζ30+2ζ38−2ζ502ζ2+2ζ26+2ζ42+2ζ662ζ14+2ζ22+2ζ46+2ζ542ζ6+2ζ10+2ζ58+2ζ622ζ18+2ζ30+2ζ38+2ζ50000000000000000000000000000000000000000000000−2ζ15+2ζ192ζ15−2ζ192ζ43−2ζ59−2ζ43+2ζ59−2ζ39+2ζ632ζ39−2ζ632ζ3−2ζ31−2ζ3+2ζ312ζ11−2ζ23−2ζ11+2ζ23−2ζ7+2ζ272ζ7−2ζ27−2ζ47+2ζ552ζ47−2ζ552ζ35−2ζ67−2ζ35+2ζ6700000000000000000
χ1158-8-8800−2ζ2−2ζ26−2ζ42−2ζ66−2ζ14−2ζ22−2ζ46−2ζ54−2ζ6−2ζ10−2ζ58−2ζ62−2ζ18−2ζ30−2ζ38−2ζ50−2ζ2+2ζ26+2ζ42−2ζ662ζ2−2ζ26−2ζ42+2ζ662ζ14−2ζ22−2ζ46+2ζ54−2ζ14+2ζ22+2ζ46−2ζ54−2ζ6+2ζ10+2ζ58−2ζ622ζ6−2ζ10−2ζ58+2ζ622ζ18−2ζ30−2ζ38+2ζ50−2ζ18+2ζ30+2ζ38−2ζ502ζ2+2ζ26+2ζ42+2ζ66−2ζ2−2ζ26−2ζ42−2ζ662ζ2−2ζ26−2ζ42+2ζ66−2ζ2+2ζ26+2ζ42−2ζ662ζ14+2ζ22+2ζ46+2ζ54−2ζ14−2ζ22−2ζ46−2ζ54−2ζ14+2ζ22+2ζ46−2ζ542ζ14−2ζ22−2ζ46+2ζ542ζ6+2ζ10+2ζ58+2ζ62−2ζ6−2ζ10−2ζ58−2ζ622ζ6−2ζ10−2ζ58+2ζ62−2ζ6+2ζ10+2ζ58−2ζ622ζ18+2ζ30+2ζ38+2ζ50−2ζ18−2ζ30−2ζ38−2ζ50−2ζ18+2ζ30+2ζ38−2ζ502ζ18−2ζ30−2ζ38+2ζ502ζ2+2ζ26+2ζ42+2ζ662ζ14+2ζ22+2ζ46+2ζ542ζ6+2ζ10+2ζ58+2ζ622ζ18+2ζ30+2ζ38+2ζ50000000000000000000000000000000000000000000000−2ζ43+2ζ592ζ43−2ζ59−2ζ15+2ζ192ζ15−2ζ19−2ζ3+2ζ312ζ3−2ζ31−2ζ39+2ζ632ζ39−2ζ63−2ζ7+2ζ272ζ7−2ζ27−2ζ11+2ζ232ζ11−2ζ23−2ζ35+2ζ672ζ35−2ζ67−2ζ47+2ζ552ζ47−2ζ5500000000000000000
χ1168-8-8800−2ζ2−2ζ26−2ζ42−2ζ66−2ζ14−2ζ22−2ζ46−2ζ54−2ζ6−2ζ10−2ζ58−2ζ62−2ζ18−2ζ30−2ζ38−2ζ50−2ζ2+2ζ26+2ζ42−2ζ662ζ2−2ζ26−2ζ42+2ζ662ζ14−2ζ22−2ζ46+2ζ54−2ζ14+2ζ22+2ζ46−2ζ54−2ζ6+2ζ10+2ζ58−2ζ622ζ6−2ζ10−2ζ58+2ζ622ζ18−2ζ30−2ζ38+2ζ50−2ζ18+2ζ30+2ζ38−2ζ502ζ2+2ζ26+2ζ42+2ζ66−2ζ2−2ζ26−2ζ42−2ζ662ζ2−2ζ26−2ζ42+2ζ66−2ζ2+2ζ26+2ζ42−2ζ662ζ14+2ζ22+2ζ46+2ζ54−2ζ14−2ζ22−2ζ46−2ζ54−2ζ14+2ζ22+2ζ46−2ζ542ζ14−2ζ22−2ζ46+2ζ542ζ6+2ζ10+2ζ58+2ζ62−2ζ6−2ζ10−2ζ58−2ζ622ζ6−2ζ10−2ζ58+2ζ62−2ζ6+2ζ10+2ζ58−2ζ622ζ18+2ζ30+2ζ38+2ζ50−2ζ18−2ζ30−2ζ38−2ζ50−2ζ18+2ζ30+2ζ38−2ζ502ζ18−2ζ30−2ζ38+2ζ502ζ2+2ζ26+2ζ42+2ζ662ζ14+2ζ22+2ζ46+2ζ542ζ6+2ζ10+2ζ58+2ζ622ζ18+2ζ30+2ζ38+2ζ500000000000000000000000000000000000000000000002ζ43−2ζ59−2ζ43+2ζ592ζ15−2ζ19−2ζ15+2ζ192ζ3−2ζ31−2ζ3+2ζ312ζ39−2ζ63−2ζ39+2ζ632ζ7−2ζ27−2ζ7+2ζ272ζ11−2ζ23−2ζ11+2ζ232ζ35−2ζ67−2ζ35+2ζ672ζ47−2ζ55−2ζ47+2ζ5500000000000000000

Here ζ is a primitive root of unity of order 68 (ζ68 = 1); i = ζ17.