Finite Group Databasebeta

← Group #20295944

Character table — Group #20295944

Order 6976.

C1C2C3C4C5C6C7C8C9C10C11C12C13C14C15C16C17C18C19C20C21C22C23C24C25C26C27C28C29C30C31C32C33C34C35C36C37C38C39C40C41C42C43C44C45C46C47C48C49C50C51C52C53C54C55C56C57C58C59C60C61C62C63C64C65C66C67C68C69C70C71C72C73C74C75C76C77C78C79C80C81C82C83C84C85C86C87C88C89C90C91C92C93C94C95C96C97C98C99C100C101C102C103C104C105C106C107C108C109C110C111C112C113C114C115C116C117C118C119C120C121C122C123C124C125C126C127C128C129C130C131C132C133C134C135C136C137C138C139C140C141C142C143C144C145C146C147C148C149C150C151C152C153C154C155C156C157C158C159C160C161C162C163C164C165C166C167C168C169C170C171C172C173C174C175C176C177C178C179C180C181C182C183C184C185C186C187C188C189C190C191C192C193C194C195C196C197C198C199C200C201C202C203C204C205
size11244444444444444444444444444444444444444444444444444444448888888888888888888888888888888888888888888888888888888888888888888888888888888888161616161616161616161616161616161616161616161616161616161616161616161616161616161616161616161616161616161616218218218218436436436436872872872
order12481091091091091091091091091091091091091091091091091091091091091091091091091091091092182182182182182182182182182182182182182182182182182182182182182182182182182182182436436436436436436436436436436436436436436436436436436436436436436436436436436436872872872872872872872872872872872872872872872872872872872872872872872872872872872872872872872872872872872872872872872872872872872872872872872872872872872872872872218218218218218218218218218218218218218218218218218218218218218218218218218218218218218218218218218218218218218218218218218218218218218218218218218218218218218218248816161616288
χ11111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111
χ2111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111-1-1-1-11-1-1
χ311111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111-1-1-1-1ii−i−i-1i−i
χ411111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111-1-1-1-1−i−iii-1−ii
χ51111111111111111111111111111111111111111111111111111111111-1111111111111111111111111111111111111111111111111111111111111111111111111111111111-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-111111111-1-1-1
χ61111111111111111111111111111111111111111111111111111111111-1111111111111111111111111111111111111111111111111111111111111111111111111111111111-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-11111-1-1-1-1-111
χ71111111111111111111111111111111111111111111111111111111111-1111111111111111111111111111111111111111111111111111111111111111111111111111111111-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1ii−i−i1−ii
χ81111111111111111111111111111111111111111111111111111111111-1111111111111111111111111111111111111111111111111111111111111111111111111111111111-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1−i−iii1i−i
χ9222-22222222222222222222222222222222222222222222222222222220222222222222222222222222222-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-200000000000000000000000000000000000000000000000000000022-2-20000000
χ10222-22222222222222222222222222222222222222222222222222222220222222222222222222222222222-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2000000000000000000000000000000000000000000000000000000-2-2220000000
χ1122-202222222222222222222222222222222222222222222222222222220-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-20000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000002-200i2−i2−i2i2000
χ1222-202222222222222222222222222222222222222222222222222222220-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-20000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000002-200−i2i2i2−i2000
χ1322-202222222222222222222222222222222222222222222222222222220-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000-22002−22−2000
χ1422-202222222222222222222222222222222222222222222222222222220-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2-2000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000-2200−22−22000
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χ12588-80−2ζ4−2ζ132−2ζ740−2ζ868−2ζ172−2ζ428−2ζ444−2ζ700−2ζ12−2ζ396−2ζ476−2ζ860−2ζ92−2ζ420−2ζ452−2ζ780−2ζ20−2ζ212−2ζ660−2ζ852−2ζ356−2ζ412−2ζ460−2ζ516−2ζ28−2ζ52−2ζ820−2ζ844−2ζ252−2ζ404−2ζ468−2ζ620−2ζ36−2ζ316−2ζ556−2ζ836−2ζ44−2ζ292−2ζ580−2ζ828−2ζ276−2ζ388−2ζ484−2ζ596−2ζ332−2ζ380−2ζ492−2ζ540−2ζ60−2ζ236−2ζ636−2ζ812−2ζ68−2ζ372−2ζ500−2ζ804−2ζ196−2ζ364−2ζ508−2ζ676−2ζ76−2ζ108−2ζ764−2ζ796−2ζ84−2ζ156−2ζ716−2ζ788−2ζ148−2ζ348−2ζ524−2ζ724−2ζ116−2ζ340−2ζ532−2ζ756−2ζ100−2ζ188−2ζ684−2ζ772−2ζ228−2ζ324−2ζ548−2ζ644−2ζ124−2ζ268−2ζ604−2ζ748−2ζ300−2ζ308−2ζ564−2ζ572−2ζ140−2ζ260−2ζ612−2ζ732−2ζ220−2ζ284−2ζ588−2ζ652−2ζ164−2ζ180−2ζ692−2ζ708−2ζ204−2ζ244−2ζ628−2ζ668−2ζ4−2ζ132−2ζ740−2ζ868−2ζ172−2ζ428−2ζ444−2ζ700−2ζ12−2ζ396−2ζ476−2ζ860−2ζ92−2ζ420−2ζ452−2ζ780−2ζ20−2ζ212−2ζ660−2ζ852−2ζ356−2ζ412−2ζ460−2ζ516−2ζ28−2ζ52−2ζ820−2ζ844−2ζ252−2ζ404−2ζ468−2ζ620−2ζ36−2ζ316−2ζ556−2ζ836−2ζ44−2ζ292−2ζ580−2ζ828−2ζ276−2ζ388−2ζ484−2ζ596−2ζ332−2ζ380−2ζ492−2ζ540−2ζ60−2ζ236−2ζ636−2ζ812−2ζ68−2ζ372−2ζ500−2ζ804−2ζ196−2ζ364−2ζ508−2ζ676−2ζ76−2ζ108−2ζ764−2ζ796−2ζ84−2ζ156−2ζ716−2ζ788−2ζ148−2ζ348−2ζ524−2ζ724−2ζ116−2ζ340−2ζ532−2ζ756−2ζ100−2ζ188−2ζ684−2ζ772−2ζ228−2ζ324−2ζ548−2ζ644−2ζ124−2ζ268−2ζ604−2ζ748−2ζ300−2ζ308−2ζ564−2ζ572−2ζ140−2ζ260−2ζ612−2ζ732−2ζ220−2ζ284−2ζ588−2ζ652−2ζ164−2ζ180−2ζ692−2ζ708−2ζ204−2ζ244−2ζ628−2ζ66802ζ4+2ζ132+2ζ740+2ζ8682ζ172+2ζ428+2ζ444+2ζ7002ζ12+2ζ396+2ζ476+2ζ8602ζ92+2ζ420+2ζ452+2ζ7802ζ20+2ζ212+2ζ660+2ζ8522ζ356+2ζ412+2ζ460+2ζ5162ζ28+2ζ52+2ζ820+2ζ8442ζ252+2ζ404+2ζ468+2ζ6202ζ36+2ζ316+2ζ556+2ζ8362ζ44+2ζ292+2ζ580+2ζ8282ζ276+2ζ388+2ζ484+2ζ5962ζ332+2ζ380+2ζ492+2ζ5402ζ60+2ζ236+2ζ636+2ζ8122ζ68+2ζ372+2ζ500+2ζ8042ζ196+2ζ364+2ζ508+2ζ6762ζ76+2ζ108+2ζ764+2ζ7962ζ84+2ζ156+2ζ716+2ζ7882ζ148+2ζ348+2ζ524+2ζ7242ζ116+2ζ340+2ζ532+2ζ7562ζ100+2ζ188+2ζ684+2ζ7722ζ228+2ζ324+2ζ548+2ζ6442ζ124+2ζ268+2ζ604+2ζ7482ζ300+2ζ308+2ζ564+2ζ5722ζ140+2ζ260+2ζ612+2ζ7322ζ220+2ζ284+2ζ588+2ζ6522ζ164+2ζ180+2ζ692+2ζ7082ζ204+2ζ244+2ζ628+2ζ66800000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000
χ12688-80−2ζ172−2ζ428−2ζ444−2ζ700−2ζ92−2ζ420−2ζ452−2ζ780−2ζ356−2ζ412−2ζ460−2ζ516−2ζ252−2ζ404−2ζ468−2ζ620−2ζ12−2ζ396−2ζ476−2ζ860−2ζ276−2ζ388−2ζ484−2ζ596−2ζ332−2ζ380−2ζ492−2ζ540−2ζ68−2ζ372−2ζ500−2ζ804−2ζ196−2ζ364−2ζ508−2ζ676−2ζ148−2ζ348−2ζ524−2ζ724−2ζ116−2ζ340−2ζ532−2ζ756−2ζ228−2ζ324−2ζ548−2ζ644−2ζ36−2ζ316−2ζ556−2ζ836−2ζ300−2ζ308−2ζ564−2ζ572−2ζ44−2ζ292−2ζ580−2ζ828−2ζ220−2ζ284−2ζ588−2ζ652−2ζ124−2ζ268−2ζ604−2ζ748−2ζ140−2ζ260−2ζ612−2ζ732−2ζ204−2ζ244−2ζ628−2ζ668−2ζ60−2ζ236−2ζ636−2ζ812−2ζ20−2ζ212−2ζ660−2ζ852−2ζ100−2ζ188−2ζ684−2ζ772−2ζ164−2ζ180−2ζ692−2ζ708−2ζ84−2ζ156−2ζ716−2ζ788−2ζ4−2ζ132−2ζ740−2ζ868−2ζ76−2ζ108−2ζ764−2ζ796−2ζ28−2ζ52−2ζ820−2ζ844−2ζ172−2ζ428−2ζ444−2ζ700−2ζ92−2ζ420−2ζ452−2ζ780−2ζ356−2ζ412−2ζ460−2ζ516−2ζ252−2ζ404−2ζ468−2ζ620−2ζ12−2ζ396−2ζ476−2ζ860−2ζ276−2ζ388−2ζ484−2ζ596−2ζ332−2ζ380−2ζ492−2ζ540−2ζ68−2ζ372−2ζ500−2ζ804−2ζ196−2ζ364−2ζ508−2ζ676−2ζ148−2ζ348−2ζ524−2ζ724−2ζ116−2ζ340−2ζ532−2ζ756−2ζ228−2ζ324−2ζ548−2ζ644−2ζ36−2ζ316−2ζ556−2ζ836−2ζ300−2ζ308−2ζ564−2ζ572−2ζ44−2ζ292−2ζ580−2ζ828−2ζ220−2ζ284−2ζ588−2ζ652−2ζ124−2ζ268−2ζ604−2ζ748−2ζ140−2ζ260−2ζ612−2ζ732−2ζ204−2ζ244−2ζ628−2ζ668−2ζ60−2ζ236−2ζ636−2ζ812−2ζ20−2ζ212−2ζ660−2ζ852−2ζ100−2ζ188−2ζ684−2ζ772−2ζ164−2ζ180−2ζ692−2ζ708−2ζ84−2ζ156−2ζ716−2ζ788−2ζ4−2ζ132−2ζ740−2ζ868−2ζ76−2ζ108−2ζ764−2ζ796−2ζ28−2ζ52−2ζ820−2ζ84402ζ172+2ζ428+2ζ444+2ζ7002ζ92+2ζ420+2ζ452+2ζ7802ζ356+2ζ412+2ζ460+2ζ5162ζ252+2ζ404+2ζ468+2ζ6202ζ12+2ζ396+2ζ476+2ζ8602ζ276+2ζ388+2ζ484+2ζ5962ζ332+2ζ380+2ζ492+2ζ5402ζ68+2ζ372+2ζ500+2ζ8042ζ196+2ζ364+2ζ508+2ζ6762ζ148+2ζ348+2ζ524+2ζ7242ζ116+2ζ340+2ζ532+2ζ7562ζ228+2ζ324+2ζ548+2ζ6442ζ36+2ζ316+2ζ556+2ζ8362ζ300+2ζ308+2ζ564+2ζ5722ζ44+2ζ292+2ζ580+2ζ8282ζ220+2ζ284+2ζ588+2ζ6522ζ124+2ζ268+2ζ604+2ζ7482ζ140+2ζ260+2ζ612+2ζ7322ζ204+2ζ244+2ζ628+2ζ6682ζ60+2ζ236+2ζ636+2ζ8122ζ20+2ζ212+2ζ660+2ζ8522ζ100+2ζ188+2ζ684+2ζ7722ζ164+2ζ180+2ζ692+2ζ7082ζ84+2ζ156+2ζ716+2ζ7882ζ4+2ζ132+2ζ740+2ζ8682ζ76+2ζ108+2ζ764+2ζ7962ζ28+2ζ52+2ζ820+2ζ84400000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000
χ12788-80−2ζ12−2ζ396−2ζ476−2ζ860−2ζ356−2ζ412−2ζ460−2ζ516−2ζ36−2ζ316−2ζ556−2ζ836−2ζ276−2ζ388−2ζ484−2ζ596−2ζ60−2ζ236−2ζ636−2ζ812−2ζ196−2ζ364−2ζ508−2ζ676−2ζ84−2ζ156−2ζ716−2ζ788−2ζ116−2ζ340−2ζ532−2ζ756−2ζ76−2ζ108−2ζ764−2ζ796−2ζ4−2ζ132−2ζ740−2ζ868−2ζ44−2ζ292−2ζ580−2ζ828−2ζ124−2ζ268−2ζ604−2ζ748−2ζ164−2ζ180−2ζ692−2ζ708−2ζ204−2ζ244−2ζ628−2ζ668−2ζ220−2ζ284−2ζ588−2ζ652−2ζ228−2ζ324−2ζ548−2ζ644−2ζ252−2ζ404−2ζ468−2ζ620−2ζ172−2ζ428−2ζ444−2ζ700−2ζ148−2ζ348−2ζ524−2ζ724−2ζ300−2ζ308−2ζ564−2ζ572−2ζ100−2ζ188−2ζ684−2ζ772−2ζ68−2ζ372−2ζ500−2ζ804−2ζ28−2ζ52−2ζ820−2ζ844−2ζ92−2ζ420−2ζ452−2ζ780−2ζ20−2ζ212−2ζ660−2ζ852−2ζ332−2ζ380−2ζ492−2ζ540−2ζ140−2ζ260−2ζ612−2ζ732−2ζ12−2ζ396−2ζ476−2ζ860−2ζ356−2ζ412−2ζ460−2ζ516−2ζ36−2ζ316−2ζ556−2ζ836−2ζ276−2ζ388−2ζ484−2ζ596−2ζ60−2ζ236−2ζ636−2ζ812−2ζ196−2ζ364−2ζ508−2ζ676−2ζ84−2ζ156−2ζ716−2ζ788−2ζ116−2ζ340−2ζ532−2ζ756−2ζ76−2ζ108−2ζ764−2ζ796−2ζ4−2ζ132−2ζ740−2ζ868−2ζ44−2ζ292−2ζ580−2ζ828−2ζ124−2ζ268−2ζ604−2ζ748−2ζ164−2ζ180−2ζ692−2ζ708−2ζ204−2ζ244−2ζ628−2ζ668−2ζ220−2ζ284−2ζ588−2ζ652−2ζ228−2ζ324−2ζ548−2ζ644−2ζ252−2ζ404−2ζ468−2ζ620−2ζ172−2ζ428−2ζ444−2ζ700−2ζ148−2ζ348−2ζ524−2ζ724−2ζ300−2ζ308−2ζ564−2ζ572−2ζ100−2ζ188−2ζ684−2ζ772−2ζ68−2ζ372−2ζ500−2ζ804−2ζ28−2ζ52−2ζ820−2ζ844−2ζ92−2ζ420−2ζ452−2ζ780−2ζ20−2ζ212−2ζ660−2ζ852−2ζ332−2ζ380−2ζ492−2ζ540−2ζ140−2ζ260−2ζ612−2ζ73202ζ12+2ζ396+2ζ476+2ζ8602ζ356+2ζ412+2ζ460+2ζ5162ζ36+2ζ316+2ζ556+2ζ8362ζ276+2ζ388+2ζ484+2ζ5962ζ60+2ζ236+2ζ636+2ζ8122ζ196+2ζ364+2ζ508+2ζ6762ζ84+2ζ156+2ζ716+2ζ7882ζ116+2ζ340+2ζ532+2ζ7562ζ76+2ζ108+2ζ764+2ζ7962ζ4+2ζ132+2ζ740+2ζ8682ζ44+2ζ292+2ζ580+2ζ8282ζ124+2ζ268+2ζ604+2ζ7482ζ164+2ζ180+2ζ692+2ζ7082ζ204+2ζ244+2ζ628+2ζ6682ζ220+2ζ284+2ζ588+2ζ6522ζ228+2ζ324+2ζ548+2ζ6442ζ252+2ζ404+2ζ468+2ζ6202ζ172+2ζ428+2ζ444+2ζ7002ζ148+2ζ348+2ζ524+2ζ7242ζ300+2ζ308+2ζ564+2ζ5722ζ100+2ζ188+2ζ684+2ζ7722ζ68+2ζ372+2ζ500+2ζ8042ζ28+2ζ52+2ζ820+2ζ8442ζ92+2ζ420+2ζ452+2ζ7802ζ20+2ζ212+2ζ660+2ζ8522ζ332+2ζ380+2ζ492+2ζ5402ζ140+2ζ260+2ζ612+2ζ73200000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000
χ12888-80−2ζ92−2ζ420−2ζ452−2ζ780−2ζ252−2ζ404−2ζ468−2ζ620−2ζ276−2ζ388−2ζ484−2ζ596−2ζ68−2ζ372−2ζ500−2ζ804−2ζ356−2ζ412−2ζ460−2ζ516−2ζ116−2ζ340−2ζ532−2ζ756−2ζ228−2ζ324−2ζ548−2ζ644−2ζ300−2ζ308−2ζ564−2ζ572−2ζ44−2ζ292−2ζ580−2ζ828−2ζ140−2ζ260−2ζ612−2ζ732−2ζ204−2ζ244−2ζ628−2ζ668−2ζ20−2ζ212−2ζ660−2ζ852−2ζ196−2ζ364−2ζ508−2ζ676−2ζ164−2ζ180−2ζ692−2ζ708−2ζ148−2ζ348−2ζ524−2ζ724−2ζ4−2ζ132−2ζ740−2ζ868−2ζ100−2ζ188−2ζ684−2ζ772−2ζ84−2ζ156−2ζ716−2ζ788−2ζ28−2ζ52−2ζ820−2ζ844−2ζ36−2ζ316−2ζ556−2ζ836−2ζ12−2ζ396−2ζ476−2ζ860−2ζ60−2ζ236−2ζ636−2ζ812−2ζ76−2ζ108−2ζ764−2ζ796−2ζ124−2ζ268−2ζ604−2ζ748−2ζ172−2ζ428−2ζ444−2ζ700−2ζ220−2ζ284−2ζ588−2ζ652−2ζ332−2ζ380−2ζ492−2ζ540−2ζ92−2ζ420−2ζ452−2ζ780−2ζ252−2ζ404−2ζ468−2ζ620−2ζ276−2ζ388−2ζ484−2ζ596−2ζ68−2ζ372−2ζ500−2ζ804−2ζ356−2ζ412−2ζ460−2ζ516−2ζ116−2ζ340−2ζ532−2ζ756−2ζ228−2ζ324−2ζ548−2ζ644−2ζ300−2ζ308−2ζ564−2ζ572−2ζ44−2ζ292−2ζ580−2ζ828−2ζ140−2ζ260−2ζ612−2ζ732−2ζ204−2ζ244−2ζ628−2ζ668−2ζ20−2ζ212−2ζ660−2ζ852−2ζ196−2ζ364−2ζ508−2ζ676−2ζ164−2ζ180−2ζ692−2ζ708−2ζ148−2ζ348−2ζ524−2ζ724−2ζ4−2ζ132−2ζ740−2ζ868−2ζ100−2ζ188−2ζ684−2ζ772−2ζ84−2ζ156−2ζ716−2ζ788−2ζ28−2ζ52−2ζ820−2ζ844−2ζ36−2ζ316−2ζ556−2ζ836−2ζ12−2ζ396−2ζ476−2ζ860−2ζ60−2ζ236−2ζ636−2ζ812−2ζ76−2ζ108−2ζ764−2ζ796−2ζ124−2ζ268−2ζ604−2ζ748−2ζ172−2ζ428−2ζ444−2ζ700−2ζ220−2ζ284−2ζ588−2ζ652−2ζ332−2ζ380−2ζ492−2ζ54002ζ92+2ζ420+2ζ452+2ζ7802ζ252+2ζ404+2ζ468+2ζ6202ζ276+2ζ388+2ζ484+2ζ5962ζ68+2ζ372+2ζ500+2ζ8042ζ356+2ζ412+2ζ460+2ζ5162ζ116+2ζ340+2ζ532+2ζ7562ζ228+2ζ324+2ζ548+2ζ6442ζ300+2ζ308+2ζ564+2ζ5722ζ44+2ζ292+2ζ580+2ζ8282ζ140+2ζ260+2ζ612+2ζ7322ζ204+2ζ244+2ζ628+2ζ6682ζ20+2ζ212+2ζ660+2ζ8522ζ196+2ζ364+2ζ508+2ζ6762ζ164+2ζ180+2ζ692+2ζ7082ζ148+2ζ348+2ζ524+2ζ7242ζ4+2ζ132+2ζ740+2ζ8682ζ100+2ζ188+2ζ684+2ζ7722ζ84+2ζ156+2ζ716+2ζ7882ζ28+2ζ52+2ζ820+2ζ8442ζ36+2ζ316+2ζ556+2ζ8362ζ12+2ζ396+2ζ476+2ζ8602ζ60+2ζ236+2ζ636+2ζ8122ζ76+2ζ108+2ζ764+2ζ7962ζ124+2ζ268+2ζ604+2ζ7482ζ172+2ζ428+2ζ444+2ζ7002ζ220+2ζ284+2ζ588+2ζ6522ζ332+2ζ380+2ζ492+2ζ54000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000
χ12988-80−2ζ20−2ζ212−2ζ660−2ζ852−2ζ12−2ζ396−2ζ476−2ζ860−2ζ60−2ζ236−2ζ636−2ζ812−2ζ356−2ζ412−2ζ460−2ζ516−2ζ100−2ζ188−2ζ684−2ζ772−2ζ36−2ζ316−2ζ556−2ζ836−2ζ140−2ζ260−2ζ612−2ζ732−2ζ276−2ζ388−2ζ484−2ζ596−2ζ164−2ζ180−2ζ692−2ζ708−2ζ220−2ζ284−2ζ588−2ζ652−2ζ196−2ζ364−2ζ508−2ζ676−2ζ84−2ζ156−2ζ716−2ζ788−2ζ300−2ζ308−2ζ564−2ζ572−2ζ116−2ζ340−2ζ532−2ζ756−2ζ76−2ζ108−2ζ764−2ζ796−2ζ332−2ζ380−2ζ492−2ζ540−2ζ92−2ζ420−2ζ452−2ζ780−2ζ4−2ζ132−2ζ740−2ζ868−2ζ44−2ζ292−2ζ580−2ζ828−2ζ68−2ζ372−2ζ500−2ζ804−2ζ124−2ζ268−2ζ604−2ζ748−2ζ252−2ζ404−2ζ468−2ζ620−2ζ204−2ζ244−2ζ628−2ζ668−2ζ172−2ζ428−2ζ444−2ζ700−2ζ228−2ζ324−2ζ548−2ζ644−2ζ28−2ζ52−2ζ820−2ζ844−2ζ148−2ζ348−2ζ524−2ζ724−2ζ20−2ζ212−2ζ660−2ζ852−2ζ12−2ζ396−2ζ476−2ζ860−2ζ60−2ζ236−2ζ636−2ζ812−2ζ356−2ζ412−2ζ460−2ζ516−2ζ100−2ζ188−2ζ684−2ζ772−2ζ36−2ζ316−2ζ556−2ζ836−2ζ140−2ζ260−2ζ612−2ζ732−2ζ276−2ζ388−2ζ484−2ζ596−2ζ164−2ζ180−2ζ692−2ζ708−2ζ220−2ζ284−2ζ588−2ζ652−2ζ196−2ζ364−2ζ508−2ζ676−2ζ84−2ζ156−2ζ716−2ζ788−2ζ300−2ζ308−2ζ564−2ζ572−2ζ116−2ζ340−2ζ532−2ζ756−2ζ76−2ζ108−2ζ764−2ζ796−2ζ332−2ζ380−2ζ492−2ζ540−2ζ92−2ζ420−2ζ452−2ζ780−2ζ4−2ζ132−2ζ740−2ζ868−2ζ44−2ζ292−2ζ580−2ζ828−2ζ68−2ζ372−2ζ500−2ζ804−2ζ124−2ζ268−2ζ604−2ζ748−2ζ252−2ζ404−2ζ468−2ζ620−2ζ204−2ζ244−2ζ628−2ζ668−2ζ172−2ζ428−2ζ444−2ζ700−2ζ228−2ζ324−2ζ548−2ζ644−2ζ28−2ζ52−2ζ820−2ζ844−2ζ148−2ζ348−2ζ524−2ζ72402ζ20+2ζ212+2ζ660+2ζ8522ζ12+2ζ396+2ζ476+2ζ8602ζ60+2ζ236+2ζ636+2ζ8122ζ356+2ζ412+2ζ460+2ζ5162ζ100+2ζ188+2ζ684+2ζ7722ζ36+2ζ316+2ζ556+2ζ8362ζ140+2ζ260+2ζ612+2ζ7322ζ276+2ζ388+2ζ484+2ζ5962ζ164+2ζ180+2ζ692+2ζ7082ζ220+2ζ284+2ζ588+2ζ6522ζ196+2ζ364+2ζ508+2ζ6762ζ84+2ζ156+2ζ716+2ζ7882ζ300+2ζ308+2ζ564+2ζ5722ζ116+2ζ340+2ζ532+2ζ7562ζ76+2ζ108+2ζ764+2ζ7962ζ332+2ζ380+2ζ492+2ζ5402ζ92+2ζ420+2ζ452+2ζ7802ζ4+2ζ132+2ζ740+2ζ8682ζ44+2ζ292+2ζ580+2ζ8282ζ68+2ζ372+2ζ500+2ζ8042ζ124+2ζ268+2ζ604+2ζ7482ζ252+2ζ404+2ζ468+2ζ6202ζ204+2ζ244+2ζ628+2ζ6682ζ172+2ζ428+2ζ444+2ζ7002ζ228+2ζ324+2ζ548+2ζ6442ζ28+2ζ52+2ζ820+2ζ8442ζ148+2ζ348+2ζ524+2ζ72400000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000
χ13088-80−2ζ356−2ζ412−2ζ460−2ζ516−2ζ276−2ζ388−2ζ484−2ζ596−2ζ196−2ζ364−2ζ508−2ζ676−2ζ116−2ζ340−2ζ532−2ζ756−2ζ36−2ζ316−2ζ556−2ζ836−2ζ44−2ζ292−2ζ580−2ζ828−2ζ124−2ζ268−2ζ604−2ζ748−2ζ204−2ζ244−2ζ628−2ζ668−2ζ220−2ζ284−2ζ588−2ζ652−2ζ172−2ζ428−2ζ444−2ζ700−2ζ148−2ζ348−2ζ524−2ζ724−2ζ100−2ζ188−2ζ684−2ζ772−2ζ76−2ζ108−2ζ764−2ζ796−2ζ28−2ζ52−2ζ820−2ζ844−2ζ4−2ζ132−2ζ740−2ζ868−2ζ20−2ζ212−2ζ660−2ζ852−2ζ68−2ζ372−2ζ500−2ζ804−2ζ92−2ζ420−2ζ452−2ζ780−2ζ140−2ζ260−2ζ612−2ζ732−2ζ164−2ζ180−2ζ692−2ζ708−2ζ60−2ζ236−2ζ636−2ζ812−2ζ300−2ζ308−2ζ564−2ζ572−2ζ332−2ζ380−2ζ492−2ζ540−2ζ252−2ζ404−2ζ468−2ζ620−2ζ12−2ζ396−2ζ476−2ζ860−2ζ228−2ζ324−2ζ548−2ζ644−2ζ84−2ζ156−2ζ716−2ζ788−2ζ356−2ζ412−2ζ460−2ζ516−2ζ276−2ζ388−2ζ484−2ζ596−2ζ196−2ζ364−2ζ508−2ζ676−2ζ116−2ζ340−2ζ532−2ζ756−2ζ36−2ζ316−2ζ556−2ζ836−2ζ44−2ζ292−2ζ580−2ζ828−2ζ124−2ζ268−2ζ604−2ζ748−2ζ204−2ζ244−2ζ628−2ζ668−2ζ220−2ζ284−2ζ588−2ζ652−2ζ172−2ζ428−2ζ444−2ζ700−2ζ148−2ζ348−2ζ524−2ζ724−2ζ100−2ζ188−2ζ684−2ζ772−2ζ76−2ζ108−2ζ764−2ζ796−2ζ28−2ζ52−2ζ820−2ζ844−2ζ4−2ζ132−2ζ740−2ζ868−2ζ20−2ζ212−2ζ660−2ζ852−2ζ68−2ζ372−2ζ500−2ζ804−2ζ92−2ζ420−2ζ452−2ζ780−2ζ140−2ζ260−2ζ612−2ζ732−2ζ164−2ζ180−2ζ692−2ζ708−2ζ60−2ζ236−2ζ636−2ζ812−2ζ300−2ζ308−2ζ564−2ζ572−2ζ332−2ζ380−2ζ492−2ζ540−2ζ252−2ζ404−2ζ468−2ζ620−2ζ12−2ζ396−2ζ476−2ζ860−2ζ228−2ζ324−2ζ548−2ζ644−2ζ84−2ζ156−2ζ716−2ζ78802ζ356+2ζ412+2ζ460+2ζ5162ζ276+2ζ388+2ζ484+2ζ5962ζ196+2ζ364+2ζ508+2ζ6762ζ116+2ζ340+2ζ532+2ζ7562ζ36+2ζ316+2ζ556+2ζ8362ζ44+2ζ292+2ζ580+2ζ8282ζ124+2ζ268+2ζ604+2ζ7482ζ204+2ζ244+2ζ628+2ζ6682ζ220+2ζ284+2ζ588+2ζ6522ζ172+2ζ428+2ζ444+2ζ7002ζ148+2ζ348+2ζ524+2ζ7242ζ100+2ζ188+2ζ684+2ζ7722ζ76+2ζ108+2ζ764+2ζ7962ζ28+2ζ52+2ζ820+2ζ8442ζ4+2ζ132+2ζ740+2ζ8682ζ20+2ζ212+2ζ660+2ζ8522ζ68+2ζ372+2ζ500+2ζ8042ζ92+2ζ420+2ζ452+2ζ7802ζ140+2ζ260+2ζ612+2ζ7322ζ164+2ζ180+2ζ692+2ζ7082ζ60+2ζ236+2ζ636+2ζ8122ζ300+2ζ308+2ζ564+2ζ5722ζ332+2ζ380+2ζ492+2ζ5402ζ252+2ζ404+2ζ468+2ζ6202ζ12+2ζ396+2ζ476+2ζ8602ζ228+2ζ324+2ζ548+2ζ6442ζ84+2ζ156+2ζ716+2ζ78800000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000
χ13188-80−2ζ28−2ζ52−2ζ820−2ζ844−2ζ332−2ζ380−2ζ492−2ζ540−2ζ84−2ζ156−2ζ716−2ζ788−2ζ228−2ζ324−2ζ548−2ζ644−2ζ140−2ζ260−2ζ612−2ζ732−2ζ124−2ζ268−2ζ604−2ζ748−2ζ196−2ζ364−2ζ508−2ζ676−2ζ20−2ζ212−2ζ660−2ζ852−2ζ252−2ζ404−2ζ468−2ζ620−2ζ300−2ζ308−2ζ564−2ζ572−2ζ100−2ζ188−2ζ684−2ζ772−2ζ44−2ζ292−2ζ580−2ζ828−2ζ92−2ζ420−2ζ452−2ζ780−2ζ12−2ζ396−2ζ476−2ζ860−2ζ68−2ζ372−2ζ500−2ζ804−2ζ116−2ζ340−2ζ532−2ζ756−2ζ220−2ζ284−2ζ588−2ζ652−2ζ164−2ζ180−2ζ692−2ζ708−2ζ60−2ζ236−2ζ636−2ζ812−2ζ172−2ζ428−2ζ444−2ζ700−2ζ148−2ζ348−2ζ524−2ζ724−2ζ4−2ζ132−2ζ740−2ζ868−2ζ356−2ζ412−2ζ460−2ζ516−2ζ76−2ζ108−2ζ764−2ζ796−2ζ204−2ζ244−2ζ628−2ζ668−2ζ276−2ζ388−2ζ484−2ζ596−2ζ36−2ζ316−2ζ556−2ζ836−2ζ28−2ζ52−2ζ820−2ζ844−2ζ332−2ζ380−2ζ492−2ζ540−2ζ84−2ζ156−2ζ716−2ζ788−2ζ228−2ζ324−2ζ548−2ζ644−2ζ140−2ζ260−2ζ612−2ζ732−2ζ124−2ζ268−2ζ604−2ζ748−2ζ196−2ζ364−2ζ508−2ζ676−2ζ20−2ζ212−2ζ660−2ζ852−2ζ252−2ζ404−2ζ468−2ζ620−2ζ300−2ζ308−2ζ564−2ζ572−2ζ100−2ζ188−2ζ684−2ζ772−2ζ44−2ζ292−2ζ580−2ζ828−2ζ92−2ζ420−2ζ452−2ζ780−2ζ12−2ζ396−2ζ476−2ζ860−2ζ68−2ζ372−2ζ500−2ζ804−2ζ116−2ζ340−2ζ532−2ζ756−2ζ220−2ζ284−2ζ588−2ζ652−2ζ164−2ζ180−2ζ692−2ζ708−2ζ60−2ζ236−2ζ636−2ζ812−2ζ172−2ζ428−2ζ444−2ζ700−2ζ148−2ζ348−2ζ524−2ζ724−2ζ4−2ζ132−2ζ740−2ζ868−2ζ356−2ζ412−2ζ460−2ζ516−2ζ76−2ζ108−2ζ764−2ζ796−2ζ204−2ζ244−2ζ628−2ζ668−2ζ276−2ζ388−2ζ484−2ζ596−2ζ36−2ζ316−2ζ556−2ζ83602ζ28+2ζ52+2ζ820+2ζ8442ζ332+2ζ380+2ζ492+2ζ5402ζ84+2ζ156+2ζ716+2ζ7882ζ228+2ζ324+2ζ548+2ζ6442ζ140+2ζ260+2ζ612+2ζ7322ζ124+2ζ268+2ζ604+2ζ7482ζ196+2ζ364+2ζ508+2ζ6762ζ20+2ζ212+2ζ660+2ζ8522ζ252+2ζ404+2ζ468+2ζ6202ζ300+2ζ308+2ζ564+2ζ5722ζ100+2ζ188+2ζ684+2ζ7722ζ44+2ζ292+2ζ580+2ζ8282ζ92+2ζ420+2ζ452+2ζ7802ζ12+2ζ396+2ζ476+2ζ8602ζ68+2ζ372+2ζ500+2ζ8042ζ116+2ζ340+2ζ532+2ζ7562ζ220+2ζ284+2ζ588+2ζ6522ζ164+2ζ180+2ζ692+2ζ7082ζ60+2ζ236+2ζ636+2ζ8122ζ172+2ζ428+2ζ444+2ζ7002ζ148+2ζ348+2ζ524+2ζ7242ζ4+2ζ132+2ζ740+2ζ8682ζ356+2ζ412+2ζ460+2ζ5162ζ76+2ζ108+2ζ764+2ζ7962ζ204+2ζ244+2ζ628+2ζ6682ζ276+2ζ388+2ζ484+2ζ5962ζ36+2ζ316+2ζ556+2ζ83600000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000
χ13288-80−2ζ252−2ζ404−2ζ468−2ζ620−2ζ68−2ζ372−2ζ500−2ζ804−2ζ116−2ζ340−2ζ532−2ζ756−2ζ300−2ζ308−2ζ564−2ζ572−2ζ276−2ζ388−2ζ484−2ζ596−2ζ204−2ζ244−2ζ628−2ζ668−2ζ20−2ζ212−2ζ660−2ζ852−2ζ164−2ζ180−2ζ692−2ζ708−2ζ148−2ζ348−2ζ524−2ζ724−2ζ84−2ζ156−2ζ716−2ζ788−2ζ28−2ζ52−2ζ820−2ζ844−2ζ12−2ζ396−2ζ476−2ζ860−2ζ44−2ζ292−2ζ580−2ζ828−2ζ76−2ζ108−2ζ764−2ζ796−2ζ140−2ζ260−2ζ612−2ζ732−2ζ172−2ζ428−2ζ444−2ζ700−2ζ60−2ζ236−2ζ636−2ζ812−2ζ124−2ζ268−2ζ604−2ζ748−2ζ332−2ζ380−2ζ492−2ζ540−2ζ196−2ζ364−2ζ508−2ζ676−2ζ356−2ζ412−2ζ460−2ζ516−2ζ36−2ζ316−2ζ556−2ζ836−2ζ220−2ζ284−2ζ588−2ζ652−2ζ100−2ζ188−2ζ684−2ζ772−2ζ92−2ζ420−2ζ452−2ζ780−2ζ4−2ζ132−2ζ740−2ζ868−2ζ228−2ζ324−2ζ548−2ζ644−2ζ252−2ζ404−2ζ468−2ζ620−2ζ68−2ζ372−2ζ500−2ζ804−2ζ116−2ζ340−2ζ532−2ζ756−2ζ300−2ζ308−2ζ564−2ζ572−2ζ276−2ζ388−2ζ484−2ζ596−2ζ204−2ζ244−2ζ628−2ζ668−2ζ20−2ζ212−2ζ660−2ζ852−2ζ164−2ζ180−2ζ692−2ζ708−2ζ148−2ζ348−2ζ524−2ζ724−2ζ84−2ζ156−2ζ716−2ζ788−2ζ28−2ζ52−2ζ820−2ζ844−2ζ12−2ζ396−2ζ476−2ζ860−2ζ44−2ζ292−2ζ580−2ζ828−2ζ76−2ζ108−2ζ764−2ζ796−2ζ140−2ζ260−2ζ612−2ζ732−2ζ172−2ζ428−2ζ444−2ζ700−2ζ60−2ζ236−2ζ636−2ζ812−2ζ124−2ζ268−2ζ604−2ζ748−2ζ332−2ζ380−2ζ492−2ζ540−2ζ196−2ζ364−2ζ508−2ζ676−2ζ356−2ζ412−2ζ460−2ζ516−2ζ36−2ζ316−2ζ556−2ζ836−2ζ220−2ζ284−2ζ588−2ζ652−2ζ100−2ζ188−2ζ684−2ζ772−2ζ92−2ζ420−2ζ452−2ζ780−2ζ4−2ζ132−2ζ740−2ζ868−2ζ228−2ζ324−2ζ548−2ζ64402ζ252+2ζ404+2ζ468+2ζ6202ζ68+2ζ372+2ζ500+2ζ8042ζ116+2ζ340+2ζ532+2ζ7562ζ300+2ζ308+2ζ564+2ζ5722ζ276+2ζ388+2ζ484+2ζ5962ζ204+2ζ244+2ζ628+2ζ6682ζ20+2ζ212+2ζ660+2ζ8522ζ164+2ζ180+2ζ692+2ζ7082ζ148+2ζ348+2ζ524+2ζ7242ζ84+2ζ156+2ζ716+2ζ7882ζ28+2ζ52+2ζ820+2ζ8442ζ12+2ζ396+2ζ476+2ζ8602ζ44+2ζ292+2ζ580+2ζ8282ζ76+2ζ108+2ζ764+2ζ7962ζ140+2ζ260+2ζ612+2ζ7322ζ172+2ζ428+2ζ444+2ζ7002ζ60+2ζ236+2ζ636+2ζ8122ζ124+2ζ268+2ζ604+2ζ7482ζ332+2ζ380+2ζ492+2ζ5402ζ196+2ζ364+2ζ508+2ζ6762ζ356+2ζ412+2ζ460+2ζ5162ζ36+2ζ316+2ζ556+2ζ8362ζ220+2ζ284+2ζ588+2ζ6522ζ100+2ζ188+2ζ684+2ζ7722ζ92+2ζ420+2ζ452+2ζ7802ζ4+2ζ132+2ζ740+2ζ8682ζ228+2ζ324+2ζ548+2ζ64400000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000
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Here ζ is a primitive root of unity of order 872 (ζ872 = 1); i = ζ218.