Finite Group Databasebeta

← Group #13132628

Character table — Group #13132628

Order 1680.

C1C2C3C4C5C6C7C8C9C10C11C12C13C14C15C16C17C18C19C20C21C22C23C24C25C26C27C28C29C30C31C32C33C34C35C36C37C38C39C40C41C42C43C44C45C46C47C48C49C50C51C52C53C54C55C56C57C58C59C60C61C62C63C64C65C66C67C68C69C70C71C72C73C74C75C76C77C78C79C80C81C82C83C84C85C86C87C88C89C90C91C92C93C94C95C96C97C98C99C100C101C102C103C104C105C106C107C108C109C110C111C112C113C114C115C116C117C118C119C120C121C122C123C124C125C126C127C128C129C130C131C132C133C134C135C136C137C138C139C140C141C142C143C144C145C146C147C148C149C150C151C152C153C154C155C156C157C158C159C160C161C162C163C164C165C166C167C168C169C170C171C172C173C174C175C176C177C178C179C180
size11222222222222222222224444444444444444444444444444444444444444445510101010101010101010101010101010101010101051051051051122222222222222222222444444444444444444444444444444444444444444551010101010101010101010101010101010101010105105105105
order123677714141421212121212142424242424251015153030353535353535707070707070105105105105105105105105105105105105210210210210210210210210210210210210441212282828282828848484848484848484848484888822661414141414144242424242424242424242421010303030307070707070707070707070702102102102102102102102102102102102102102102102102102102102102102102102104412122828282828288484848484848484848484848888
χ1111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111
χ211111111111111111111111111111111111111111111111111111111111111111111111111111111111111-1-1-1-111111111111111111111111111111111111111111111111111111111111111111111111111111111111111-1-1-1-1
χ31111111111111111111111111111111111111111111111111111111111111111-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1ii−i−i1111111111111111111111111111111111111111111111111111111111111111-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1ii−i−i
χ41111111111111111111111111111111111111111111111111111111111111111-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1−i−iii1111111111111111111111111111111111111111111111111111111111111111-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1−i−iii
χ51-11-1111-1-1-1111111-1-1-1-1-1-11-111-1-1111111-1-1-1-1-1-1111111111111-1-1-1-1-1-1-1-1-1-1-1-1i−ii−iiii−i−i−iiiiiii−i−i−i−i−i−iζ13+ζ29+ζ37+ζ53+ζ61+ζ101+ζ109+ζ149+ζ157+ζ173+ζ181+ζ197+ζ221+ζ229+ζ253+ζ269+ζ277+ζ293+ζ317+ζ341+ζ349+ζ373+ζ389+ζ397+ζ421+ζ437+ζ461+ζ493+ζ509+ζ517+ζ533+ζ541+ζ557+ζ589+ζ613+ζ629+ζ653+ζ661+ζ677+ζ701+ζ709+ζ733+ζ757+ζ773+ζ781+ζ797+ζ821+ζ829−ζ13−ζ29−ζ37−ζ53−ζ61−ζ101−ζ109−ζ149−ζ157−ζ173−ζ181−ζ197−ζ221−ζ229−ζ253−ζ269−ζ277−ζ293−ζ317−ζ341−ζ349−ζ373−ζ389−ζ397−ζ421−ζ437−ζ461−ζ493−ζ509−ζ517−ζ533−ζ541−ζ557−ζ589−ζ613−ζ629−ζ653−ζ661−ζ677−ζ701−ζ709−ζ733−ζ757−ζ773−ζ781−ζ797−ζ821−ζ829−ζ23−ζ31−ζ47−ζ71−ζ79−ζ103−ζ127−ζ143−ζ151−ζ167−ζ191−ζ199−ζ223−ζ239−ζ247−ζ263−ζ271−ζ311−ζ319−ζ359−ζ367−ζ383−ζ391−ζ407−ζ431−ζ439−ζ463−ζ479−ζ487−ζ503−ζ527−ζ551−ζ559−ζ583−ζ599−ζ607−ζ631−ζ647−ζ671−ζ703−ζ719−ζ727−ζ743−ζ751−ζ767−ζ799−ζ823−ζ839ζ23+ζ31+ζ47+ζ71+ζ79+ζ103+ζ127+ζ143+ζ151+ζ167+ζ191+ζ199+ζ223+ζ239+ζ247+ζ263+ζ271+ζ311+ζ319+ζ359+ζ367+ζ383+ζ391+ζ407+ζ431+ζ439+ζ463+ζ479+ζ487+ζ503+ζ527+ζ551+ζ559+ζ583+ζ599+ζ607+ζ631+ζ647+ζ671+ζ703+ζ719+ζ727+ζ743+ζ751+ζ767+ζ799+ζ823+ζ8391-11-1111-1-1-1111111-1-1-1-1-1-11-111-1-1111111-1-1-1-1-1-1111111111111-1-1-1-1-1-1-1-1-1-1-1-1i−ii−iiii−i−i−iiiiiii−i−i−i−i−i−iζ13+ζ29+ζ37+ζ53+ζ61+ζ101+ζ109+ζ149+ζ157+ζ173+ζ181+ζ197+ζ221+ζ229+ζ253+ζ269+ζ277+ζ293+ζ317+ζ341+ζ349+ζ373+ζ389+ζ397+ζ421+ζ437+ζ461+ζ493+ζ509+ζ517+ζ533+ζ541+ζ557+ζ589+ζ613+ζ629+ζ653+ζ661+ζ677+ζ701+ζ709+ζ733+ζ757+ζ773+ζ781+ζ797+ζ821+ζ829−ζ13−ζ29−ζ37−ζ53−ζ61−ζ101−ζ109−ζ149−ζ157−ζ173−ζ181−ζ197−ζ221−ζ229−ζ253−ζ269−ζ277−ζ293−ζ317−ζ341−ζ349−ζ373−ζ389−ζ397−ζ421−ζ437−ζ461−ζ493−ζ509−ζ517−ζ533−ζ541−ζ557−ζ589−ζ613−ζ629−ζ653−ζ661−ζ677−ζ701−ζ709−ζ733−ζ757−ζ773−ζ781−ζ797−ζ821−ζ829−ζ23−ζ31−ζ47−ζ71−ζ79−ζ103−ζ127−ζ143−ζ151−ζ167−ζ191−ζ199−ζ223−ζ239−ζ247−ζ263−ζ271−ζ311−ζ319−ζ359−ζ367−ζ383−ζ391−ζ407−ζ431−ζ439−ζ463−ζ479−ζ487−ζ503−ζ527−ζ551−ζ559−ζ583−ζ599−ζ607−ζ631−ζ647−ζ671−ζ703−ζ719−ζ727−ζ743−ζ751−ζ767−ζ799−ζ823−ζ839ζ23+ζ31+ζ47+ζ71+ζ79+ζ103+ζ127+ζ143+ζ151+ζ167+ζ191+ζ199+ζ223+ζ239+ζ247+ζ263+ζ271+ζ311+ζ319+ζ359+ζ367+ζ383+ζ391+ζ407+ζ431+ζ439+ζ463+ζ479+ζ487+ζ503+ζ527+ζ551+ζ559+ζ583+ζ599+ζ607+ζ631+ζ647+ζ671+ζ703+ζ719+ζ727+ζ743+ζ751+ζ767+ζ799+ζ823+ζ839
χ61-11-1111-1-1-1111111-1-1-1-1-1-11-111-1-1111111-1-1-1-1-1-1111111111111-1-1-1-1-1-1-1-1-1-1-1-1i−ii−iiii−i−i−iiiiiii−i−i−i−i−i−i−ζ13−ζ29−ζ37−ζ53−ζ61−ζ101−ζ109−ζ149−ζ157−ζ173−ζ181−ζ197−ζ221−ζ229−ζ253−ζ269−ζ277−ζ293−ζ317−ζ341−ζ349−ζ373−ζ389−ζ397−ζ421−ζ437−ζ461−ζ493−ζ509−ζ517−ζ533−ζ541−ζ557−ζ589−ζ613−ζ629−ζ653−ζ661−ζ677−ζ701−ζ709−ζ733−ζ757−ζ773−ζ781−ζ797−ζ821−ζ829ζ13+ζ29+ζ37+ζ53+ζ61+ζ101+ζ109+ζ149+ζ157+ζ173+ζ181+ζ197+ζ221+ζ229+ζ253+ζ269+ζ277+ζ293+ζ317+ζ341+ζ349+ζ373+ζ389+ζ397+ζ421+ζ437+ζ461+ζ493+ζ509+ζ517+ζ533+ζ541+ζ557+ζ589+ζ613+ζ629+ζ653+ζ661+ζ677+ζ701+ζ709+ζ733+ζ757+ζ773+ζ781+ζ797+ζ821+ζ829ζ23+ζ31+ζ47+ζ71+ζ79+ζ103+ζ127+ζ143+ζ151+ζ167+ζ191+ζ199+ζ223+ζ239+ζ247+ζ263+ζ271+ζ311+ζ319+ζ359+ζ367+ζ383+ζ391+ζ407+ζ431+ζ439+ζ463+ζ479+ζ487+ζ503+ζ527+ζ551+ζ559+ζ583+ζ599+ζ607+ζ631+ζ647+ζ671+ζ703+ζ719+ζ727+ζ743+ζ751+ζ767+ζ799+ζ823+ζ839−ζ23−ζ31−ζ47−ζ71−ζ79−ζ103−ζ127−ζ143−ζ151−ζ167−ζ191−ζ199−ζ223−ζ239−ζ247−ζ263−ζ271−ζ311−ζ319−ζ359−ζ367−ζ383−ζ391−ζ407−ζ431−ζ439−ζ463−ζ479−ζ487−ζ503−ζ527−ζ551−ζ559−ζ583−ζ599−ζ607−ζ631−ζ647−ζ671−ζ703−ζ719−ζ727−ζ743−ζ751−ζ767−ζ799−ζ823−ζ8391-11-1111-1-1-1111111-1-1-1-1-1-11-111-1-1111111-1-1-1-1-1-1111111111111-1-1-1-1-1-1-1-1-1-1-1-1i−ii−iiii−i−i−iiiiiii−i−i−i−i−i−i−ζ13−ζ29−ζ37−ζ53−ζ61−ζ101−ζ109−ζ149−ζ157−ζ173−ζ181−ζ197−ζ221−ζ229−ζ253−ζ269−ζ277−ζ293−ζ317−ζ341−ζ349−ζ373−ζ389−ζ397−ζ421−ζ437−ζ461−ζ493−ζ509−ζ517−ζ533−ζ541−ζ557−ζ589−ζ613−ζ629−ζ653−ζ661−ζ677−ζ701−ζ709−ζ733−ζ757−ζ773−ζ781−ζ797−ζ821−ζ829ζ13+ζ29+ζ37+ζ53+ζ61+ζ101+ζ109+ζ149+ζ157+ζ173+ζ181+ζ197+ζ221+ζ229+ζ253+ζ269+ζ277+ζ293+ζ317+ζ341+ζ349+ζ373+ζ389+ζ397+ζ421+ζ437+ζ461+ζ493+ζ509+ζ517+ζ533+ζ541+ζ557+ζ589+ζ613+ζ629+ζ653+ζ661+ζ677+ζ701+ζ709+ζ733+ζ757+ζ773+ζ781+ζ797+ζ821+ζ829ζ23+ζ31+ζ47+ζ71+ζ79+ζ103+ζ127+ζ143+ζ151+ζ167+ζ191+ζ199+ζ223+ζ239+ζ247+ζ263+ζ271+ζ311+ζ319+ζ359+ζ367+ζ383+ζ391+ζ407+ζ431+ζ439+ζ463+ζ479+ζ487+ζ503+ζ527+ζ551+ζ559+ζ583+ζ599+ζ607+ζ631+ζ647+ζ671+ζ703+ζ719+ζ727+ζ743+ζ751+ζ767+ζ799+ζ823+ζ839−ζ23−ζ31−ζ47−ζ71−ζ79−ζ103−ζ127−ζ143−ζ151−ζ167−ζ191−ζ199−ζ223−ζ239−ζ247−ζ263−ζ271−ζ311−ζ319−ζ359−ζ367−ζ383−ζ391−ζ407−ζ431−ζ439−ζ463−ζ479−ζ487−ζ503−ζ527−ζ551−ζ559−ζ583−ζ599−ζ607−ζ631−ζ647−ζ671−ζ703−ζ719−ζ727−ζ743−ζ751−ζ767−ζ799−ζ823−ζ839
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χ1622-1-1222222-1-1-1-1-1-1-1-1-1-1-1-122-1-1-1-1222222222222-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-2-211-2-2-2-2-2-2111111111111000022-1-1222222-1-1-1-1-1-1-1-1-1-1-1-122-1-1-1-1222222222222-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-2-211-2-2-2-2-2-21111111111110000
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χ1262-2-11222-2-2-2-1-1-1-1-1-11111112-2-1-111222222-2-2-2-2-2-2-1-1-1-1-1-1-1-1-1-1-1-1111111111111−2i2ii−i−2i−2i−2i2i2i2iiiiiii−i−i−i−i−i−i0000-221-1-2-2-2222111111-1-1-1-1-1-1-2211-1-1-2-2-2-2-2-2222222111111111111-1-1-1-1-1-1-1-1-1-1-1-12i−2i−ii2i2i2i−2i−2i−2i−i−i−i−i−i−iiiiiii0000
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Here ζ is a primitive root of unity of order 840 (ζ840 = 1); i = ζ210.