Group #72217176 — character table

	C₁	C₂	C₃	C₄	C₅	C₆	C₇	C₈	C₉	C₁₀	C₁₁	C₁₂	C₁₃	C₁₄	C₁₅	C₁₆	C₁₇	C₁₈	C₁₉	C₂₀	C₂₁	C₂₂	C₂₃	C₂₄	C₂₅	C₂₆	C₂₇	C₂₈	C₂₉	C₃₀	C₃₁	C₃₂	C₃₃	C₃₄	C₃₅	C₃₆	C₃₇	C₃₈	C₃₉	C₄₀	C₄₁	C₄₂	C₄₃	C₄₄	C₄₅	C₄₆	C₄₇	C₄₈	C₄₉	C₅₀	C₅₁	C₅₂	C₅₃	C₅₄	C₅₅	C₅₆	C₅₇	C₅₈	C₅₉	C₆₀	C₆₁	C₆₂	C₆₃	C₆₄	C₆₅	C₆₆	C₆₇	C₆₈	C₆₉	C₇₀	C₇₁	C₇₂	C₇₃	C₇₄	C₇₅	C₇₆	C₇₇	C₇₈	C₇₉	C₈₀	C₈₁	C₈₂	C₈₃	C₈₄	C₈₅	C₈₆	C₈₇	C₈₈	C₈₉	C₉₀	C₉₁	C₉₂	C₉₃	C₉₄	C₉₅	C₉₆	C₉₇	C₉₈	C₉₉	C₁₀₀	C₁₀₁	C₁₀₂
size	1	1	1	1	2	2	2	2	6	6	10	10	10	10	11	11	11	11	11	11	11	11	11	11	11	11	11	11	11	11	20	20	20	20	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	22	30	30	30	30	66	66	66	66	66	66	66	66	66	66	66	66	66	66	66	66	66	66
order	1	2	2	2	3	6	6	6	2	2	11	22	22	22	5	5	5	5	10	10	10	10	10	10	10	10	10	10	10	10	33	66	66	66	4	4	12	12	12	12	15	15	15	15	20	20	20	20	20	20	20	20	30	30	30	30	30	30	30	30	30	30	30	30	60	60	60	60	60	60	60	60	60	60	60	60	60	60	60	60	22	22	22	22	4	4	10	10	10	10	10	10	10	10	20	20	20	20	20	20	20	20
χ₁	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	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
χ₂	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	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
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χ₁₁	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	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
χ₁₂	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	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
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χ₂₁	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	$- i$	$i$	$- i$	$- i$	$i$	$i$	1	1	1	1	$- i$	$i$	$- i$	$i$	$- i$	$i$	$- i$	$i$	1	-1	1	-1	1	-1	1	-1	-1	-1	-1	-1	$- i$	$- i$	$i$	$i$	$- i$	$- i$	$i$	$i$	$- i$	$- i$	$i$	$i$	$- i$	$- i$	$i$	$i$	1	1	-1	-1	$- i$	$i$	1	-1	1	-1	1	-1	1	-1	$- i$	$i$	$- i$	$i$	$- i$	$i$	$- i$	$i$
χ₂₂	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	$i$	$- i$	$i$	$i$	$- i$	$- i$	1	1	1	1	$i$	$- i$	$i$	$- i$	$i$	$- i$	$i$	$- i$	1	-1	1	-1	1	-1	1	-1	-1	-1	-1	-1	$i$	$i$	$- i$	$- i$	$i$	$i$	$- i$	$- i$	$i$	$i$	$- i$	$- i$	$i$	$i$	$- i$	$- i$	1	1	-1	-1	$i$	$- i$	1	-1	1	-1	1	-1	1	-1	$i$	$- i$	$i$	$- i$	$i$	$- i$	$i$	$- i$
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χ₃₂	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	$i$	$- i$	$i$	$i$	$- i$	$- i$	1	1	1	1	$i$	$- i$	$i$	$- i$	$i$	$- i$	$i$	$- i$	1	-1	1	-1	1	-1	1	-1	-1	-1	-1	-1	$i$	$i$	$- i$	$- i$	$i$	$i$	$- i$	$- i$	$i$	$i$	$- i$	$- i$	$i$	$i$	$- i$	$- i$	-1	-1	1	1	$- i$	$i$	-1	1	-1	1	-1	1	-1	1	$- i$	$i$	$- i$	$i$	$- i$	$i$	$- i$	$i$
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χ₅₁	2	2	-2	-2	-1	-1	1	1	0	0	2	2	-2	-2	2	2	2	2	2	2	2	2	-2	-2	-2	-2	-2	-2	-2	-2	-1	-1	1	1	$- 2 i$	$2 i$	$i$	$i$	$- i$	$- i$	-1	-1	-1	-1	$- 2 i$	$2 i$	$- 2 i$	$2 i$	$- 2 i$	$2 i$	$- 2 i$	$2 i$	-1	1	-1	1	-1	1	-1	1	1	1	1	1	$i$	$i$	$- i$	$- i$	$i$	$i$	$- i$	$- i$	$i$	$i$	$- i$	$- i$	$i$	$i$	$- i$	$- i$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₅₂	2	2	-2	-2	-1	-1	1	1	0	0	2	2	-2	-2	2	2	2	2	2	2	2	2	-2	-2	-2	-2	-2	-2	-2	-2	-1	-1	1	1	$2 i$	$- 2 i$	$- i$	$- i$	$i$	$i$	-1	-1	-1	-1	$2 i$	$- 2 i$	$2 i$	$- 2 i$	$2 i$	$- 2 i$	$2 i$	$- 2 i$	-1	1	-1	1	-1	1	-1	1	1	1	1	1	$- i$	$- i$	$i$	$i$	$- i$	$- i$	$i$	$i$	$- i$	$- i$	$i$	$i$	$- i$	$- i$	$i$	$i$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
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2 i$	$2 i$	$i$	$i$	$- i$	$- 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χ₆₆	2	-2	2	-2	-1	1	1	-1	0	0	2	-2	2	-2	2	2	2	2	-2	-2	-2	-2	2	2	2	2	-2	-2	-2	-2	-1	1	-1	1	0	0	$- i \sqrt{3}$	$i \sqrt{3}$	$- i \sqrt{3}$	$i \sqrt{3}$	-1	-1	-1	-1	0	0	0	0	0	0	0	0	1	1	1	1	1	1	1	1	-1	-1	-1	-1	$- i \sqrt{3}$	$i \sqrt{3}$	$- i \sqrt{3}$	$i \sqrt{3}$	$- i \sqrt{3}$	$i \sqrt{3}$	$- i \sqrt{3}$	$i \sqrt{3}$	$- i \sqrt{3}$	$i \sqrt{3}$	$- i \sqrt{3}$	$i \sqrt{3}$	$- i \sqrt{3}$	$i \sqrt{3}$	$- i \sqrt{3}$	$i \sqrt{3}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₆₇	2	-2	2	-2	-1	1	1	-1	0	0	2	-2	2	-2	2	2	2	2	-2	-2	-2	-2	2	2	2	2	-2	-2	-2	-2	-1	1	-1	1	0	0	$i \sqrt{3}$	$- i \sqrt{3}$	$i \sqrt{3}$	$- i \sqrt{3}$	-1	-1	-1	-1	0	0	0	0	0	0	0	0	1	1	1	1	1	1	1	1	-1	-1	-1	-1	$i \sqrt{3}$	$- i \sqrt{3}$	$i \sqrt{3}$	$- i \sqrt{3}$	$i \sqrt{3}$	$- i \sqrt{3}$	$i \sqrt{3}$	$- i \sqrt{3}$	$i \sqrt{3}$	$- i \sqrt{3}$	$i \sqrt{3}$	$- i \sqrt{3}$	$i \sqrt{3}$	$- i \sqrt{3}$	$i \sqrt{3}$	$- i \sqrt{3}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₆₈	2	-2	2	-2	-1	1	1	-1	0	0	2	-2	2	-2	−2ζ²⁶−2ζ⁴⁶−2ζ⁸⁶−2ζ¹⁰⁶−2ζ¹⁴⁶−2ζ¹⁶⁶−2ζ²⁰⁶−2ζ²²⁶−2ζ²⁶⁶−2ζ³²⁶−2ζ³⁴⁶−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁴⁶−2ζ⁴⁶⁶−2ζ⁵²⁶−2ζ⁵⁶⁶−2ζ⁵⁸⁶−2ζ⁶²⁶−2ζ⁶⁴⁶	−2ζ²−2ζ⁶²−2ζ⁸²−2ζ¹²²−2ζ¹⁴²−2ζ¹⁸²−2ζ²⁰²−2ζ²⁶²−2ζ³⁰²−2ζ³²²−2ζ³⁶²−2ζ³⁸²−2ζ⁴²²−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵⁰²−2ζ⁵⁴²−2ζ⁵⁶²−2ζ⁶⁰²−2ζ⁶²²	−2ζ¹⁴−2ζ³⁴−2ζ⁷⁴−2ζ⁹⁴−2ζ¹³⁴−2ζ¹⁹⁴−2ζ²¹⁴−2ζ²⁵⁴−2ζ²⁷⁴−2ζ³¹⁴−2ζ³³⁴−2ζ³⁹⁴−2ζ⁴³⁴−2ζ⁴⁵⁴−2ζ⁴⁹⁴−2ζ⁵¹⁴−2ζ⁵⁵⁴−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶³⁴	−2ζ³⁸−2ζ⁵⁸−2ζ⁹⁸−2ζ¹¹⁸−2ζ¹⁵⁸−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²³⁸−2ζ²⁷⁸−2ζ²⁹⁸−2ζ³³⁸−2ζ³⁵⁸−2ζ³⁹⁸−2ζ⁴⁵⁸−2ζ⁴⁷⁸−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁷⁸−2ζ⁵⁹⁸−2ζ⁶⁵⁸	2ζ²⁶+2ζ⁴⁶+2ζ⁸⁶+2ζ¹⁰⁶+2ζ¹⁴⁶+2ζ¹⁶⁶+2ζ²⁰⁶+2ζ²²⁶+2ζ²⁶⁶+2ζ³²⁶+2ζ³⁴⁶+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁴⁶+2ζ⁴⁶⁶+2ζ⁵²⁶+2ζ⁵⁶⁶+2ζ⁵⁸⁶+2ζ⁶²⁶+2ζ⁶⁴⁶	2ζ²+2ζ⁶²+2ζ⁸²+2ζ¹²²+2ζ¹⁴²+2ζ¹⁸²+2ζ²⁰²+2ζ²⁶²+2ζ³⁰²+2ζ³²²+2ζ³⁶²+2ζ³⁸²+2ζ⁴²²+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵⁰²+2ζ⁵⁴²+2ζ⁵⁶²+2ζ⁶⁰²+2ζ⁶²²	2ζ¹⁴+2ζ³⁴+2ζ⁷⁴+2ζ⁹⁴+2ζ¹³⁴+2ζ¹⁹⁴+2ζ²¹⁴+2ζ²⁵⁴+2ζ²⁷⁴+2ζ³¹⁴+2ζ³³⁴+2ζ³⁹⁴+2ζ⁴³⁴+2ζ⁴⁵⁴+2ζ⁴⁹⁴+2ζ⁵¹⁴+2ζ⁵⁵⁴+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶³⁴	2ζ³⁸+2ζ⁵⁸+2ζ⁹⁸+2ζ¹¹⁸+2ζ¹⁵⁸+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²³⁸+2ζ²⁷⁸+2ζ²⁹⁸+2ζ³³⁸+2ζ³⁵⁸+2ζ³⁹⁸+2ζ⁴⁵⁸+2ζ⁴⁷⁸+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁷⁸+2ζ⁵⁹⁸+2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁴⁶−2ζ⁸⁶−2ζ¹⁰⁶−2ζ¹⁴⁶−2ζ¹⁶⁶−2ζ²⁰⁶−2ζ²²⁶−2ζ²⁶⁶−2ζ³²⁶−2ζ³⁴⁶−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁴⁶−2ζ⁴⁶⁶−2ζ⁵²⁶−2ζ⁵⁶⁶−2ζ⁵⁸⁶−2ζ⁶²⁶−2ζ⁶⁴⁶	−2ζ²−2ζ⁶²−2ζ⁸²−2ζ¹²²−2ζ¹⁴²−2ζ¹⁸²−2ζ²⁰²−2ζ²⁶²−2ζ³⁰²−2ζ³²²−2ζ³⁶²−2ζ³⁸²−2ζ⁴²²−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵⁰²−2ζ⁵⁴²−2ζ⁵⁶²−2ζ⁶⁰²−2ζ⁶²²	−2ζ¹⁴−2ζ³⁴−2ζ⁷⁴−2ζ⁹⁴−2ζ¹³⁴−2ζ¹⁹⁴−2ζ²¹⁴−2ζ²⁵⁴−2ζ²⁷⁴−2ζ³¹⁴−2ζ³³⁴−2ζ³⁹⁴−2ζ⁴³⁴−2ζ⁴⁵⁴−2ζ⁴⁹⁴−2ζ⁵¹⁴−2ζ⁵⁵⁴−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶³⁴	−2ζ³⁸−2ζ⁵⁸−2ζ⁹⁸−2ζ¹¹⁸−2ζ¹⁵⁸−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²³⁸−2ζ²⁷⁸−2ζ²⁹⁸−2ζ³³⁸−2ζ³⁵⁸−2ζ³⁹⁸−2ζ⁴⁵⁸−2ζ⁴⁷⁸−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁷⁸−2ζ⁵⁹⁸−2ζ⁶⁵⁸	2ζ²⁶+2ζ⁴⁶+2ζ⁸⁶+2ζ¹⁰⁶+2ζ¹⁴⁶+2ζ¹⁶⁶+2ζ²⁰⁶+2ζ²²⁶+2ζ²⁶⁶+2ζ³²⁶+2ζ³⁴⁶+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁴⁶+2ζ⁴⁶⁶+2ζ⁵²⁶+2ζ⁵⁶⁶+2ζ⁵⁸⁶+2ζ⁶²⁶+2ζ⁶⁴⁶	2ζ²+2ζ⁶²+2ζ⁸²+2ζ¹²²+2ζ¹⁴²+2ζ¹⁸²+2ζ²⁰²+2ζ²⁶²+2ζ³⁰²+2ζ³²²+2ζ³⁶²+2ζ³⁸²+2ζ⁴²²+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵⁰²+2ζ⁵⁴²+2ζ⁵⁶²+2ζ⁶⁰²+2ζ⁶²²	2ζ¹⁴+2ζ³⁴+2ζ⁷⁴+2ζ⁹⁴+2ζ¹³⁴+2ζ¹⁹⁴+2ζ²¹⁴+2ζ²⁵⁴+2ζ²⁷⁴+2ζ³¹⁴+2ζ³³⁴+2ζ³⁹⁴+2ζ⁴³⁴+2ζ⁴⁵⁴+2ζ⁴⁹⁴+2ζ⁵¹⁴+2ζ⁵⁵⁴+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶³⁴	2ζ³⁸+2ζ⁵⁸+2ζ⁹⁸+2ζ¹¹⁸+2ζ¹⁵⁸+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²³⁸+2ζ²⁷⁸+2ζ²⁹⁸+2ζ³³⁸+2ζ³⁵⁸+2ζ³⁹⁸+2ζ⁴⁵⁸+2ζ⁴⁷⁸+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁷⁸+2ζ⁵⁹⁸+2ζ⁶⁵⁸	-1	1	-1	1	0	0	$- i \sqrt{3}$	$i \sqrt{3}$	$- i \sqrt{3}$	$i 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\sqrt{3}$	$- i \sqrt{3}$	$i \sqrt{3}$	$- i 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i \sqrt{3}$	$i \sqrt{3}$	$- i \sqrt{3}$	$i 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\sqrt{3}$	$- i \sqrt{3}$	$i \sqrt{3}$	$- i 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i \sqrt{3}$	$i \sqrt{3}$	$- i \sqrt{3}$	$i 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\sqrt{3}$	$- i \sqrt{3}$	$i \sqrt{3}$	$- i 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i \sqrt{3}$	$i \sqrt{3}$	$- i \sqrt{3}$	$i 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χ₇₅	2	-2	2	-2	-1	1	1	-1	0	0	2	-2	2	-2	−2ζ³⁸−2ζ⁵⁸−2ζ⁹⁸−2ζ¹¹⁸−2ζ¹⁵⁸−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²³⁸−2ζ²⁷⁸−2ζ²⁹⁸−2ζ³³⁸−2ζ³⁵⁸−2ζ³⁹⁸−2ζ⁴⁵⁸−2ζ⁴⁷⁸−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁷⁸−2ζ⁵⁹⁸−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁴⁶−2ζ⁸⁶−2ζ¹⁰⁶−2ζ¹⁴⁶−2ζ¹⁶⁶−2ζ²⁰⁶−2ζ²²⁶−2ζ²⁶⁶−2ζ³²⁶−2ζ³⁴⁶−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁴⁶−2ζ⁴⁶⁶−2ζ⁵²⁶−2ζ⁵⁶⁶−2ζ⁵⁸⁶−2ζ⁶²⁶−2ζ⁶⁴⁶	−2ζ²−2ζ⁶²−2ζ⁸²−2ζ¹²²−2ζ¹⁴²−2ζ¹⁸²−2ζ²⁰²−2ζ²⁶²−2ζ³⁰²−2ζ³²²−2ζ³⁶²−2ζ³⁸²−2ζ⁴²²−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵⁰²−2ζ⁵⁴²−2ζ⁵⁶²−2ζ⁶⁰²−2ζ⁶²²	−2ζ¹⁴−2ζ³⁴−2ζ⁷⁴−2ζ⁹⁴−2ζ¹³⁴−2ζ¹⁹⁴−2ζ²¹⁴−2ζ²⁵⁴−2ζ²⁷⁴−2ζ³¹⁴−2ζ³³⁴−2ζ³⁹⁴−2ζ⁴³⁴−2ζ⁴⁵⁴−2ζ⁴⁹⁴−2ζ⁵¹⁴−2ζ⁵⁵⁴−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶³⁴	2ζ³⁸+2ζ⁵⁸+2ζ⁹⁸+2ζ¹¹⁸+2ζ¹⁵⁸+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²³⁸+2ζ²⁷⁸+2ζ²⁹⁸+2ζ³³⁸+2ζ³⁵⁸+2ζ³⁹⁸+2ζ⁴⁵⁸+2ζ⁴⁷⁸+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁷⁸+2ζ⁵⁹⁸+2ζ⁶⁵⁸	2ζ²⁶+2ζ⁴⁶+2ζ⁸⁶+2ζ¹⁰⁶+2ζ¹⁴⁶+2ζ¹⁶⁶+2ζ²⁰⁶+2ζ²²⁶+2ζ²⁶⁶+2ζ³²⁶+2ζ³⁴⁶+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁴⁶+2ζ⁴⁶⁶+2ζ⁵²⁶+2ζ⁵⁶⁶+2ζ⁵⁸⁶+2ζ⁶²⁶+2ζ⁶⁴⁶	2ζ²+2ζ⁶²+2ζ⁸²+2ζ¹²²+2ζ¹⁴²+2ζ¹⁸²+2ζ²⁰²+2ζ²⁶²+2ζ³⁰²+2ζ³²²+2ζ³⁶²+2ζ³⁸²+2ζ⁴²²+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵⁰²+2ζ⁵⁴²+2ζ⁵⁶²+2ζ⁶⁰²+2ζ⁶²²	2ζ¹⁴+2ζ³⁴+2ζ⁷⁴+2ζ⁹⁴+2ζ¹³⁴+2ζ¹⁹⁴+2ζ²¹⁴+2ζ²⁵⁴+2ζ²⁷⁴+2ζ³¹⁴+2ζ³³⁴+2ζ³⁹⁴+2ζ⁴³⁴+2ζ⁴⁵⁴+2ζ⁴⁹⁴+2ζ⁵¹⁴+2ζ⁵⁵⁴+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶³⁴	−2ζ³⁸−2ζ⁵⁸−2ζ⁹⁸−2ζ¹¹⁸−2ζ¹⁵⁸−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²³⁸−2ζ²⁷⁸−2ζ²⁹⁸−2ζ³³⁸−2ζ³⁵⁸−2ζ³⁹⁸−2ζ⁴⁵⁸−2ζ⁴⁷⁸−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁷⁸−2ζ⁵⁹⁸−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁴⁶−2ζ⁸⁶−2ζ¹⁰⁶−2ζ¹⁴⁶−2ζ¹⁶⁶−2ζ²⁰⁶−2ζ²²⁶−2ζ²⁶⁶−2ζ³²⁶−2ζ³⁴⁶−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁴⁶−2ζ⁴⁶⁶−2ζ⁵²⁶−2ζ⁵⁶⁶−2ζ⁵⁸⁶−2ζ⁶²⁶−2ζ⁶⁴⁶	−2ζ²−2ζ⁶²−2ζ⁸²−2ζ¹²²−2ζ¹⁴²−2ζ¹⁸²−2ζ²⁰²−2ζ²⁶²−2ζ³⁰²−2ζ³²²−2ζ³⁶²−2ζ³⁸²−2ζ⁴²²−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵⁰²−2ζ⁵⁴²−2ζ⁵⁶²−2ζ⁶⁰²−2ζ⁶²²	−2ζ¹⁴−2ζ³⁴−2ζ⁷⁴−2ζ⁹⁴−2ζ¹³⁴−2ζ¹⁹⁴−2ζ²¹⁴−2ζ²⁵⁴−2ζ²⁷⁴−2ζ³¹⁴−2ζ³³⁴−2ζ³⁹⁴−2ζ⁴³⁴−2ζ⁴⁵⁴−2ζ⁴⁹⁴−2ζ⁵¹⁴−2ζ⁵⁵⁴−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶³⁴	2ζ³⁸+2ζ⁵⁸+2ζ⁹⁸+2ζ¹¹⁸+2ζ¹⁵⁸+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²³⁸+2ζ²⁷⁸+2ζ²⁹⁸+2ζ³³⁸+2ζ³⁵⁸+2ζ³⁹⁸+2ζ⁴⁵⁸+2ζ⁴⁷⁸+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁷⁸+2ζ⁵⁹⁸+2ζ⁶⁵⁸	2ζ²⁶+2ζ⁴⁶+2ζ⁸⁶+2ζ¹⁰⁶+2ζ¹⁴⁶+2ζ¹⁶⁶+2ζ²⁰⁶+2ζ²²⁶+2ζ²⁶⁶+2ζ³²⁶+2ζ³⁴⁶+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁴⁶+2ζ⁴⁶⁶+2ζ⁵²⁶+2ζ⁵⁶⁶+2ζ⁵⁸⁶+2ζ⁶²⁶+2ζ⁶⁴⁶	2ζ²+2ζ⁶²+2ζ⁸²+2ζ¹²²+2ζ¹⁴²+2ζ¹⁸²+2ζ²⁰²+2ζ²⁶²+2ζ³⁰²+2ζ³²²+2ζ³⁶²+2ζ³⁸²+2ζ⁴²²+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵⁰²+2ζ⁵⁴²+2ζ⁵⁶²+2ζ⁶⁰²+2ζ⁶²²	2ζ¹⁴+2ζ³⁴+2ζ⁷⁴+2ζ⁹⁴+2ζ¹³⁴+2ζ¹⁹⁴+2ζ²¹⁴+2ζ²⁵⁴+2ζ²⁷⁴+2ζ³¹⁴+2ζ³³⁴+2ζ³⁹⁴+2ζ⁴³⁴+2ζ⁴⁵⁴+2ζ⁴⁹⁴+2ζ⁵¹⁴+2ζ⁵⁵⁴+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶³⁴	-1	1	-1	1	0	0	$i \sqrt{3}$	$- i \sqrt{3}$	$i \sqrt{3}$	$- i 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χ₈₁	2	-2	-2	2	-1	1	-1	1	0	0	2	-2	-2	2	2	2	2	2	-2	-2	-2	-2	-2	-2	-2	-2	2	2	2	2	-1	1	1	-1	0	0	$\sqrt{3}$	$- \sqrt{3}$	$- \sqrt{3}$	$\sqrt{3}$	-1	-1	-1	-1	0	0	0	0	0	0	0	0	1	-1	1	-1	1	-1	1	-1	1	1	1	1	$\sqrt{3}$	$- \sqrt{3}$	$- \sqrt{3}$	$\sqrt{3}$	$\sqrt{3}$	$- \sqrt{3}$	$- \sqrt{3}$	$\sqrt{3}$	$\sqrt{3}$	$- \sqrt{3}$	$- \sqrt{3}$	$\sqrt{3}$	$\sqrt{3}$	$- \sqrt{3}$	$- \sqrt{3}$	$\sqrt{3}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₈₂	2	-2	-2	2	-1	1	-1	1	0	0	2	-2	-2	2	2	2	2	2	-2	-2	-2	-2	-2	-2	-2	-2	2	2	2	2	-1	1	1	-1	0	0	$- \sqrt{3}$	$\sqrt{3}$	$\sqrt{3}$	$- \sqrt{3}$	-1	-1	-1	-1	0	0	0	0	0	0	0	0	1	-1	1	-1	1	-1	1	-1	1	1	1	1	$- \sqrt{3}$	$\sqrt{3}$	$\sqrt{3}$	$- \sqrt{3}$	$- \sqrt{3}$	$\sqrt{3}$	$\sqrt{3}$	$- \sqrt{3}$	$- \sqrt{3}$	$\sqrt{3}$	$\sqrt{3}$	$- \sqrt{3}$	$- \sqrt{3}$	$\sqrt{3}$	$\sqrt{3}$	$- \sqrt{3}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₈₃	2	-2	-2	2	-1	1	-1	1	0	0	2	-2	-2	2	−2ζ²⁶−2ζ⁴⁶−2ζ⁸⁶−2ζ¹⁰⁶−2ζ¹⁴⁶−2ζ¹⁶⁶−2ζ²⁰⁶−2ζ²²⁶−2ζ²⁶⁶−2ζ³²⁶−2ζ³⁴⁶−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁴⁶−2ζ⁴⁶⁶−2ζ⁵²⁶−2ζ⁵⁶⁶−2ζ⁵⁸⁶−2ζ⁶²⁶−2ζ⁶⁴⁶	−2ζ²−2ζ⁶²−2ζ⁸²−2ζ¹²²−2ζ¹⁴²−2ζ¹⁸²−2ζ²⁰²−2ζ²⁶²−2ζ³⁰²−2ζ³²²−2ζ³⁶²−2ζ³⁸²−2ζ⁴²²−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵⁰²−2ζ⁵⁴²−2ζ⁵⁶²−2ζ⁶⁰²−2ζ⁶²²	−2ζ¹⁴−2ζ³⁴−2ζ⁷⁴−2ζ⁹⁴−2ζ¹³⁴−2ζ¹⁹⁴−2ζ²¹⁴−2ζ²⁵⁴−2ζ²⁷⁴−2ζ³¹⁴−2ζ³³⁴−2ζ³⁹⁴−2ζ⁴³⁴−2ζ⁴⁵⁴−2ζ⁴⁹⁴−2ζ⁵¹⁴−2ζ⁵⁵⁴−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶³⁴	−2ζ³⁸−2ζ⁵⁸−2ζ⁹⁸−2ζ¹¹⁸−2ζ¹⁵⁸−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²³⁸−2ζ²⁷⁸−2ζ²⁹⁸−2ζ³³⁸−2ζ³⁵⁸−2ζ³⁹⁸−2ζ⁴⁵⁸−2ζ⁴⁷⁸−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁷⁸−2ζ⁵⁹⁸−2ζ⁶⁵⁸	2ζ²⁶+2ζ⁴⁶+2ζ⁸⁶+2ζ¹⁰⁶+2ζ¹⁴⁶+2ζ¹⁶⁶+2ζ²⁰⁶+2ζ²²⁶+2ζ²⁶⁶+2ζ³²⁶+2ζ³⁴⁶+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁴⁶+2ζ⁴⁶⁶+2ζ⁵²⁶+2ζ⁵⁶⁶+2ζ⁵⁸⁶+2ζ⁶²⁶+2ζ⁶⁴⁶	2ζ²+2ζ⁶²+2ζ⁸²+2ζ¹²²+2ζ¹⁴²+2ζ¹⁸²+2ζ²⁰²+2ζ²⁶²+2ζ³⁰²+2ζ³²²+2ζ³⁶²+2ζ³⁸²+2ζ⁴²²+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵⁰²+2ζ⁵⁴²+2ζ⁵⁶²+2ζ⁶⁰²+2ζ⁶²²	2ζ¹⁴+2ζ³⁴+2ζ⁷⁴+2ζ⁹⁴+2ζ¹³⁴+2ζ¹⁹⁴+2ζ²¹⁴+2ζ²⁵⁴+2ζ²⁷⁴+2ζ³¹⁴+2ζ³³⁴+2ζ³⁹⁴+2ζ⁴³⁴+2ζ⁴⁵⁴+2ζ⁴⁹⁴+2ζ⁵¹⁴+2ζ⁵⁵⁴+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶³⁴	2ζ³⁸+2ζ⁵⁸+2ζ⁹⁸+2ζ¹¹⁸+2ζ¹⁵⁸+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²³⁸+2ζ²⁷⁸+2ζ²⁹⁸+2ζ³³⁸+2ζ³⁵⁸+2ζ³⁹⁸+2ζ⁴⁵⁸+2ζ⁴⁷⁸+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁷⁸+2ζ⁵⁹⁸+2ζ⁶⁵⁸	2ζ²⁶+2ζ⁴⁶+2ζ⁸⁶+2ζ¹⁰⁶+2ζ¹⁴⁶+2ζ¹⁶⁶+2ζ²⁰⁶+2ζ²²⁶+2ζ²⁶⁶+2ζ³²⁶+2ζ³⁴⁶+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁴⁶+2ζ⁴⁶⁶+2ζ⁵²⁶+2ζ⁵⁶⁶+2ζ⁵⁸⁶+2ζ⁶²⁶+2ζ⁶⁴⁶	2ζ²+2ζ⁶²+2ζ⁸²+2ζ¹²²+2ζ¹⁴²+2ζ¹⁸²+2ζ²⁰²+2ζ²⁶²+2ζ³⁰²+2ζ³²²+2ζ³⁶²+2ζ³⁸²+2ζ⁴²²+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵⁰²+2ζ⁵⁴²+2ζ⁵⁶²+2ζ⁶⁰²+2ζ⁶²²	2ζ¹⁴+2ζ³⁴+2ζ⁷⁴+2ζ⁹⁴+2ζ¹³⁴+2ζ¹⁹⁴+2ζ²¹⁴+2ζ²⁵⁴+2ζ²⁷⁴+2ζ³¹⁴+2ζ³³⁴+2ζ³⁹⁴+2ζ⁴³⁴+2ζ⁴⁵⁴+2ζ⁴⁹⁴+2ζ⁵¹⁴+2ζ⁵⁵⁴+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶³⁴	2ζ³⁸+2ζ⁵⁸+2ζ⁹⁸+2ζ¹¹⁸+2ζ¹⁵⁸+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²³⁸+2ζ²⁷⁸+2ζ²⁹⁸+2ζ³³⁸+2ζ³⁵⁸+2ζ³⁹⁸+2ζ⁴⁵⁸+2ζ⁴⁷⁸+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁷⁸+2ζ⁵⁹⁸+2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁴⁶−2ζ⁸⁶−2ζ¹⁰⁶−2ζ¹⁴⁶−2ζ¹⁶⁶−2ζ²⁰⁶−2ζ²²⁶−2ζ²⁶⁶−2ζ³²⁶−2ζ³⁴⁶−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁴⁶−2ζ⁴⁶⁶−2ζ⁵²⁶−2ζ⁵⁶⁶−2ζ⁵⁸⁶−2ζ⁶²⁶−2ζ⁶⁴⁶	−2ζ²−2ζ⁶²−2ζ⁸²−2ζ¹²²−2ζ¹⁴²−2ζ¹⁸²−2ζ²⁰²−2ζ²⁶²−2ζ³⁰²−2ζ³²²−2ζ³⁶²−2ζ³⁸²−2ζ⁴²²−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵⁰²−2ζ⁵⁴²−2ζ⁵⁶²−2ζ⁶⁰²−2ζ⁶²²	−2ζ¹⁴−2ζ³⁴−2ζ⁷⁴−2ζ⁹⁴−2ζ¹³⁴−2ζ¹⁹⁴−2ζ²¹⁴−2ζ²⁵⁴−2ζ²⁷⁴−2ζ³¹⁴−2ζ³³⁴−2ζ³⁹⁴−2ζ⁴³⁴−2ζ⁴⁵⁴−2ζ⁴⁹⁴−2ζ⁵¹⁴−2ζ⁵⁵⁴−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶³⁴	−2ζ³⁸−2ζ⁵⁸−2ζ⁹⁸−2ζ¹¹⁸−2ζ¹⁵⁸−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²³⁸−2ζ²⁷⁸−2ζ²⁹⁸−2ζ³³⁸−2ζ³⁵⁸−2ζ³⁹⁸−2ζ⁴⁵⁸−2ζ⁴⁷⁸−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁷⁸−2ζ⁵⁹⁸−2ζ⁶⁵⁸	-1	1	1	-1	0	0	$\sqrt{3}$	$- \sqrt{3}$	$- 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χ₈₄	2	-2	-2	2	-1	1	-1	1	0	0	2	-2	-2	2	−2ζ²⁶−2ζ⁴⁶−2ζ⁸⁶−2ζ¹⁰⁶−2ζ¹⁴⁶−2ζ¹⁶⁶−2ζ²⁰⁶−2ζ²²⁶−2ζ²⁶⁶−2ζ³²⁶−2ζ³⁴⁶−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁴⁶−2ζ⁴⁶⁶−2ζ⁵²⁶−2ζ⁵⁶⁶−2ζ⁵⁸⁶−2ζ⁶²⁶−2ζ⁶⁴⁶	−2ζ²−2ζ⁶²−2ζ⁸²−2ζ¹²²−2ζ¹⁴²−2ζ¹⁸²−2ζ²⁰²−2ζ²⁶²−2ζ³⁰²−2ζ³²²−2ζ³⁶²−2ζ³⁸²−2ζ⁴²²−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵⁰²−2ζ⁵⁴²−2ζ⁵⁶²−2ζ⁶⁰²−2ζ⁶²²	−2ζ¹⁴−2ζ³⁴−2ζ⁷⁴−2ζ⁹⁴−2ζ¹³⁴−2ζ¹⁹⁴−2ζ²¹⁴−2ζ²⁵⁴−2ζ²⁷⁴−2ζ³¹⁴−2ζ³³⁴−2ζ³⁹⁴−2ζ⁴³⁴−2ζ⁴⁵⁴−2ζ⁴⁹⁴−2ζ⁵¹⁴−2ζ⁵⁵⁴−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶³⁴	−2ζ³⁸−2ζ⁵⁸−2ζ⁹⁸−2ζ¹¹⁸−2ζ¹⁵⁸−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²³⁸−2ζ²⁷⁸−2ζ²⁹⁸−2ζ³³⁸−2ζ³⁵⁸−2ζ³⁹⁸−2ζ⁴⁵⁸−2ζ⁴⁷⁸−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁷⁸−2ζ⁵⁹⁸−2ζ⁶⁵⁸	2ζ²⁶+2ζ⁴⁶+2ζ⁸⁶+2ζ¹⁰⁶+2ζ¹⁴⁶+2ζ¹⁶⁶+2ζ²⁰⁶+2ζ²²⁶+2ζ²⁶⁶+2ζ³²⁶+2ζ³⁴⁶+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁴⁶+2ζ⁴⁶⁶+2ζ⁵²⁶+2ζ⁵⁶⁶+2ζ⁵⁸⁶+2ζ⁶²⁶+2ζ⁶⁴⁶	2ζ²+2ζ⁶²+2ζ⁸²+2ζ¹²²+2ζ¹⁴²+2ζ¹⁸²+2ζ²⁰²+2ζ²⁶²+2ζ³⁰²+2ζ³²²+2ζ³⁶²+2ζ³⁸²+2ζ⁴²²+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵⁰²+2ζ⁵⁴²+2ζ⁵⁶²+2ζ⁶⁰²+2ζ⁶²²	2ζ¹⁴+2ζ³⁴+2ζ⁷⁴+2ζ⁹⁴+2ζ¹³⁴+2ζ¹⁹⁴+2ζ²¹⁴+2ζ²⁵⁴+2ζ²⁷⁴+2ζ³¹⁴+2ζ³³⁴+2ζ³⁹⁴+2ζ⁴³⁴+2ζ⁴⁵⁴+2ζ⁴⁹⁴+2ζ⁵¹⁴+2ζ⁵⁵⁴+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶³⁴	2ζ³⁸+2ζ⁵⁸+2ζ⁹⁸+2ζ¹¹⁸+2ζ¹⁵⁸+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²³⁸+2ζ²⁷⁸+2ζ²⁹⁸+2ζ³³⁸+2ζ³⁵⁸+2ζ³⁹⁸+2ζ⁴⁵⁸+2ζ⁴⁷⁸+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁷⁸+2ζ⁵⁹⁸+2ζ⁶⁵⁸	2ζ²⁶+2ζ⁴⁶+2ζ⁸⁶+2ζ¹⁰⁶+2ζ¹⁴⁶+2ζ¹⁶⁶+2ζ²⁰⁶+2ζ²²⁶+2ζ²⁶⁶+2ζ³²⁶+2ζ³⁴⁶+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁴⁶+2ζ⁴⁶⁶+2ζ⁵²⁶+2ζ⁵⁶⁶+2ζ⁵⁸⁶+2ζ⁶²⁶+2ζ⁶⁴⁶	2ζ²+2ζ⁶²+2ζ⁸²+2ζ¹²²+2ζ¹⁴²+2ζ¹⁸²+2ζ²⁰²+2ζ²⁶²+2ζ³⁰²+2ζ³²²+2ζ³⁶²+2ζ³⁸²+2ζ⁴²²+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵⁰²+2ζ⁵⁴²+2ζ⁵⁶²+2ζ⁶⁰²+2ζ⁶²²	2ζ¹⁴+2ζ³⁴+2ζ⁷⁴+2ζ⁹⁴+2ζ¹³⁴+2ζ¹⁹⁴+2ζ²¹⁴+2ζ²⁵⁴+2ζ²⁷⁴+2ζ³¹⁴+2ζ³³⁴+2ζ³⁹⁴+2ζ⁴³⁴+2ζ⁴⁵⁴+2ζ⁴⁹⁴+2ζ⁵¹⁴+2ζ⁵⁵⁴+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶³⁴	2ζ³⁸+2ζ⁵⁸+2ζ⁹⁸+2ζ¹¹⁸+2ζ¹⁵⁸+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²³⁸+2ζ²⁷⁸+2ζ²⁹⁸+2ζ³³⁸+2ζ³⁵⁸+2ζ³⁹⁸+2ζ⁴⁵⁸+2ζ⁴⁷⁸+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁷⁸+2ζ⁵⁹⁸+2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁴⁶−2ζ⁸⁶−2ζ¹⁰⁶−2ζ¹⁴⁶−2ζ¹⁶⁶−2ζ²⁰⁶−2ζ²²⁶−2ζ²⁶⁶−2ζ³²⁶−2ζ³⁴⁶−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁴⁶−2ζ⁴⁶⁶−2ζ⁵²⁶−2ζ⁵⁶⁶−2ζ⁵⁸⁶−2ζ⁶²⁶−2ζ⁶⁴⁶	−2ζ²−2ζ⁶²−2ζ⁸²−2ζ¹²²−2ζ¹⁴²−2ζ¹⁸²−2ζ²⁰²−2ζ²⁶²−2ζ³⁰²−2ζ³²²−2ζ³⁶²−2ζ³⁸²−2ζ⁴²²−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵⁰²−2ζ⁵⁴²−2ζ⁵⁶²−2ζ⁶⁰²−2ζ⁶²²	−2ζ¹⁴−2ζ³⁴−2ζ⁷⁴−2ζ⁹⁴−2ζ¹³⁴−2ζ¹⁹⁴−2ζ²¹⁴−2ζ²⁵⁴−2ζ²⁷⁴−2ζ³¹⁴−2ζ³³⁴−2ζ³⁹⁴−2ζ⁴³⁴−2ζ⁴⁵⁴−2ζ⁴⁹⁴−2ζ⁵¹⁴−2ζ⁵⁵⁴−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶³⁴	−2ζ³⁸−2ζ⁵⁸−2ζ⁹⁸−2ζ¹¹⁸−2ζ¹⁵⁸−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²³⁸−2ζ²⁷⁸−2ζ²⁹⁸−2ζ³³⁸−2ζ³⁵⁸−2ζ³⁹⁸−2ζ⁴⁵⁸−2ζ⁴⁷⁸−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁷⁸−2ζ⁵⁹⁸−2ζ⁶⁵⁸	-1	1	1	-1	0	0	$- \sqrt{3}$	$\sqrt{3}$	$\sqrt{3}$	$- 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χ₈₅	2	-2	-2	2	-1	1	-1	1	0	0	2	-2	-2	2	−2ζ²−2ζ⁶²−2ζ⁸²−2ζ¹²²−2ζ¹⁴²−2ζ¹⁸²−2ζ²⁰²−2ζ²⁶²−2ζ³⁰²−2ζ³²²−2ζ³⁶²−2ζ³⁸²−2ζ⁴²²−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵⁰²−2ζ⁵⁴²−2ζ⁵⁶²−2ζ⁶⁰²−2ζ⁶²²	−2ζ¹⁴−2ζ³⁴−2ζ⁷⁴−2ζ⁹⁴−2ζ¹³⁴−2ζ¹⁹⁴−2ζ²¹⁴−2ζ²⁵⁴−2ζ²⁷⁴−2ζ³¹⁴−2ζ³³⁴−2ζ³⁹⁴−2ζ⁴³⁴−2ζ⁴⁵⁴−2ζ⁴⁹⁴−2ζ⁵¹⁴−2ζ⁵⁵⁴−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶³⁴	−2ζ³⁸−2ζ⁵⁸−2ζ⁹⁸−2ζ¹¹⁸−2ζ¹⁵⁸−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²³⁸−2ζ²⁷⁸−2ζ²⁹⁸−2ζ³³⁸−2ζ³⁵⁸−2ζ³⁹⁸−2ζ⁴⁵⁸−2ζ⁴⁷⁸−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁷⁸−2ζ⁵⁹⁸−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁴⁶−2ζ⁸⁶−2ζ¹⁰⁶−2ζ¹⁴⁶−2ζ¹⁶⁶−2ζ²⁰⁶−2ζ²²⁶−2ζ²⁶⁶−2ζ³²⁶−2ζ³⁴⁶−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁴⁶−2ζ⁴⁶⁶−2ζ⁵²⁶−2ζ⁵⁶⁶−2ζ⁵⁸⁶−2ζ⁶²⁶−2ζ⁶⁴⁶	2ζ²+2ζ⁶²+2ζ⁸²+2ζ¹²²+2ζ¹⁴²+2ζ¹⁸²+2ζ²⁰²+2ζ²⁶²+2ζ³⁰²+2ζ³²²+2ζ³⁶²+2ζ³⁸²+2ζ⁴²²+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵⁰²+2ζ⁵⁴²+2ζ⁵⁶²+2ζ⁶⁰²+2ζ⁶²²	2ζ¹⁴+2ζ³⁴+2ζ⁷⁴+2ζ⁹⁴+2ζ¹³⁴+2ζ¹⁹⁴+2ζ²¹⁴+2ζ²⁵⁴+2ζ²⁷⁴+2ζ³¹⁴+2ζ³³⁴+2ζ³⁹⁴+2ζ⁴³⁴+2ζ⁴⁵⁴+2ζ⁴⁹⁴+2ζ⁵¹⁴+2ζ⁵⁵⁴+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶³⁴	2ζ³⁸+2ζ⁵⁸+2ζ⁹⁸+2ζ¹¹⁸+2ζ¹⁵⁸+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²³⁸+2ζ²⁷⁸+2ζ²⁹⁸+2ζ³³⁸+2ζ³⁵⁸+2ζ³⁹⁸+2ζ⁴⁵⁸+2ζ⁴⁷⁸+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁷⁸+2ζ⁵⁹⁸+2ζ⁶⁵⁸	2ζ²⁶+2ζ⁴⁶+2ζ⁸⁶+2ζ¹⁰⁶+2ζ¹⁴⁶+2ζ¹⁶⁶+2ζ²⁰⁶+2ζ²²⁶+2ζ²⁶⁶+2ζ³²⁶+2ζ³⁴⁶+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁴⁶+2ζ⁴⁶⁶+2ζ⁵²⁶+2ζ⁵⁶⁶+2ζ⁵⁸⁶+2ζ⁶²⁶+2ζ⁶⁴⁶	2ζ²+2ζ⁶²+2ζ⁸²+2ζ¹²²+2ζ¹⁴²+2ζ¹⁸²+2ζ²⁰²+2ζ²⁶²+2ζ³⁰²+2ζ³²²+2ζ³⁶²+2ζ³⁸²+2ζ⁴²²+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵⁰²+2ζ⁵⁴²+2ζ⁵⁶²+2ζ⁶⁰²+2ζ⁶²²	2ζ¹⁴+2ζ³⁴+2ζ⁷⁴+2ζ⁹⁴+2ζ¹³⁴+2ζ¹⁹⁴+2ζ²¹⁴+2ζ²⁵⁴+2ζ²⁷⁴+2ζ³¹⁴+2ζ³³⁴+2ζ³⁹⁴+2ζ⁴³⁴+2ζ⁴⁵⁴+2ζ⁴⁹⁴+2ζ⁵¹⁴+2ζ⁵⁵⁴+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶³⁴	2ζ³⁸+2ζ⁵⁸+2ζ⁹⁸+2ζ¹¹⁸+2ζ¹⁵⁸+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²³⁸+2ζ²⁷⁸+2ζ²⁹⁸+2ζ³³⁸+2ζ³⁵⁸+2ζ³⁹⁸+2ζ⁴⁵⁸+2ζ⁴⁷⁸+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁷⁸+2ζ⁵⁹⁸+2ζ⁶⁵⁸	2ζ²⁶+2ζ⁴⁶+2ζ⁸⁶+2ζ¹⁰⁶+2ζ¹⁴⁶+2ζ¹⁶⁶+2ζ²⁰⁶+2ζ²²⁶+2ζ²⁶⁶+2ζ³²⁶+2ζ³⁴⁶+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁴⁶+2ζ⁴⁶⁶+2ζ⁵²⁶+2ζ⁵⁶⁶+2ζ⁵⁸⁶+2ζ⁶²⁶+2ζ⁶⁴⁶	−2ζ²−2ζ⁶²−2ζ⁸²−2ζ¹²²−2ζ¹⁴²−2ζ¹⁸²−2ζ²⁰²−2ζ²⁶²−2ζ³⁰²−2ζ³²²−2ζ³⁶²−2ζ³⁸²−2ζ⁴²²−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵⁰²−2ζ⁵⁴²−2ζ⁵⁶²−2ζ⁶⁰²−2ζ⁶²²	−2ζ¹⁴−2ζ³⁴−2ζ⁷⁴−2ζ⁹⁴−2ζ¹³⁴−2ζ¹⁹⁴−2ζ²¹⁴−2ζ²⁵⁴−2ζ²⁷⁴−2ζ³¹⁴−2ζ³³⁴−2ζ³⁹⁴−2ζ⁴³⁴−2ζ⁴⁵⁴−2ζ⁴⁹⁴−2ζ⁵¹⁴−2ζ⁵⁵⁴−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶³⁴	−2ζ³⁸−2ζ⁵⁸−2ζ⁹⁸−2ζ¹¹⁸−2ζ¹⁵⁸−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²³⁸−2ζ²⁷⁸−2ζ²⁹⁸−2ζ³³⁸−2ζ³⁵⁸−2ζ³⁹⁸−2ζ⁴⁵⁸−2ζ⁴⁷⁸−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁷⁸−2ζ⁵⁹⁸−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁴⁶−2ζ⁸⁶−2ζ¹⁰⁶−2ζ¹⁴⁶−2ζ¹⁶⁶−2ζ²⁰⁶−2ζ²²⁶−2ζ²⁶⁶−2ζ³²⁶−2ζ³⁴⁶−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁴⁶−2ζ⁴⁶⁶−2ζ⁵²⁶−2ζ⁵⁶⁶−2ζ⁵⁸⁶−2ζ⁶²⁶−2ζ⁶⁴⁶	-1	1	1	-1	0	0	$\sqrt{3}$	$- \sqrt{3}$	$- 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χ₈₆	2	-2	-2	2	-1	1	-1	1	0	0	2	-2	-2	2	−2ζ²−2ζ⁶²−2ζ⁸²−2ζ¹²²−2ζ¹⁴²−2ζ¹⁸²−2ζ²⁰²−2ζ²⁶²−2ζ³⁰²−2ζ³²²−2ζ³⁶²−2ζ³⁸²−2ζ⁴²²−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵⁰²−2ζ⁵⁴²−2ζ⁵⁶²−2ζ⁶⁰²−2ζ⁶²²	−2ζ¹⁴−2ζ³⁴−2ζ⁷⁴−2ζ⁹⁴−2ζ¹³⁴−2ζ¹⁹⁴−2ζ²¹⁴−2ζ²⁵⁴−2ζ²⁷⁴−2ζ³¹⁴−2ζ³³⁴−2ζ³⁹⁴−2ζ⁴³⁴−2ζ⁴⁵⁴−2ζ⁴⁹⁴−2ζ⁵¹⁴−2ζ⁵⁵⁴−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶³⁴	−2ζ³⁸−2ζ⁵⁸−2ζ⁹⁸−2ζ¹¹⁸−2ζ¹⁵⁸−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²³⁸−2ζ²⁷⁸−2ζ²⁹⁸−2ζ³³⁸−2ζ³⁵⁸−2ζ³⁹⁸−2ζ⁴⁵⁸−2ζ⁴⁷⁸−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁷⁸−2ζ⁵⁹⁸−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁴⁶−2ζ⁸⁶−2ζ¹⁰⁶−2ζ¹⁴⁶−2ζ¹⁶⁶−2ζ²⁰⁶−2ζ²²⁶−2ζ²⁶⁶−2ζ³²⁶−2ζ³⁴⁶−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁴⁶−2ζ⁴⁶⁶−2ζ⁵²⁶−2ζ⁵⁶⁶−2ζ⁵⁸⁶−2ζ⁶²⁶−2ζ⁶⁴⁶	2ζ²+2ζ⁶²+2ζ⁸²+2ζ¹²²+2ζ¹⁴²+2ζ¹⁸²+2ζ²⁰²+2ζ²⁶²+2ζ³⁰²+2ζ³²²+2ζ³⁶²+2ζ³⁸²+2ζ⁴²²+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵⁰²+2ζ⁵⁴²+2ζ⁵⁶²+2ζ⁶⁰²+2ζ⁶²²	2ζ¹⁴+2ζ³⁴+2ζ⁷⁴+2ζ⁹⁴+2ζ¹³⁴+2ζ¹⁹⁴+2ζ²¹⁴+2ζ²⁵⁴+2ζ²⁷⁴+2ζ³¹⁴+2ζ³³⁴+2ζ³⁹⁴+2ζ⁴³⁴+2ζ⁴⁵⁴+2ζ⁴⁹⁴+2ζ⁵¹⁴+2ζ⁵⁵⁴+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶³⁴	2ζ³⁸+2ζ⁵⁸+2ζ⁹⁸+2ζ¹¹⁸+2ζ¹⁵⁸+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²³⁸+2ζ²⁷⁸+2ζ²⁹⁸+2ζ³³⁸+2ζ³⁵⁸+2ζ³⁹⁸+2ζ⁴⁵⁸+2ζ⁴⁷⁸+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁷⁸+2ζ⁵⁹⁸+2ζ⁶⁵⁸	2ζ²⁶+2ζ⁴⁶+2ζ⁸⁶+2ζ¹⁰⁶+2ζ¹⁴⁶+2ζ¹⁶⁶+2ζ²⁰⁶+2ζ²²⁶+2ζ²⁶⁶+2ζ³²⁶+2ζ³⁴⁶+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁴⁶+2ζ⁴⁶⁶+2ζ⁵²⁶+2ζ⁵⁶⁶+2ζ⁵⁸⁶+2ζ⁶²⁶+2ζ⁶⁴⁶	2ζ²+2ζ⁶²+2ζ⁸²+2ζ¹²²+2ζ¹⁴²+2ζ¹⁸²+2ζ²⁰²+2ζ²⁶²+2ζ³⁰²+2ζ³²²+2ζ³⁶²+2ζ³⁸²+2ζ⁴²²+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵⁰²+2ζ⁵⁴²+2ζ⁵⁶²+2ζ⁶⁰²+2ζ⁶²²	2ζ¹⁴+2ζ³⁴+2ζ⁷⁴+2ζ⁹⁴+2ζ¹³⁴+2ζ¹⁹⁴+2ζ²¹⁴+2ζ²⁵⁴+2ζ²⁷⁴+2ζ³¹⁴+2ζ³³⁴+2ζ³⁹⁴+2ζ⁴³⁴+2ζ⁴⁵⁴+2ζ⁴⁹⁴+2ζ⁵¹⁴+2ζ⁵⁵⁴+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶³⁴	2ζ³⁸+2ζ⁵⁸+2ζ⁹⁸+2ζ¹¹⁸+2ζ¹⁵⁸+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²³⁸+2ζ²⁷⁸+2ζ²⁹⁸+2ζ³³⁸+2ζ³⁵⁸+2ζ³⁹⁸+2ζ⁴⁵⁸+2ζ⁴⁷⁸+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁷⁸+2ζ⁵⁹⁸+2ζ⁶⁵⁸	2ζ²⁶+2ζ⁴⁶+2ζ⁸⁶+2ζ¹⁰⁶+2ζ¹⁴⁶+2ζ¹⁶⁶+2ζ²⁰⁶+2ζ²²⁶+2ζ²⁶⁶+2ζ³²⁶+2ζ³⁴⁶+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁴⁶+2ζ⁴⁶⁶+2ζ⁵²⁶+2ζ⁵⁶⁶+2ζ⁵⁸⁶+2ζ⁶²⁶+2ζ⁶⁴⁶	−2ζ²−2ζ⁶²−2ζ⁸²−2ζ¹²²−2ζ¹⁴²−2ζ¹⁸²−2ζ²⁰²−2ζ²⁶²−2ζ³⁰²−2ζ³²²−2ζ³⁶²−2ζ³⁸²−2ζ⁴²²−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵⁰²−2ζ⁵⁴²−2ζ⁵⁶²−2ζ⁶⁰²−2ζ⁶²²	−2ζ¹⁴−2ζ³⁴−2ζ⁷⁴−2ζ⁹⁴−2ζ¹³⁴−2ζ¹⁹⁴−2ζ²¹⁴−2ζ²⁵⁴−2ζ²⁷⁴−2ζ³¹⁴−2ζ³³⁴−2ζ³⁹⁴−2ζ⁴³⁴−2ζ⁴⁵⁴−2ζ⁴⁹⁴−2ζ⁵¹⁴−2ζ⁵⁵⁴−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶³⁴	−2ζ³⁸−2ζ⁵⁸−2ζ⁹⁸−2ζ¹¹⁸−2ζ¹⁵⁸−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²³⁸−2ζ²⁷⁸−2ζ²⁹⁸−2ζ³³⁸−2ζ³⁵⁸−2ζ³⁹⁸−2ζ⁴⁵⁸−2ζ⁴⁷⁸−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁷⁸−2ζ⁵⁹⁸−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁴⁶−2ζ⁸⁶−2ζ¹⁰⁶−2ζ¹⁴⁶−2ζ¹⁶⁶−2ζ²⁰⁶−2ζ²²⁶−2ζ²⁶⁶−2ζ³²⁶−2ζ³⁴⁶−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁴⁶−2ζ⁴⁶⁶−2ζ⁵²⁶−2ζ⁵⁶⁶−2ζ⁵⁸⁶−2ζ⁶²⁶−2ζ⁶⁴⁶	-1	1	1	-1	0	0	$- \sqrt{3}$	$\sqrt{3}$	$\sqrt{3}$	$- 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χ₈₇	2	-2	-2	2	-1	1	-1	1	0	0	2	-2	-2	2	−2ζ¹⁴−2ζ³⁴−2ζ⁷⁴−2ζ⁹⁴−2ζ¹³⁴−2ζ¹⁹⁴−2ζ²¹⁴−2ζ²⁵⁴−2ζ²⁷⁴−2ζ³¹⁴−2ζ³³⁴−2ζ³⁹⁴−2ζ⁴³⁴−2ζ⁴⁵⁴−2ζ⁴⁹⁴−2ζ⁵¹⁴−2ζ⁵⁵⁴−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶³⁴	−2ζ³⁸−2ζ⁵⁸−2ζ⁹⁸−2ζ¹¹⁸−2ζ¹⁵⁸−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²³⁸−2ζ²⁷⁸−2ζ²⁹⁸−2ζ³³⁸−2ζ³⁵⁸−2ζ³⁹⁸−2ζ⁴⁵⁸−2ζ⁴⁷⁸−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁷⁸−2ζ⁵⁹⁸−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁴⁶−2ζ⁸⁶−2ζ¹⁰⁶−2ζ¹⁴⁶−2ζ¹⁶⁶−2ζ²⁰⁶−2ζ²²⁶−2ζ²⁶⁶−2ζ³²⁶−2ζ³⁴⁶−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁴⁶−2ζ⁴⁶⁶−2ζ⁵²⁶−2ζ⁵⁶⁶−2ζ⁵⁸⁶−2ζ⁶²⁶−2ζ⁶⁴⁶	−2ζ²−2ζ⁶²−2ζ⁸²−2ζ¹²²−2ζ¹⁴²−2ζ¹⁸²−2ζ²⁰²−2ζ²⁶²−2ζ³⁰²−2ζ³²²−2ζ³⁶²−2ζ³⁸²−2ζ⁴²²−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵⁰²−2ζ⁵⁴²−2ζ⁵⁶²−2ζ⁶⁰²−2ζ⁶²²	2ζ¹⁴+2ζ³⁴+2ζ⁷⁴+2ζ⁹⁴+2ζ¹³⁴+2ζ¹⁹⁴+2ζ²¹⁴+2ζ²⁵⁴+2ζ²⁷⁴+2ζ³¹⁴+2ζ³³⁴+2ζ³⁹⁴+2ζ⁴³⁴+2ζ⁴⁵⁴+2ζ⁴⁹⁴+2ζ⁵¹⁴+2ζ⁵⁵⁴+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶³⁴	2ζ³⁸+2ζ⁵⁸+2ζ⁹⁸+2ζ¹¹⁸+2ζ¹⁵⁸+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²³⁸+2ζ²⁷⁸+2ζ²⁹⁸+2ζ³³⁸+2ζ³⁵⁸+2ζ³⁹⁸+2ζ⁴⁵⁸+2ζ⁴⁷⁸+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁷⁸+2ζ⁵⁹⁸+2ζ⁶⁵⁸	2ζ²⁶+2ζ⁴⁶+2ζ⁸⁶+2ζ¹⁰⁶+2ζ¹⁴⁶+2ζ¹⁶⁶+2ζ²⁰⁶+2ζ²²⁶+2ζ²⁶⁶+2ζ³²⁶+2ζ³⁴⁶+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁴⁶+2ζ⁴⁶⁶+2ζ⁵²⁶+2ζ⁵⁶⁶+2ζ⁵⁸⁶+2ζ⁶²⁶+2ζ⁶⁴⁶	2ζ²+2ζ⁶²+2ζ⁸²+2ζ¹²²+2ζ¹⁴²+2ζ¹⁸²+2ζ²⁰²+2ζ²⁶²+2ζ³⁰²+2ζ³²²+2ζ³⁶²+2ζ³⁸²+2ζ⁴²²+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵⁰²+2ζ⁵⁴²+2ζ⁵⁶²+2ζ⁶⁰²+2ζ⁶²²	2ζ¹⁴+2ζ³⁴+2ζ⁷⁴+2ζ⁹⁴+2ζ¹³⁴+2ζ¹⁹⁴+2ζ²¹⁴+2ζ²⁵⁴+2ζ²⁷⁴+2ζ³¹⁴+2ζ³³⁴+2ζ³⁹⁴+2ζ⁴³⁴+2ζ⁴⁵⁴+2ζ⁴⁹⁴+2ζ⁵¹⁴+2ζ⁵⁵⁴+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶³⁴	2ζ³⁸+2ζ⁵⁸+2ζ⁹⁸+2ζ¹¹⁸+2ζ¹⁵⁸+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²³⁸+2ζ²⁷⁸+2ζ²⁹⁸+2ζ³³⁸+2ζ³⁵⁸+2ζ³⁹⁸+2ζ⁴⁵⁸+2ζ⁴⁷⁸+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁷⁸+2ζ⁵⁹⁸+2ζ⁶⁵⁸	2ζ²⁶+2ζ⁴⁶+2ζ⁸⁶+2ζ¹⁰⁶+2ζ¹⁴⁶+2ζ¹⁶⁶+2ζ²⁰⁶+2ζ²²⁶+2ζ²⁶⁶+2ζ³²⁶+2ζ³⁴⁶+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁴⁶+2ζ⁴⁶⁶+2ζ⁵²⁶+2ζ⁵⁶⁶+2ζ⁵⁸⁶+2ζ⁶²⁶+2ζ⁶⁴⁶	2ζ²+2ζ⁶²+2ζ⁸²+2ζ¹²²+2ζ¹⁴²+2ζ¹⁸²+2ζ²⁰²+2ζ²⁶²+2ζ³⁰²+2ζ³²²+2ζ³⁶²+2ζ³⁸²+2ζ⁴²²+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵⁰²+2ζ⁵⁴²+2ζ⁵⁶²+2ζ⁶⁰²+2ζ⁶²²	−2ζ¹⁴−2ζ³⁴−2ζ⁷⁴−2ζ⁹⁴−2ζ¹³⁴−2ζ¹⁹⁴−2ζ²¹⁴−2ζ²⁵⁴−2ζ²⁷⁴−2ζ³¹⁴−2ζ³³⁴−2ζ³⁹⁴−2ζ⁴³⁴−2ζ⁴⁵⁴−2ζ⁴⁹⁴−2ζ⁵¹⁴−2ζ⁵⁵⁴−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶³⁴	−2ζ³⁸−2ζ⁵⁸−2ζ⁹⁸−2ζ¹¹⁸−2ζ¹⁵⁸−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²³⁸−2ζ²⁷⁸−2ζ²⁹⁸−2ζ³³⁸−2ζ³⁵⁸−2ζ³⁹⁸−2ζ⁴⁵⁸−2ζ⁴⁷⁸−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁷⁸−2ζ⁵⁹⁸−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁴⁶−2ζ⁸⁶−2ζ¹⁰⁶−2ζ¹⁴⁶−2ζ¹⁶⁶−2ζ²⁰⁶−2ζ²²⁶−2ζ²⁶⁶−2ζ³²⁶−2ζ³⁴⁶−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁴⁶−2ζ⁴⁶⁶−2ζ⁵²⁶−2ζ⁵⁶⁶−2ζ⁵⁸⁶−2ζ⁶²⁶−2ζ⁶⁴⁶	−2ζ²−2ζ⁶²−2ζ⁸²−2ζ¹²²−2ζ¹⁴²−2ζ¹⁸²−2ζ²⁰²−2ζ²⁶²−2ζ³⁰²−2ζ³²²−2ζ³⁶²−2ζ³⁸²−2ζ⁴²²−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵⁰²−2ζ⁵⁴²−2ζ⁵⁶²−2ζ⁶⁰²−2ζ⁶²²	-1	1	1	-1	0	0	$\sqrt{3}$	$- \sqrt{3}$	$- 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\sqrt{3}$	$\sqrt{3}$	$\sqrt{3}$	$- 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\sqrt{3}$	$- 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χ₉₀	2	-2	-2	2	-1	1	-1	1	0	0	2	-2	-2	2	−2ζ³⁸−2ζ⁵⁸−2ζ⁹⁸−2ζ¹¹⁸−2ζ¹⁵⁸−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²³⁸−2ζ²⁷⁸−2ζ²⁹⁸−2ζ³³⁸−2ζ³⁵⁸−2ζ³⁹⁸−2ζ⁴⁵⁸−2ζ⁴⁷⁸−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁷⁸−2ζ⁵⁹⁸−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁴⁶−2ζ⁸⁶−2ζ¹⁰⁶−2ζ¹⁴⁶−2ζ¹⁶⁶−2ζ²⁰⁶−2ζ²²⁶−2ζ²⁶⁶−2ζ³²⁶−2ζ³⁴⁶−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁴⁶−2ζ⁴⁶⁶−2ζ⁵²⁶−2ζ⁵⁶⁶−2ζ⁵⁸⁶−2ζ⁶²⁶−2ζ⁶⁴⁶	−2ζ²−2ζ⁶²−2ζ⁸²−2ζ¹²²−2ζ¹⁴²−2ζ¹⁸²−2ζ²⁰²−2ζ²⁶²−2ζ³⁰²−2ζ³²²−2ζ³⁶²−2ζ³⁸²−2ζ⁴²²−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵⁰²−2ζ⁵⁴²−2ζ⁵⁶²−2ζ⁶⁰²−2ζ⁶²²	−2ζ¹⁴−2ζ³⁴−2ζ⁷⁴−2ζ⁹⁴−2ζ¹³⁴−2ζ¹⁹⁴−2ζ²¹⁴−2ζ²⁵⁴−2ζ²⁷⁴−2ζ³¹⁴−2ζ³³⁴−2ζ³⁹⁴−2ζ⁴³⁴−2ζ⁴⁵⁴−2ζ⁴⁹⁴−2ζ⁵¹⁴−2ζ⁵⁵⁴−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶³⁴	2ζ³⁸+2ζ⁵⁸+2ζ⁹⁸+2ζ¹¹⁸+2ζ¹⁵⁸+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²³⁸+2ζ²⁷⁸+2ζ²⁹⁸+2ζ³³⁸+2ζ³⁵⁸+2ζ³⁹⁸+2ζ⁴⁵⁸+2ζ⁴⁷⁸+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁷⁸+2ζ⁵⁹⁸+2ζ⁶⁵⁸	2ζ²⁶+2ζ⁴⁶+2ζ⁸⁶+2ζ¹⁰⁶+2ζ¹⁴⁶+2ζ¹⁶⁶+2ζ²⁰⁶+2ζ²²⁶+2ζ²⁶⁶+2ζ³²⁶+2ζ³⁴⁶+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁴⁶+2ζ⁴⁶⁶+2ζ⁵²⁶+2ζ⁵⁶⁶+2ζ⁵⁸⁶+2ζ⁶²⁶+2ζ⁶⁴⁶	2ζ²+2ζ⁶²+2ζ⁸²+2ζ¹²²+2ζ¹⁴²+2ζ¹⁸²+2ζ²⁰²+2ζ²⁶²+2ζ³⁰²+2ζ³²²+2ζ³⁶²+2ζ³⁸²+2ζ⁴²²+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵⁰²+2ζ⁵⁴²+2ζ⁵⁶²+2ζ⁶⁰²+2ζ⁶²²	2ζ¹⁴+2ζ³⁴+2ζ⁷⁴+2ζ⁹⁴+2ζ¹³⁴+2ζ¹⁹⁴+2ζ²¹⁴+2ζ²⁵⁴+2ζ²⁷⁴+2ζ³¹⁴+2ζ³³⁴+2ζ³⁹⁴+2ζ⁴³⁴+2ζ⁴⁵⁴+2ζ⁴⁹⁴+2ζ⁵¹⁴+2ζ⁵⁵⁴+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶³⁴	2ζ³⁸+2ζ⁵⁸+2ζ⁹⁸+2ζ¹¹⁸+2ζ¹⁵⁸+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²³⁸+2ζ²⁷⁸+2ζ²⁹⁸+2ζ³³⁸+2ζ³⁵⁸+2ζ³⁹⁸+2ζ⁴⁵⁸+2ζ⁴⁷⁸+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁷⁸+2ζ⁵⁹⁸+2ζ⁶⁵⁸	2ζ²⁶+2ζ⁴⁶+2ζ⁸⁶+2ζ¹⁰⁶+2ζ¹⁴⁶+2ζ¹⁶⁶+2ζ²⁰⁶+2ζ²²⁶+2ζ²⁶⁶+2ζ³²⁶+2ζ³⁴⁶+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁴⁶+2ζ⁴⁶⁶+2ζ⁵²⁶+2ζ⁵⁶⁶+2ζ⁵⁸⁶+2ζ⁶²⁶+2ζ⁶⁴⁶	2ζ²+2ζ⁶²+2ζ⁸²+2ζ¹²²+2ζ¹⁴²+2ζ¹⁸²+2ζ²⁰²+2ζ²⁶²+2ζ³⁰²+2ζ³²²+2ζ³⁶²+2ζ³⁸²+2ζ⁴²²+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵⁰²+2ζ⁵⁴²+2ζ⁵⁶²+2ζ⁶⁰²+2ζ⁶²²	2ζ¹⁴+2ζ³⁴+2ζ⁷⁴+2ζ⁹⁴+2ζ¹³⁴+2ζ¹⁹⁴+2ζ²¹⁴+2ζ²⁵⁴+2ζ²⁷⁴+2ζ³¹⁴+2ζ³³⁴+2ζ³⁹⁴+2ζ⁴³⁴+2ζ⁴⁵⁴+2ζ⁴⁹⁴+2ζ⁵¹⁴+2ζ⁵⁵⁴+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶³⁴	−2ζ³⁸−2ζ⁵⁸−2ζ⁹⁸−2ζ¹¹⁸−2ζ¹⁵⁸−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²³⁸−2ζ²⁷⁸−2ζ²⁹⁸−2ζ³³⁸−2ζ³⁵⁸−2ζ³⁹⁸−2ζ⁴⁵⁸−2ζ⁴⁷⁸−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁷⁸−2ζ⁵⁹⁸−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁴⁶−2ζ⁸⁶−2ζ¹⁰⁶−2ζ¹⁴⁶−2ζ¹⁶⁶−2ζ²⁰⁶−2ζ²²⁶−2ζ²⁶⁶−2ζ³²⁶−2ζ³⁴⁶−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁴⁶−2ζ⁴⁶⁶−2ζ⁵²⁶−2ζ⁵⁶⁶−2ζ⁵⁸⁶−2ζ⁶²⁶−2ζ⁶⁴⁶	−2ζ²−2ζ⁶²−2ζ⁸²−2ζ¹²²−2ζ¹⁴²−2ζ¹⁸²−2ζ²⁰²−2ζ²⁶²−2ζ³⁰²−2ζ³²²−2ζ³⁶²−2ζ³⁸²−2ζ⁴²²−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵⁰²−2ζ⁵⁴²−2ζ⁵⁶²−2ζ⁶⁰²−2ζ⁶²²	−2ζ¹⁴−2ζ³⁴−2ζ⁷⁴−2ζ⁹⁴−2ζ¹³⁴−2ζ¹⁹⁴−2ζ²¹⁴−2ζ²⁵⁴−2ζ²⁷⁴−2ζ³¹⁴−2ζ³³⁴−2ζ³⁹⁴−2ζ⁴³⁴−2ζ⁴⁵⁴−2ζ⁴⁹⁴−2ζ⁵¹⁴−2ζ⁵⁵⁴−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶³⁴	-1	1	1	-1	0	0	$- \sqrt{3}$	$\sqrt{3}$	$\sqrt{3}$	$- 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χ₉₁	10	10	10	10	10	10	10	10	10	10	-1	-1	-1	-1	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	-1	-1	-1	-1	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	-1	-1	-1	-1	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₉₂	10	10	10	10	10	10	10	10	-10	-10	-1	-1	-1	-1	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	-1	-1	-1	-1	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	1	1	1	1	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₉₃	10	10	-10	-10	10	10	-10	-10	10	-10	-1	-1	1	1	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	-1	-1	1	1	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	-1	-1	1	1	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₉₄	10	10	-10	-10	10	10	-10	-10	-10	10	-1	-1	1	1	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	-1	-1	1	1	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	1	1	-1	-1	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₉₅	10	-10	10	-10	10	-10	-10	10	0	0	-1	1	-1	1	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	-1	1	-1	1	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- i \sqrt{11}$	$i \sqrt{11}$	$- i \sqrt{11}$	$i \sqrt{11}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₉₆	10	-10	10	-10	10	-10	-10	10	0	0	-1	1	-1	1	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	-1	1	-1	1	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$i \sqrt{11}$	$- i \sqrt{11}$	$i \sqrt{11}$	$- i \sqrt{11}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₉₇	10	-10	-10	10	10	-10	10	-10	0	0	-1	1	1	-1	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	-1	1	1	-1	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- i \sqrt{11}$	$i \sqrt{11}$	$i \sqrt{11}$	$- i \sqrt{11}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₉₈	10	-10	-10	10	10	-10	10	-10	0	0	-1	1	1	-1	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	-1	1	1	-1	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$i \sqrt{11}$	$- i \sqrt{11}$	$- i \sqrt{11}$	$i \sqrt{11}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₉₉	20	20	20	20	-10	-10	-10	-10	0	0	-2	-2	-2	-2	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	1	1	1	1	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₁₀₀	20	20	-20	-20	-10	-10	10	10	0	0	-2	-2	2	2	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	1	1	-1	-1	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₁₀₁	20	-20	20	-20	-10	10	10	-10	0	0	-2	2	-2	2	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	1	-1	1	-1	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₁₀₂	20	-20	-20	20	-10	10	-10	10	0	0	-2	2	2	-2	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	1	-1	-1	1	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0

Here ζ is a primitive root of unity of order 660 (ζ⁶⁶⁰ = 1); i = ζ¹⁶⁵.

Character table — Group #72217176