Group #13050342 — 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	C₁₀₃	C₁₀₄	C₁₀₅	C₁₀₆	C₁₀₇	C₁₀₈	C₁₀₉	C₁₁₀	C₁₁₁	C₁₁₂	C₁₁₃	C₁₁₄	C₁₁₅	C₁₁₆	C₁₁₇	C₁₁₈	C₁₁₉	C₁₂₀	C₁₂₁	C₁₂₂	C₁₂₃	C₁₂₄	C₁₂₅	C₁₂₆	C₁₂₇	C₁₂₈	C₁₂₉	C₁₃₀	C₁₃₁	C₁₃₂	C₁₃₃	C₁₃₄	C₁₃₅	C₁₃₆	C₁₃₇	C₁₃₈	C₁₃₉	C₁₄₀	C₁₄₁	C₁₄₂	C₁₄₃	C₁₄₄	C₁₄₅	C₁₄₆	C₁₄₇	C₁₄₈	C₁₄₉	C₁₅₀	C₁₅₁	C₁₅₂	C₁₅₃	C₁₅₄	C₁₅₅	C₁₅₆	C₁₅₇	C₁₅₈	C₁₅₉	C₁₆₀	C₁₆₁	C₁₆₂	C₁₆₃	C₁₆₄	C₁₆₅	C₁₆₆	C₁₆₇	C₁₆₈
size	1	1	2	2	2	2	2	2	2	2	2	2	11	11	2	2	4	4	4	4	4	4	4	4	4	4	22	22	2	2	4	4	4	4	4	4	4	4	4	4	22	22	5	5	10	10	10	10	10	10	10	10	10	10	55	55	1	1	2	2	2	2	2	2	2	2	2	2	11	11	2	2	4	4	4	4	4	4	4	4	4	4	22	22	2	2	4	4	4	4	4	4	4	4	4	4	22	22	5	5	10	10	10	10	10	10	10	10	10	10	55	55	1	1	2	2	2	2	2	2	2	2	2	2	11	11	2	2	4	4	4	4	4	4	4	4	4	4	22	22	2	2	4	4	4	4	4	4	4	4	4	4	22	22	5	5	10	10	10	10	10	10	10	10	10	10	55	55
order	1	2	11	11	11	11	11	22	22	22	22	22	4	4	5	10	55	55	55	55	55	110	110	110	110	110	20	20	5	10	55	55	55	55	55	110	110	110	110	110	20	20	2	2	22	22	22	22	22	22	22	22	22	22	4	4	3	6	33	33	33	33	33	66	66	66	66	66	12	12	15	30	165	165	165	165	165	330	330	330	330	330	60	60	15	30	165	165	165	165	165	330	330	330	330	330	60	60	6	6	66	66	66	66	66	66	66	66	66	66	12	12	3	6	33	33	33	33	33	66	66	66	66	66	12	12	15	30	165	165	165	165	165	330	330	330	330	330	60	60	15	30	165	165	165	165	165	330	330	330	330	330	60	60	6	6	66	66	66	66	66	66	66	66	66	66	12	12
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	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	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	1	1	1	1	1	1	1	1	-1	-1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1
χ₃	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$i$	$- i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$i$	$- i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$i$	$- i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$i$	$- i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$i$	$- i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$i$	$- i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$i$	$- i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$i$	$- i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$i$	$- i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$i$	$- i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$i$	$- i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$i$	$- i$
χ₄	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$- i$	$i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$- i$	$i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$- i$	$i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$- i$	$i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$- i$	$i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$- i$	$i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$- i$	$i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$- i$	$i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$- i$	$i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$- i$	$i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$- i$	$i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$- i$	$i$
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χ₂₉	2	2	2	2	2	2	2	2	2	2	2	2	2	2	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	2	2	2	2	2	2	2	2	2	2	2	2	2	2	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	2	2	2	2	2	2	2	2	2	2	2	2	2	2	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₃₀	2	2	2	2	2	2	2	2	2	2	2	2	-2	-2	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	2	2	2	2	2	2	2	2	2	2	2	2	-2	-2	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	2	2	2	2	2	2	2	2	2	2	2	2	-2	-2	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₃₁	2	-2	2	2	2	2	2	-2	-2	-2	-2	-2	$2 i$	$- 2 i$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	−ζ⁷−ζ²³−ζ⁴³−ζ⁴⁷−ζ⁶⁷−ζ⁸³−ζ¹⁰³−ζ¹⁰⁷−ζ¹²⁷−ζ¹⁶³−ζ¹⁶⁷−ζ²⁰³−ζ²²³−ζ²²⁷−ζ²⁴⁷−ζ²⁶³−ζ²⁸³−ζ²⁸⁷−ζ³⁰⁷−ζ³²³−ζ³⁴³−ζ³⁴⁷−ζ³⁶⁷−ζ³⁸³−ζ⁴⁰³−ζ⁴²⁷−ζ⁴⁴³−ζ⁴⁶³−ζ⁴⁶⁷−ζ⁴⁸⁷−ζ⁵⁰³−ζ⁵²³−ζ⁵²⁷−ζ⁵⁴⁷−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁶⁰⁷−ζ⁶²³−ζ⁶⁴³−ζ⁶⁴⁷	ζ⁷+ζ²³+ζ⁴³+ζ⁴⁷+ζ⁶⁷+ζ⁸³+ζ¹⁰³+ζ¹⁰⁷+ζ¹²⁷+ζ¹⁶³+ζ¹⁶⁷+ζ²⁰³+ζ²²³+ζ²²⁷+ζ²⁴⁷+ζ²⁶³+ζ²⁸³+ζ²⁸⁷+ζ³⁰⁷+ζ³²³+ζ³⁴³+ζ³⁴⁷+ζ³⁶⁷+ζ³⁸³+ζ⁴⁰³+ζ⁴²⁷+ζ⁴⁴³+ζ⁴⁶³+ζ⁴⁶⁷+ζ⁴⁸⁷+ζ⁵⁰³+ζ⁵²³+ζ⁵²⁷+ζ⁵⁴⁷+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁶⁰⁷+ζ⁶²³+ζ⁶⁴³+ζ⁶⁴⁷	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	−ζ¹⁹−ζ³¹−ζ⁵⁹−ζ⁷¹−ζ⁷⁹−ζ⁹¹−ζ¹¹⁹−ζ¹³¹−ζ¹³⁹−ζ¹⁵¹−ζ¹⁷⁹−ζ¹⁹¹−ζ¹⁹⁹−ζ²¹¹−ζ²³⁹−ζ²⁵¹−ζ²⁵⁹−ζ²⁷¹−ζ²⁹⁹−ζ³¹¹−ζ³³¹−ζ³⁵⁹−ζ³⁷¹−ζ³⁷⁹−ζ³⁹¹−ζ⁴¹⁹−ζ⁴³¹−ζ⁴³⁹−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵⁵¹−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁵⁹	ζ¹⁹+ζ³¹+ζ⁵⁹+ζ⁷¹+ζ⁷⁹+ζ⁹¹+ζ¹¹⁹+ζ¹³¹+ζ¹³⁹+ζ¹⁵¹+ζ¹⁷⁹+ζ¹⁹¹+ζ¹⁹⁹+ζ²¹¹+ζ²³⁹+ζ²⁵¹+ζ²⁵⁹+ζ²⁷¹+ζ²⁹⁹+ζ³¹¹+ζ³³¹+ζ³⁵⁹+ζ³⁷¹+ζ³⁷⁹+ζ³⁹¹+ζ⁴¹⁹+ζ⁴³¹+ζ⁴³⁹+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵⁵¹+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁵⁹	0	0	0	0	0	0	0	0	0	0	0	0	0	0	2	-2	2	2	2	2	2	-2	-2	-2	-2	-2	$2 i$	$- 2 i$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	−ζ⁷−ζ²³−ζ⁴³−ζ⁴⁷−ζ⁶⁷−ζ⁸³−ζ¹⁰³−ζ¹⁰⁷−ζ¹²⁷−ζ¹⁶³−ζ¹⁶⁷−ζ²⁰³−ζ²²³−ζ²²⁷−ζ²⁴⁷−ζ²⁶³−ζ²⁸³−ζ²⁸⁷−ζ³⁰⁷−ζ³²³−ζ³⁴³−ζ³⁴⁷−ζ³⁶⁷−ζ³⁸³−ζ⁴⁰³−ζ⁴²⁷−ζ⁴⁴³−ζ⁴⁶³−ζ⁴⁶⁷−ζ⁴⁸⁷−ζ⁵⁰³−ζ⁵²³−ζ⁵²⁷−ζ⁵⁴⁷−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁶⁰⁷−ζ⁶²³−ζ⁶⁴³−ζ⁶⁴⁷	ζ⁷+ζ²³+ζ⁴³+ζ⁴⁷+ζ⁶⁷+ζ⁸³+ζ¹⁰³+ζ¹⁰⁷+ζ¹²⁷+ζ¹⁶³+ζ¹⁶⁷+ζ²⁰³+ζ²²³+ζ²²⁷+ζ²⁴⁷+ζ²⁶³+ζ²⁸³+ζ²⁸⁷+ζ³⁰⁷+ζ³²³+ζ³⁴³+ζ³⁴⁷+ζ³⁶⁷+ζ³⁸³+ζ⁴⁰³+ζ⁴²⁷+ζ⁴⁴³+ζ⁴⁶³+ζ⁴⁶⁷+ζ⁴⁸⁷+ζ⁵⁰³+ζ⁵²³+ζ⁵²⁷+ζ⁵⁴⁷+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁶⁰⁷+ζ⁶²³+ζ⁶⁴³+ζ⁶⁴⁷	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	−ζ¹⁹−ζ³¹−ζ⁵⁹−ζ⁷¹−ζ⁷⁹−ζ⁹¹−ζ¹¹⁹−ζ¹³¹−ζ¹³⁹−ζ¹⁵¹−ζ¹⁷⁹−ζ¹⁹¹−ζ¹⁹⁹−ζ²¹¹−ζ²³⁹−ζ²⁵¹−ζ²⁵⁹−ζ²⁷¹−ζ²⁹⁹−ζ³¹¹−ζ³³¹−ζ³⁵⁹−ζ³⁷¹−ζ³⁷⁹−ζ³⁹¹−ζ⁴¹⁹−ζ⁴³¹−ζ⁴³⁹−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵⁵¹−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁵⁹	ζ¹⁹+ζ³¹+ζ⁵⁹+ζ⁷¹+ζ⁷⁹+ζ⁹¹+ζ¹¹⁹+ζ¹³¹+ζ¹³⁹+ζ¹⁵¹+ζ¹⁷⁹+ζ¹⁹¹+ζ¹⁹⁹+ζ²¹¹+ζ²³⁹+ζ²⁵¹+ζ²⁵⁹+ζ²⁷¹+ζ²⁹⁹+ζ³¹¹+ζ³³¹+ζ³⁵⁹+ζ³⁷¹+ζ³⁷⁹+ζ³⁹¹+ζ⁴¹⁹+ζ⁴³¹+ζ⁴³⁹+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵⁵¹+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁵⁹	0	0	0	0	0	0	0	0	0	0	0	0	0	0	2	-2	2	2	2	2	2	-2	-2	-2	-2	-2	$2 i$	$- 2 i$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	−ζ⁷−ζ²³−ζ⁴³−ζ⁴⁷−ζ⁶⁷−ζ⁸³−ζ¹⁰³−ζ¹⁰⁷−ζ¹²⁷−ζ¹⁶³−ζ¹⁶⁷−ζ²⁰³−ζ²²³−ζ²²⁷−ζ²⁴⁷−ζ²⁶³−ζ²⁸³−ζ²⁸⁷−ζ³⁰⁷−ζ³²³−ζ³⁴³−ζ³⁴⁷−ζ³⁶⁷−ζ³⁸³−ζ⁴⁰³−ζ⁴²⁷−ζ⁴⁴³−ζ⁴⁶³−ζ⁴⁶⁷−ζ⁴⁸⁷−ζ⁵⁰³−ζ⁵²³−ζ⁵²⁷−ζ⁵⁴⁷−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁶⁰⁷−ζ⁶²³−ζ⁶⁴³−ζ⁶⁴⁷	ζ⁷+ζ²³+ζ⁴³+ζ⁴⁷+ζ⁶⁷+ζ⁸³+ζ¹⁰³+ζ¹⁰⁷+ζ¹²⁷+ζ¹⁶³+ζ¹⁶⁷+ζ²⁰³+ζ²²³+ζ²²⁷+ζ²⁴⁷+ζ²⁶³+ζ²⁸³+ζ²⁸⁷+ζ³⁰⁷+ζ³²³+ζ³⁴³+ζ³⁴⁷+ζ³⁶⁷+ζ³⁸³+ζ⁴⁰³+ζ⁴²⁷+ζ⁴⁴³+ζ⁴⁶³+ζ⁴⁶⁷+ζ⁴⁸⁷+ζ⁵⁰³+ζ⁵²³+ζ⁵²⁷+ζ⁵⁴⁷+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁶⁰⁷+ζ⁶²³+ζ⁶⁴³+ζ⁶⁴⁷	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	−ζ¹⁹−ζ³¹−ζ⁵⁹−ζ⁷¹−ζ⁷⁹−ζ⁹¹−ζ¹¹⁹−ζ¹³¹−ζ¹³⁹−ζ¹⁵¹−ζ¹⁷⁹−ζ¹⁹¹−ζ¹⁹⁹−ζ²¹¹−ζ²³⁹−ζ²⁵¹−ζ²⁵⁹−ζ²⁷¹−ζ²⁹⁹−ζ³¹¹−ζ³³¹−ζ³⁵⁹−ζ³⁷¹−ζ³⁷⁹−ζ³⁹¹−ζ⁴¹⁹−ζ⁴³¹−ζ⁴³⁹−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵⁵¹−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁵⁹	ζ¹⁹+ζ³¹+ζ⁵⁹+ζ⁷¹+ζ⁷⁹+ζ⁹¹+ζ¹¹⁹+ζ¹³¹+ζ¹³⁹+ζ¹⁵¹+ζ¹⁷⁹+ζ¹⁹¹+ζ¹⁹⁹+ζ²¹¹+ζ²³⁹+ζ²⁵¹+ζ²⁵⁹+ζ²⁷¹+ζ²⁹⁹+ζ³¹¹+ζ³³¹+ζ³⁵⁹+ζ³⁷¹+ζ³⁷⁹+ζ³⁹¹+ζ⁴¹⁹+ζ⁴³¹+ζ⁴³⁹+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵⁵¹+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁵⁹	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₃₂	2	-2	2	2	2	2	2	-2	-2	-2	-2	-2	$- 2 i$	$2 i$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	ζ⁷+ζ²³+ζ⁴³+ζ⁴⁷+ζ⁶⁷+ζ⁸³+ζ¹⁰³+ζ¹⁰⁷+ζ¹²⁷+ζ¹⁶³+ζ¹⁶⁷+ζ²⁰³+ζ²²³+ζ²²⁷+ζ²⁴⁷+ζ²⁶³+ζ²⁸³+ζ²⁸⁷+ζ³⁰⁷+ζ³²³+ζ³⁴³+ζ³⁴⁷+ζ³⁶⁷+ζ³⁸³+ζ⁴⁰³+ζ⁴²⁷+ζ⁴⁴³+ζ⁴⁶³+ζ⁴⁶⁷+ζ⁴⁸⁷+ζ⁵⁰³+ζ⁵²³+ζ⁵²⁷+ζ⁵⁴⁷+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁶⁰⁷+ζ⁶²³+ζ⁶⁴³+ζ⁶⁴⁷	−ζ⁷−ζ²³−ζ⁴³−ζ⁴⁷−ζ⁶⁷−ζ⁸³−ζ¹⁰³−ζ¹⁰⁷−ζ¹²⁷−ζ¹⁶³−ζ¹⁶⁷−ζ²⁰³−ζ²²³−ζ²²⁷−ζ²⁴⁷−ζ²⁶³−ζ²⁸³−ζ²⁸⁷−ζ³⁰⁷−ζ³²³−ζ³⁴³−ζ³⁴⁷−ζ³⁶⁷−ζ³⁸³−ζ⁴⁰³−ζ⁴²⁷−ζ⁴⁴³−ζ⁴⁶³−ζ⁴⁶⁷−ζ⁴⁸⁷−ζ⁵⁰³−ζ⁵²³−ζ⁵²⁷−ζ⁵⁴⁷−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁶⁰⁷−ζ⁶²³−ζ⁶⁴³−ζ⁶⁴⁷	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	ζ¹⁹+ζ³¹+ζ⁵⁹+ζ⁷¹+ζ⁷⁹+ζ⁹¹+ζ¹¹⁹+ζ¹³¹+ζ¹³⁹+ζ¹⁵¹+ζ¹⁷⁹+ζ¹⁹¹+ζ¹⁹⁹+ζ²¹¹+ζ²³⁹+ζ²⁵¹+ζ²⁵⁹+ζ²⁷¹+ζ²⁹⁹+ζ³¹¹+ζ³³¹+ζ³⁵⁹+ζ³⁷¹+ζ³⁷⁹+ζ³⁹¹+ζ⁴¹⁹+ζ⁴³¹+ζ⁴³⁹+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵⁵¹+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁵⁹	−ζ¹⁹−ζ³¹−ζ⁵⁹−ζ⁷¹−ζ⁷⁹−ζ⁹¹−ζ¹¹⁹−ζ¹³¹−ζ¹³⁹−ζ¹⁵¹−ζ¹⁷⁹−ζ¹⁹¹−ζ¹⁹⁹−ζ²¹¹−ζ²³⁹−ζ²⁵¹−ζ²⁵⁹−ζ²⁷¹−ζ²⁹⁹−ζ³¹¹−ζ³³¹−ζ³⁵⁹−ζ³⁷¹−ζ³⁷⁹−ζ³⁹¹−ζ⁴¹⁹−ζ⁴³¹−ζ⁴³⁹−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵⁵¹−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁵⁹	0	0	0	0	0	0	0	0	0	0	0	0	0	0	2	-2	2	2	2	2	2	-2	-2	-2	-2	-2	$- 2 i$	$2 i$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	ζ⁷+ζ²³+ζ⁴³+ζ⁴⁷+ζ⁶⁷+ζ⁸³+ζ¹⁰³+ζ¹⁰⁷+ζ¹²⁷+ζ¹⁶³+ζ¹⁶⁷+ζ²⁰³+ζ²²³+ζ²²⁷+ζ²⁴⁷+ζ²⁶³+ζ²⁸³+ζ²⁸⁷+ζ³⁰⁷+ζ³²³+ζ³⁴³+ζ³⁴⁷+ζ³⁶⁷+ζ³⁸³+ζ⁴⁰³+ζ⁴²⁷+ζ⁴⁴³+ζ⁴⁶³+ζ⁴⁶⁷+ζ⁴⁸⁷+ζ⁵⁰³+ζ⁵²³+ζ⁵²⁷+ζ⁵⁴⁷+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁶⁰⁷+ζ⁶²³+ζ⁶⁴³+ζ⁶⁴⁷	−ζ⁷−ζ²³−ζ⁴³−ζ⁴⁷−ζ⁶⁷−ζ⁸³−ζ¹⁰³−ζ¹⁰⁷−ζ¹²⁷−ζ¹⁶³−ζ¹⁶⁷−ζ²⁰³−ζ²²³−ζ²²⁷−ζ²⁴⁷−ζ²⁶³−ζ²⁸³−ζ²⁸⁷−ζ³⁰⁷−ζ³²³−ζ³⁴³−ζ³⁴⁷−ζ³⁶⁷−ζ³⁸³−ζ⁴⁰³−ζ⁴²⁷−ζ⁴⁴³−ζ⁴⁶³−ζ⁴⁶⁷−ζ⁴⁸⁷−ζ⁵⁰³−ζ⁵²³−ζ⁵²⁷−ζ⁵⁴⁷−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁶⁰⁷−ζ⁶²³−ζ⁶⁴³−ζ⁶⁴⁷	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	ζ¹⁹+ζ³¹+ζ⁵⁹+ζ⁷¹+ζ⁷⁹+ζ⁹¹+ζ¹¹⁹+ζ¹³¹+ζ¹³⁹+ζ¹⁵¹+ζ¹⁷⁹+ζ¹⁹¹+ζ¹⁹⁹+ζ²¹¹+ζ²³⁹+ζ²⁵¹+ζ²⁵⁹+ζ²⁷¹+ζ²⁹⁹+ζ³¹¹+ζ³³¹+ζ³⁵⁹+ζ³⁷¹+ζ³⁷⁹+ζ³⁹¹+ζ⁴¹⁹+ζ⁴³¹+ζ⁴³⁹+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵⁵¹+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁵⁹	−ζ¹⁹−ζ³¹−ζ⁵⁹−ζ⁷¹−ζ⁷⁹−ζ⁹¹−ζ¹¹⁹−ζ¹³¹−ζ¹³⁹−ζ¹⁵¹−ζ¹⁷⁹−ζ¹⁹¹−ζ¹⁹⁹−ζ²¹¹−ζ²³⁹−ζ²⁵¹−ζ²⁵⁹−ζ²⁷¹−ζ²⁹⁹−ζ³¹¹−ζ³³¹−ζ³⁵⁹−ζ³⁷¹−ζ³⁷⁹−ζ³⁹¹−ζ⁴¹⁹−ζ⁴³¹−ζ⁴³⁹−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵⁵¹−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁵⁹	0	0	0	0	0	0	0	0	0	0	0	0	0	0	2	-2	2	2	2	2	2	-2	-2	-2	-2	-2	$- 2 i$	$2 i$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	ζ⁷+ζ²³+ζ⁴³+ζ⁴⁷+ζ⁶⁷+ζ⁸³+ζ¹⁰³+ζ¹⁰⁷+ζ¹²⁷+ζ¹⁶³+ζ¹⁶⁷+ζ²⁰³+ζ²²³+ζ²²⁷+ζ²⁴⁷+ζ²⁶³+ζ²⁸³+ζ²⁸⁷+ζ³⁰⁷+ζ³²³+ζ³⁴³+ζ³⁴⁷+ζ³⁶⁷+ζ³⁸³+ζ⁴⁰³+ζ⁴²⁷+ζ⁴⁴³+ζ⁴⁶³+ζ⁴⁶⁷+ζ⁴⁸⁷+ζ⁵⁰³+ζ⁵²³+ζ⁵²⁷+ζ⁵⁴⁷+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁶⁰⁷+ζ⁶²³+ζ⁶⁴³+ζ⁶⁴⁷	−ζ⁷−ζ²³−ζ⁴³−ζ⁴⁷−ζ⁶⁷−ζ⁸³−ζ¹⁰³−ζ¹⁰⁷−ζ¹²⁷−ζ¹⁶³−ζ¹⁶⁷−ζ²⁰³−ζ²²³−ζ²²⁷−ζ²⁴⁷−ζ²⁶³−ζ²⁸³−ζ²⁸⁷−ζ³⁰⁷−ζ³²³−ζ³⁴³−ζ³⁴⁷−ζ³⁶⁷−ζ³⁸³−ζ⁴⁰³−ζ⁴²⁷−ζ⁴⁴³−ζ⁴⁶³−ζ⁴⁶⁷−ζ⁴⁸⁷−ζ⁵⁰³−ζ⁵²³−ζ⁵²⁷−ζ⁵⁴⁷−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁶⁰⁷−ζ⁶²³−ζ⁶⁴³−ζ⁶⁴⁷	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	ζ¹⁹+ζ³¹+ζ⁵⁹+ζ⁷¹+ζ⁷⁹+ζ⁹¹+ζ¹¹⁹+ζ¹³¹+ζ¹³⁹+ζ¹⁵¹+ζ¹⁷⁹+ζ¹⁹¹+ζ¹⁹⁹+ζ²¹¹+ζ²³⁹+ζ²⁵¹+ζ²⁵⁹+ζ²⁷¹+ζ²⁹⁹+ζ³¹¹+ζ³³¹+ζ³⁵⁹+ζ³⁷¹+ζ³⁷⁹+ζ³⁹¹+ζ⁴¹⁹+ζ⁴³¹+ζ⁴³⁹+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵⁵¹+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁵⁹	−ζ¹⁹−ζ³¹−ζ⁵⁹−ζ⁷¹−ζ⁷⁹−ζ⁹¹−ζ¹¹⁹−ζ¹³¹−ζ¹³⁹−ζ¹⁵¹−ζ¹⁷⁹−ζ¹⁹¹−ζ¹⁹⁹−ζ²¹¹−ζ²³⁹−ζ²⁵¹−ζ²⁵⁹−ζ²⁷¹−ζ²⁹⁹−ζ³¹¹−ζ³³¹−ζ³⁵⁹−ζ³⁷¹−ζ³⁷⁹−ζ³⁹¹−ζ⁴¹⁹−ζ⁴³¹−ζ⁴³⁹−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵⁵¹−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁵⁹	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₃₃	4	4	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	0	0	$- 1 + \sqrt{5}$	$- 1 + \sqrt{5}$	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	0	0	$- 1 - \sqrt{5}$	$- 1 - \sqrt{5}$	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	4	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	0	0	$- 1 + \sqrt{5}$	$- 1 + \sqrt{5}$	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	0	0	$- 1 - \sqrt{5}$	$- 1 - \sqrt{5}$	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	4	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	0	0	$- 1 + \sqrt{5}$	$- 1 + \sqrt{5}$	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	0	0	$- 1 - \sqrt{5}$	$- 1 - \sqrt{5}$	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₃₄	4	4	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	0	0	$- 1 + \sqrt{5}$	$- 1 + \sqrt{5}$	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	0	0	$- 1 - \sqrt{5}$	$- 1 - \sqrt{5}$	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	4	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	0	0	$- 1 + \sqrt{5}$	$- 1 + \sqrt{5}$	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	0	0	$- 1 - \sqrt{5}$	$- 1 - \sqrt{5}$	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	4	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	0	0	$- 1 + \sqrt{5}$	$- 1 + \sqrt{5}$	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	0	0	$- 1 - \sqrt{5}$	$- 1 - \sqrt{5}$	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₃₅	4	4	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	0	0	$- 1 + \sqrt{5}$	$- 1 + \sqrt{5}$	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	0	0	$- 1 - \sqrt{5}$	$- 1 - \sqrt{5}$	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	4	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	0	0	$- 1 + \sqrt{5}$	$- 1 + \sqrt{5}$	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	0	0	$- 1 - \sqrt{5}$	$- 1 - \sqrt{5}$	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	4	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	0	0	$- 1 + \sqrt{5}$	$- 1 + \sqrt{5}$	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	0	0	$- 1 - \sqrt{5}$	$- 1 - \sqrt{5}$	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₃₆	4	4	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	0	0	$- 1 + \sqrt{5}$	$- 1 + \sqrt{5}$	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	0	0	$- 1 - \sqrt{5}$	$- 1 - \sqrt{5}$	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	4	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	0	0	$- 1 + \sqrt{5}$	$- 1 + \sqrt{5}$	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	0	0	$- 1 - \sqrt{5}$	$- 1 - \sqrt{5}$	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	4	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	0	0	$- 1 + \sqrt{5}$	$- 1 + \sqrt{5}$	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	0	0	$- 1 - \sqrt{5}$	$- 1 - \sqrt{5}$	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₃₇	4	4	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	0	0	$- 1 + \sqrt{5}$	$- 1 + \sqrt{5}$	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	0	0	$- 1 - \sqrt{5}$	$- 1 - \sqrt{5}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	4	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	0	0	$- 1 + \sqrt{5}$	$- 1 + \sqrt{5}$	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	0	0	$- 1 - \sqrt{5}$	$- 1 - \sqrt{5}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	4	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	0	0	$- 1 + \sqrt{5}$	$- 1 + \sqrt{5}$	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	0	0	$- 1 - \sqrt{5}$	$- 1 - \sqrt{5}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₃₈	4	-4	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	-4	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	-4	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₃₉	4	-4	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	-4	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	-4	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₄₀	4	-4	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	-4	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	-4	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₄₁	4	-4	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	-4	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	-4	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₄₂	4	-4	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	-4	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	-4	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₄₃	2	2	2	2	2	2	2	2	2	2	2	2	2	2	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	2	2	2	2	2	2	2	2	2	2	2	2	2	2	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	2	2	2	2	2	2	2	2	2	2	2	2	2	2	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₄₄	2	2	2	2	2	2	2	2	2	2	2	2	-2	-2	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	2	2	2	2	2	2	2	2	2	2	2	2	-2	-2	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	2	2	2	2	2	2	2	2	2	2	2	2	-2	-2	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₄₅	2	-2	2	2	2	2	2	-2	-2	-2	-2	-2	$2 i$	$- 2 i$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	−ζ¹⁹−ζ³¹−ζ⁵⁹−ζ⁷¹−ζ⁷⁹−ζ⁹¹−ζ¹¹⁹−ζ¹³¹−ζ¹³⁹−ζ¹⁵¹−ζ¹⁷⁹−ζ¹⁹¹−ζ¹⁹⁹−ζ²¹¹−ζ²³⁹−ζ²⁵¹−ζ²⁵⁹−ζ²⁷¹−ζ²⁹⁹−ζ³¹¹−ζ³³¹−ζ³⁵⁹−ζ³⁷¹−ζ³⁷⁹−ζ³⁹¹−ζ⁴¹⁹−ζ⁴³¹−ζ⁴³⁹−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵⁵¹−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁵⁹	ζ¹⁹+ζ³¹+ζ⁵⁹+ζ⁷¹+ζ⁷⁹+ζ⁹¹+ζ¹¹⁹+ζ¹³¹+ζ¹³⁹+ζ¹⁵¹+ζ¹⁷⁹+ζ¹⁹¹+ζ¹⁹⁹+ζ²¹¹+ζ²³⁹+ζ²⁵¹+ζ²⁵⁹+ζ²⁷¹+ζ²⁹⁹+ζ³¹¹+ζ³³¹+ζ³⁵⁹+ζ³⁷¹+ζ³⁷⁹+ζ³⁹¹+ζ⁴¹⁹+ζ⁴³¹+ζ⁴³⁹+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵⁵¹+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁵⁹	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	−ζ⁷−ζ²³−ζ⁴³−ζ⁴⁷−ζ⁶⁷−ζ⁸³−ζ¹⁰³−ζ¹⁰⁷−ζ¹²⁷−ζ¹⁶³−ζ¹⁶⁷−ζ²⁰³−ζ²²³−ζ²²⁷−ζ²⁴⁷−ζ²⁶³−ζ²⁸³−ζ²⁸⁷−ζ³⁰⁷−ζ³²³−ζ³⁴³−ζ³⁴⁷−ζ³⁶⁷−ζ³⁸³−ζ⁴⁰³−ζ⁴²⁷−ζ⁴⁴³−ζ⁴⁶³−ζ⁴⁶⁷−ζ⁴⁸⁷−ζ⁵⁰³−ζ⁵²³−ζ⁵²⁷−ζ⁵⁴⁷−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁶⁰⁷−ζ⁶²³−ζ⁶⁴³−ζ⁶⁴⁷	ζ⁷+ζ²³+ζ⁴³+ζ⁴⁷+ζ⁶⁷+ζ⁸³+ζ¹⁰³+ζ¹⁰⁷+ζ¹²⁷+ζ¹⁶³+ζ¹⁶⁷+ζ²⁰³+ζ²²³+ζ²²⁷+ζ²⁴⁷+ζ²⁶³+ζ²⁸³+ζ²⁸⁷+ζ³⁰⁷+ζ³²³+ζ³⁴³+ζ³⁴⁷+ζ³⁶⁷+ζ³⁸³+ζ⁴⁰³+ζ⁴²⁷+ζ⁴⁴³+ζ⁴⁶³+ζ⁴⁶⁷+ζ⁴⁸⁷+ζ⁵⁰³+ζ⁵²³+ζ⁵²⁷+ζ⁵⁴⁷+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁶⁰⁷+ζ⁶²³+ζ⁶⁴³+ζ⁶⁴⁷	0	0	0	0	0	0	0	0	0	0	0	0	0	0	2	-2	2	2	2	2	2	-2	-2	-2	-2	-2	$2 i$	$- 2 i$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	−ζ¹⁹−ζ³¹−ζ⁵⁹−ζ⁷¹−ζ⁷⁹−ζ⁹¹−ζ¹¹⁹−ζ¹³¹−ζ¹³⁹−ζ¹⁵¹−ζ¹⁷⁹−ζ¹⁹¹−ζ¹⁹⁹−ζ²¹¹−ζ²³⁹−ζ²⁵¹−ζ²⁵⁹−ζ²⁷¹−ζ²⁹⁹−ζ³¹¹−ζ³³¹−ζ³⁵⁹−ζ³⁷¹−ζ³⁷⁹−ζ³⁹¹−ζ⁴¹⁹−ζ⁴³¹−ζ⁴³⁹−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵⁵¹−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁵⁹	ζ¹⁹+ζ³¹+ζ⁵⁹+ζ⁷¹+ζ⁷⁹+ζ⁹¹+ζ¹¹⁹+ζ¹³¹+ζ¹³⁹+ζ¹⁵¹+ζ¹⁷⁹+ζ¹⁹¹+ζ¹⁹⁹+ζ²¹¹+ζ²³⁹+ζ²⁵¹+ζ²⁵⁹+ζ²⁷¹+ζ²⁹⁹+ζ³¹¹+ζ³³¹+ζ³⁵⁹+ζ³⁷¹+ζ³⁷⁹+ζ³⁹¹+ζ⁴¹⁹+ζ⁴³¹+ζ⁴³⁹+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵⁵¹+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁵⁹	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	−ζ⁷−ζ²³−ζ⁴³−ζ⁴⁷−ζ⁶⁷−ζ⁸³−ζ¹⁰³−ζ¹⁰⁷−ζ¹²⁷−ζ¹⁶³−ζ¹⁶⁷−ζ²⁰³−ζ²²³−ζ²²⁷−ζ²⁴⁷−ζ²⁶³−ζ²⁸³−ζ²⁸⁷−ζ³⁰⁷−ζ³²³−ζ³⁴³−ζ³⁴⁷−ζ³⁶⁷−ζ³⁸³−ζ⁴⁰³−ζ⁴²⁷−ζ⁴⁴³−ζ⁴⁶³−ζ⁴⁶⁷−ζ⁴⁸⁷−ζ⁵⁰³−ζ⁵²³−ζ⁵²⁷−ζ⁵⁴⁷−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁶⁰⁷−ζ⁶²³−ζ⁶⁴³−ζ⁶⁴⁷	ζ⁷+ζ²³+ζ⁴³+ζ⁴⁷+ζ⁶⁷+ζ⁸³+ζ¹⁰³+ζ¹⁰⁷+ζ¹²⁷+ζ¹⁶³+ζ¹⁶⁷+ζ²⁰³+ζ²²³+ζ²²⁷+ζ²⁴⁷+ζ²⁶³+ζ²⁸³+ζ²⁸⁷+ζ³⁰⁷+ζ³²³+ζ³⁴³+ζ³⁴⁷+ζ³⁶⁷+ζ³⁸³+ζ⁴⁰³+ζ⁴²⁷+ζ⁴⁴³+ζ⁴⁶³+ζ⁴⁶⁷+ζ⁴⁸⁷+ζ⁵⁰³+ζ⁵²³+ζ⁵²⁷+ζ⁵⁴⁷+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁶⁰⁷+ζ⁶²³+ζ⁶⁴³+ζ⁶⁴⁷	0	0	0	0	0	0	0	0	0	0	0	0	0	0	2	-2	2	2	2	2	2	-2	-2	-2	-2	-2	$2 i$	$- 2 i$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	−ζ¹⁹−ζ³¹−ζ⁵⁹−ζ⁷¹−ζ⁷⁹−ζ⁹¹−ζ¹¹⁹−ζ¹³¹−ζ¹³⁹−ζ¹⁵¹−ζ¹⁷⁹−ζ¹⁹¹−ζ¹⁹⁹−ζ²¹¹−ζ²³⁹−ζ²⁵¹−ζ²⁵⁹−ζ²⁷¹−ζ²⁹⁹−ζ³¹¹−ζ³³¹−ζ³⁵⁹−ζ³⁷¹−ζ³⁷⁹−ζ³⁹¹−ζ⁴¹⁹−ζ⁴³¹−ζ⁴³⁹−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵⁵¹−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁵⁹	ζ¹⁹+ζ³¹+ζ⁵⁹+ζ⁷¹+ζ⁷⁹+ζ⁹¹+ζ¹¹⁹+ζ¹³¹+ζ¹³⁹+ζ¹⁵¹+ζ¹⁷⁹+ζ¹⁹¹+ζ¹⁹⁹+ζ²¹¹+ζ²³⁹+ζ²⁵¹+ζ²⁵⁹+ζ²⁷¹+ζ²⁹⁹+ζ³¹¹+ζ³³¹+ζ³⁵⁹+ζ³⁷¹+ζ³⁷⁹+ζ³⁹¹+ζ⁴¹⁹+ζ⁴³¹+ζ⁴³⁹+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵⁵¹+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁵⁹	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	−ζ⁷−ζ²³−ζ⁴³−ζ⁴⁷−ζ⁶⁷−ζ⁸³−ζ¹⁰³−ζ¹⁰⁷−ζ¹²⁷−ζ¹⁶³−ζ¹⁶⁷−ζ²⁰³−ζ²²³−ζ²²⁷−ζ²⁴⁷−ζ²⁶³−ζ²⁸³−ζ²⁸⁷−ζ³⁰⁷−ζ³²³−ζ³⁴³−ζ³⁴⁷−ζ³⁶⁷−ζ³⁸³−ζ⁴⁰³−ζ⁴²⁷−ζ⁴⁴³−ζ⁴⁶³−ζ⁴⁶⁷−ζ⁴⁸⁷−ζ⁵⁰³−ζ⁵²³−ζ⁵²⁷−ζ⁵⁴⁷−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁶⁰⁷−ζ⁶²³−ζ⁶⁴³−ζ⁶⁴⁷	ζ⁷+ζ²³+ζ⁴³+ζ⁴⁷+ζ⁶⁷+ζ⁸³+ζ¹⁰³+ζ¹⁰⁷+ζ¹²⁷+ζ¹⁶³+ζ¹⁶⁷+ζ²⁰³+ζ²²³+ζ²²⁷+ζ²⁴⁷+ζ²⁶³+ζ²⁸³+ζ²⁸⁷+ζ³⁰⁷+ζ³²³+ζ³⁴³+ζ³⁴⁷+ζ³⁶⁷+ζ³⁸³+ζ⁴⁰³+ζ⁴²⁷+ζ⁴⁴³+ζ⁴⁶³+ζ⁴⁶⁷+ζ⁴⁸⁷+ζ⁵⁰³+ζ⁵²³+ζ⁵²⁷+ζ⁵⁴⁷+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁶⁰⁷+ζ⁶²³+ζ⁶⁴³+ζ⁶⁴⁷	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₄₆	2	-2	2	2	2	2	2	-2	-2	-2	-2	-2	$- 2 i$	$2 i$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	ζ¹⁹+ζ³¹+ζ⁵⁹+ζ⁷¹+ζ⁷⁹+ζ⁹¹+ζ¹¹⁹+ζ¹³¹+ζ¹³⁹+ζ¹⁵¹+ζ¹⁷⁹+ζ¹⁹¹+ζ¹⁹⁹+ζ²¹¹+ζ²³⁹+ζ²⁵¹+ζ²⁵⁹+ζ²⁷¹+ζ²⁹⁹+ζ³¹¹+ζ³³¹+ζ³⁵⁹+ζ³⁷¹+ζ³⁷⁹+ζ³⁹¹+ζ⁴¹⁹+ζ⁴³¹+ζ⁴³⁹+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵⁵¹+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁵⁹	−ζ¹⁹−ζ³¹−ζ⁵⁹−ζ⁷¹−ζ⁷⁹−ζ⁹¹−ζ¹¹⁹−ζ¹³¹−ζ¹³⁹−ζ¹⁵¹−ζ¹⁷⁹−ζ¹⁹¹−ζ¹⁹⁹−ζ²¹¹−ζ²³⁹−ζ²⁵¹−ζ²⁵⁹−ζ²⁷¹−ζ²⁹⁹−ζ³¹¹−ζ³³¹−ζ³⁵⁹−ζ³⁷¹−ζ³⁷⁹−ζ³⁹¹−ζ⁴¹⁹−ζ⁴³¹−ζ⁴³⁹−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵⁵¹−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁵⁹	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	ζ⁷+ζ²³+ζ⁴³+ζ⁴⁷+ζ⁶⁷+ζ⁸³+ζ¹⁰³+ζ¹⁰⁷+ζ¹²⁷+ζ¹⁶³+ζ¹⁶⁷+ζ²⁰³+ζ²²³+ζ²²⁷+ζ²⁴⁷+ζ²⁶³+ζ²⁸³+ζ²⁸⁷+ζ³⁰⁷+ζ³²³+ζ³⁴³+ζ³⁴⁷+ζ³⁶⁷+ζ³⁸³+ζ⁴⁰³+ζ⁴²⁷+ζ⁴⁴³+ζ⁴⁶³+ζ⁴⁶⁷+ζ⁴⁸⁷+ζ⁵⁰³+ζ⁵²³+ζ⁵²⁷+ζ⁵⁴⁷+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁶⁰⁷+ζ⁶²³+ζ⁶⁴³+ζ⁶⁴⁷	−ζ⁷−ζ²³−ζ⁴³−ζ⁴⁷−ζ⁶⁷−ζ⁸³−ζ¹⁰³−ζ¹⁰⁷−ζ¹²⁷−ζ¹⁶³−ζ¹⁶⁷−ζ²⁰³−ζ²²³−ζ²²⁷−ζ²⁴⁷−ζ²⁶³−ζ²⁸³−ζ²⁸⁷−ζ³⁰⁷−ζ³²³−ζ³⁴³−ζ³⁴⁷−ζ³⁶⁷−ζ³⁸³−ζ⁴⁰³−ζ⁴²⁷−ζ⁴⁴³−ζ⁴⁶³−ζ⁴⁶⁷−ζ⁴⁸⁷−ζ⁵⁰³−ζ⁵²³−ζ⁵²⁷−ζ⁵⁴⁷−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁶⁰⁷−ζ⁶²³−ζ⁶⁴³−ζ⁶⁴⁷	0	0	0	0	0	0	0	0	0	0	0	0	0	0	2	-2	2	2	2	2	2	-2	-2	-2	-2	-2	$- 2 i$	$2 i$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	ζ¹⁹+ζ³¹+ζ⁵⁹+ζ⁷¹+ζ⁷⁹+ζ⁹¹+ζ¹¹⁹+ζ¹³¹+ζ¹³⁹+ζ¹⁵¹+ζ¹⁷⁹+ζ¹⁹¹+ζ¹⁹⁹+ζ²¹¹+ζ²³⁹+ζ²⁵¹+ζ²⁵⁹+ζ²⁷¹+ζ²⁹⁹+ζ³¹¹+ζ³³¹+ζ³⁵⁹+ζ³⁷¹+ζ³⁷⁹+ζ³⁹¹+ζ⁴¹⁹+ζ⁴³¹+ζ⁴³⁹+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵⁵¹+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁵⁹	−ζ¹⁹−ζ³¹−ζ⁵⁹−ζ⁷¹−ζ⁷⁹−ζ⁹¹−ζ¹¹⁹−ζ¹³¹−ζ¹³⁹−ζ¹⁵¹−ζ¹⁷⁹−ζ¹⁹¹−ζ¹⁹⁹−ζ²¹¹−ζ²³⁹−ζ²⁵¹−ζ²⁵⁹−ζ²⁷¹−ζ²⁹⁹−ζ³¹¹−ζ³³¹−ζ³⁵⁹−ζ³⁷¹−ζ³⁷⁹−ζ³⁹¹−ζ⁴¹⁹−ζ⁴³¹−ζ⁴³⁹−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵⁵¹−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁵⁹	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	ζ⁷+ζ²³+ζ⁴³+ζ⁴⁷+ζ⁶⁷+ζ⁸³+ζ¹⁰³+ζ¹⁰⁷+ζ¹²⁷+ζ¹⁶³+ζ¹⁶⁷+ζ²⁰³+ζ²²³+ζ²²⁷+ζ²⁴⁷+ζ²⁶³+ζ²⁸³+ζ²⁸⁷+ζ³⁰⁷+ζ³²³+ζ³⁴³+ζ³⁴⁷+ζ³⁶⁷+ζ³⁸³+ζ⁴⁰³+ζ⁴²⁷+ζ⁴⁴³+ζ⁴⁶³+ζ⁴⁶⁷+ζ⁴⁸⁷+ζ⁵⁰³+ζ⁵²³+ζ⁵²⁷+ζ⁵⁴⁷+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁶⁰⁷+ζ⁶²³+ζ⁶⁴³+ζ⁶⁴⁷	−ζ⁷−ζ²³−ζ⁴³−ζ⁴⁷−ζ⁶⁷−ζ⁸³−ζ¹⁰³−ζ¹⁰⁷−ζ¹²⁷−ζ¹⁶³−ζ¹⁶⁷−ζ²⁰³−ζ²²³−ζ²²⁷−ζ²⁴⁷−ζ²⁶³−ζ²⁸³−ζ²⁸⁷−ζ³⁰⁷−ζ³²³−ζ³⁴³−ζ³⁴⁷−ζ³⁶⁷−ζ³⁸³−ζ⁴⁰³−ζ⁴²⁷−ζ⁴⁴³−ζ⁴⁶³−ζ⁴⁶⁷−ζ⁴⁸⁷−ζ⁵⁰³−ζ⁵²³−ζ⁵²⁷−ζ⁵⁴⁷−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁶⁰⁷−ζ⁶²³−ζ⁶⁴³−ζ⁶⁴⁷	0	0	0	0	0	0	0	0	0	0	0	0	0	0	2	-2	2	2	2	2	2	-2	-2	-2	-2	-2	$- 2 i$	$2 i$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	ζ¹⁹+ζ³¹+ζ⁵⁹+ζ⁷¹+ζ⁷⁹+ζ⁹¹+ζ¹¹⁹+ζ¹³¹+ζ¹³⁹+ζ¹⁵¹+ζ¹⁷⁹+ζ¹⁹¹+ζ¹⁹⁹+ζ²¹¹+ζ²³⁹+ζ²⁵¹+ζ²⁵⁹+ζ²⁷¹+ζ²⁹⁹+ζ³¹¹+ζ³³¹+ζ³⁵⁹+ζ³⁷¹+ζ³⁷⁹+ζ³⁹¹+ζ⁴¹⁹+ζ⁴³¹+ζ⁴³⁹+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵⁵¹+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁵⁹	−ζ¹⁹−ζ³¹−ζ⁵⁹−ζ⁷¹−ζ⁷⁹−ζ⁹¹−ζ¹¹⁹−ζ¹³¹−ζ¹³⁹−ζ¹⁵¹−ζ¹⁷⁹−ζ¹⁹¹−ζ¹⁹⁹−ζ²¹¹−ζ²³⁹−ζ²⁵¹−ζ²⁵⁹−ζ²⁷¹−ζ²⁹⁹−ζ³¹¹−ζ³³¹−ζ³⁵⁹−ζ³⁷¹−ζ³⁷⁹−ζ³⁹¹−ζ⁴¹⁹−ζ⁴³¹−ζ⁴³⁹−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵⁵¹−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁵⁹	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	ζ⁷+ζ²³+ζ⁴³+ζ⁴⁷+ζ⁶⁷+ζ⁸³+ζ¹⁰³+ζ¹⁰⁷+ζ¹²⁷+ζ¹⁶³+ζ¹⁶⁷+ζ²⁰³+ζ²²³+ζ²²⁷+ζ²⁴⁷+ζ²⁶³+ζ²⁸³+ζ²⁸⁷+ζ³⁰⁷+ζ³²³+ζ³⁴³+ζ³⁴⁷+ζ³⁶⁷+ζ³⁸³+ζ⁴⁰³+ζ⁴²⁷+ζ⁴⁴³+ζ⁴⁶³+ζ⁴⁶⁷+ζ⁴⁸⁷+ζ⁵⁰³+ζ⁵²³+ζ⁵²⁷+ζ⁵⁴⁷+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁶⁰⁷+ζ⁶²³+ζ⁶⁴³+ζ⁶⁴⁷	−ζ⁷−ζ²³−ζ⁴³−ζ⁴⁷−ζ⁶⁷−ζ⁸³−ζ¹⁰³−ζ¹⁰⁷−ζ¹²⁷−ζ¹⁶³−ζ¹⁶⁷−ζ²⁰³−ζ²²³−ζ²²⁷−ζ²⁴⁷−ζ²⁶³−ζ²⁸³−ζ²⁸⁷−ζ³⁰⁷−ζ³²³−ζ³⁴³−ζ³⁴⁷−ζ³⁶⁷−ζ³⁸³−ζ⁴⁰³−ζ⁴²⁷−ζ⁴⁴³−ζ⁴⁶³−ζ⁴⁶⁷−ζ⁴⁸⁷−ζ⁵⁰³−ζ⁵²³−ζ⁵²⁷−ζ⁵⁴⁷−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁶⁰⁷−ζ⁶²³−ζ⁶⁴³−ζ⁶⁴⁷	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₄₇	4	4	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	0	0	$- 1 - \sqrt{5}$	$- 1 - \sqrt{5}$	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	0	0	$- 1 + \sqrt{5}$	$- 1 + \sqrt{5}$	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	4	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	0	0	$- 1 - 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\sqrt{5}$	$- 1 - \sqrt{5}$	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	0	0	$- 1 + \sqrt{5}$	$- 1 + \sqrt{5}$	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₄₈	4	4	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	0	0	$- 1 - \sqrt{5}$	$- 1 - \sqrt{5}$	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	0	0	$- 1 + \sqrt{5}$	$- 1 + \sqrt{5}$	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	4	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	0	0	$- 1 - 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\sqrt{5}$	$- 1 - \sqrt{5}$	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	0	0	$- 1 + \sqrt{5}$	$- 1 + \sqrt{5}$	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₄₉	4	4	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	0	0	$- 1 - \sqrt{5}$	$- 1 - \sqrt{5}$	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	0	0	$- 1 + \sqrt{5}$	$- 1 + \sqrt{5}$	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	4	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	0	0	$- 1 - \sqrt{5}$	$- 1 - \sqrt{5}$	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	0	0	$- 1 + \sqrt{5}$	$- 1 + \sqrt{5}$	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	4	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	0	0	$- 1 - \sqrt{5}$	$- 1 - \sqrt{5}$	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	0	0	$- 1 + \sqrt{5}$	$- 1 + \sqrt{5}$	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₅₀	4	4	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	0	0	$- 1 - \sqrt{5}$	$- 1 - \sqrt{5}$	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	0	0	$- 1 + \sqrt{5}$	$- 1 + \sqrt{5}$	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	4	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	0	0	$- 1 - \sqrt{5}$	$- 1 - \sqrt{5}$	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	0	0	$- 1 + \sqrt{5}$	$- 1 + \sqrt{5}$	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	4	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	0	0	$- 1 - \sqrt{5}$	$- 1 - \sqrt{5}$	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	0	0	$- 1 + \sqrt{5}$	$- 1 + \sqrt{5}$	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₅₁	4	4	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	0	0	$- 1 - \sqrt{5}$	$- 1 - \sqrt{5}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	0	0	$- 1 + \sqrt{5}$	$- 1 + \sqrt{5}$	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	4	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	0	0	$- 1 - \sqrt{5}$	$- 1 - \sqrt{5}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	0	0	$- 1 + \sqrt{5}$	$- 1 + \sqrt{5}$	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	4	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	0	0	$- 1 - \sqrt{5}$	$- 1 - \sqrt{5}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	0	0	$- 1 + \sqrt{5}$	$- 1 + \sqrt{5}$	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₅₂	4	-4	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	-4	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	-4	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₅₃	4	-4	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	-4	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	-4	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₅₄	4	-4	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	-4	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	-4	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₅₅	4	-4	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	-4	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	-4	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₅₆	4	-4	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	-4	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	4	-4	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₅₇	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$
χ₅₈	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$
χ₅₉	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$i$	$- i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$i$	$- i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$i$	$- i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$i$	$- i$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁶⁷−ζ⁷⁹−ζ⁹¹−ζ¹⁰³−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹−ζ¹⁶³−ζ¹⁹⁹−ζ²¹¹−ζ²²³−ζ²⁴⁷−ζ²⁵⁹−ζ²⁷¹−ζ²⁸³−ζ³⁰⁷−ζ³³¹−ζ³⁴³−ζ³⁶⁷−ζ³⁷⁹−ζ³⁹¹−ζ⁴⁰³−ζ⁴²⁷−ζ⁴³⁹−ζ⁴⁶³−ζ⁴⁸⁷−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵²³−ζ⁵⁴⁷−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁶⁰⁷−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁴³	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁶⁷+ζ⁷⁹+ζ⁹¹+ζ¹⁰³+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹+ζ¹⁶³+ζ¹⁹⁹+ζ²¹¹+ζ²²³+ζ²⁴⁷+ζ²⁵⁹+ζ²⁷¹+ζ²⁸³+ζ³⁰⁷+ζ³³¹+ζ³⁴³+ζ³⁶⁷+ζ³⁷⁹+ζ³⁹¹+ζ⁴⁰³+ζ⁴²⁷+ζ⁴³⁹+ζ⁴⁶³+ζ⁴⁸⁷+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵²³+ζ⁵⁴⁷+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁶⁰⁷+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁴³	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁶⁷−ζ⁷⁹−ζ⁹¹−ζ¹⁰³−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹−ζ¹⁶³−ζ¹⁹⁹−ζ²¹¹−ζ²²³−ζ²⁴⁷−ζ²⁵⁹−ζ²⁷¹−ζ²⁸³−ζ³⁰⁷−ζ³³¹−ζ³⁴³−ζ³⁶⁷−ζ³⁷⁹−ζ³⁹¹−ζ⁴⁰³−ζ⁴²⁷−ζ⁴³⁹−ζ⁴⁶³−ζ⁴⁸⁷−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵²³−ζ⁵⁴⁷−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁶⁰⁷−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁴³	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁶⁷+ζ⁷⁹+ζ⁹¹+ζ¹⁰³+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹+ζ¹⁶³+ζ¹⁹⁹+ζ²¹¹+ζ²²³+ζ²⁴⁷+ζ²⁵⁹+ζ²⁷¹+ζ²⁸³+ζ³⁰⁷+ζ³³¹+ζ³⁴³+ζ³⁶⁷+ζ³⁷⁹+ζ³⁹¹+ζ⁴⁰³+ζ⁴²⁷+ζ⁴³⁹+ζ⁴⁶³+ζ⁴⁸⁷+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵²³+ζ⁵⁴⁷+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁶⁰⁷+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁴³	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁶⁷−ζ⁷⁹−ζ⁹¹−ζ¹⁰³−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹−ζ¹⁶³−ζ¹⁹⁹−ζ²¹¹−ζ²²³−ζ²⁴⁷−ζ²⁵⁹−ζ²⁷¹−ζ²⁸³−ζ³⁰⁷−ζ³³¹−ζ³⁴³−ζ³⁶⁷−ζ³⁷⁹−ζ³⁹¹−ζ⁴⁰³−ζ⁴²⁷−ζ⁴³⁹−ζ⁴⁶³−ζ⁴⁸⁷−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵²³−ζ⁵⁴⁷−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁶⁰⁷−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁴³	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁶⁷+ζ⁷⁹+ζ⁹¹+ζ¹⁰³+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹+ζ¹⁶³+ζ¹⁹⁹+ζ²¹¹+ζ²²³+ζ²⁴⁷+ζ²⁵⁹+ζ²⁷¹+ζ²⁸³+ζ³⁰⁷+ζ³³¹+ζ³⁴³+ζ³⁶⁷+ζ³⁷⁹+ζ³⁹¹+ζ⁴⁰³+ζ⁴²⁷+ζ⁴³⁹+ζ⁴⁶³+ζ⁴⁸⁷+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵²³+ζ⁵⁴⁷+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁶⁰⁷+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁴³	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁶⁷−ζ⁷⁹−ζ⁹¹−ζ¹⁰³−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹−ζ¹⁶³−ζ¹⁹⁹−ζ²¹¹−ζ²²³−ζ²⁴⁷−ζ²⁵⁹−ζ²⁷¹−ζ²⁸³−ζ³⁰⁷−ζ³³¹−ζ³⁴³−ζ³⁶⁷−ζ³⁷⁹−ζ³⁹¹−ζ⁴⁰³−ζ⁴²⁷−ζ⁴³⁹−ζ⁴⁶³−ζ⁴⁸⁷−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵²³−ζ⁵⁴⁷−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁶⁰⁷−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁴³	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁶⁷+ζ⁷⁹+ζ⁹¹+ζ¹⁰³+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹+ζ¹⁶³+ζ¹⁹⁹+ζ²¹¹+ζ²²³+ζ²⁴⁷+ζ²⁵⁹+ζ²⁷¹+ζ²⁸³+ζ³⁰⁷+ζ³³¹+ζ³⁴³+ζ³⁶⁷+ζ³⁷⁹+ζ³⁹¹+ζ⁴⁰³+ζ⁴²⁷+ζ⁴³⁹+ζ⁴⁶³+ζ⁴⁸⁷+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵²³+ζ⁵⁴⁷+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁶⁰⁷+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁴³	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	−ζ²³−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁶⁷−ζ¹⁷⁹−ζ¹⁹¹−ζ²⁰³−ζ²²⁷−ζ²³⁹−ζ²⁵¹−ζ²⁶³−ζ²⁸⁷−ζ²⁹⁹−ζ³¹¹−ζ³²³−ζ³⁴⁷−ζ³⁵⁹−ζ³⁷¹−ζ³⁸³−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁵¹−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶²³−ζ⁶⁴⁷−ζ⁶⁵⁹	ζ²³+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁶⁷+ζ¹⁷⁹+ζ¹⁹¹+ζ²⁰³+ζ²²⁷+ζ²³⁹+ζ²⁵¹+ζ²⁶³+ζ²⁸⁷+ζ²⁹⁹+ζ³¹¹+ζ³²³+ζ³⁴⁷+ζ³⁵⁹+ζ³⁷¹+ζ³⁸³+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁵¹+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶²³+ζ⁶⁴⁷+ζ⁶⁵⁹	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	−ζ²³−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁶⁷−ζ¹⁷⁹−ζ¹⁹¹−ζ²⁰³−ζ²²⁷−ζ²³⁹−ζ²⁵¹−ζ²⁶³−ζ²⁸⁷−ζ²⁹⁹−ζ³¹¹−ζ³²³−ζ³⁴⁷−ζ³⁵⁹−ζ³⁷¹−ζ³⁸³−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁵¹−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶²³−ζ⁶⁴⁷−ζ⁶⁵⁹	ζ²³+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁶⁷+ζ¹⁷⁹+ζ¹⁹¹+ζ²⁰³+ζ²²⁷+ζ²³⁹+ζ²⁵¹+ζ²⁶³+ζ²⁸⁷+ζ²⁹⁹+ζ³¹¹+ζ³²³+ζ³⁴⁷+ζ³⁵⁹+ζ³⁷¹+ζ³⁸³+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁵¹+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶²³+ζ⁶⁴⁷+ζ⁶⁵⁹	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	−ζ²³−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁶⁷−ζ¹⁷⁹−ζ¹⁹¹−ζ²⁰³−ζ²²⁷−ζ²³⁹−ζ²⁵¹−ζ²⁶³−ζ²⁸⁷−ζ²⁹⁹−ζ³¹¹−ζ³²³−ζ³⁴⁷−ζ³⁵⁹−ζ³⁷¹−ζ³⁸³−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁵¹−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶²³−ζ⁶⁴⁷−ζ⁶⁵⁹	ζ²³+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁶⁷+ζ¹⁷⁹+ζ¹⁹¹+ζ²⁰³+ζ²²⁷+ζ²³⁹+ζ²⁵¹+ζ²⁶³+ζ²⁸⁷+ζ²⁹⁹+ζ³¹¹+ζ³²³+ζ³⁴⁷+ζ³⁵⁹+ζ³⁷¹+ζ³⁸³+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁵¹+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶²³+ζ⁶⁴⁷+ζ⁶⁵⁹	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	−ζ²³−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁶⁷−ζ¹⁷⁹−ζ¹⁹¹−ζ²⁰³−ζ²²⁷−ζ²³⁹−ζ²⁵¹−ζ²⁶³−ζ²⁸⁷−ζ²⁹⁹−ζ³¹¹−ζ³²³−ζ³⁴⁷−ζ³⁵⁹−ζ³⁷¹−ζ³⁸³−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁵¹−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶²³−ζ⁶⁴⁷−ζ⁶⁵⁹	ζ²³+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁶⁷+ζ¹⁷⁹+ζ¹⁹¹+ζ²⁰³+ζ²²⁷+ζ²³⁹+ζ²⁵¹+ζ²⁶³+ζ²⁸⁷+ζ²⁹⁹+ζ³¹¹+ζ³²³+ζ³⁴⁷+ζ³⁵⁹+ζ³⁷¹+ζ³⁸³+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁵¹+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶²³+ζ⁶⁴⁷+ζ⁶⁵⁹
χ₆₀	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$- i$	$i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$- i$	$i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$- i$	$i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$- i$	$i$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁶⁷+ζ⁷⁹+ζ⁹¹+ζ¹⁰³+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹+ζ¹⁶³+ζ¹⁹⁹+ζ²¹¹+ζ²²³+ζ²⁴⁷+ζ²⁵⁹+ζ²⁷¹+ζ²⁸³+ζ³⁰⁷+ζ³³¹+ζ³⁴³+ζ³⁶⁷+ζ³⁷⁹+ζ³⁹¹+ζ⁴⁰³+ζ⁴²⁷+ζ⁴³⁹+ζ⁴⁶³+ζ⁴⁸⁷+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵²³+ζ⁵⁴⁷+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁶⁰⁷+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁴³	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁶⁷−ζ⁷⁹−ζ⁹¹−ζ¹⁰³−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹−ζ¹⁶³−ζ¹⁹⁹−ζ²¹¹−ζ²²³−ζ²⁴⁷−ζ²⁵⁹−ζ²⁷¹−ζ²⁸³−ζ³⁰⁷−ζ³³¹−ζ³⁴³−ζ³⁶⁷−ζ³⁷⁹−ζ³⁹¹−ζ⁴⁰³−ζ⁴²⁷−ζ⁴³⁹−ζ⁴⁶³−ζ⁴⁸⁷−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵²³−ζ⁵⁴⁷−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁶⁰⁷−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁴³	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁶⁷+ζ⁷⁹+ζ⁹¹+ζ¹⁰³+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹+ζ¹⁶³+ζ¹⁹⁹+ζ²¹¹+ζ²²³+ζ²⁴⁷+ζ²⁵⁹+ζ²⁷¹+ζ²⁸³+ζ³⁰⁷+ζ³³¹+ζ³⁴³+ζ³⁶⁷+ζ³⁷⁹+ζ³⁹¹+ζ⁴⁰³+ζ⁴²⁷+ζ⁴³⁹+ζ⁴⁶³+ζ⁴⁸⁷+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵²³+ζ⁵⁴⁷+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁶⁰⁷+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁴³	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁶⁷−ζ⁷⁹−ζ⁹¹−ζ¹⁰³−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹−ζ¹⁶³−ζ¹⁹⁹−ζ²¹¹−ζ²²³−ζ²⁴⁷−ζ²⁵⁹−ζ²⁷¹−ζ²⁸³−ζ³⁰⁷−ζ³³¹−ζ³⁴³−ζ³⁶⁷−ζ³⁷⁹−ζ³⁹¹−ζ⁴⁰³−ζ⁴²⁷−ζ⁴³⁹−ζ⁴⁶³−ζ⁴⁸⁷−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵²³−ζ⁵⁴⁷−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁶⁰⁷−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁴³	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁶⁷+ζ⁷⁹+ζ⁹¹+ζ¹⁰³+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹+ζ¹⁶³+ζ¹⁹⁹+ζ²¹¹+ζ²²³+ζ²⁴⁷+ζ²⁵⁹+ζ²⁷¹+ζ²⁸³+ζ³⁰⁷+ζ³³¹+ζ³⁴³+ζ³⁶⁷+ζ³⁷⁹+ζ³⁹¹+ζ⁴⁰³+ζ⁴²⁷+ζ⁴³⁹+ζ⁴⁶³+ζ⁴⁸⁷+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵²³+ζ⁵⁴⁷+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁶⁰⁷+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁴³	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁶⁷−ζ⁷⁹−ζ⁹¹−ζ¹⁰³−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹−ζ¹⁶³−ζ¹⁹⁹−ζ²¹¹−ζ²²³−ζ²⁴⁷−ζ²⁵⁹−ζ²⁷¹−ζ²⁸³−ζ³⁰⁷−ζ³³¹−ζ³⁴³−ζ³⁶⁷−ζ³⁷⁹−ζ³⁹¹−ζ⁴⁰³−ζ⁴²⁷−ζ⁴³⁹−ζ⁴⁶³−ζ⁴⁸⁷−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵²³−ζ⁵⁴⁷−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁶⁰⁷−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁴³	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁶⁷+ζ⁷⁹+ζ⁹¹+ζ¹⁰³+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹+ζ¹⁶³+ζ¹⁹⁹+ζ²¹¹+ζ²²³+ζ²⁴⁷+ζ²⁵⁹+ζ²⁷¹+ζ²⁸³+ζ³⁰⁷+ζ³³¹+ζ³⁴³+ζ³⁶⁷+ζ³⁷⁹+ζ³⁹¹+ζ⁴⁰³+ζ⁴²⁷+ζ⁴³⁹+ζ⁴⁶³+ζ⁴⁸⁷+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵²³+ζ⁵⁴⁷+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁶⁰⁷+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁴³	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁶⁷−ζ⁷⁹−ζ⁹¹−ζ¹⁰³−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹−ζ¹⁶³−ζ¹⁹⁹−ζ²¹¹−ζ²²³−ζ²⁴⁷−ζ²⁵⁹−ζ²⁷¹−ζ²⁸³−ζ³⁰⁷−ζ³³¹−ζ³⁴³−ζ³⁶⁷−ζ³⁷⁹−ζ³⁹¹−ζ⁴⁰³−ζ⁴²⁷−ζ⁴³⁹−ζ⁴⁶³−ζ⁴⁸⁷−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵²³−ζ⁵⁴⁷−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁶⁰⁷−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁴³	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	ζ²³+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁶⁷+ζ¹⁷⁹+ζ¹⁹¹+ζ²⁰³+ζ²²⁷+ζ²³⁹+ζ²⁵¹+ζ²⁶³+ζ²⁸⁷+ζ²⁹⁹+ζ³¹¹+ζ³²³+ζ³⁴⁷+ζ³⁵⁹+ζ³⁷¹+ζ³⁸³+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁵¹+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶²³+ζ⁶⁴⁷+ζ⁶⁵⁹	−ζ²³−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁶⁷−ζ¹⁷⁹−ζ¹⁹¹−ζ²⁰³−ζ²²⁷−ζ²³⁹−ζ²⁵¹−ζ²⁶³−ζ²⁸⁷−ζ²⁹⁹−ζ³¹¹−ζ³²³−ζ³⁴⁷−ζ³⁵⁹−ζ³⁷¹−ζ³⁸³−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁵¹−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶²³−ζ⁶⁴⁷−ζ⁶⁵⁹	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	ζ²³+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁶⁷+ζ¹⁷⁹+ζ¹⁹¹+ζ²⁰³+ζ²²⁷+ζ²³⁹+ζ²⁵¹+ζ²⁶³+ζ²⁸⁷+ζ²⁹⁹+ζ³¹¹+ζ³²³+ζ³⁴⁷+ζ³⁵⁹+ζ³⁷¹+ζ³⁸³+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁵¹+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶²³+ζ⁶⁴⁷+ζ⁶⁵⁹	−ζ²³−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁶⁷−ζ¹⁷⁹−ζ¹⁹¹−ζ²⁰³−ζ²²⁷−ζ²³⁹−ζ²⁵¹−ζ²⁶³−ζ²⁸⁷−ζ²⁹⁹−ζ³¹¹−ζ³²³−ζ³⁴⁷−ζ³⁵⁹−ζ³⁷¹−ζ³⁸³−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁵¹−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶²³−ζ⁶⁴⁷−ζ⁶⁵⁹	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	ζ²³+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁶⁷+ζ¹⁷⁹+ζ¹⁹¹+ζ²⁰³+ζ²²⁷+ζ²³⁹+ζ²⁵¹+ζ²⁶³+ζ²⁸⁷+ζ²⁹⁹+ζ³¹¹+ζ³²³+ζ³⁴⁷+ζ³⁵⁹+ζ³⁷¹+ζ³⁸³+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁵¹+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶²³+ζ⁶⁴⁷+ζ⁶⁵⁹	−ζ²³−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁶⁷−ζ¹⁷⁹−ζ¹⁹¹−ζ²⁰³−ζ²²⁷−ζ²³⁹−ζ²⁵¹−ζ²⁶³−ζ²⁸⁷−ζ²⁹⁹−ζ³¹¹−ζ³²³−ζ³⁴⁷−ζ³⁵⁹−ζ³⁷¹−ζ³⁸³−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁵¹−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶²³−ζ⁶⁴⁷−ζ⁶⁵⁹	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	ζ²³+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁶⁷+ζ¹⁷⁹+ζ¹⁹¹+ζ²⁰³+ζ²²⁷+ζ²³⁹+ζ²⁵¹+ζ²⁶³+ζ²⁸⁷+ζ²⁹⁹+ζ³¹¹+ζ³²³+ζ³⁴⁷+ζ³⁵⁹+ζ³⁷¹+ζ³⁸³+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁵¹+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶²³+ζ⁶⁴⁷+ζ⁶⁵⁹	−ζ²³−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁶⁷−ζ¹⁷⁹−ζ¹⁹¹−ζ²⁰³−ζ²²⁷−ζ²³⁹−ζ²⁵¹−ζ²⁶³−ζ²⁸⁷−ζ²⁹⁹−ζ³¹¹−ζ³²³−ζ³⁴⁷−ζ³⁵⁹−ζ³⁷¹−ζ³⁸³−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁵¹−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶²³−ζ⁶⁴⁷−ζ⁶⁵⁹
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i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	0	0
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i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	0	0
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i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	0	0
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i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	0	0
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i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	0	0
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i \sqrt{3}$	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	0	0
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i \sqrt{3}$	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	0	0
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i \sqrt{3}$	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	0	0
χ₆₉	2	-2	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	ζ²⁶+ζ⁶²+ζ¹⁰⁶+ζ¹⁵⁸+ζ¹⁹⁴+ζ²⁰²+ζ²³⁸+ζ³²⁶+ζ³³⁴+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁵⁴+ζ⁵⁹⁸+ζ⁶³⁴	ζ³⁸+ζ⁸²+ζ⁹⁴+ζ¹⁸²+ζ²¹⁴+ζ²²⁶+ζ³⁰²+ζ³¹⁴+ζ³⁴⁶+ζ³⁵⁸+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁷⁸+ζ⁵⁶⁶+ζ⁵⁷⁸+ζ⁶²²	ζ¹⁴+ζ⁵⁸+ζ⁷⁴+ζ¹¹⁸+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁴²+ζ⁵⁸⁶+ζ⁶⁰²+ζ⁶⁴⁶	ζ³⁴+ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ²⁹⁸+ζ³⁶²+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²+ζ⁶²⁶	ζ²+ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ²⁶⁶+ζ³⁹⁴+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴+ζ⁶⁵⁸	0	0	2	-2	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	ζ²⁶+ζ⁶²+ζ¹⁰⁶+ζ¹⁵⁸+ζ¹⁹⁴+ζ²⁰²+ζ²³⁸+ζ³²⁶+ζ³³⁴+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁵⁴+ζ⁵⁹⁸+ζ⁶³⁴	ζ³⁸+ζ⁸²+ζ⁹⁴+ζ¹⁸²+ζ²¹⁴+ζ²²⁶+ζ³⁰²+ζ³¹⁴+ζ³⁴⁶+ζ³⁵⁸+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁷⁸+ζ⁵⁶⁶+ζ⁵⁷⁸+ζ⁶²²	ζ¹⁴+ζ⁵⁸+ζ⁷⁴+ζ¹¹⁸+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁴²+ζ⁵⁸⁶+ζ⁶⁰²+ζ⁶⁴⁶	ζ³⁴+ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ²⁹⁸+ζ³⁶²+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²+ζ⁶²⁶	ζ²+ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ²⁶⁶+ζ³⁹⁴+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴+ζ⁶⁵⁸	0	0	2	-2	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	ζ²⁶+ζ⁶²+ζ¹⁰⁶+ζ¹⁵⁸+ζ¹⁹⁴+ζ²⁰²+ζ²³⁸+ζ³²⁶+ζ³³⁴+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁵⁴+ζ⁵⁹⁸+ζ⁶³⁴	ζ³⁸+ζ⁸²+ζ⁹⁴+ζ¹⁸²+ζ²¹⁴+ζ²²⁶+ζ³⁰²+ζ³¹⁴+ζ³⁴⁶+ζ³⁵⁸+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁷⁸+ζ⁵⁶⁶+ζ⁵⁷⁸+ζ⁶²²	ζ¹⁴+ζ⁵⁸+ζ⁷⁴+ζ¹¹⁸+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁴²+ζ⁵⁸⁶+ζ⁶⁰²+ζ⁶⁴⁶	ζ³⁴+ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ²⁹⁸+ζ³⁶²+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²+ζ⁶²⁶	ζ²+ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ²⁶⁶+ζ³⁹⁴+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴+ζ⁶⁵⁸	0	0	2	-2	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	ζ²⁶+ζ⁶²+ζ¹⁰⁶+ζ¹⁵⁸+ζ¹⁹⁴+ζ²⁰²+ζ²³⁸+ζ³²⁶+ζ³³⁴+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁵⁴+ζ⁵⁹⁸+ζ⁶³⁴	ζ³⁸+ζ⁸²+ζ⁹⁴+ζ¹⁸²+ζ²¹⁴+ζ²²⁶+ζ³⁰²+ζ³¹⁴+ζ³⁴⁶+ζ³⁵⁸+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁷⁸+ζ⁵⁶⁶+ζ⁵⁷⁸+ζ⁶²²	ζ¹⁴+ζ⁵⁸+ζ⁷⁴+ζ¹¹⁸+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁴²+ζ⁵⁸⁶+ζ⁶⁰²+ζ⁶⁴⁶	ζ³⁴+ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ²⁹⁸+ζ³⁶²+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²+ζ⁶²⁶	ζ²+ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ²⁶⁶+ζ³⁹⁴+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴+ζ⁶⁵⁸	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	0	0
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i \sqrt{3}$	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	0	0
χ₇₁	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$
χ₇₂	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	1	1	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$
χ₇₃	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$i$	$- i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$i$	$- i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$i$	$- i$	-1	1	-1	-1	-1	-1	-1	1	1	1	1	1	$- i$	$i$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁶⁷−ζ⁷⁹−ζ⁹¹−ζ¹⁰³−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹−ζ¹⁶³−ζ¹⁹⁹−ζ²¹¹−ζ²²³−ζ²⁴⁷−ζ²⁵⁹−ζ²⁷¹−ζ²⁸³−ζ³⁰⁷−ζ³³¹−ζ³⁴³−ζ³⁶⁷−ζ³⁷⁹−ζ³⁹¹−ζ⁴⁰³−ζ⁴²⁷−ζ⁴³⁹−ζ⁴⁶³−ζ⁴⁸⁷−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵²³−ζ⁵⁴⁷−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁶⁰⁷−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁴³	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁶⁷+ζ⁷⁹+ζ⁹¹+ζ¹⁰³+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹+ζ¹⁶³+ζ¹⁹⁹+ζ²¹¹+ζ²²³+ζ²⁴⁷+ζ²⁵⁹+ζ²⁷¹+ζ²⁸³+ζ³⁰⁷+ζ³³¹+ζ³⁴³+ζ³⁶⁷+ζ³⁷⁹+ζ³⁹¹+ζ⁴⁰³+ζ⁴²⁷+ζ⁴³⁹+ζ⁴⁶³+ζ⁴⁸⁷+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵²³+ζ⁵⁴⁷+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁶⁰⁷+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁴³	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁶⁷−ζ⁷⁹−ζ⁹¹−ζ¹⁰³−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹−ζ¹⁶³−ζ¹⁹⁹−ζ²¹¹−ζ²²³−ζ²⁴⁷−ζ²⁵⁹−ζ²⁷¹−ζ²⁸³−ζ³⁰⁷−ζ³³¹−ζ³⁴³−ζ³⁶⁷−ζ³⁷⁹−ζ³⁹¹−ζ⁴⁰³−ζ⁴²⁷−ζ⁴³⁹−ζ⁴⁶³−ζ⁴⁸⁷−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵²³−ζ⁵⁴⁷−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁶⁰⁷−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁴³	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁶⁷+ζ⁷⁹+ζ⁹¹+ζ¹⁰³+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹+ζ¹⁶³+ζ¹⁹⁹+ζ²¹¹+ζ²²³+ζ²⁴⁷+ζ²⁵⁹+ζ²⁷¹+ζ²⁸³+ζ³⁰⁷+ζ³³¹+ζ³⁴³+ζ³⁶⁷+ζ³⁷⁹+ζ³⁹¹+ζ⁴⁰³+ζ⁴²⁷+ζ⁴³⁹+ζ⁴⁶³+ζ⁴⁸⁷+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵²³+ζ⁵⁴⁷+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁶⁰⁷+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁴³	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁶⁷−ζ⁷⁹−ζ⁹¹−ζ¹⁰³−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹−ζ¹⁶³−ζ¹⁹⁹−ζ²¹¹−ζ²²³−ζ²⁴⁷−ζ²⁵⁹−ζ²⁷¹−ζ²⁸³−ζ³⁰⁷−ζ³³¹−ζ³⁴³−ζ³⁶⁷−ζ³⁷⁹−ζ³⁹¹−ζ⁴⁰³−ζ⁴²⁷−ζ⁴³⁹−ζ⁴⁶³−ζ⁴⁸⁷−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵²³−ζ⁵⁴⁷−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁶⁰⁷−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁴³	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁶⁷+ζ⁷⁹+ζ⁹¹+ζ¹⁰³+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹+ζ¹⁶³+ζ¹⁹⁹+ζ²¹¹+ζ²²³+ζ²⁴⁷+ζ²⁵⁹+ζ²⁷¹+ζ²⁸³+ζ³⁰⁷+ζ³³¹+ζ³⁴³+ζ³⁶⁷+ζ³⁷⁹+ζ³⁹¹+ζ⁴⁰³+ζ⁴²⁷+ζ⁴³⁹+ζ⁴⁶³+ζ⁴⁸⁷+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵²³+ζ⁵⁴⁷+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁶⁰⁷+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁴³	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁶⁷+ζ⁷⁹+ζ⁹¹+ζ¹⁰³+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹+ζ¹⁶³+ζ¹⁹⁹+ζ²¹¹+ζ²²³+ζ²⁴⁷+ζ²⁵⁹+ζ²⁷¹+ζ²⁸³+ζ³⁰⁷+ζ³³¹+ζ³⁴³+ζ³⁶⁷+ζ³⁷⁹+ζ³⁹¹+ζ⁴⁰³+ζ⁴²⁷+ζ⁴³⁹+ζ⁴⁶³+ζ⁴⁸⁷+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵²³+ζ⁵⁴⁷+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁶⁰⁷+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁴³	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁶⁷−ζ⁷⁹−ζ⁹¹−ζ¹⁰³−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹−ζ¹⁶³−ζ¹⁹⁹−ζ²¹¹−ζ²²³−ζ²⁴⁷−ζ²⁵⁹−ζ²⁷¹−ζ²⁸³−ζ³⁰⁷−ζ³³¹−ζ³⁴³−ζ³⁶⁷−ζ³⁷⁹−ζ³⁹¹−ζ⁴⁰³−ζ⁴²⁷−ζ⁴³⁹−ζ⁴⁶³−ζ⁴⁸⁷−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵²³−ζ⁵⁴⁷−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁶⁰⁷−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁴³	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	−ζ²³−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁶⁷−ζ¹⁷⁹−ζ¹⁹¹−ζ²⁰³−ζ²²⁷−ζ²³⁹−ζ²⁵¹−ζ²⁶³−ζ²⁸⁷−ζ²⁹⁹−ζ³¹¹−ζ³²³−ζ³⁴⁷−ζ³⁵⁹−ζ³⁷¹−ζ³⁸³−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁵¹−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶²³−ζ⁶⁴⁷−ζ⁶⁵⁹	ζ²³+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁶⁷+ζ¹⁷⁹+ζ¹⁹¹+ζ²⁰³+ζ²²⁷+ζ²³⁹+ζ²⁵¹+ζ²⁶³+ζ²⁸⁷+ζ²⁹⁹+ζ³¹¹+ζ³²³+ζ³⁴⁷+ζ³⁵⁹+ζ³⁷¹+ζ³⁸³+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁵¹+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶²³+ζ⁶⁴⁷+ζ⁶⁵⁹	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	−ζ²³−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁶⁷−ζ¹⁷⁹−ζ¹⁹¹−ζ²⁰³−ζ²²⁷−ζ²³⁹−ζ²⁵¹−ζ²⁶³−ζ²⁸⁷−ζ²⁹⁹−ζ³¹¹−ζ³²³−ζ³⁴⁷−ζ³⁵⁹−ζ³⁷¹−ζ³⁸³−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁵¹−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶²³−ζ⁶⁴⁷−ζ⁶⁵⁹	ζ²³+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁶⁷+ζ¹⁷⁹+ζ¹⁹¹+ζ²⁰³+ζ²²⁷+ζ²³⁹+ζ²⁵¹+ζ²⁶³+ζ²⁸⁷+ζ²⁹⁹+ζ³¹¹+ζ³²³+ζ³⁴⁷+ζ³⁵⁹+ζ³⁷¹+ζ³⁸³+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁵¹+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶²³+ζ⁶⁴⁷+ζ⁶⁵⁹	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	−ζ²³−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁶⁷−ζ¹⁷⁹−ζ¹⁹¹−ζ²⁰³−ζ²²⁷−ζ²³⁹−ζ²⁵¹−ζ²⁶³−ζ²⁸⁷−ζ²⁹⁹−ζ³¹¹−ζ³²³−ζ³⁴⁷−ζ³⁵⁹−ζ³⁷¹−ζ³⁸³−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁵¹−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶²³−ζ⁶⁴⁷−ζ⁶⁵⁹	ζ²³+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁶⁷+ζ¹⁷⁹+ζ¹⁹¹+ζ²⁰³+ζ²²⁷+ζ²³⁹+ζ²⁵¹+ζ²⁶³+ζ²⁸⁷+ζ²⁹⁹+ζ³¹¹+ζ³²³+ζ³⁴⁷+ζ³⁵⁹+ζ³⁷¹+ζ³⁸³+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁵¹+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶²³+ζ⁶⁴⁷+ζ⁶⁵⁹	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	ζ²³+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁶⁷+ζ¹⁷⁹+ζ¹⁹¹+ζ²⁰³+ζ²²⁷+ζ²³⁹+ζ²⁵¹+ζ²⁶³+ζ²⁸⁷+ζ²⁹⁹+ζ³¹¹+ζ³²³+ζ³⁴⁷+ζ³⁵⁹+ζ³⁷¹+ζ³⁸³+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁵¹+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶²³+ζ⁶⁴⁷+ζ⁶⁵⁹	−ζ²³−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁶⁷−ζ¹⁷⁹−ζ¹⁹¹−ζ²⁰³−ζ²²⁷−ζ²³⁹−ζ²⁵¹−ζ²⁶³−ζ²⁸⁷−ζ²⁹⁹−ζ³¹¹−ζ³²³−ζ³⁴⁷−ζ³⁵⁹−ζ³⁷¹−ζ³⁸³−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁵¹−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶²³−ζ⁶⁴⁷−ζ⁶⁵⁹
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i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	ζ²³+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁶⁷+ζ¹⁷⁹+ζ¹⁹¹+ζ²⁰³+ζ²²⁷+ζ²³⁹+ζ²⁵¹+ζ²⁶³+ζ²⁸⁷+ζ²⁹⁹+ζ³¹¹+ζ³²³+ζ³⁴⁷+ζ³⁵⁹+ζ³⁷¹+ζ³⁸³+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁵¹+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶²³+ζ⁶⁴⁷+ζ⁶⁵⁹	−ζ²³−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁶⁷−ζ¹⁷⁹−ζ¹⁹¹−ζ²⁰³−ζ²²⁷−ζ²³⁹−ζ²⁵¹−ζ²⁶³−ζ²⁸⁷−ζ²⁹⁹−ζ³¹¹−ζ³²³−ζ³⁴⁷−ζ³⁵⁹−ζ³⁷¹−ζ³⁸³−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁵¹−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶²³−ζ⁶⁴⁷−ζ⁶⁵⁹	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	ζ²³+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁶⁷+ζ¹⁷⁹+ζ¹⁹¹+ζ²⁰³+ζ²²⁷+ζ²³⁹+ζ²⁵¹+ζ²⁶³+ζ²⁸⁷+ζ²⁹⁹+ζ³¹¹+ζ³²³+ζ³⁴⁷+ζ³⁵⁹+ζ³⁷¹+ζ³⁸³+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁵¹+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶²³+ζ⁶⁴⁷+ζ⁶⁵⁹	−ζ²³−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁶⁷−ζ¹⁷⁹−ζ¹⁹¹−ζ²⁰³−ζ²²⁷−ζ²³⁹−ζ²⁵¹−ζ²⁶³−ζ²⁸⁷−ζ²⁹⁹−ζ³¹¹−ζ³²³−ζ³⁴⁷−ζ³⁵⁹−ζ³⁷¹−ζ³⁸³−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁵¹−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶²³−ζ⁶⁴⁷−ζ⁶⁵⁹	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	−ζ²³−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁶⁷−ζ¹⁷⁹−ζ¹⁹¹−ζ²⁰³−ζ²²⁷−ζ²³⁹−ζ²⁵¹−ζ²⁶³−ζ²⁸⁷−ζ²⁹⁹−ζ³¹¹−ζ³²³−ζ³⁴⁷−ζ³⁵⁹−ζ³⁷¹−ζ³⁸³−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁵¹−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶²³−ζ⁶⁴⁷−ζ⁶⁵⁹	ζ²³+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁶⁷+ζ¹⁷⁹+ζ¹⁹¹+ζ²⁰³+ζ²²⁷+ζ²³⁹+ζ²⁵¹+ζ²⁶³+ζ²⁸⁷+ζ²⁹⁹+ζ³¹¹+ζ³²³+ζ³⁴⁷+ζ³⁵⁹+ζ³⁷¹+ζ³⁸³+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁵¹+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶²³+ζ⁶⁴⁷+ζ⁶⁵⁹
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i \sqrt{3}$	$1 - i \sqrt{3}$	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	0	0	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	0	0
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i \sqrt{3}$	$1 - i \sqrt{3}$	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	0	0	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	0	0
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i \sqrt{3}$	$1 - i \sqrt{3}$	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	0	0	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	0	0
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i \sqrt{3}$	$1 - i \sqrt{3}$	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	0	0	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	0	0
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i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	0	0	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	0	0
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i \sqrt{3}$	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	0	0	$1 - i \sqrt{3}$	$- 1 + i \sqrt{3}$	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	0	0	$1 + i \sqrt{3}$	$- 1 - i \sqrt{3}$	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	0	0
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i \sqrt{3}$	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	0	0	$1 - i \sqrt{3}$	$- 1 + i \sqrt{3}$	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	0	0	$1 + i \sqrt{3}$	$- 1 - i \sqrt{3}$	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	0	0
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i \sqrt{3}$	$- 1 + i \sqrt{3}$	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	0	0	$1 + i \sqrt{3}$	$- 1 - i \sqrt{3}$	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	0	0
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i \sqrt{3}$	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	0	0	$1 - i \sqrt{3}$	$- 1 + i \sqrt{3}$	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	0	0	$1 + i \sqrt{3}$	$- 1 - i \sqrt{3}$	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	0	0
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i \sqrt{3}$	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	0	0	$1 - i \sqrt{3}$	$- 1 + i \sqrt{3}$	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	0	0	$1 + i \sqrt{3}$	$- 1 - i \sqrt{3}$	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	0	0
χ₈₅	2	2	2	2	2	2	2	2	2	2	2	2	2	2	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 1 - 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χ₈₆	2	2	2	2	2	2	2	2	2	2	2	2	-2	-2	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$1 - 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i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₈₇	2	-2	2	2	2	2	2	-2	-2	-2	-2	-2	$2 i$	$- 2 i$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	−ζ⁷−ζ²³−ζ⁴³−ζ⁴⁷−ζ⁶⁷−ζ⁸³−ζ¹⁰³−ζ¹⁰⁷−ζ¹²⁷−ζ¹⁶³−ζ¹⁶⁷−ζ²⁰³−ζ²²³−ζ²²⁷−ζ²⁴⁷−ζ²⁶³−ζ²⁸³−ζ²⁸⁷−ζ³⁰⁷−ζ³²³−ζ³⁴³−ζ³⁴⁷−ζ³⁶⁷−ζ³⁸³−ζ⁴⁰³−ζ⁴²⁷−ζ⁴⁴³−ζ⁴⁶³−ζ⁴⁶⁷−ζ⁴⁸⁷−ζ⁵⁰³−ζ⁵²³−ζ⁵²⁷−ζ⁵⁴⁷−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁶⁰⁷−ζ⁶²³−ζ⁶⁴³−ζ⁶⁴⁷	ζ⁷+ζ²³+ζ⁴³+ζ⁴⁷+ζ⁶⁷+ζ⁸³+ζ¹⁰³+ζ¹⁰⁷+ζ¹²⁷+ζ¹⁶³+ζ¹⁶⁷+ζ²⁰³+ζ²²³+ζ²²⁷+ζ²⁴⁷+ζ²⁶³+ζ²⁸³+ζ²⁸⁷+ζ³⁰⁷+ζ³²³+ζ³⁴³+ζ³⁴⁷+ζ³⁶⁷+ζ³⁸³+ζ⁴⁰³+ζ⁴²⁷+ζ⁴⁴³+ζ⁴⁶³+ζ⁴⁶⁷+ζ⁴⁸⁷+ζ⁵⁰³+ζ⁵²³+ζ⁵²⁷+ζ⁵⁴⁷+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁶⁰⁷+ζ⁶²³+ζ⁶⁴³+ζ⁶⁴⁷	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	−ζ¹⁹−ζ³¹−ζ⁵⁹−ζ⁷¹−ζ⁷⁹−ζ⁹¹−ζ¹¹⁹−ζ¹³¹−ζ¹³⁹−ζ¹⁵¹−ζ¹⁷⁹−ζ¹⁹¹−ζ¹⁹⁹−ζ²¹¹−ζ²³⁹−ζ²⁵¹−ζ²⁵⁹−ζ²⁷¹−ζ²⁹⁹−ζ³¹¹−ζ³³¹−ζ³⁵⁹−ζ³⁷¹−ζ³⁷⁹−ζ³⁹¹−ζ⁴¹⁹−ζ⁴³¹−ζ⁴³⁹−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵⁵¹−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁵⁹	ζ¹⁹+ζ³¹+ζ⁵⁹+ζ⁷¹+ζ⁷⁹+ζ⁹¹+ζ¹¹⁹+ζ¹³¹+ζ¹³⁹+ζ¹⁵¹+ζ¹⁷⁹+ζ¹⁹¹+ζ¹⁹⁹+ζ²¹¹+ζ²³⁹+ζ²⁵¹+ζ²⁵⁹+ζ²⁷¹+ζ²⁹⁹+ζ³¹¹+ζ³³¹+ζ³⁵⁹+ζ³⁷¹+ζ³⁷⁹+ζ³⁹¹+ζ⁴¹⁹+ζ⁴³¹+ζ⁴³⁹+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵⁵¹+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁵⁹	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 1 + i \sqrt{3}$	$1 - 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i \sqrt{3}$	$1 + i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	−2ζ²³−2ζ⁴⁷−2ζ⁵⁹−2ζ⁷¹−2ζ⁸³−2ζ¹⁰⁷−2ζ¹¹⁹−2ζ¹³¹−2ζ¹⁶⁷−2ζ¹⁷⁹−2ζ¹⁹¹−2ζ²⁰³−2ζ²²⁷−2ζ²³⁹−2ζ²⁵¹−2ζ²⁶³−2ζ²⁸⁷−2ζ²⁹⁹−2ζ³¹¹−2ζ³²³−2ζ³⁴⁷−2ζ³⁵⁹−2ζ³⁷¹−2ζ³⁸³−2ζ⁴¹⁹−2ζ⁴³¹−2ζ⁴⁴³−2ζ⁴⁶⁷−2ζ⁴⁷⁹−2ζ⁴⁹¹−2ζ⁵⁰³−2ζ⁵²⁷−2ζ⁵⁵¹−2ζ⁵⁶³−2ζ⁵⁸⁷−2ζ⁵⁹⁹−2ζ⁶¹¹−2ζ⁶²³−2ζ⁶⁴⁷−2ζ⁶⁵⁹	2ζ²³+2ζ⁴⁷+2ζ⁵⁹+2ζ⁷¹+2ζ⁸³+2ζ¹⁰⁷+2ζ¹¹⁹+2ζ¹³¹+2ζ¹⁶⁷+2ζ¹⁷⁹+2ζ¹⁹¹+2ζ²⁰³+2ζ²²⁷+2ζ²³⁹+2ζ²⁵¹+2ζ²⁶³+2ζ²⁸⁷+2ζ²⁹⁹+2ζ³¹¹+2ζ³²³+2ζ³⁴⁷+2ζ³⁵⁹+2ζ³⁷¹+2ζ³⁸³+2ζ⁴¹⁹+2ζ⁴³¹+2ζ⁴⁴³+2ζ⁴⁶⁷+2ζ⁴⁷⁹+2ζ⁴⁹¹+2ζ⁵⁰³+2ζ⁵²⁷+2ζ⁵⁵¹+2ζ⁵⁶³+2ζ⁵⁸⁷+2ζ⁵⁹⁹+2ζ⁶¹¹+2ζ⁶²³+2ζ⁶⁴⁷+2ζ⁶⁵⁹	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	ζ²³+ζ⁴⁷+ζ⁸³+ζ¹⁰⁷+ζ¹⁶⁷+ζ²⁰³+ζ²²⁷+ζ²⁶³+ζ²⁸⁷+ζ³²³+ζ³⁴⁷+ζ³⁸³+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁶²³+ζ⁶⁴⁷	−ζ²³−ζ⁴⁷−ζ⁸³−ζ¹⁰⁷−ζ¹⁶⁷−ζ²⁰³−ζ²²⁷−ζ²⁶³−ζ²⁸⁷−ζ³²³−ζ³⁴⁷−ζ³⁸³−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁶²³−ζ⁶⁴⁷	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	ζ⁵⁹+ζ⁷¹+ζ¹¹⁹+ζ¹³¹+ζ¹⁷⁹+ζ¹⁹¹+ζ²³⁹+ζ²⁵¹+ζ²⁹⁹+ζ³¹¹+ζ³⁵⁹+ζ³⁷¹+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁵¹+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶⁵⁹	−ζ⁵⁹−ζ⁷¹−ζ¹¹⁹−ζ¹³¹−ζ¹⁷⁹−ζ¹⁹¹−ζ²³⁹−ζ²⁵¹−ζ²⁹⁹−ζ³¹¹−ζ³⁵⁹−ζ³⁷¹−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁵¹−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶⁵⁹	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₈₈	2	-2	2	2	2	2	2	-2	-2	-2	-2	-2	$- 2 i$	$2 i$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	ζ⁷+ζ²³+ζ⁴³+ζ⁴⁷+ζ⁶⁷+ζ⁸³+ζ¹⁰³+ζ¹⁰⁷+ζ¹²⁷+ζ¹⁶³+ζ¹⁶⁷+ζ²⁰³+ζ²²³+ζ²²⁷+ζ²⁴⁷+ζ²⁶³+ζ²⁸³+ζ²⁸⁷+ζ³⁰⁷+ζ³²³+ζ³⁴³+ζ³⁴⁷+ζ³⁶⁷+ζ³⁸³+ζ⁴⁰³+ζ⁴²⁷+ζ⁴⁴³+ζ⁴⁶³+ζ⁴⁶⁷+ζ⁴⁸⁷+ζ⁵⁰³+ζ⁵²³+ζ⁵²⁷+ζ⁵⁴⁷+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁶⁰⁷+ζ⁶²³+ζ⁶⁴³+ζ⁶⁴⁷	−ζ⁷−ζ²³−ζ⁴³−ζ⁴⁷−ζ⁶⁷−ζ⁸³−ζ¹⁰³−ζ¹⁰⁷−ζ¹²⁷−ζ¹⁶³−ζ¹⁶⁷−ζ²⁰³−ζ²²³−ζ²²⁷−ζ²⁴⁷−ζ²⁶³−ζ²⁸³−ζ²⁸⁷−ζ³⁰⁷−ζ³²³−ζ³⁴³−ζ³⁴⁷−ζ³⁶⁷−ζ³⁸³−ζ⁴⁰³−ζ⁴²⁷−ζ⁴⁴³−ζ⁴⁶³−ζ⁴⁶⁷−ζ⁴⁸⁷−ζ⁵⁰³−ζ⁵²³−ζ⁵²⁷−ζ⁵⁴⁷−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁶⁰⁷−ζ⁶²³−ζ⁶⁴³−ζ⁶⁴⁷	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	ζ¹⁹+ζ³¹+ζ⁵⁹+ζ⁷¹+ζ⁷⁹+ζ⁹¹+ζ¹¹⁹+ζ¹³¹+ζ¹³⁹+ζ¹⁵¹+ζ¹⁷⁹+ζ¹⁹¹+ζ¹⁹⁹+ζ²¹¹+ζ²³⁹+ζ²⁵¹+ζ²⁵⁹+ζ²⁷¹+ζ²⁹⁹+ζ³¹¹+ζ³³¹+ζ³⁵⁹+ζ³⁷¹+ζ³⁷⁹+ζ³⁹¹+ζ⁴¹⁹+ζ⁴³¹+ζ⁴³⁹+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵⁵¹+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁵⁹	−ζ¹⁹−ζ³¹−ζ⁵⁹−ζ⁷¹−ζ⁷⁹−ζ⁹¹−ζ¹¹⁹−ζ¹³¹−ζ¹³⁹−ζ¹⁵¹−ζ¹⁷⁹−ζ¹⁹¹−ζ¹⁹⁹−ζ²¹¹−ζ²³⁹−ζ²⁵¹−ζ²⁵⁹−ζ²⁷¹−ζ²⁹⁹−ζ³¹¹−ζ³³¹−ζ³⁵⁹−ζ³⁷¹−ζ³⁷⁹−ζ³⁹¹−ζ⁴¹⁹−ζ⁴³¹−ζ⁴³⁹−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵⁵¹−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁵⁹	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 1 + i \sqrt{3}$	$1 - 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χ₉₄	4	-4	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 + 2 i \sqrt{3}$	$2 - 2 i \sqrt{3}$	2ζ⁸²+2ζ⁹⁴+2ζ²¹⁴+2ζ²²⁶+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴⁷⁸+2ζ⁶²²	2ζ⁴⁶+2ζ¹⁷⁸+2ζ²⁶²+2ζ³⁹⁴+2ζ⁴⁴²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶⁵⁸	2ζ³⁴+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁷⁴+2ζ²⁹⁸+2ζ⁴⁰⁶+2ζ⁵³⁸+2ζ⁵⁶²	2ζ¹⁰⁶+2ζ²⁰²+2ζ²³⁸+2ζ³³⁴+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ⁵⁸+2ζ¹¹⁸+2ζ³²²+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁸⁶+2ζ⁶⁴⁶	−2ζ⁸²−2ζ⁹⁴−2ζ²¹⁴−2ζ²²⁶−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴⁷⁸−2ζ⁶²²	−2ζ⁴⁶−2ζ¹⁷⁸−2ζ²⁶²−2ζ³⁹⁴−2ζ⁴⁴²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶⁵⁸	−2ζ³⁴−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁷⁴−2ζ²⁹⁸−2ζ⁴⁰⁶−2ζ⁵³⁸−2ζ⁵⁶²	−2ζ¹⁰⁶−2ζ²⁰²−2ζ²³⁸−2ζ³³⁴−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ⁵⁸−2ζ¹¹⁸−2ζ³²²−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁸⁶−2ζ⁶⁴⁶	0	0	2ζ⁵⁸+2ζ⁸²+2ζ¹¹⁸+2ζ¹⁴²+2ζ¹⁷⁸+2ζ²⁰²+2ζ²³⁸+2ζ²⁶²+2ζ²⁹⁸+2ζ³²²+2ζ³⁵⁸+2ζ³⁸²+2ζ⁴⁴²+2ζ⁴⁷⁸+2ζ⁵⁰²+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁵⁹⁸+2ζ⁶²²+2ζ⁶⁵⁸	−2ζ⁵⁸−2ζ⁸²−2ζ¹¹⁸−2ζ¹⁴²−2ζ¹⁷⁸−2ζ²⁰²−2ζ²³⁸−2ζ²⁶²−2ζ²⁹⁸−2ζ³²²−2ζ³⁵⁸−2ζ³⁸²−2ζ⁴⁴²−2ζ⁴⁷⁸−2ζ⁵⁰²−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁵⁹⁸−2ζ⁶²²−2ζ⁶⁵⁸	−ζ⁸²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ¹⁷⁸−ζ²⁶²−ζ⁴⁴²−ζ⁶⁵⁸	−ζ¹⁴²−ζ²⁹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ²⁰²−ζ²³⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²	ζ⁸²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ¹⁷⁸+ζ²⁶²+ζ⁴⁴²+ζ⁶⁵⁸	ζ¹⁴²+ζ²⁹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²⁰²+ζ²³⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²	0	0	2ζ³⁴+2ζ⁴⁶+2ζ⁹⁴+2ζ¹⁰⁶+2ζ¹⁶⁶+2ζ²¹⁴+2ζ²²⁶+2ζ²⁷⁴+2ζ³³⁴+2ζ³⁴⁶+2ζ³⁹⁴+2ζ⁴⁰⁶+2ζ⁴⁵⁴+2ζ⁴⁶⁶+2ζ⁵¹⁴+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁵⁸⁶+2ζ⁶³⁴+2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁴⁶−2ζ⁹⁴−2ζ¹⁰⁶−2ζ¹⁶⁶−2ζ²¹⁴−2ζ²²⁶−2ζ²⁷⁴−2ζ³³⁴−2ζ³⁴⁶−2ζ³⁹⁴−2ζ⁴⁰⁶−2ζ⁴⁵⁴−2ζ⁴⁶⁶−2ζ⁵¹⁴−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁵⁸⁶−2ζ⁶³⁴−2ζ⁶⁴⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶	−ζ⁴⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴	−ζ³⁴−ζ¹⁶⁶−ζ²⁷⁴−ζ⁴⁰⁶	−ζ¹⁰⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁶³⁴	−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶	ζ⁴⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴	ζ³⁴+ζ¹⁶⁶+ζ²⁷⁴+ζ⁴⁰⁶	ζ¹⁰⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁶³⁴	ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 - 2 i \sqrt{3}$	$2 + 2 i \sqrt{3}$	2ζ³⁸+2ζ¹⁸²+2ζ³⁰²+2ζ³¹⁴+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁵⁶⁶+2ζ⁵⁷⁸	2ζ²+2ζ⁸⁶+2ζ¹³⁴+2ζ²¹⁸+2ζ²⁶⁶+2ζ³⁹⁸+2ζ⁴⁸²+2ζ⁶¹⁴	2ζ⁹⁸+2ζ¹²²+2ζ²⁵⁴+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁶²⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ³²⁶+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁵⁵⁴	2ζ¹⁴+2ζ⁷⁴+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³³⁸+2ζ⁵⁴²+2ζ⁶⁰²	−2ζ³⁸−2ζ¹⁸²−2ζ³⁰²−2ζ³¹⁴−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁵⁶⁶−2ζ⁵⁷⁸	−2ζ²−2ζ⁸⁶−2ζ¹³⁴−2ζ²¹⁸−2ζ²⁶⁶−2ζ³⁹⁸−2ζ⁴⁸²−2ζ⁶¹⁴	−2ζ⁹⁸−2ζ¹²²−2ζ²⁵⁴−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ³²⁶−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁵⁵⁴	−2ζ¹⁴−2ζ⁷⁴−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³³⁸−2ζ⁵⁴²−2ζ⁶⁰²	0	0	2ζ²+2ζ³⁸+2ζ⁶²+2ζ⁹⁸+2ζ¹²²+2ζ¹⁵⁸+2ζ¹⁸²+2ζ²¹⁸+2ζ²⁷⁸+2ζ³⁰²+2ζ³³⁸+2ζ³⁶²+2ζ³⁹⁸+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁸²+2ζ⁵¹⁸+2ζ⁵⁴²+2ζ⁵⁷⁸+2ζ⁶⁰²	−2ζ²−2ζ³⁸−2ζ⁶²−2ζ⁹⁸−2ζ¹²²−2ζ¹⁵⁸−2ζ¹⁸²−2ζ²¹⁸−2ζ²⁷⁸−2ζ³⁰²−2ζ³³⁸−2ζ³⁶²−2ζ³⁹⁸−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁸²−2ζ⁵¹⁸−2ζ⁵⁴²−2ζ⁵⁷⁸−2ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ⁵⁷⁸	−ζ²−ζ²¹⁸−ζ³⁹⁸−ζ⁴⁸²	−ζ⁹⁸−ζ¹²²−ζ³⁶²−ζ⁵¹⁸	−ζ⁶²−ζ¹⁵⁸−ζ⁴²²−ζ⁴⁵⁸	−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ⁵⁷⁸	ζ²+ζ²¹⁸+ζ³⁹⁸+ζ⁴⁸²	ζ⁹⁸+ζ¹²²+ζ³⁶²+ζ⁵¹⁸	ζ⁶²+ζ¹⁵⁸+ζ⁴²²+ζ⁴⁵⁸	ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	0	0	2ζ¹⁴+2ζ²⁶+2ζ⁷⁴+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁴⁶+2ζ¹⁹⁴+2ζ²⁰⁶+2ζ²⁵⁴+2ζ²⁶⁶+2ζ³¹⁴+2ζ³²⁶+2ζ³⁸⁶+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁹⁴+2ζ⁵⁵⁴+2ζ⁵⁶⁶+2ζ⁶¹⁴+2ζ⁶²⁶	−2ζ¹⁴−2ζ²⁶−2ζ⁷⁴−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁴⁶−2ζ¹⁹⁴−2ζ²⁰⁶−2ζ²⁵⁴−2ζ²⁶⁶−2ζ³¹⁴−2ζ³²⁶−2ζ³⁸⁶−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁹⁴−2ζ⁵⁵⁴−2ζ⁵⁶⁶−2ζ⁶¹⁴−2ζ⁶²⁶	−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ⁶¹⁴	−ζ²⁵⁴−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²⁶−ζ¹⁹⁴−ζ³²⁶−ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶	ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ⁶¹⁴	ζ²⁵⁴+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁹⁴+ζ³²⁶+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
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χ₉₆	4	-4	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 + 2 i \sqrt{3}$	$2 - 2 i \sqrt{3}$	2ζ³⁴+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁷⁴+2ζ²⁹⁸+2ζ⁴⁰⁶+2ζ⁵³⁸+2ζ⁵⁶²	2ζ¹⁰⁶+2ζ²⁰²+2ζ²³⁸+2ζ³³⁴+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ⁴⁶+2ζ¹⁷⁸+2ζ²⁶²+2ζ³⁹⁴+2ζ⁴⁴²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶⁵⁸	2ζ⁵⁸+2ζ¹¹⁸+2ζ³²²+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁸⁶+2ζ⁶⁴⁶	2ζ⁸²+2ζ⁹⁴+2ζ²¹⁴+2ζ²²⁶+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴⁷⁸+2ζ⁶²²	−2ζ³⁴−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁷⁴−2ζ²⁹⁸−2ζ⁴⁰⁶−2ζ⁵³⁸−2ζ⁵⁶²	−2ζ¹⁰⁶−2ζ²⁰²−2ζ²³⁸−2ζ³³⁴−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ⁴⁶−2ζ¹⁷⁸−2ζ²⁶²−2ζ³⁹⁴−2ζ⁴⁴²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶⁵⁸	−2ζ⁵⁸−2ζ¹¹⁸−2ζ³²²−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁸⁶−2ζ⁶⁴⁶	−2ζ⁸²−2ζ⁹⁴−2ζ²¹⁴−2ζ²²⁶−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴⁷⁸−2ζ⁶²²	0	0	2ζ⁵⁸+2ζ⁸²+2ζ¹¹⁸+2ζ¹⁴²+2ζ¹⁷⁸+2ζ²⁰²+2ζ²³⁸+2ζ²⁶²+2ζ²⁹⁸+2ζ³²²+2ζ³⁵⁸+2ζ³⁸²+2ζ⁴⁴²+2ζ⁴⁷⁸+2ζ⁵⁰²+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁵⁹⁸+2ζ⁶²²+2ζ⁶⁵⁸	−2ζ⁵⁸−2ζ⁸²−2ζ¹¹⁸−2ζ¹⁴²−2ζ¹⁷⁸−2ζ²⁰²−2ζ²³⁸−2ζ²⁶²−2ζ²⁹⁸−2ζ³²²−2ζ³⁵⁸−2ζ³⁸²−2ζ⁴⁴²−2ζ⁴⁷⁸−2ζ⁵⁰²−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁵⁹⁸−2ζ⁶²²−2ζ⁶⁵⁸	−ζ¹⁴²−ζ²⁹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ²⁰²−ζ²³⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ¹⁷⁸−ζ²⁶²−ζ⁴⁴²−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²	−ζ⁸²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	ζ¹⁴²+ζ²⁹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²⁰²+ζ²³⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ¹⁷⁸+ζ²⁶²+ζ⁴⁴²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²	ζ⁸²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	0	0	2ζ³⁴+2ζ⁴⁶+2ζ⁹⁴+2ζ¹⁰⁶+2ζ¹⁶⁶+2ζ²¹⁴+2ζ²²⁶+2ζ²⁷⁴+2ζ³³⁴+2ζ³⁴⁶+2ζ³⁹⁴+2ζ⁴⁰⁶+2ζ⁴⁵⁴+2ζ⁴⁶⁶+2ζ⁵¹⁴+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁵⁸⁶+2ζ⁶³⁴+2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁴⁶−2ζ⁹⁴−2ζ¹⁰⁶−2ζ¹⁶⁶−2ζ²¹⁴−2ζ²²⁶−2ζ²⁷⁴−2ζ³³⁴−2ζ³⁴⁶−2ζ³⁹⁴−2ζ⁴⁰⁶−2ζ⁴⁵⁴−2ζ⁴⁶⁶−2ζ⁵¹⁴−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁵⁸⁶−2ζ⁶³⁴−2ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁷⁴−ζ⁴⁰⁶	−ζ¹⁰⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁶³⁴	−ζ⁴⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴	−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁷⁴+ζ⁴⁰⁶	ζ¹⁰⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁶³⁴	ζ⁴⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴	ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 - 2 i \sqrt{3}$	$2 + 2 i \sqrt{3}$	2ζ⁹⁸+2ζ¹²²+2ζ²⁵⁴+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁶²⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ³²⁶+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁵⁵⁴	2ζ²+2ζ⁸⁶+2ζ¹³⁴+2ζ²¹⁸+2ζ²⁶⁶+2ζ³⁹⁸+2ζ⁴⁸²+2ζ⁶¹⁴	2ζ¹⁴+2ζ⁷⁴+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³³⁸+2ζ⁵⁴²+2ζ⁶⁰²	2ζ³⁸+2ζ¹⁸²+2ζ³⁰²+2ζ³¹⁴+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁵⁶⁶+2ζ⁵⁷⁸	−2ζ⁹⁸−2ζ¹²²−2ζ²⁵⁴−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ³²⁶−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁵⁵⁴	−2ζ²−2ζ⁸⁶−2ζ¹³⁴−2ζ²¹⁸−2ζ²⁶⁶−2ζ³⁹⁸−2ζ⁴⁸²−2ζ⁶¹⁴	−2ζ¹⁴−2ζ⁷⁴−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³³⁸−2ζ⁵⁴²−2ζ⁶⁰²	−2ζ³⁸−2ζ¹⁸²−2ζ³⁰²−2ζ³¹⁴−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁵⁶⁶−2ζ⁵⁷⁸	0	0	2ζ²+2ζ³⁸+2ζ⁶²+2ζ⁹⁸+2ζ¹²²+2ζ¹⁵⁸+2ζ¹⁸²+2ζ²¹⁸+2ζ²⁷⁸+2ζ³⁰²+2ζ³³⁸+2ζ³⁶²+2ζ³⁹⁸+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁸²+2ζ⁵¹⁸+2ζ⁵⁴²+2ζ⁵⁷⁸+2ζ⁶⁰²	−2ζ²−2ζ³⁸−2ζ⁶²−2ζ⁹⁸−2ζ¹²²−2ζ¹⁵⁸−2ζ¹⁸²−2ζ²¹⁸−2ζ²⁷⁸−2ζ³⁰²−2ζ³³⁸−2ζ³⁶²−2ζ³⁹⁸−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁸²−2ζ⁵¹⁸−2ζ⁵⁴²−2ζ⁵⁷⁸−2ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ³⁶²−ζ⁵¹⁸	−ζ⁶²−ζ¹⁵⁸−ζ⁴²²−ζ⁴⁵⁸	−ζ²−ζ²¹⁸−ζ³⁹⁸−ζ⁴⁸²	−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ³⁶²+ζ⁵¹⁸	ζ⁶²+ζ¹⁵⁸+ζ⁴²²+ζ⁴⁵⁸	ζ²+ζ²¹⁸+ζ³⁹⁸+ζ⁴⁸²	ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ⁵⁷⁸	0	0	2ζ¹⁴+2ζ²⁶+2ζ⁷⁴+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁴⁶+2ζ¹⁹⁴+2ζ²⁰⁶+2ζ²⁵⁴+2ζ²⁶⁶+2ζ³¹⁴+2ζ³²⁶+2ζ³⁸⁶+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁹⁴+2ζ⁵⁵⁴+2ζ⁵⁶⁶+2ζ⁶¹⁴+2ζ⁶²⁶	−2ζ¹⁴−2ζ²⁶−2ζ⁷⁴−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁴⁶−2ζ¹⁹⁴−2ζ²⁰⁶−2ζ²⁵⁴−2ζ²⁶⁶−2ζ³¹⁴−2ζ³²⁶−2ζ³⁸⁶−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁹⁴−2ζ⁵⁵⁴−2ζ⁵⁶⁶−2ζ⁶¹⁴−2ζ⁶²⁶	−ζ²⁵⁴−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²⁶−ζ¹⁹⁴−ζ³²⁶−ζ⁵⁵⁴	−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶	−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	ζ²⁵⁴+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁹⁴+ζ³²⁶+ζ⁵⁵⁴	ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶	ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₉₇	4	-4	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 + 2 i \sqrt{3}$	$2 - 2 i \sqrt{3}$	2ζ¹⁰⁶+2ζ²⁰²+2ζ²³⁸+2ζ³³⁴+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ⁸²+2ζ⁹⁴+2ζ²¹⁴+2ζ²²⁶+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴⁷⁸+2ζ⁶²²	2ζ⁵⁸+2ζ¹¹⁸+2ζ³²²+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁸⁶+2ζ⁶⁴⁶	2ζ³⁴+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁷⁴+2ζ²⁹⁸+2ζ⁴⁰⁶+2ζ⁵³⁸+2ζ⁵⁶²	2ζ⁴⁶+2ζ¹⁷⁸+2ζ²⁶²+2ζ³⁹⁴+2ζ⁴⁴²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶⁵⁸	−2ζ¹⁰⁶−2ζ²⁰²−2ζ²³⁸−2ζ³³⁴−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ⁸²−2ζ⁹⁴−2ζ²¹⁴−2ζ²²⁶−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴⁷⁸−2ζ⁶²²	−2ζ⁵⁸−2ζ¹¹⁸−2ζ³²²−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁸⁶−2ζ⁶⁴⁶	−2ζ³⁴−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁷⁴−2ζ²⁹⁸−2ζ⁴⁰⁶−2ζ⁵³⁸−2ζ⁵⁶²	−2ζ⁴⁶−2ζ¹⁷⁸−2ζ²⁶²−2ζ³⁹⁴−2ζ⁴⁴²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶⁵⁸	0	0	2ζ⁵⁸+2ζ⁸²+2ζ¹¹⁸+2ζ¹⁴²+2ζ¹⁷⁸+2ζ²⁰²+2ζ²³⁸+2ζ²⁶²+2ζ²⁹⁸+2ζ³²²+2ζ³⁵⁸+2ζ³⁸²+2ζ⁴⁴²+2ζ⁴⁷⁸+2ζ⁵⁰²+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁵⁹⁸+2ζ⁶²²+2ζ⁶⁵⁸	−2ζ⁵⁸−2ζ⁸²−2ζ¹¹⁸−2ζ¹⁴²−2ζ¹⁷⁸−2ζ²⁰²−2ζ²³⁸−2ζ²⁶²−2ζ²⁹⁸−2ζ³²²−2ζ³⁵⁸−2ζ³⁸²−2ζ⁴⁴²−2ζ⁴⁷⁸−2ζ⁵⁰²−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁵⁹⁸−2ζ⁶²²−2ζ⁶⁵⁸	−ζ²⁰²−ζ²³⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ⁸²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²	−ζ¹⁴²−ζ²⁹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁷⁸−ζ²⁶²−ζ⁴⁴²−ζ⁶⁵⁸	ζ²⁰²+ζ²³⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁸²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²	ζ¹⁴²+ζ²⁹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁷⁸+ζ²⁶²+ζ⁴⁴²+ζ⁶⁵⁸	0	0	2ζ³⁴+2ζ⁴⁶+2ζ⁹⁴+2ζ¹⁰⁶+2ζ¹⁶⁶+2ζ²¹⁴+2ζ²²⁶+2ζ²⁷⁴+2ζ³³⁴+2ζ³⁴⁶+2ζ³⁹⁴+2ζ⁴⁰⁶+2ζ⁴⁵⁴+2ζ⁴⁶⁶+2ζ⁵¹⁴+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁵⁸⁶+2ζ⁶³⁴+2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁴⁶−2ζ⁹⁴−2ζ¹⁰⁶−2ζ¹⁶⁶−2ζ²¹⁴−2ζ²²⁶−2ζ²⁷⁴−2ζ³³⁴−2ζ³⁴⁶−2ζ³⁹⁴−2ζ⁴⁰⁶−2ζ⁴⁵⁴−2ζ⁴⁶⁶−2ζ⁵¹⁴−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁵⁸⁶−2ζ⁶³⁴−2ζ⁶⁴⁶	−ζ¹⁰⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁶³⁴	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶	−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁷⁴−ζ⁴⁰⁶	−ζ⁴⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴	ζ¹⁰⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶	ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁷⁴+ζ⁴⁰⁶	ζ⁴⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 - 2 i \sqrt{3}$	$2 + 2 i \sqrt{3}$	2ζ²⁶+2ζ⁶²+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ³²⁶+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁵⁵⁴	2ζ³⁸+2ζ¹⁸²+2ζ³⁰²+2ζ³¹⁴+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁵⁶⁶+2ζ⁵⁷⁸	2ζ¹⁴+2ζ⁷⁴+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³³⁸+2ζ⁵⁴²+2ζ⁶⁰²	2ζ⁹⁸+2ζ¹²²+2ζ²⁵⁴+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁶²⁶	2ζ²+2ζ⁸⁶+2ζ¹³⁴+2ζ²¹⁸+2ζ²⁶⁶+2ζ³⁹⁸+2ζ⁴⁸²+2ζ⁶¹⁴	−2ζ²⁶−2ζ⁶²−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ³²⁶−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁵⁵⁴	−2ζ³⁸−2ζ¹⁸²−2ζ³⁰²−2ζ³¹⁴−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁵⁶⁶−2ζ⁵⁷⁸	−2ζ¹⁴−2ζ⁷⁴−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³³⁸−2ζ⁵⁴²−2ζ⁶⁰²	−2ζ⁹⁸−2ζ¹²²−2ζ²⁵⁴−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁶²⁶	−2ζ²−2ζ⁸⁶−2ζ¹³⁴−2ζ²¹⁸−2ζ²⁶⁶−2ζ³⁹⁸−2ζ⁴⁸²−2ζ⁶¹⁴	0	0	2ζ²+2ζ³⁸+2ζ⁶²+2ζ⁹⁸+2ζ¹²²+2ζ¹⁵⁸+2ζ¹⁸²+2ζ²¹⁸+2ζ²⁷⁸+2ζ³⁰²+2ζ³³⁸+2ζ³⁶²+2ζ³⁹⁸+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁸²+2ζ⁵¹⁸+2ζ⁵⁴²+2ζ⁵⁷⁸+2ζ⁶⁰²	−2ζ²−2ζ³⁸−2ζ⁶²−2ζ⁹⁸−2ζ¹²²−2ζ¹⁵⁸−2ζ¹⁸²−2ζ²¹⁸−2ζ²⁷⁸−2ζ³⁰²−2ζ³³⁸−2ζ³⁶²−2ζ³⁹⁸−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁸²−2ζ⁵¹⁸−2ζ⁵⁴²−2ζ⁵⁷⁸−2ζ⁶⁰²	−ζ⁶²−ζ¹⁵⁸−ζ⁴²²−ζ⁴⁵⁸	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ⁵⁷⁸	−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ³⁶²−ζ⁵¹⁸	−ζ²−ζ²¹⁸−ζ³⁹⁸−ζ⁴⁸²	ζ⁶²+ζ¹⁵⁸+ζ⁴²²+ζ⁴⁵⁸	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ⁵⁷⁸	ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ³⁶²+ζ⁵¹⁸	ζ²+ζ²¹⁸+ζ³⁹⁸+ζ⁴⁸²	0	0	2ζ¹⁴+2ζ²⁶+2ζ⁷⁴+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁴⁶+2ζ¹⁹⁴+2ζ²⁰⁶+2ζ²⁵⁴+2ζ²⁶⁶+2ζ³¹⁴+2ζ³²⁶+2ζ³⁸⁶+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁹⁴+2ζ⁵⁵⁴+2ζ⁵⁶⁶+2ζ⁶¹⁴+2ζ⁶²⁶	−2ζ¹⁴−2ζ²⁶−2ζ⁷⁴−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁴⁶−2ζ¹⁹⁴−2ζ²⁰⁶−2ζ²⁵⁴−2ζ²⁶⁶−2ζ³¹⁴−2ζ³²⁶−2ζ³⁸⁶−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁹⁴−2ζ⁵⁵⁴−2ζ⁵⁶⁶−2ζ⁶¹⁴−2ζ⁶²⁶	−ζ²⁶−ζ¹⁹⁴−ζ³²⁶−ζ⁵⁵⁴	−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶	−ζ²⁵⁴−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ⁶¹⁴	ζ²⁶+ζ¹⁹⁴+ζ³²⁶+ζ⁵⁵⁴	ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶	ζ²⁵⁴+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ⁶¹⁴	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₉₈	4	-4	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 + 2 i \sqrt{3}$	$2 - 2 i \sqrt{3}$	2ζ⁵⁸+2ζ¹¹⁸+2ζ³²²+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁸⁶+2ζ⁶⁴⁶	2ζ³⁴+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁷⁴+2ζ²⁹⁸+2ζ⁴⁰⁶+2ζ⁵³⁸+2ζ⁵⁶²	2ζ⁸²+2ζ⁹⁴+2ζ²¹⁴+2ζ²²⁶+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴⁷⁸+2ζ⁶²²	2ζ⁴⁶+2ζ¹⁷⁸+2ζ²⁶²+2ζ³⁹⁴+2ζ⁴⁴²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶⁵⁸	2ζ¹⁰⁶+2ζ²⁰²+2ζ²³⁸+2ζ³³⁴+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁹⁸+2ζ⁶³⁴	−2ζ⁵⁸−2ζ¹¹⁸−2ζ³²²−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁸⁶−2ζ⁶⁴⁶	−2ζ³⁴−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁷⁴−2ζ²⁹⁸−2ζ⁴⁰⁶−2ζ⁵³⁸−2ζ⁵⁶²	−2ζ⁸²−2ζ⁹⁴−2ζ²¹⁴−2ζ²²⁶−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴⁷⁸−2ζ⁶²²	−2ζ⁴⁶−2ζ¹⁷⁸−2ζ²⁶²−2ζ³⁹⁴−2ζ⁴⁴²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶⁵⁸	−2ζ¹⁰⁶−2ζ²⁰²−2ζ²³⁸−2ζ³³⁴−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁹⁸−2ζ⁶³⁴	0	0	2ζ⁵⁸+2ζ⁸²+2ζ¹¹⁸+2ζ¹⁴²+2ζ¹⁷⁸+2ζ²⁰²+2ζ²³⁸+2ζ²⁶²+2ζ²⁹⁸+2ζ³²²+2ζ³⁵⁸+2ζ³⁸²+2ζ⁴⁴²+2ζ⁴⁷⁸+2ζ⁵⁰²+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁵⁹⁸+2ζ⁶²²+2ζ⁶⁵⁸	−2ζ⁵⁸−2ζ⁸²−2ζ¹¹⁸−2ζ¹⁴²−2ζ¹⁷⁸−2ζ²⁰²−2ζ²³⁸−2ζ²⁶²−2ζ²⁹⁸−2ζ³²²−2ζ³⁵⁸−2ζ³⁸²−2ζ⁴⁴²−2ζ⁴⁷⁸−2ζ⁵⁰²−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁵⁹⁸−2ζ⁶²²−2ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²	−ζ¹⁴²−ζ²⁹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ⁸²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ¹⁷⁸−ζ²⁶²−ζ⁴⁴²−ζ⁶⁵⁸	−ζ²⁰²−ζ²³⁸−ζ⁵⁰²−ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²	ζ¹⁴²+ζ²⁹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁸²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ¹⁷⁸+ζ²⁶²+ζ⁴⁴²+ζ⁶⁵⁸	ζ²⁰²+ζ²³⁸+ζ⁵⁰²+ζ⁵⁹⁸	0	0	2ζ³⁴+2ζ⁴⁶+2ζ⁹⁴+2ζ¹⁰⁶+2ζ¹⁶⁶+2ζ²¹⁴+2ζ²²⁶+2ζ²⁷⁴+2ζ³³⁴+2ζ³⁴⁶+2ζ³⁹⁴+2ζ⁴⁰⁶+2ζ⁴⁵⁴+2ζ⁴⁶⁶+2ζ⁵¹⁴+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁵⁸⁶+2ζ⁶³⁴+2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁴⁶−2ζ⁹⁴−2ζ¹⁰⁶−2ζ¹⁶⁶−2ζ²¹⁴−2ζ²²⁶−2ζ²⁷⁴−2ζ³³⁴−2ζ³⁴⁶−2ζ³⁹⁴−2ζ⁴⁰⁶−2ζ⁴⁵⁴−2ζ⁴⁶⁶−2ζ⁵¹⁴−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁵⁸⁶−2ζ⁶³⁴−2ζ⁶⁴⁶	−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁷⁴−ζ⁴⁰⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶	−ζ⁴⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴	−ζ¹⁰⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁶³⁴	ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁷⁴+ζ⁴⁰⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶	ζ⁴⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴	ζ¹⁰⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁶³⁴	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 - 2 i \sqrt{3}$	$2 + 2 i \sqrt{3}$	2ζ¹⁴+2ζ⁷⁴+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³³⁸+2ζ⁵⁴²+2ζ⁶⁰²	2ζ⁹⁸+2ζ¹²²+2ζ²⁵⁴+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁶²⁶	2ζ³⁸+2ζ¹⁸²+2ζ³⁰²+2ζ³¹⁴+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁵⁶⁶+2ζ⁵⁷⁸	2ζ²+2ζ⁸⁶+2ζ¹³⁴+2ζ²¹⁸+2ζ²⁶⁶+2ζ³⁹⁸+2ζ⁴⁸²+2ζ⁶¹⁴	2ζ²⁶+2ζ⁶²+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ³²⁶+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁵⁵⁴	−2ζ¹⁴−2ζ⁷⁴−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³³⁸−2ζ⁵⁴²−2ζ⁶⁰²	−2ζ⁹⁸−2ζ¹²²−2ζ²⁵⁴−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁶²⁶	−2ζ³⁸−2ζ¹⁸²−2ζ³⁰²−2ζ³¹⁴−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁵⁶⁶−2ζ⁵⁷⁸	−2ζ²−2ζ⁸⁶−2ζ¹³⁴−2ζ²¹⁸−2ζ²⁶⁶−2ζ³⁹⁸−2ζ⁴⁸²−2ζ⁶¹⁴	−2ζ²⁶−2ζ⁶²−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ³²⁶−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁵⁵⁴	0	0	2ζ²+2ζ³⁸+2ζ⁶²+2ζ⁹⁸+2ζ¹²²+2ζ¹⁵⁸+2ζ¹⁸²+2ζ²¹⁸+2ζ²⁷⁸+2ζ³⁰²+2ζ³³⁸+2ζ³⁶²+2ζ³⁹⁸+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁸²+2ζ⁵¹⁸+2ζ⁵⁴²+2ζ⁵⁷⁸+2ζ⁶⁰²	−2ζ²−2ζ³⁸−2ζ⁶²−2ζ⁹⁸−2ζ¹²²−2ζ¹⁵⁸−2ζ¹⁸²−2ζ²¹⁸−2ζ²⁷⁸−2ζ³⁰²−2ζ³³⁸−2ζ³⁶²−2ζ³⁹⁸−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁸²−2ζ⁵¹⁸−2ζ⁵⁴²−2ζ⁵⁷⁸−2ζ⁶⁰²	−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ³⁶²−ζ⁵¹⁸	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ⁵⁷⁸	−ζ²−ζ²¹⁸−ζ³⁹⁸−ζ⁴⁸²	−ζ⁶²−ζ¹⁵⁸−ζ⁴²²−ζ⁴⁵⁸	ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ³⁶²+ζ⁵¹⁸	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ⁵⁷⁸	ζ²+ζ²¹⁸+ζ³⁹⁸+ζ⁴⁸²	ζ⁶²+ζ¹⁵⁸+ζ⁴²²+ζ⁴⁵⁸	0	0	2ζ¹⁴+2ζ²⁶+2ζ⁷⁴+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁴⁶+2ζ¹⁹⁴+2ζ²⁰⁶+2ζ²⁵⁴+2ζ²⁶⁶+2ζ³¹⁴+2ζ³²⁶+2ζ³⁸⁶+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁹⁴+2ζ⁵⁵⁴+2ζ⁵⁶⁶+2ζ⁶¹⁴+2ζ⁶²⁶	−2ζ¹⁴−2ζ²⁶−2ζ⁷⁴−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁴⁶−2ζ¹⁹⁴−2ζ²⁰⁶−2ζ²⁵⁴−2ζ²⁶⁶−2ζ³¹⁴−2ζ³²⁶−2ζ³⁸⁶−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁹⁴−2ζ⁵⁵⁴−2ζ⁵⁶⁶−2ζ⁶¹⁴−2ζ⁶²⁶	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶	−ζ²⁵⁴−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ⁶¹⁴	−ζ²⁶−ζ¹⁹⁴−ζ³²⁶−ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶	ζ²⁵⁴+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ⁶¹⁴	ζ²⁶+ζ¹⁹⁴+ζ³²⁶+ζ⁵⁵⁴	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
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χ₁₀₀	2	2	2	2	2	2	2	2	2	2	2	2	-2	-2	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$1 - 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χ₁₀₁	2	-2	2	2	2	2	2	-2	-2	-2	-2	-2	$2 i$	$- 2 i$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	−ζ¹⁹−ζ³¹−ζ⁵⁹−ζ⁷¹−ζ⁷⁹−ζ⁹¹−ζ¹¹⁹−ζ¹³¹−ζ¹³⁹−ζ¹⁵¹−ζ¹⁷⁹−ζ¹⁹¹−ζ¹⁹⁹−ζ²¹¹−ζ²³⁹−ζ²⁵¹−ζ²⁵⁹−ζ²⁷¹−ζ²⁹⁹−ζ³¹¹−ζ³³¹−ζ³⁵⁹−ζ³⁷¹−ζ³⁷⁹−ζ³⁹¹−ζ⁴¹⁹−ζ⁴³¹−ζ⁴³⁹−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵⁵¹−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁵⁹	ζ¹⁹+ζ³¹+ζ⁵⁹+ζ⁷¹+ζ⁷⁹+ζ⁹¹+ζ¹¹⁹+ζ¹³¹+ζ¹³⁹+ζ¹⁵¹+ζ¹⁷⁹+ζ¹⁹¹+ζ¹⁹⁹+ζ²¹¹+ζ²³⁹+ζ²⁵¹+ζ²⁵⁹+ζ²⁷¹+ζ²⁹⁹+ζ³¹¹+ζ³³¹+ζ³⁵⁹+ζ³⁷¹+ζ³⁷⁹+ζ³⁹¹+ζ⁴¹⁹+ζ⁴³¹+ζ⁴³⁹+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵⁵¹+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁵⁹	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - 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i \sqrt{3}$	$1 + i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	−2ζ²³−2ζ⁴⁷−2ζ⁵⁹−2ζ⁷¹−2ζ⁸³−2ζ¹⁰⁷−2ζ¹¹⁹−2ζ¹³¹−2ζ¹⁶⁷−2ζ¹⁷⁹−2ζ¹⁹¹−2ζ²⁰³−2ζ²²⁷−2ζ²³⁹−2ζ²⁵¹−2ζ²⁶³−2ζ²⁸⁷−2ζ²⁹⁹−2ζ³¹¹−2ζ³²³−2ζ³⁴⁷−2ζ³⁵⁹−2ζ³⁷¹−2ζ³⁸³−2ζ⁴¹⁹−2ζ⁴³¹−2ζ⁴⁴³−2ζ⁴⁶⁷−2ζ⁴⁷⁹−2ζ⁴⁹¹−2ζ⁵⁰³−2ζ⁵²⁷−2ζ⁵⁵¹−2ζ⁵⁶³−2ζ⁵⁸⁷−2ζ⁵⁹⁹−2ζ⁶¹¹−2ζ⁶²³−2ζ⁶⁴⁷−2ζ⁶⁵⁹	2ζ²³+2ζ⁴⁷+2ζ⁵⁹+2ζ⁷¹+2ζ⁸³+2ζ¹⁰⁷+2ζ¹¹⁹+2ζ¹³¹+2ζ¹⁶⁷+2ζ¹⁷⁹+2ζ¹⁹¹+2ζ²⁰³+2ζ²²⁷+2ζ²³⁹+2ζ²⁵¹+2ζ²⁶³+2ζ²⁸⁷+2ζ²⁹⁹+2ζ³¹¹+2ζ³²³+2ζ³⁴⁷+2ζ³⁵⁹+2ζ³⁷¹+2ζ³⁸³+2ζ⁴¹⁹+2ζ⁴³¹+2ζ⁴⁴³+2ζ⁴⁶⁷+2ζ⁴⁷⁹+2ζ⁴⁹¹+2ζ⁵⁰³+2ζ⁵²⁷+2ζ⁵⁵¹+2ζ⁵⁶³+2ζ⁵⁸⁷+2ζ⁵⁹⁹+2ζ⁶¹¹+2ζ⁶²³+2ζ⁶⁴⁷+2ζ⁶⁵⁹	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	ζ⁵⁹+ζ⁷¹+ζ¹¹⁹+ζ¹³¹+ζ¹⁷⁹+ζ¹⁹¹+ζ²³⁹+ζ²⁵¹+ζ²⁹⁹+ζ³¹¹+ζ³⁵⁹+ζ³⁷¹+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁵¹+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶⁵⁹	−ζ⁵⁹−ζ⁷¹−ζ¹¹⁹−ζ¹³¹−ζ¹⁷⁹−ζ¹⁹¹−ζ²³⁹−ζ²⁵¹−ζ²⁹⁹−ζ³¹¹−ζ³⁵⁹−ζ³⁷¹−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁵¹−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶⁵⁹	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	ζ²³+ζ⁴⁷+ζ⁸³+ζ¹⁰⁷+ζ¹⁶⁷+ζ²⁰³+ζ²²⁷+ζ²⁶³+ζ²⁸⁷+ζ³²³+ζ³⁴⁷+ζ³⁸³+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁶²³+ζ⁶⁴⁷	−ζ²³−ζ⁴⁷−ζ⁸³−ζ¹⁰⁷−ζ¹⁶⁷−ζ²⁰³−ζ²²⁷−ζ²⁶³−ζ²⁸⁷−ζ³²³−ζ³⁴⁷−ζ³⁸³−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁶²³−ζ⁶⁴⁷	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₁₀₂	2	-2	2	2	2	2	2	-2	-2	-2	-2	-2	$- 2 i$	$2 i$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	ζ¹⁹+ζ³¹+ζ⁵⁹+ζ⁷¹+ζ⁷⁹+ζ⁹¹+ζ¹¹⁹+ζ¹³¹+ζ¹³⁹+ζ¹⁵¹+ζ¹⁷⁹+ζ¹⁹¹+ζ¹⁹⁹+ζ²¹¹+ζ²³⁹+ζ²⁵¹+ζ²⁵⁹+ζ²⁷¹+ζ²⁹⁹+ζ³¹¹+ζ³³¹+ζ³⁵⁹+ζ³⁷¹+ζ³⁷⁹+ζ³⁹¹+ζ⁴¹⁹+ζ⁴³¹+ζ⁴³⁹+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵⁵¹+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁵⁹	−ζ¹⁹−ζ³¹−ζ⁵⁹−ζ⁷¹−ζ⁷⁹−ζ⁹¹−ζ¹¹⁹−ζ¹³¹−ζ¹³⁹−ζ¹⁵¹−ζ¹⁷⁹−ζ¹⁹¹−ζ¹⁹⁹−ζ²¹¹−ζ²³⁹−ζ²⁵¹−ζ²⁵⁹−ζ²⁷¹−ζ²⁹⁹−ζ³¹¹−ζ³³¹−ζ³⁵⁹−ζ³⁷¹−ζ³⁷⁹−ζ³⁹¹−ζ⁴¹⁹−ζ⁴³¹−ζ⁴³⁹−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵⁵¹−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁵⁹	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	ζ⁷+ζ²³+ζ⁴³+ζ⁴⁷+ζ⁶⁷+ζ⁸³+ζ¹⁰³+ζ¹⁰⁷+ζ¹²⁷+ζ¹⁶³+ζ¹⁶⁷+ζ²⁰³+ζ²²³+ζ²²⁷+ζ²⁴⁷+ζ²⁶³+ζ²⁸³+ζ²⁸⁷+ζ³⁰⁷+ζ³²³+ζ³⁴³+ζ³⁴⁷+ζ³⁶⁷+ζ³⁸³+ζ⁴⁰³+ζ⁴²⁷+ζ⁴⁴³+ζ⁴⁶³+ζ⁴⁶⁷+ζ⁴⁸⁷+ζ⁵⁰³+ζ⁵²³+ζ⁵²⁷+ζ⁵⁴⁷+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁶⁰⁷+ζ⁶²³+ζ⁶⁴³+ζ⁶⁴⁷	−ζ⁷−ζ²³−ζ⁴³−ζ⁴⁷−ζ⁶⁷−ζ⁸³−ζ¹⁰³−ζ¹⁰⁷−ζ¹²⁷−ζ¹⁶³−ζ¹⁶⁷−ζ²⁰³−ζ²²³−ζ²²⁷−ζ²⁴⁷−ζ²⁶³−ζ²⁸³−ζ²⁸⁷−ζ³⁰⁷−ζ³²³−ζ³⁴³−ζ³⁴⁷−ζ³⁶⁷−ζ³⁸³−ζ⁴⁰³−ζ⁴²⁷−ζ⁴⁴³−ζ⁴⁶³−ζ⁴⁶⁷−ζ⁴⁸⁷−ζ⁵⁰³−ζ⁵²³−ζ⁵²⁷−ζ⁵⁴⁷−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁶⁰⁷−ζ⁶²³−ζ⁶⁴³−ζ⁶⁴⁷	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	$1 - i \sqrt{3}$	$1 - i \sqrt{3}$	$1 - i \sqrt{3}$	$1 - i \sqrt{3}$	2ζ⁷+2ζ¹⁹+2ζ³¹+2ζ⁴³+2ζ⁶⁷+2ζ⁷⁹+2ζ⁹¹+2ζ¹⁰³+2ζ¹²⁷+2ζ¹³⁹+2ζ¹⁵¹+2ζ¹⁶³+2ζ¹⁹⁹+2ζ²¹¹+2ζ²²³+2ζ²⁴⁷+2ζ²⁵⁹+2ζ²⁷¹+2ζ²⁸³+2ζ³⁰⁷+2ζ³³¹+2ζ³⁴³+2ζ³⁶⁷+2ζ³⁷⁹+2ζ³⁹¹+2ζ⁴⁰³+2ζ⁴²⁷+2ζ⁴³⁹+2ζ⁴⁶³+2ζ⁴⁸⁷+2ζ⁴⁹⁹+2ζ⁵¹¹+2ζ⁵²³+2ζ⁵⁴⁷+2ζ⁵⁵⁹+2ζ⁵⁷¹+2ζ⁶⁰⁷+2ζ⁶¹⁹+2ζ⁶³¹+2ζ⁶⁴³	−2ζ⁷−2ζ¹⁹−2ζ³¹−2ζ⁴³−2ζ⁶⁷−2ζ⁷⁹−2ζ⁹¹−2ζ¹⁰³−2ζ¹²⁷−2ζ¹³⁹−2ζ¹⁵¹−2ζ¹⁶³−2ζ¹⁹⁹−2ζ²¹¹−2ζ²²³−2ζ²⁴⁷−2ζ²⁵⁹−2ζ²⁷¹−2ζ²⁸³−2ζ³⁰⁷−2ζ³³¹−2ζ³⁴³−2ζ³⁶⁷−2ζ³⁷⁹−2ζ³⁹¹−2ζ⁴⁰³−2ζ⁴²⁷−2ζ⁴³⁹−2ζ⁴⁶³−2ζ⁴⁸⁷−2ζ⁴⁹⁹−2ζ⁵¹¹−2ζ⁵²³−2ζ⁵⁴⁷−2ζ⁵⁵⁹−2ζ⁵⁷¹−2ζ⁶⁰⁷−2ζ⁶¹⁹−2ζ⁶³¹−2ζ⁶⁴³	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	−ζ³⁴−ζ⁴⁶−ζ⁹⁴−ζ¹⁰⁶−ζ¹⁶⁶−ζ²¹⁴−ζ²²⁶−ζ²⁷⁴−ζ³³⁴−ζ³⁴⁶−ζ³⁹⁴−ζ⁴⁰⁶−ζ⁴⁵⁴−ζ⁴⁶⁶−ζ⁵¹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁵⁸⁶−ζ⁶³⁴−ζ⁶⁴⁶	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	−ζ³⁴−ζ⁴⁶−ζ⁹⁴−ζ¹⁰⁶−ζ¹⁶⁶−ζ²¹⁴−ζ²²⁶−ζ²⁷⁴−ζ³³⁴−ζ³⁴⁶−ζ³⁹⁴−ζ⁴⁰⁶−ζ⁴⁵⁴−ζ⁴⁶⁶−ζ⁵¹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁵⁸⁶−ζ⁶³⁴−ζ⁶⁴⁶	−ζ³⁴−ζ⁴⁶−ζ⁹⁴−ζ¹⁰⁶−ζ¹⁶⁶−ζ²¹⁴−ζ²²⁶−ζ²⁷⁴−ζ³³⁴−ζ³⁴⁶−ζ³⁹⁴−ζ⁴⁰⁶−ζ⁴⁵⁴−ζ⁴⁶⁶−ζ⁵¹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁵⁸⁶−ζ⁶³⁴−ζ⁶⁴⁶	−ζ³⁴−ζ⁴⁶−ζ⁹⁴−ζ¹⁰⁶−ζ¹⁶⁶−ζ²¹⁴−ζ²²⁶−ζ²⁷⁴−ζ³³⁴−ζ³⁴⁶−ζ³⁹⁴−ζ⁴⁰⁶−ζ⁴⁵⁴−ζ⁴⁶⁶−ζ⁵¹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁵⁸⁶−ζ⁶³⁴−ζ⁶⁴⁶	−ζ³⁴−ζ⁴⁶−ζ⁹⁴−ζ¹⁰⁶−ζ¹⁶⁶−ζ²¹⁴−ζ²²⁶−ζ²⁷⁴−ζ³³⁴−ζ³⁴⁶−ζ³⁹⁴−ζ⁴⁰⁶−ζ⁴⁵⁴−ζ⁴⁶⁶−ζ⁵¹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁵⁸⁶−ζ⁶³⁴−ζ⁶⁴⁶	−ζ³⁴−ζ⁴⁶−ζ⁹⁴−ζ¹⁰⁶−ζ¹⁶⁶−ζ²¹⁴−ζ²²⁶−ζ²⁷⁴−ζ³³⁴−ζ³⁴⁶−ζ³⁹⁴−ζ⁴⁰⁶−ζ⁴⁵⁴−ζ⁴⁶⁶−ζ⁵¹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁵⁸⁶−ζ⁶³⁴−ζ⁶⁴⁶	−ζ¹⁹−ζ³¹−ζ⁷⁹−ζ⁹¹−ζ¹³⁹−ζ¹⁵¹−ζ¹⁹⁹−ζ²¹¹−ζ²⁵⁹−ζ²⁷¹−ζ³³¹−ζ³⁷⁹−ζ³⁹¹−ζ⁴³⁹−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁶¹⁹−ζ⁶³¹	ζ¹⁹+ζ³¹+ζ⁷⁹+ζ⁹¹+ζ¹³⁹+ζ¹⁵¹+ζ¹⁹⁹+ζ²¹¹+ζ²⁵⁹+ζ²⁷¹+ζ³³¹+ζ³⁷⁹+ζ³⁹¹+ζ⁴³⁹+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁶¹⁹+ζ⁶³¹	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	−ζ⁵⁸−ζ⁸²−ζ¹¹⁸−ζ¹⁴²−ζ¹⁷⁸−ζ²⁰²−ζ²³⁸−ζ²⁶²−ζ²⁹⁸−ζ³²²−ζ³⁵⁸−ζ³⁸²−ζ⁴⁴²−ζ⁴⁷⁸−ζ⁵⁰²−ζ⁵³⁸−ζ⁵⁶²−ζ⁵⁹⁸−ζ⁶²²−ζ⁶⁵⁸	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	−ζ⁵⁸−ζ⁸²−ζ¹¹⁸−ζ¹⁴²−ζ¹⁷⁸−ζ²⁰²−ζ²³⁸−ζ²⁶²−ζ²⁹⁸−ζ³²²−ζ³⁵⁸−ζ³⁸²−ζ⁴⁴²−ζ⁴⁷⁸−ζ⁵⁰²−ζ⁵³⁸−ζ⁵⁶²−ζ⁵⁹⁸−ζ⁶²²−ζ⁶⁵⁸	−ζ⁵⁸−ζ⁸²−ζ¹¹⁸−ζ¹⁴²−ζ¹⁷⁸−ζ²⁰²−ζ²³⁸−ζ²⁶²−ζ²⁹⁸−ζ³²²−ζ³⁵⁸−ζ³⁸²−ζ⁴⁴²−ζ⁴⁷⁸−ζ⁵⁰²−ζ⁵³⁸−ζ⁵⁶²−ζ⁵⁹⁸−ζ⁶²²−ζ⁶⁵⁸	−ζ⁵⁸−ζ⁸²−ζ¹¹⁸−ζ¹⁴²−ζ¹⁷⁸−ζ²⁰²−ζ²³⁸−ζ²⁶²−ζ²⁹⁸−ζ³²²−ζ³⁵⁸−ζ³⁸²−ζ⁴⁴²−ζ⁴⁷⁸−ζ⁵⁰²−ζ⁵³⁸−ζ⁵⁶²−ζ⁵⁹⁸−ζ⁶²²−ζ⁶⁵⁸	−ζ⁵⁸−ζ⁸²−ζ¹¹⁸−ζ¹⁴²−ζ¹⁷⁸−ζ²⁰²−ζ²³⁸−ζ²⁶²−ζ²⁹⁸−ζ³²²−ζ³⁵⁸−ζ³⁸²−ζ⁴⁴²−ζ⁴⁷⁸−ζ⁵⁰²−ζ⁵³⁸−ζ⁵⁶²−ζ⁵⁹⁸−ζ⁶²²−ζ⁶⁵⁸	−ζ⁵⁸−ζ⁸²−ζ¹¹⁸−ζ¹⁴²−ζ¹⁷⁸−ζ²⁰²−ζ²³⁸−ζ²⁶²−ζ²⁹⁸−ζ³²²−ζ³⁵⁸−ζ³⁸²−ζ⁴⁴²−ζ⁴⁷⁸−ζ⁵⁰²−ζ⁵³⁸−ζ⁵⁶²−ζ⁵⁹⁸−ζ⁶²²−ζ⁶⁵⁸	−ζ⁷−ζ⁴³−ζ⁶⁷−ζ¹⁰³−ζ¹²⁷−ζ¹⁶³−ζ²²³−ζ²⁴⁷−ζ²⁸³−ζ³⁰⁷−ζ³⁴³−ζ³⁶⁷−ζ⁴⁰³−ζ⁴²⁷−ζ⁴⁶³−ζ⁴⁸⁷−ζ⁵²³−ζ⁵⁴⁷−ζ⁶⁰⁷−ζ⁶⁴³	ζ⁷+ζ⁴³+ζ⁶⁷+ζ¹⁰³+ζ¹²⁷+ζ¹⁶³+ζ²²³+ζ²⁴⁷+ζ²⁸³+ζ³⁰⁷+ζ³⁴³+ζ³⁶⁷+ζ⁴⁰³+ζ⁴²⁷+ζ⁴⁶³+ζ⁴⁸⁷+ζ⁵²³+ζ⁵⁴⁷+ζ⁶⁰⁷+ζ⁶⁴³	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 1 - 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χ₁₀₈	4	-4	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 + 2 i \sqrt{3}$	$2 - 2 i \sqrt{3}$	2ζ⁸²+2ζ⁹⁴+2ζ²¹⁴+2ζ²²⁶+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴⁷⁸+2ζ⁶²²	2ζ⁴⁶+2ζ¹⁷⁸+2ζ²⁶²+2ζ³⁹⁴+2ζ⁴⁴²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶⁵⁸	2ζ³⁴+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁷⁴+2ζ²⁹⁸+2ζ⁴⁰⁶+2ζ⁵³⁸+2ζ⁵⁶²	2ζ¹⁰⁶+2ζ²⁰²+2ζ²³⁸+2ζ³³⁴+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ⁵⁸+2ζ¹¹⁸+2ζ³²²+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁸⁶+2ζ⁶⁴⁶	−2ζ⁸²−2ζ⁹⁴−2ζ²¹⁴−2ζ²²⁶−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴⁷⁸−2ζ⁶²²	−2ζ⁴⁶−2ζ¹⁷⁸−2ζ²⁶²−2ζ³⁹⁴−2ζ⁴⁴²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶⁵⁸	−2ζ³⁴−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁷⁴−2ζ²⁹⁸−2ζ⁴⁰⁶−2ζ⁵³⁸−2ζ⁵⁶²	−2ζ¹⁰⁶−2ζ²⁰²−2ζ²³⁸−2ζ³³⁴−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ⁵⁸−2ζ¹¹⁸−2ζ³²²−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁸⁶−2ζ⁶⁴⁶	0	0	2ζ³⁴+2ζ⁴⁶+2ζ⁹⁴+2ζ¹⁰⁶+2ζ¹⁶⁶+2ζ²¹⁴+2ζ²²⁶+2ζ²⁷⁴+2ζ³³⁴+2ζ³⁴⁶+2ζ³⁹⁴+2ζ⁴⁰⁶+2ζ⁴⁵⁴+2ζ⁴⁶⁶+2ζ⁵¹⁴+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁵⁸⁶+2ζ⁶³⁴+2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁴⁶−2ζ⁹⁴−2ζ¹⁰⁶−2ζ¹⁶⁶−2ζ²¹⁴−2ζ²²⁶−2ζ²⁷⁴−2ζ³³⁴−2ζ³⁴⁶−2ζ³⁹⁴−2ζ⁴⁰⁶−2ζ⁴⁵⁴−2ζ⁴⁶⁶−2ζ⁵¹⁴−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁵⁸⁶−2ζ⁶³⁴−2ζ⁶⁴⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶	−ζ⁴⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴	−ζ³⁴−ζ¹⁶⁶−ζ²⁷⁴−ζ⁴⁰⁶	−ζ¹⁰⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁶³⁴	−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶	ζ⁴⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴	ζ³⁴+ζ¹⁶⁶+ζ²⁷⁴+ζ⁴⁰⁶	ζ¹⁰⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁶³⁴	ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	0	0	2ζ⁵⁸+2ζ⁸²+2ζ¹¹⁸+2ζ¹⁴²+2ζ¹⁷⁸+2ζ²⁰²+2ζ²³⁸+2ζ²⁶²+2ζ²⁹⁸+2ζ³²²+2ζ³⁵⁸+2ζ³⁸²+2ζ⁴⁴²+2ζ⁴⁷⁸+2ζ⁵⁰²+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁵⁹⁸+2ζ⁶²²+2ζ⁶⁵⁸	−2ζ⁵⁸−2ζ⁸²−2ζ¹¹⁸−2ζ¹⁴²−2ζ¹⁷⁸−2ζ²⁰²−2ζ²³⁸−2ζ²⁶²−2ζ²⁹⁸−2ζ³²²−2ζ³⁵⁸−2ζ³⁸²−2ζ⁴⁴²−2ζ⁴⁷⁸−2ζ⁵⁰²−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁵⁹⁸−2ζ⁶²²−2ζ⁶⁵⁸	−ζ⁸²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ¹⁷⁸−ζ²⁶²−ζ⁴⁴²−ζ⁶⁵⁸	−ζ¹⁴²−ζ²⁹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ²⁰²−ζ²³⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²	ζ⁸²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ¹⁷⁸+ζ²⁶²+ζ⁴⁴²+ζ⁶⁵⁸	ζ¹⁴²+ζ²⁹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²⁰²+ζ²³⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 - 2 i \sqrt{3}$	$2 + 2 i \sqrt{3}$	2ζ³⁸+2ζ¹⁸²+2ζ³⁰²+2ζ³¹⁴+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁵⁶⁶+2ζ⁵⁷⁸	2ζ²+2ζ⁸⁶+2ζ¹³⁴+2ζ²¹⁸+2ζ²⁶⁶+2ζ³⁹⁸+2ζ⁴⁸²+2ζ⁶¹⁴	2ζ⁹⁸+2ζ¹²²+2ζ²⁵⁴+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁶²⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ³²⁶+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁵⁵⁴	2ζ¹⁴+2ζ⁷⁴+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³³⁸+2ζ⁵⁴²+2ζ⁶⁰²	−2ζ³⁸−2ζ¹⁸²−2ζ³⁰²−2ζ³¹⁴−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁵⁶⁶−2ζ⁵⁷⁸	−2ζ²−2ζ⁸⁶−2ζ¹³⁴−2ζ²¹⁸−2ζ²⁶⁶−2ζ³⁹⁸−2ζ⁴⁸²−2ζ⁶¹⁴	−2ζ⁹⁸−2ζ¹²²−2ζ²⁵⁴−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ³²⁶−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁵⁵⁴	−2ζ¹⁴−2ζ⁷⁴−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³³⁸−2ζ⁵⁴²−2ζ⁶⁰²	0	0	2ζ¹⁴+2ζ²⁶+2ζ⁷⁴+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁴⁶+2ζ¹⁹⁴+2ζ²⁰⁶+2ζ²⁵⁴+2ζ²⁶⁶+2ζ³¹⁴+2ζ³²⁶+2ζ³⁸⁶+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁹⁴+2ζ⁵⁵⁴+2ζ⁵⁶⁶+2ζ⁶¹⁴+2ζ⁶²⁶	−2ζ¹⁴−2ζ²⁶−2ζ⁷⁴−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁴⁶−2ζ¹⁹⁴−2ζ²⁰⁶−2ζ²⁵⁴−2ζ²⁶⁶−2ζ³¹⁴−2ζ³²⁶−2ζ³⁸⁶−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁹⁴−2ζ⁵⁵⁴−2ζ⁵⁶⁶−2ζ⁶¹⁴−2ζ⁶²⁶	−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ⁶¹⁴	−ζ²⁵⁴−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²⁶−ζ¹⁹⁴−ζ³²⁶−ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶	ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ⁶¹⁴	ζ²⁵⁴+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁹⁴+ζ³²⁶+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶	0	0	2ζ²+2ζ³⁸+2ζ⁶²+2ζ⁹⁸+2ζ¹²²+2ζ¹⁵⁸+2ζ¹⁸²+2ζ²¹⁸+2ζ²⁷⁸+2ζ³⁰²+2ζ³³⁸+2ζ³⁶²+2ζ³⁹⁸+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁸²+2ζ⁵¹⁸+2ζ⁵⁴²+2ζ⁵⁷⁸+2ζ⁶⁰²	−2ζ²−2ζ³⁸−2ζ⁶²−2ζ⁹⁸−2ζ¹²²−2ζ¹⁵⁸−2ζ¹⁸²−2ζ²¹⁸−2ζ²⁷⁸−2ζ³⁰²−2ζ³³⁸−2ζ³⁶²−2ζ³⁹⁸−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁸²−2ζ⁵¹⁸−2ζ⁵⁴²−2ζ⁵⁷⁸−2ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ⁵⁷⁸	−ζ²−ζ²¹⁸−ζ³⁹⁸−ζ⁴⁸²	−ζ⁹⁸−ζ¹²²−ζ³⁶²−ζ⁵¹⁸	−ζ⁶²−ζ¹⁵⁸−ζ⁴²²−ζ⁴⁵⁸	−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ⁵⁷⁸	ζ²+ζ²¹⁸+ζ³⁹⁸+ζ⁴⁸²	ζ⁹⁸+ζ¹²²+ζ³⁶²+ζ⁵¹⁸	ζ⁶²+ζ¹⁵⁸+ζ⁴²²+ζ⁴⁵⁸	ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₁₀₉	4	-4	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 + 2 i \sqrt{3}$	$2 - 2 i \sqrt{3}$	2ζ⁴⁶+2ζ¹⁷⁸+2ζ²⁶²+2ζ³⁹⁴+2ζ⁴⁴²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶⁵⁸	2ζ⁵⁸+2ζ¹¹⁸+2ζ³²²+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁸⁶+2ζ⁶⁴⁶	2ζ¹⁰⁶+2ζ²⁰²+2ζ²³⁸+2ζ³³⁴+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ⁸²+2ζ⁹⁴+2ζ²¹⁴+2ζ²²⁶+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴⁷⁸+2ζ⁶²²	2ζ³⁴+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁷⁴+2ζ²⁹⁸+2ζ⁴⁰⁶+2ζ⁵³⁸+2ζ⁵⁶²	−2ζ⁴⁶−2ζ¹⁷⁸−2ζ²⁶²−2ζ³⁹⁴−2ζ⁴⁴²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶⁵⁸	−2ζ⁵⁸−2ζ¹¹⁸−2ζ³²²−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁸⁶−2ζ⁶⁴⁶	−2ζ¹⁰⁶−2ζ²⁰²−2ζ²³⁸−2ζ³³⁴−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ⁸²−2ζ⁹⁴−2ζ²¹⁴−2ζ²²⁶−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴⁷⁸−2ζ⁶²²	−2ζ³⁴−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁷⁴−2ζ²⁹⁸−2ζ⁴⁰⁶−2ζ⁵³⁸−2ζ⁵⁶²	0	0	2ζ³⁴+2ζ⁴⁶+2ζ⁹⁴+2ζ¹⁰⁶+2ζ¹⁶⁶+2ζ²¹⁴+2ζ²²⁶+2ζ²⁷⁴+2ζ³³⁴+2ζ³⁴⁶+2ζ³⁹⁴+2ζ⁴⁰⁶+2ζ⁴⁵⁴+2ζ⁴⁶⁶+2ζ⁵¹⁴+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁵⁸⁶+2ζ⁶³⁴+2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁴⁶−2ζ⁹⁴−2ζ¹⁰⁶−2ζ¹⁶⁶−2ζ²¹⁴−2ζ²²⁶−2ζ²⁷⁴−2ζ³³⁴−2ζ³⁴⁶−2ζ³⁹⁴−2ζ⁴⁰⁶−2ζ⁴⁵⁴−2ζ⁴⁶⁶−2ζ⁵¹⁴−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁵⁸⁶−2ζ⁶³⁴−2ζ⁶⁴⁶	−ζ⁴⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴	−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ¹⁰⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁶³⁴	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁷⁴−ζ⁴⁰⁶	ζ⁴⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴	ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁷⁴+ζ⁴⁰⁶	0	0	2ζ⁵⁸+2ζ⁸²+2ζ¹¹⁸+2ζ¹⁴²+2ζ¹⁷⁸+2ζ²⁰²+2ζ²³⁸+2ζ²⁶²+2ζ²⁹⁸+2ζ³²²+2ζ³⁵⁸+2ζ³⁸²+2ζ⁴⁴²+2ζ⁴⁷⁸+2ζ⁵⁰²+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁵⁹⁸+2ζ⁶²²+2ζ⁶⁵⁸	−2ζ⁵⁸−2ζ⁸²−2ζ¹¹⁸−2ζ¹⁴²−2ζ¹⁷⁸−2ζ²⁰²−2ζ²³⁸−2ζ²⁶²−2ζ²⁹⁸−2ζ³²²−2ζ³⁵⁸−2ζ³⁸²−2ζ⁴⁴²−2ζ⁴⁷⁸−2ζ⁵⁰²−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁵⁹⁸−2ζ⁶²²−2ζ⁶⁵⁸	−ζ¹⁷⁸−ζ²⁶²−ζ⁴⁴²−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²	−ζ²⁰²−ζ²³⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ⁸²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ¹⁴²−ζ²⁹⁸−ζ⁵³⁸−ζ⁵⁶²	ζ¹⁷⁸+ζ²⁶²+ζ⁴⁴²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²	ζ²⁰²+ζ²³⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁸²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ¹⁴²+ζ²⁹⁸+ζ⁵³⁸+ζ⁵⁶²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 - 2 i \sqrt{3}$	$2 + 2 i \sqrt{3}$	2ζ²+2ζ⁸⁶+2ζ¹³⁴+2ζ²¹⁸+2ζ²⁶⁶+2ζ³⁹⁸+2ζ⁴⁸²+2ζ⁶¹⁴	2ζ¹⁴+2ζ⁷⁴+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³³⁸+2ζ⁵⁴²+2ζ⁶⁰²	2ζ²⁶+2ζ⁶²+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ³²⁶+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁵⁵⁴	2ζ³⁸+2ζ¹⁸²+2ζ³⁰²+2ζ³¹⁴+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁵⁶⁶+2ζ⁵⁷⁸	2ζ⁹⁸+2ζ¹²²+2ζ²⁵⁴+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁶²⁶	−2ζ²−2ζ⁸⁶−2ζ¹³⁴−2ζ²¹⁸−2ζ²⁶⁶−2ζ³⁹⁸−2ζ⁴⁸²−2ζ⁶¹⁴	−2ζ¹⁴−2ζ⁷⁴−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³³⁸−2ζ⁵⁴²−2ζ⁶⁰²	−2ζ²⁶−2ζ⁶²−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ³²⁶−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁵⁵⁴	−2ζ³⁸−2ζ¹⁸²−2ζ³⁰²−2ζ³¹⁴−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁵⁶⁶−2ζ⁵⁷⁸	−2ζ⁹⁸−2ζ¹²²−2ζ²⁵⁴−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁶²⁶	0	0	2ζ¹⁴+2ζ²⁶+2ζ⁷⁴+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁴⁶+2ζ¹⁹⁴+2ζ²⁰⁶+2ζ²⁵⁴+2ζ²⁶⁶+2ζ³¹⁴+2ζ³²⁶+2ζ³⁸⁶+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁹⁴+2ζ⁵⁵⁴+2ζ⁵⁶⁶+2ζ⁶¹⁴+2ζ⁶²⁶	−2ζ¹⁴−2ζ²⁶−2ζ⁷⁴−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁴⁶−2ζ¹⁹⁴−2ζ²⁰⁶−2ζ²⁵⁴−2ζ²⁶⁶−2ζ³¹⁴−2ζ³²⁶−2ζ³⁸⁶−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁹⁴−2ζ⁵⁵⁴−2ζ⁵⁶⁶−2ζ⁶¹⁴−2ζ⁶²⁶	−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶	−ζ²⁶−ζ¹⁹⁴−ζ³²⁶−ζ⁵⁵⁴	−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ²⁵⁴−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁶²⁶	ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶	ζ²⁶+ζ¹⁹⁴+ζ³²⁶+ζ⁵⁵⁴	ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ²⁵⁴+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁶²⁶	0	0	2ζ²+2ζ³⁸+2ζ⁶²+2ζ⁹⁸+2ζ¹²²+2ζ¹⁵⁸+2ζ¹⁸²+2ζ²¹⁸+2ζ²⁷⁸+2ζ³⁰²+2ζ³³⁸+2ζ³⁶²+2ζ³⁹⁸+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁸²+2ζ⁵¹⁸+2ζ⁵⁴²+2ζ⁵⁷⁸+2ζ⁶⁰²	−2ζ²−2ζ³⁸−2ζ⁶²−2ζ⁹⁸−2ζ¹²²−2ζ¹⁵⁸−2ζ¹⁸²−2ζ²¹⁸−2ζ²⁷⁸−2ζ³⁰²−2ζ³³⁸−2ζ³⁶²−2ζ³⁹⁸−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁸²−2ζ⁵¹⁸−2ζ⁵⁴²−2ζ⁵⁷⁸−2ζ⁶⁰²	−ζ²−ζ²¹⁸−ζ³⁹⁸−ζ⁴⁸²	−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁶²−ζ¹⁵⁸−ζ⁴²²−ζ⁴⁵⁸	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ³⁶²−ζ⁵¹⁸	ζ²+ζ²¹⁸+ζ³⁹⁸+ζ⁴⁸²	ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁶²+ζ¹⁵⁸+ζ⁴²²+ζ⁴⁵⁸	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ³⁶²+ζ⁵¹⁸	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₁₁₀	4	-4	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 + 2 i \sqrt{3}$	$2 - 2 i \sqrt{3}$	2ζ³⁴+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁷⁴+2ζ²⁹⁸+2ζ⁴⁰⁶+2ζ⁵³⁸+2ζ⁵⁶²	2ζ¹⁰⁶+2ζ²⁰²+2ζ²³⁸+2ζ³³⁴+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ⁴⁶+2ζ¹⁷⁸+2ζ²⁶²+2ζ³⁹⁴+2ζ⁴⁴²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶⁵⁸	2ζ⁵⁸+2ζ¹¹⁸+2ζ³²²+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁸⁶+2ζ⁶⁴⁶	2ζ⁸²+2ζ⁹⁴+2ζ²¹⁴+2ζ²²⁶+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴⁷⁸+2ζ⁶²²	−2ζ³⁴−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁷⁴−2ζ²⁹⁸−2ζ⁴⁰⁶−2ζ⁵³⁸−2ζ⁵⁶²	−2ζ¹⁰⁶−2ζ²⁰²−2ζ²³⁸−2ζ³³⁴−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ⁴⁶−2ζ¹⁷⁸−2ζ²⁶²−2ζ³⁹⁴−2ζ⁴⁴²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶⁵⁸	−2ζ⁵⁸−2ζ¹¹⁸−2ζ³²²−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁸⁶−2ζ⁶⁴⁶	−2ζ⁸²−2ζ⁹⁴−2ζ²¹⁴−2ζ²²⁶−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴⁷⁸−2ζ⁶²²	0	0	2ζ³⁴+2ζ⁴⁶+2ζ⁹⁴+2ζ¹⁰⁶+2ζ¹⁶⁶+2ζ²¹⁴+2ζ²²⁶+2ζ²⁷⁴+2ζ³³⁴+2ζ³⁴⁶+2ζ³⁹⁴+2ζ⁴⁰⁶+2ζ⁴⁵⁴+2ζ⁴⁶⁶+2ζ⁵¹⁴+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁵⁸⁶+2ζ⁶³⁴+2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁴⁶−2ζ⁹⁴−2ζ¹⁰⁶−2ζ¹⁶⁶−2ζ²¹⁴−2ζ²²⁶−2ζ²⁷⁴−2ζ³³⁴−2ζ³⁴⁶−2ζ³⁹⁴−2ζ⁴⁰⁶−2ζ⁴⁵⁴−2ζ⁴⁶⁶−2ζ⁵¹⁴−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁵⁸⁶−2ζ⁶³⁴−2ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁷⁴−ζ⁴⁰⁶	−ζ¹⁰⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁶³⁴	−ζ⁴⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴	−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁷⁴+ζ⁴⁰⁶	ζ¹⁰⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁶³⁴	ζ⁴⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴	ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶	0	0	2ζ⁵⁸+2ζ⁸²+2ζ¹¹⁸+2ζ¹⁴²+2ζ¹⁷⁸+2ζ²⁰²+2ζ²³⁸+2ζ²⁶²+2ζ²⁹⁸+2ζ³²²+2ζ³⁵⁸+2ζ³⁸²+2ζ⁴⁴²+2ζ⁴⁷⁸+2ζ⁵⁰²+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁵⁹⁸+2ζ⁶²²+2ζ⁶⁵⁸	−2ζ⁵⁸−2ζ⁸²−2ζ¹¹⁸−2ζ¹⁴²−2ζ¹⁷⁸−2ζ²⁰²−2ζ²³⁸−2ζ²⁶²−2ζ²⁹⁸−2ζ³²²−2ζ³⁵⁸−2ζ³⁸²−2ζ⁴⁴²−2ζ⁴⁷⁸−2ζ⁵⁰²−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁵⁹⁸−2ζ⁶²²−2ζ⁶⁵⁸	−ζ¹⁴²−ζ²⁹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ²⁰²−ζ²³⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ¹⁷⁸−ζ²⁶²−ζ⁴⁴²−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²	−ζ⁸²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	ζ¹⁴²+ζ²⁹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²⁰²+ζ²³⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ¹⁷⁸+ζ²⁶²+ζ⁴⁴²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²	ζ⁸²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 - 2 i \sqrt{3}$	$2 + 2 i \sqrt{3}$	2ζ⁹⁸+2ζ¹²²+2ζ²⁵⁴+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁶²⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ³²⁶+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁵⁵⁴	2ζ²+2ζ⁸⁶+2ζ¹³⁴+2ζ²¹⁸+2ζ²⁶⁶+2ζ³⁹⁸+2ζ⁴⁸²+2ζ⁶¹⁴	2ζ¹⁴+2ζ⁷⁴+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³³⁸+2ζ⁵⁴²+2ζ⁶⁰²	2ζ³⁸+2ζ¹⁸²+2ζ³⁰²+2ζ³¹⁴+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁵⁶⁶+2ζ⁵⁷⁸	−2ζ⁹⁸−2ζ¹²²−2ζ²⁵⁴−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ³²⁶−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁵⁵⁴	−2ζ²−2ζ⁸⁶−2ζ¹³⁴−2ζ²¹⁸−2ζ²⁶⁶−2ζ³⁹⁸−2ζ⁴⁸²−2ζ⁶¹⁴	−2ζ¹⁴−2ζ⁷⁴−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³³⁸−2ζ⁵⁴²−2ζ⁶⁰²	−2ζ³⁸−2ζ¹⁸²−2ζ³⁰²−2ζ³¹⁴−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁵⁶⁶−2ζ⁵⁷⁸	0	0	2ζ¹⁴+2ζ²⁶+2ζ⁷⁴+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁴⁶+2ζ¹⁹⁴+2ζ²⁰⁶+2ζ²⁵⁴+2ζ²⁶⁶+2ζ³¹⁴+2ζ³²⁶+2ζ³⁸⁶+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁹⁴+2ζ⁵⁵⁴+2ζ⁵⁶⁶+2ζ⁶¹⁴+2ζ⁶²⁶	−2ζ¹⁴−2ζ²⁶−2ζ⁷⁴−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁴⁶−2ζ¹⁹⁴−2ζ²⁰⁶−2ζ²⁵⁴−2ζ²⁶⁶−2ζ³¹⁴−2ζ³²⁶−2ζ³⁸⁶−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁹⁴−2ζ⁵⁵⁴−2ζ⁵⁶⁶−2ζ⁶¹⁴−2ζ⁶²⁶	−ζ²⁵⁴−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²⁶−ζ¹⁹⁴−ζ³²⁶−ζ⁵⁵⁴	−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶	−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	ζ²⁵⁴+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁹⁴+ζ³²⁶+ζ⁵⁵⁴	ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶	ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	0	0	2ζ²+2ζ³⁸+2ζ⁶²+2ζ⁹⁸+2ζ¹²²+2ζ¹⁵⁸+2ζ¹⁸²+2ζ²¹⁸+2ζ²⁷⁸+2ζ³⁰²+2ζ³³⁸+2ζ³⁶²+2ζ³⁹⁸+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁸²+2ζ⁵¹⁸+2ζ⁵⁴²+2ζ⁵⁷⁸+2ζ⁶⁰²	−2ζ²−2ζ³⁸−2ζ⁶²−2ζ⁹⁸−2ζ¹²²−2ζ¹⁵⁸−2ζ¹⁸²−2ζ²¹⁸−2ζ²⁷⁸−2ζ³⁰²−2ζ³³⁸−2ζ³⁶²−2ζ³⁹⁸−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁸²−2ζ⁵¹⁸−2ζ⁵⁴²−2ζ⁵⁷⁸−2ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ³⁶²−ζ⁵¹⁸	−ζ⁶²−ζ¹⁵⁸−ζ⁴²²−ζ⁴⁵⁸	−ζ²−ζ²¹⁸−ζ³⁹⁸−ζ⁴⁸²	−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ³⁶²+ζ⁵¹⁸	ζ⁶²+ζ¹⁵⁸+ζ⁴²²+ζ⁴⁵⁸	ζ²+ζ²¹⁸+ζ³⁹⁸+ζ⁴⁸²	ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ⁵⁷⁸	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₁₁₁	4	-4	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 + 2 i \sqrt{3}$	$2 - 2 i \sqrt{3}$	2ζ¹⁰⁶+2ζ²⁰²+2ζ²³⁸+2ζ³³⁴+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ⁸²+2ζ⁹⁴+2ζ²¹⁴+2ζ²²⁶+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴⁷⁸+2ζ⁶²²	2ζ⁵⁸+2ζ¹¹⁸+2ζ³²²+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁸⁶+2ζ⁶⁴⁶	2ζ³⁴+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁷⁴+2ζ²⁹⁸+2ζ⁴⁰⁶+2ζ⁵³⁸+2ζ⁵⁶²	2ζ⁴⁶+2ζ¹⁷⁸+2ζ²⁶²+2ζ³⁹⁴+2ζ⁴⁴²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶⁵⁸	−2ζ¹⁰⁶−2ζ²⁰²−2ζ²³⁸−2ζ³³⁴−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ⁸²−2ζ⁹⁴−2ζ²¹⁴−2ζ²²⁶−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴⁷⁸−2ζ⁶²²	−2ζ⁵⁸−2ζ¹¹⁸−2ζ³²²−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁸⁶−2ζ⁶⁴⁶	−2ζ³⁴−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁷⁴−2ζ²⁹⁸−2ζ⁴⁰⁶−2ζ⁵³⁸−2ζ⁵⁶²	−2ζ⁴⁶−2ζ¹⁷⁸−2ζ²⁶²−2ζ³⁹⁴−2ζ⁴⁴²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶⁵⁸	0	0	2ζ³⁴+2ζ⁴⁶+2ζ⁹⁴+2ζ¹⁰⁶+2ζ¹⁶⁶+2ζ²¹⁴+2ζ²²⁶+2ζ²⁷⁴+2ζ³³⁴+2ζ³⁴⁶+2ζ³⁹⁴+2ζ⁴⁰⁶+2ζ⁴⁵⁴+2ζ⁴⁶⁶+2ζ⁵¹⁴+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁵⁸⁶+2ζ⁶³⁴+2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁴⁶−2ζ⁹⁴−2ζ¹⁰⁶−2ζ¹⁶⁶−2ζ²¹⁴−2ζ²²⁶−2ζ²⁷⁴−2ζ³³⁴−2ζ³⁴⁶−2ζ³⁹⁴−2ζ⁴⁰⁶−2ζ⁴⁵⁴−2ζ⁴⁶⁶−2ζ⁵¹⁴−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁵⁸⁶−2ζ⁶³⁴−2ζ⁶⁴⁶	−ζ¹⁰⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁶³⁴	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶	−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁷⁴−ζ⁴⁰⁶	−ζ⁴⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴	ζ¹⁰⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶	ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁷⁴+ζ⁴⁰⁶	ζ⁴⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴	0	0	2ζ⁵⁸+2ζ⁸²+2ζ¹¹⁸+2ζ¹⁴²+2ζ¹⁷⁸+2ζ²⁰²+2ζ²³⁸+2ζ²⁶²+2ζ²⁹⁸+2ζ³²²+2ζ³⁵⁸+2ζ³⁸²+2ζ⁴⁴²+2ζ⁴⁷⁸+2ζ⁵⁰²+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁵⁹⁸+2ζ⁶²²+2ζ⁶⁵⁸	−2ζ⁵⁸−2ζ⁸²−2ζ¹¹⁸−2ζ¹⁴²−2ζ¹⁷⁸−2ζ²⁰²−2ζ²³⁸−2ζ²⁶²−2ζ²⁹⁸−2ζ³²²−2ζ³⁵⁸−2ζ³⁸²−2ζ⁴⁴²−2ζ⁴⁷⁸−2ζ⁵⁰²−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁵⁹⁸−2ζ⁶²²−2ζ⁶⁵⁸	−ζ²⁰²−ζ²³⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ⁸²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²	−ζ¹⁴²−ζ²⁹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁷⁸−ζ²⁶²−ζ⁴⁴²−ζ⁶⁵⁸	ζ²⁰²+ζ²³⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁸²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²	ζ¹⁴²+ζ²⁹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁷⁸+ζ²⁶²+ζ⁴⁴²+ζ⁶⁵⁸	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 - 2 i \sqrt{3}$	$2 + 2 i \sqrt{3}$	2ζ²⁶+2ζ⁶²+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ³²⁶+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁵⁵⁴	2ζ³⁸+2ζ¹⁸²+2ζ³⁰²+2ζ³¹⁴+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁵⁶⁶+2ζ⁵⁷⁸	2ζ¹⁴+2ζ⁷⁴+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³³⁸+2ζ⁵⁴²+2ζ⁶⁰²	2ζ⁹⁸+2ζ¹²²+2ζ²⁵⁴+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁶²⁶	2ζ²+2ζ⁸⁶+2ζ¹³⁴+2ζ²¹⁸+2ζ²⁶⁶+2ζ³⁹⁸+2ζ⁴⁸²+2ζ⁶¹⁴	−2ζ²⁶−2ζ⁶²−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ³²⁶−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁵⁵⁴	−2ζ³⁸−2ζ¹⁸²−2ζ³⁰²−2ζ³¹⁴−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁵⁶⁶−2ζ⁵⁷⁸	−2ζ¹⁴−2ζ⁷⁴−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³³⁸−2ζ⁵⁴²−2ζ⁶⁰²	−2ζ⁹⁸−2ζ¹²²−2ζ²⁵⁴−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁶²⁶	−2ζ²−2ζ⁸⁶−2ζ¹³⁴−2ζ²¹⁸−2ζ²⁶⁶−2ζ³⁹⁸−2ζ⁴⁸²−2ζ⁶¹⁴	0	0	2ζ¹⁴+2ζ²⁶+2ζ⁷⁴+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁴⁶+2ζ¹⁹⁴+2ζ²⁰⁶+2ζ²⁵⁴+2ζ²⁶⁶+2ζ³¹⁴+2ζ³²⁶+2ζ³⁸⁶+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁹⁴+2ζ⁵⁵⁴+2ζ⁵⁶⁶+2ζ⁶¹⁴+2ζ⁶²⁶	−2ζ¹⁴−2ζ²⁶−2ζ⁷⁴−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁴⁶−2ζ¹⁹⁴−2ζ²⁰⁶−2ζ²⁵⁴−2ζ²⁶⁶−2ζ³¹⁴−2ζ³²⁶−2ζ³⁸⁶−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁹⁴−2ζ⁵⁵⁴−2ζ⁵⁶⁶−2ζ⁶¹⁴−2ζ⁶²⁶	−ζ²⁶−ζ¹⁹⁴−ζ³²⁶−ζ⁵⁵⁴	−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶	−ζ²⁵⁴−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ⁶¹⁴	ζ²⁶+ζ¹⁹⁴+ζ³²⁶+ζ⁵⁵⁴	ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶	ζ²⁵⁴+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ⁶¹⁴	0	0	2ζ²+2ζ³⁸+2ζ⁶²+2ζ⁹⁸+2ζ¹²²+2ζ¹⁵⁸+2ζ¹⁸²+2ζ²¹⁸+2ζ²⁷⁸+2ζ³⁰²+2ζ³³⁸+2ζ³⁶²+2ζ³⁹⁸+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁸²+2ζ⁵¹⁸+2ζ⁵⁴²+2ζ⁵⁷⁸+2ζ⁶⁰²	−2ζ²−2ζ³⁸−2ζ⁶²−2ζ⁹⁸−2ζ¹²²−2ζ¹⁵⁸−2ζ¹⁸²−2ζ²¹⁸−2ζ²⁷⁸−2ζ³⁰²−2ζ³³⁸−2ζ³⁶²−2ζ³⁹⁸−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁸²−2ζ⁵¹⁸−2ζ⁵⁴²−2ζ⁵⁷⁸−2ζ⁶⁰²	−ζ⁶²−ζ¹⁵⁸−ζ⁴²²−ζ⁴⁵⁸	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ⁵⁷⁸	−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ³⁶²−ζ⁵¹⁸	−ζ²−ζ²¹⁸−ζ³⁹⁸−ζ⁴⁸²	ζ⁶²+ζ¹⁵⁸+ζ⁴²²+ζ⁴⁵⁸	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ⁵⁷⁸	ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ³⁶²+ζ⁵¹⁸	ζ²+ζ²¹⁸+ζ³⁹⁸+ζ⁴⁸²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₁₁₂	4	-4	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 + 2 i \sqrt{3}$	$2 - 2 i \sqrt{3}$	2ζ⁵⁸+2ζ¹¹⁸+2ζ³²²+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁸⁶+2ζ⁶⁴⁶	2ζ³⁴+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁷⁴+2ζ²⁹⁸+2ζ⁴⁰⁶+2ζ⁵³⁸+2ζ⁵⁶²	2ζ⁸²+2ζ⁹⁴+2ζ²¹⁴+2ζ²²⁶+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴⁷⁸+2ζ⁶²²	2ζ⁴⁶+2ζ¹⁷⁸+2ζ²⁶²+2ζ³⁹⁴+2ζ⁴⁴²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶⁵⁸	2ζ¹⁰⁶+2ζ²⁰²+2ζ²³⁸+2ζ³³⁴+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁹⁸+2ζ⁶³⁴	−2ζ⁵⁸−2ζ¹¹⁸−2ζ³²²−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁸⁶−2ζ⁶⁴⁶	−2ζ³⁴−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁷⁴−2ζ²⁹⁸−2ζ⁴⁰⁶−2ζ⁵³⁸−2ζ⁵⁶²	−2ζ⁸²−2ζ⁹⁴−2ζ²¹⁴−2ζ²²⁶−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴⁷⁸−2ζ⁶²²	−2ζ⁴⁶−2ζ¹⁷⁸−2ζ²⁶²−2ζ³⁹⁴−2ζ⁴⁴²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶⁵⁸	−2ζ¹⁰⁶−2ζ²⁰²−2ζ²³⁸−2ζ³³⁴−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁹⁸−2ζ⁶³⁴	0	0	2ζ³⁴+2ζ⁴⁶+2ζ⁹⁴+2ζ¹⁰⁶+2ζ¹⁶⁶+2ζ²¹⁴+2ζ²²⁶+2ζ²⁷⁴+2ζ³³⁴+2ζ³⁴⁶+2ζ³⁹⁴+2ζ⁴⁰⁶+2ζ⁴⁵⁴+2ζ⁴⁶⁶+2ζ⁵¹⁴+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁵⁸⁶+2ζ⁶³⁴+2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁴⁶−2ζ⁹⁴−2ζ¹⁰⁶−2ζ¹⁶⁶−2ζ²¹⁴−2ζ²²⁶−2ζ²⁷⁴−2ζ³³⁴−2ζ³⁴⁶−2ζ³⁹⁴−2ζ⁴⁰⁶−2ζ⁴⁵⁴−2ζ⁴⁶⁶−2ζ⁵¹⁴−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁵⁸⁶−2ζ⁶³⁴−2ζ⁶⁴⁶	−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁷⁴−ζ⁴⁰⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶	−ζ⁴⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴	−ζ¹⁰⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁶³⁴	ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁷⁴+ζ⁴⁰⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶	ζ⁴⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴	ζ¹⁰⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁶³⁴	0	0	2ζ⁵⁸+2ζ⁸²+2ζ¹¹⁸+2ζ¹⁴²+2ζ¹⁷⁸+2ζ²⁰²+2ζ²³⁸+2ζ²⁶²+2ζ²⁹⁸+2ζ³²²+2ζ³⁵⁸+2ζ³⁸²+2ζ⁴⁴²+2ζ⁴⁷⁸+2ζ⁵⁰²+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁵⁹⁸+2ζ⁶²²+2ζ⁶⁵⁸	−2ζ⁵⁸−2ζ⁸²−2ζ¹¹⁸−2ζ¹⁴²−2ζ¹⁷⁸−2ζ²⁰²−2ζ²³⁸−2ζ²⁶²−2ζ²⁹⁸−2ζ³²²−2ζ³⁵⁸−2ζ³⁸²−2ζ⁴⁴²−2ζ⁴⁷⁸−2ζ⁵⁰²−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁵⁹⁸−2ζ⁶²²−2ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²	−ζ¹⁴²−ζ²⁹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ⁸²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ¹⁷⁸−ζ²⁶²−ζ⁴⁴²−ζ⁶⁵⁸	−ζ²⁰²−ζ²³⁸−ζ⁵⁰²−ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²	ζ¹⁴²+ζ²⁹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁸²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ¹⁷⁸+ζ²⁶²+ζ⁴⁴²+ζ⁶⁵⁸	ζ²⁰²+ζ²³⁸+ζ⁵⁰²+ζ⁵⁹⁸	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 - 2 i \sqrt{3}$	$2 + 2 i \sqrt{3}$	2ζ¹⁴+2ζ⁷⁴+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³³⁸+2ζ⁵⁴²+2ζ⁶⁰²	2ζ⁹⁸+2ζ¹²²+2ζ²⁵⁴+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁶²⁶	2ζ³⁸+2ζ¹⁸²+2ζ³⁰²+2ζ³¹⁴+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁵⁶⁶+2ζ⁵⁷⁸	2ζ²+2ζ⁸⁶+2ζ¹³⁴+2ζ²¹⁸+2ζ²⁶⁶+2ζ³⁹⁸+2ζ⁴⁸²+2ζ⁶¹⁴	2ζ²⁶+2ζ⁶²+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ³²⁶+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁵⁵⁴	−2ζ¹⁴−2ζ⁷⁴−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³³⁸−2ζ⁵⁴²−2ζ⁶⁰²	−2ζ⁹⁸−2ζ¹²²−2ζ²⁵⁴−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁶²⁶	−2ζ³⁸−2ζ¹⁸²−2ζ³⁰²−2ζ³¹⁴−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁵⁶⁶−2ζ⁵⁷⁸	−2ζ²−2ζ⁸⁶−2ζ¹³⁴−2ζ²¹⁸−2ζ²⁶⁶−2ζ³⁹⁸−2ζ⁴⁸²−2ζ⁶¹⁴	−2ζ²⁶−2ζ⁶²−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ³²⁶−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁵⁵⁴	0	0	2ζ¹⁴+2ζ²⁶+2ζ⁷⁴+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁴⁶+2ζ¹⁹⁴+2ζ²⁰⁶+2ζ²⁵⁴+2ζ²⁶⁶+2ζ³¹⁴+2ζ³²⁶+2ζ³⁸⁶+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁹⁴+2ζ⁵⁵⁴+2ζ⁵⁶⁶+2ζ⁶¹⁴+2ζ⁶²⁶	−2ζ¹⁴−2ζ²⁶−2ζ⁷⁴−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁴⁶−2ζ¹⁹⁴−2ζ²⁰⁶−2ζ²⁵⁴−2ζ²⁶⁶−2ζ³¹⁴−2ζ³²⁶−2ζ³⁸⁶−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁹⁴−2ζ⁵⁵⁴−2ζ⁵⁶⁶−2ζ⁶¹⁴−2ζ⁶²⁶	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶	−ζ²⁵⁴−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ⁶¹⁴	−ζ²⁶−ζ¹⁹⁴−ζ³²⁶−ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶	ζ²⁵⁴+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ⁶¹⁴	ζ²⁶+ζ¹⁹⁴+ζ³²⁶+ζ⁵⁵⁴	0	0	2ζ²+2ζ³⁸+2ζ⁶²+2ζ⁹⁸+2ζ¹²²+2ζ¹⁵⁸+2ζ¹⁸²+2ζ²¹⁸+2ζ²⁷⁸+2ζ³⁰²+2ζ³³⁸+2ζ³⁶²+2ζ³⁹⁸+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁸²+2ζ⁵¹⁸+2ζ⁵⁴²+2ζ⁵⁷⁸+2ζ⁶⁰²	−2ζ²−2ζ³⁸−2ζ⁶²−2ζ⁹⁸−2ζ¹²²−2ζ¹⁵⁸−2ζ¹⁸²−2ζ²¹⁸−2ζ²⁷⁸−2ζ³⁰²−2ζ³³⁸−2ζ³⁶²−2ζ³⁹⁸−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁸²−2ζ⁵¹⁸−2ζ⁵⁴²−2ζ⁵⁷⁸−2ζ⁶⁰²	−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ³⁶²−ζ⁵¹⁸	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ⁵⁷⁸	−ζ²−ζ²¹⁸−ζ³⁹⁸−ζ⁴⁸²	−ζ⁶²−ζ¹⁵⁸−ζ⁴²²−ζ⁴⁵⁸	ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ³⁶²+ζ⁵¹⁸	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ⁵⁷⁸	ζ²+ζ²¹⁸+ζ³⁹⁸+ζ⁴⁸²	ζ⁶²+ζ¹⁵⁸+ζ⁴²²+ζ⁴⁵⁸	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₁₁₃	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$
χ₁₁₄	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$
χ₁₁₅	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$i$	$- i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$i$	$- i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$i$	$- i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$i$	$- i$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	−ζ²³−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁶⁷−ζ¹⁷⁹−ζ¹⁹¹−ζ²⁰³−ζ²²⁷−ζ²³⁹−ζ²⁵¹−ζ²⁶³−ζ²⁸⁷−ζ²⁹⁹−ζ³¹¹−ζ³²³−ζ³⁴⁷−ζ³⁵⁹−ζ³⁷¹−ζ³⁸³−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁵¹−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶²³−ζ⁶⁴⁷−ζ⁶⁵⁹	ζ²³+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁶⁷+ζ¹⁷⁹+ζ¹⁹¹+ζ²⁰³+ζ²²⁷+ζ²³⁹+ζ²⁵¹+ζ²⁶³+ζ²⁸⁷+ζ²⁹⁹+ζ³¹¹+ζ³²³+ζ³⁴⁷+ζ³⁵⁹+ζ³⁷¹+ζ³⁸³+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁵¹+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶²³+ζ⁶⁴⁷+ζ⁶⁵⁹	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	−ζ²³−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁶⁷−ζ¹⁷⁹−ζ¹⁹¹−ζ²⁰³−ζ²²⁷−ζ²³⁹−ζ²⁵¹−ζ²⁶³−ζ²⁸⁷−ζ²⁹⁹−ζ³¹¹−ζ³²³−ζ³⁴⁷−ζ³⁵⁹−ζ³⁷¹−ζ³⁸³−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁵¹−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶²³−ζ⁶⁴⁷−ζ⁶⁵⁹	ζ²³+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁶⁷+ζ¹⁷⁹+ζ¹⁹¹+ζ²⁰³+ζ²²⁷+ζ²³⁹+ζ²⁵¹+ζ²⁶³+ζ²⁸⁷+ζ²⁹⁹+ζ³¹¹+ζ³²³+ζ³⁴⁷+ζ³⁵⁹+ζ³⁷¹+ζ³⁸³+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁵¹+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶²³+ζ⁶⁴⁷+ζ⁶⁵⁹	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	−ζ²³−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁶⁷−ζ¹⁷⁹−ζ¹⁹¹−ζ²⁰³−ζ²²⁷−ζ²³⁹−ζ²⁵¹−ζ²⁶³−ζ²⁸⁷−ζ²⁹⁹−ζ³¹¹−ζ³²³−ζ³⁴⁷−ζ³⁵⁹−ζ³⁷¹−ζ³⁸³−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁵¹−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶²³−ζ⁶⁴⁷−ζ⁶⁵⁹	ζ²³+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁶⁷+ζ¹⁷⁹+ζ¹⁹¹+ζ²⁰³+ζ²²⁷+ζ²³⁹+ζ²⁵¹+ζ²⁶³+ζ²⁸⁷+ζ²⁹⁹+ζ³¹¹+ζ³²³+ζ³⁴⁷+ζ³⁵⁹+ζ³⁷¹+ζ³⁸³+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁵¹+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶²³+ζ⁶⁴⁷+ζ⁶⁵⁹	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	−ζ²³−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁶⁷−ζ¹⁷⁹−ζ¹⁹¹−ζ²⁰³−ζ²²⁷−ζ²³⁹−ζ²⁵¹−ζ²⁶³−ζ²⁸⁷−ζ²⁹⁹−ζ³¹¹−ζ³²³−ζ³⁴⁷−ζ³⁵⁹−ζ³⁷¹−ζ³⁸³−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁵¹−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶²³−ζ⁶⁴⁷−ζ⁶⁵⁹	ζ²³+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁶⁷+ζ¹⁷⁹+ζ¹⁹¹+ζ²⁰³+ζ²²⁷+ζ²³⁹+ζ²⁵¹+ζ²⁶³+ζ²⁸⁷+ζ²⁹⁹+ζ³¹¹+ζ³²³+ζ³⁴⁷+ζ³⁵⁹+ζ³⁷¹+ζ³⁸³+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁵¹+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶²³+ζ⁶⁴⁷+ζ⁶⁵⁹	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁶⁷−ζ⁷⁹−ζ⁹¹−ζ¹⁰³−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹−ζ¹⁶³−ζ¹⁹⁹−ζ²¹¹−ζ²²³−ζ²⁴⁷−ζ²⁵⁹−ζ²⁷¹−ζ²⁸³−ζ³⁰⁷−ζ³³¹−ζ³⁴³−ζ³⁶⁷−ζ³⁷⁹−ζ³⁹¹−ζ⁴⁰³−ζ⁴²⁷−ζ⁴³⁹−ζ⁴⁶³−ζ⁴⁸⁷−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵²³−ζ⁵⁴⁷−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁶⁰⁷−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁴³	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁶⁷+ζ⁷⁹+ζ⁹¹+ζ¹⁰³+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹+ζ¹⁶³+ζ¹⁹⁹+ζ²¹¹+ζ²²³+ζ²⁴⁷+ζ²⁵⁹+ζ²⁷¹+ζ²⁸³+ζ³⁰⁷+ζ³³¹+ζ³⁴³+ζ³⁶⁷+ζ³⁷⁹+ζ³⁹¹+ζ⁴⁰³+ζ⁴²⁷+ζ⁴³⁹+ζ⁴⁶³+ζ⁴⁸⁷+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵²³+ζ⁵⁴⁷+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁶⁰⁷+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁴³	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁶⁷−ζ⁷⁹−ζ⁹¹−ζ¹⁰³−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹−ζ¹⁶³−ζ¹⁹⁹−ζ²¹¹−ζ²²³−ζ²⁴⁷−ζ²⁵⁹−ζ²⁷¹−ζ²⁸³−ζ³⁰⁷−ζ³³¹−ζ³⁴³−ζ³⁶⁷−ζ³⁷⁹−ζ³⁹¹−ζ⁴⁰³−ζ⁴²⁷−ζ⁴³⁹−ζ⁴⁶³−ζ⁴⁸⁷−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵²³−ζ⁵⁴⁷−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁶⁰⁷−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁴³	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁶⁷+ζ⁷⁹+ζ⁹¹+ζ¹⁰³+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹+ζ¹⁶³+ζ¹⁹⁹+ζ²¹¹+ζ²²³+ζ²⁴⁷+ζ²⁵⁹+ζ²⁷¹+ζ²⁸³+ζ³⁰⁷+ζ³³¹+ζ³⁴³+ζ³⁶⁷+ζ³⁷⁹+ζ³⁹¹+ζ⁴⁰³+ζ⁴²⁷+ζ⁴³⁹+ζ⁴⁶³+ζ⁴⁸⁷+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵²³+ζ⁵⁴⁷+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁶⁰⁷+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁴³	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - 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i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	ζ²³+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁶⁷+ζ¹⁷⁹+ζ¹⁹¹+ζ²⁰³+ζ²²⁷+ζ²³⁹+ζ²⁵¹+ζ²⁶³+ζ²⁸⁷+ζ²⁹⁹+ζ³¹¹+ζ³²³+ζ³⁴⁷+ζ³⁵⁹+ζ³⁷¹+ζ³⁸³+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁵¹+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶²³+ζ⁶⁴⁷+ζ⁶⁵⁹	−ζ²³−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁶⁷−ζ¹⁷⁹−ζ¹⁹¹−ζ²⁰³−ζ²²⁷−ζ²³⁹−ζ²⁵¹−ζ²⁶³−ζ²⁸⁷−ζ²⁹⁹−ζ³¹¹−ζ³²³−ζ³⁴⁷−ζ³⁵⁹−ζ³⁷¹−ζ³⁸³−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁵¹−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶²³−ζ⁶⁴⁷−ζ⁶⁵⁹	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	ζ²³+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁶⁷+ζ¹⁷⁹+ζ¹⁹¹+ζ²⁰³+ζ²²⁷+ζ²³⁹+ζ²⁵¹+ζ²⁶³+ζ²⁸⁷+ζ²⁹⁹+ζ³¹¹+ζ³²³+ζ³⁴⁷+ζ³⁵⁹+ζ³⁷¹+ζ³⁸³+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁵¹+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶²³+ζ⁶⁴⁷+ζ⁶⁵⁹	−ζ²³−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁶⁷−ζ¹⁷⁹−ζ¹⁹¹−ζ²⁰³−ζ²²⁷−ζ²³⁹−ζ²⁵¹−ζ²⁶³−ζ²⁸⁷−ζ²⁹⁹−ζ³¹¹−ζ³²³−ζ³⁴⁷−ζ³⁵⁹−ζ³⁷¹−ζ³⁸³−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁵¹−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶²³−ζ⁶⁴⁷−ζ⁶⁵⁹	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	ζ²³+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁶⁷+ζ¹⁷⁹+ζ¹⁹¹+ζ²⁰³+ζ²²⁷+ζ²³⁹+ζ²⁵¹+ζ²⁶³+ζ²⁸⁷+ζ²⁹⁹+ζ³¹¹+ζ³²³+ζ³⁴⁷+ζ³⁵⁹+ζ³⁷¹+ζ³⁸³+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁵¹+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶²³+ζ⁶⁴⁷+ζ⁶⁵⁹	−ζ²³−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁶⁷−ζ¹⁷⁹−ζ¹⁹¹−ζ²⁰³−ζ²²⁷−ζ²³⁹−ζ²⁵¹−ζ²⁶³−ζ²⁸⁷−ζ²⁹⁹−ζ³¹¹−ζ³²³−ζ³⁴⁷−ζ³⁵⁹−ζ³⁷¹−ζ³⁸³−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁵¹−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶²³−ζ⁶⁴⁷−ζ⁶⁵⁹	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁶⁷+ζ⁷⁹+ζ⁹¹+ζ¹⁰³+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹+ζ¹⁶³+ζ¹⁹⁹+ζ²¹¹+ζ²²³+ζ²⁴⁷+ζ²⁵⁹+ζ²⁷¹+ζ²⁸³+ζ³⁰⁷+ζ³³¹+ζ³⁴³+ζ³⁶⁷+ζ³⁷⁹+ζ³⁹¹+ζ⁴⁰³+ζ⁴²⁷+ζ⁴³⁹+ζ⁴⁶³+ζ⁴⁸⁷+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵²³+ζ⁵⁴⁷+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁶⁰⁷+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁴³	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁶⁷−ζ⁷⁹−ζ⁹¹−ζ¹⁰³−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹−ζ¹⁶³−ζ¹⁹⁹−ζ²¹¹−ζ²²³−ζ²⁴⁷−ζ²⁵⁹−ζ²⁷¹−ζ²⁸³−ζ³⁰⁷−ζ³³¹−ζ³⁴³−ζ³⁶⁷−ζ³⁷⁹−ζ³⁹¹−ζ⁴⁰³−ζ⁴²⁷−ζ⁴³⁹−ζ⁴⁶³−ζ⁴⁸⁷−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵²³−ζ⁵⁴⁷−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁶⁰⁷−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁴³	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁶⁷+ζ⁷⁹+ζ⁹¹+ζ¹⁰³+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹+ζ¹⁶³+ζ¹⁹⁹+ζ²¹¹+ζ²²³+ζ²⁴⁷+ζ²⁵⁹+ζ²⁷¹+ζ²⁸³+ζ³⁰⁷+ζ³³¹+ζ³⁴³+ζ³⁶⁷+ζ³⁷⁹+ζ³⁹¹+ζ⁴⁰³+ζ⁴²⁷+ζ⁴³⁹+ζ⁴⁶³+ζ⁴⁸⁷+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵²³+ζ⁵⁴⁷+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁶⁰⁷+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁴³	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁶⁷−ζ⁷⁹−ζ⁹¹−ζ¹⁰³−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹−ζ¹⁶³−ζ¹⁹⁹−ζ²¹¹−ζ²²³−ζ²⁴⁷−ζ²⁵⁹−ζ²⁷¹−ζ²⁸³−ζ³⁰⁷−ζ³³¹−ζ³⁴³−ζ³⁶⁷−ζ³⁷⁹−ζ³⁹¹−ζ⁴⁰³−ζ⁴²⁷−ζ⁴³⁹−ζ⁴⁶³−ζ⁴⁸⁷−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵²³−ζ⁵⁴⁷−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁶⁰⁷−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁴³	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁶⁷+ζ⁷⁹+ζ⁹¹+ζ¹⁰³+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹+ζ¹⁶³+ζ¹⁹⁹+ζ²¹¹+ζ²²³+ζ²⁴⁷+ζ²⁵⁹+ζ²⁷¹+ζ²⁸³+ζ³⁰⁷+ζ³³¹+ζ³⁴³+ζ³⁶⁷+ζ³⁷⁹+ζ³⁹¹+ζ⁴⁰³+ζ⁴²⁷+ζ⁴³⁹+ζ⁴⁶³+ζ⁴⁸⁷+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵²³+ζ⁵⁴⁷+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁶⁰⁷+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁴³	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁶⁷−ζ⁷⁹−ζ⁹¹−ζ¹⁰³−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹−ζ¹⁶³−ζ¹⁹⁹−ζ²¹¹−ζ²²³−ζ²⁴⁷−ζ²⁵⁹−ζ²⁷¹−ζ²⁸³−ζ³⁰⁷−ζ³³¹−ζ³⁴³−ζ³⁶⁷−ζ³⁷⁹−ζ³⁹¹−ζ⁴⁰³−ζ⁴²⁷−ζ⁴³⁹−ζ⁴⁶³−ζ⁴⁸⁷−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵²³−ζ⁵⁴⁷−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁶⁰⁷−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁴³	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁶⁷+ζ⁷⁹+ζ⁹¹+ζ¹⁰³+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹+ζ¹⁶³+ζ¹⁹⁹+ζ²¹¹+ζ²²³+ζ²⁴⁷+ζ²⁵⁹+ζ²⁷¹+ζ²⁸³+ζ³⁰⁷+ζ³³¹+ζ³⁴³+ζ³⁶⁷+ζ³⁷⁹+ζ³⁹¹+ζ⁴⁰³+ζ⁴²⁷+ζ⁴³⁹+ζ⁴⁶³+ζ⁴⁸⁷+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵²³+ζ⁵⁴⁷+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁶⁰⁷+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁴³	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁶⁷−ζ⁷⁹−ζ⁹¹−ζ¹⁰³−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹−ζ¹⁶³−ζ¹⁹⁹−ζ²¹¹−ζ²²³−ζ²⁴⁷−ζ²⁵⁹−ζ²⁷¹−ζ²⁸³−ζ³⁰⁷−ζ³³¹−ζ³⁴³−ζ³⁶⁷−ζ³⁷⁹−ζ³⁹¹−ζ⁴⁰³−ζ⁴²⁷−ζ⁴³⁹−ζ⁴⁶³−ζ⁴⁸⁷−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵²³−ζ⁵⁴⁷−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁶⁰⁷−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁴³
χ₁₁₇	2	2	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	0	0	2	2	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	0	0	2	2	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	0	0	2	2	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	0	0
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i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	0	0
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i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	0	0
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i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	0	0
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i \sqrt{3}$	$1 + i \sqrt{3}$	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	0	0
χ₁₂₃	2	-2	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	ζ²+ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ²⁶⁶+ζ³⁹⁴+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴+ζ⁶⁵⁸	ζ¹⁴+ζ⁵⁸+ζ⁷⁴+ζ¹¹⁸+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁴²+ζ⁵⁸⁶+ζ⁶⁰²+ζ⁶⁴⁶	ζ²⁶+ζ⁶²+ζ¹⁰⁶+ζ¹⁵⁸+ζ¹⁹⁴+ζ²⁰²+ζ²³⁸+ζ³²⁶+ζ³³⁴+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁵⁴+ζ⁵⁹⁸+ζ⁶³⁴	ζ³⁸+ζ⁸²+ζ⁹⁴+ζ¹⁸²+ζ²¹⁴+ζ²²⁶+ζ³⁰²+ζ³¹⁴+ζ³⁴⁶+ζ³⁵⁸+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁷⁸+ζ⁵⁶⁶+ζ⁵⁷⁸+ζ⁶²²	ζ³⁴+ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ²⁹⁸+ζ³⁶²+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²+ζ⁶²⁶	0	0	2	-2	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	ζ²+ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ²⁶⁶+ζ³⁹⁴+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴+ζ⁶⁵⁸	ζ¹⁴+ζ⁵⁸+ζ⁷⁴+ζ¹¹⁸+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁴²+ζ⁵⁸⁶+ζ⁶⁰²+ζ⁶⁴⁶	ζ²⁶+ζ⁶²+ζ¹⁰⁶+ζ¹⁵⁸+ζ¹⁹⁴+ζ²⁰²+ζ²³⁸+ζ³²⁶+ζ³³⁴+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁵⁴+ζ⁵⁹⁸+ζ⁶³⁴	ζ³⁸+ζ⁸²+ζ⁹⁴+ζ¹⁸²+ζ²¹⁴+ζ²²⁶+ζ³⁰²+ζ³¹⁴+ζ³⁴⁶+ζ³⁵⁸+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁷⁸+ζ⁵⁶⁶+ζ⁵⁷⁸+ζ⁶²²	ζ³⁴+ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ²⁹⁸+ζ³⁶²+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²+ζ⁶²⁶	0	0	2	-2	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	ζ²+ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ²⁶⁶+ζ³⁹⁴+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴+ζ⁶⁵⁸	ζ¹⁴+ζ⁵⁸+ζ⁷⁴+ζ¹¹⁸+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁴²+ζ⁵⁸⁶+ζ⁶⁰²+ζ⁶⁴⁶	ζ²⁶+ζ⁶²+ζ¹⁰⁶+ζ¹⁵⁸+ζ¹⁹⁴+ζ²⁰²+ζ²³⁸+ζ³²⁶+ζ³³⁴+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁵⁴+ζ⁵⁹⁸+ζ⁶³⁴	ζ³⁸+ζ⁸²+ζ⁹⁴+ζ¹⁸²+ζ²¹⁴+ζ²²⁶+ζ³⁰²+ζ³¹⁴+ζ³⁴⁶+ζ³⁵⁸+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁷⁸+ζ⁵⁶⁶+ζ⁵⁷⁸+ζ⁶²²	ζ³⁴+ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ²⁹⁸+ζ³⁶²+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²+ζ⁶²⁶	0	0	2	-2	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	ζ²+ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ²⁶⁶+ζ³⁹⁴+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴+ζ⁶⁵⁸	ζ¹⁴+ζ⁵⁸+ζ⁷⁴+ζ¹¹⁸+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁴²+ζ⁵⁸⁶+ζ⁶⁰²+ζ⁶⁴⁶	ζ²⁶+ζ⁶²+ζ¹⁰⁶+ζ¹⁵⁸+ζ¹⁹⁴+ζ²⁰²+ζ²³⁸+ζ³²⁶+ζ³³⁴+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁵⁴+ζ⁵⁹⁸+ζ⁶³⁴	ζ³⁸+ζ⁸²+ζ⁹⁴+ζ¹⁸²+ζ²¹⁴+ζ²²⁶+ζ³⁰²+ζ³¹⁴+ζ³⁴⁶+ζ³⁵⁸+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁷⁸+ζ⁵⁶⁶+ζ⁵⁷⁸+ζ⁶²²	ζ³⁴+ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ²⁹⁸+ζ³⁶²+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²+ζ⁶²⁶	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	0	0
χ₁₂₄	2	-2	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	ζ³⁴+ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ²⁹⁸+ζ³⁶²+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁰⁶+ζ¹⁵⁸+ζ¹⁹⁴+ζ²⁰²+ζ²³⁸+ζ³²⁶+ζ³³⁴+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁵⁴+ζ⁵⁹⁸+ζ⁶³⁴	ζ²+ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ²⁶⁶+ζ³⁹⁴+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴+ζ⁶⁵⁸	ζ¹⁴+ζ⁵⁸+ζ⁷⁴+ζ¹¹⁸+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁴²+ζ⁵⁸⁶+ζ⁶⁰²+ζ⁶⁴⁶	ζ³⁸+ζ⁸²+ζ⁹⁴+ζ¹⁸²+ζ²¹⁴+ζ²²⁶+ζ³⁰²+ζ³¹⁴+ζ³⁴⁶+ζ³⁵⁸+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁷⁸+ζ⁵⁶⁶+ζ⁵⁷⁸+ζ⁶²²	0	0	2	-2	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	ζ³⁴+ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ²⁹⁸+ζ³⁶²+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁰⁶+ζ¹⁵⁸+ζ¹⁹⁴+ζ²⁰²+ζ²³⁸+ζ³²⁶+ζ³³⁴+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁵⁴+ζ⁵⁹⁸+ζ⁶³⁴	ζ²+ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ²⁶⁶+ζ³⁹⁴+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴+ζ⁶⁵⁸	ζ¹⁴+ζ⁵⁸+ζ⁷⁴+ζ¹¹⁸+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁴²+ζ⁵⁸⁶+ζ⁶⁰²+ζ⁶⁴⁶	ζ³⁸+ζ⁸²+ζ⁹⁴+ζ¹⁸²+ζ²¹⁴+ζ²²⁶+ζ³⁰²+ζ³¹⁴+ζ³⁴⁶+ζ³⁵⁸+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁷⁸+ζ⁵⁶⁶+ζ⁵⁷⁸+ζ⁶²²	0	0	2	-2	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	ζ³⁴+ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ²⁹⁸+ζ³⁶²+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁰⁶+ζ¹⁵⁸+ζ¹⁹⁴+ζ²⁰²+ζ²³⁸+ζ³²⁶+ζ³³⁴+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁵⁴+ζ⁵⁹⁸+ζ⁶³⁴	ζ²+ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ²⁶⁶+ζ³⁹⁴+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴+ζ⁶⁵⁸	ζ¹⁴+ζ⁵⁸+ζ⁷⁴+ζ¹¹⁸+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁴²+ζ⁵⁸⁶+ζ⁶⁰²+ζ⁶⁴⁶	ζ³⁸+ζ⁸²+ζ⁹⁴+ζ¹⁸²+ζ²¹⁴+ζ²²⁶+ζ³⁰²+ζ³¹⁴+ζ³⁴⁶+ζ³⁵⁸+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁷⁸+ζ⁵⁶⁶+ζ⁵⁷⁸+ζ⁶²²	0	0	2	-2	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	ζ³⁴+ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ²⁹⁸+ζ³⁶²+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁰⁶+ζ¹⁵⁸+ζ¹⁹⁴+ζ²⁰²+ζ²³⁸+ζ³²⁶+ζ³³⁴+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁵⁴+ζ⁵⁹⁸+ζ⁶³⁴	ζ²+ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ²⁶⁶+ζ³⁹⁴+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴+ζ⁶⁵⁸	ζ¹⁴+ζ⁵⁸+ζ⁷⁴+ζ¹¹⁸+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁴²+ζ⁵⁸⁶+ζ⁶⁰²+ζ⁶⁴⁶	ζ³⁸+ζ⁸²+ζ⁹⁴+ζ¹⁸²+ζ²¹⁴+ζ²²⁶+ζ³⁰²+ζ³¹⁴+ζ³⁴⁶+ζ³⁵⁸+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁷⁸+ζ⁵⁶⁶+ζ⁵⁷⁸+ζ⁶²²	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	0	0
χ₁₂₅	2	-2	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	ζ²⁶+ζ⁶²+ζ¹⁰⁶+ζ¹⁵⁸+ζ¹⁹⁴+ζ²⁰²+ζ²³⁸+ζ³²⁶+ζ³³⁴+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁵⁴+ζ⁵⁹⁸+ζ⁶³⁴	ζ³⁸+ζ⁸²+ζ⁹⁴+ζ¹⁸²+ζ²¹⁴+ζ²²⁶+ζ³⁰²+ζ³¹⁴+ζ³⁴⁶+ζ³⁵⁸+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁷⁸+ζ⁵⁶⁶+ζ⁵⁷⁸+ζ⁶²²	ζ¹⁴+ζ⁵⁸+ζ⁷⁴+ζ¹¹⁸+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁴²+ζ⁵⁸⁶+ζ⁶⁰²+ζ⁶⁴⁶	ζ³⁴+ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ²⁹⁸+ζ³⁶²+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²+ζ⁶²⁶	ζ²+ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ²⁶⁶+ζ³⁹⁴+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴+ζ⁶⁵⁸	0	0	2	-2	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	ζ²⁶+ζ⁶²+ζ¹⁰⁶+ζ¹⁵⁸+ζ¹⁹⁴+ζ²⁰²+ζ²³⁸+ζ³²⁶+ζ³³⁴+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁵⁴+ζ⁵⁹⁸+ζ⁶³⁴	ζ³⁸+ζ⁸²+ζ⁹⁴+ζ¹⁸²+ζ²¹⁴+ζ²²⁶+ζ³⁰²+ζ³¹⁴+ζ³⁴⁶+ζ³⁵⁸+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁷⁸+ζ⁵⁶⁶+ζ⁵⁷⁸+ζ⁶²²	ζ¹⁴+ζ⁵⁸+ζ⁷⁴+ζ¹¹⁸+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁴²+ζ⁵⁸⁶+ζ⁶⁰²+ζ⁶⁴⁶	ζ³⁴+ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ²⁹⁸+ζ³⁶²+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²+ζ⁶²⁶	ζ²+ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ²⁶⁶+ζ³⁹⁴+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴+ζ⁶⁵⁸	0	0	2	-2	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	ζ²⁶+ζ⁶²+ζ¹⁰⁶+ζ¹⁵⁸+ζ¹⁹⁴+ζ²⁰²+ζ²³⁸+ζ³²⁶+ζ³³⁴+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁵⁴+ζ⁵⁹⁸+ζ⁶³⁴	ζ³⁸+ζ⁸²+ζ⁹⁴+ζ¹⁸²+ζ²¹⁴+ζ²²⁶+ζ³⁰²+ζ³¹⁴+ζ³⁴⁶+ζ³⁵⁸+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁷⁸+ζ⁵⁶⁶+ζ⁵⁷⁸+ζ⁶²²	ζ¹⁴+ζ⁵⁸+ζ⁷⁴+ζ¹¹⁸+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁴²+ζ⁵⁸⁶+ζ⁶⁰²+ζ⁶⁴⁶	ζ³⁴+ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ²⁹⁸+ζ³⁶²+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²+ζ⁶²⁶	ζ²+ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ²⁶⁶+ζ³⁹⁴+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴+ζ⁶⁵⁸	0	0	2	-2	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	ζ²⁶+ζ⁶²+ζ¹⁰⁶+ζ¹⁵⁸+ζ¹⁹⁴+ζ²⁰²+ζ²³⁸+ζ³²⁶+ζ³³⁴+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁵⁴+ζ⁵⁹⁸+ζ⁶³⁴	ζ³⁸+ζ⁸²+ζ⁹⁴+ζ¹⁸²+ζ²¹⁴+ζ²²⁶+ζ³⁰²+ζ³¹⁴+ζ³⁴⁶+ζ³⁵⁸+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁷⁸+ζ⁵⁶⁶+ζ⁵⁷⁸+ζ⁶²²	ζ¹⁴+ζ⁵⁸+ζ⁷⁴+ζ¹¹⁸+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁴²+ζ⁵⁸⁶+ζ⁶⁰²+ζ⁶⁴⁶	ζ³⁴+ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ²⁹⁸+ζ³⁶²+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²+ζ⁶²⁶	ζ²+ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ²⁶⁶+ζ³⁹⁴+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴+ζ⁶⁵⁸	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	0	0
χ₁₂₆	2	-2	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	ζ¹⁴+ζ⁵⁸+ζ⁷⁴+ζ¹¹⁸+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁴²+ζ⁵⁸⁶+ζ⁶⁰²+ζ⁶⁴⁶	ζ³⁴+ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ²⁹⁸+ζ³⁶²+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²+ζ⁶²⁶	ζ³⁸+ζ⁸²+ζ⁹⁴+ζ¹⁸²+ζ²¹⁴+ζ²²⁶+ζ³⁰²+ζ³¹⁴+ζ³⁴⁶+ζ³⁵⁸+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁷⁸+ζ⁵⁶⁶+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ²⁶⁶+ζ³⁹⁴+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴+ζ⁶⁵⁸	ζ²⁶+ζ⁶²+ζ¹⁰⁶+ζ¹⁵⁸+ζ¹⁹⁴+ζ²⁰²+ζ²³⁸+ζ³²⁶+ζ³³⁴+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁵⁴+ζ⁵⁹⁸+ζ⁶³⁴	0	0	2	-2	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	ζ¹⁴+ζ⁵⁸+ζ⁷⁴+ζ¹¹⁸+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁴²+ζ⁵⁸⁶+ζ⁶⁰²+ζ⁶⁴⁶	ζ³⁴+ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ²⁹⁸+ζ³⁶²+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²+ζ⁶²⁶	ζ³⁸+ζ⁸²+ζ⁹⁴+ζ¹⁸²+ζ²¹⁴+ζ²²⁶+ζ³⁰²+ζ³¹⁴+ζ³⁴⁶+ζ³⁵⁸+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁷⁸+ζ⁵⁶⁶+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ²⁶⁶+ζ³⁹⁴+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴+ζ⁶⁵⁸	ζ²⁶+ζ⁶²+ζ¹⁰⁶+ζ¹⁵⁸+ζ¹⁹⁴+ζ²⁰²+ζ²³⁸+ζ³²⁶+ζ³³⁴+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁵⁴+ζ⁵⁹⁸+ζ⁶³⁴	0	0	2	-2	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	ζ¹⁴+ζ⁵⁸+ζ⁷⁴+ζ¹¹⁸+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁴²+ζ⁵⁸⁶+ζ⁶⁰²+ζ⁶⁴⁶	ζ³⁴+ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ²⁹⁸+ζ³⁶²+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²+ζ⁶²⁶	ζ³⁸+ζ⁸²+ζ⁹⁴+ζ¹⁸²+ζ²¹⁴+ζ²²⁶+ζ³⁰²+ζ³¹⁴+ζ³⁴⁶+ζ³⁵⁸+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁷⁸+ζ⁵⁶⁶+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ²⁶⁶+ζ³⁹⁴+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴+ζ⁶⁵⁸	ζ²⁶+ζ⁶²+ζ¹⁰⁶+ζ¹⁵⁸+ζ¹⁹⁴+ζ²⁰²+ζ²³⁸+ζ³²⁶+ζ³³⁴+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁵⁴+ζ⁵⁹⁸+ζ⁶³⁴	0	0	2	-2	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	ζ¹⁴+ζ⁵⁸+ζ⁷⁴+ζ¹¹⁸+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁴²+ζ⁵⁸⁶+ζ⁶⁰²+ζ⁶⁴⁶	ζ³⁴+ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ²⁹⁸+ζ³⁶²+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²+ζ⁶²⁶	ζ³⁸+ζ⁸²+ζ⁹⁴+ζ¹⁸²+ζ²¹⁴+ζ²²⁶+ζ³⁰²+ζ³¹⁴+ζ³⁴⁶+ζ³⁵⁸+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁷⁸+ζ⁵⁶⁶+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ²⁶⁶+ζ³⁹⁴+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴+ζ⁶⁵⁸	ζ²⁶+ζ⁶²+ζ¹⁰⁶+ζ¹⁵⁸+ζ¹⁹⁴+ζ²⁰²+ζ²³⁸+ζ³²⁶+ζ³³⁴+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁵⁴+ζ⁵⁹⁸+ζ⁶³⁴	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	0	0
χ₁₂₇	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$
χ₁₂₈	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	1	1	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$
χ₁₂₉	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$i$	$- i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$i$	$- i$	1	-1	1	1	1	1	1	-1	-1	-1	-1	-1	$i$	$- i$	-1	1	-1	-1	-1	-1	-1	1	1	1	1	1	$- i$	$i$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	−ζ²³−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁶⁷−ζ¹⁷⁹−ζ¹⁹¹−ζ²⁰³−ζ²²⁷−ζ²³⁹−ζ²⁵¹−ζ²⁶³−ζ²⁸⁷−ζ²⁹⁹−ζ³¹¹−ζ³²³−ζ³⁴⁷−ζ³⁵⁹−ζ³⁷¹−ζ³⁸³−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁵¹−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶²³−ζ⁶⁴⁷−ζ⁶⁵⁹	ζ²³+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁶⁷+ζ¹⁷⁹+ζ¹⁹¹+ζ²⁰³+ζ²²⁷+ζ²³⁹+ζ²⁵¹+ζ²⁶³+ζ²⁸⁷+ζ²⁹⁹+ζ³¹¹+ζ³²³+ζ³⁴⁷+ζ³⁵⁹+ζ³⁷¹+ζ³⁸³+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁵¹+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶²³+ζ⁶⁴⁷+ζ⁶⁵⁹	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	−ζ²³−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁶⁷−ζ¹⁷⁹−ζ¹⁹¹−ζ²⁰³−ζ²²⁷−ζ²³⁹−ζ²⁵¹−ζ²⁶³−ζ²⁸⁷−ζ²⁹⁹−ζ³¹¹−ζ³²³−ζ³⁴⁷−ζ³⁵⁹−ζ³⁷¹−ζ³⁸³−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁵¹−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶²³−ζ⁶⁴⁷−ζ⁶⁵⁹	ζ²³+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁶⁷+ζ¹⁷⁹+ζ¹⁹¹+ζ²⁰³+ζ²²⁷+ζ²³⁹+ζ²⁵¹+ζ²⁶³+ζ²⁸⁷+ζ²⁹⁹+ζ³¹¹+ζ³²³+ζ³⁴⁷+ζ³⁵⁹+ζ³⁷¹+ζ³⁸³+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁵¹+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶²³+ζ⁶⁴⁷+ζ⁶⁵⁹	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	−ζ²³−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁶⁷−ζ¹⁷⁹−ζ¹⁹¹−ζ²⁰³−ζ²²⁷−ζ²³⁹−ζ²⁵¹−ζ²⁶³−ζ²⁸⁷−ζ²⁹⁹−ζ³¹¹−ζ³²³−ζ³⁴⁷−ζ³⁵⁹−ζ³⁷¹−ζ³⁸³−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁵¹−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶²³−ζ⁶⁴⁷−ζ⁶⁵⁹	ζ²³+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁶⁷+ζ¹⁷⁹+ζ¹⁹¹+ζ²⁰³+ζ²²⁷+ζ²³⁹+ζ²⁵¹+ζ²⁶³+ζ²⁸⁷+ζ²⁹⁹+ζ³¹¹+ζ³²³+ζ³⁴⁷+ζ³⁵⁹+ζ³⁷¹+ζ³⁸³+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁵¹+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶²³+ζ⁶⁴⁷+ζ⁶⁵⁹	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	ζ²³+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁶⁷+ζ¹⁷⁹+ζ¹⁹¹+ζ²⁰³+ζ²²⁷+ζ²³⁹+ζ²⁵¹+ζ²⁶³+ζ²⁸⁷+ζ²⁹⁹+ζ³¹¹+ζ³²³+ζ³⁴⁷+ζ³⁵⁹+ζ³⁷¹+ζ³⁸³+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁵¹+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶²³+ζ⁶⁴⁷+ζ⁶⁵⁹	−ζ²³−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁶⁷−ζ¹⁷⁹−ζ¹⁹¹−ζ²⁰³−ζ²²⁷−ζ²³⁹−ζ²⁵¹−ζ²⁶³−ζ²⁸⁷−ζ²⁹⁹−ζ³¹¹−ζ³²³−ζ³⁴⁷−ζ³⁵⁹−ζ³⁷¹−ζ³⁸³−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁵¹−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶²³−ζ⁶⁴⁷−ζ⁶⁵⁹	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁶⁷−ζ⁷⁹−ζ⁹¹−ζ¹⁰³−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹−ζ¹⁶³−ζ¹⁹⁹−ζ²¹¹−ζ²²³−ζ²⁴⁷−ζ²⁵⁹−ζ²⁷¹−ζ²⁸³−ζ³⁰⁷−ζ³³¹−ζ³⁴³−ζ³⁶⁷−ζ³⁷⁹−ζ³⁹¹−ζ⁴⁰³−ζ⁴²⁷−ζ⁴³⁹−ζ⁴⁶³−ζ⁴⁸⁷−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵²³−ζ⁵⁴⁷−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁶⁰⁷−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁴³	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁶⁷+ζ⁷⁹+ζ⁹¹+ζ¹⁰³+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹+ζ¹⁶³+ζ¹⁹⁹+ζ²¹¹+ζ²²³+ζ²⁴⁷+ζ²⁵⁹+ζ²⁷¹+ζ²⁸³+ζ³⁰⁷+ζ³³¹+ζ³⁴³+ζ³⁶⁷+ζ³⁷⁹+ζ³⁹¹+ζ⁴⁰³+ζ⁴²⁷+ζ⁴³⁹+ζ⁴⁶³+ζ⁴⁸⁷+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵²³+ζ⁵⁴⁷+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁶⁰⁷+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁴³	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁶⁷−ζ⁷⁹−ζ⁹¹−ζ¹⁰³−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹−ζ¹⁶³−ζ¹⁹⁹−ζ²¹¹−ζ²²³−ζ²⁴⁷−ζ²⁵⁹−ζ²⁷¹−ζ²⁸³−ζ³⁰⁷−ζ³³¹−ζ³⁴³−ζ³⁶⁷−ζ³⁷⁹−ζ³⁹¹−ζ⁴⁰³−ζ⁴²⁷−ζ⁴³⁹−ζ⁴⁶³−ζ⁴⁸⁷−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵²³−ζ⁵⁴⁷−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁶⁰⁷−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁴³	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁶⁷+ζ⁷⁹+ζ⁹¹+ζ¹⁰³+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹+ζ¹⁶³+ζ¹⁹⁹+ζ²¹¹+ζ²²³+ζ²⁴⁷+ζ²⁵⁹+ζ²⁷¹+ζ²⁸³+ζ³⁰⁷+ζ³³¹+ζ³⁴³+ζ³⁶⁷+ζ³⁷⁹+ζ³⁹¹+ζ⁴⁰³+ζ⁴²⁷+ζ⁴³⁹+ζ⁴⁶³+ζ⁴⁸⁷+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵²³+ζ⁵⁴⁷+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁶⁰⁷+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁴³	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - 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i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	ζ²³+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁶⁷+ζ¹⁷⁹+ζ¹⁹¹+ζ²⁰³+ζ²²⁷+ζ²³⁹+ζ²⁵¹+ζ²⁶³+ζ²⁸⁷+ζ²⁹⁹+ζ³¹¹+ζ³²³+ζ³⁴⁷+ζ³⁵⁹+ζ³⁷¹+ζ³⁸³+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁵¹+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶²³+ζ⁶⁴⁷+ζ⁶⁵⁹	−ζ²³−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁶⁷−ζ¹⁷⁹−ζ¹⁹¹−ζ²⁰³−ζ²²⁷−ζ²³⁹−ζ²⁵¹−ζ²⁶³−ζ²⁸⁷−ζ²⁹⁹−ζ³¹¹−ζ³²³−ζ³⁴⁷−ζ³⁵⁹−ζ³⁷¹−ζ³⁸³−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁵¹−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶²³−ζ⁶⁴⁷−ζ⁶⁵⁹	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	ζ²³+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁶⁷+ζ¹⁷⁹+ζ¹⁹¹+ζ²⁰³+ζ²²⁷+ζ²³⁹+ζ²⁵¹+ζ²⁶³+ζ²⁸⁷+ζ²⁹⁹+ζ³¹¹+ζ³²³+ζ³⁴⁷+ζ³⁵⁹+ζ³⁷¹+ζ³⁸³+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁵¹+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶²³+ζ⁶⁴⁷+ζ⁶⁵⁹	−ζ²³−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁶⁷−ζ¹⁷⁹−ζ¹⁹¹−ζ²⁰³−ζ²²⁷−ζ²³⁹−ζ²⁵¹−ζ²⁶³−ζ²⁸⁷−ζ²⁹⁹−ζ³¹¹−ζ³²³−ζ³⁴⁷−ζ³⁵⁹−ζ³⁷¹−ζ³⁸³−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁵¹−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶²³−ζ⁶⁴⁷−ζ⁶⁵⁹	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	−ζ²³−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁶⁷−ζ¹⁷⁹−ζ¹⁹¹−ζ²⁰³−ζ²²⁷−ζ²³⁹−ζ²⁵¹−ζ²⁶³−ζ²⁸⁷−ζ²⁹⁹−ζ³¹¹−ζ³²³−ζ³⁴⁷−ζ³⁵⁹−ζ³⁷¹−ζ³⁸³−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁵¹−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶²³−ζ⁶⁴⁷−ζ⁶⁵⁹	ζ²³+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁶⁷+ζ¹⁷⁹+ζ¹⁹¹+ζ²⁰³+ζ²²⁷+ζ²³⁹+ζ²⁵¹+ζ²⁶³+ζ²⁸⁷+ζ²⁹⁹+ζ³¹¹+ζ³²³+ζ³⁴⁷+ζ³⁵⁹+ζ³⁷¹+ζ³⁸³+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁵¹+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶²³+ζ⁶⁴⁷+ζ⁶⁵⁹	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁶⁷+ζ⁷⁹+ζ⁹¹+ζ¹⁰³+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹+ζ¹⁶³+ζ¹⁹⁹+ζ²¹¹+ζ²²³+ζ²⁴⁷+ζ²⁵⁹+ζ²⁷¹+ζ²⁸³+ζ³⁰⁷+ζ³³¹+ζ³⁴³+ζ³⁶⁷+ζ³⁷⁹+ζ³⁹¹+ζ⁴⁰³+ζ⁴²⁷+ζ⁴³⁹+ζ⁴⁶³+ζ⁴⁸⁷+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵²³+ζ⁵⁴⁷+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁶⁰⁷+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁴³	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁶⁷−ζ⁷⁹−ζ⁹¹−ζ¹⁰³−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹−ζ¹⁶³−ζ¹⁹⁹−ζ²¹¹−ζ²²³−ζ²⁴⁷−ζ²⁵⁹−ζ²⁷¹−ζ²⁸³−ζ³⁰⁷−ζ³³¹−ζ³⁴³−ζ³⁶⁷−ζ³⁷⁹−ζ³⁹¹−ζ⁴⁰³−ζ⁴²⁷−ζ⁴³⁹−ζ⁴⁶³−ζ⁴⁸⁷−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵²³−ζ⁵⁴⁷−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁶⁰⁷−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁴³	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁶⁷+ζ⁷⁹+ζ⁹¹+ζ¹⁰³+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹+ζ¹⁶³+ζ¹⁹⁹+ζ²¹¹+ζ²²³+ζ²⁴⁷+ζ²⁵⁹+ζ²⁷¹+ζ²⁸³+ζ³⁰⁷+ζ³³¹+ζ³⁴³+ζ³⁶⁷+ζ³⁷⁹+ζ³⁹¹+ζ⁴⁰³+ζ⁴²⁷+ζ⁴³⁹+ζ⁴⁶³+ζ⁴⁸⁷+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵²³+ζ⁵⁴⁷+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁶⁰⁷+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁴³	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁶⁷−ζ⁷⁹−ζ⁹¹−ζ¹⁰³−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹−ζ¹⁶³−ζ¹⁹⁹−ζ²¹¹−ζ²²³−ζ²⁴⁷−ζ²⁵⁹−ζ²⁷¹−ζ²⁸³−ζ³⁰⁷−ζ³³¹−ζ³⁴³−ζ³⁶⁷−ζ³⁷⁹−ζ³⁹¹−ζ⁴⁰³−ζ⁴²⁷−ζ⁴³⁹−ζ⁴⁶³−ζ⁴⁸⁷−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵²³−ζ⁵⁴⁷−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁶⁰⁷−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁴³	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - 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i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	0	0	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	0	0	$1 - i \sqrt{3}$	$1 - i \sqrt{3}$	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	0	0
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i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	0	0	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	0	0	$1 - i \sqrt{3}$	$1 - i \sqrt{3}$	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	0	0
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i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	0	0	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	0	0	$1 - i \sqrt{3}$	$1 - i \sqrt{3}$	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	0	0
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i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	0	0	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	0	0	$1 - i \sqrt{3}$	$1 - i \sqrt{3}$	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	0	0
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i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	0	0	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	0	0	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	0	0	$1 - i \sqrt{3}$	$1 - i \sqrt{3}$	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	0	0
χ₁₃₆	2	-2	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	ζ³⁸+ζ⁸²+ζ⁹⁴+ζ¹⁸²+ζ²¹⁴+ζ²²⁶+ζ³⁰²+ζ³¹⁴+ζ³⁴⁶+ζ³⁵⁸+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁷⁸+ζ⁵⁶⁶+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ²⁶⁶+ζ³⁹⁴+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴+ζ⁶⁵⁸	ζ³⁴+ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ²⁹⁸+ζ³⁶²+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁰⁶+ζ¹⁵⁸+ζ¹⁹⁴+ζ²⁰²+ζ²³⁸+ζ³²⁶+ζ³³⁴+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁵⁴+ζ⁵⁹⁸+ζ⁶³⁴	ζ¹⁴+ζ⁵⁸+ζ⁷⁴+ζ¹¹⁸+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁴²+ζ⁵⁸⁶+ζ⁶⁰²+ζ⁶⁴⁶	0	0	2	-2	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	ζ³⁸+ζ⁸²+ζ⁹⁴+ζ¹⁸²+ζ²¹⁴+ζ²²⁶+ζ³⁰²+ζ³¹⁴+ζ³⁴⁶+ζ³⁵⁸+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁷⁸+ζ⁵⁶⁶+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ²⁶⁶+ζ³⁹⁴+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴+ζ⁶⁵⁸	ζ³⁴+ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ²⁹⁸+ζ³⁶²+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁰⁶+ζ¹⁵⁸+ζ¹⁹⁴+ζ²⁰²+ζ²³⁸+ζ³²⁶+ζ³³⁴+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁵⁴+ζ⁵⁹⁸+ζ⁶³⁴	ζ¹⁴+ζ⁵⁸+ζ⁷⁴+ζ¹¹⁸+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁴²+ζ⁵⁸⁶+ζ⁶⁰²+ζ⁶⁴⁶	0	0	2	-2	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	ζ³⁸+ζ⁸²+ζ⁹⁴+ζ¹⁸²+ζ²¹⁴+ζ²²⁶+ζ³⁰²+ζ³¹⁴+ζ³⁴⁶+ζ³⁵⁸+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁷⁸+ζ⁵⁶⁶+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ²⁶⁶+ζ³⁹⁴+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴+ζ⁶⁵⁸	ζ³⁴+ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ²⁹⁸+ζ³⁶²+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁰⁶+ζ¹⁵⁸+ζ¹⁹⁴+ζ²⁰²+ζ²³⁸+ζ³²⁶+ζ³³⁴+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁵⁴+ζ⁵⁹⁸+ζ⁶³⁴	ζ¹⁴+ζ⁵⁸+ζ⁷⁴+ζ¹¹⁸+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁴²+ζ⁵⁸⁶+ζ⁶⁰²+ζ⁶⁴⁶	0	0	-2	2	ζ³⁸+ζ⁸²+ζ⁹⁴+ζ¹⁸²+ζ²¹⁴+ζ²²⁶+ζ³⁰²+ζ³¹⁴+ζ³⁴⁶+ζ³⁵⁸+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁷⁸+ζ⁵⁶⁶+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ²⁶⁶+ζ³⁹⁴+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴+ζ⁶⁵⁸	ζ³⁴+ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ²⁹⁸+ζ³⁶²+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁰⁶+ζ¹⁵⁸+ζ¹⁹⁴+ζ²⁰²+ζ²³⁸+ζ³²⁶+ζ³³⁴+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁵⁴+ζ⁵⁹⁸+ζ⁶³⁴	ζ¹⁴+ζ⁵⁸+ζ⁷⁴+ζ¹¹⁸+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁴²+ζ⁵⁸⁶+ζ⁶⁰²+ζ⁶⁴⁶	−ζ³⁸−ζ⁸²−ζ⁹⁴−ζ¹⁸²−ζ²¹⁴−ζ²²⁶−ζ³⁰²−ζ³¹⁴−ζ³⁴⁶−ζ³⁵⁸−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁷⁸−ζ⁵⁶⁶−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ²⁶⁶−ζ³⁹⁴−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴−ζ⁶⁵⁸	−ζ³⁴−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ²⁹⁸−ζ³⁶²−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁰⁶−ζ¹⁵⁸−ζ¹⁹⁴−ζ²⁰²−ζ²³⁸−ζ³²⁶−ζ³³⁴−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁵⁴−ζ⁵⁹⁸−ζ⁶³⁴	−ζ¹⁴−ζ⁵⁸−ζ⁷⁴−ζ¹¹⁸−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁴²−ζ⁵⁸⁶−ζ⁶⁰²−ζ⁶⁴⁶	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	0	0	$1 + i \sqrt{3}$	$- 1 - i \sqrt{3}$	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	0	0	$1 - i \sqrt{3}$	$- 1 + i \sqrt{3}$	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	0	0
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i \sqrt{3}$	$1 + i \sqrt{3}$	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	0	0	$1 + i \sqrt{3}$	$- 1 - i \sqrt{3}$	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	0	0	$1 - i \sqrt{3}$	$- 1 + i \sqrt{3}$	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	0	0
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i \sqrt{3}$	$1 + i \sqrt{3}$	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	0	0	$1 + i \sqrt{3}$	$- 1 - i \sqrt{3}$	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	0	0	$1 - i \sqrt{3}$	$- 1 + i \sqrt{3}$	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	0	0
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i \sqrt{3}$	$1 + i \sqrt{3}$	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	0	0	$1 + i \sqrt{3}$	$- 1 - i \sqrt{3}$	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	0	0	$1 - i \sqrt{3}$	$- 1 + i \sqrt{3}$	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	0	0
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i \sqrt{3}$	$1 + i \sqrt{3}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	0	0	$1 + i \sqrt{3}$	$- 1 - i \sqrt{3}$	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ²⁵⁴−ζ³⁶²−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁵¹⁸−ζ⁶²⁶	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶−ζ⁵⁷⁸	−ζ²−ζ⁸⁶−ζ¹³⁴−ζ²¹⁸−ζ²⁶⁶−ζ³⁹⁸−ζ⁴⁸²−ζ⁶¹⁴	−ζ²⁶−ζ⁶²−ζ¹⁵⁸−ζ¹⁹⁴−ζ³²⁶−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ²⁵⁴+ζ³⁶²+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁵¹⁸+ζ⁶²⁶	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶+ζ⁵⁷⁸	ζ²+ζ⁸⁶+ζ¹³⁴+ζ²¹⁸+ζ²⁶⁶+ζ³⁹⁸+ζ⁴⁸²+ζ⁶¹⁴	ζ²⁶+ζ⁶²+ζ¹⁵⁸+ζ¹⁹⁴+ζ³²⁶+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁵⁴	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	0	0	$1 - i \sqrt{3}$	$- 1 + i \sqrt{3}$	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁴²−ζ¹⁶⁶−ζ²⁷⁴−ζ²⁹⁸−ζ⁴⁰⁶−ζ⁵³⁸−ζ⁵⁶²	−ζ⁸²−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁴⁶−ζ¹⁷⁸−ζ²⁶²−ζ³⁹⁴−ζ⁴⁴²−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶⁵⁸	−ζ¹⁰⁶−ζ²⁰²−ζ²³⁸−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁰²−ζ⁵⁹⁸−ζ⁶³⁴	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁴²+ζ¹⁶⁶+ζ²⁷⁴+ζ²⁹⁸+ζ⁴⁰⁶+ζ⁵³⁸+ζ⁵⁶²	ζ⁸²+ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁴⁶+ζ¹⁷⁸+ζ²⁶²+ζ³⁹⁴+ζ⁴⁴²+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶⁵⁸	ζ¹⁰⁶+ζ²⁰²+ζ²³⁸+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁰²+ζ⁵⁹⁸+ζ⁶³⁴	0	0
χ₁₄₁	2	2	2	2	2	2	2	2	2	2	2	2	2	2	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i 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1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i 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χ₁₄₂	2	2	2	2	2	2	2	2	2	2	2	2	-2	-2	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - 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χ₁₄₃	2	-2	2	2	2	2	2	-2	-2	-2	-2	-2	$2 i$	$- 2 i$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	−ζ⁷−ζ²³−ζ⁴³−ζ⁴⁷−ζ⁶⁷−ζ⁸³−ζ¹⁰³−ζ¹⁰⁷−ζ¹²⁷−ζ¹⁶³−ζ¹⁶⁷−ζ²⁰³−ζ²²³−ζ²²⁷−ζ²⁴⁷−ζ²⁶³−ζ²⁸³−ζ²⁸⁷−ζ³⁰⁷−ζ³²³−ζ³⁴³−ζ³⁴⁷−ζ³⁶⁷−ζ³⁸³−ζ⁴⁰³−ζ⁴²⁷−ζ⁴⁴³−ζ⁴⁶³−ζ⁴⁶⁷−ζ⁴⁸⁷−ζ⁵⁰³−ζ⁵²³−ζ⁵²⁷−ζ⁵⁴⁷−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁶⁰⁷−ζ⁶²³−ζ⁶⁴³−ζ⁶⁴⁷	ζ⁷+ζ²³+ζ⁴³+ζ⁴⁷+ζ⁶⁷+ζ⁸³+ζ¹⁰³+ζ¹⁰⁷+ζ¹²⁷+ζ¹⁶³+ζ¹⁶⁷+ζ²⁰³+ζ²²³+ζ²²⁷+ζ²⁴⁷+ζ²⁶³+ζ²⁸³+ζ²⁸⁷+ζ³⁰⁷+ζ³²³+ζ³⁴³+ζ³⁴⁷+ζ³⁶⁷+ζ³⁸³+ζ⁴⁰³+ζ⁴²⁷+ζ⁴⁴³+ζ⁴⁶³+ζ⁴⁶⁷+ζ⁴⁸⁷+ζ⁵⁰³+ζ⁵²³+ζ⁵²⁷+ζ⁵⁴⁷+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁶⁰⁷+ζ⁶²³+ζ⁶⁴³+ζ⁶⁴⁷	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	−ζ¹⁹−ζ³¹−ζ⁵⁹−ζ⁷¹−ζ⁷⁹−ζ⁹¹−ζ¹¹⁹−ζ¹³¹−ζ¹³⁹−ζ¹⁵¹−ζ¹⁷⁹−ζ¹⁹¹−ζ¹⁹⁹−ζ²¹¹−ζ²³⁹−ζ²⁵¹−ζ²⁵⁹−ζ²⁷¹−ζ²⁹⁹−ζ³¹¹−ζ³³¹−ζ³⁵⁹−ζ³⁷¹−ζ³⁷⁹−ζ³⁹¹−ζ⁴¹⁹−ζ⁴³¹−ζ⁴³⁹−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵⁵¹−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁵⁹	ζ¹⁹+ζ³¹+ζ⁵⁹+ζ⁷¹+ζ⁷⁹+ζ⁹¹+ζ¹¹⁹+ζ¹³¹+ζ¹³⁹+ζ¹⁵¹+ζ¹⁷⁹+ζ¹⁹¹+ζ¹⁹⁹+ζ²¹¹+ζ²³⁹+ζ²⁵¹+ζ²⁵⁹+ζ²⁷¹+ζ²⁹⁹+ζ³¹¹+ζ³³¹+ζ³⁵⁹+ζ³⁷¹+ζ³⁷⁹+ζ³⁹¹+ζ⁴¹⁹+ζ⁴³¹+ζ⁴³⁹+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵⁵¹+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁵⁹	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	−2ζ²³−2ζ⁴⁷−2ζ⁵⁹−2ζ⁷¹−2ζ⁸³−2ζ¹⁰⁷−2ζ¹¹⁹−2ζ¹³¹−2ζ¹⁶⁷−2ζ¹⁷⁹−2ζ¹⁹¹−2ζ²⁰³−2ζ²²⁷−2ζ²³⁹−2ζ²⁵¹−2ζ²⁶³−2ζ²⁸⁷−2ζ²⁹⁹−2ζ³¹¹−2ζ³²³−2ζ³⁴⁷−2ζ³⁵⁹−2ζ³⁷¹−2ζ³⁸³−2ζ⁴¹⁹−2ζ⁴³¹−2ζ⁴⁴³−2ζ⁴⁶⁷−2ζ⁴⁷⁹−2ζ⁴⁹¹−2ζ⁵⁰³−2ζ⁵²⁷−2ζ⁵⁵¹−2ζ⁵⁶³−2ζ⁵⁸⁷−2ζ⁵⁹⁹−2ζ⁶¹¹−2ζ⁶²³−2ζ⁶⁴⁷−2ζ⁶⁵⁹	2ζ²³+2ζ⁴⁷+2ζ⁵⁹+2ζ⁷¹+2ζ⁸³+2ζ¹⁰⁷+2ζ¹¹⁹+2ζ¹³¹+2ζ¹⁶⁷+2ζ¹⁷⁹+2ζ¹⁹¹+2ζ²⁰³+2ζ²²⁷+2ζ²³⁹+2ζ²⁵¹+2ζ²⁶³+2ζ²⁸⁷+2ζ²⁹⁹+2ζ³¹¹+2ζ³²³+2ζ³⁴⁷+2ζ³⁵⁹+2ζ³⁷¹+2ζ³⁸³+2ζ⁴¹⁹+2ζ⁴³¹+2ζ⁴⁴³+2ζ⁴⁶⁷+2ζ⁴⁷⁹+2ζ⁴⁹¹+2ζ⁵⁰³+2ζ⁵²⁷+2ζ⁵⁵¹+2ζ⁵⁶³+2ζ⁵⁸⁷+2ζ⁵⁹⁹+2ζ⁶¹¹+2ζ⁶²³+2ζ⁶⁴⁷+2ζ⁶⁵⁹	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	ζ²³+ζ⁴⁷+ζ⁸³+ζ¹⁰⁷+ζ¹⁶⁷+ζ²⁰³+ζ²²⁷+ζ²⁶³+ζ²⁸⁷+ζ³²³+ζ³⁴⁷+ζ³⁸³+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁶²³+ζ⁶⁴⁷	−ζ²³−ζ⁴⁷−ζ⁸³−ζ¹⁰⁷−ζ¹⁶⁷−ζ²⁰³−ζ²²⁷−ζ²⁶³−ζ²⁸⁷−ζ³²³−ζ³⁴⁷−ζ³⁸³−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁶²³−ζ⁶⁴⁷	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	ζ⁵⁹+ζ⁷¹+ζ¹¹⁹+ζ¹³¹+ζ¹⁷⁹+ζ¹⁹¹+ζ²³⁹+ζ²⁵¹+ζ²⁹⁹+ζ³¹¹+ζ³⁵⁹+ζ³⁷¹+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁵¹+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶⁵⁹	−ζ⁵⁹−ζ⁷¹−ζ¹¹⁹−ζ¹³¹−ζ¹⁷⁹−ζ¹⁹¹−ζ²³⁹−ζ²⁵¹−ζ²⁹⁹−ζ³¹¹−ζ³⁵⁹−ζ³⁷¹−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁵¹−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶⁵⁹	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	$1 - i \sqrt{3}$	$1 - i \sqrt{3}$	$1 - i \sqrt{3}$	$1 - i \sqrt{3}$	−2ζ⁷−2ζ¹⁹−2ζ³¹−2ζ⁴³−2ζ⁶⁷−2ζ⁷⁹−2ζ⁹¹−2ζ¹⁰³−2ζ¹²⁷−2ζ¹³⁹−2ζ¹⁵¹−2ζ¹⁶³−2ζ¹⁹⁹−2ζ²¹¹−2ζ²²³−2ζ²⁴⁷−2ζ²⁵⁹−2ζ²⁷¹−2ζ²⁸³−2ζ³⁰⁷−2ζ³³¹−2ζ³⁴³−2ζ³⁶⁷−2ζ³⁷⁹−2ζ³⁹¹−2ζ⁴⁰³−2ζ⁴²⁷−2ζ⁴³⁹−2ζ⁴⁶³−2ζ⁴⁸⁷−2ζ⁴⁹⁹−2ζ⁵¹¹−2ζ⁵²³−2ζ⁵⁴⁷−2ζ⁵⁵⁹−2ζ⁵⁷¹−2ζ⁶⁰⁷−2ζ⁶¹⁹−2ζ⁶³¹−2ζ⁶⁴³	2ζ⁷+2ζ¹⁹+2ζ³¹+2ζ⁴³+2ζ⁶⁷+2ζ⁷⁹+2ζ⁹¹+2ζ¹⁰³+2ζ¹²⁷+2ζ¹³⁹+2ζ¹⁵¹+2ζ¹⁶³+2ζ¹⁹⁹+2ζ²¹¹+2ζ²²³+2ζ²⁴⁷+2ζ²⁵⁹+2ζ²⁷¹+2ζ²⁸³+2ζ³⁰⁷+2ζ³³¹+2ζ³⁴³+2ζ³⁶⁷+2ζ³⁷⁹+2ζ³⁹¹+2ζ⁴⁰³+2ζ⁴²⁷+2ζ⁴³⁹+2ζ⁴⁶³+2ζ⁴⁸⁷+2ζ⁴⁹⁹+2ζ⁵¹¹+2ζ⁵²³+2ζ⁵⁴⁷+2ζ⁵⁵⁹+2ζ⁵⁷¹+2ζ⁶⁰⁷+2ζ⁶¹⁹+2ζ⁶³¹+2ζ⁶⁴³	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	−ζ⁵⁸−ζ⁸²−ζ¹¹⁸−ζ¹⁴²−ζ¹⁷⁸−ζ²⁰²−ζ²³⁸−ζ²⁶²−ζ²⁹⁸−ζ³²²−ζ³⁵⁸−ζ³⁸²−ζ⁴⁴²−ζ⁴⁷⁸−ζ⁵⁰²−ζ⁵³⁸−ζ⁵⁶²−ζ⁵⁹⁸−ζ⁶²²−ζ⁶⁵⁸	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	−ζ⁵⁸−ζ⁸²−ζ¹¹⁸−ζ¹⁴²−ζ¹⁷⁸−ζ²⁰²−ζ²³⁸−ζ²⁶²−ζ²⁹⁸−ζ³²²−ζ³⁵⁸−ζ³⁸²−ζ⁴⁴²−ζ⁴⁷⁸−ζ⁵⁰²−ζ⁵³⁸−ζ⁵⁶²−ζ⁵⁹⁸−ζ⁶²²−ζ⁶⁵⁸	−ζ⁵⁸−ζ⁸²−ζ¹¹⁸−ζ¹⁴²−ζ¹⁷⁸−ζ²⁰²−ζ²³⁸−ζ²⁶²−ζ²⁹⁸−ζ³²²−ζ³⁵⁸−ζ³⁸²−ζ⁴⁴²−ζ⁴⁷⁸−ζ⁵⁰²−ζ⁵³⁸−ζ⁵⁶²−ζ⁵⁹⁸−ζ⁶²²−ζ⁶⁵⁸	−ζ⁵⁸−ζ⁸²−ζ¹¹⁸−ζ¹⁴²−ζ¹⁷⁸−ζ²⁰²−ζ²³⁸−ζ²⁶²−ζ²⁹⁸−ζ³²²−ζ³⁵⁸−ζ³⁸²−ζ⁴⁴²−ζ⁴⁷⁸−ζ⁵⁰²−ζ⁵³⁸−ζ⁵⁶²−ζ⁵⁹⁸−ζ⁶²²−ζ⁶⁵⁸	−ζ⁵⁸−ζ⁸²−ζ¹¹⁸−ζ¹⁴²−ζ¹⁷⁸−ζ²⁰²−ζ²³⁸−ζ²⁶²−ζ²⁹⁸−ζ³²²−ζ³⁵⁸−ζ³⁸²−ζ⁴⁴²−ζ⁴⁷⁸−ζ⁵⁰²−ζ⁵³⁸−ζ⁵⁶²−ζ⁵⁹⁸−ζ⁶²²−ζ⁶⁵⁸	−ζ⁵⁸−ζ⁸²−ζ¹¹⁸−ζ¹⁴²−ζ¹⁷⁸−ζ²⁰²−ζ²³⁸−ζ²⁶²−ζ²⁹⁸−ζ³²²−ζ³⁵⁸−ζ³⁸²−ζ⁴⁴²−ζ⁴⁷⁸−ζ⁵⁰²−ζ⁵³⁸−ζ⁵⁶²−ζ⁵⁹⁸−ζ⁶²²−ζ⁶⁵⁸	ζ⁷+ζ⁴³+ζ⁶⁷+ζ¹⁰³+ζ¹²⁷+ζ¹⁶³+ζ²²³+ζ²⁴⁷+ζ²⁸³+ζ³⁰⁷+ζ³⁴³+ζ³⁶⁷+ζ⁴⁰³+ζ⁴²⁷+ζ⁴⁶³+ζ⁴⁸⁷+ζ⁵²³+ζ⁵⁴⁷+ζ⁶⁰⁷+ζ⁶⁴³	−ζ⁷−ζ⁴³−ζ⁶⁷−ζ¹⁰³−ζ¹²⁷−ζ¹⁶³−ζ²²³−ζ²⁴⁷−ζ²⁸³−ζ³⁰⁷−ζ³⁴³−ζ³⁶⁷−ζ⁴⁰³−ζ⁴²⁷−ζ⁴⁶³−ζ⁴⁸⁷−ζ⁵²³−ζ⁵⁴⁷−ζ⁶⁰⁷−ζ⁶⁴³	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	−ζ³⁴−ζ⁴⁶−ζ⁹⁴−ζ¹⁰⁶−ζ¹⁶⁶−ζ²¹⁴−ζ²²⁶−ζ²⁷⁴−ζ³³⁴−ζ³⁴⁶−ζ³⁹⁴−ζ⁴⁰⁶−ζ⁴⁵⁴−ζ⁴⁶⁶−ζ⁵¹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁵⁸⁶−ζ⁶³⁴−ζ⁶⁴⁶	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	−ζ³⁴−ζ⁴⁶−ζ⁹⁴−ζ¹⁰⁶−ζ¹⁶⁶−ζ²¹⁴−ζ²²⁶−ζ²⁷⁴−ζ³³⁴−ζ³⁴⁶−ζ³⁹⁴−ζ⁴⁰⁶−ζ⁴⁵⁴−ζ⁴⁶⁶−ζ⁵¹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁵⁸⁶−ζ⁶³⁴−ζ⁶⁴⁶	−ζ³⁴−ζ⁴⁶−ζ⁹⁴−ζ¹⁰⁶−ζ¹⁶⁶−ζ²¹⁴−ζ²²⁶−ζ²⁷⁴−ζ³³⁴−ζ³⁴⁶−ζ³⁹⁴−ζ⁴⁰⁶−ζ⁴⁵⁴−ζ⁴⁶⁶−ζ⁵¹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁵⁸⁶−ζ⁶³⁴−ζ⁶⁴⁶	−ζ³⁴−ζ⁴⁶−ζ⁹⁴−ζ¹⁰⁶−ζ¹⁶⁶−ζ²¹⁴−ζ²²⁶−ζ²⁷⁴−ζ³³⁴−ζ³⁴⁶−ζ³⁹⁴−ζ⁴⁰⁶−ζ⁴⁵⁴−ζ⁴⁶⁶−ζ⁵¹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁵⁸⁶−ζ⁶³⁴−ζ⁶⁴⁶	−ζ³⁴−ζ⁴⁶−ζ⁹⁴−ζ¹⁰⁶−ζ¹⁶⁶−ζ²¹⁴−ζ²²⁶−ζ²⁷⁴−ζ³³⁴−ζ³⁴⁶−ζ³⁹⁴−ζ⁴⁰⁶−ζ⁴⁵⁴−ζ⁴⁶⁶−ζ⁵¹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁵⁸⁶−ζ⁶³⁴−ζ⁶⁴⁶	−ζ³⁴−ζ⁴⁶−ζ⁹⁴−ζ¹⁰⁶−ζ¹⁶⁶−ζ²¹⁴−ζ²²⁶−ζ²⁷⁴−ζ³³⁴−ζ³⁴⁶−ζ³⁹⁴−ζ⁴⁰⁶−ζ⁴⁵⁴−ζ⁴⁶⁶−ζ⁵¹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁵⁸⁶−ζ⁶³⁴−ζ⁶⁴⁶	ζ¹⁹+ζ³¹+ζ⁷⁹+ζ⁹¹+ζ¹³⁹+ζ¹⁵¹+ζ¹⁹⁹+ζ²¹¹+ζ²⁵⁹+ζ²⁷¹+ζ³³¹+ζ³⁷⁹+ζ³⁹¹+ζ⁴³⁹+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁶¹⁹+ζ⁶³¹	−ζ¹⁹−ζ³¹−ζ⁷⁹−ζ⁹¹−ζ¹³⁹−ζ¹⁵¹−ζ¹⁹⁹−ζ²¹¹−ζ²⁵⁹−ζ²⁷¹−ζ³³¹−ζ³⁷⁹−ζ³⁹¹−ζ⁴³⁹−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁶¹⁹−ζ⁶³¹	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₁₄₄	2	-2	2	2	2	2	2	-2	-2	-2	-2	-2	$- 2 i$	$2 i$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	ζ⁷+ζ²³+ζ⁴³+ζ⁴⁷+ζ⁶⁷+ζ⁸³+ζ¹⁰³+ζ¹⁰⁷+ζ¹²⁷+ζ¹⁶³+ζ¹⁶⁷+ζ²⁰³+ζ²²³+ζ²²⁷+ζ²⁴⁷+ζ²⁶³+ζ²⁸³+ζ²⁸⁷+ζ³⁰⁷+ζ³²³+ζ³⁴³+ζ³⁴⁷+ζ³⁶⁷+ζ³⁸³+ζ⁴⁰³+ζ⁴²⁷+ζ⁴⁴³+ζ⁴⁶³+ζ⁴⁶⁷+ζ⁴⁸⁷+ζ⁵⁰³+ζ⁵²³+ζ⁵²⁷+ζ⁵⁴⁷+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁶⁰⁷+ζ⁶²³+ζ⁶⁴³+ζ⁶⁴⁷	−ζ⁷−ζ²³−ζ⁴³−ζ⁴⁷−ζ⁶⁷−ζ⁸³−ζ¹⁰³−ζ¹⁰⁷−ζ¹²⁷−ζ¹⁶³−ζ¹⁶⁷−ζ²⁰³−ζ²²³−ζ²²⁷−ζ²⁴⁷−ζ²⁶³−ζ²⁸³−ζ²⁸⁷−ζ³⁰⁷−ζ³²³−ζ³⁴³−ζ³⁴⁷−ζ³⁶⁷−ζ³⁸³−ζ⁴⁰³−ζ⁴²⁷−ζ⁴⁴³−ζ⁴⁶³−ζ⁴⁶⁷−ζ⁴⁸⁷−ζ⁵⁰³−ζ⁵²³−ζ⁵²⁷−ζ⁵⁴⁷−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁶⁰⁷−ζ⁶²³−ζ⁶⁴³−ζ⁶⁴⁷	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	ζ¹⁹+ζ³¹+ζ⁵⁹+ζ⁷¹+ζ⁷⁹+ζ⁹¹+ζ¹¹⁹+ζ¹³¹+ζ¹³⁹+ζ¹⁵¹+ζ¹⁷⁹+ζ¹⁹¹+ζ¹⁹⁹+ζ²¹¹+ζ²³⁹+ζ²⁵¹+ζ²⁵⁹+ζ²⁷¹+ζ²⁹⁹+ζ³¹¹+ζ³³¹+ζ³⁵⁹+ζ³⁷¹+ζ³⁷⁹+ζ³⁹¹+ζ⁴¹⁹+ζ⁴³¹+ζ⁴³⁹+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵⁵¹+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁵⁹	−ζ¹⁹−ζ³¹−ζ⁵⁹−ζ⁷¹−ζ⁷⁹−ζ⁹¹−ζ¹¹⁹−ζ¹³¹−ζ¹³⁹−ζ¹⁵¹−ζ¹⁷⁹−ζ¹⁹¹−ζ¹⁹⁹−ζ²¹¹−ζ²³⁹−ζ²⁵¹−ζ²⁵⁹−ζ²⁷¹−ζ²⁹⁹−ζ³¹¹−ζ³³¹−ζ³⁵⁹−ζ³⁷¹−ζ³⁷⁹−ζ³⁹¹−ζ⁴¹⁹−ζ⁴³¹−ζ⁴³⁹−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵⁵¹−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁵⁹	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	2ζ²³+2ζ⁴⁷+2ζ⁵⁹+2ζ⁷¹+2ζ⁸³+2ζ¹⁰⁷+2ζ¹¹⁹+2ζ¹³¹+2ζ¹⁶⁷+2ζ¹⁷⁹+2ζ¹⁹¹+2ζ²⁰³+2ζ²²⁷+2ζ²³⁹+2ζ²⁵¹+2ζ²⁶³+2ζ²⁸⁷+2ζ²⁹⁹+2ζ³¹¹+2ζ³²³+2ζ³⁴⁷+2ζ³⁵⁹+2ζ³⁷¹+2ζ³⁸³+2ζ⁴¹⁹+2ζ⁴³¹+2ζ⁴⁴³+2ζ⁴⁶⁷+2ζ⁴⁷⁹+2ζ⁴⁹¹+2ζ⁵⁰³+2ζ⁵²⁷+2ζ⁵⁵¹+2ζ⁵⁶³+2ζ⁵⁸⁷+2ζ⁵⁹⁹+2ζ⁶¹¹+2ζ⁶²³+2ζ⁶⁴⁷+2ζ⁶⁵⁹	−2ζ²³−2ζ⁴⁷−2ζ⁵⁹−2ζ⁷¹−2ζ⁸³−2ζ¹⁰⁷−2ζ¹¹⁹−2ζ¹³¹−2ζ¹⁶⁷−2ζ¹⁷⁹−2ζ¹⁹¹−2ζ²⁰³−2ζ²²⁷−2ζ²³⁹−2ζ²⁵¹−2ζ²⁶³−2ζ²⁸⁷−2ζ²⁹⁹−2ζ³¹¹−2ζ³²³−2ζ³⁴⁷−2ζ³⁵⁹−2ζ³⁷¹−2ζ³⁸³−2ζ⁴¹⁹−2ζ⁴³¹−2ζ⁴⁴³−2ζ⁴⁶⁷−2ζ⁴⁷⁹−2ζ⁴⁹¹−2ζ⁵⁰³−2ζ⁵²⁷−2ζ⁵⁵¹−2ζ⁵⁶³−2ζ⁵⁸⁷−2ζ⁵⁹⁹−2ζ⁶¹¹−2ζ⁶²³−2ζ⁶⁴⁷−2ζ⁶⁵⁹	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	−ζ²³−ζ⁴⁷−ζ⁸³−ζ¹⁰⁷−ζ¹⁶⁷−ζ²⁰³−ζ²²⁷−ζ²⁶³−ζ²⁸⁷−ζ³²³−ζ³⁴⁷−ζ³⁸³−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁶²³−ζ⁶⁴⁷	ζ²³+ζ⁴⁷+ζ⁸³+ζ¹⁰⁷+ζ¹⁶⁷+ζ²⁰³+ζ²²⁷+ζ²⁶³+ζ²⁸⁷+ζ³²³+ζ³⁴⁷+ζ³⁸³+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁶²³+ζ⁶⁴⁷	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	−ζ⁵⁹−ζ⁷¹−ζ¹¹⁹−ζ¹³¹−ζ¹⁷⁹−ζ¹⁹¹−ζ²³⁹−ζ²⁵¹−ζ²⁹⁹−ζ³¹¹−ζ³⁵⁹−ζ³⁷¹−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁵¹−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶⁵⁹	ζ⁵⁹+ζ⁷¹+ζ¹¹⁹+ζ¹³¹+ζ¹⁷⁹+ζ¹⁹¹+ζ²³⁹+ζ²⁵¹+ζ²⁹⁹+ζ³¹¹+ζ³⁵⁹+ζ³⁷¹+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁵¹+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶⁵⁹	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 1 + i \sqrt{3}$	$1 - 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χ₁₅₀	4	-4	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 - 2 i \sqrt{3}$	$2 + 2 i \sqrt{3}$	2ζ³⁸+2ζ¹⁸²+2ζ³⁰²+2ζ³¹⁴+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁵⁶⁶+2ζ⁵⁷⁸	2ζ²+2ζ⁸⁶+2ζ¹³⁴+2ζ²¹⁸+2ζ²⁶⁶+2ζ³⁹⁸+2ζ⁴⁸²+2ζ⁶¹⁴	2ζ⁹⁸+2ζ¹²²+2ζ²⁵⁴+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁶²⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ³²⁶+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁵⁵⁴	2ζ¹⁴+2ζ⁷⁴+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³³⁸+2ζ⁵⁴²+2ζ⁶⁰²	−2ζ³⁸−2ζ¹⁸²−2ζ³⁰²−2ζ³¹⁴−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁵⁶⁶−2ζ⁵⁷⁸	−2ζ²−2ζ⁸⁶−2ζ¹³⁴−2ζ²¹⁸−2ζ²⁶⁶−2ζ³⁹⁸−2ζ⁴⁸²−2ζ⁶¹⁴	−2ζ⁹⁸−2ζ¹²²−2ζ²⁵⁴−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ³²⁶−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁵⁵⁴	−2ζ¹⁴−2ζ⁷⁴−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³³⁸−2ζ⁵⁴²−2ζ⁶⁰²	0	0	2ζ²+2ζ³⁸+2ζ⁶²+2ζ⁹⁸+2ζ¹²²+2ζ¹⁵⁸+2ζ¹⁸²+2ζ²¹⁸+2ζ²⁷⁸+2ζ³⁰²+2ζ³³⁸+2ζ³⁶²+2ζ³⁹⁸+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁸²+2ζ⁵¹⁸+2ζ⁵⁴²+2ζ⁵⁷⁸+2ζ⁶⁰²	−2ζ²−2ζ³⁸−2ζ⁶²−2ζ⁹⁸−2ζ¹²²−2ζ¹⁵⁸−2ζ¹⁸²−2ζ²¹⁸−2ζ²⁷⁸−2ζ³⁰²−2ζ³³⁸−2ζ³⁶²−2ζ³⁹⁸−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁸²−2ζ⁵¹⁸−2ζ⁵⁴²−2ζ⁵⁷⁸−2ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ⁵⁷⁸	−ζ²−ζ²¹⁸−ζ³⁹⁸−ζ⁴⁸²	−ζ⁹⁸−ζ¹²²−ζ³⁶²−ζ⁵¹⁸	−ζ⁶²−ζ¹⁵⁸−ζ⁴²²−ζ⁴⁵⁸	−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ⁵⁷⁸	ζ²+ζ²¹⁸+ζ³⁹⁸+ζ⁴⁸²	ζ⁹⁸+ζ¹²²+ζ³⁶²+ζ⁵¹⁸	ζ⁶²+ζ¹⁵⁸+ζ⁴²²+ζ⁴⁵⁸	ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	0	0	2ζ¹⁴+2ζ²⁶+2ζ⁷⁴+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁴⁶+2ζ¹⁹⁴+2ζ²⁰⁶+2ζ²⁵⁴+2ζ²⁶⁶+2ζ³¹⁴+2ζ³²⁶+2ζ³⁸⁶+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁹⁴+2ζ⁵⁵⁴+2ζ⁵⁶⁶+2ζ⁶¹⁴+2ζ⁶²⁶	−2ζ¹⁴−2ζ²⁶−2ζ⁷⁴−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁴⁶−2ζ¹⁹⁴−2ζ²⁰⁶−2ζ²⁵⁴−2ζ²⁶⁶−2ζ³¹⁴−2ζ³²⁶−2ζ³⁸⁶−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁹⁴−2ζ⁵⁵⁴−2ζ⁵⁶⁶−2ζ⁶¹⁴−2ζ⁶²⁶	−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ⁶¹⁴	−ζ²⁵⁴−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²⁶−ζ¹⁹⁴−ζ³²⁶−ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶	ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ⁶¹⁴	ζ²⁵⁴+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁹⁴+ζ³²⁶+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 + 2 i \sqrt{3}$	$2 - 2 i \sqrt{3}$	2ζ⁸²+2ζ⁹⁴+2ζ²¹⁴+2ζ²²⁶+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴⁷⁸+2ζ⁶²²	2ζ⁴⁶+2ζ¹⁷⁸+2ζ²⁶²+2ζ³⁹⁴+2ζ⁴⁴²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶⁵⁸	2ζ³⁴+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁷⁴+2ζ²⁹⁸+2ζ⁴⁰⁶+2ζ⁵³⁸+2ζ⁵⁶²	2ζ¹⁰⁶+2ζ²⁰²+2ζ²³⁸+2ζ³³⁴+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ⁵⁸+2ζ¹¹⁸+2ζ³²²+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁸⁶+2ζ⁶⁴⁶	−2ζ⁸²−2ζ⁹⁴−2ζ²¹⁴−2ζ²²⁶−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴⁷⁸−2ζ⁶²²	−2ζ⁴⁶−2ζ¹⁷⁸−2ζ²⁶²−2ζ³⁹⁴−2ζ⁴⁴²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶⁵⁸	−2ζ³⁴−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁷⁴−2ζ²⁹⁸−2ζ⁴⁰⁶−2ζ⁵³⁸−2ζ⁵⁶²	−2ζ¹⁰⁶−2ζ²⁰²−2ζ²³⁸−2ζ³³⁴−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ⁵⁸−2ζ¹¹⁸−2ζ³²²−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁸⁶−2ζ⁶⁴⁶	0	0	2ζ⁵⁸+2ζ⁸²+2ζ¹¹⁸+2ζ¹⁴²+2ζ¹⁷⁸+2ζ²⁰²+2ζ²³⁸+2ζ²⁶²+2ζ²⁹⁸+2ζ³²²+2ζ³⁵⁸+2ζ³⁸²+2ζ⁴⁴²+2ζ⁴⁷⁸+2ζ⁵⁰²+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁵⁹⁸+2ζ⁶²²+2ζ⁶⁵⁸	−2ζ⁵⁸−2ζ⁸²−2ζ¹¹⁸−2ζ¹⁴²−2ζ¹⁷⁸−2ζ²⁰²−2ζ²³⁸−2ζ²⁶²−2ζ²⁹⁸−2ζ³²²−2ζ³⁵⁸−2ζ³⁸²−2ζ⁴⁴²−2ζ⁴⁷⁸−2ζ⁵⁰²−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁵⁹⁸−2ζ⁶²²−2ζ⁶⁵⁸	−ζ⁸²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ¹⁷⁸−ζ²⁶²−ζ⁴⁴²−ζ⁶⁵⁸	−ζ¹⁴²−ζ²⁹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ²⁰²−ζ²³⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²	ζ⁸²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ¹⁷⁸+ζ²⁶²+ζ⁴⁴²+ζ⁶⁵⁸	ζ¹⁴²+ζ²⁹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²⁰²+ζ²³⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²	0	0	2ζ³⁴+2ζ⁴⁶+2ζ⁹⁴+2ζ¹⁰⁶+2ζ¹⁶⁶+2ζ²¹⁴+2ζ²²⁶+2ζ²⁷⁴+2ζ³³⁴+2ζ³⁴⁶+2ζ³⁹⁴+2ζ⁴⁰⁶+2ζ⁴⁵⁴+2ζ⁴⁶⁶+2ζ⁵¹⁴+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁵⁸⁶+2ζ⁶³⁴+2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁴⁶−2ζ⁹⁴−2ζ¹⁰⁶−2ζ¹⁶⁶−2ζ²¹⁴−2ζ²²⁶−2ζ²⁷⁴−2ζ³³⁴−2ζ³⁴⁶−2ζ³⁹⁴−2ζ⁴⁰⁶−2ζ⁴⁵⁴−2ζ⁴⁶⁶−2ζ⁵¹⁴−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁵⁸⁶−2ζ⁶³⁴−2ζ⁶⁴⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶	−ζ⁴⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴	−ζ³⁴−ζ¹⁶⁶−ζ²⁷⁴−ζ⁴⁰⁶	−ζ¹⁰⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁶³⁴	−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶	ζ⁴⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴	ζ³⁴+ζ¹⁶⁶+ζ²⁷⁴+ζ⁴⁰⁶	ζ¹⁰⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁶³⁴	ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₁₅₁	4	-4	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 - 2 i \sqrt{3}$	$2 + 2 i \sqrt{3}$	2ζ²+2ζ⁸⁶+2ζ¹³⁴+2ζ²¹⁸+2ζ²⁶⁶+2ζ³⁹⁸+2ζ⁴⁸²+2ζ⁶¹⁴	2ζ¹⁴+2ζ⁷⁴+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³³⁸+2ζ⁵⁴²+2ζ⁶⁰²	2ζ²⁶+2ζ⁶²+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ³²⁶+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁵⁵⁴	2ζ³⁸+2ζ¹⁸²+2ζ³⁰²+2ζ³¹⁴+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁵⁶⁶+2ζ⁵⁷⁸	2ζ⁹⁸+2ζ¹²²+2ζ²⁵⁴+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁶²⁶	−2ζ²−2ζ⁸⁶−2ζ¹³⁴−2ζ²¹⁸−2ζ²⁶⁶−2ζ³⁹⁸−2ζ⁴⁸²−2ζ⁶¹⁴	−2ζ¹⁴−2ζ⁷⁴−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³³⁸−2ζ⁵⁴²−2ζ⁶⁰²	−2ζ²⁶−2ζ⁶²−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ³²⁶−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁵⁵⁴	−2ζ³⁸−2ζ¹⁸²−2ζ³⁰²−2ζ³¹⁴−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁵⁶⁶−2ζ⁵⁷⁸	−2ζ⁹⁸−2ζ¹²²−2ζ²⁵⁴−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁶²⁶	0	0	2ζ²+2ζ³⁸+2ζ⁶²+2ζ⁹⁸+2ζ¹²²+2ζ¹⁵⁸+2ζ¹⁸²+2ζ²¹⁸+2ζ²⁷⁸+2ζ³⁰²+2ζ³³⁸+2ζ³⁶²+2ζ³⁹⁸+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁸²+2ζ⁵¹⁸+2ζ⁵⁴²+2ζ⁵⁷⁸+2ζ⁶⁰²	−2ζ²−2ζ³⁸−2ζ⁶²−2ζ⁹⁸−2ζ¹²²−2ζ¹⁵⁸−2ζ¹⁸²−2ζ²¹⁸−2ζ²⁷⁸−2ζ³⁰²−2ζ³³⁸−2ζ³⁶²−2ζ³⁹⁸−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁸²−2ζ⁵¹⁸−2ζ⁵⁴²−2ζ⁵⁷⁸−2ζ⁶⁰²	−ζ²−ζ²¹⁸−ζ³⁹⁸−ζ⁴⁸²	−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁶²−ζ¹⁵⁸−ζ⁴²²−ζ⁴⁵⁸	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ³⁶²−ζ⁵¹⁸	ζ²+ζ²¹⁸+ζ³⁹⁸+ζ⁴⁸²	ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁶²+ζ¹⁵⁸+ζ⁴²²+ζ⁴⁵⁸	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ³⁶²+ζ⁵¹⁸	0	0	2ζ¹⁴+2ζ²⁶+2ζ⁷⁴+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁴⁶+2ζ¹⁹⁴+2ζ²⁰⁶+2ζ²⁵⁴+2ζ²⁶⁶+2ζ³¹⁴+2ζ³²⁶+2ζ³⁸⁶+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁹⁴+2ζ⁵⁵⁴+2ζ⁵⁶⁶+2ζ⁶¹⁴+2ζ⁶²⁶	−2ζ¹⁴−2ζ²⁶−2ζ⁷⁴−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁴⁶−2ζ¹⁹⁴−2ζ²⁰⁶−2ζ²⁵⁴−2ζ²⁶⁶−2ζ³¹⁴−2ζ³²⁶−2ζ³⁸⁶−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁹⁴−2ζ⁵⁵⁴−2ζ⁵⁶⁶−2ζ⁶¹⁴−2ζ⁶²⁶	−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶	−ζ²⁶−ζ¹⁹⁴−ζ³²⁶−ζ⁵⁵⁴	−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ²⁵⁴−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁶²⁶	ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶	ζ²⁶+ζ¹⁹⁴+ζ³²⁶+ζ⁵⁵⁴	ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ²⁵⁴+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁶²⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 + 2 i \sqrt{3}$	$2 - 2 i \sqrt{3}$	2ζ⁴⁶+2ζ¹⁷⁸+2ζ²⁶²+2ζ³⁹⁴+2ζ⁴⁴²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶⁵⁸	2ζ⁵⁸+2ζ¹¹⁸+2ζ³²²+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁸⁶+2ζ⁶⁴⁶	2ζ¹⁰⁶+2ζ²⁰²+2ζ²³⁸+2ζ³³⁴+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ⁸²+2ζ⁹⁴+2ζ²¹⁴+2ζ²²⁶+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴⁷⁸+2ζ⁶²²	2ζ³⁴+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁷⁴+2ζ²⁹⁸+2ζ⁴⁰⁶+2ζ⁵³⁸+2ζ⁵⁶²	−2ζ⁴⁶−2ζ¹⁷⁸−2ζ²⁶²−2ζ³⁹⁴−2ζ⁴⁴²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶⁵⁸	−2ζ⁵⁸−2ζ¹¹⁸−2ζ³²²−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁸⁶−2ζ⁶⁴⁶	−2ζ¹⁰⁶−2ζ²⁰²−2ζ²³⁸−2ζ³³⁴−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ⁸²−2ζ⁹⁴−2ζ²¹⁴−2ζ²²⁶−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴⁷⁸−2ζ⁶²²	−2ζ³⁴−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁷⁴−2ζ²⁹⁸−2ζ⁴⁰⁶−2ζ⁵³⁸−2ζ⁵⁶²	0	0	2ζ⁵⁸+2ζ⁸²+2ζ¹¹⁸+2ζ¹⁴²+2ζ¹⁷⁸+2ζ²⁰²+2ζ²³⁸+2ζ²⁶²+2ζ²⁹⁸+2ζ³²²+2ζ³⁵⁸+2ζ³⁸²+2ζ⁴⁴²+2ζ⁴⁷⁸+2ζ⁵⁰²+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁵⁹⁸+2ζ⁶²²+2ζ⁶⁵⁸	−2ζ⁵⁸−2ζ⁸²−2ζ¹¹⁸−2ζ¹⁴²−2ζ¹⁷⁸−2ζ²⁰²−2ζ²³⁸−2ζ²⁶²−2ζ²⁹⁸−2ζ³²²−2ζ³⁵⁸−2ζ³⁸²−2ζ⁴⁴²−2ζ⁴⁷⁸−2ζ⁵⁰²−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁵⁹⁸−2ζ⁶²²−2ζ⁶⁵⁸	−ζ¹⁷⁸−ζ²⁶²−ζ⁴⁴²−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²	−ζ²⁰²−ζ²³⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ⁸²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ¹⁴²−ζ²⁹⁸−ζ⁵³⁸−ζ⁵⁶²	ζ¹⁷⁸+ζ²⁶²+ζ⁴⁴²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²	ζ²⁰²+ζ²³⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁸²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ¹⁴²+ζ²⁹⁸+ζ⁵³⁸+ζ⁵⁶²	0	0	2ζ³⁴+2ζ⁴⁶+2ζ⁹⁴+2ζ¹⁰⁶+2ζ¹⁶⁶+2ζ²¹⁴+2ζ²²⁶+2ζ²⁷⁴+2ζ³³⁴+2ζ³⁴⁶+2ζ³⁹⁴+2ζ⁴⁰⁶+2ζ⁴⁵⁴+2ζ⁴⁶⁶+2ζ⁵¹⁴+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁵⁸⁶+2ζ⁶³⁴+2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁴⁶−2ζ⁹⁴−2ζ¹⁰⁶−2ζ¹⁶⁶−2ζ²¹⁴−2ζ²²⁶−2ζ²⁷⁴−2ζ³³⁴−2ζ³⁴⁶−2ζ³⁹⁴−2ζ⁴⁰⁶−2ζ⁴⁵⁴−2ζ⁴⁶⁶−2ζ⁵¹⁴−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁵⁸⁶−2ζ⁶³⁴−2ζ⁶⁴⁶	−ζ⁴⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴	−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ¹⁰⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁶³⁴	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁷⁴−ζ⁴⁰⁶	ζ⁴⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴	ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁷⁴+ζ⁴⁰⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₁₅₂	4	-4	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 - 2 i \sqrt{3}$	$2 + 2 i \sqrt{3}$	2ζ⁹⁸+2ζ¹²²+2ζ²⁵⁴+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁶²⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ³²⁶+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁵⁵⁴	2ζ²+2ζ⁸⁶+2ζ¹³⁴+2ζ²¹⁸+2ζ²⁶⁶+2ζ³⁹⁸+2ζ⁴⁸²+2ζ⁶¹⁴	2ζ¹⁴+2ζ⁷⁴+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³³⁸+2ζ⁵⁴²+2ζ⁶⁰²	2ζ³⁸+2ζ¹⁸²+2ζ³⁰²+2ζ³¹⁴+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁵⁶⁶+2ζ⁵⁷⁸	−2ζ⁹⁸−2ζ¹²²−2ζ²⁵⁴−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ³²⁶−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁵⁵⁴	−2ζ²−2ζ⁸⁶−2ζ¹³⁴−2ζ²¹⁸−2ζ²⁶⁶−2ζ³⁹⁸−2ζ⁴⁸²−2ζ⁶¹⁴	−2ζ¹⁴−2ζ⁷⁴−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³³⁸−2ζ⁵⁴²−2ζ⁶⁰²	−2ζ³⁸−2ζ¹⁸²−2ζ³⁰²−2ζ³¹⁴−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁵⁶⁶−2ζ⁵⁷⁸	0	0	2ζ²+2ζ³⁸+2ζ⁶²+2ζ⁹⁸+2ζ¹²²+2ζ¹⁵⁸+2ζ¹⁸²+2ζ²¹⁸+2ζ²⁷⁸+2ζ³⁰²+2ζ³³⁸+2ζ³⁶²+2ζ³⁹⁸+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁸²+2ζ⁵¹⁸+2ζ⁵⁴²+2ζ⁵⁷⁸+2ζ⁶⁰²	−2ζ²−2ζ³⁸−2ζ⁶²−2ζ⁹⁸−2ζ¹²²−2ζ¹⁵⁸−2ζ¹⁸²−2ζ²¹⁸−2ζ²⁷⁸−2ζ³⁰²−2ζ³³⁸−2ζ³⁶²−2ζ³⁹⁸−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁸²−2ζ⁵¹⁸−2ζ⁵⁴²−2ζ⁵⁷⁸−2ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ³⁶²−ζ⁵¹⁸	−ζ⁶²−ζ¹⁵⁸−ζ⁴²²−ζ⁴⁵⁸	−ζ²−ζ²¹⁸−ζ³⁹⁸−ζ⁴⁸²	−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ³⁶²+ζ⁵¹⁸	ζ⁶²+ζ¹⁵⁸+ζ⁴²²+ζ⁴⁵⁸	ζ²+ζ²¹⁸+ζ³⁹⁸+ζ⁴⁸²	ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ⁵⁷⁸	0	0	2ζ¹⁴+2ζ²⁶+2ζ⁷⁴+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁴⁶+2ζ¹⁹⁴+2ζ²⁰⁶+2ζ²⁵⁴+2ζ²⁶⁶+2ζ³¹⁴+2ζ³²⁶+2ζ³⁸⁶+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁹⁴+2ζ⁵⁵⁴+2ζ⁵⁶⁶+2ζ⁶¹⁴+2ζ⁶²⁶	−2ζ¹⁴−2ζ²⁶−2ζ⁷⁴−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁴⁶−2ζ¹⁹⁴−2ζ²⁰⁶−2ζ²⁵⁴−2ζ²⁶⁶−2ζ³¹⁴−2ζ³²⁶−2ζ³⁸⁶−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁹⁴−2ζ⁵⁵⁴−2ζ⁵⁶⁶−2ζ⁶¹⁴−2ζ⁶²⁶	−ζ²⁵⁴−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²⁶−ζ¹⁹⁴−ζ³²⁶−ζ⁵⁵⁴	−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶	−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	ζ²⁵⁴+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁹⁴+ζ³²⁶+ζ⁵⁵⁴	ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶	ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 + 2 i \sqrt{3}$	$2 - 2 i \sqrt{3}$	2ζ³⁴+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁷⁴+2ζ²⁹⁸+2ζ⁴⁰⁶+2ζ⁵³⁸+2ζ⁵⁶²	2ζ¹⁰⁶+2ζ²⁰²+2ζ²³⁸+2ζ³³⁴+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ⁴⁶+2ζ¹⁷⁸+2ζ²⁶²+2ζ³⁹⁴+2ζ⁴⁴²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶⁵⁸	2ζ⁵⁸+2ζ¹¹⁸+2ζ³²²+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁸⁶+2ζ⁶⁴⁶	2ζ⁸²+2ζ⁹⁴+2ζ²¹⁴+2ζ²²⁶+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴⁷⁸+2ζ⁶²²	−2ζ³⁴−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁷⁴−2ζ²⁹⁸−2ζ⁴⁰⁶−2ζ⁵³⁸−2ζ⁵⁶²	−2ζ¹⁰⁶−2ζ²⁰²−2ζ²³⁸−2ζ³³⁴−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ⁴⁶−2ζ¹⁷⁸−2ζ²⁶²−2ζ³⁹⁴−2ζ⁴⁴²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶⁵⁸	−2ζ⁵⁸−2ζ¹¹⁸−2ζ³²²−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁸⁶−2ζ⁶⁴⁶	−2ζ⁸²−2ζ⁹⁴−2ζ²¹⁴−2ζ²²⁶−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴⁷⁸−2ζ⁶²²	0	0	2ζ⁵⁸+2ζ⁸²+2ζ¹¹⁸+2ζ¹⁴²+2ζ¹⁷⁸+2ζ²⁰²+2ζ²³⁸+2ζ²⁶²+2ζ²⁹⁸+2ζ³²²+2ζ³⁵⁸+2ζ³⁸²+2ζ⁴⁴²+2ζ⁴⁷⁸+2ζ⁵⁰²+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁵⁹⁸+2ζ⁶²²+2ζ⁶⁵⁸	−2ζ⁵⁸−2ζ⁸²−2ζ¹¹⁸−2ζ¹⁴²−2ζ¹⁷⁸−2ζ²⁰²−2ζ²³⁸−2ζ²⁶²−2ζ²⁹⁸−2ζ³²²−2ζ³⁵⁸−2ζ³⁸²−2ζ⁴⁴²−2ζ⁴⁷⁸−2ζ⁵⁰²−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁵⁹⁸−2ζ⁶²²−2ζ⁶⁵⁸	−ζ¹⁴²−ζ²⁹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ²⁰²−ζ²³⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ¹⁷⁸−ζ²⁶²−ζ⁴⁴²−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²	−ζ⁸²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	ζ¹⁴²+ζ²⁹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²⁰²+ζ²³⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ¹⁷⁸+ζ²⁶²+ζ⁴⁴²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²	ζ⁸²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	0	0	2ζ³⁴+2ζ⁴⁶+2ζ⁹⁴+2ζ¹⁰⁶+2ζ¹⁶⁶+2ζ²¹⁴+2ζ²²⁶+2ζ²⁷⁴+2ζ³³⁴+2ζ³⁴⁶+2ζ³⁹⁴+2ζ⁴⁰⁶+2ζ⁴⁵⁴+2ζ⁴⁶⁶+2ζ⁵¹⁴+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁵⁸⁶+2ζ⁶³⁴+2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁴⁶−2ζ⁹⁴−2ζ¹⁰⁶−2ζ¹⁶⁶−2ζ²¹⁴−2ζ²²⁶−2ζ²⁷⁴−2ζ³³⁴−2ζ³⁴⁶−2ζ³⁹⁴−2ζ⁴⁰⁶−2ζ⁴⁵⁴−2ζ⁴⁶⁶−2ζ⁵¹⁴−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁵⁸⁶−2ζ⁶³⁴−2ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁷⁴−ζ⁴⁰⁶	−ζ¹⁰⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁶³⁴	−ζ⁴⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴	−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁷⁴+ζ⁴⁰⁶	ζ¹⁰⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁶³⁴	ζ⁴⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴	ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₁₅₃	4	-4	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 - 2 i \sqrt{3}$	$2 + 2 i \sqrt{3}$	2ζ²⁶+2ζ⁶²+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ³²⁶+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁵⁵⁴	2ζ³⁸+2ζ¹⁸²+2ζ³⁰²+2ζ³¹⁴+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁵⁶⁶+2ζ⁵⁷⁸	2ζ¹⁴+2ζ⁷⁴+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³³⁸+2ζ⁵⁴²+2ζ⁶⁰²	2ζ⁹⁸+2ζ¹²²+2ζ²⁵⁴+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁶²⁶	2ζ²+2ζ⁸⁶+2ζ¹³⁴+2ζ²¹⁸+2ζ²⁶⁶+2ζ³⁹⁸+2ζ⁴⁸²+2ζ⁶¹⁴	−2ζ²⁶−2ζ⁶²−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ³²⁶−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁵⁵⁴	−2ζ³⁸−2ζ¹⁸²−2ζ³⁰²−2ζ³¹⁴−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁵⁶⁶−2ζ⁵⁷⁸	−2ζ¹⁴−2ζ⁷⁴−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³³⁸−2ζ⁵⁴²−2ζ⁶⁰²	−2ζ⁹⁸−2ζ¹²²−2ζ²⁵⁴−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁶²⁶	−2ζ²−2ζ⁸⁶−2ζ¹³⁴−2ζ²¹⁸−2ζ²⁶⁶−2ζ³⁹⁸−2ζ⁴⁸²−2ζ⁶¹⁴	0	0	2ζ²+2ζ³⁸+2ζ⁶²+2ζ⁹⁸+2ζ¹²²+2ζ¹⁵⁸+2ζ¹⁸²+2ζ²¹⁸+2ζ²⁷⁸+2ζ³⁰²+2ζ³³⁸+2ζ³⁶²+2ζ³⁹⁸+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁸²+2ζ⁵¹⁸+2ζ⁵⁴²+2ζ⁵⁷⁸+2ζ⁶⁰²	−2ζ²−2ζ³⁸−2ζ⁶²−2ζ⁹⁸−2ζ¹²²−2ζ¹⁵⁸−2ζ¹⁸²−2ζ²¹⁸−2ζ²⁷⁸−2ζ³⁰²−2ζ³³⁸−2ζ³⁶²−2ζ³⁹⁸−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁸²−2ζ⁵¹⁸−2ζ⁵⁴²−2ζ⁵⁷⁸−2ζ⁶⁰²	−ζ⁶²−ζ¹⁵⁸−ζ⁴²²−ζ⁴⁵⁸	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ⁵⁷⁸	−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ³⁶²−ζ⁵¹⁸	−ζ²−ζ²¹⁸−ζ³⁹⁸−ζ⁴⁸²	ζ⁶²+ζ¹⁵⁸+ζ⁴²²+ζ⁴⁵⁸	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ⁵⁷⁸	ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ³⁶²+ζ⁵¹⁸	ζ²+ζ²¹⁸+ζ³⁹⁸+ζ⁴⁸²	0	0	2ζ¹⁴+2ζ²⁶+2ζ⁷⁴+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁴⁶+2ζ¹⁹⁴+2ζ²⁰⁶+2ζ²⁵⁴+2ζ²⁶⁶+2ζ³¹⁴+2ζ³²⁶+2ζ³⁸⁶+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁹⁴+2ζ⁵⁵⁴+2ζ⁵⁶⁶+2ζ⁶¹⁴+2ζ⁶²⁶	−2ζ¹⁴−2ζ²⁶−2ζ⁷⁴−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁴⁶−2ζ¹⁹⁴−2ζ²⁰⁶−2ζ²⁵⁴−2ζ²⁶⁶−2ζ³¹⁴−2ζ³²⁶−2ζ³⁸⁶−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁹⁴−2ζ⁵⁵⁴−2ζ⁵⁶⁶−2ζ⁶¹⁴−2ζ⁶²⁶	−ζ²⁶−ζ¹⁹⁴−ζ³²⁶−ζ⁵⁵⁴	−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶	−ζ²⁵⁴−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ⁶¹⁴	ζ²⁶+ζ¹⁹⁴+ζ³²⁶+ζ⁵⁵⁴	ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶	ζ²⁵⁴+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ⁶¹⁴	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 + 2 i \sqrt{3}$	$2 - 2 i \sqrt{3}$	2ζ¹⁰⁶+2ζ²⁰²+2ζ²³⁸+2ζ³³⁴+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ⁸²+2ζ⁹⁴+2ζ²¹⁴+2ζ²²⁶+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴⁷⁸+2ζ⁶²²	2ζ⁵⁸+2ζ¹¹⁸+2ζ³²²+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁸⁶+2ζ⁶⁴⁶	2ζ³⁴+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁷⁴+2ζ²⁹⁸+2ζ⁴⁰⁶+2ζ⁵³⁸+2ζ⁵⁶²	2ζ⁴⁶+2ζ¹⁷⁸+2ζ²⁶²+2ζ³⁹⁴+2ζ⁴⁴²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶⁵⁸	−2ζ¹⁰⁶−2ζ²⁰²−2ζ²³⁸−2ζ³³⁴−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ⁸²−2ζ⁹⁴−2ζ²¹⁴−2ζ²²⁶−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴⁷⁸−2ζ⁶²²	−2ζ⁵⁸−2ζ¹¹⁸−2ζ³²²−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁸⁶−2ζ⁶⁴⁶	−2ζ³⁴−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁷⁴−2ζ²⁹⁸−2ζ⁴⁰⁶−2ζ⁵³⁸−2ζ⁵⁶²	−2ζ⁴⁶−2ζ¹⁷⁸−2ζ²⁶²−2ζ³⁹⁴−2ζ⁴⁴²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶⁵⁸	0	0	2ζ⁵⁸+2ζ⁸²+2ζ¹¹⁸+2ζ¹⁴²+2ζ¹⁷⁸+2ζ²⁰²+2ζ²³⁸+2ζ²⁶²+2ζ²⁹⁸+2ζ³²²+2ζ³⁵⁸+2ζ³⁸²+2ζ⁴⁴²+2ζ⁴⁷⁸+2ζ⁵⁰²+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁵⁹⁸+2ζ⁶²²+2ζ⁶⁵⁸	−2ζ⁵⁸−2ζ⁸²−2ζ¹¹⁸−2ζ¹⁴²−2ζ¹⁷⁸−2ζ²⁰²−2ζ²³⁸−2ζ²⁶²−2ζ²⁹⁸−2ζ³²²−2ζ³⁵⁸−2ζ³⁸²−2ζ⁴⁴²−2ζ⁴⁷⁸−2ζ⁵⁰²−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁵⁹⁸−2ζ⁶²²−2ζ⁶⁵⁸	−ζ²⁰²−ζ²³⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ⁸²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²	−ζ¹⁴²−ζ²⁹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁷⁸−ζ²⁶²−ζ⁴⁴²−ζ⁶⁵⁸	ζ²⁰²+ζ²³⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁸²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²	ζ¹⁴²+ζ²⁹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁷⁸+ζ²⁶²+ζ⁴⁴²+ζ⁶⁵⁸	0	0	2ζ³⁴+2ζ⁴⁶+2ζ⁹⁴+2ζ¹⁰⁶+2ζ¹⁶⁶+2ζ²¹⁴+2ζ²²⁶+2ζ²⁷⁴+2ζ³³⁴+2ζ³⁴⁶+2ζ³⁹⁴+2ζ⁴⁰⁶+2ζ⁴⁵⁴+2ζ⁴⁶⁶+2ζ⁵¹⁴+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁵⁸⁶+2ζ⁶³⁴+2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁴⁶−2ζ⁹⁴−2ζ¹⁰⁶−2ζ¹⁶⁶−2ζ²¹⁴−2ζ²²⁶−2ζ²⁷⁴−2ζ³³⁴−2ζ³⁴⁶−2ζ³⁹⁴−2ζ⁴⁰⁶−2ζ⁴⁵⁴−2ζ⁴⁶⁶−2ζ⁵¹⁴−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁵⁸⁶−2ζ⁶³⁴−2ζ⁶⁴⁶	−ζ¹⁰⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁶³⁴	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶	−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁷⁴−ζ⁴⁰⁶	−ζ⁴⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴	ζ¹⁰⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶	ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁷⁴+ζ⁴⁰⁶	ζ⁴⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₁₅₄	4	-4	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 - 2 i \sqrt{3}$	$2 + 2 i \sqrt{3}$	2ζ¹⁴+2ζ⁷⁴+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³³⁸+2ζ⁵⁴²+2ζ⁶⁰²	2ζ⁹⁸+2ζ¹²²+2ζ²⁵⁴+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁶²⁶	2ζ³⁸+2ζ¹⁸²+2ζ³⁰²+2ζ³¹⁴+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁵⁶⁶+2ζ⁵⁷⁸	2ζ²+2ζ⁸⁶+2ζ¹³⁴+2ζ²¹⁸+2ζ²⁶⁶+2ζ³⁹⁸+2ζ⁴⁸²+2ζ⁶¹⁴	2ζ²⁶+2ζ⁶²+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ³²⁶+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁵⁵⁴	−2ζ¹⁴−2ζ⁷⁴−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³³⁸−2ζ⁵⁴²−2ζ⁶⁰²	−2ζ⁹⁸−2ζ¹²²−2ζ²⁵⁴−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁶²⁶	−2ζ³⁸−2ζ¹⁸²−2ζ³⁰²−2ζ³¹⁴−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁵⁶⁶−2ζ⁵⁷⁸	−2ζ²−2ζ⁸⁶−2ζ¹³⁴−2ζ²¹⁸−2ζ²⁶⁶−2ζ³⁹⁸−2ζ⁴⁸²−2ζ⁶¹⁴	−2ζ²⁶−2ζ⁶²−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ³²⁶−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁵⁵⁴	0	0	2ζ²+2ζ³⁸+2ζ⁶²+2ζ⁹⁸+2ζ¹²²+2ζ¹⁵⁸+2ζ¹⁸²+2ζ²¹⁸+2ζ²⁷⁸+2ζ³⁰²+2ζ³³⁸+2ζ³⁶²+2ζ³⁹⁸+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁸²+2ζ⁵¹⁸+2ζ⁵⁴²+2ζ⁵⁷⁸+2ζ⁶⁰²	−2ζ²−2ζ³⁸−2ζ⁶²−2ζ⁹⁸−2ζ¹²²−2ζ¹⁵⁸−2ζ¹⁸²−2ζ²¹⁸−2ζ²⁷⁸−2ζ³⁰²−2ζ³³⁸−2ζ³⁶²−2ζ³⁹⁸−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁸²−2ζ⁵¹⁸−2ζ⁵⁴²−2ζ⁵⁷⁸−2ζ⁶⁰²	−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ³⁶²−ζ⁵¹⁸	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ⁵⁷⁸	−ζ²−ζ²¹⁸−ζ³⁹⁸−ζ⁴⁸²	−ζ⁶²−ζ¹⁵⁸−ζ⁴²²−ζ⁴⁵⁸	ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ³⁶²+ζ⁵¹⁸	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ⁵⁷⁸	ζ²+ζ²¹⁸+ζ³⁹⁸+ζ⁴⁸²	ζ⁶²+ζ¹⁵⁸+ζ⁴²²+ζ⁴⁵⁸	0	0	2ζ¹⁴+2ζ²⁶+2ζ⁷⁴+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁴⁶+2ζ¹⁹⁴+2ζ²⁰⁶+2ζ²⁵⁴+2ζ²⁶⁶+2ζ³¹⁴+2ζ³²⁶+2ζ³⁸⁶+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁹⁴+2ζ⁵⁵⁴+2ζ⁵⁶⁶+2ζ⁶¹⁴+2ζ⁶²⁶	−2ζ¹⁴−2ζ²⁶−2ζ⁷⁴−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁴⁶−2ζ¹⁹⁴−2ζ²⁰⁶−2ζ²⁵⁴−2ζ²⁶⁶−2ζ³¹⁴−2ζ³²⁶−2ζ³⁸⁶−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁹⁴−2ζ⁵⁵⁴−2ζ⁵⁶⁶−2ζ⁶¹⁴−2ζ⁶²⁶	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶	−ζ²⁵⁴−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ⁶¹⁴	−ζ²⁶−ζ¹⁹⁴−ζ³²⁶−ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶	ζ²⁵⁴+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ⁶¹⁴	ζ²⁶+ζ¹⁹⁴+ζ³²⁶+ζ⁵⁵⁴	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 + 2 i \sqrt{3}$	$2 - 2 i \sqrt{3}$	2ζ⁵⁸+2ζ¹¹⁸+2ζ³²²+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁸⁶+2ζ⁶⁴⁶	2ζ³⁴+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁷⁴+2ζ²⁹⁸+2ζ⁴⁰⁶+2ζ⁵³⁸+2ζ⁵⁶²	2ζ⁸²+2ζ⁹⁴+2ζ²¹⁴+2ζ²²⁶+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴⁷⁸+2ζ⁶²²	2ζ⁴⁶+2ζ¹⁷⁸+2ζ²⁶²+2ζ³⁹⁴+2ζ⁴⁴²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶⁵⁸	2ζ¹⁰⁶+2ζ²⁰²+2ζ²³⁸+2ζ³³⁴+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁹⁸+2ζ⁶³⁴	−2ζ⁵⁸−2ζ¹¹⁸−2ζ³²²−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁸⁶−2ζ⁶⁴⁶	−2ζ³⁴−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁷⁴−2ζ²⁹⁸−2ζ⁴⁰⁶−2ζ⁵³⁸−2ζ⁵⁶²	−2ζ⁸²−2ζ⁹⁴−2ζ²¹⁴−2ζ²²⁶−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴⁷⁸−2ζ⁶²²	−2ζ⁴⁶−2ζ¹⁷⁸−2ζ²⁶²−2ζ³⁹⁴−2ζ⁴⁴²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶⁵⁸	−2ζ¹⁰⁶−2ζ²⁰²−2ζ²³⁸−2ζ³³⁴−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁹⁸−2ζ⁶³⁴	0	0	2ζ⁵⁸+2ζ⁸²+2ζ¹¹⁸+2ζ¹⁴²+2ζ¹⁷⁸+2ζ²⁰²+2ζ²³⁸+2ζ²⁶²+2ζ²⁹⁸+2ζ³²²+2ζ³⁵⁸+2ζ³⁸²+2ζ⁴⁴²+2ζ⁴⁷⁸+2ζ⁵⁰²+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁵⁹⁸+2ζ⁶²²+2ζ⁶⁵⁸	−2ζ⁵⁸−2ζ⁸²−2ζ¹¹⁸−2ζ¹⁴²−2ζ¹⁷⁸−2ζ²⁰²−2ζ²³⁸−2ζ²⁶²−2ζ²⁹⁸−2ζ³²²−2ζ³⁵⁸−2ζ³⁸²−2ζ⁴⁴²−2ζ⁴⁷⁸−2ζ⁵⁰²−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁵⁹⁸−2ζ⁶²²−2ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²	−ζ¹⁴²−ζ²⁹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ⁸²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ¹⁷⁸−ζ²⁶²−ζ⁴⁴²−ζ⁶⁵⁸	−ζ²⁰²−ζ²³⁸−ζ⁵⁰²−ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²	ζ¹⁴²+ζ²⁹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁸²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ¹⁷⁸+ζ²⁶²+ζ⁴⁴²+ζ⁶⁵⁸	ζ²⁰²+ζ²³⁸+ζ⁵⁰²+ζ⁵⁹⁸	0	0	2ζ³⁴+2ζ⁴⁶+2ζ⁹⁴+2ζ¹⁰⁶+2ζ¹⁶⁶+2ζ²¹⁴+2ζ²²⁶+2ζ²⁷⁴+2ζ³³⁴+2ζ³⁴⁶+2ζ³⁹⁴+2ζ⁴⁰⁶+2ζ⁴⁵⁴+2ζ⁴⁶⁶+2ζ⁵¹⁴+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁵⁸⁶+2ζ⁶³⁴+2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁴⁶−2ζ⁹⁴−2ζ¹⁰⁶−2ζ¹⁶⁶−2ζ²¹⁴−2ζ²²⁶−2ζ²⁷⁴−2ζ³³⁴−2ζ³⁴⁶−2ζ³⁹⁴−2ζ⁴⁰⁶−2ζ⁴⁵⁴−2ζ⁴⁶⁶−2ζ⁵¹⁴−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁵⁸⁶−2ζ⁶³⁴−2ζ⁶⁴⁶	−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁷⁴−ζ⁴⁰⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶	−ζ⁴⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴	−ζ¹⁰⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁶³⁴	ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁷⁴+ζ⁴⁰⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶	ζ⁴⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴	ζ¹⁰⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁶³⁴	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₁₅₅	2	2	2	2	2	2	2	2	2	2	2	2	2	2	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i 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1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i 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χ₁₅₆	2	2	2	2	2	2	2	2	2	2	2	2	-2	-2	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - 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χ₁₅₇	2	-2	2	2	2	2	2	-2	-2	-2	-2	-2	$2 i$	$- 2 i$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	−ζ¹⁹−ζ³¹−ζ⁵⁹−ζ⁷¹−ζ⁷⁹−ζ⁹¹−ζ¹¹⁹−ζ¹³¹−ζ¹³⁹−ζ¹⁵¹−ζ¹⁷⁹−ζ¹⁹¹−ζ¹⁹⁹−ζ²¹¹−ζ²³⁹−ζ²⁵¹−ζ²⁵⁹−ζ²⁷¹−ζ²⁹⁹−ζ³¹¹−ζ³³¹−ζ³⁵⁹−ζ³⁷¹−ζ³⁷⁹−ζ³⁹¹−ζ⁴¹⁹−ζ⁴³¹−ζ⁴³⁹−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵⁵¹−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁵⁹	ζ¹⁹+ζ³¹+ζ⁵⁹+ζ⁷¹+ζ⁷⁹+ζ⁹¹+ζ¹¹⁹+ζ¹³¹+ζ¹³⁹+ζ¹⁵¹+ζ¹⁷⁹+ζ¹⁹¹+ζ¹⁹⁹+ζ²¹¹+ζ²³⁹+ζ²⁵¹+ζ²⁵⁹+ζ²⁷¹+ζ²⁹⁹+ζ³¹¹+ζ³³¹+ζ³⁵⁹+ζ³⁷¹+ζ³⁷⁹+ζ³⁹¹+ζ⁴¹⁹+ζ⁴³¹+ζ⁴³⁹+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵⁵¹+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁵⁹	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	−ζ⁷−ζ²³−ζ⁴³−ζ⁴⁷−ζ⁶⁷−ζ⁸³−ζ¹⁰³−ζ¹⁰⁷−ζ¹²⁷−ζ¹⁶³−ζ¹⁶⁷−ζ²⁰³−ζ²²³−ζ²²⁷−ζ²⁴⁷−ζ²⁶³−ζ²⁸³−ζ²⁸⁷−ζ³⁰⁷−ζ³²³−ζ³⁴³−ζ³⁴⁷−ζ³⁶⁷−ζ³⁸³−ζ⁴⁰³−ζ⁴²⁷−ζ⁴⁴³−ζ⁴⁶³−ζ⁴⁶⁷−ζ⁴⁸⁷−ζ⁵⁰³−ζ⁵²³−ζ⁵²⁷−ζ⁵⁴⁷−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁶⁰⁷−ζ⁶²³−ζ⁶⁴³−ζ⁶⁴⁷	ζ⁷+ζ²³+ζ⁴³+ζ⁴⁷+ζ⁶⁷+ζ⁸³+ζ¹⁰³+ζ¹⁰⁷+ζ¹²⁷+ζ¹⁶³+ζ¹⁶⁷+ζ²⁰³+ζ²²³+ζ²²⁷+ζ²⁴⁷+ζ²⁶³+ζ²⁸³+ζ²⁸⁷+ζ³⁰⁷+ζ³²³+ζ³⁴³+ζ³⁴⁷+ζ³⁶⁷+ζ³⁸³+ζ⁴⁰³+ζ⁴²⁷+ζ⁴⁴³+ζ⁴⁶³+ζ⁴⁶⁷+ζ⁴⁸⁷+ζ⁵⁰³+ζ⁵²³+ζ⁵²⁷+ζ⁵⁴⁷+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁶⁰⁷+ζ⁶²³+ζ⁶⁴³+ζ⁶⁴⁷	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	−2ζ²³−2ζ⁴⁷−2ζ⁵⁹−2ζ⁷¹−2ζ⁸³−2ζ¹⁰⁷−2ζ¹¹⁹−2ζ¹³¹−2ζ¹⁶⁷−2ζ¹⁷⁹−2ζ¹⁹¹−2ζ²⁰³−2ζ²²⁷−2ζ²³⁹−2ζ²⁵¹−2ζ²⁶³−2ζ²⁸⁷−2ζ²⁹⁹−2ζ³¹¹−2ζ³²³−2ζ³⁴⁷−2ζ³⁵⁹−2ζ³⁷¹−2ζ³⁸³−2ζ⁴¹⁹−2ζ⁴³¹−2ζ⁴⁴³−2ζ⁴⁶⁷−2ζ⁴⁷⁹−2ζ⁴⁹¹−2ζ⁵⁰³−2ζ⁵²⁷−2ζ⁵⁵¹−2ζ⁵⁶³−2ζ⁵⁸⁷−2ζ⁵⁹⁹−2ζ⁶¹¹−2ζ⁶²³−2ζ⁶⁴⁷−2ζ⁶⁵⁹	2ζ²³+2ζ⁴⁷+2ζ⁵⁹+2ζ⁷¹+2ζ⁸³+2ζ¹⁰⁷+2ζ¹¹⁹+2ζ¹³¹+2ζ¹⁶⁷+2ζ¹⁷⁹+2ζ¹⁹¹+2ζ²⁰³+2ζ²²⁷+2ζ²³⁹+2ζ²⁵¹+2ζ²⁶³+2ζ²⁸⁷+2ζ²⁹⁹+2ζ³¹¹+2ζ³²³+2ζ³⁴⁷+2ζ³⁵⁹+2ζ³⁷¹+2ζ³⁸³+2ζ⁴¹⁹+2ζ⁴³¹+2ζ⁴⁴³+2ζ⁴⁶⁷+2ζ⁴⁷⁹+2ζ⁴⁹¹+2ζ⁵⁰³+2ζ⁵²⁷+2ζ⁵⁵¹+2ζ⁵⁶³+2ζ⁵⁸⁷+2ζ⁵⁹⁹+2ζ⁶¹¹+2ζ⁶²³+2ζ⁶⁴⁷+2ζ⁶⁵⁹	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	ζ⁵⁹+ζ⁷¹+ζ¹¹⁹+ζ¹³¹+ζ¹⁷⁹+ζ¹⁹¹+ζ²³⁹+ζ²⁵¹+ζ²⁹⁹+ζ³¹¹+ζ³⁵⁹+ζ³⁷¹+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁵¹+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶⁵⁹	−ζ⁵⁹−ζ⁷¹−ζ¹¹⁹−ζ¹³¹−ζ¹⁷⁹−ζ¹⁹¹−ζ²³⁹−ζ²⁵¹−ζ²⁹⁹−ζ³¹¹−ζ³⁵⁹−ζ³⁷¹−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁵¹−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶⁵⁹	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	ζ²³+ζ⁴⁷+ζ⁸³+ζ¹⁰⁷+ζ¹⁶⁷+ζ²⁰³+ζ²²⁷+ζ²⁶³+ζ²⁸⁷+ζ³²³+ζ³⁴⁷+ζ³⁸³+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁶²³+ζ⁶⁴⁷	−ζ²³−ζ⁴⁷−ζ⁸³−ζ¹⁰⁷−ζ¹⁶⁷−ζ²⁰³−ζ²²⁷−ζ²⁶³−ζ²⁸⁷−ζ³²³−ζ³⁴⁷−ζ³⁸³−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁶²³−ζ⁶⁴⁷	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$- 1 + i \sqrt{3}$	$1 - i \sqrt{3}$	$1 - i \sqrt{3}$	$1 - i \sqrt{3}$	$1 - i \sqrt{3}$	$1 - i \sqrt{3}$	−2ζ⁷−2ζ¹⁹−2ζ³¹−2ζ⁴³−2ζ⁶⁷−2ζ⁷⁹−2ζ⁹¹−2ζ¹⁰³−2ζ¹²⁷−2ζ¹³⁹−2ζ¹⁵¹−2ζ¹⁶³−2ζ¹⁹⁹−2ζ²¹¹−2ζ²²³−2ζ²⁴⁷−2ζ²⁵⁹−2ζ²⁷¹−2ζ²⁸³−2ζ³⁰⁷−2ζ³³¹−2ζ³⁴³−2ζ³⁶⁷−2ζ³⁷⁹−2ζ³⁹¹−2ζ⁴⁰³−2ζ⁴²⁷−2ζ⁴³⁹−2ζ⁴⁶³−2ζ⁴⁸⁷−2ζ⁴⁹⁹−2ζ⁵¹¹−2ζ⁵²³−2ζ⁵⁴⁷−2ζ⁵⁵⁹−2ζ⁵⁷¹−2ζ⁶⁰⁷−2ζ⁶¹⁹−2ζ⁶³¹−2ζ⁶⁴³	2ζ⁷+2ζ¹⁹+2ζ³¹+2ζ⁴³+2ζ⁶⁷+2ζ⁷⁹+2ζ⁹¹+2ζ¹⁰³+2ζ¹²⁷+2ζ¹³⁹+2ζ¹⁵¹+2ζ¹⁶³+2ζ¹⁹⁹+2ζ²¹¹+2ζ²²³+2ζ²⁴⁷+2ζ²⁵⁹+2ζ²⁷¹+2ζ²⁸³+2ζ³⁰⁷+2ζ³³¹+2ζ³⁴³+2ζ³⁶⁷+2ζ³⁷⁹+2ζ³⁹¹+2ζ⁴⁰³+2ζ⁴²⁷+2ζ⁴³⁹+2ζ⁴⁶³+2ζ⁴⁸⁷+2ζ⁴⁹⁹+2ζ⁵¹¹+2ζ⁵²³+2ζ⁵⁴⁷+2ζ⁵⁵⁹+2ζ⁵⁷¹+2ζ⁶⁰⁷+2ζ⁶¹⁹+2ζ⁶³¹+2ζ⁶⁴³	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	−ζ³⁴−ζ⁴⁶−ζ⁹⁴−ζ¹⁰⁶−ζ¹⁶⁶−ζ²¹⁴−ζ²²⁶−ζ²⁷⁴−ζ³³⁴−ζ³⁴⁶−ζ³⁹⁴−ζ⁴⁰⁶−ζ⁴⁵⁴−ζ⁴⁶⁶−ζ⁵¹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁵⁸⁶−ζ⁶³⁴−ζ⁶⁴⁶	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	ζ³⁴+ζ⁴⁶+ζ⁹⁴+ζ¹⁰⁶+ζ¹⁶⁶+ζ²¹⁴+ζ²²⁶+ζ²⁷⁴+ζ³³⁴+ζ³⁴⁶+ζ³⁹⁴+ζ⁴⁰⁶+ζ⁴⁵⁴+ζ⁴⁶⁶+ζ⁵¹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁵⁸⁶+ζ⁶³⁴+ζ⁶⁴⁶	−ζ³⁴−ζ⁴⁶−ζ⁹⁴−ζ¹⁰⁶−ζ¹⁶⁶−ζ²¹⁴−ζ²²⁶−ζ²⁷⁴−ζ³³⁴−ζ³⁴⁶−ζ³⁹⁴−ζ⁴⁰⁶−ζ⁴⁵⁴−ζ⁴⁶⁶−ζ⁵¹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁵⁸⁶−ζ⁶³⁴−ζ⁶⁴⁶	−ζ³⁴−ζ⁴⁶−ζ⁹⁴−ζ¹⁰⁶−ζ¹⁶⁶−ζ²¹⁴−ζ²²⁶−ζ²⁷⁴−ζ³³⁴−ζ³⁴⁶−ζ³⁹⁴−ζ⁴⁰⁶−ζ⁴⁵⁴−ζ⁴⁶⁶−ζ⁵¹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁵⁸⁶−ζ⁶³⁴−ζ⁶⁴⁶	−ζ³⁴−ζ⁴⁶−ζ⁹⁴−ζ¹⁰⁶−ζ¹⁶⁶−ζ²¹⁴−ζ²²⁶−ζ²⁷⁴−ζ³³⁴−ζ³⁴⁶−ζ³⁹⁴−ζ⁴⁰⁶−ζ⁴⁵⁴−ζ⁴⁶⁶−ζ⁵¹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁵⁸⁶−ζ⁶³⁴−ζ⁶⁴⁶	−ζ³⁴−ζ⁴⁶−ζ⁹⁴−ζ¹⁰⁶−ζ¹⁶⁶−ζ²¹⁴−ζ²²⁶−ζ²⁷⁴−ζ³³⁴−ζ³⁴⁶−ζ³⁹⁴−ζ⁴⁰⁶−ζ⁴⁵⁴−ζ⁴⁶⁶−ζ⁵¹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁵⁸⁶−ζ⁶³⁴−ζ⁶⁴⁶	−ζ³⁴−ζ⁴⁶−ζ⁹⁴−ζ¹⁰⁶−ζ¹⁶⁶−ζ²¹⁴−ζ²²⁶−ζ²⁷⁴−ζ³³⁴−ζ³⁴⁶−ζ³⁹⁴−ζ⁴⁰⁶−ζ⁴⁵⁴−ζ⁴⁶⁶−ζ⁵¹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁵⁸⁶−ζ⁶³⁴−ζ⁶⁴⁶	ζ¹⁹+ζ³¹+ζ⁷⁹+ζ⁹¹+ζ¹³⁹+ζ¹⁵¹+ζ¹⁹⁹+ζ²¹¹+ζ²⁵⁹+ζ²⁷¹+ζ³³¹+ζ³⁷⁹+ζ³⁹¹+ζ⁴³⁹+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁶¹⁹+ζ⁶³¹	−ζ¹⁹−ζ³¹−ζ⁷⁹−ζ⁹¹−ζ¹³⁹−ζ¹⁵¹−ζ¹⁹⁹−ζ²¹¹−ζ²⁵⁹−ζ²⁷¹−ζ³³¹−ζ³⁷⁹−ζ³⁹¹−ζ⁴³⁹−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁶¹⁹−ζ⁶³¹	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	−ζ⁵⁸−ζ⁸²−ζ¹¹⁸−ζ¹⁴²−ζ¹⁷⁸−ζ²⁰²−ζ²³⁸−ζ²⁶²−ζ²⁹⁸−ζ³²²−ζ³⁵⁸−ζ³⁸²−ζ⁴⁴²−ζ⁴⁷⁸−ζ⁵⁰²−ζ⁵³⁸−ζ⁵⁶²−ζ⁵⁹⁸−ζ⁶²²−ζ⁶⁵⁸	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	ζ⁵⁸+ζ⁸²+ζ¹¹⁸+ζ¹⁴²+ζ¹⁷⁸+ζ²⁰²+ζ²³⁸+ζ²⁶²+ζ²⁹⁸+ζ³²²+ζ³⁵⁸+ζ³⁸²+ζ⁴⁴²+ζ⁴⁷⁸+ζ⁵⁰²+ζ⁵³⁸+ζ⁵⁶²+ζ⁵⁹⁸+ζ⁶²²+ζ⁶⁵⁸	−ζ⁵⁸−ζ⁸²−ζ¹¹⁸−ζ¹⁴²−ζ¹⁷⁸−ζ²⁰²−ζ²³⁸−ζ²⁶²−ζ²⁹⁸−ζ³²²−ζ³⁵⁸−ζ³⁸²−ζ⁴⁴²−ζ⁴⁷⁸−ζ⁵⁰²−ζ⁵³⁸−ζ⁵⁶²−ζ⁵⁹⁸−ζ⁶²²−ζ⁶⁵⁸	−ζ⁵⁸−ζ⁸²−ζ¹¹⁸−ζ¹⁴²−ζ¹⁷⁸−ζ²⁰²−ζ²³⁸−ζ²⁶²−ζ²⁹⁸−ζ³²²−ζ³⁵⁸−ζ³⁸²−ζ⁴⁴²−ζ⁴⁷⁸−ζ⁵⁰²−ζ⁵³⁸−ζ⁵⁶²−ζ⁵⁹⁸−ζ⁶²²−ζ⁶⁵⁸	−ζ⁵⁸−ζ⁸²−ζ¹¹⁸−ζ¹⁴²−ζ¹⁷⁸−ζ²⁰²−ζ²³⁸−ζ²⁶²−ζ²⁹⁸−ζ³²²−ζ³⁵⁸−ζ³⁸²−ζ⁴⁴²−ζ⁴⁷⁸−ζ⁵⁰²−ζ⁵³⁸−ζ⁵⁶²−ζ⁵⁹⁸−ζ⁶²²−ζ⁶⁵⁸	−ζ⁵⁸−ζ⁸²−ζ¹¹⁸−ζ¹⁴²−ζ¹⁷⁸−ζ²⁰²−ζ²³⁸−ζ²⁶²−ζ²⁹⁸−ζ³²²−ζ³⁵⁸−ζ³⁸²−ζ⁴⁴²−ζ⁴⁷⁸−ζ⁵⁰²−ζ⁵³⁸−ζ⁵⁶²−ζ⁵⁹⁸−ζ⁶²²−ζ⁶⁵⁸	−ζ⁵⁸−ζ⁸²−ζ¹¹⁸−ζ¹⁴²−ζ¹⁷⁸−ζ²⁰²−ζ²³⁸−ζ²⁶²−ζ²⁹⁸−ζ³²²−ζ³⁵⁸−ζ³⁸²−ζ⁴⁴²−ζ⁴⁷⁸−ζ⁵⁰²−ζ⁵³⁸−ζ⁵⁶²−ζ⁵⁹⁸−ζ⁶²²−ζ⁶⁵⁸	ζ⁷+ζ⁴³+ζ⁶⁷+ζ¹⁰³+ζ¹²⁷+ζ¹⁶³+ζ²²³+ζ²⁴⁷+ζ²⁸³+ζ³⁰⁷+ζ³⁴³+ζ³⁶⁷+ζ⁴⁰³+ζ⁴²⁷+ζ⁴⁶³+ζ⁴⁸⁷+ζ⁵²³+ζ⁵⁴⁷+ζ⁶⁰⁷+ζ⁶⁴³	−ζ⁷−ζ⁴³−ζ⁶⁷−ζ¹⁰³−ζ¹²⁷−ζ¹⁶³−ζ²²³−ζ²⁴⁷−ζ²⁸³−ζ³⁰⁷−ζ³⁴³−ζ³⁶⁷−ζ⁴⁰³−ζ⁴²⁷−ζ⁴⁶³−ζ⁴⁸⁷−ζ⁵²³−ζ⁵⁴⁷−ζ⁶⁰⁷−ζ⁶⁴³	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₁₅₈	2	-2	2	2	2	2	2	-2	-2	-2	-2	-2	$- 2 i$	$2 i$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	ζ¹⁹+ζ³¹+ζ⁵⁹+ζ⁷¹+ζ⁷⁹+ζ⁹¹+ζ¹¹⁹+ζ¹³¹+ζ¹³⁹+ζ¹⁵¹+ζ¹⁷⁹+ζ¹⁹¹+ζ¹⁹⁹+ζ²¹¹+ζ²³⁹+ζ²⁵¹+ζ²⁵⁹+ζ²⁷¹+ζ²⁹⁹+ζ³¹¹+ζ³³¹+ζ³⁵⁹+ζ³⁷¹+ζ³⁷⁹+ζ³⁹¹+ζ⁴¹⁹+ζ⁴³¹+ζ⁴³⁹+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁴⁹⁹+ζ⁵¹¹+ζ⁵⁵¹+ζ⁵⁵⁹+ζ⁵⁷¹+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶¹⁹+ζ⁶³¹+ζ⁶⁵⁹	−ζ¹⁹−ζ³¹−ζ⁵⁹−ζ⁷¹−ζ⁷⁹−ζ⁹¹−ζ¹¹⁹−ζ¹³¹−ζ¹³⁹−ζ¹⁵¹−ζ¹⁷⁹−ζ¹⁹¹−ζ¹⁹⁹−ζ²¹¹−ζ²³⁹−ζ²⁵¹−ζ²⁵⁹−ζ²⁷¹−ζ²⁹⁹−ζ³¹¹−ζ³³¹−ζ³⁵⁹−ζ³⁷¹−ζ³⁷⁹−ζ³⁹¹−ζ⁴¹⁹−ζ⁴³¹−ζ⁴³⁹−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁴⁹⁹−ζ⁵¹¹−ζ⁵⁵¹−ζ⁵⁵⁹−ζ⁵⁷¹−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶¹⁹−ζ⁶³¹−ζ⁶⁵⁹	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	ζ⁷+ζ²³+ζ⁴³+ζ⁴⁷+ζ⁶⁷+ζ⁸³+ζ¹⁰³+ζ¹⁰⁷+ζ¹²⁷+ζ¹⁶³+ζ¹⁶⁷+ζ²⁰³+ζ²²³+ζ²²⁷+ζ²⁴⁷+ζ²⁶³+ζ²⁸³+ζ²⁸⁷+ζ³⁰⁷+ζ³²³+ζ³⁴³+ζ³⁴⁷+ζ³⁶⁷+ζ³⁸³+ζ⁴⁰³+ζ⁴²⁷+ζ⁴⁴³+ζ⁴⁶³+ζ⁴⁶⁷+ζ⁴⁸⁷+ζ⁵⁰³+ζ⁵²³+ζ⁵²⁷+ζ⁵⁴⁷+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁶⁰⁷+ζ⁶²³+ζ⁶⁴³+ζ⁶⁴⁷	−ζ⁷−ζ²³−ζ⁴³−ζ⁴⁷−ζ⁶⁷−ζ⁸³−ζ¹⁰³−ζ¹⁰⁷−ζ¹²⁷−ζ¹⁶³−ζ¹⁶⁷−ζ²⁰³−ζ²²³−ζ²²⁷−ζ²⁴⁷−ζ²⁶³−ζ²⁸³−ζ²⁸⁷−ζ³⁰⁷−ζ³²³−ζ³⁴³−ζ³⁴⁷−ζ³⁶⁷−ζ³⁸³−ζ⁴⁰³−ζ⁴²⁷−ζ⁴⁴³−ζ⁴⁶³−ζ⁴⁶⁷−ζ⁴⁸⁷−ζ⁵⁰³−ζ⁵²³−ζ⁵²⁷−ζ⁵⁴⁷−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁶⁰⁷−ζ⁶²³−ζ⁶⁴³−ζ⁶⁴⁷	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$- 1 - i \sqrt{3}$	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	$1 + i \sqrt{3}$	2ζ²³+2ζ⁴⁷+2ζ⁵⁹+2ζ⁷¹+2ζ⁸³+2ζ¹⁰⁷+2ζ¹¹⁹+2ζ¹³¹+2ζ¹⁶⁷+2ζ¹⁷⁹+2ζ¹⁹¹+2ζ²⁰³+2ζ²²⁷+2ζ²³⁹+2ζ²⁵¹+2ζ²⁶³+2ζ²⁸⁷+2ζ²⁹⁹+2ζ³¹¹+2ζ³²³+2ζ³⁴⁷+2ζ³⁵⁹+2ζ³⁷¹+2ζ³⁸³+2ζ⁴¹⁹+2ζ⁴³¹+2ζ⁴⁴³+2ζ⁴⁶⁷+2ζ⁴⁷⁹+2ζ⁴⁹¹+2ζ⁵⁰³+2ζ⁵²⁷+2ζ⁵⁵¹+2ζ⁵⁶³+2ζ⁵⁸⁷+2ζ⁵⁹⁹+2ζ⁶¹¹+2ζ⁶²³+2ζ⁶⁴⁷+2ζ⁶⁵⁹	−2ζ²³−2ζ⁴⁷−2ζ⁵⁹−2ζ⁷¹−2ζ⁸³−2ζ¹⁰⁷−2ζ¹¹⁹−2ζ¹³¹−2ζ¹⁶⁷−2ζ¹⁷⁹−2ζ¹⁹¹−2ζ²⁰³−2ζ²²⁷−2ζ²³⁹−2ζ²⁵¹−2ζ²⁶³−2ζ²⁸⁷−2ζ²⁹⁹−2ζ³¹¹−2ζ³²³−2ζ³⁴⁷−2ζ³⁵⁹−2ζ³⁷¹−2ζ³⁸³−2ζ⁴¹⁹−2ζ⁴³¹−2ζ⁴⁴³−2ζ⁴⁶⁷−2ζ⁴⁷⁹−2ζ⁴⁹¹−2ζ⁵⁰³−2ζ⁵²⁷−2ζ⁵⁵¹−2ζ⁵⁶³−2ζ⁵⁸⁷−2ζ⁵⁹⁹−2ζ⁶¹¹−2ζ⁶²³−2ζ⁶⁴⁷−2ζ⁶⁵⁹	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	ζ¹⁴+ζ²⁶+ζ⁷⁴+ζ⁸⁶+ζ¹³⁴+ζ¹⁴⁶+ζ¹⁹⁴+ζ²⁰⁶+ζ²⁵⁴+ζ²⁶⁶+ζ³¹⁴+ζ³²⁶+ζ³⁸⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁴⁹⁴+ζ⁵⁵⁴+ζ⁵⁶⁶+ζ⁶¹⁴+ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	−ζ¹⁴−ζ²⁶−ζ⁷⁴−ζ⁸⁶−ζ¹³⁴−ζ¹⁴⁶−ζ¹⁹⁴−ζ²⁰⁶−ζ²⁵⁴−ζ²⁶⁶−ζ³¹⁴−ζ³²⁶−ζ³⁸⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁴⁹⁴−ζ⁵⁵⁴−ζ⁵⁶⁶−ζ⁶¹⁴−ζ⁶²⁶	−ζ⁵⁹−ζ⁷¹−ζ¹¹⁹−ζ¹³¹−ζ¹⁷⁹−ζ¹⁹¹−ζ²³⁹−ζ²⁵¹−ζ²⁹⁹−ζ³¹¹−ζ³⁵⁹−ζ³⁷¹−ζ⁴¹⁹−ζ⁴³¹−ζ⁴⁷⁹−ζ⁴⁹¹−ζ⁵⁵¹−ζ⁵⁹⁹−ζ⁶¹¹−ζ⁶⁵⁹	ζ⁵⁹+ζ⁷¹+ζ¹¹⁹+ζ¹³¹+ζ¹⁷⁹+ζ¹⁹¹+ζ²³⁹+ζ²⁵¹+ζ²⁹⁹+ζ³¹¹+ζ³⁵⁹+ζ³⁷¹+ζ⁴¹⁹+ζ⁴³¹+ζ⁴⁷⁹+ζ⁴⁹¹+ζ⁵⁵¹+ζ⁵⁹⁹+ζ⁶¹¹+ζ⁶⁵⁹	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	ζ²+ζ³⁸+ζ⁶²+ζ⁹⁸+ζ¹²²+ζ¹⁵⁸+ζ¹⁸²+ζ²¹⁸+ζ²⁷⁸+ζ³⁰²+ζ³³⁸+ζ³⁶²+ζ³⁹⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁴⁸²+ζ⁵¹⁸+ζ⁵⁴²+ζ⁵⁷⁸+ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	−ζ²−ζ³⁸−ζ⁶²−ζ⁹⁸−ζ¹²²−ζ¹⁵⁸−ζ¹⁸²−ζ²¹⁸−ζ²⁷⁸−ζ³⁰²−ζ³³⁸−ζ³⁶²−ζ³⁹⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁴⁸²−ζ⁵¹⁸−ζ⁵⁴²−ζ⁵⁷⁸−ζ⁶⁰²	−ζ²³−ζ⁴⁷−ζ⁸³−ζ¹⁰⁷−ζ¹⁶⁷−ζ²⁰³−ζ²²⁷−ζ²⁶³−ζ²⁸⁷−ζ³²³−ζ³⁴⁷−ζ³⁸³−ζ⁴⁴³−ζ⁴⁶⁷−ζ⁵⁰³−ζ⁵²⁷−ζ⁵⁶³−ζ⁵⁸⁷−ζ⁶²³−ζ⁶⁴⁷	ζ²³+ζ⁴⁷+ζ⁸³+ζ¹⁰⁷+ζ¹⁶⁷+ζ²⁰³+ζ²²⁷+ζ²⁶³+ζ²⁸⁷+ζ³²³+ζ³⁴⁷+ζ³⁸³+ζ⁴⁴³+ζ⁴⁶⁷+ζ⁵⁰³+ζ⁵²⁷+ζ⁵⁶³+ζ⁵⁸⁷+ζ⁶²³+ζ⁶⁴⁷	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 1 + i \sqrt{3}$	$1 - 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χ₁₆₄	4	-4	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 - 2 i \sqrt{3}$	$2 + 2 i \sqrt{3}$	2ζ³⁸+2ζ¹⁸²+2ζ³⁰²+2ζ³¹⁴+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁵⁶⁶+2ζ⁵⁷⁸	2ζ²+2ζ⁸⁶+2ζ¹³⁴+2ζ²¹⁸+2ζ²⁶⁶+2ζ³⁹⁸+2ζ⁴⁸²+2ζ⁶¹⁴	2ζ⁹⁸+2ζ¹²²+2ζ²⁵⁴+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁶²⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ³²⁶+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁵⁵⁴	2ζ¹⁴+2ζ⁷⁴+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³³⁸+2ζ⁵⁴²+2ζ⁶⁰²	−2ζ³⁸−2ζ¹⁸²−2ζ³⁰²−2ζ³¹⁴−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁵⁶⁶−2ζ⁵⁷⁸	−2ζ²−2ζ⁸⁶−2ζ¹³⁴−2ζ²¹⁸−2ζ²⁶⁶−2ζ³⁹⁸−2ζ⁴⁸²−2ζ⁶¹⁴	−2ζ⁹⁸−2ζ¹²²−2ζ²⁵⁴−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ³²⁶−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁵⁵⁴	−2ζ¹⁴−2ζ⁷⁴−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³³⁸−2ζ⁵⁴²−2ζ⁶⁰²	0	0	2ζ¹⁴+2ζ²⁶+2ζ⁷⁴+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁴⁶+2ζ¹⁹⁴+2ζ²⁰⁶+2ζ²⁵⁴+2ζ²⁶⁶+2ζ³¹⁴+2ζ³²⁶+2ζ³⁸⁶+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁹⁴+2ζ⁵⁵⁴+2ζ⁵⁶⁶+2ζ⁶¹⁴+2ζ⁶²⁶	−2ζ¹⁴−2ζ²⁶−2ζ⁷⁴−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁴⁶−2ζ¹⁹⁴−2ζ²⁰⁶−2ζ²⁵⁴−2ζ²⁶⁶−2ζ³¹⁴−2ζ³²⁶−2ζ³⁸⁶−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁹⁴−2ζ⁵⁵⁴−2ζ⁵⁶⁶−2ζ⁶¹⁴−2ζ⁶²⁶	−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ⁶¹⁴	−ζ²⁵⁴−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²⁶−ζ¹⁹⁴−ζ³²⁶−ζ⁵⁵⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶	ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ⁶¹⁴	ζ²⁵⁴+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁹⁴+ζ³²⁶+ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶	0	0	2ζ²+2ζ³⁸+2ζ⁶²+2ζ⁹⁸+2ζ¹²²+2ζ¹⁵⁸+2ζ¹⁸²+2ζ²¹⁸+2ζ²⁷⁸+2ζ³⁰²+2ζ³³⁸+2ζ³⁶²+2ζ³⁹⁸+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁸²+2ζ⁵¹⁸+2ζ⁵⁴²+2ζ⁵⁷⁸+2ζ⁶⁰²	−2ζ²−2ζ³⁸−2ζ⁶²−2ζ⁹⁸−2ζ¹²²−2ζ¹⁵⁸−2ζ¹⁸²−2ζ²¹⁸−2ζ²⁷⁸−2ζ³⁰²−2ζ³³⁸−2ζ³⁶²−2ζ³⁹⁸−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁸²−2ζ⁵¹⁸−2ζ⁵⁴²−2ζ⁵⁷⁸−2ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ⁵⁷⁸	−ζ²−ζ²¹⁸−ζ³⁹⁸−ζ⁴⁸²	−ζ⁹⁸−ζ¹²²−ζ³⁶²−ζ⁵¹⁸	−ζ⁶²−ζ¹⁵⁸−ζ⁴²²−ζ⁴⁵⁸	−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ⁵⁷⁸	ζ²+ζ²¹⁸+ζ³⁹⁸+ζ⁴⁸²	ζ⁹⁸+ζ¹²²+ζ³⁶²+ζ⁵¹⁸	ζ⁶²+ζ¹⁵⁸+ζ⁴²²+ζ⁴⁵⁸	ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 + 2 i \sqrt{3}$	$2 - 2 i \sqrt{3}$	2ζ⁸²+2ζ⁹⁴+2ζ²¹⁴+2ζ²²⁶+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴⁷⁸+2ζ⁶²²	2ζ⁴⁶+2ζ¹⁷⁸+2ζ²⁶²+2ζ³⁹⁴+2ζ⁴⁴²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶⁵⁸	2ζ³⁴+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁷⁴+2ζ²⁹⁸+2ζ⁴⁰⁶+2ζ⁵³⁸+2ζ⁵⁶²	2ζ¹⁰⁶+2ζ²⁰²+2ζ²³⁸+2ζ³³⁴+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ⁵⁸+2ζ¹¹⁸+2ζ³²²+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁸⁶+2ζ⁶⁴⁶	−2ζ⁸²−2ζ⁹⁴−2ζ²¹⁴−2ζ²²⁶−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴⁷⁸−2ζ⁶²²	−2ζ⁴⁶−2ζ¹⁷⁸−2ζ²⁶²−2ζ³⁹⁴−2ζ⁴⁴²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶⁵⁸	−2ζ³⁴−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁷⁴−2ζ²⁹⁸−2ζ⁴⁰⁶−2ζ⁵³⁸−2ζ⁵⁶²	−2ζ¹⁰⁶−2ζ²⁰²−2ζ²³⁸−2ζ³³⁴−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ⁵⁸−2ζ¹¹⁸−2ζ³²²−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁸⁶−2ζ⁶⁴⁶	0	0	2ζ³⁴+2ζ⁴⁶+2ζ⁹⁴+2ζ¹⁰⁶+2ζ¹⁶⁶+2ζ²¹⁴+2ζ²²⁶+2ζ²⁷⁴+2ζ³³⁴+2ζ³⁴⁶+2ζ³⁹⁴+2ζ⁴⁰⁶+2ζ⁴⁵⁴+2ζ⁴⁶⁶+2ζ⁵¹⁴+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁵⁸⁶+2ζ⁶³⁴+2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁴⁶−2ζ⁹⁴−2ζ¹⁰⁶−2ζ¹⁶⁶−2ζ²¹⁴−2ζ²²⁶−2ζ²⁷⁴−2ζ³³⁴−2ζ³⁴⁶−2ζ³⁹⁴−2ζ⁴⁰⁶−2ζ⁴⁵⁴−2ζ⁴⁶⁶−2ζ⁵¹⁴−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁵⁸⁶−2ζ⁶³⁴−2ζ⁶⁴⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶	−ζ⁴⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴	−ζ³⁴−ζ¹⁶⁶−ζ²⁷⁴−ζ⁴⁰⁶	−ζ¹⁰⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁶³⁴	−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶	ζ⁴⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴	ζ³⁴+ζ¹⁶⁶+ζ²⁷⁴+ζ⁴⁰⁶	ζ¹⁰⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁶³⁴	ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	0	0	2ζ⁵⁸+2ζ⁸²+2ζ¹¹⁸+2ζ¹⁴²+2ζ¹⁷⁸+2ζ²⁰²+2ζ²³⁸+2ζ²⁶²+2ζ²⁹⁸+2ζ³²²+2ζ³⁵⁸+2ζ³⁸²+2ζ⁴⁴²+2ζ⁴⁷⁸+2ζ⁵⁰²+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁵⁹⁸+2ζ⁶²²+2ζ⁶⁵⁸	−2ζ⁵⁸−2ζ⁸²−2ζ¹¹⁸−2ζ¹⁴²−2ζ¹⁷⁸−2ζ²⁰²−2ζ²³⁸−2ζ²⁶²−2ζ²⁹⁸−2ζ³²²−2ζ³⁵⁸−2ζ³⁸²−2ζ⁴⁴²−2ζ⁴⁷⁸−2ζ⁵⁰²−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁵⁹⁸−2ζ⁶²²−2ζ⁶⁵⁸	−ζ⁸²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ¹⁷⁸−ζ²⁶²−ζ⁴⁴²−ζ⁶⁵⁸	−ζ¹⁴²−ζ²⁹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ²⁰²−ζ²³⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²	ζ⁸²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ¹⁷⁸+ζ²⁶²+ζ⁴⁴²+ζ⁶⁵⁸	ζ¹⁴²+ζ²⁹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²⁰²+ζ²³⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₁₆₅	4	-4	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 - 2 i \sqrt{3}$	$2 + 2 i \sqrt{3}$	2ζ²+2ζ⁸⁶+2ζ¹³⁴+2ζ²¹⁸+2ζ²⁶⁶+2ζ³⁹⁸+2ζ⁴⁸²+2ζ⁶¹⁴	2ζ¹⁴+2ζ⁷⁴+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³³⁸+2ζ⁵⁴²+2ζ⁶⁰²	2ζ²⁶+2ζ⁶²+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ³²⁶+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁵⁵⁴	2ζ³⁸+2ζ¹⁸²+2ζ³⁰²+2ζ³¹⁴+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁵⁶⁶+2ζ⁵⁷⁸	2ζ⁹⁸+2ζ¹²²+2ζ²⁵⁴+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁶²⁶	−2ζ²−2ζ⁸⁶−2ζ¹³⁴−2ζ²¹⁸−2ζ²⁶⁶−2ζ³⁹⁸−2ζ⁴⁸²−2ζ⁶¹⁴	−2ζ¹⁴−2ζ⁷⁴−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³³⁸−2ζ⁵⁴²−2ζ⁶⁰²	−2ζ²⁶−2ζ⁶²−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ³²⁶−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁵⁵⁴	−2ζ³⁸−2ζ¹⁸²−2ζ³⁰²−2ζ³¹⁴−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁵⁶⁶−2ζ⁵⁷⁸	−2ζ⁹⁸−2ζ¹²²−2ζ²⁵⁴−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁶²⁶	0	0	2ζ¹⁴+2ζ²⁶+2ζ⁷⁴+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁴⁶+2ζ¹⁹⁴+2ζ²⁰⁶+2ζ²⁵⁴+2ζ²⁶⁶+2ζ³¹⁴+2ζ³²⁶+2ζ³⁸⁶+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁹⁴+2ζ⁵⁵⁴+2ζ⁵⁶⁶+2ζ⁶¹⁴+2ζ⁶²⁶	−2ζ¹⁴−2ζ²⁶−2ζ⁷⁴−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁴⁶−2ζ¹⁹⁴−2ζ²⁰⁶−2ζ²⁵⁴−2ζ²⁶⁶−2ζ³¹⁴−2ζ³²⁶−2ζ³⁸⁶−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁹⁴−2ζ⁵⁵⁴−2ζ⁵⁶⁶−2ζ⁶¹⁴−2ζ⁶²⁶	−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶	−ζ²⁶−ζ¹⁹⁴−ζ³²⁶−ζ⁵⁵⁴	−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ²⁵⁴−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁶²⁶	ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶	ζ²⁶+ζ¹⁹⁴+ζ³²⁶+ζ⁵⁵⁴	ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ²⁵⁴+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁶²⁶	0	0	2ζ²+2ζ³⁸+2ζ⁶²+2ζ⁹⁸+2ζ¹²²+2ζ¹⁵⁸+2ζ¹⁸²+2ζ²¹⁸+2ζ²⁷⁸+2ζ³⁰²+2ζ³³⁸+2ζ³⁶²+2ζ³⁹⁸+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁸²+2ζ⁵¹⁸+2ζ⁵⁴²+2ζ⁵⁷⁸+2ζ⁶⁰²	−2ζ²−2ζ³⁸−2ζ⁶²−2ζ⁹⁸−2ζ¹²²−2ζ¹⁵⁸−2ζ¹⁸²−2ζ²¹⁸−2ζ²⁷⁸−2ζ³⁰²−2ζ³³⁸−2ζ³⁶²−2ζ³⁹⁸−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁸²−2ζ⁵¹⁸−2ζ⁵⁴²−2ζ⁵⁷⁸−2ζ⁶⁰²	−ζ²−ζ²¹⁸−ζ³⁹⁸−ζ⁴⁸²	−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁶²−ζ¹⁵⁸−ζ⁴²²−ζ⁴⁵⁸	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ⁵⁷⁸	−ζ⁹⁸−ζ¹²²−ζ³⁶²−ζ⁵¹⁸	ζ²+ζ²¹⁸+ζ³⁹⁸+ζ⁴⁸²	ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁶²+ζ¹⁵⁸+ζ⁴²²+ζ⁴⁵⁸	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ³⁶²+ζ⁵¹⁸	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 + 2 i \sqrt{3}$	$2 - 2 i \sqrt{3}$	2ζ⁴⁶+2ζ¹⁷⁸+2ζ²⁶²+2ζ³⁹⁴+2ζ⁴⁴²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶⁵⁸	2ζ⁵⁸+2ζ¹¹⁸+2ζ³²²+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁸⁶+2ζ⁶⁴⁶	2ζ¹⁰⁶+2ζ²⁰²+2ζ²³⁸+2ζ³³⁴+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ⁸²+2ζ⁹⁴+2ζ²¹⁴+2ζ²²⁶+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴⁷⁸+2ζ⁶²²	2ζ³⁴+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁷⁴+2ζ²⁹⁸+2ζ⁴⁰⁶+2ζ⁵³⁸+2ζ⁵⁶²	−2ζ⁴⁶−2ζ¹⁷⁸−2ζ²⁶²−2ζ³⁹⁴−2ζ⁴⁴²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶⁵⁸	−2ζ⁵⁸−2ζ¹¹⁸−2ζ³²²−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁸⁶−2ζ⁶⁴⁶	−2ζ¹⁰⁶−2ζ²⁰²−2ζ²³⁸−2ζ³³⁴−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ⁸²−2ζ⁹⁴−2ζ²¹⁴−2ζ²²⁶−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴⁷⁸−2ζ⁶²²	−2ζ³⁴−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁷⁴−2ζ²⁹⁸−2ζ⁴⁰⁶−2ζ⁵³⁸−2ζ⁵⁶²	0	0	2ζ³⁴+2ζ⁴⁶+2ζ⁹⁴+2ζ¹⁰⁶+2ζ¹⁶⁶+2ζ²¹⁴+2ζ²²⁶+2ζ²⁷⁴+2ζ³³⁴+2ζ³⁴⁶+2ζ³⁹⁴+2ζ⁴⁰⁶+2ζ⁴⁵⁴+2ζ⁴⁶⁶+2ζ⁵¹⁴+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁵⁸⁶+2ζ⁶³⁴+2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁴⁶−2ζ⁹⁴−2ζ¹⁰⁶−2ζ¹⁶⁶−2ζ²¹⁴−2ζ²²⁶−2ζ²⁷⁴−2ζ³³⁴−2ζ³⁴⁶−2ζ³⁹⁴−2ζ⁴⁰⁶−2ζ⁴⁵⁴−2ζ⁴⁶⁶−2ζ⁵¹⁴−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁵⁸⁶−2ζ⁶³⁴−2ζ⁶⁴⁶	−ζ⁴⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴	−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ¹⁰⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁶³⁴	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁷⁴−ζ⁴⁰⁶	ζ⁴⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴	ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁰⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁷⁴+ζ⁴⁰⁶	0	0	2ζ⁵⁸+2ζ⁸²+2ζ¹¹⁸+2ζ¹⁴²+2ζ¹⁷⁸+2ζ²⁰²+2ζ²³⁸+2ζ²⁶²+2ζ²⁹⁸+2ζ³²²+2ζ³⁵⁸+2ζ³⁸²+2ζ⁴⁴²+2ζ⁴⁷⁸+2ζ⁵⁰²+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁵⁹⁸+2ζ⁶²²+2ζ⁶⁵⁸	−2ζ⁵⁸−2ζ⁸²−2ζ¹¹⁸−2ζ¹⁴²−2ζ¹⁷⁸−2ζ²⁰²−2ζ²³⁸−2ζ²⁶²−2ζ²⁹⁸−2ζ³²²−2ζ³⁵⁸−2ζ³⁸²−2ζ⁴⁴²−2ζ⁴⁷⁸−2ζ⁵⁰²−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁵⁹⁸−2ζ⁶²²−2ζ⁶⁵⁸	−ζ¹⁷⁸−ζ²⁶²−ζ⁴⁴²−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²	−ζ²⁰²−ζ²³⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ⁸²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ¹⁴²−ζ²⁹⁸−ζ⁵³⁸−ζ⁵⁶²	ζ¹⁷⁸+ζ²⁶²+ζ⁴⁴²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²	ζ²⁰²+ζ²³⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁸²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ¹⁴²+ζ²⁹⁸+ζ⁵³⁸+ζ⁵⁶²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₁₆₆	4	-4	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 - 2 i \sqrt{3}$	$2 + 2 i \sqrt{3}$	2ζ⁹⁸+2ζ¹²²+2ζ²⁵⁴+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁶²⁶	2ζ²⁶+2ζ⁶²+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ³²⁶+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁵⁵⁴	2ζ²+2ζ⁸⁶+2ζ¹³⁴+2ζ²¹⁸+2ζ²⁶⁶+2ζ³⁹⁸+2ζ⁴⁸²+2ζ⁶¹⁴	2ζ¹⁴+2ζ⁷⁴+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³³⁸+2ζ⁵⁴²+2ζ⁶⁰²	2ζ³⁸+2ζ¹⁸²+2ζ³⁰²+2ζ³¹⁴+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁵⁶⁶+2ζ⁵⁷⁸	−2ζ⁹⁸−2ζ¹²²−2ζ²⁵⁴−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁶²⁶	−2ζ²⁶−2ζ⁶²−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ³²⁶−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁵⁵⁴	−2ζ²−2ζ⁸⁶−2ζ¹³⁴−2ζ²¹⁸−2ζ²⁶⁶−2ζ³⁹⁸−2ζ⁴⁸²−2ζ⁶¹⁴	−2ζ¹⁴−2ζ⁷⁴−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³³⁸−2ζ⁵⁴²−2ζ⁶⁰²	−2ζ³⁸−2ζ¹⁸²−2ζ³⁰²−2ζ³¹⁴−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁵⁶⁶−2ζ⁵⁷⁸	0	0	2ζ¹⁴+2ζ²⁶+2ζ⁷⁴+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁴⁶+2ζ¹⁹⁴+2ζ²⁰⁶+2ζ²⁵⁴+2ζ²⁶⁶+2ζ³¹⁴+2ζ³²⁶+2ζ³⁸⁶+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁹⁴+2ζ⁵⁵⁴+2ζ⁵⁶⁶+2ζ⁶¹⁴+2ζ⁶²⁶	−2ζ¹⁴−2ζ²⁶−2ζ⁷⁴−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁴⁶−2ζ¹⁹⁴−2ζ²⁰⁶−2ζ²⁵⁴−2ζ²⁶⁶−2ζ³¹⁴−2ζ³²⁶−2ζ³⁸⁶−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁹⁴−2ζ⁵⁵⁴−2ζ⁵⁶⁶−2ζ⁶¹⁴−2ζ⁶²⁶	−ζ²⁵⁴−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²⁶−ζ¹⁹⁴−ζ³²⁶−ζ⁵⁵⁴	−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ⁶¹⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶	−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	ζ²⁵⁴+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²⁶+ζ¹⁹⁴+ζ³²⁶+ζ⁵⁵⁴	ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ⁶¹⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶	ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	0	0	2ζ²+2ζ³⁸+2ζ⁶²+2ζ⁹⁸+2ζ¹²²+2ζ¹⁵⁸+2ζ¹⁸²+2ζ²¹⁸+2ζ²⁷⁸+2ζ³⁰²+2ζ³³⁸+2ζ³⁶²+2ζ³⁹⁸+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁸²+2ζ⁵¹⁸+2ζ⁵⁴²+2ζ⁵⁷⁸+2ζ⁶⁰²	−2ζ²−2ζ³⁸−2ζ⁶²−2ζ⁹⁸−2ζ¹²²−2ζ¹⁵⁸−2ζ¹⁸²−2ζ²¹⁸−2ζ²⁷⁸−2ζ³⁰²−2ζ³³⁸−2ζ³⁶²−2ζ³⁹⁸−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁸²−2ζ⁵¹⁸−2ζ⁵⁴²−2ζ⁵⁷⁸−2ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ³⁶²−ζ⁵¹⁸	−ζ⁶²−ζ¹⁵⁸−ζ⁴²²−ζ⁴⁵⁸	−ζ²−ζ²¹⁸−ζ³⁹⁸−ζ⁴⁸²	−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ⁵⁷⁸	ζ⁹⁸+ζ¹²²+ζ³⁶²+ζ⁵¹⁸	ζ⁶²+ζ¹⁵⁸+ζ⁴²²+ζ⁴⁵⁸	ζ²+ζ²¹⁸+ζ³⁹⁸+ζ⁴⁸²	ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ⁵⁷⁸	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 + 2 i \sqrt{3}$	$2 - 2 i \sqrt{3}$	2ζ³⁴+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁷⁴+2ζ²⁹⁸+2ζ⁴⁰⁶+2ζ⁵³⁸+2ζ⁵⁶²	2ζ¹⁰⁶+2ζ²⁰²+2ζ²³⁸+2ζ³³⁴+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ⁴⁶+2ζ¹⁷⁸+2ζ²⁶²+2ζ³⁹⁴+2ζ⁴⁴²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶⁵⁸	2ζ⁵⁸+2ζ¹¹⁸+2ζ³²²+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁸⁶+2ζ⁶⁴⁶	2ζ⁸²+2ζ⁹⁴+2ζ²¹⁴+2ζ²²⁶+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴⁷⁸+2ζ⁶²²	−2ζ³⁴−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁷⁴−2ζ²⁹⁸−2ζ⁴⁰⁶−2ζ⁵³⁸−2ζ⁵⁶²	−2ζ¹⁰⁶−2ζ²⁰²−2ζ²³⁸−2ζ³³⁴−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ⁴⁶−2ζ¹⁷⁸−2ζ²⁶²−2ζ³⁹⁴−2ζ⁴⁴²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶⁵⁸	−2ζ⁵⁸−2ζ¹¹⁸−2ζ³²²−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁸⁶−2ζ⁶⁴⁶	−2ζ⁸²−2ζ⁹⁴−2ζ²¹⁴−2ζ²²⁶−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴⁷⁸−2ζ⁶²²	0	0	2ζ³⁴+2ζ⁴⁶+2ζ⁹⁴+2ζ¹⁰⁶+2ζ¹⁶⁶+2ζ²¹⁴+2ζ²²⁶+2ζ²⁷⁴+2ζ³³⁴+2ζ³⁴⁶+2ζ³⁹⁴+2ζ⁴⁰⁶+2ζ⁴⁵⁴+2ζ⁴⁶⁶+2ζ⁵¹⁴+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁵⁸⁶+2ζ⁶³⁴+2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁴⁶−2ζ⁹⁴−2ζ¹⁰⁶−2ζ¹⁶⁶−2ζ²¹⁴−2ζ²²⁶−2ζ²⁷⁴−2ζ³³⁴−2ζ³⁴⁶−2ζ³⁹⁴−2ζ⁴⁰⁶−2ζ⁴⁵⁴−2ζ⁴⁶⁶−2ζ⁵¹⁴−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁵⁸⁶−2ζ⁶³⁴−2ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁷⁴−ζ⁴⁰⁶	−ζ¹⁰⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁶³⁴	−ζ⁴⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴	−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁷⁴+ζ⁴⁰⁶	ζ¹⁰⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁶³⁴	ζ⁴⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴	ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶	0	0	2ζ⁵⁸+2ζ⁸²+2ζ¹¹⁸+2ζ¹⁴²+2ζ¹⁷⁸+2ζ²⁰²+2ζ²³⁸+2ζ²⁶²+2ζ²⁹⁸+2ζ³²²+2ζ³⁵⁸+2ζ³⁸²+2ζ⁴⁴²+2ζ⁴⁷⁸+2ζ⁵⁰²+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁵⁹⁸+2ζ⁶²²+2ζ⁶⁵⁸	−2ζ⁵⁸−2ζ⁸²−2ζ¹¹⁸−2ζ¹⁴²−2ζ¹⁷⁸−2ζ²⁰²−2ζ²³⁸−2ζ²⁶²−2ζ²⁹⁸−2ζ³²²−2ζ³⁵⁸−2ζ³⁸²−2ζ⁴⁴²−2ζ⁴⁷⁸−2ζ⁵⁰²−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁵⁹⁸−2ζ⁶²²−2ζ⁶⁵⁸	−ζ¹⁴²−ζ²⁹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ²⁰²−ζ²³⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ¹⁷⁸−ζ²⁶²−ζ⁴⁴²−ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²	−ζ⁸²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	ζ¹⁴²+ζ²⁹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²⁰²+ζ²³⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ¹⁷⁸+ζ²⁶²+ζ⁴⁴²+ζ⁶⁵⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²	ζ⁸²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₁₆₇	4	-4	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 - 2 i \sqrt{3}$	$2 + 2 i \sqrt{3}$	2ζ²⁶+2ζ⁶²+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ³²⁶+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁵⁵⁴	2ζ³⁸+2ζ¹⁸²+2ζ³⁰²+2ζ³¹⁴+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁵⁶⁶+2ζ⁵⁷⁸	2ζ¹⁴+2ζ⁷⁴+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³³⁸+2ζ⁵⁴²+2ζ⁶⁰²	2ζ⁹⁸+2ζ¹²²+2ζ²⁵⁴+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁶²⁶	2ζ²+2ζ⁸⁶+2ζ¹³⁴+2ζ²¹⁸+2ζ²⁶⁶+2ζ³⁹⁸+2ζ⁴⁸²+2ζ⁶¹⁴	−2ζ²⁶−2ζ⁶²−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ³²⁶−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁵⁵⁴	−2ζ³⁸−2ζ¹⁸²−2ζ³⁰²−2ζ³¹⁴−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁵⁶⁶−2ζ⁵⁷⁸	−2ζ¹⁴−2ζ⁷⁴−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³³⁸−2ζ⁵⁴²−2ζ⁶⁰²	−2ζ⁹⁸−2ζ¹²²−2ζ²⁵⁴−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁶²⁶	−2ζ²−2ζ⁸⁶−2ζ¹³⁴−2ζ²¹⁸−2ζ²⁶⁶−2ζ³⁹⁸−2ζ⁴⁸²−2ζ⁶¹⁴	0	0	2ζ¹⁴+2ζ²⁶+2ζ⁷⁴+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁴⁶+2ζ¹⁹⁴+2ζ²⁰⁶+2ζ²⁵⁴+2ζ²⁶⁶+2ζ³¹⁴+2ζ³²⁶+2ζ³⁸⁶+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁹⁴+2ζ⁵⁵⁴+2ζ⁵⁶⁶+2ζ⁶¹⁴+2ζ⁶²⁶	−2ζ¹⁴−2ζ²⁶−2ζ⁷⁴−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁴⁶−2ζ¹⁹⁴−2ζ²⁰⁶−2ζ²⁵⁴−2ζ²⁶⁶−2ζ³¹⁴−2ζ³²⁶−2ζ³⁸⁶−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁹⁴−2ζ⁵⁵⁴−2ζ⁵⁶⁶−2ζ⁶¹⁴−2ζ⁶²⁶	−ζ²⁶−ζ¹⁹⁴−ζ³²⁶−ζ⁵⁵⁴	−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶	−ζ²⁵⁴−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ⁶¹⁴	ζ²⁶+ζ¹⁹⁴+ζ³²⁶+ζ⁵⁵⁴	ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶	ζ²⁵⁴+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ⁶¹⁴	0	0	2ζ²+2ζ³⁸+2ζ⁶²+2ζ⁹⁸+2ζ¹²²+2ζ¹⁵⁸+2ζ¹⁸²+2ζ²¹⁸+2ζ²⁷⁸+2ζ³⁰²+2ζ³³⁸+2ζ³⁶²+2ζ³⁹⁸+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁸²+2ζ⁵¹⁸+2ζ⁵⁴²+2ζ⁵⁷⁸+2ζ⁶⁰²	−2ζ²−2ζ³⁸−2ζ⁶²−2ζ⁹⁸−2ζ¹²²−2ζ¹⁵⁸−2ζ¹⁸²−2ζ²¹⁸−2ζ²⁷⁸−2ζ³⁰²−2ζ³³⁸−2ζ³⁶²−2ζ³⁹⁸−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁸²−2ζ⁵¹⁸−2ζ⁵⁴²−2ζ⁵⁷⁸−2ζ⁶⁰²	−ζ⁶²−ζ¹⁵⁸−ζ⁴²²−ζ⁴⁵⁸	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ⁵⁷⁸	−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ³⁶²−ζ⁵¹⁸	−ζ²−ζ²¹⁸−ζ³⁹⁸−ζ⁴⁸²	ζ⁶²+ζ¹⁵⁸+ζ⁴²²+ζ⁴⁵⁸	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ⁵⁷⁸	ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ³⁶²+ζ⁵¹⁸	ζ²+ζ²¹⁸+ζ³⁹⁸+ζ⁴⁸²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 + 2 i \sqrt{3}$	$2 - 2 i \sqrt{3}$	2ζ¹⁰⁶+2ζ²⁰²+2ζ²³⁸+2ζ³³⁴+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁹⁸+2ζ⁶³⁴	2ζ⁸²+2ζ⁹⁴+2ζ²¹⁴+2ζ²²⁶+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴⁷⁸+2ζ⁶²²	2ζ⁵⁸+2ζ¹¹⁸+2ζ³²²+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁸⁶+2ζ⁶⁴⁶	2ζ³⁴+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁷⁴+2ζ²⁹⁸+2ζ⁴⁰⁶+2ζ⁵³⁸+2ζ⁵⁶²	2ζ⁴⁶+2ζ¹⁷⁸+2ζ²⁶²+2ζ³⁹⁴+2ζ⁴⁴²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶⁵⁸	−2ζ¹⁰⁶−2ζ²⁰²−2ζ²³⁸−2ζ³³⁴−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁹⁸−2ζ⁶³⁴	−2ζ⁸²−2ζ⁹⁴−2ζ²¹⁴−2ζ²²⁶−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴⁷⁸−2ζ⁶²²	−2ζ⁵⁸−2ζ¹¹⁸−2ζ³²²−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁸⁶−2ζ⁶⁴⁶	−2ζ³⁴−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁷⁴−2ζ²⁹⁸−2ζ⁴⁰⁶−2ζ⁵³⁸−2ζ⁵⁶²	−2ζ⁴⁶−2ζ¹⁷⁸−2ζ²⁶²−2ζ³⁹⁴−2ζ⁴⁴²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶⁵⁸	0	0	2ζ³⁴+2ζ⁴⁶+2ζ⁹⁴+2ζ¹⁰⁶+2ζ¹⁶⁶+2ζ²¹⁴+2ζ²²⁶+2ζ²⁷⁴+2ζ³³⁴+2ζ³⁴⁶+2ζ³⁹⁴+2ζ⁴⁰⁶+2ζ⁴⁵⁴+2ζ⁴⁶⁶+2ζ⁵¹⁴+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁵⁸⁶+2ζ⁶³⁴+2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁴⁶−2ζ⁹⁴−2ζ¹⁰⁶−2ζ¹⁶⁶−2ζ²¹⁴−2ζ²²⁶−2ζ²⁷⁴−2ζ³³⁴−2ζ³⁴⁶−2ζ³⁹⁴−2ζ⁴⁰⁶−2ζ⁴⁵⁴−2ζ⁴⁶⁶−2ζ⁵¹⁴−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁵⁸⁶−2ζ⁶³⁴−2ζ⁶⁴⁶	−ζ¹⁰⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁶³⁴	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶	−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁷⁴−ζ⁴⁰⁶	−ζ⁴⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴	ζ¹⁰⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁶³⁴	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶	ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁷⁴+ζ⁴⁰⁶	ζ⁴⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴	0	0	2ζ⁵⁸+2ζ⁸²+2ζ¹¹⁸+2ζ¹⁴²+2ζ¹⁷⁸+2ζ²⁰²+2ζ²³⁸+2ζ²⁶²+2ζ²⁹⁸+2ζ³²²+2ζ³⁵⁸+2ζ³⁸²+2ζ⁴⁴²+2ζ⁴⁷⁸+2ζ⁵⁰²+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁵⁹⁸+2ζ⁶²²+2ζ⁶⁵⁸	−2ζ⁵⁸−2ζ⁸²−2ζ¹¹⁸−2ζ¹⁴²−2ζ¹⁷⁸−2ζ²⁰²−2ζ²³⁸−2ζ²⁶²−2ζ²⁹⁸−2ζ³²²−2ζ³⁵⁸−2ζ³⁸²−2ζ⁴⁴²−2ζ⁴⁷⁸−2ζ⁵⁰²−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁵⁹⁸−2ζ⁶²²−2ζ⁶⁵⁸	−ζ²⁰²−ζ²³⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ⁸²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²	−ζ¹⁴²−ζ²⁹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ¹⁷⁸−ζ²⁶²−ζ⁴⁴²−ζ⁶⁵⁸	ζ²⁰²+ζ²³⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁸²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²	ζ¹⁴²+ζ²⁹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ¹⁷⁸+ζ²⁶²+ζ⁴⁴²+ζ⁶⁵⁸	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₁₆₈	4	-4	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	0	0	$- 1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	0	0	$- 1 + \sqrt{5}$	$1 - \sqrt{5}$	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 - 2 i \sqrt{3}$	$2 + 2 i \sqrt{3}$	2ζ¹⁴+2ζ⁷⁴+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³³⁸+2ζ⁵⁴²+2ζ⁶⁰²	2ζ⁹⁸+2ζ¹²²+2ζ²⁵⁴+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁶²⁶	2ζ³⁸+2ζ¹⁸²+2ζ³⁰²+2ζ³¹⁴+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁵⁶⁶+2ζ⁵⁷⁸	2ζ²+2ζ⁸⁶+2ζ¹³⁴+2ζ²¹⁸+2ζ²⁶⁶+2ζ³⁹⁸+2ζ⁴⁸²+2ζ⁶¹⁴	2ζ²⁶+2ζ⁶²+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ³²⁶+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁵⁵⁴	−2ζ¹⁴−2ζ⁷⁴−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³³⁸−2ζ⁵⁴²−2ζ⁶⁰²	−2ζ⁹⁸−2ζ¹²²−2ζ²⁵⁴−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁶²⁶	−2ζ³⁸−2ζ¹⁸²−2ζ³⁰²−2ζ³¹⁴−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁵⁶⁶−2ζ⁵⁷⁸	−2ζ²−2ζ⁸⁶−2ζ¹³⁴−2ζ²¹⁸−2ζ²⁶⁶−2ζ³⁹⁸−2ζ⁴⁸²−2ζ⁶¹⁴	−2ζ²⁶−2ζ⁶²−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ³²⁶−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁵⁵⁴	0	0	2ζ¹⁴+2ζ²⁶+2ζ⁷⁴+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁴⁶+2ζ¹⁹⁴+2ζ²⁰⁶+2ζ²⁵⁴+2ζ²⁶⁶+2ζ³¹⁴+2ζ³²⁶+2ζ³⁸⁶+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁹⁴+2ζ⁵⁵⁴+2ζ⁵⁶⁶+2ζ⁶¹⁴+2ζ⁶²⁶	−2ζ¹⁴−2ζ²⁶−2ζ⁷⁴−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁴⁶−2ζ¹⁹⁴−2ζ²⁰⁶−2ζ²⁵⁴−2ζ²⁶⁶−2ζ³¹⁴−2ζ³²⁶−2ζ³⁸⁶−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁹⁴−2ζ⁵⁵⁴−2ζ⁵⁶⁶−2ζ⁶¹⁴−2ζ⁶²⁶	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶	−ζ²⁵⁴−ζ³⁸⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ³¹⁴−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ⁶¹⁴	−ζ²⁶−ζ¹⁹⁴−ζ³²⁶−ζ⁵⁵⁴	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶	ζ²⁵⁴+ζ³⁸⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ³¹⁴+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ⁶¹⁴	ζ²⁶+ζ¹⁹⁴+ζ³²⁶+ζ⁵⁵⁴	0	0	2ζ²+2ζ³⁸+2ζ⁶²+2ζ⁹⁸+2ζ¹²²+2ζ¹⁵⁸+2ζ¹⁸²+2ζ²¹⁸+2ζ²⁷⁸+2ζ³⁰²+2ζ³³⁸+2ζ³⁶²+2ζ³⁹⁸+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁸²+2ζ⁵¹⁸+2ζ⁵⁴²+2ζ⁵⁷⁸+2ζ⁶⁰²	−2ζ²−2ζ³⁸−2ζ⁶²−2ζ⁹⁸−2ζ¹²²−2ζ¹⁵⁸−2ζ¹⁸²−2ζ²¹⁸−2ζ²⁷⁸−2ζ³⁰²−2ζ³³⁸−2ζ³⁶²−2ζ³⁹⁸−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁸²−2ζ⁵¹⁸−2ζ⁵⁴²−2ζ⁵⁷⁸−2ζ⁶⁰²	−ζ²⁷⁸−ζ³³⁸−ζ⁵⁴²−ζ⁶⁰²	−ζ⁹⁸−ζ¹²²−ζ³⁶²−ζ⁵¹⁸	−ζ³⁸−ζ¹⁸²−ζ³⁰²−ζ⁵⁷⁸	−ζ²−ζ²¹⁸−ζ³⁹⁸−ζ⁴⁸²	−ζ⁶²−ζ¹⁵⁸−ζ⁴²²−ζ⁴⁵⁸	ζ²⁷⁸+ζ³³⁸+ζ⁵⁴²+ζ⁶⁰²	ζ⁹⁸+ζ¹²²+ζ³⁶²+ζ⁵¹⁸	ζ³⁸+ζ¹⁸²+ζ³⁰²+ζ⁵⁷⁸	ζ²+ζ²¹⁸+ζ³⁹⁸+ζ⁴⁸²	ζ⁶²+ζ¹⁵⁸+ζ⁴²²+ζ⁴⁵⁸	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$- 2 + 2 i \sqrt{3}$	$2 - 2 i \sqrt{3}$	2ζ⁵⁸+2ζ¹¹⁸+2ζ³²²+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁸⁶+2ζ⁶⁴⁶	2ζ³⁴+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁷⁴+2ζ²⁹⁸+2ζ⁴⁰⁶+2ζ⁵³⁸+2ζ⁵⁶²	2ζ⁸²+2ζ⁹⁴+2ζ²¹⁴+2ζ²²⁶+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴⁷⁸+2ζ⁶²²	2ζ⁴⁶+2ζ¹⁷⁸+2ζ²⁶²+2ζ³⁹⁴+2ζ⁴⁴²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶⁵⁸	2ζ¹⁰⁶+2ζ²⁰²+2ζ²³⁸+2ζ³³⁴+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁹⁸+2ζ⁶³⁴	−2ζ⁵⁸−2ζ¹¹⁸−2ζ³²²−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁸⁶−2ζ⁶⁴⁶	−2ζ³⁴−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁷⁴−2ζ²⁹⁸−2ζ⁴⁰⁶−2ζ⁵³⁸−2ζ⁵⁶²	−2ζ⁸²−2ζ⁹⁴−2ζ²¹⁴−2ζ²²⁶−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴⁷⁸−2ζ⁶²²	−2ζ⁴⁶−2ζ¹⁷⁸−2ζ²⁶²−2ζ³⁹⁴−2ζ⁴⁴²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶⁵⁸	−2ζ¹⁰⁶−2ζ²⁰²−2ζ²³⁸−2ζ³³⁴−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁹⁸−2ζ⁶³⁴	0	0	2ζ³⁴+2ζ⁴⁶+2ζ⁹⁴+2ζ¹⁰⁶+2ζ¹⁶⁶+2ζ²¹⁴+2ζ²²⁶+2ζ²⁷⁴+2ζ³³⁴+2ζ³⁴⁶+2ζ³⁹⁴+2ζ⁴⁰⁶+2ζ⁴⁵⁴+2ζ⁴⁶⁶+2ζ⁵¹⁴+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁵⁸⁶+2ζ⁶³⁴+2ζ⁶⁴⁶	−2ζ³⁴−2ζ⁴⁶−2ζ⁹⁴−2ζ¹⁰⁶−2ζ¹⁶⁶−2ζ²¹⁴−2ζ²²⁶−2ζ²⁷⁴−2ζ³³⁴−2ζ³⁴⁶−2ζ³⁹⁴−2ζ⁴⁰⁶−2ζ⁴⁵⁴−2ζ⁴⁶⁶−2ζ⁵¹⁴−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁵⁸⁶−2ζ⁶³⁴−2ζ⁶⁴⁶	−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁷⁴−ζ⁴⁰⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³⁴⁶	−ζ⁴⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴	−ζ¹⁰⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁶³⁴	ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁷⁴+ζ⁴⁰⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³⁴⁶	ζ⁴⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴	ζ¹⁰⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁶³⁴	0	0	2ζ⁵⁸+2ζ⁸²+2ζ¹¹⁸+2ζ¹⁴²+2ζ¹⁷⁸+2ζ²⁰²+2ζ²³⁸+2ζ²⁶²+2ζ²⁹⁸+2ζ³²²+2ζ³⁵⁸+2ζ³⁸²+2ζ⁴⁴²+2ζ⁴⁷⁸+2ζ⁵⁰²+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁵⁹⁸+2ζ⁶²²+2ζ⁶⁵⁸	−2ζ⁵⁸−2ζ⁸²−2ζ¹¹⁸−2ζ¹⁴²−2ζ¹⁷⁸−2ζ²⁰²−2ζ²³⁸−2ζ²⁶²−2ζ²⁹⁸−2ζ³²²−2ζ³⁵⁸−2ζ³⁸²−2ζ⁴⁴²−2ζ⁴⁷⁸−2ζ⁵⁰²−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁵⁹⁸−2ζ⁶²²−2ζ⁶⁵⁸	−ζ⁵⁸−ζ¹¹⁸−ζ³²²−ζ³⁸²	−ζ¹⁴²−ζ²⁹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ⁸²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁶²²	−ζ¹⁷⁸−ζ²⁶²−ζ⁴⁴²−ζ⁶⁵⁸	−ζ²⁰²−ζ²³⁸−ζ⁵⁰²−ζ⁵⁹⁸	ζ⁵⁸+ζ¹¹⁸+ζ³²²+ζ³⁸²	ζ¹⁴²+ζ²⁹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁸²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁶²²	ζ¹⁷⁸+ζ²⁶²+ζ⁴⁴²+ζ⁶⁵⁸	ζ²⁰²+ζ²³⁸+ζ⁵⁰²+ζ⁵⁹⁸	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 #13050342