Group #13050375 — 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
size	1	1	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	10	10	10	10	10	10	10	10	10	10	10	10	10	10	10	10	10	10	10	10	10	10	10	10	10	10	10	10	10	10	10	10	10	66	66	66	66	66	330
order	1	2	3	5	5	6	10	10	11	11	11	11	11	22	22	22	22	22	33	33	33	33	33	33	33	33	33	33	66	66	66	66	66	66	66	66	66	66	15	15	30	30	55	55	55	55	55	55	55	55	55	55	110	110	110	110	110	110	110	110	110	110	165	165	165	165	165	165	165	165	165	165	165	165	165	165	165	165	165	165	165	165	330	330	330	330	330	330	330	330	330	330	330	330	330	330	330	330	330	330	330	330	4	12	12	44	44	44	44	44	44	44	44	44	44	132	132	132	132	132	132	132	132	132	132	132	132	132	132	132	132	132	132	132	132	4	20	20	20	20	4
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
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
χ₃	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	1	1	1	1	1	-1
χ₄	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	1
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χ₁₅	2	2	2	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	2	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	2	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	0
χ₁₆	2	2	2	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	2	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	-2	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	0
χ₁₇	2	2	2	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	2	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	2	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	0
χ₁₈	2	2	2	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	2	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	-2	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	0
χ₁₉	2	2	-1	2	2	-1	2	2	2	2	2	2	2	2	2	2	2	2	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	2	-1	-1	2	2	2	2	2	2	2	2	2	2	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	0	0	0	0	0	0
χ₂₀	2	2	-1	2	2	-1	2	2	2	2	2	2	2	2	2	2	2	2	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-2	1	1	-2	-2	-2	-2	-2	-2	-2	-2	-2	-2	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	0	0	0	0	0	0
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χ₅₂	2	-2	2	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	-2	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	2	2	2	2	2	-2	-2	-2	-2	-2	2	2	2	2	2	2	2	2	2	2	-2	-2	-2	-2	-2	-2	-2	-2	-2	-2	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	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	−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
χ₅₃	2	-2	2	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	-2	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	2	2	2	2	2	-2	-2	-2	-2	-2	2	2	2	2	2	2	2	2	2	2	-2	-2	-2	-2	-2	-2	-2	-2	-2	-2	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	−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	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
χ₅₄	2	-2	2	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	-2	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	2	2	2	2	2	-2	-2	-2	-2	-2	2	2	2	2	2	2	2	2	2	2	-2	-2	-2	-2	-2	-2	-2	-2	-2	-2	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	−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	−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
χ₅₅	2	-2	2	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	-2	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	2	2	2	2	2	-2	-2	-2	-2	-2	2	2	2	2	2	2	2	2	2	2	-2	-2	-2	-2	-2	-2	-2	-2	-2	-2	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	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	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
χ₅₆	2	-2	-1	2	2	1	-2	-2	2	2	2	2	2	-2	-2	-2	-2	-2	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	1	1	1	1	1	1	1	1	1	1	-1	-1	1	1	2	2	2	2	2	2	2	2	2	2	-2	-2	-2	-2	-2	-2	-2	-2	-2	-2	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	0	$\sqrt{3}$	$- \sqrt{3}$	0	0	0	0	0	0	0	0	0	0	$\sqrt{3}$	$- \sqrt{3}$	$- \sqrt{3}$	$\sqrt{3}$	$\sqrt{3}$	$- \sqrt{3}$	$- \sqrt{3}$	$\sqrt{3}$	$- \sqrt{3}$	$\sqrt{3}$	$\sqrt{3}$	$- \sqrt{3}$	$- \sqrt{3}$	$\sqrt{3}$	$\sqrt{3}$	$- \sqrt{3}$	$\sqrt{3}$	$- \sqrt{3}$	$- \sqrt{3}$	$\sqrt{3}$	0	0	0	0	0	0
χ₅₇	2	-2	-1	2	2	1	-2	-2	2	2	2	2	2	-2	-2	-2	-2	-2	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	1	1	1	1	1	1	1	1	1	1	-1	-1	1	1	2	2	2	2	2	2	2	2	2	2	-2	-2	-2	-2	-2	-2	-2	-2	-2	-2	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	0	$- \sqrt{3}$	$\sqrt{3}$	0	0	0	0	0	0	0	0	0	0	$- \sqrt{3}$	$\sqrt{3}$	$\sqrt{3}$	$- \sqrt{3}$	$- \sqrt{3}$	$\sqrt{3}$	$\sqrt{3}$	$- \sqrt{3}$	$\sqrt{3}$	$- \sqrt{3}$	$- \sqrt{3}$	$\sqrt{3}$	$\sqrt{3}$	$- \sqrt{3}$	$- \sqrt{3}$	$\sqrt{3}$	$- \sqrt{3}$	$\sqrt{3}$	$\sqrt{3}$	$- \sqrt{3}$	0	0	0	0	0	0
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\sqrt{3}$	$\sqrt{3}$	ζ⁷¹−ζ⁸³−ζ¹²⁷+ζ²⁰³+ζ²⁴⁷−ζ²⁵⁹−ζ³⁴⁷+ζ³⁷⁹−ζ³⁹¹+ζ⁴⁶⁷−ζ⁴⁷⁹+ζ⁵¹¹−ζ⁵²³+ζ⁵⁹⁹−ζ⁶¹¹+ζ⁶⁴³	−ζ⁷¹+ζ⁸³+ζ¹²⁷−ζ²⁰³−ζ²⁴⁷+ζ²⁵⁹+ζ³⁴⁷−ζ³⁷⁹+ζ³⁹¹−ζ⁴⁶⁷+ζ⁴⁷⁹−ζ⁵¹¹+ζ⁵²³−ζ⁵⁹⁹+ζ⁶¹¹−ζ⁶⁴³	ζ²³−ζ⁴³+ζ⁶⁷−ζ¹³¹+ζ¹⁹⁹−ζ²⁶³+ζ²⁸⁷−ζ³⁰⁷+ζ³³¹+ζ⁴¹⁹−ζ⁴³⁹+ζ⁴⁶³−ζ⁵²⁷+ζ⁵⁵¹−ζ⁵⁷¹−ζ⁶⁵⁹	−ζ²³+ζ⁴³−ζ⁶⁷+ζ¹³¹−ζ¹⁹⁹+ζ²⁶³−ζ²⁸⁷+ζ³⁰⁷−ζ³³¹−ζ⁴¹⁹+ζ⁴³⁹−ζ⁴⁶³+ζ⁵²⁷−ζ⁵⁵¹+ζ⁵⁷¹+ζ⁶⁵⁹	ζ³¹−ζ⁷⁹+ζ¹¹⁹+ζ¹⁶³−ζ¹⁶⁷−ζ²¹¹+ζ²⁵¹−ζ²⁹⁹−ζ³⁴³+ζ³⁸³+ζ⁴²⁷−ζ⁴³¹+ζ⁵⁵⁹−ζ⁵⁶³−ζ⁶⁰⁷+ζ⁶⁴⁷	−ζ³¹+ζ⁷⁹−ζ¹¹⁹−ζ¹⁶³+ζ¹⁶⁷+ζ²¹¹−ζ²⁵¹+ζ²⁹⁹+ζ³⁴³−ζ³⁸³−ζ⁴²⁷+ζ⁴³¹−ζ⁵⁵⁹+ζ⁵⁶³+ζ⁶⁰⁷−ζ⁶⁴⁷	ζ¹⁹−ζ⁴⁷−ζ⁹¹+ζ¹⁰⁷+ζ¹⁵¹−ζ¹⁷⁹−ζ²²³+ζ²³⁹+ζ²⁸³−ζ³¹¹+ζ³⁷¹−ζ⁴⁴³−ζ⁴⁸⁷+ζ⁵⁰³+ζ⁵⁴⁷−ζ⁶¹⁹	−ζ¹⁹+ζ⁴⁷+ζ⁹¹−ζ¹⁰⁷−ζ¹⁵¹+ζ¹⁷⁹+ζ²²³−ζ²³⁹−ζ²⁸³+ζ³¹¹−ζ³⁷¹+ζ⁴⁴³+ζ⁴⁸⁷−ζ⁵⁰³−ζ⁵⁴⁷+ζ⁶¹⁹	−ζ⁷+ζ⁵⁹+ζ¹⁰³−ζ¹³⁹+ζ¹⁹¹−ζ²²⁷−ζ²⁷¹+ζ³²³−ζ³⁵⁹+ζ³⁶⁷−ζ⁴⁰³−ζ⁴⁹¹+ζ⁴⁹⁹+ζ⁵⁸⁷−ζ⁶²³+ζ⁶³¹	ζ⁷−ζ⁵⁹−ζ¹⁰³+ζ¹³⁹−ζ¹⁹¹+ζ²²⁷+ζ²⁷¹−ζ³²³+ζ³⁵⁹−ζ³⁶⁷+ζ⁴⁰³+ζ⁴⁹¹−ζ⁴⁹⁹−ζ⁵⁸⁷+ζ⁶²³−ζ⁶³¹	−ζ⁷¹+ζ¹²⁷−ζ²⁰³+ζ²⁵⁹+ζ³⁹¹−ζ⁴⁶⁷+ζ⁵²³−ζ⁵⁹⁹	ζ⁷¹−ζ¹²⁷+ζ²⁰³−ζ²⁵⁹−ζ³⁹¹+ζ⁴⁶⁷−ζ⁵²³+ζ⁵⁹⁹	ζ⁸³−ζ²⁴⁷+ζ³⁴⁷−ζ³⁷⁹+ζ⁴⁷⁹−ζ⁵¹¹+ζ⁶¹¹−ζ⁶⁴³	−ζ⁸³+ζ²⁴⁷−ζ³⁴⁷+ζ³⁷⁹−ζ⁴⁷⁹+ζ⁵¹¹−ζ⁶¹¹+ζ⁶⁴³	−ζ²³+ζ⁴³−ζ²⁸⁷+ζ³⁰⁷−ζ⁴¹⁹+ζ⁴³⁹−ζ⁵⁵¹+ζ⁵⁷¹	ζ²³−ζ⁴³+ζ²⁸⁷−ζ³⁰⁷+ζ⁴¹⁹−ζ⁴³⁹+ζ⁵⁵¹−ζ⁵⁷¹	−ζ⁶⁷+ζ¹³¹−ζ¹⁹⁹+ζ²⁶³−ζ³³¹−ζ⁴⁶³+ζ⁵²⁷+ζ⁶⁵⁹	ζ⁶⁷−ζ¹³¹+ζ¹⁹⁹−ζ²⁶³+ζ³³¹+ζ⁴⁶³−ζ⁵²⁷−ζ⁶⁵⁹	−ζ³¹−ζ¹⁶³+ζ¹⁶⁷+ζ²⁹⁹−ζ⁴²⁷+ζ⁴³¹−ζ⁵⁵⁹+ζ⁵⁶³	ζ³¹+ζ¹⁶³−ζ¹⁶⁷−ζ²⁹⁹+ζ⁴²⁷−ζ⁴³¹+ζ⁵⁵⁹−ζ⁵⁶³	ζ⁷⁹−ζ¹¹⁹+ζ²¹¹−ζ²⁵¹+ζ³⁴³−ζ³⁸³+ζ⁶⁰⁷−ζ⁶⁴⁷	−ζ⁷⁹+ζ¹¹⁹−ζ²¹¹+ζ²⁵¹−ζ³⁴³+ζ³⁸³−ζ⁶⁰⁷+ζ⁶⁴⁷	−ζ¹⁹+ζ⁴⁷−ζ¹⁵¹+ζ¹⁷⁹−ζ²⁸³+ζ³¹¹+ζ⁴⁴³−ζ⁵⁴⁷	ζ¹⁹−ζ⁴⁷+ζ¹⁵¹−ζ¹⁷⁹+ζ²⁸³−ζ³¹¹−ζ⁴⁴³+ζ⁵⁴⁷	ζ⁹¹−ζ¹⁰⁷+ζ²²³−ζ²³⁹−ζ³⁷¹+ζ⁴⁸⁷−ζ⁵⁰³+ζ⁶¹⁹	−ζ⁹¹+ζ¹⁰⁷−ζ²²³+ζ²³⁹+ζ³⁷¹−ζ⁴⁸⁷+ζ⁵⁰³−ζ⁶¹⁹	ζ⁷−ζ⁵⁹+ζ¹³⁹−ζ¹⁹¹+ζ²⁷¹−ζ³²³+ζ⁴⁰³−ζ⁵⁸⁷	−ζ⁷+ζ⁵⁹−ζ¹³⁹+ζ¹⁹¹−ζ²⁷¹+ζ³²³−ζ⁴⁰³+ζ⁵⁸⁷	−ζ¹⁰³+ζ²²⁷+ζ³⁵⁹−ζ³⁶⁷+ζ⁴⁹¹−ζ⁴⁹⁹+ζ⁶²³−ζ⁶³¹	ζ¹⁰³−ζ²²⁷−ζ³⁵⁹+ζ³⁶⁷−ζ⁴⁹¹+ζ⁴⁹⁹−ζ⁶²³+ζ⁶³¹	0	0	0	0	0	0
χ₇₈	4	4	4	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	4	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	−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	−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	−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	−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	−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	−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	−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	−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	−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	−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	−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	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	$- 1 - 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χ₇₉	4	4	4	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	4	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	−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	−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	−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	−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	−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	−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	−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	−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	−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	−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	−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	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	$- 1 - 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χ₈₀	4	4	4	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	4	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	−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	−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	−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	−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	−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	−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	−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	−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	−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	−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	−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	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	$- 1 - 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χ₈₁	4	4	4	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	4	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	−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	−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	−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	−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	−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	−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	−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	−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	−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	−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	−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	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	$- 1 - 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χ₈₂	4	4	4	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	4	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	−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	−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	−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	−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	−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	−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	−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	−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	−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	−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	−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	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	$- 1 - 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χ₈₃	4	4	4	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	4	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	−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	−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	−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	−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	−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	−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	−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	−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	−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	−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	−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	−2ζ³⁸−2ζ⁸²−2ζ⁹⁴−2ζ¹⁸²−2ζ²¹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³¹⁴−2ζ³⁴⁶−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁶⁶−2ζ⁵⁷⁸−2ζ⁶²²	$- 1 + \sqrt{5}$	$- 1 - 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χ₈₄	4	4	4	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	4	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	−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	−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	−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	−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	−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	−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	−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	−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	−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	−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	−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	−2ζ³⁴−2ζ⁹⁸−2ζ¹²²−2ζ¹⁴²−2ζ¹⁶⁶−2ζ²⁵⁴−2ζ²⁷⁴−2ζ²⁹⁸−2ζ³⁶²−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁴⁹⁴−2ζ⁵¹⁸−2ζ⁵³⁸−2ζ⁵⁶²−2ζ⁶²⁶	$- 1 + \sqrt{5}$	$- 1 - 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χ₈₅	4	4	4	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	4	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	−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	−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	−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	−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	−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	−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	−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	−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	−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	−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	−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	−2ζ²−2ζ⁴⁶−2ζ⁸⁶−2ζ¹³⁴−2ζ¹⁷⁸−2ζ²¹⁸−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵²⁶−2ζ⁵⁷⁴−2ζ⁶¹⁴−2ζ⁶⁵⁸	$- 1 + \sqrt{5}$	$- 1 - 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χ₈₆	4	4	4	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	4	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	−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	−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	−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	−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	−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	−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	−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	−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	−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	−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	−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	−2ζ¹⁴−2ζ⁵⁸−2ζ⁷⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁰⁶−2ζ²⁷⁸−2ζ³²²−2ζ³³⁸−2ζ³⁸²−2ζ⁴⁵⁴−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁵⁸⁶−2ζ⁶⁰²−2ζ⁶⁴⁶	$- 1 + \sqrt{5}$	$- 1 - 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χ₈₇	4	4	4	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	4	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	−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	−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	−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	−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	−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	−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	−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	−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	−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	−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	−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	−2ζ²⁶−2ζ⁶²−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ¹⁹⁴−2ζ²⁰²−2ζ²³⁸−2ζ³²⁶−2ζ³³⁴−2ζ⁴²²−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁵⁹⁸−2ζ⁶³⁴	$- 1 + \sqrt{5}$	$- 1 - 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χ₈₈	4	4	-2	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	-2	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	4	4	4	4	4	4	4	4	4	4	-2	-2	-2	-2	-2	-2	-2	-2	-2	-2	-2	-2	-2	-2	-2	-2	-2	-2	-2	-2	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₈₉	4	4	-2	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	-2	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	−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	−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+2ζ¹³⁴+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁵²⁶+2ζ⁶⁵⁸	2ζ⁴⁶+2ζ⁸⁶+2ζ¹⁷⁸+2ζ²¹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵⁷⁴+2ζ⁶¹⁴	2ζ⁶²+2ζ¹⁹⁴+2ζ²⁰²+2ζ³²⁶+2ζ³³⁴+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁹⁸	2ζ²⁶+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ²³⁸+2ζ⁴²²+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁶³⁴	2ζ¹⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁷⁸+2ζ³⁸²+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁶⁴⁶	2ζ⁵⁸+2ζ⁷⁴+2ζ²⁰⁶+2ζ³²²+2ζ³³⁸+2ζ⁴⁵⁴+2ζ⁵⁸⁶+2ζ⁶⁰²	2ζ³⁴+2ζ⁹⁸+2ζ¹⁶⁶+2ζ²⁹⁸+2ζ³⁶²+2ζ⁴⁹⁴+2ζ⁵⁶²+2ζ⁶²⁶	2ζ¹²²+2ζ¹⁴²+2ζ²⁵⁴+2ζ²⁷⁴+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁵¹⁸+2ζ⁵³⁸	2ζ⁸²+2ζ¹⁸²+2ζ²¹⁴+2ζ³¹⁴+2ζ³⁴⁶+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁷⁸	2ζ³⁸+2ζ⁹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁵⁶⁶+2ζ⁶²²	2ζ²+2ζ¹³⁴+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁵²⁶+2ζ⁶⁵⁸	2ζ⁴⁶+2ζ⁸⁶+2ζ¹⁷⁸+2ζ²¹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵⁷⁴+2ζ⁶¹⁴	2ζ⁶²+2ζ¹⁹⁴+2ζ²⁰²+2ζ³²⁶+2ζ³³⁴+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁹⁸	2ζ²⁶+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ²³⁸+2ζ⁴²²+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁶³⁴	2ζ¹⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁷⁸+2ζ³⁸²+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁶⁴⁶	2ζ⁵⁸+2ζ⁷⁴+2ζ²⁰⁶+2ζ³²²+2ζ³³⁸+2ζ⁴⁵⁴+2ζ⁵⁸⁶+2ζ⁶⁰²	2ζ³⁴+2ζ⁹⁸+2ζ¹⁶⁶+2ζ²⁹⁸+2ζ³⁶²+2ζ⁴⁹⁴+2ζ⁵⁶²+2ζ⁶²⁶	2ζ¹²²+2ζ¹⁴²+2ζ²⁵⁴+2ζ²⁷⁴+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁵¹⁸+2ζ⁵³⁸	2ζ⁸²+2ζ¹⁸²+2ζ²¹⁴+2ζ³¹⁴+2ζ³⁴⁶+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁷⁸	2ζ³⁸+2ζ⁹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁵⁶⁶+2ζ⁶²²	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶	−ζ⁴⁶−ζ⁸⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ²−ζ²⁶²−ζ³⁹⁸−ζ⁶⁵⁸	−ζ¹⁷⁸−ζ²¹⁸−ζ⁴⁴²−ζ⁴⁸²	−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶	−ζ²⁶−ζ¹⁰⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁶²−ζ²⁰²−ζ⁴⁵⁸−ζ⁵⁹⁸	−ζ¹⁵⁸−ζ²³⁸−ζ⁴²²−ζ⁵⁰²	−ζ¹⁴−ζ¹⁴⁶−ζ⁵¹⁴−ζ⁶⁴⁶	−ζ⁷⁴−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵⁸⁶	−ζ¹¹⁸−ζ²⁷⁸−ζ³⁸²−ζ⁵⁴²	−ζ⁵⁸−ζ³²²−ζ³³⁸−ζ⁶⁰²	−ζ³⁴−ζ¹⁶⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶	−ζ⁹⁸−ζ²⁹⁸−ζ³⁶²−ζ⁵⁶²	−ζ¹²²−ζ¹⁴²−ζ⁵¹⁸−ζ⁵³⁸	−ζ²¹⁴−ζ³¹⁴−ζ³⁴⁶−ζ⁴⁴⁶	−ζ⁹⁴−ζ²²⁶−ζ⁴³⁴−ζ⁵⁶⁶	−ζ⁸²−ζ¹⁸²−ζ⁴⁷⁸−ζ⁵⁷⁸	−ζ³⁸−ζ³⁰²−ζ³⁵⁸−ζ⁶²²	−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶	−ζ⁴⁶−ζ⁸⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ²−ζ²⁶²−ζ³⁹⁸−ζ⁶⁵⁸	−ζ¹⁷⁸−ζ²¹⁸−ζ⁴⁴²−ζ⁴⁸²	−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶	−ζ²⁶−ζ¹⁰⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁶²−ζ²⁰²−ζ⁴⁵⁸−ζ⁵⁹⁸	−ζ¹⁵⁸−ζ²³⁸−ζ⁴²²−ζ⁵⁰²	−ζ¹⁴−ζ¹⁴⁶−ζ⁵¹⁴−ζ⁶⁴⁶	−ζ⁷⁴−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵⁸⁶	−ζ¹¹⁸−ζ²⁷⁸−ζ³⁸²−ζ⁵⁴²	−ζ⁵⁸−ζ³²²−ζ³³⁸−ζ⁶⁰²	−ζ³⁴−ζ¹⁶⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶	−ζ⁹⁸−ζ²⁹⁸−ζ³⁶²−ζ⁵⁶²	−ζ¹²²−ζ¹⁴²−ζ⁵¹⁸−ζ⁵³⁸	−ζ²¹⁴−ζ³¹⁴−ζ³⁴⁶−ζ⁴⁴⁶	−ζ⁹⁴−ζ²²⁶−ζ⁴³⁴−ζ⁵⁶⁶	−ζ⁸²−ζ¹⁸²−ζ⁴⁷⁸−ζ⁵⁷⁸	−ζ³⁸−ζ³⁰²−ζ³⁵⁸−ζ⁶²²	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
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χ₉₈	4	4	-2	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	-2	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	−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	−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+2ζ⁹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁵⁶⁶+2ζ⁶²²	2ζ⁸²+2ζ¹⁸²+2ζ²¹⁴+2ζ³¹⁴+2ζ³⁴⁶+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁷⁸	2ζ¹²²+2ζ¹⁴²+2ζ²⁵⁴+2ζ²⁷⁴+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁵¹⁸+2ζ⁵³⁸	2ζ³⁴+2ζ⁹⁸+2ζ¹⁶⁶+2ζ²⁹⁸+2ζ³⁶²+2ζ⁴⁹⁴+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²+2ζ¹³⁴+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁵²⁶+2ζ⁶⁵⁸	2ζ⁴⁶+2ζ⁸⁶+2ζ¹⁷⁸+2ζ²¹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵⁷⁴+2ζ⁶¹⁴	2ζ¹⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁷⁸+2ζ³⁸²+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁶⁴⁶	2ζ⁵⁸+2ζ⁷⁴+2ζ²⁰⁶+2ζ³²²+2ζ³³⁸+2ζ⁴⁵⁴+2ζ⁵⁸⁶+2ζ⁶⁰²	2ζ²⁶+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ²³⁸+2ζ⁴²²+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁶³⁴	2ζ⁶²+2ζ¹⁹⁴+2ζ²⁰²+2ζ³²⁶+2ζ³³⁴+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁹⁸	2ζ³⁸+2ζ⁹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁵⁶⁶+2ζ⁶²²	2ζ⁸²+2ζ¹⁸²+2ζ²¹⁴+2ζ³¹⁴+2ζ³⁴⁶+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁷⁸	2ζ¹²²+2ζ¹⁴²+2ζ²⁵⁴+2ζ²⁷⁴+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁵¹⁸+2ζ⁵³⁸	2ζ³⁴+2ζ⁹⁸+2ζ¹⁶⁶+2ζ²⁹⁸+2ζ³⁶²+2ζ⁴⁹⁴+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²+2ζ¹³⁴+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁵²⁶+2ζ⁶⁵⁸	2ζ⁴⁶+2ζ⁸⁶+2ζ¹⁷⁸+2ζ²¹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵⁷⁴+2ζ⁶¹⁴	2ζ¹⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁷⁸+2ζ³⁸²+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁶⁴⁶	2ζ⁵⁸+2ζ⁷⁴+2ζ²⁰⁶+2ζ³²²+2ζ³³⁸+2ζ⁴⁵⁴+2ζ⁵⁸⁶+2ζ⁶⁰²	2ζ²⁶+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ²³⁸+2ζ⁴²²+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁶³⁴	2ζ⁶²+2ζ¹⁹⁴+2ζ²⁰²+2ζ³²⁶+2ζ³³⁴+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁹⁸	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	−ζ⁹⁴−ζ²²⁶−ζ⁴³⁴−ζ⁵⁶⁶	−ζ²¹⁴−ζ³¹⁴−ζ³⁴⁶−ζ⁴⁴⁶	−ζ³⁸−ζ³⁰²−ζ³⁵⁸−ζ⁶²²	−ζ⁸²−ζ¹⁸²−ζ⁴⁷⁸−ζ⁵⁷⁸	−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶	−ζ³⁴−ζ¹⁶⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ¹²²−ζ¹⁴²−ζ⁵¹⁸−ζ⁵³⁸	−ζ⁹⁸−ζ²⁹⁸−ζ³⁶²−ζ⁵⁶²	−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶	−ζ⁴⁶−ζ⁸⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ²−ζ²⁶²−ζ³⁹⁸−ζ⁶⁵⁸	−ζ¹⁷⁸−ζ²¹⁸−ζ⁴⁴²−ζ⁴⁸²	−ζ¹⁴−ζ¹⁴⁶−ζ⁵¹⁴−ζ⁶⁴⁶	−ζ⁷⁴−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵⁸⁶	−ζ¹¹⁸−ζ²⁷⁸−ζ³⁸²−ζ⁵⁴²	−ζ⁵⁸−ζ³²²−ζ³³⁸−ζ⁶⁰²	−ζ²⁶−ζ¹⁰⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶	−ζ¹⁵⁸−ζ²³⁸−ζ⁴²²−ζ⁵⁰²	−ζ⁶²−ζ²⁰²−ζ⁴⁵⁸−ζ⁵⁹⁸	−ζ⁹⁴−ζ²²⁶−ζ⁴³⁴−ζ⁵⁶⁶	−ζ²¹⁴−ζ³¹⁴−ζ³⁴⁶−ζ⁴⁴⁶	−ζ³⁸−ζ³⁰²−ζ³⁵⁸−ζ⁶²²	−ζ⁸²−ζ¹⁸²−ζ⁴⁷⁸−ζ⁵⁷⁸	−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶	−ζ³⁴−ζ¹⁶⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ¹²²−ζ¹⁴²−ζ⁵¹⁸−ζ⁵³⁸	−ζ⁹⁸−ζ²⁹⁸−ζ³⁶²−ζ⁵⁶²	−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶	−ζ⁴⁶−ζ⁸⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ²−ζ²⁶²−ζ³⁹⁸−ζ⁶⁵⁸	−ζ¹⁷⁸−ζ²¹⁸−ζ⁴⁴²−ζ⁴⁸²	−ζ¹⁴−ζ¹⁴⁶−ζ⁵¹⁴−ζ⁶⁴⁶	−ζ⁷⁴−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵⁸⁶	−ζ¹¹⁸−ζ²⁷⁸−ζ³⁸²−ζ⁵⁴²	−ζ⁵⁸−ζ³²²−ζ³³⁸−ζ⁶⁰²	−ζ²⁶−ζ¹⁰⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶	−ζ¹⁵⁸−ζ²³⁸−ζ⁴²²−ζ⁵⁰²	−ζ⁶²−ζ²⁰²−ζ⁴⁵⁸−ζ⁵⁹⁸	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₉₉	4	4	-2	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	-2	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	4	4	4	4	4	4	4	4	4	4	-2	-2	-2	-2	-2	-2	-2	-2	-2	-2	-2	-2	-2	-2	-2	-2	-2	-2	-2	-2	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
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χ₁₁₁	4	-4	4	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	-4	$1 + \sqrt{5}$	$1 - \sqrt{5}$	−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	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	−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	−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	−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	−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	−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	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	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	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	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	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	$- 1 - 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χ₁₁₂	4	-4	4	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	-4	$1 + \sqrt{5}$	$1 - \sqrt{5}$	−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	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	−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	−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	−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	−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	−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	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	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	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	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	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	$- 1 - 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χ₁₁₃	4	-4	4	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	-4	$1 + \sqrt{5}$	$1 - \sqrt{5}$	−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	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	−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	−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	−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	−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	−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	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	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	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	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	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	$- 1 - 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χ₁₁₄	4	-4	4	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	-4	$1 + \sqrt{5}$	$1 - \sqrt{5}$	−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	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	−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	−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	−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	−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	−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	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	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	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	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	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	$- 1 - 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χ₁₁₅	4	-4	4	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	-4	$1 - \sqrt{5}$	$1 + \sqrt{5}$	−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	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	−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	−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	−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	−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	−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	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	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	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	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	2ζ³⁸+2ζ⁸²+2ζ⁹⁴+2ζ¹⁸²+2ζ²¹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³¹⁴+2ζ³⁴⁶+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁶⁶+2ζ⁵⁷⁸+2ζ⁶²²	$- 1 + \sqrt{5}$	$- 1 - 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χ₁₁₆	4	-4	4	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	-4	$1 - \sqrt{5}$	$1 + \sqrt{5}$	−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	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	−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	−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	−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	−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	−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	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	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	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	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	2ζ³⁴+2ζ⁹⁸+2ζ¹²²+2ζ¹⁴²+2ζ¹⁶⁶+2ζ²⁵⁴+2ζ²⁷⁴+2ζ²⁹⁸+2ζ³⁶²+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁴⁹⁴+2ζ⁵¹⁸+2ζ⁵³⁸+2ζ⁵⁶²+2ζ⁶²⁶	$- 1 + \sqrt{5}$	$- 1 - 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χ₁₁₇	4	-4	4	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	-4	$1 - \sqrt{5}$	$1 + \sqrt{5}$	−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	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	−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	−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	−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	−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	−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	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	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	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	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	2ζ²+2ζ⁴⁶+2ζ⁸⁶+2ζ¹³⁴+2ζ¹⁷⁸+2ζ²¹⁸+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵²⁶+2ζ⁵⁷⁴+2ζ⁶¹⁴+2ζ⁶⁵⁸	$- 1 + \sqrt{5}$	$- 1 - 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χ₁₁₈	4	-4	4	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	-4	$1 - \sqrt{5}$	$1 + \sqrt{5}$	−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	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	−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	−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	−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	−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	−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	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	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	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	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	2ζ¹⁴+2ζ⁵⁸+2ζ⁷⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁰⁶+2ζ²⁷⁸+2ζ³²²+2ζ³³⁸+2ζ³⁸²+2ζ⁴⁵⁴+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁵⁸⁶+2ζ⁶⁰²+2ζ⁶⁴⁶	$- 1 + \sqrt{5}$	$- 1 - 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χ₁₁₉	4	-4	4	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	-4	$1 - \sqrt{5}$	$1 + \sqrt{5}$	−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	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	−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	−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	−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	−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	−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	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	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	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	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	2ζ²⁶+2ζ⁶²+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ¹⁹⁴+2ζ²⁰²+2ζ²³⁸+2ζ³²⁶+2ζ³³⁴+2ζ⁴²²+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁵⁹⁸+2ζ⁶³⁴	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	$1 - \sqrt{5}$	$1 + \sqrt{5}$	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₁₂₀	4	-4	-2	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	2	$1 + \sqrt{5}$	$1 - \sqrt{5}$	4	4	4	4	4	-4	-4	-4	-4	-4	-2	-2	-2	-2	-2	-2	-2	-2	-2	-2	2	2	2	2	2	2	2	2	2	2	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	$1 + \sqrt{5}$	$1 - \sqrt{5}$	$1 + \sqrt{5}$	$1 - \sqrt{5}$	$1 + \sqrt{5}$	$1 - \sqrt{5}$	$1 + \sqrt{5}$	$1 - \sqrt{5}$	$1 + \sqrt{5}$	$1 - \sqrt{5}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
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χ₁₃₀	4	-4	-2	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	2	$1 + \sqrt{5}$	$1 - \sqrt{5}$	−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	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+2ζ⁹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁵⁶⁶+2ζ⁶²²	2ζ⁸²+2ζ¹⁸²+2ζ²¹⁴+2ζ³¹⁴+2ζ³⁴⁶+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁷⁸	2ζ¹²²+2ζ¹⁴²+2ζ²⁵⁴+2ζ²⁷⁴+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁵¹⁸+2ζ⁵³⁸	2ζ³⁴+2ζ⁹⁸+2ζ¹⁶⁶+2ζ²⁹⁸+2ζ³⁶²+2ζ⁴⁹⁴+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²+2ζ¹³⁴+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁵²⁶+2ζ⁶⁵⁸	2ζ⁴⁶+2ζ⁸⁶+2ζ¹⁷⁸+2ζ²¹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵⁷⁴+2ζ⁶¹⁴	2ζ¹⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁷⁸+2ζ³⁸²+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁶⁴⁶	2ζ⁵⁸+2ζ⁷⁴+2ζ²⁰⁶+2ζ³²²+2ζ³³⁸+2ζ⁴⁵⁴+2ζ⁵⁸⁶+2ζ⁶⁰²	2ζ²⁶+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ²³⁸+2ζ⁴²²+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁶³⁴	2ζ⁶²+2ζ¹⁹⁴+2ζ²⁰²+2ζ³²⁶+2ζ³³⁴+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁹⁸	−2ζ³⁸−2ζ⁹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁵⁶⁶−2ζ⁶²²	−2ζ⁸²−2ζ¹⁸²−2ζ²¹⁴−2ζ³¹⁴−2ζ³⁴⁶−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁷⁸	−2ζ¹²²−2ζ¹⁴²−2ζ²⁵⁴−2ζ²⁷⁴−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁵¹⁸−2ζ⁵³⁸	−2ζ³⁴−2ζ⁹⁸−2ζ¹⁶⁶−2ζ²⁹⁸−2ζ³⁶²−2ζ⁴⁹⁴−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²−2ζ¹³⁴−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁵²⁶−2ζ⁶⁵⁸	−2ζ⁴⁶−2ζ⁸⁶−2ζ¹⁷⁸−2ζ²¹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵⁷⁴−2ζ⁶¹⁴	−2ζ¹⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁷⁸−2ζ³⁸²−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁶⁴⁶	−2ζ⁵⁸−2ζ⁷⁴−2ζ²⁰⁶−2ζ³²²−2ζ³³⁸−2ζ⁴⁵⁴−2ζ⁵⁸⁶−2ζ⁶⁰²	−2ζ²⁶−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ²³⁸−2ζ⁴²²−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁶³⁴	−2ζ⁶²−2ζ¹⁹⁴−2ζ²⁰²−2ζ³²⁶−2ζ³³⁴−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁹⁸	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ⁹⁴−ζ²²⁶−ζ⁴³⁴−ζ⁵⁶⁶	−ζ²¹⁴−ζ³¹⁴−ζ³⁴⁶−ζ⁴⁴⁶	−ζ³⁸−ζ³⁰²−ζ³⁵⁸−ζ⁶²²	−ζ⁸²−ζ¹⁸²−ζ⁴⁷⁸−ζ⁵⁷⁸	−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶	−ζ³⁴−ζ¹⁶⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ¹²²−ζ¹⁴²−ζ⁵¹⁸−ζ⁵³⁸	−ζ⁹⁸−ζ²⁹⁸−ζ³⁶²−ζ⁵⁶²	−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶	−ζ⁴⁶−ζ⁸⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ²−ζ²⁶²−ζ³⁹⁸−ζ⁶⁵⁸	−ζ¹⁷⁸−ζ²¹⁸−ζ⁴⁴²−ζ⁴⁸²	−ζ¹⁴−ζ¹⁴⁶−ζ⁵¹⁴−ζ⁶⁴⁶	−ζ⁷⁴−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵⁸⁶	−ζ¹¹⁸−ζ²⁷⁸−ζ³⁸²−ζ⁵⁴²	−ζ⁵⁸−ζ³²²−ζ³³⁸−ζ⁶⁰²	−ζ²⁶−ζ¹⁰⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶	−ζ¹⁵⁸−ζ²³⁸−ζ⁴²²−ζ⁵⁰²	−ζ⁶²−ζ²⁰²−ζ⁴⁵⁸−ζ⁵⁹⁸	ζ⁹⁴+ζ²²⁶+ζ⁴³⁴+ζ⁵⁶⁶	ζ²¹⁴+ζ³¹⁴+ζ³⁴⁶+ζ⁴⁴⁶	ζ³⁸+ζ³⁰²+ζ³⁵⁸+ζ⁶²²	ζ⁸²+ζ¹⁸²+ζ⁴⁷⁸+ζ⁵⁷⁸	ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶	ζ³⁴+ζ¹⁶⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ¹²²+ζ¹⁴²+ζ⁵¹⁸+ζ⁵³⁸	ζ⁹⁸+ζ²⁹⁸+ζ³⁶²+ζ⁵⁶²	ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶	ζ⁴⁶+ζ⁸⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ²+ζ²⁶²+ζ³⁹⁸+ζ⁶⁵⁸	ζ¹⁷⁸+ζ²¹⁸+ζ⁴⁴²+ζ⁴⁸²	ζ¹⁴+ζ¹⁴⁶+ζ⁵¹⁴+ζ⁶⁴⁶	ζ⁷⁴+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵⁸⁶	ζ¹¹⁸+ζ²⁷⁸+ζ³⁸²+ζ⁵⁴²	ζ⁵⁸+ζ³²²+ζ³³⁸+ζ⁶⁰²	ζ²⁶+ζ¹⁰⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶	ζ¹⁵⁸+ζ²³⁸+ζ⁴²²+ζ⁵⁰²	ζ⁶²+ζ²⁰²+ζ⁴⁵⁸+ζ⁵⁹⁸	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₁₃₁	4	-4	-2	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	2	$1 - \sqrt{5}$	$1 + \sqrt{5}$	4	4	4	4	4	-4	-4	-4	-4	-4	-2	-2	-2	-2	-2	-2	-2	-2	-2	-2	2	2	2	2	2	2	2	2	2	2	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	$1 - \sqrt{5}$	$1 + \sqrt{5}$	$1 - \sqrt{5}$	$1 + \sqrt{5}$	$1 - \sqrt{5}$	$1 + \sqrt{5}$	$1 - \sqrt{5}$	$1 + \sqrt{5}$	$1 - \sqrt{5}$	$1 + \sqrt{5}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
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χ₁₄₁	4	-4	-2	$- 1 + \sqrt{5}$	$- 1 - \sqrt{5}$	2	$1 - \sqrt{5}$	$1 + \sqrt{5}$	−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	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+2ζ⁹⁴+2ζ²²⁶+2ζ³⁰²+2ζ³⁵⁸+2ζ⁴³⁴+2ζ⁵⁶⁶+2ζ⁶²²	2ζ⁸²+2ζ¹⁸²+2ζ²¹⁴+2ζ³¹⁴+2ζ³⁴⁶+2ζ⁴⁴⁶+2ζ⁴⁷⁸+2ζ⁵⁷⁸	2ζ¹²²+2ζ¹⁴²+2ζ²⁵⁴+2ζ²⁷⁴+2ζ³⁸⁶+2ζ⁴⁰⁶+2ζ⁵¹⁸+2ζ⁵³⁸	2ζ³⁴+2ζ⁹⁸+2ζ¹⁶⁶+2ζ²⁹⁸+2ζ³⁶²+2ζ⁴⁹⁴+2ζ⁵⁶²+2ζ⁶²⁶	2ζ²+2ζ¹³⁴+2ζ²⁶²+2ζ²⁶⁶+2ζ³⁹⁴+2ζ³⁹⁸+2ζ⁵²⁶+2ζ⁶⁵⁸	2ζ⁴⁶+2ζ⁸⁶+2ζ¹⁷⁸+2ζ²¹⁸+2ζ⁴⁴²+2ζ⁴⁸²+2ζ⁵⁷⁴+2ζ⁶¹⁴	2ζ¹⁴+2ζ¹¹⁸+2ζ¹⁴⁶+2ζ²⁷⁸+2ζ³⁸²+2ζ⁵¹⁴+2ζ⁵⁴²+2ζ⁶⁴⁶	2ζ⁵⁸+2ζ⁷⁴+2ζ²⁰⁶+2ζ³²²+2ζ³³⁸+2ζ⁴⁵⁴+2ζ⁵⁸⁶+2ζ⁶⁰²	2ζ²⁶+2ζ¹⁰⁶+2ζ¹⁵⁸+2ζ²³⁸+2ζ⁴²²+2ζ⁵⁰²+2ζ⁵⁵⁴+2ζ⁶³⁴	2ζ⁶²+2ζ¹⁹⁴+2ζ²⁰²+2ζ³²⁶+2ζ³³⁴+2ζ⁴⁵⁸+2ζ⁴⁶⁶+2ζ⁵⁹⁸	−2ζ³⁸−2ζ⁹⁴−2ζ²²⁶−2ζ³⁰²−2ζ³⁵⁸−2ζ⁴³⁴−2ζ⁵⁶⁶−2ζ⁶²²	−2ζ⁸²−2ζ¹⁸²−2ζ²¹⁴−2ζ³¹⁴−2ζ³⁴⁶−2ζ⁴⁴⁶−2ζ⁴⁷⁸−2ζ⁵⁷⁸	−2ζ¹²²−2ζ¹⁴²−2ζ²⁵⁴−2ζ²⁷⁴−2ζ³⁸⁶−2ζ⁴⁰⁶−2ζ⁵¹⁸−2ζ⁵³⁸	−2ζ³⁴−2ζ⁹⁸−2ζ¹⁶⁶−2ζ²⁹⁸−2ζ³⁶²−2ζ⁴⁹⁴−2ζ⁵⁶²−2ζ⁶²⁶	−2ζ²−2ζ¹³⁴−2ζ²⁶²−2ζ²⁶⁶−2ζ³⁹⁴−2ζ³⁹⁸−2ζ⁵²⁶−2ζ⁶⁵⁸	−2ζ⁴⁶−2ζ⁸⁶−2ζ¹⁷⁸−2ζ²¹⁸−2ζ⁴⁴²−2ζ⁴⁸²−2ζ⁵⁷⁴−2ζ⁶¹⁴	−2ζ¹⁴−2ζ¹¹⁸−2ζ¹⁴⁶−2ζ²⁷⁸−2ζ³⁸²−2ζ⁵¹⁴−2ζ⁵⁴²−2ζ⁶⁴⁶	−2ζ⁵⁸−2ζ⁷⁴−2ζ²⁰⁶−2ζ³²²−2ζ³³⁸−2ζ⁴⁵⁴−2ζ⁵⁸⁶−2ζ⁶⁰²	−2ζ²⁶−2ζ¹⁰⁶−2ζ¹⁵⁸−2ζ²³⁸−2ζ⁴²²−2ζ⁵⁰²−2ζ⁵⁵⁴−2ζ⁶³⁴	−2ζ⁶²−2ζ¹⁹⁴−2ζ²⁰²−2ζ³²⁶−2ζ³³⁴−2ζ⁴⁵⁸−2ζ⁴⁶⁶−2ζ⁵⁹⁸	$\frac{1 - \sqrt{5}}{2}$	$\frac{1 + \sqrt{5}}{2}$	$\frac{- 1 + \sqrt{5}}{2}$	$\frac{- 1 - \sqrt{5}}{2}$	ζ³⁸+ζ⁸²+ζ¹⁸²+ζ³⁰²+ζ³⁵⁸+ζ⁴⁷⁸+ζ⁵⁷⁸+ζ⁶²²	ζ⁹⁴+ζ²¹⁴+ζ²²⁶+ζ³¹⁴+ζ³⁴⁶+ζ⁴³⁴+ζ⁴⁴⁶+ζ⁵⁶⁶	ζ⁹⁸+ζ¹²²+ζ¹⁴²+ζ²⁹⁸+ζ³⁶²+ζ⁵¹⁸+ζ⁵³⁸+ζ⁵⁶²	ζ³⁴+ζ¹⁶⁶+ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²+ζ¹⁷⁸+ζ²¹⁸+ζ²⁶²+ζ³⁹⁸+ζ⁴⁴²+ζ⁴⁸²+ζ⁶⁵⁸	ζ⁴⁶+ζ⁸⁶+ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ⁵⁸+ζ¹¹⁸+ζ²⁷⁸+ζ³²²+ζ³³⁸+ζ³⁸²+ζ⁵⁴²+ζ⁶⁰²	ζ¹⁴+ζ⁷⁴+ζ¹⁴⁶+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵¹⁴+ζ⁵⁸⁶+ζ⁶⁴⁶	ζ⁶²+ζ¹⁵⁸+ζ²⁰²+ζ²³⁸+ζ⁴²²+ζ⁴⁵⁸+ζ⁵⁰²+ζ⁵⁹⁸	ζ²⁶+ζ¹⁰⁶+ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶+ζ⁵⁵⁴+ζ⁶³⁴	−ζ³⁸−ζ⁸²−ζ¹⁸²−ζ³⁰²−ζ³⁵⁸−ζ⁴⁷⁸−ζ⁵⁷⁸−ζ⁶²²	−ζ⁹⁴−ζ²¹⁴−ζ²²⁶−ζ³¹⁴−ζ³⁴⁶−ζ⁴³⁴−ζ⁴⁴⁶−ζ⁵⁶⁶	−ζ⁹⁸−ζ¹²²−ζ¹⁴²−ζ²⁹⁸−ζ³⁶²−ζ⁵¹⁸−ζ⁵³⁸−ζ⁵⁶²	−ζ³⁴−ζ¹⁶⁶−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²−ζ¹⁷⁸−ζ²¹⁸−ζ²⁶²−ζ³⁹⁸−ζ⁴⁴²−ζ⁴⁸²−ζ⁶⁵⁸	−ζ⁴⁶−ζ⁸⁶−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ⁵⁸−ζ¹¹⁸−ζ²⁷⁸−ζ³²²−ζ³³⁸−ζ³⁸²−ζ⁵⁴²−ζ⁶⁰²	−ζ¹⁴−ζ⁷⁴−ζ¹⁴⁶−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵¹⁴−ζ⁵⁸⁶−ζ⁶⁴⁶	−ζ⁶²−ζ¹⁵⁸−ζ²⁰²−ζ²³⁸−ζ⁴²²−ζ⁴⁵⁸−ζ⁵⁰²−ζ⁵⁹⁸	−ζ²⁶−ζ¹⁰⁶−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ³⁸−ζ³⁰²−ζ³⁵⁸−ζ⁶²²	−ζ⁸²−ζ¹⁸²−ζ⁴⁷⁸−ζ⁵⁷⁸	−ζ⁹⁴−ζ²²⁶−ζ⁴³⁴−ζ⁵⁶⁶	−ζ²¹⁴−ζ³¹⁴−ζ³⁴⁶−ζ⁴⁴⁶	−ζ¹²²−ζ¹⁴²−ζ⁵¹⁸−ζ⁵³⁸	−ζ⁹⁸−ζ²⁹⁸−ζ³⁶²−ζ⁵⁶²	−ζ²⁵⁴−ζ²⁷⁴−ζ³⁸⁶−ζ⁴⁰⁶	−ζ³⁴−ζ¹⁶⁶−ζ⁴⁹⁴−ζ⁶²⁶	−ζ²−ζ²⁶²−ζ³⁹⁸−ζ⁶⁵⁸	−ζ¹⁷⁸−ζ²¹⁸−ζ⁴⁴²−ζ⁴⁸²	−ζ¹³⁴−ζ²⁶⁶−ζ³⁹⁴−ζ⁵²⁶	−ζ⁴⁶−ζ⁸⁶−ζ⁵⁷⁴−ζ⁶¹⁴	−ζ¹¹⁸−ζ²⁷⁸−ζ³⁸²−ζ⁵⁴²	−ζ⁵⁸−ζ³²²−ζ³³⁸−ζ⁶⁰²	−ζ¹⁴−ζ¹⁴⁶−ζ⁵¹⁴−ζ⁶⁴⁶	−ζ⁷⁴−ζ²⁰⁶−ζ⁴⁵⁴−ζ⁵⁸⁶	−ζ¹⁵⁸−ζ²³⁸−ζ⁴²²−ζ⁵⁰²	−ζ⁶²−ζ²⁰²−ζ⁴⁵⁸−ζ⁵⁹⁸	−ζ²⁶−ζ¹⁰⁶−ζ⁵⁵⁴−ζ⁶³⁴	−ζ¹⁹⁴−ζ³²⁶−ζ³³⁴−ζ⁴⁶⁶	ζ³⁸+ζ³⁰²+ζ³⁵⁸+ζ⁶²²	ζ⁸²+ζ¹⁸²+ζ⁴⁷⁸+ζ⁵⁷⁸	ζ⁹⁴+ζ²²⁶+ζ⁴³⁴+ζ⁵⁶⁶	ζ²¹⁴+ζ³¹⁴+ζ³⁴⁶+ζ⁴⁴⁶	ζ¹²²+ζ¹⁴²+ζ⁵¹⁸+ζ⁵³⁸	ζ⁹⁸+ζ²⁹⁸+ζ³⁶²+ζ⁵⁶²	ζ²⁵⁴+ζ²⁷⁴+ζ³⁸⁶+ζ⁴⁰⁶	ζ³⁴+ζ¹⁶⁶+ζ⁴⁹⁴+ζ⁶²⁶	ζ²+ζ²⁶²+ζ³⁹⁸+ζ⁶⁵⁸	ζ¹⁷⁸+ζ²¹⁸+ζ⁴⁴²+ζ⁴⁸²	ζ¹³⁴+ζ²⁶⁶+ζ³⁹⁴+ζ⁵²⁶	ζ⁴⁶+ζ⁸⁶+ζ⁵⁷⁴+ζ⁶¹⁴	ζ¹¹⁸+ζ²⁷⁸+ζ³⁸²+ζ⁵⁴²	ζ⁵⁸+ζ³²²+ζ³³⁸+ζ⁶⁰²	ζ¹⁴+ζ¹⁴⁶+ζ⁵¹⁴+ζ⁶⁴⁶	ζ⁷⁴+ζ²⁰⁶+ζ⁴⁵⁴+ζ⁵⁸⁶	ζ¹⁵⁸+ζ²³⁸+ζ⁴²²+ζ⁵⁰²	ζ⁶²+ζ²⁰²+ζ⁴⁵⁸+ζ⁵⁹⁸	ζ²⁶+ζ¹⁰⁶+ζ⁵⁵⁴+ζ⁶³⁴	ζ¹⁹⁴+ζ³²⁶+ζ³³⁴+ζ⁴⁶⁶	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0

Character table — Group #13050375