Group #11929263 — 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
size	1	1	1	1	1	1	1	1	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	52	52	52	52	52	52	52	52	52	52	52	52	52	52	52	52
order	1	2	2	2	4	4	4	4	13	13	13	13	26	26	26	26	26	26	26	26	26	26	26	26	52	52	52	52	52	52	52	52	52	52	52	52	52	52	52	52	2	2	4	4	26	26	26	26	26	26	26	26	26	26	26	26	26	26	26	26	26	26	26	26	26	26	26	26	52	52	52	52	52	52	52	52	52	52	52	52	52	52	52	52	52	52	52	52	52	52	52	52	3	3	6	6	6	6	6	6	12	12	12	12	12	12	12	12
χ₁	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1
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	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$
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	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$
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
χ₅	1	1	1	1	-1	-1	-1	-1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$
χ₆	1	1	1	1	-1	-1	-1	-1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$
χ₇	1	-1	-1	1	1	1	-1	-1	1	1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	1	-1	1	-1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	1	1	-1	-1	-1	-1	1	1	1	1	-1	-1	1	1	-1	-1
χ₈	1	-1	-1	1	1	1	-1	-1	1	1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	1	-1	1	-1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$
χ₉	1	-1	-1	1	1	1	-1	-1	1	1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	1	-1	1	-1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$
χ₁₀	1	-1	-1	1	-1	-1	1	1	1	1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	1	1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	1	1	1	1	1	1	1	1	-1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	1	1	-1	-1	-1	-1	1	1	-1	-1	1	1	-1	-1	1	1
χ₁₁	1	-1	-1	1	-1	-1	1	1	1	1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	1	1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	1	1	1	1	1	1	1	1	-1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$
χ₁₂	1	-1	-1	1	-1	-1	1	1	1	1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	1	1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	1	1	1	1	1	1	1	1	-1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$
χ₁₃	2	2	-2	-2	$2 i$	$- 2 i$	$2 i$	$- 2 i$	2	2	2	2	2	2	2	2	-2	-2	-2	-2	-2	-2	-2	-2	$2 i$	$2 i$	$2 i$	$2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$2 i$	$2 i$	$2 i$	$2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	-1	-1	1	-1	1	-1	1	1	$i$	$- i$	$i$	$- i$	$i$	$- i$	$i$	$- i$
χ₁₄	2	2	-2	-2	$2 i$	$- 2 i$	$2 i$	$- 2 i$	2	2	2	2	2	2	2	2	-2	-2	-2	-2	-2	-2	-2	-2	$2 i$	$2 i$	$2 i$	$2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$2 i$	$2 i$	$2 i$	$2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	−ζ¹¹−ζ²³−ζ³⁵−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ⁹⁵−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁵⁵	ζ¹¹+ζ²³+ζ³⁵+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ⁹⁵+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁵⁵	−ζ¹¹−ζ²³−ζ³⁵−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ⁹⁵−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁵⁵	ζ¹¹+ζ²³+ζ³⁵+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ⁹⁵+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁵⁵	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁵⁵−ζ⁶⁷−ζ⁷⁹−ζ¹⁰³−ζ¹¹⁵−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁵⁵+ζ⁶⁷+ζ⁷⁹+ζ¹⁰³+ζ¹¹⁵+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁵⁵−ζ⁶⁷−ζ⁷⁹−ζ¹⁰³−ζ¹¹⁵−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁵⁵+ζ⁶⁷+ζ⁷⁹+ζ¹⁰³+ζ¹¹⁵+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹
χ₁₅	2	2	-2	-2	$2 i$	$- 2 i$	$2 i$	$- 2 i$	2	2	2	2	2	2	2	2	-2	-2	-2	-2	-2	-2	-2	-2	$2 i$	$2 i$	$2 i$	$2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$2 i$	$2 i$	$2 i$	$2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁵⁵−ζ⁶⁷−ζ⁷⁹−ζ¹⁰³−ζ¹¹⁵−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁵⁵+ζ⁶⁷+ζ⁷⁹+ζ¹⁰³+ζ¹¹⁵+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁵⁵−ζ⁶⁷−ζ⁷⁹−ζ¹⁰³−ζ¹¹⁵−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁵⁵+ζ⁶⁷+ζ⁷⁹+ζ¹⁰³+ζ¹¹⁵+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹	−ζ¹¹−ζ²³−ζ³⁵−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ⁹⁵−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁵⁵	ζ¹¹+ζ²³+ζ³⁵+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ⁹⁵+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁵⁵	−ζ¹¹−ζ²³−ζ³⁵−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ⁹⁵−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁵⁵	ζ¹¹+ζ²³+ζ³⁵+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ⁹⁵+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁵⁵
χ₁₆	2	2	-2	-2	$- 2 i$	$2 i$	$- 2 i$	$2 i$	2	2	2	2	2	2	2	2	-2	-2	-2	-2	-2	-2	-2	-2	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$2 i$	$2 i$	$2 i$	$2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$2 i$	$2 i$	$2 i$	$2 i$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	-1	-1	1	-1	1	-1	1	1	$- i$	$i$	$- i$	$i$	$- i$	$i$	$- i$	$i$
χ₁₇	2	2	-2	-2	$- 2 i$	$2 i$	$- 2 i$	$2 i$	2	2	2	2	2	2	2	2	-2	-2	-2	-2	-2	-2	-2	-2	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$2 i$	$2 i$	$2 i$	$2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$2 i$	$2 i$	$2 i$	$2 i$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	ζ¹¹+ζ²³+ζ³⁵+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ⁹⁵+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁵⁵	−ζ¹¹−ζ²³−ζ³⁵−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ⁹⁵−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁵⁵	ζ¹¹+ζ²³+ζ³⁵+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ⁹⁵+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁵⁵	−ζ¹¹−ζ²³−ζ³⁵−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ⁹⁵−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁵⁵	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁵⁵+ζ⁶⁷+ζ⁷⁹+ζ¹⁰³+ζ¹¹⁵+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁵⁵−ζ⁶⁷−ζ⁷⁹−ζ¹⁰³−ζ¹¹⁵−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁵⁵+ζ⁶⁷+ζ⁷⁹+ζ¹⁰³+ζ¹¹⁵+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁵⁵−ζ⁶⁷−ζ⁷⁹−ζ¹⁰³−ζ¹¹⁵−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹
χ₁₈	2	2	-2	-2	$- 2 i$	$2 i$	$- 2 i$	$2 i$	2	2	2	2	2	2	2	2	-2	-2	-2	-2	-2	-2	-2	-2	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$2 i$	$2 i$	$2 i$	$2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$2 i$	$2 i$	$2 i$	$2 i$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁵⁵+ζ⁶⁷+ζ⁷⁹+ζ¹⁰³+ζ¹¹⁵+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁵⁵−ζ⁶⁷−ζ⁷⁹−ζ¹⁰³−ζ¹¹⁵−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁵⁵+ζ⁶⁷+ζ⁷⁹+ζ¹⁰³+ζ¹¹⁵+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁵⁵−ζ⁶⁷−ζ⁷⁹−ζ¹⁰³−ζ¹¹⁵−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹	ζ¹¹+ζ²³+ζ³⁵+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ⁹⁵+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁵⁵	−ζ¹¹−ζ²³−ζ³⁵−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ⁹⁵−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁵⁵	ζ¹¹+ζ²³+ζ³⁵+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ⁹⁵+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁵⁵	−ζ¹¹−ζ²³−ζ³⁵−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ⁹⁵−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁵⁵
χ₁₉	2	-2	2	-2	$2 i$	$- 2 i$	$- 2 i$	$2 i$	2	2	2	2	-2	-2	-2	-2	2	2	2	2	-2	-2	-2	-2	$2 i$	$2 i$	$2 i$	$2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$2 i$	$2 i$	$2 i$	$2 i$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	-1	-1	-1	1	-1	1	1	1	$i$	$- i$	$- i$	$i$	$i$	$- i$	$- i$	$i$
χ₂₀	2	-2	2	-2	$2 i$	$- 2 i$	$- 2 i$	$2 i$	2	2	2	2	-2	-2	-2	-2	2	2	2	2	-2	-2	-2	-2	$2 i$	$2 i$	$2 i$	$2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$2 i$	$2 i$	$2 i$	$2 i$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	−ζ¹¹−ζ²³−ζ³⁵−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ⁹⁵−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁵⁵	ζ¹¹+ζ²³+ζ³⁵+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ⁹⁵+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁵⁵	ζ¹¹+ζ²³+ζ³⁵+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ⁹⁵+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁵⁵	−ζ¹¹−ζ²³−ζ³⁵−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ⁹⁵−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁵⁵	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁵⁵−ζ⁶⁷−ζ⁷⁹−ζ¹⁰³−ζ¹¹⁵−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁵⁵+ζ⁶⁷+ζ⁷⁹+ζ¹⁰³+ζ¹¹⁵+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁵⁵+ζ⁶⁷+ζ⁷⁹+ζ¹⁰³+ζ¹¹⁵+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁵⁵−ζ⁶⁷−ζ⁷⁹−ζ¹⁰³−ζ¹¹⁵−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹
χ₂₁	2	-2	2	-2	$2 i$	$- 2 i$	$- 2 i$	$2 i$	2	2	2	2	-2	-2	-2	-2	2	2	2	2	-2	-2	-2	-2	$2 i$	$2 i$	$2 i$	$2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$2 i$	$2 i$	$2 i$	$2 i$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁵⁵−ζ⁶⁷−ζ⁷⁹−ζ¹⁰³−ζ¹¹⁵−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁵⁵+ζ⁶⁷+ζ⁷⁹+ζ¹⁰³+ζ¹¹⁵+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁵⁵+ζ⁶⁷+ζ⁷⁹+ζ¹⁰³+ζ¹¹⁵+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁵⁵−ζ⁶⁷−ζ⁷⁹−ζ¹⁰³−ζ¹¹⁵−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹	−ζ¹¹−ζ²³−ζ³⁵−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ⁹⁵−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁵⁵	ζ¹¹+ζ²³+ζ³⁵+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ⁹⁵+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁵⁵	ζ¹¹+ζ²³+ζ³⁵+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ⁹⁵+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁵⁵	−ζ¹¹−ζ²³−ζ³⁵−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ⁹⁵−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁵⁵
χ₂₂	2	-2	2	-2	$- 2 i$	$2 i$	$2 i$	$- 2 i$	2	2	2	2	-2	-2	-2	-2	2	2	2	2	-2	-2	-2	-2	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$2 i$	$2 i$	$2 i$	$2 i$	$2 i$	$2 i$	$2 i$	$2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	-1	-1	-1	1	-1	1	1	1	$- i$	$i$	$i$	$- i$	$- i$	$i$	$i$	$- i$
χ₂₃	2	-2	2	-2	$- 2 i$	$2 i$	$2 i$	$- 2 i$	2	2	2	2	-2	-2	-2	-2	2	2	2	2	-2	-2	-2	-2	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$2 i$	$2 i$	$2 i$	$2 i$	$2 i$	$2 i$	$2 i$	$2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	ζ¹¹+ζ²³+ζ³⁵+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ⁹⁵+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁵⁵	−ζ¹¹−ζ²³−ζ³⁵−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ⁹⁵−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁵⁵	−ζ¹¹−ζ²³−ζ³⁵−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ⁹⁵−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁵⁵	ζ¹¹+ζ²³+ζ³⁵+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ⁹⁵+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁵⁵	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁵⁵+ζ⁶⁷+ζ⁷⁹+ζ¹⁰³+ζ¹¹⁵+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁵⁵−ζ⁶⁷−ζ⁷⁹−ζ¹⁰³−ζ¹¹⁵−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁵⁵−ζ⁶⁷−ζ⁷⁹−ζ¹⁰³−ζ¹¹⁵−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁵⁵+ζ⁶⁷+ζ⁷⁹+ζ¹⁰³+ζ¹¹⁵+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹
χ₂₄	2	-2	2	-2	$- 2 i$	$2 i$	$2 i$	$- 2 i$	2	2	2	2	-2	-2	-2	-2	2	2	2	2	-2	-2	-2	-2	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$2 i$	$2 i$	$2 i$	$2 i$	$2 i$	$2 i$	$2 i$	$2 i$	$- 2 i$	$- 2 i$	$- 2 i$	$- 2 i$	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	$\frac{1 - i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	$\frac{- 1 + i \sqrt{3}}{2}$	$\frac{- 1 - i \sqrt{3}}{2}$	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁵⁵+ζ⁶⁷+ζ⁷⁹+ζ¹⁰³+ζ¹¹⁵+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁵⁵−ζ⁶⁷−ζ⁷⁹−ζ¹⁰³−ζ¹¹⁵−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹	−ζ⁷−ζ¹⁹−ζ³¹−ζ⁴³−ζ⁵⁵−ζ⁶⁷−ζ⁷⁹−ζ¹⁰³−ζ¹¹⁵−ζ¹²⁷−ζ¹³⁹−ζ¹⁵¹	ζ⁷+ζ¹⁹+ζ³¹+ζ⁴³+ζ⁵⁵+ζ⁶⁷+ζ⁷⁹+ζ¹⁰³+ζ¹¹⁵+ζ¹²⁷+ζ¹³⁹+ζ¹⁵¹	ζ¹¹+ζ²³+ζ³⁵+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ⁹⁵+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁵⁵	−ζ¹¹−ζ²³−ζ³⁵−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ⁹⁵−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁵⁵	−ζ¹¹−ζ²³−ζ³⁵−ζ⁴⁷−ζ⁵⁹−ζ⁷¹−ζ⁸³−ζ⁹⁵−ζ¹⁰⁷−ζ¹¹⁹−ζ¹³¹−ζ¹⁵⁵	ζ¹¹+ζ²³+ζ³⁵+ζ⁴⁷+ζ⁵⁹+ζ⁷¹+ζ⁸³+ζ⁹⁵+ζ¹⁰⁷+ζ¹¹⁹+ζ¹³¹+ζ¹⁵⁵
χ₂₅	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-1	-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	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
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χ₉₃	6	6	-6	-6	$6 i$	$- 6 i$	$6 i$	$- 6 i$	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₉₄	6	6	-6	-6	$6 i$	$- 6 i$	$6 i$	$- 6 i$	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₉₅	6	6	-6	-6	$6 i$	$- 6 i$	$6 i$	$- 6 i$	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₉₆	6	6	-6	-6	$6 i$	$- 6 i$	$6 i$	$- 6 i$	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₉₇	6	6	-6	-6	$- 6 i$	$6 i$	$- 6 i$	$6 i$	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₉₈	6	6	-6	-6	$- 6 i$	$6 i$	$- 6 i$	$6 i$	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	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	6	6	-6	-6	$- 6 i$	$6 i$	$- 6 i$	$6 i$	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₁₀₀	6	6	-6	-6	$- 6 i$	$6 i$	$- 6 i$	$6 i$	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₁₀₁	6	-6	6	-6	$6 i$	$- 6 i$	$- 6 i$	$6 i$	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₁₀₂	6	-6	6	-6	$6 i$	$- 6 i$	$- 6 i$	$6 i$	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₁₀₃	6	-6	6	-6	$6 i$	$- 6 i$	$- 6 i$	$6 i$	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₁₀₄	6	-6	6	-6	$6 i$	$- 6 i$	$- 6 i$	$6 i$	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₁₀₅	6	-6	6	-6	$- 6 i$	$6 i$	$6 i$	$- 6 i$	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₁₀₆	6	-6	6	-6	$- 6 i$	$6 i$	$6 i$	$- 6 i$	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₁₀₇	6	-6	6	-6	$- 6 i$	$6 i$	$6 i$	$- 6 i$	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0
χ₁₀₈	6	-6	6	-6	$- 6 i$	$6 i$	$6 i$	$- 6 i$	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	2ζ¹⁴+2ζ²²+2ζ⁷⁴+2ζ⁹⁴+2ζ¹¹⁸+2ζ¹⁴⁶	2ζ³⁴+2ζ⁴⁶+2ζ⁵⁰+2ζ⁸⁶+2ζ⁹⁸+2ζ¹⁵⁴	2ζ²+2ζ⁵⁸+2ζ⁷⁰+2ζ¹⁰⁶+2ζ¹¹⁰+2ζ¹²²	2ζ¹⁰+2ζ³⁸+2ζ⁶²+2ζ⁸²+2ζ¹³⁴+2ζ¹⁴²	−2ζ¹⁴−2ζ²²−2ζ⁷⁴−2ζ⁹⁴−2ζ¹¹⁸−2ζ¹⁴⁶	−2ζ³⁴−2ζ⁴⁶−2ζ⁵⁰−2ζ⁸⁶−2ζ⁹⁸−2ζ¹⁵⁴	−2ζ²−2ζ⁵⁸−2ζ⁷⁰−2ζ¹⁰⁶−2ζ¹¹⁰−2ζ¹²²	−2ζ¹⁰−2ζ³⁸−2ζ⁶²−2ζ⁸²−2ζ¹³⁴−2ζ¹⁴²	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	−2ζ³⁵−2ζ⁵⁵−2ζ⁷⁹−2ζ¹⁰⁷−2ζ¹³¹−2ζ¹³⁹	−2ζ⁷−2ζ¹¹−2ζ⁴⁷−2ζ⁵⁹−2ζ¹¹⁵−2ζ¹⁵¹	−2ζ¹⁹−2ζ³¹−2ζ⁶⁷−2ζ⁷¹−2ζ⁸³−2ζ¹¹⁹	−2ζ²³−2ζ⁴³−2ζ⁹⁵−2ζ¹⁰³−2ζ¹²⁷−2ζ¹⁵⁵	2ζ³⁵+2ζ⁵⁵+2ζ⁷⁹+2ζ¹⁰⁷+2ζ¹³¹+2ζ¹³⁹	2ζ⁷+2ζ¹¹+2ζ⁴⁷+2ζ⁵⁹+2ζ¹¹⁵+2ζ¹⁵¹	2ζ¹⁹+2ζ³¹+2ζ⁶⁷+2ζ⁷¹+2ζ⁸³+2ζ¹¹⁹	2ζ²³+2ζ⁴³+2ζ⁹⁵+2ζ¹⁰³+2ζ¹²⁷+2ζ¹⁵⁵	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0	0

Here ζ is a primitive root of unity of order 156 (ζ¹⁵⁶ = 1); i = ζ³⁹.

Character table — Group #11929263