strong fffz分析Part2:修订间差异
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创建页面,内容为“<math>\psi_Z(\omega^2) = (0)(1,1,1)</math> <math>\psi_Z(\omega^2+\omega) = (0)(1,1,1)(1,1)</math> <math>\psi_Z[\omega^2 \times 2](\omega^2 \times 2) = (0)(1,1,1)(1,1)(2)</math> <math>\psi_Z[\omega^2 \times 2, \omega^\omega](\omega^\omega) = (0)(1,1,1)(1,1)(2)(3)</math> <math>\psi_Z[\omega^2 \times 2](\omega^\omega) = (0)(1,1,1)(1,1)(2,1)</math> <math>\psi_Z[\omega^2 \times 2](\omega^{\omega^\omega}) = (0)(1,1,1)(1,1)(2,1)(3,1)</math> <math>\psi_Z[\omega^2…” |
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<math>\psi_Z[\omega^2 \times 2](\psi_Z(\omega^2+\omega+1)) = (0)(1,1,1)(1,1)(2,2,1)(2,2)(2)</math> | <math>\psi_Z[\omega^2 \times 2](\psi_Z(\omega^2+\omega+1)) = (0)(1,1,1)(1,1)(2,2,1)(2,2)(2)</math> | ||
<math>\psi_Z[\omega^2 \times 2](\psi_Z[\omega^2+\omega \times 2](\omega^2+\omega \times 2)) = (0)(1,1,1)(1,1)(2,2,1)(2,2)(2,1)</math> | |||
<math>\psi_Z[\omega^2 \times 2](\psi_Z(\omega^2+\omega \times 2)) = (0)(1,1,1)(1,1)(2,2,1)(2,2)(2,2)</math> | |||
<math>\psi_Z[\omega^2 \times 2](\psi_Z[\omega^2 \times 2](\omega^2 \times 2)) = (0)(1,1,1)(1,1)(2,2,1)(2,2)(3)</math> | |||
<math>\psi_Z[\omega^2 \times 2](\psi_Z[\omega^2 \times 2, \omega^\omega](\omega^\omega)) = (0)(1,1,1)(1,1)(2,2,1)(2,2)(3,1)</math> | |||
<math>\psi_Z[\omega^2 \times 2](\psi_Z[\omega^2 \times 2](\omega^\omega)) = (0)(1,1,1)(1,1)(2,2,1)(2,2)(3,2)</math> | |||
<math>\psi_Z[\omega^2 \times 2](\psi_Z[\omega^2 \times 2](\psi_Z(\omega))) = (0)(1,1,1)(1,1)(2,2,1)(2,2)(3,3)</math> | |||
<math>\psi_Z[\omega^2 \times 2](\psi_Z[\omega^2 \times 2](\psi_Z(\omega^2))) = (0)(1,1,1)(1,1)(2,2,1)(2,2)(3,3,1)</math> | |||
<math>\psi_Z(\omega^2 \times 2) = (0)(1,1,1)(1,1,1)</math> | |||
<math>\psi_Z[\omega^3](\omega^3) = (0)(1,1,1)(2)</math> | |||
<math>\psi_Z[\omega^3, \omega^\omega](\omega^\omega) = (0)(1,1,1)(2)(3)</math> | |||
<math>\psi_Z[\omega^3, \omega^\omega, \omega^\omega+\omega^2](\omega^\omega+\omega^2) = (0)(1,1,1)(2)(3)(1,1)(2)</math> | |||
<math>\psi_Z[\omega^3, \omega^\omega](\omega^\omega+\omega^2) = (0)(1,1,1)(2)(3)(1,1,1)</math> | |||
<math>\psi_Z[\omega^3](\omega^\omega) = (0)(1,1,1)(2,1)</math> | |||
<math>\psi_Z[\omega^3](\omega^\omega+\omega) = (0)(1,1,1)(2,1)(1,1)</math> | |||
<math>\psi_Z[\omega^3, \omega^\omega+\omega^2](\omega^\omega+\omega^2) = (0)(1,1,1)(2,1)(1,1)(2)</math> | |||
<math>\psi_Z[\omega^3, \omega^\omega+\omega^2](\psi_Z(\omega^2)) = (0)(1,1,1)(2,1)(1,1)(2,2,1)</math> | |||
<math>\psi_Z[\omega^3, \omega^\omega+\omega^2](\psi_Z(\omega^2 \times 2)) = (0)(1,1,1)(2,1)(1,1)(2,2,1)(2,2,1)</math> | |||
<math>\psi_Z[\omega^3, \omega^\omega+\omega^2](\psi_Z[\omega^3](\omega^3)) = (0)(1,1,1)(2,1)(1,1)(2,2,1)(3)</math> | |||
<math>\psi_Z[\omega^3, \omega^\omega+\omega^2, \psi_Z[\omega^3, \omega^\omega](\omega^\omega)](\psi_Z[\omega^3, \omega^\omega](\omega^\omega)) = (0)(1,1,1)(2,1)(1,1)(2,2,1)(3)(4)</math> | |||
<math>\psi_Z[\omega^3, \omega^\omega+\omega^2](\psi_Z[\omega^3, \omega^\omega](\omega^\omega)) = (0)(1,1,1)(2,1)(1,1)(2,2,1)(3,1)</math> | |||
<math>\psi_Z[\omega^3, \omega^\omega+\omega^2](\psi_Z[\omega^3, \omega^\omega](\omega^{\omega+1})) = (0)(1,1,1)(2,1)(1,1)(2,2,1)(3,1)(3)</math> | |||
<math>\psi_Z[\omega^3, \omega^\omega+\omega^2](\psi_Z[\omega^3, \omega^\omega](\omega^{\omega \times 2})) = (0)(1,1,1)(2,1)(1,1)(2,2,1)(3,1)(3,1)</math> | |||
<math>\psi_Z[\omega^3, \omega^\omega+\omega^2](\psi_Z[\omega^3, \omega^\omega](\omega^{\omega^2})) = (0)(1,1,1)(2,1)(1,1)(2,2,1)(3,1)(4)</math> | |||
<math>\psi_Z[\omega^3, \omega^\omega+\omega^2](\psi_Z[\omega^3, \omega^\omega](\omega^{\omega^\omega})) = (0)(1,1,1)(2,1)(1,1)(2,2,1)(3,1)(4,1)</math> | |||
<math>\psi_Z[\omega^3, \omega^\omega+\omega^2](\psi_Z[\omega^3, \omega^\omega](\psi_Z(\omega))) = (0)(1,1,1)(2,1)(1,1)(2,2,1)(3,1)(4,2)</math> | |||
<math>\psi_Z[\omega^3, \omega^\omega+\omega^2](\psi_Z[\omega^3, \omega^\omega](\psi_Z(\omega^2))) = (0)(1,1,1)(2,1)(1,1)(2,2,1)(3,1)(4,2,1)</math> | |||
<math>\psi_Z[\omega^3, \omega^\omega+\omega^2](\psi_Z[\omega^3](\omega^\omega)) = (0)(1,1,1)(2,1)(1,1)(2,2,1)(3,2)</math> | |||
<math>\psi_Z[\omega^3](\omega^\omega+\omega^2) = (0)(1,1,1)(2,1)(1,1,1)</math> | |||
<math>\psi_Z[\omega^3](\omega^\omega+\omega^3) = (0)(1,1,1)(2,1)(1,1,1)(2)</math> | |||
<math>\psi_Z[\omega^3](\omega^\omega \times 2) = (0)(1,1,1)(2,1)(1,1,1)(2,1)</math> | |||
<math>\psi_Z[\omega^3](\omega^{\omega+1}) = (0)(1,1,1)(2,1)(2)</math> | |||
<math>\psi_Z[\omega^3](\omega^{\omega \times 2}) = (0)(1,1,1)(2,1)(2,1)</math> | |||
<math>\psi_Z[\omega^3, \omega^{\omega^2}](\omega^{\omega^2}) = (0)(1,1,1)(2,1)(3)</math> | |||
<math>\psi_Z[\omega^3, \omega^{\omega^2}](\omega^{\omega^\omega}) = (0)(1,1,1)(2,1)(3,1)</math> | |||
<math>\psi_Z[\omega^3, \omega^{\omega^2}](\psi_Z(\omega)) = (0)(1,1,1)(2,1)(3,2)</math> | |||
<math>\psi_Z[\omega^3, \omega^{\omega^2}](\psi_Z(\omega^2)) = (0)(1,1,1)(2,1)(3,2,1)</math> | |||
<math>\psi_Z[\omega^3, \omega^{\omega^2}](\psi_Z(\omega^2 \times 2)) = (0)(1,1,1)(2,1)(3,2,1)(3,2,1)</math> | |||
<math>\psi_Z[\omega^3, \omega^{\omega^2}](\psi_Z[\omega^3](\omega^3)) = (0)(1,1,1)(2,1)(3,2,1)(4)</math> | |||
<math>\psi_Z[\omega^3, \omega^{\omega^2}](\psi_Z[\omega^3, \omega^\omega](\omega^\omega)) = (0)(1,1,1)(2,1)(3,2,1)(4,1)</math> | |||
<math>\psi_Z[\omega^3, \omega^{\omega^2}](\psi_Z[\omega^3](\omega^\omega)) = (0)(1,1,1)(2,1)(3,2,1)(4,2)</math> | |||
<math>\psi_Z[\omega^3, \omega^{\omega^2}](\psi_Z[\omega^3, \omega^{\omega^2}](\psi_Z(\omega^2))) = (0)(1,1,1)(2,1)(3,2,1)(4,2)(5,3,1)</math> | |||
<math>\psi_Z[\omega^3](\omega^{\omega^2}) = (0)(1,1,1)(2,1,1)</math> | |||
<math>\psi_Z[\omega^3](\omega^{\omega^2+\omega}) = (0)(1,1,1)(2,1,1)(2,1)</math> | |||
<math>\psi_Z[\omega^3, \omega^{\omega^2 \times 2}](\omega^{\omega^2 \times 2}) = (0)(1,1,1)(2,1,1)(2,1)(3)</math> | |||
<math>\psi_Z[\omega^3, \omega^{\omega^2 \times 2}](\psi_Z(\omega^2)) = (0)(1,1,1)(2,1,1)(2,1)(3,2,1)</math> | |||
<math>\psi_Z[\omega^3](\omega^{\omega^2 \times 2}) = (0)(1,1,1)(2,1,1)(2,1,1)</math> | |||
<math>\psi_Z[\omega^3](\omega^{\omega^3}) = (0)(1,1,1)(2,1,1)(3)</math> | |||
<math>\psi_Z[\omega^3](\omega^{\omega^\omega}) = (0)(1,1,1)(2,1,1)(3,1)</math> | |||
<math>\psi_Z[\omega^3, \omega^{\omega^\omega}+\omega^2](\psi_Z[\omega^3](\omega^{\omega^2})) = (0)(1,1,1)(2,1,1)(3,1)(1,1)(2,2,1)(3,2,1)</math> | |||
<math>\psi_Z[\omega^3, \omega^{\omega^\omega}+\omega^2](\psi_Z[\omega^3](\omega^{\omega^3})) = (0)(1,1,1)(2,1,1)(3,1)(1,1)(2,2,1)(3,2,1)(4)</math> | |||
<math>\psi_Z[\omega^3, \omega^{\omega^\omega}+\omega^2, \psi_Z[\omega^3, \omega^{\omega^\omega}](\omega^{\omega^\omega})](\psi_Z[\omega^3, \omega^{\omega^\omega}](\omega^{\omega^\omega})) = (0)(1,1,1)(2,1,1)(3,1)(1,1)(2,2,1)(3,2,1)(4)(5)</math> | |||
<math>\psi_Z[\omega^3, \omega^{\omega^\omega}+\omega^2](\psi_Z[\omega^3, \omega^{\omega^\omega}](\omega^{\omega^\omega})) = (0)(1,1,1)(2,1,1)(3,1)(1,1)(2,2,1)(3,2,1)(4,1)</math> | |||
<math>\psi_Z[\omega^3, \omega^{\omega^\omega}+\omega^2](\psi_Z[\omega^3](\omega^{\omega^\omega})) = (0)(1,1,1)(2,1,1)(3,1)(1,1)(2,2,1)(3,2,1)(4,2)</math> | |||
<math>\psi_Z[\omega^3](\omega^{\omega^\omega}+\omega^2) = (0)(1,1,1)(2,1,1)(3,1)(1,1,1)</math> | |||
<math>\psi_Z[\omega^3](\omega^{\omega^\omega+1}) = (0)(1,1,1)(2,1,1)(3,1)(2)</math> | |||
<math>\psi_Z[\omega^3](\omega^{\omega^\omega+\omega}) = (0)(1,1,1)(2,1,1)(3,1)(2,1)</math> | |||
<math>\psi_Z[\omega^3, \omega^{\omega^\omega+\omega^2}](\omega^{\omega^\omega+\omega^2}) = (0)(1,1,1)(2,1,1)(3,1)(2,1)(3)</math> | |||
<math>\psi_Z[\omega^3](\omega^{\omega^\omega+\omega^2}) = (0)(1,1,1)(2,1,1)(3,1)(2,1,1)</math> | |||
<math>\psi_Z[\omega^3](\omega^{\omega^\omega+\omega^3}) = (0)(1,1,1)(2,1,1)(3,1)(2,1,1)(3)</math> | |||
<math>\psi_Z[\omega^3](\omega^{\omega^\omega \times 2}) = (0)(1,1,1)(2,1,1)(3,1)(2,1,1)(3,1)</math> | |||
<math>\psi_Z[\omega^3](\omega^{\omega^{\omega+1}}) = (0)(1,1,1)(2,1,1)(3,1)(3)</math> | |||
<math>\psi_Z[\omega^3](\omega^{\omega^{\omega \times 2}}) = (0)(1,1,1)(2,1,1)(3,1)(3,1)</math> | |||
<math>\psi_Z[\omega^3, \omega^{\omega^{\omega^2}}](\omega^{\omega^{\omega^2}}) = (0)(1,1,1)(2,1,1)(3,1)(4)</math> | |||
<math>\psi_Z[\omega^3, \omega^{\omega^{\omega^2}}](\omega^{\omega^{\omega^\omega}}) = (0)(1,1,1)(2,1,1)(3,1)(4,1)</math> | |||
<math>\psi_Z[\omega^3, \omega^{\omega^{\omega^2}}](\psi_Z[\omega^3](\omega^{\omega^2})) = (0)(1,1,1)(2,1,1)(3,1)(4,2,1)(5,2,1)</math> | |||
<math>\psi_Z[\omega^3, \omega^{\omega^{\omega^2}}, \psi_Z[\omega^3, \omega^{\omega^\omega}](\omega^{\omega^\omega})](\psi_Z[\omega^3, \omega^{\omega^\omega}](\omega^{\omega^\omega})) = (0)(1,1,1)(2,1,1)(3,1)(4,2,1)(5,2,1)(6)(7)</math> | |||
<math>\psi_Z[\omega^3, \omega^{\omega^{\omega^2}}](\psi_Z[\omega^3, \omega^{\omega^\omega}](\omega^{\omega^\omega})) = (0)(1,1,1)(2,1,1)(3,1)(4,2,1)(5,2,1)(6,1)</math> | |||
<math>\psi_Z[\omega^3, \omega^{\omega^{\omega^2}}](\psi_Z[\omega^3](\omega^{\omega^\omega})) = (0)(1,1,1)(2,1,1)(3,1)(4,2,1)(5,2,1)(6,2)</math> | |||
<math>\psi_Z[\omega^3](\omega^{\omega^{\omega^2}}) = (0)(1,1,1)(2,1,1)(3,1,1)</math> | |||
<math>\psi_Z[\omega^3](\psi_Z(\omega)) = (0)(1,1,1)(2,2)</math> | |||
[[分类:分析]] | |||
2026年7月30日 (四) 17:09的最新版本