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Курсовая работа. Проверил: преподаватель⇐ ПредыдущаяСтр 22 из 22
Выполнил: Борисов Е.С.
Проверил: Соловьев А.Е
Пермь, 2012
Поиск внешней устойчивости ферзи: (A1VB1VC1VD1VA2VB2VA3VC3VA4VD4)(A1VB1VC1VD1VA2VB2VC2VB3VD3VB4) (A1VB1VC1VD1VB2VC2VD2VA3VC3VC4)(A1VB1VC1VD1VC2VD2VB3VD3VA4VD4) (A1VB1VA2VB2VC2VD2VA3VB3VA4VC4)(A1VB1VC1VA2VB2VC2VD2VA3VB3VC3VB4VD4) (B1VC1VD1VA2VB2VC2VD2VB3VC3VD3VA4VC4)(C1VD1VA2VB2VC2VD2VC3VD3VB4VD4) (A1VC1VA2VB2VA3VB3VC3VD3VA4VB4)(B1VD1VA2VB2VC2VA3VB3VC3VD3VA4VB4VC4) (A1VC1VB2VC2VD2VA3VB3VC3VD3VB4VC4VD4)(B1VD1VC2VD2VA3VB3VC3VD3VC4VD4) (A1V D1VA2VC2VA3VB3VA4VB4VC4VD4)(B1VB2VD2VA3VB3VC3VA4VB4VC4VD4) (C1VA2VC2VB3VC3VD3VA4VB4VC4VD4)(A1VD1VB2VD2VC3VD3VA4VB4VC4VD4)= [[ по дистрибутивному закону, используя свойство инденпотентности и закон поглощения, перемножаем по 2 скобки ]] =(A1VB1VC1VD1 VA2VB2VC2A3VA3B3VA3D3VA3B4VC2C3VB3C3VC3D3VC3B4VC2A4VB3A4VD3A4VA4B4VC2D4VB3D4VD3D4VB4D4) (A1VB1VC1VD1 VC2VD2VB2B3VB2D3VB2A4VB2D4VA3B3VA3D3VA3A4VA3D4VB3C3VC3D3VC3A4VC3D4VB3C4VD3C4VA4C4VC4D4) (A1VB1V A2VB2VC2VD2 VA3VB3VC1A4VB3A4VC3A4VA4B4VA4D4VC1C4VB3C4VC3C4VB4C4VC4D4) (C1VD1V A2VB2VC2VD2 VC3VD3VB1B4VB1D4VB3B4VB3D4VA4B4VA4D4VB4C4VC4D4) (A2VB2V A3VB3VC3VD3 VA4VB4VA1B1VA1D1VA1C2VA1C4VB1C1VC1D1VC1C2VC1C4) (C2VD2V A3VB3VC3VD3 VC4VD4VA1B1VA1D1VB1C1VC1D1VB1B2VD1B2VB1B4VD1B4) (A3VB3V A4VB4VC4VD4 VA1B1VA1B2VA1D2VA1C3VB1D1VD1B2VD1D2VD1C3VB1A2VA2B2VA2D2VA2C3VB1C2VB2C2VC2D2VC2C3) (C3VD3V A4VB4VC4VD4 VA1C1VC1D1VC1B2VC1D2VA1A2VD1A2VA2B2VA2D2VA1C2VD1C2VB2C2VC2D2VA1B3VD1B3VB2B3VD2B3)= [[ по дистрибутивному закону, используя свойство инденпотентности и закон поглощения, перемножаем по 2 скобки ]] =(A1VB1VC1VD1VA3B3VA3D3VB3C3VC3D3VA2C2VA2D2VA2B2B3VA2B2D3VA2B2A4VA2B2D4VA2A3A4VA2A3D4VA2C3A4VA2C3D4VA2B3C4VA2D3C4VA2A4C4VA2C4D4VB2C2VB2D2VB2B3VB2D3VB2A4VB2D4VC2A3VC2A3B4VD2A3B4VB2A3A4B4VB2A3B4D4VA3A4B4VA3B4D4VA3C3A4B4VA3C3B4D4VA3A4B4C4VA3B4C4D4VC2C3VC2C3B4VD2C3B4VB2C3A4B4VB2C3B4D4VA3C3A4B4VA3C3B4D4VC3A4B4VC3B4D4VC3B3B4C4VC3A4B4C4VC3C4B4D4VC2A4VC2B3A4VD2B3A4VB2BA4VB2B3A4D4VB3A4C4VB3A4C4VC2D3A4VD2D3A4VB2B3D3A4VB2D3A4VD3A4C4VC2A4B4VD2A4B4VB2B3A4B4VB2D3A4B4VB2A4B4VA3A4B4VC3A4B4VB3A4B4C4VD3A4B4C4VA4B4C4VC2D4VC2B3D4VD2B3D4VB2B3D4VB2B3D4VB3C3D4VB3C4D4VC2D3D4VD2D3D4VB2B3D3D4VB2D3D4VD3C4D4VC2B4D4VD2B4D4VB2B4D4VA3B4D4VC3B4D4VC4B4D4) (A2VB2VC2VD2VA4B4VA4D4VB4C4VC4D4VA1C1VA1D1VA1C3VA1D3VA1B1B4VA1B3D4VB1C1VB1D1VB1C3VB1D3VB1B4VB1D4VC1A3VD1A3VA3C3VA3D3VB1A3B4VB1A3D4VA3B3B4VA3B3D4VC1B3VD1B3VB3C3VB3D3VB3B4VB3D4VC1A4VC1D1A4VC1C3A4VC1D3A4VC1B1B4A4VC1B3A4VD1B3A4VC3B3A4VB3D3A4VC3A4VC1C4VC1B3C4VD1B3C4VB3C3C4VB3D3C4VB3C4B4VC3C4) (A3VB3VC3VD3VA1B1VA1D1VB1C1VC1D1VA2C2VA2D2VA2C4VA2D4VB1A2B2VD1A2B2VB1A2B4VD1A2B4VB2C2VB2D2VB2C4VB2D4VB1B2VD1B2VC2A4VD2A4VA4C4VA4D4VB1B2A4VD1B2A4VB1A4B4VD1A4B4VD2B4VB4C4VB4D4VB1B4VD1B4VA1C2D2VA1C2C4VA1C2D4VA1B1B2C2VA1D1B2C2VA1B1C2B4VA1D1C2B4VA1C4VC1C2D2VC1C2C4VC1C2D4VB1C1B2C2VC1C4) (A4VB4VC4VD4VA2B2VA2D2VB2C2VC2D2VA3C3VA3D3VA1C1A3VC1D1A3VC1B2A3VC1D2A3VA1A2A3VD1A2A3VA1C2A3VD1C2A3VB3C3VB3D3VA1B3VD1B3VB2B3VD2B3VA1B1C3VA1B1D3VA1B1C1VA1B1A2VA1B1C2VA1B1B3VA1B2C3VA1B2D3VA1C1B2VA1B2A2VA1B2C2VA1B2B3VA1D2C3VA1D2D3VA1C1D2VA1A2D2VA1C2D2VA1D2B3VA1C3VB1D1C3VB1D1D3VB1C1D1VB1D1A2VB1D1C2VA1B1D1B3VB1D1B3VD1B2C3VD1B2D3VA1C1D1B2VC1D1B2VA1D1A2B2VD1A2B2VD1B2C2VA1D1B2B3VD1B2B3VD1D2C3VD1D2D3VA1C1D1D2VC1D1D2VD1A2D2VD1C2D2VA1D1D2B3VD1D2B3VD1C3VB1A2C3VB1A2D3VA1B1C1A2VB1C1D1A2VB1C1A2B2VB1C1A2D2VA1B1A2VB1D1A2VB1D1A2B3VB1A2B2B3VB1A2D2B3VA2C3VB1C2C3VB1C2D3VA1B1C1C2VB1C1D1C2VB1C1B2C2VB1C1C2D2VA1B1C2VB1D1C2VB1B2C2B3VB1C2D2B3VC2C3)= [[ по дистрибутивному закону, используя свойство инденпотентности и закон поглощения ]] =(A1A2VA1B2VA1C2VA1D2VA1A4B4VA1A4D4VA1B4C4VA1C4D4VA1C1VA1D1VA1C3VA1D3VA1B3B4VA1B3D4VA1A3B3D4VA1A3B3D4VB1A2VB1B2VB1C2VB1D2VB1D1VB1C3VB1D3VB1B4VB1D4VC1B2VC1C2VC1D2VC1B4C4VB1C1VC1A3VC1A4VC1C4VD1A2VD1B2VD1C2VD1D2VD1A4B4VD1A4D4VD1B4C4VD1C4D4VD1A3VC1D1A4VC1D1C3A4VC1D1D3A4VD1B3VD1C3A4VC1D1C4VD1C3C4VB3C3VA2A3B3VB2A3B3VD2A3B3VA3B3A4B4VA3B3A4D4VA3B3B4C4VA3B3C4D4VA1A3B3D3VA1B1A3B3D4VA1A3B3B4VA1B3D4VA1B1B3D3VA1B1B3B4VA1A3C3B3VA1A3B3D3VA1A3B3B4VC1A3B3A4VC3A3B3A4VA3B3D3A4VC1A3B3C4VC1A3B3C4VA3B3D3C4VA3B3C4B4VA3D3VA2C3D3VB2C3D3VD2C3D3VA3C3D3VC3D3A4VC3D3C4VA2C2VA2D2VA2A3A4VA2A3D4VA2C3A4VA2C3D4VA2D3C4VA2A4C4VA2C4D4VB2C2VB2D2VB2B3VB2D3VB2A4VB2D4VC2A3VD2A3B4VB2A3A4B4VB2A3B4D4VA3C3A4B4VA3C3B4D4VC2C3VD2C3B4VB2C3A4B4VB2C3B4D4VA3C3A4B4VC3B4D4VC3C4B4D4VC2A4VC2B3A4VC2D3A4VC2D4VD2D3A4VD2A4B4VD2B3D4VD2D3D4VD2B4D4VC3B3B4C4VC3A4B4C4VC3A4B4VC3A4B4VA3A4B4VA2A3B4D4VB2A3B4D4VD2A3B4D4VA3A4B4D4VA3B4C4D4VC1A3B4D4VA3B4C3D4VA3B4D3D4VB1A3B4D4VA3B3B4D4VA3A4B4C4VA3B4C4D4VA3C3B4D4VD2B3A4VB2BA4VC2B4D4VB2B4D4VA3A4B4VB3A4B4C4VD3A4B4C4VA4B4C4VC4B4D4VA2B3A4C4VC2B3A4C4VD2B3A4C4VB3A4C4D4VC1B3A4C4VB3D3A4C4VB3A4C4B4VA2B3A4C4VC2B3A4C4VD2B3A4C4VB3A4C4D4VC1B3A4C4VB3D3A4C4VB3A4C4B4VA2D3A4C4VC2D3A4C4VD2D3A4C4VD3A4B4C4VD3A4C4D4VB1D3A4C4VA3D3A4C4VC1D3A4C4VB3D3A4C4VC3D3A4C4VB3C4D4VD3C4D4VA2A3B4D4VB2A3B4D4VD2A3B4D4VA3A4B4D4VA3B4C4D4VB1A3B4D4VC1A3B4D4VA3C3B4D4VA3D3B4C4D4VA3B3B4D4VA2C3B4D4VB2C3B4D4VC2C3B4D4VD2C3B4D4VB1C3B4D4VA3C3B4D4VC3B4A4D4VC3B4C4D4) (A3C3VA3D3VA1C1A3VC1D1A3VC1B2A3VC1D2A3VA1A2A3VD1A2A3VA1C2A3VD1C2A3VB3C3VB3D3VA1B3VD1B3VB2B3VD2B3VA1B1B3VB1D1A2B3VA1B1C3VA1B2C3VA1D2C3VA1C3VD1B2C3VD1D2C3VD1C3VA2C3VC2C3VA1B1D3VA1B2D3VA1D2D3VD1D2D3VB1A2D3VB1C2D3VA1B1C1VA1B1A2VA1B1C2VA1B1C1A2VA1B1A2VA1B1C1C2VA1B1C2VA2D2VA3A4VB3A4VC3A4VD3A4VA1B1A4VA1D1A4VB1C1A4VC1D1A4VB1A2B2A4VD1A2B2A4VB1A2A4B4VD1A2A4B4VB1B2A4VD1B2A4VC2A4VD2A4VA4C4VA4D4VB1B2A4VD1B2A4VB1A4B4VD1A4B4VA3B4VB3B4VC3B4VD3B4VB1C1B4VB1A2B4VB1B2B4VB1B2A4B4VD2B4VB4C4VB4D4VB1B4VD1B4VA3C4VB3C4VC3C4VD3C4VA2C4VB2C4VA1C4VC1C4VA3D4VB3D4VC3D4VD3D4VA1B1D4VA1D1D4VB1C1D4VC1D1D4VA2D4VB2D4VA1C2D4VC1C2D4VA2B2A3VA2B2C3VA2B2D3VA2B2D2VB1A2B2VD1A2B2VB2C2VC2D2A3VC2D2C3VC2D2D3VA2C2D2VA1C2D2VC1C2D2VA1C1B2A3VA1C1B2C3VA1C1B2D3VA1C1B1B2VA1C1D1B2VA1C1B2D2VA1A2B2A3VA1A2B2C3VA1A2B2D3VA1D1A2B2VA1A2B2D2VA1B1A2B2VA1C1D2A3VA1C1D2C3VA1C1D2D3VA1B1C1D2VA1C1D1D2VA1C1B2D2VA1C1C2D2VA1C2D2A3VA1C2D2C3VA1C2D2D3VA1B1C2D2VA1D1C2D2VA1A2C2D2VA1C2D2VA1C2D2C4VA1C2D2D4VA1C1C2D2VB1C1D1VB1C1D1C2VB1C1C2D2VB1C1A2B2VA1C1D1B2VA1D1A2B2VA1C1D1D2VC1D1B2VC1D1D2VD1B2D3VD1A2B2VB1D1D3VB1D1A2B3VB1D1A2D3VA1B1D1A2VB1D1C1A2VB1D1A2B2VB1D1A2B4VB1D1C2A3VB1D1C2B3VB1D1C2D3VA1B1D1C2VB1D1C1C2VB1D1A2C2D2VB1D1A2C2C4VB1D1A2C2D4VB1D1C2B4VD1C2D2A3VD1C2D2C3VD1C2D2D3VA1D1C2D2VC1D1C2D2VD1A2C2D2VB1D1A2B3VB1D1A2D3VA1B1D1A2VB1C1D1A2VB1D1A2B2VB1D1A2B4VB1D1C2A3VB1D1C2B3VB1D1C2D3VA1B1D1C2VB1C1D1C2VB1D1A2C2D2VB1D1A2C2C4VB1D1A2C2D4VB1D1C2B4)= [[перемножаем 2 последние скобки, используя свойство инденпотентности и закон поглощения ]] 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