【正文】 s Film Festival Award in 1989. McDull【麥兜】 McDull is a cartoon pig character that was created in Hong Kong by Alice Mak and Brian Tse. Although McDull made his first appearances as a supporting character in the McMug ics, McDull has since bee a central character in his own right, attracting a huge following in Hong Kong. The first McDull movie McMug Story My Life as McDull documented his life and the relationship between him and his McMug Story My Life as McDull is also being translated into French and shown in France. In this version, Mak Bing is the mother of McDull, not his father.. 。s death. Through bravery and wit, Nezha finally broke into the underwater palace and successfully defeated him. The film shows various kinds of attractive sceneries and the traditional culture of China, such as spectacular mountains, elegant sea waves and exquisite ancient Chinese clothes. It has received a variety of awards. Havoc in Heaven The story of Havoc in Heaven（ Chinese: 大鬧天宮） is based on the earliest chapters of the classic story Journey to the West. The main character is Sun Wukong, aka the Monkey King, who rebels against the Jade Emperor of heaven. The stylized animation and drums and percussion acpaniment used in this film are heavily influenced by Beijing Opera traditions. The name of the movie became a colloquialism in the Chinese language to describe someone making a mess. Regardless that it was an animated film, it still became one of the most influential films in all of Asia. Countless cartoon adaptations that followed have reused the same classic story Journey to the West, yet many consider this 1964 iteration to be the most original, fitting and memorable, The Golden Monkey Defeats a Demon【金猴降妖】 The Golden Monkey Defeats a Demon (Chinese: 金猴降妖 ), also referred as The Monkey King Conquers the Demon, is adapted from chapters of the Chinese classics Journey to the West, or Monkey in the Western world. The fiveepisode animation series tells the story of Monkey King Sun Wukong, who followed Monk Xuan Zang39。s natural scenery. Pleasant Goat and Big Big Wolf【喜洋洋與灰太狼 】 Pleasant Goat and Big Big Wolf (Chinese:喜羊羊與灰太狼 ) is a Chinese animated television series. The show is about a group of goats living on the Green Pasture, and the story revolves around a clumsy wolf who wants to eat them. It is a popular domestic animation series and has been adapted into movies. Nezha Conquers the Dragon King （ Chinese: 哪吒鬧海） is an outstanding animation issued by the Ministry of Culture in 1979 and is based on an episode from the Chinese mythological novel Fengshen Yanyi. A mother gave birth to a ball of flesh shaped like a lotus bud. The father, Li Jing, chopped open the ball, and beautiful boy, Nezha, sprung out. One day, when Nezha was seven years old, he went to the nearby seashore for a swim and killed the third son of the Dragon King who was persecuting local residents. The story primarily revolves around the Dragon King39。s contents on the stone wall of a white cloud cave in the mountains. He was then punished with guarding the book for life by the jade emperor for breaking heaven39。s real name was Nasreddin. He was wise and witty and, more importantly, he had the courage to resist the exploitation of noblemen. He was also full of passion and tried his best to help poor people. Adventure of Shuke and Beita【舒克與貝塔】 Adventure of Shuke and Beita (Chinese: 舒克和貝塔 ) is a classic animation by Zheng Yuanjie, who is known as King of Fairy Tales in China. Shuke and Beita are two mice who don39。 violence, and lack of suitability for children39。s animation outpouring that are not to be missed. Let39。 證明： {?A∨ B, ?C→ ?B, C→ D}蘊涵 A→ D (1) A D(附加 ) (2) ?A∨ B P (3) B Q(1)(2) (4) ?C→ ?B P (5) B→ C Q(4) (6) C Q(3)(5) (7) C→ D P (8) D Q(6)(7) (9) A→ D D(1)(8) 所以 {?A∨ B, ?C→ ?B, C→ D}蘊涵 A→ D. 15. A, B 為兩個任意集合，求證： A－ (A∩ B) = (A∪ B)－ B . 證明： A－ (A∩ B) = A∩ ~(A∩ B) ＝ A∩ (~A∪ ~B) ＝ (A∩ ~A)∪ (A∩ ~B) ＝ ?∪ (A∩ ~B) ＝ (A∩ ~B) ＝ A－ B 而 (A∪ B)－ B = (A∪ B)∩ ~B = (A∩ ~B)∪ (B∩ ~B) = (A∩ ~B)∪ ? = A－ B 11 / 11 所以： A－ (A∩ B) = (A∪ B)－ B. 請您刪除一下內容， O(∩ _∩ )O謝謝?。。　?China39。 11. 試證明集合等式 AU( B∩ C)=(AUB) ∩ (AUC). 證明：設 S=AU(B∩ C),T=(AUB) ∩ (AUC),若 x∈ S,則 x∈ A 或 x∈ B∩ C， 即 x∈ A 或 x∈ B 且 x∈ A 或 x∈ C,也即 x∈ AUB 且 x∈ AUC, 即 x∈ T,所以 s?T. 反之，若 x∈ T,則 x∈ AUB 且 x∈ AUC, 即 x∈ A 或 x∈ B 且 x∈ A 或 x∈ C, 也即 x∈ A 或 x∈ B∩ C，即 x∈ S,所以 T?S. 因此 T=S. 12. 利用形式演繹法證明： {P→ Q, R→ S, P∨ R}蘊 涵 Q∨ S。 13. 設 A,B 為任意集合，證明： (AB)C = A(B∪ C). 證明： (AB)C = (A∩ ~B)∩ ~C = A∩ (~B∩ ~C) = A∩ ~(B∪ C) 10 / 11 = A(B∪ C) 9． 求命題公式 (?P?Q)?(P∨ ?Q) 的主析取范式和主合取范式 解： (?P?Q)?(P∨ ?Q)??(?P?Q)∨ (P∨ ?Q)??(P∨ Q)∨ (P∨ ?Q)?(?P∧ ?Q)∨ (P∨ ?Q) ?(?P∨ P∨ ?Q)∧ (?Q∨ P∨ ?Q)?(P∨