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自考 [6Q搜集]离散数学-勘误([6Q collection [discrete mathematics] - Errata)
自考 [6Q搜集]离散数学-勘误([6Q collection [discrete mathematics] - Errata) Discrete mathematics national textbooks errata (Beijing area not applicable) Course Code: 2324 Zuo Xiaoling, editor of discrete mathematics, Economic Publishing House, September 2000 Edition P7, the last eighth lines But PV, Q, P - R is not a propositional formula. Wrong: P - R is a propositional formula. P14, fourth line from the bottom, exercise 2 e) for the original (P, R) V (Q, R) = (P V Q) - R, should be amended as (P, R) V (Q, R) = (P ^ Q), R P15, seventh, 4 d) for the exercise: (P, Q) V (Q, R) = CP R, wrong: this implication cannot prove that CP and R is not well formed formula. P18 page, defined in 1.5.5 three propositions variables, P, Q, R constitute the major items are: One of the sixth categories of less of a variable, should be filled as P - R - Q V v. P19, thirteenth, 3 cases in the solution: the p ^ Q V R (P ^ g) is actually a R , should be amended as: The actual (P ^ q) V r. P20, tenth line from the bottom, the original is: (a) if A can be contained into equivalent, principal conjunctive normal form 2^n items, A is a tautology. Should be one of the principal conjunctive normal form correct principal disjunctive normal form. Table P22, excluding the sixth last line, the words: P = q=m01 = M00 - M10 m11= sigma (0,2,3) , M01 should be amended as M01 , said items. P32, problem 1, B, there is less parentheses in the formula. You can add one after (x) (Y). P32, there is less parentheses in problem 4, which makes it impossible to judge. P32, exercise 5, d) in the (x) - (- y) (x+y=0) (bill y) meaningless, can be corrected to (Y). P32, problem 6, d), the X in xYx (x-y=z) is meaningless, and should be corrected as Z. P36, problem 4, a), there is one more parenthesis in after. P40, the last sentence in exercise 4, so some people like to walk, should be corrected as some people dont like walking.. P41 page, set all symbols, some said. Some said, for they are one and the same symbol. P49 page, fou
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