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Материалы для самостоятельной работы по дисциплине математическая логика и теория алгоритмов


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НазваниеМатериалы для самостоятельной работы по дисциплине математическая логика и теория алгоритмов
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Задание 2. Логика предикатов


Согласно варианту (см. табл. 2):

  • преобразовать формулу к виду ПНФ, затем - ССФ,

  • сформировать множество дизъюнктов К,

  • выполнить унификацию дизъюнктов множества К.

Таблица 2

Вариант
Формула

1

x(A(x)B(y))y(A(x)(B(y)C(z)))z(C(z))

2

x(B(x)z(A(z)))y(A(z)C(y))(C(y)B(x))

3

x(A(x)y(B(y)))y(A(x)C(z)B(y))

4

x(A(x)z(C(z)))y(C(z)B(y))(A(x)B(y))

5

x(A(x)y(B(y)C(z)))z(A(x)B(y)C(z))

6

x(A(x)B(z))y(C(y)A(x))z(C(y)B(z))

7

x((A(x)B(y))y(C(y)A(x)))(C(y)y(B(y)))

8

x(A(x)B(y))y(A(x)(B(y)C(z)))(A(x)z(C(z)))

9

x(A(x)B(y))(A(x)y(B(y)C(z)))z(C(z))

10

x(A(x)z(B(y)C(z)))y(B(y)(A(x)C(z)))

11

(x(A(x))z(B(z)))z((B(x)C(z))C(z))

12

(x(A(x))z(B(z)))(B(x)A(x))

13

(x(A(x))y(B(y)))y(C(y)A(x)C(y)B(x))

14

x(A(x)y(B(y)))(B(y)A(x))

15

x(A(x)y(B(y)))(B(y)A(x))

16

x(A(x)B(x))y(B(x)C(y))z(C(y)D(z))

17

x(A(x)B(x))z(C(z)A(x))y(C(z)B(y))

18

x(B(x)y(A(y)))y(B(y)(A(x)C(z)))z(C(z))

19

(x(A(x)B(y)))(A(x)y(B(y)C(z)))z(C(z))

20

x(A(x)B(x))(y(C(y)A(x))z(C(z)B(x)))

21

x(B(x)A(y))(B(x)y(A(y)C(z)))z(C(z))

22

(x(A(x)B(z))y(C(y)A(x)))z(C(y)B(z))

23

(x(B(x))y(A(y)))(A(y)y(C(y)))(A(x)C(y))

24

((x(A(x))x(B(x)))y(A(x)C(y)))(B(x)C(y))

25

x(A(x)y(B(y)))(A(x)y(B(y)))B(y)

26

x(A(x)y(B(y)))(A(x)B(x))B(x)

27

(x(B(x))y(A(y)))(B(x)A(y))A(z)

28

(x(B(x))z(C(z)))(A(y)B(x)A(y)C(z))

29

x(A(x)B(y))yz((C(z)A(x))(C(z)B(y)))

30

(x(A(x))z(C(z)))y(C(z)B(y))(A(x)B(y))

31

(x(A(x))y(B(y)))y(C(y)x(D(x)))(A(x)C(y))

32

x(A(x)B(y))(A(x)y(B(y)C(z)))z(C(z))

33

(x(A(x)B(z))y(C(y)A(x)))z(C(y)B(z))

34

x(A(x)B(y))z(C(z)A(x))y(C(z)B(y))

35

(x(A(x)z(B(z)))y(A(x)C(y)))(B(z)C(y))

36

x(B(x)y(A(y)))y(B(x)(A(y)C(z)))

37

x(A(x)B(x))y((C(y)A(x))(C(y)B(x)))

38

(x(A(x))z(C(z)))y(C(z)B(y))(A(x)B(y))

39

x(A(x)y(B(y)))(A(x)B(x))B(x)

40

(x(B(x))y(A(y)))(A(y)y(C(y)))(A(x)C(y))

41

x(B(x)A(y))(B(x)y(A(y)C(z)))z(C(z))

42

x(B(x)y(A(y)))y(B(y)(A(x)C(z)))z(C(z))

43

x(A(x)B(x))y(B(x)C(y))z(C(y)D(z))

44

x(A(x)y(B(y)))(B(y)A(x))

45

(x(A(x))z(B(z)))(B(x)A(x))

46

x(A(x)z(B(y)C(z)))y(B(y)(A(x)C(z)))

47

x(A(x)B(y))y(A(x)(B(y)C(z)))(A(x)z(C(z)))

48

x(A(x)B(z))y(C(y)A(x))z(C(y)B(z))

49

x(A(x)y(B(y)))y(A(x)C(z)B(y))

50

x(A(x)B(y))y(A(x)(B(y)C(z)))z(C(z))



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