- Convert each of the following FOL sentences into CNF form.
- x P(x) Q(x)
- xy P(x,y) Q(x)
- x P(x) Q(x)
- xy P(x,y) Q(y,x)
- xy P(x,y)
- xy P(x,y)
- xyz P(x,y,z)
- xyz P(x,y,z)
- x(y P(x,y) Q(y)) R(x)
- x(y P(x,y) Q(y)) R(x)
- We are given the following pairs of FOL sentences. For each pair of sentences, provide a substitution to unify the sentences. If no such substitution exists, please write so. P(x)
- P(A)
- P(x) Q(x, A)
- P(B) Q(x, A)
- P(x) Q(A, x)
- P(x) Q(A, B)
- P(x, A) Q(A, x)
- P(B, y) Q(y, B)
- P(x) Q(F(x))
- P(A) Q(F(A))
- P(x, A) Q(F(x), x)
- P(B, y) Q(F(B), B)
- P(x, A) Q(F(x), x)
- P(B, y) Q(F(A), A)
- P(x, y) Q(F(A), B)
- P(x, y) Q(x, y)
- P(x, y) Q(F(A), A)
- P(x, y) Q(x, y)
- P(x, y) Q(F(x), y)
- P(z, y) Q(z, y)
- We are given the following joint distribution for variables A, B, and C. Please compute the requested probabilities. Show each probability distribution as a table/vector. Feel free to use a calculator.

P(A, C)
- P(C)
- P(A|C)
- P(A, B | C)
- P(B | A, C)
- We are given random variables X2, X3, , Xn, where n>2. (There is no X1). Please answer the following questions.
- Assuming all variables are binary, how many independent parameters are needed to represent
- P(X2)? ii. P(Xn)? iii. P(X2, X3, , Xn)? iv. P(X2 | X3, , Xn)?
- P(X2, X3, , Xn-1| Xn)?
- Assuming the size of the domain of Xi is i for all i{2, 3, , n}, how many independent parameters are needed to represent
- P(X2)? ii. P(Xn)? iii. P(X2, X3, , Xn)? iv. P(X2 | X3, , Xn)?
- P(X2, X3, , Xn-1| Xn)?
CS480
[Solved] CS480-Assignment 5-Problem sets
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