IT8601 Question Bank Computational Intelligence Regulation 2017 Anna University

IT8601 Question Bank Computational Intelligence

IT8601 Question Bank Computational Intelligence Regulation 2017 Anna University free download. Computational Intelligence Question Bank IT8601 pdf free download.

Sample IT8601 Question Bank Computational Intelligence

1
Describe briefly about Ontological Engineering. (13)
BTL1
Remembering
2
Define the term logic. What is the role of logic in Artificial Intelligence? Compare Propositional logic with First order logic (Predicate Calculus). (13)
IT8601 Question Bank Computational Intelligence
3 Describe Unification algorithm in brief with an example. (13)
IT8601 Question Bank Computational Intelligence
4 Label how to convert English to prolog facts using facts and rules. (13)
BTL1
Remembering
5
Classify the steps needed for Knowledge engineering Process in predicate logic. (13)
BTL2
Understanding
6
Illustrate how to create more general and flexible representations in Ontological engineering. (13)
IT8601 Question Bank Computational Intelligence
Infer the ontology for situation calculus.(13)
Explain how categories and objects are presented in any four sets. (13)
BTL3
Applying
9
i. What is resolution Principle in propositional logic, explain? (7)
ii.Let the following set of axioms is given to be true: P , (P ˄ Q ) → R , ( S ˅ T ) → Q , T . Assumption is that all are true. To Prove that R is true (6)
IT8601 QB Computational Intelligence
Explain Backward and forward Chaining , with example in logic representation. Also mention advantages and disadvantages of both the algorithms. IT8601 QB Computational Intelligence
Explain briefly about the characteristics of a prolog programming. (13)
How is resolution in first order predicate logic different from that of propositional performed? What is Unification Algorithm & why it is required?
Trace the operations of the unification algorithm on each of the following pairs of literals:
i) f(Marcus) and f(Caesar) (3)
ii) f(x) and f(g(y)) (5)
iii) f(Marcus, g(x,y)) and f(x, g(Caesar, Marcus)) (5)
14 Convert the following well formed formula into clause from with sequence of steps: (13)

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