Higher-Order Computational Logic
Higher-Order Computational Logic
This paper presents a case for the use of higher-order logic as a foundation for computational logic. A suitable polymorphically-typed, higher-order logic is introduced and its syntax and proof theory briefly described. In addition, a metric space of closed terms suitable for knowledge representation purposes is presented. The approach to representing individuals is illustrated with some examples, as is the technique of programming with abstractions. The paper concludes by placing the results in the wider context of previous and current research in the use of higher-order logic in computational logic.
- Australian National University Australia
Metric spaces, Higher order logic, Knowledge representation, Proof theory, Keywords: Computational logic, Logic programming
Metric spaces, Higher order logic, Knowledge representation, Proof theory, Keywords: Computational logic, Logic programming
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