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J. LOGIC PROGRAMMING1986:3:237258237NATURAL DEDUCTION AS HIGHERORDER RESOLUTIONLAWRENCEDC. Paulson interactive theorem proper, Isabelle, is under development. In LCF, each inference rule is represented
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Natural deduction as higher-order is a method of reasoning in logic where the validity of a proposition is determined based on rules of inference involving quantifiers and higher-order functions.
Individuals or entities working in the field of logic or philosophy may be required to use natural deduction as higher-order in their proofs or arguments.
Natural deduction as higher-order involves applying rules of inference to a given set of premises in order to derive a conclusion. This process requires careful attention to detail and logical reasoning.
The purpose of natural deduction as higher-order is to provide a rigorous and systematic method for proving the validity of logical statements involving quantifiers and higher-order functions.
On natural deduction as higher-order, it is important to clearly state the premises, the rules of inference used, and the steps taken to arrive at the conclusion.
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