The is an introduction to simple type theory, exploring the relationship between proof and calculation. Each of its 52 sections ends with a set of exercises, some 200 in total. These are designed to help the reader get to grips with the subject. An appendix contains complete solutions to them.
The is an introduction to simple type theory, exploring the relationship between proof and calculation. Each of its 52 sections ends with a set of exercises, some 200 in total. These are designed to help the reader get to grips with the subject. An appendix contains complete solutions to them.
Introduction Preview Part I. Development and Exercises: 1. Derivation systems 2. Computation mechanisms 3. The typed combinator calculus 4. The typed l-calculus 5. Substitution algorithms 6. Applied l-calculi 7. Multi-recursive arithmetic 8. Ordinals and ordinal notation 9. Higher order recursion Part II. Solutions: A. Derivation systems B. Computation mechanisms C. The typed combinator calculus D. The typed l-calculus E. Substitution algorithms F. Applied l-calculi G. Multi-recursive arithmetic H. Ordinals and ordinal notation I. Higher order recursion Postview Bibliography Commonly used symbols Index.
Introduction Preview Part I. Development and Exercises: 1. Derivation systems 2. Computation mechanisms 3. The typed combinator calculus 4. The typed l-calculus 5. Substitution algorithms 6. Applied l-calculi 7. Multi-recursive arithmetic 8. Ordinals and ordinal notation 9. Higher order recursion Part II. Solutions: A. Derivation systems B. Computation mechanisms C. The typed combinator calculus D. The typed l-calculus E. Substitution algorithms F. Applied l-calculi G. Multi-recursive arithmetic H. Ordinals and ordinal notation I. Higher order recursion Postview Bibliography Commonly used symbols Index.
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