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This chapter introduces the idea that computation can be viewed and reasoned about through the lens of proof theory. It highlights the historical context of defining computation, noting the equivalence of formal systems like lambda-calculus and Turing machines. The chapter discusses the benefits of using logic to specify computations, emphasizing the universally accepted descriptions of logics, which can ensure the precision of meaning for logic programs. It also outlines the book’s structure, dividing it into two parts: the first covering the proof-theoretic foundations of logic programming languages, and the second exploring their applications. The chapter concludes with bibliographic notes.
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