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Cambridge Tracts in Theoretical Computer Science

This series delves into the theoretical underpinnings of computer science, exploring the fundamental mathematical questions surrounding computers, algorithms, and data processing. It provides a deep dive into the mathematical essence of computation and its core principles. Readers will encounter formal methods for reasoning about program and data correctness, alongside the formal semantics of programming languages. This collection is essential for anyone seeking to grasp the mathematical foundations of modern computing.

The Uncertain Reasoner's Companion
Two-Level Functional Languages
Basic Simple Type Theory
  • Basic Simple Type Theory

    • 200 pages
    • 7 hours of reading

    Focusing on a specific type system, this book offers a detailed introduction to type theory, essential for designing higher-level programming languages like ML. It explores the connection between type systems and propositional logic, while providing an in-depth examination of the type-checking algorithm foundational to these systems. The author presents the material with rigorous yet accessible mathematics, making it an ideal resource for computer scientists seeking to understand type theory at an introductory level.

    Basic Simple Type Theory
    3.8
  • The book introduces a novel framework that enhances the type notation used in functional programming languages by incorporating a specific notation to differentiate between run-time and compile-time behaviors. This extension aims to improve clarity and understanding of type systems, facilitating better programming practices and error detection in functional languages.

    Two-Level Functional Languages
  • Reasoning under uncertainty, that is, making judgments with only partial knowledge, is a major theme in artificial intelligence. Professor Paris provides here an introduction to the mathematical foundations of the subject. The author presents the key results on the subject, and formalizes within a unified framework the main contemporary approaches and assumptions. He concentrates on giving clear mathematical formulations, analyses, justifications, and consequences of the main theories about uncertain reasoning.

    The Uncertain Reasoner's Companion