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Semantics of the Probabilistic Typed Lambda Calculus - Markov Chain Semantics, Termination Behavior, and Denotational Semantics (Hardcover, 1st ed. 2017)
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Semantics of the Probabilistic Typed Lambda Calculus - Markov Chain Semantics, Termination Behavior, and Denotational Semantics (Hardcover, 1st ed. 2017)
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This book takes a foundational approach to the semantics of
probabilistic programming. It elaborates a rigorous Markov chain
semantics for the probabilistic typed lambda calculus, which is the
typed lambda calculus with recursion plus probabilistic choice. The
book starts with a recapitulation of the basic mathematical tools
needed throughout the book, in particular Markov chains, graph
theory and domain theory, and also explores the topic of inductive
definitions. It then defines the syntax and establishes the Markov
chain semantics of the probabilistic lambda calculus and,
furthermore, both a graph and a tree semantics. Based on that, it
investigates the termination behavior of probabilistic programs. It
introduces the notions of termination degree, bounded termination
and path stoppability and investigates their mutual relationships.
Lastly, it defines a denotational semantics of the probabilistic
lambda calculus, based on continuous functions over probability
distributions as domains. The work mostly appeals to researchers in
theoretical computer science focusing on probabilistic programming,
randomized algorithms, or programming language theory.
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