Description: Semantics of the Probabilistic Typed Lambda Calculus Please note: this item is printed on demand and will take extra time before it can be dispatched to you (up to 20 working days). Markov Chain Semantics, Termination Behavior, and Denotational Semantics Author(s): Dirk Draheim Format: Hardback Publisher: Springer-Verlag Berlin and Heidelberg GmbH & Co. KG, Germany Imprint: Springer-Verlag Berlin and Heidelberg GmbH & Co. K ISBN-13: 9783642551970, 978-3642551970 Synopsis 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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Book Title: Semantics of the Probabilistic Typed Lambda Calculus
Item Height: 235 mm
Item Width: 155 mm
Author: Dirk Draheim
Publication Name: Semantics of the Probabilistic Typed Lambda Calculus: Markov Chain Semantics, Termination Behavior, and Denotational Semantics
Format: Hardcover
Language: English
Publisher: Springer-Verlag Berlin AND Heidelberg Gmbh & Co. KG
Subject: Computer Science
Publication Year: 2017
Type: Textbook
Item Weight: 4675 g
Number of Pages: 218 Pages