Reasoning about Uncertainty (MIT Press)
暫譯: 不確定性推理 (麻省理工學院出版社)
Joseph Y. Halpern
- 出版商: MIT
- 出版日期: 2017-04-07
- 售價: $2,145
- 貴賓價: 9.8 折 $2,102
- 語言: 英文
- 頁數: 504
- 裝訂: Paperback
- ISBN: 0262533804
- ISBN-13: 9780262533805
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相關分類:
人工智慧、Data Science、管理與領導 Management-leadership
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商品描述
In order to deal with uncertainty intelligently, we need to be able to represent it and reason about it. In this book, Joseph Halpern examines formal ways of representing uncertainty and considers various logics for reasoning about it. While the ideas presented are formalized in terms of definitions and theorems, the emphasis is on the philosophy of representing and reasoning about uncertainty. Halpern surveys possible formal systems for representing uncertainty, including probability measures, possibility measures, and plausibility measures; considers the updating of beliefs based on changing information and the relation to Bayes' theorem; and discusses qualitative, quantitative, and plausibilistic Bayesian networks.
This second edition has been updated to reflect Halpern's recent research. New material includes a consideration of weighted probability measures and how they can be used in decision making; analyses of the Doomsday argument and the Sleeping Beauty problem; modeling games with imperfect recall using the runs-and-systems approach; a discussion of complexity-theoretic considerations; the application of first-order conditional logic to security. Reasoning about Uncertainty is accessible and relevant to researchers and students in many fields, including computer science, artificial intelligence, economics (particularly game theory), mathematics, philosophy, and statistics.
商品描述(中文翻譯)
為了智能地處理不確定性,我們需要能夠表示它並對其進行推理。在這本書中,Joseph Halpern 探討了表示不確定性的正式方法,並考慮了各種推理邏輯。雖然所提出的觀念以定義和定理的形式進行了形式化,但重點在於表示和推理不確定性的哲學。Halpern 概述了表示不確定性的可能正式系統,包括概率度量、可能性度量和可信度量;考慮基於變化信息的信念更新及其與貝葉斯定理的關係;並討論了定性、定量和可信度貝葉斯網絡。
本書的第二版已更新,以反映 Halpern 最近的研究。新材料包括對加權概率度量的考量及其在決策中的應用;對末日論證和睡美人問題的分析;使用運行與系統方法建模不完全回憶的遊戲;對複雜性理論考量的討論;以及將一階條件邏輯應用於安全性。Reasoning about Uncertainty 對於計算機科學、人工智慧、經濟學(特別是博弈論)、數學、哲學和統計等許多領域的研究人員和學生來說,都是可接觸且相關的。