{"title":"Leon Horsten","description":null,"products":[{"product_id":"bloomsbury-companion-to-philosophical-logic-book-leon-horsten-9781472523020","title":"The Bloomsbury Companion to Philosophical Logic","description":"\u003cp\u003eLogical methods are used in all area of philosophy. By introducing and advancing central to topics in the discipline, \u003ci\u003eThe Bloomsbury Companion to Philosophical Logic \u003c\/i\u003eemphasizes the crucial role logic plays in understanding philosophical problems. \u003cbr\u003e\u003cbr\u003eCovering stages in the history of logic and of modern logic, this comprehensive Companion looks ahead to new areas of research and explores issues pertaining to classical logic and its rivals, semantics for parts of natural language, and the application of logic in the theory of rationality. Experts in the field provide a mix of technical chapters that offer excellent encyclopaedias of results in the area and chapters of philosophical discussions that survey a range of philosophical positions. To facilitate further study, this volumes also includes a series of research tools such as a detailed index, an up-to-date list of resources and an annotated bibliography. \u003cbr\u003e\u003cbr\u003eBalancing technical exposition with philosophical discussion,\u003ci\u003e The Bloomsbury Companion to Philosophical Logic\u003c\/i\u003e not only provides students and lecturers with the basis of a course in philosophical logic, it offers anyone working in this key area of contemporary philosophy a valuable research resource.\u003c\/p\u003e","brand":"WoB","offers":[{"title":"GB \/ LIKE_NEW \/ INTERNAL","offer_id":49514636345617,"sku":"GOR013632833","price":0.0,"currency_code":"GBP","in_stock":false}],"thumbnail_url":"\/\/cdn.shopify.com\/s\/files\/1\/0784\/4072\/6801\/files\/1472523024.jpg?v=1751338758"},{"product_id":"godel-s-disjunction-book-leon-horsten-9780198759591","title":"Gödel's Disjunction","description":"The logician Kurt Gödel in 1951 established a disjunctive thesis about the scope and limits of mathematical knowledge: either the mathematical mind is not equivalent to a Turing machine (i.e., a computer), or there are absolutely undecidable mathematical problems. 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