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Stump, Eleonore. The Problem of Evil
1985, Faith and Philosophy 2(4): 392-423.
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Added by: Jamie CollinAbstract: This paper considers briefly the approach to the problem of evil by Alvin Plantinga, Richard Swinburne, and John Hick and argues that none of these approaches is entirely satisfactory. The paper then develops a different strategy for dealing with the problem of evil by expounding and taking seriously three Christian claims relevant to the problem: Adam fell; natural evil entered the world as a result of Adam's fall; and after death human beings go either to heaven or hell. Properly interpreted, these claims form the basis for a consistent and coherent Christian solution to the problem of evil.Comment: A clear introduction to an important approach to the problem of evil. Good primary or secondary reading for undergraduate or postgraduate courses on philosophy of religion.
Beebee, Helen. The non-governing conception of laws of nature
2000, Philosophy and Phenomenological Research 56: 571-594.
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Added by: Jamie CollinAbstract: Recently several thought experiments have been developed (by John Carroll amongst others) which have been alleged to refute the Ramsey-Lewis view of laws of nature. The paper aims to show that two such thought experiments fail to establish that the Ramsey-Lewis view is false, since they presuppose a conception of laws of nature that is radically at odds with the Humean conception of laws embodied by the Ramsey- Lewis view. In particular, the thought experiments presuppose that laws of nature govern the behavior of objects. The paper argues that the claim that laws govern should not be regarded as a conceptual truth, and shows how the governing conception of laws manifests itself in the thought experiments. Hence the thought experiments do not constitute genuine counter-examples to the Ramsey-Lewis view, since the Humean is free to reject the conception of laws which the thought experiments presuppose.Comment: Good primary or secondary reading for advanced undergraduate or graduate philosophy of science or metaphysics courses; or any course where laws of nature are relevant (for instance, a course considering the contemporary impact of Hume).
Maddy, Penelope. Three Forms of Naturalism
2005, in The Oxford Handbook of Philosophy of Mathematics and Logic, (ed.) S. Shapiro. New York: Oxford University Press.
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Added by: Jamie CollinSummary: A clear introduction to mathematical naturalism and its Quinean roots; developing and defending Maddy's own naturalist philosophy of mathematics. Maddy claims that the Quinian ignores some nuances of scientific practice that have a bearing on what the naturalist should take to be the real scientific standards of evidence. Historical studies show that scientists sometimes do not take themselves to be committed to entities that are indispensably quantified over in their best scientific theories, hence the Quinian position that naturalism dictates that we are committed to entities that are indispensably quantified over in our best scientific theories is incorrect.Comment: Good primary reading in advanced undergraduate or postgraduate courses on metaphysics, naturalism or philosophy of mathematics. This would serve well both as a clear and fairly concise introduction to Quinean naturalism and to the indispensability argument in the philosophy of mathematics.
Maddy, Penelope. Naturalism in Mathematics
1997, Oxford: Oxford University Press.
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Added by: Jamie CollinPublisher's Note: Our much-valued mathematical knowledge rests on two supports: the logic of proof and the axioms from which those proofs begin. Naturalism in Mathematics investigates the status of the latter, the fundamental assumptions of mathematics. These were once held to be self-evident, but progress in work on the foundations of mathematics, especially in set theory, has rendered that comforting notion obsolete. Given that candidates for axiomatic status cannot be proved, what sorts of considerations can be offered for or against them? That is the central question addressed in this book. One answer is that mathematics aims to describe an objective world of mathematical objects, and that axiom candidates should be judged by their truth or falsity in that world. This promising view - realism - is assessed and finally rejected in favour of another - naturalism - which attends less to metaphysical considerations of objective truth and falsity, and more to practical considerations drawn from within mathematics itself. Penelope Maddy defines this naturalism, explains the motivation for it, and shows how it can be helpfully applied in the assessment of candidates for axiomatic status in set theory. Maddy's clear, original treatment of this fundamental issue is informed by current work in both philosophy and mathematics, and will be accessible and enlightening to readers from both disciplines.Comment: Good further reading in advanced undergraduate or postgraduate courses on metaphysics, naturalism or philosophy of mathematics. Sections from the book - for instance, the chapters in Part II on indispensability considerations in scientific and mathematical practice - could be profitably read on their own. These sections may also be of interest in philosophy of science courses, as they provide a careful analysis of scientific practice (as it relates to what scientists take themselves to be ontologically committed to).
Chihara, Charles. Nominalism
2005, in The Oxford Hanbook of Philosophy of Mathematics and Logic, ed. S. Shapiro. New York: Oxford University Press.
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Added by: Jamie CollinSummary: Introduction to mathematical nominalism, with special attention to Chihara's own development of the position and the objections of John Burgess and Gideon Rosen. Chihara provides an outline of his constructibility theory, which avoids quantification over abstract objects by making use of contructibility quantifiers which instead of making assertions about what exists, make assertions about what sentences can be constructed.Comment: This chapter would be a good primary or secondary reading in a course on philosophy of mathematics or metaphysics. Chihara is very good at conveying difficult ideas in clear and concise prose. It is worth noting however that, despite the title, this is not really an introduction to nominalism generally but to Chihara's own (important) development of a nominalist philosophy of mathematics / metaphysics.
Chihara, Charles. A Structural Account of Mathematics
2004, Oxford: Oxford University Press.
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Added by: Jamie CollinPublisher's Note: Charles Chihara's new book develops and defends a structural view of the nature of mathematics, and uses it to explain a number of striking features of mathematics that have puzzled philosophers for centuries. The view is used to show that, in order to understand how mathematical systems are applied in science and everyday life, it is not necessary to assume that its theorems either presuppose mathematical objects or are even true. Chihara builds upon his previous work, in which he presented a new system of mathematics, the constructibility theory, which did not make reference to, or presuppose, mathematical objects. Now he develops the project further by analysing mathematical systems currently used by scientists to show how such systems are compatible with this nominalistic outlook. He advances several new ways of undermining the heavily discussed indispensability argument for the existence of mathematical objects made famous by Willard Quine and Hilary Putnam. And Chihara presents a rationale for the nominalistic outlook that is quite different from those generally put forward, which he maintains have led to serious misunderstandings. A Structural Account of Mathematics will be required reading for anyone working in this field. generally put forward, which he maintains have led to serious misunderstandings.Comment: This book, or chapters from it, would provide useful further reading on nominalism in courses on metaphysics or the philosophy of mathematics. The book does a very good job of summarising and critiquing other positions in the debate. As such individual chapters on (e.g.) mathematical structuralism, Platonism and Field and Balaguer's respective developments of fictionalism could be helpful. The chapter on his own contructibility theory is also a good introduction to that position: shorter and less technical than his earlier (1991) book Constructibility and Mathematical Existence, but longer and more developed than his chapter on Nominalism in the Oxford Handbook of the Philosophy of Mathematics and Logic.
Misak, Cheryl. Pragmatism and Deflationism
2007, in New Pragmatists, ed. C.Misak. Oxford: Oxford University Press.
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Added by: Jamie CollinSummary: A contemporary defense of a pragmatist account of truth, which contrasts the view with various versions of deflationism. Misak defends the claim that to grasp the concept of truth by exploring its connections with practices we engage in - including assertion, believing, reason-giving, and inquiry. The pragmatist conception of truth, it is argued, helps to elucidate realism/anti-realism: inquiry is truth-apt when it aims at establishing propositions that are indefeasible.Comment: A clear and contemporary reading on pragmatist appraoches to truth in a course on theories of truth. Useful for both advanced undergraduate and postgraduate courses.
Misak, Cheryl. The American Pragmatists (The Oxford History of Philosophy)
2013, Oxford: Oxford University Press.
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Added by: Jamie CollinPublisher's Note: Cheryl Misak presents a history of the great American philosophical tradition of pragmatism, from its inception in the Metaphysical Club of the 1870s to the present day. She identifies two dominant lines of thought in the tradition: the first begins with Charles S. Peirce and Chauncey Wright and continues through to Lewis, Quine, and Sellars; the other begins with William James and continues through to Dewey and Rorty. This ambitious new account identifies the connections between traditional American pragmatism and twentieth-century Anglo-American philosophy, and links pragmatism to major positions in the recent history of philosophy, such as logical empiricism. Misak argues that the most defensible version of pragmatism must be seen and recovered as an important part of the analytic tradition.Comment: A good primary reading for courses on pragmatism or the history of American philosophy. Useful for both undergraduate and postgraduate courses.
Cartwright, Nancy. Where Do Laws of Nature Come From?
1997, Dialectica 51(1): 65-78.
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Added by: Jamie CollinSummary: Cartwright explains and defends the view that causal capacities are more fundamental than laws of nature. She does this by considering scientific practice: the kind of knowledge required to make experimental setups and predictions is knowledge of the causal capacities of the entities in those systems, not knowledge of laws of nature.Comment: A good introduction to Cartwright's views and the position that causal capacities are real and more fundamental than laws of nature. Useful reading for both undergraduate and graduate courses in philosophy of science and metaphysics.
Leng, Mary. “Algebraic” Approaches to Mathematics
2009, In Otávio Bueno & Øystein Linnebo (eds.). New Waves in Philosophy of Mathematics. Palgrave Macmillan.
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Added by: Jamie CollinSummary: Surveys the opposition between views of mathematics which take mathematics to represent a independent mathematical reality and views which take mathematical axioms to define or circumscribe their subject matter; and defends the latter view against influential objections.Comment: A very clear and useful survey text for advanced undergraduate or postgraduate courses on metaphysics or philosophy of mathematics.