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  1. Do We Have a Determinate Conception of Finiteness and Natural Number?Hartry Field - 1998 - In Matthias Schirn (ed.), The Philosophy of Mathematics Today: Papers From a Conference Held in Munich From June 28 to July 4,1993. Oxford, England: Clarendon Press.
  • Axiomatizing Kripke’s Theory of Truth.Volker Halbach & Leon Horsten - 2006 - Journal of Symbolic Logic 71 (2):677 - 712.
    We investigate axiomatizations of Kripke's theory of truth based on the Strong Kleene evaluation scheme for treating sentences lacking a truth value. Feferman's axiomatization KF formulated in classical logic is an indirect approach, because it is not sound with respect to Kripke's semantics in the straightforward sense: only the sentences that can be proved to be true in KF are valid in Kripke's partial models. Reinhardt proposed to focus just on the sentences that can be proved to be true in (...)
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  • Pride, Shame and Guilt: Emotions of Self-Assessment.Laurence Thomas - 1988 - Philosophical Review 97 (4):585.
  • Deflationism and the gödel phenomena.Neil Tennant - 2002 - Mind 111 (443):551-582.
    consistent and sufficiently strong system of first-order formal arithmetic fails to decide some independent Gödel sentence. We examine consistent first-order extensions of such systems. Our purpose is to discover what is minimally required by way of such extension in order to be able to prove the Gödel sentence in a non-trivial fashion. The extended methods of formal proof must capture the essentials of the so-called ‘semantical argument’ for the truth of the Gödel sentence. We are concerned to show that the (...)
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  • Deflationism and the gödel phenomena: Reply to Ketland.Neil Tennant - 2005 - Mind 114 (453):89-96.
    I am not a deflationist. I believe that truth and falsity are substantial. The truth of a proposition consists in its having a constructive proof, or truthmaker. The falsity of a proposition consists in its having a constructive disproof, or falsitymaker. Such proofs and disproofs will need to be given modulo acceptable premisses. The choice of these premisses will depend on the discourse in question.
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  • Deflationism and the Godel Phenomena.N. Tennant - 2002 - Mind 111 (443):551-582.
    Any consistent and sufficiently strong system of first-order formal arithmetic fails to decide some independent Gödel sentence. We examine consistent first-order extensions of such systems. Our purpose is to discover what is minimally required by way of such extension in order to be able to prove the Gödel sentence in a non-trivial fashion. The extended methods of formal proof must capture the essentials of the so-called 'semantical argument' for the truth of the Gödel sentence. We are concerned to show that (...)
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  • Pride, shame, and guilt: emotions of self-assessment.Gabriele Taylor - 1985 - New York: Oxford University Press.
    This discussion of pride, shame, and guilt centers on the beliefs involved in the experience of any of these emotions. Through a detailed study, the author demonstrates how these beliefs are alike--in that they are all directed towards the self--and how they differ. The experience of these three emotions are illustrated by examples taken from English literature. These concrete cases supply a context for study and indicate the complexity of the situations in which these emotions usually occur.
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  • Deflationism and Tarski’s Paradise.Jeffrey Ketland - 1999 - Mind 108 (429):69-94.
    Deflationsism about truth is a pot-pourri, variously claiming that truth is redundant, or is constituted by the totality of 'T-sentences', or is a purely logical device (required solely for disquotational purposes or for re-expressing finitarily infinite conjunctions and/or disjunctions). In 1980, Hartry Field proposed what might be called a 'deflationary theory of mathematics', in which it is alleged that all uses of mathematics within science are dispensable. Field's criterion for the dispensability of mathematics turns on a property of theories, called (...)
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  • Deflationism and the gödel phenomena: Reply to Tennant.Jeffrey Ketland - 2005 - Mind 114 (453):75-88.
    Any (1-)consistent and sufficiently strong system of first-order formal arithmetic fails to decide some independent Gödel sentence. We examine consistent first-order extensions of such systems. Our purpose is to discover what is minimally required by way of such extension in order to be able to prove the Gödel sentence in a nontrivial fashion. The extended methods of formal proof must capture the essentials of the so-called 'semantical argument' for the truth of the Gödel sentence. We are concerned to show that (...)
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  • Forgiveness and Resentment.Jeffrie G. Murphy - 1982 - Midwest Studies in Philosophy 7 (1):503-516.
  • Are Our Logical and Mathematical Concepts Highly Indeterminate?Hartry Field - 1994 - Midwest Studies in Philosophy 19 (1):391-429.
  • Two kinds of respect.Stephen L. Darwall - 1977 - Ethics 88 (1):36-49.
    S. 39: "My project in this paper is to develop the initial distinction which I have drawn between recognition and appraisal respect into a more detailed and specific account of each. These accounts will not merely be of intrinsic interest. Ultimately I will use them to illuminate the puzzles with which this paper began and to understand the idea of self-respect." 42 " Thus, insofar as respect within such a pursuit will depend on an appraisal of the participant from the (...)
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  • Apologies.Luc Bovens - 2008 - Proceedings of the Aristotelian Society 108 (1pt3):219-239.
    There is a cognitive, an affective, a conative, and an attitudinal component to a genuine apology. In discussing these components, I address the following questions. Might apologies be due for non-culpable actions? Might apologies be due for choices in moral dilemmas? What is the link between sympathy, remorse and making amends? Is it meaningful for resilient akratics to apologize? How much moral renewal is required when one apologizes? Why should apologies be offered in a humble manner? And is there some (...)
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  • Wiping the Slate clean: The heart of forgiveness.Lucy Allais - 2008 - Philosophy and Public Affairs 36 (1):33–68.
  • Forgiveness and Mercy.Jeffrie G. Murphy & Jean Hampton - 1988 - Cambridge University Press.
    This book focuses on the degree to which certain moral and legal doctrines are rooted in specific passions that are then institutionalised in the form of criminal law. A philosophical analysis is developed of the following questions: when, if ever, should hatred be overcome by sympathy or compassion? What are forgiveness and mercy and to what degree do they require - both conceptually and morally - the overcoming of certain passions and the motivation by other passions? If forgiveness and mercy (...)
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  • Forgiveness: A Philosophical Exploration.Charles L. Griswold - 2007 - New York: Cambridge University Press.
    Nearly everyone has wronged another. Who among us has not longed to be forgiven? Who has not struggled to forgive? Charles Griswold has written the first comprehensive philosophical book on forgiveness in both its interpersonal and political contexts, as well as its relation to reconciliation. Having examined the place of forgiveness in ancient philosophy and in modern thought, he discusses what forgiveness is, what conditions the parties to it must meet, its relation to revenge and hatred, when it is permissible (...)
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  • Responsibility and atonement.Richard Swinburne - 1989 - New York: Oxford University Press.
    According to how we treat others, we acquire merit or guilt, deserve praise or blame, and receive reward or punishment, looking in the end for atonement. In this study distinguished theological philosopher Richard Swinburne examines how these moral concepts apply to humans in their dealings with each other, and analyzes these findings, determining which versions of traditional Christian doctrines--sin and original sin, redemption, sanctification, and heaven and hell--are considered morally acceptable.
  • An Introduction to Gödel's Theorems.Peter Smith - 2007 - New York: Cambridge University Press.
    In 1931, the young Kurt Gödel published his First Incompleteness Theorem, which tells us that, for any sufficiently rich theory of arithmetic, there are some arithmetical truths the theory cannot prove. This remarkable result is among the most intriguing in logic. Gödel also outlined an equally significant Second Incompleteness Theorem. How are these Theorems established, and why do they matter? Peter Smith answers these questions by presenting an unusual variety of proofs for the First Theorem, showing how to prove the (...)
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  • [Book review] forgiveness and mercy. [REVIEW]Jeffrie G. Murphy & Jean Hampton - 1990 - Ethics 100 (2):413-415.
    This book focuses on the degree to which certain moral and legal doctrines are rooted in specific passions that are then institutionalised in the form of criminal law. A philosophical analysis is developed of the following questions: when, if ever, should hatred be overcome by sympathy or compassion? What are forgiveness and mercy and to what degree do they require - both conceptually and morally - the overcoming of certain passions and the motivation by other passions? If forgiveness and mercy (...)
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  • Which undecidable mathematical sentences have determinate truth values.Hartry Field - 1998 - In H. G. Dales & Gianluigi Oliveri (eds.), Truth in Mathematics. Oxford University Press, Usa. pp. 291--310.
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  • An Introduction to Gödel's Theorems.Peter Smith - 2009 - Bulletin of Symbolic Logic 15 (2):218-222.
     
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