138 books match the query 'Logic' and 13 start with s
Helen Verran
University of Chicago Press, 2001
J. David Velleman
Michigan Publishing Services, 2020
Self to Self brings together essays on personal identity, autonomy, and moral emotions by the philosopher J. David Velleman. Although the essays were written independently, they are unified by an overarching thesis – that there is no single entity denoted by “the self ” – as well as by themes from Kantian ethics, psychoanalytic theory, social psychology, and Velleman’s work in the philosophy of action. Two of the essays were selected by the editors of Philosophers’ Annual as being among the ten best papers in their year of publication.
Self to Self will be of interest to philosophers, psychologists, and others who theorize about the self.
Thomas Bolander, Vincent F. Hendricks, and Stig Andur Pedersen
CSLI, 2006
Edited by Robin Cooper, Kuniaki Mukai, and John Perry
CSLI, 1990
Edited by Jon Barwise, Jean Mark Gawron, Gordon Plotkin, and Syun Tutiya
CSLI, 1991
Edited by Peter Aczel, David Israel, Stanley Peters, and Yasuhiro Katagiri
CSLI, 1993
Jon Barwise and John Perry
CSLI, 1983
Peter Kreeft
St. Augustine's Press, 2005
Peter Kreeft
St. Augustine's Press, 2008
Jacques Derrida
Northwestern University Press, 1973
David Shwayder
CSLI, 2008
Plato’s Parmenides and Aristotle’s Metaphysics initiated the discussion of the “First Philosophy” in the Western canon. Here, David Shwayder continues this debate by considering statements as the fundamental bearers of truth-values. Systematically moving from action to utterance, Shwayder argues that the category of “bodies” is fundamental to the human scheme of conceptualization and that if we had no capacity to refer to bodies then we would be unable to address referents from other categories.
Edited by Patrick Cégielski
CSLI, 2009
The field of weak arithmetics is an application of logical methods to number theory that was developed by mathematicians, philosophers, and theoretical computer scientists. In this volume, after a general presentation of weak arithmetics, the following topics are studied: the properties of integers of a real closed field equipped with exponentiation; conservation results for the induction schema restricted to first-order formulas with a finite number of alternations of quantifiers; a survey on a class of tools called pebble games; the fact that the reals e and pi have approximations expressed by first-order formulas using bounded quantifiers; properties of infinite pictures depending on the universe of sets used; a language that simulates in a sufficiently nice manner all algorithms of a certain restricted class; the logical complexity of the axiom of infinity in some variants of set theory without the axiom of foundation; and the complexity to determine whether a trace is included in another one.
Edited by Patrick Cegielski, Ali Enayat, and Roman Kossak
CSLI, 2013