Logic In Question

Heidegger’s radical thinking on the meaning of truth in a “clear and comprehensive critical edition” (Philosophy in Review). Martin Heidegger’s 1925–26 lectures on truth and time provided much of the basis for his momentous work, Being and Time. Not published until 1976—three months before Heidegger’s death—as volume 21 of his Complete Works, it is nonetheless central to Heidegger’s overall project of reinterpreting Western thought in terms of time and truth. The text shows the degree to which Aristotle underlies Heidegger’s hermeneutical theory of meaning. It also contains Heidegger’s first published critique of Husserl and takes major steps toward establishing the temporal bases of logic and truth. Thomas Sheehan’s elegant and insightful translation offers English-speaking readers access to this fundamental text for the first time.

“This excellent translation” presents Heidegger’s mature thought on the essence of Truth as he was writing his major work, Contributions to Philosophy (Library Journal). This is the first English translation of a lecture course Martin Heidegger presented at the University of Freiburg in 1937–1938. Heidegger’s task here is to reassert the question of the essence of truth, not as a “problem” or as a matter of “logic,” but precisely as a genuine philosophical question, in fact the one basic question of philosophy. Thus, this course is about the essence of truth as well as the essence of philosophy itself. On both sides Heidegger draws extensively upon the ancient Greeks, on their understanding of truth as aletheia and their determination of the beginning of philosophy as the disposition of wonder. In addition, these lectures were presented at the time that Heidegger was composing his second magnum opus, Beiträge zur Philosophie, and provide the single best introduction to that complex and crucial text.

Epistemic Logic: 5 Questions is a collection of short interviews based on 5 questions presented to some of the most influential and prominent scholars in the field. We hear their views on the field, the aim, the scopes, the future direction of research and how their work fits in these respects.

This new and revised edition of Peter Kreeft's Socratic Logic is updated, adding new exercises and more complete examples, all with Kreeft's characteristic clarity and wit. Since its introduction in the spring of 2004, Socratic Logic has proven to be a different type of logic text: . (1) This is the only complete system of classical Aristotelian logic in print. The "old logic" is still the natural logic of the four language arts (reading, writing, speaking, and listening). Symbolic, or "mathematical," logic is not for the humanities. (How often have you heard someone argue in symbolic logic?) (2) This book is simple and user-friendly. It is highly interactive, with a plethora of exercises and a light, engaging style. (3) It is practical. It is designed for do-it-yourselfers as well as classrooms. It emphasizes topics in proportion to probable student use: e.g., interpreting ordinary language, not only analyzing but also constructing effective arguments, smoking out hidden assumptions, making "argument maps," and using Socratic method in various circumstances. (4) It is philosophical. Its exercises expose students to many classical quotations, and additional chapters introduce philosophical issues in a Socratic manner and from a common- sense, realistic point of view. It prepares students for reading Great Books rather than Dick and Jane, and models Socrates as the beginner's ideal teacher and philosopher.

At the intersection of mathematics, computer science, and philosophy, mathematical logic examines the power and limitations of formal mathematical thinking. In this expansion of Leary's user-friendly 1st edition, readers with no previous study in the field are introduced to the basics of model theory, proof theory, and computability theory. The text is designed to be used either in an upper division undergraduate classroom, or for self study. Updating the 1st Edition's treatment of languages, structures, and deductions, leading to rigorous proofs of Gödel's First and Second Incompleteness Theorems, the expanded 2nd Edition includes a new introduction to incompleteness through computability as well as solutions to selected exercises.

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This book is your guide to acing the math and logic sections of the TOLC exams, especially tailored for TOLC-I and E, but also beneficial for TOLC-F candidates. Inside, you’ll find 300 practice problems designed to familiarize you with the types and difficulty levels you'll encounter on the exam. While this first edition covers many question types, it's important to note that not every potential exam question is included. Rest assured, updates are on the way, and purchasing now ensures you'll have access to these future improvements. For TOLC-I candidates: This exam's math section is notably more challenging. Without the use of calculators, mastering the problems in this book is crucial. Though some questions may also appear in TOLC-E and F, practicing them will sharpen your manual math skills. For TOLC-E students: The math challenges here are less intense but going through all the problems will still greatly aid your preparation. For TOLC-F attendees: The math portion of TOLC-F is the most straightforward. Feel free to focus on the simpler problems if the more difficult ones seem overwhelming. Logic puzzles are a key component of the TOLC-I and E but are simpler in the TOLC-F. Regardless, solving these puzzles is excellent practice for all candidates. This guide is an essential tool to help you understand and excel in the TOLC exams. By engaging with these exercises, you're setting yourself up for success.