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Building bridges between Asian and Western philosophies, Kuang-ming Wu provides a novel approach to the "self-other" issue, casting it in terms of togetherness. It is an essay on a cultural hermeneutics of togetherness, and of the homo-ecological community of differences, cultural and otherwise.
Attention parents: With Logitica your kids will develop the logical thinking needed to learn faster and succeed in all subjects. Logitica specifically teaches how to approach different types of mathematical problems in a logical manner and presents the concepts in an interesting, fun and unique way. The book has been provided with 200+ problems spread across 7 chapters. An ideal gift for 9+ year olds. An unique book on 3-step approach on logic building: Challenge, Strategy, Answer. Whether your child's future includes developing the next big app or video game, designing robots or embarking on a professional career in almost any field, they will need highly developed logical and analytical thinking. Why not start now with LOGITICA: The Brain Behind the Brain? Chapter-1: Number Box... Arithmetic Operations, Binary Operators, Reasoning Chapter-2: Number Cross....Arithmetic Operations, Binary Operators, Reasoning Chapter-3: Marbles in a box....Linear Equations Chapter-4: Average Cell....Linear Equations, Arithmetic Mean. Chapter-5: Wisgo Number Tile....Stimulating the left and right sides of the brain. Chapter-6: Number Pyramid.... Linear Equations, pyramid Chapter-7: Advanced Number Pyramid....Pascal's Triangle. Coefficient Rule Author Neelabh Kumar is the creator of Logitica. Having memorized the first 1500 digits of Pi (π) using sequential recollection, he is ranked among the top 150 on the Pi World Ranking List. He is the creator behind Wisgo Logitica, which stimulates both sides of the brain. One of the Wisgo Logiticas Kumar created has a patent filing in Hong Kong. After earning a Masters Degree from one of the most prestigious universities in India (IIT), Kumar is now employed in Hong Kong at a large financial firm, while also creating and designing a new Logitica, with more to come.
This book uses Western philosophical tradition to make a case for a form of thinking properly associated with ancient China. The book's thesis is that Chinese thinking is concrete rather than formal and abstract, and this is gathered in a variety of ways under the symbol "body thinking." The root of the metaphor is that the human body has a kind of intelligence in its most basic functions. When hungry the body gets food and eats, when tired it sleeps, when amused it laughs. In free people these things happen instinctively but not automatically. The metaphor of body thinking is extended far beyond bodily functions in the ordinary sense to personal and communal life, to social functions and to cultivation of the arts of civilization. As the metaphor is extended, the way to stay concrete in thinking with subtlety becomes a kind of ironic play, a natural adeptness at saying things with silences. Play and indirection are the roads around formalism and abstraction. Western formal thinking, it is argued, can be sharpened by Chinese body thinking to exhibit spontaneity and to produce healthy human thought in a community of cultural variety.
The Logic of Love in The Canterbury Tales argues that Geoffrey Chaucer’s magnum opus draws inventively on the resources of late medieval logic to conceive of love as an "insoluble." Philosophers of the fourteenth century expended great effort to solve insolubilia, like the notorious Liar paradox, in order to decide upon their truth or falsity. For Chaucer, however, and in keeping with Christ’s admonition from the Sermon on the Mount, the lover does not judge – does not decide on – the beloved. Through a series of detailed and rigorously "non-judgmental" readings, Manish Sharma provides new insight into each of the prologues and tales and intervenes into scholarly debates about their collective import. In so doing, The Logic of Love in The Canterbury Tales deploys Chaucer’s understanding of charity to consider the limitations of modern critical approaches to The Canterbury Tales, including deconstruction, psychoanalysis, and gender theory. In the course of the analysis, Sharma shows not only how love and medieval philosophy together inform Chaucerian composition, but also how Chaucer could serve as a resource for contemporary theoretical reflections on love and ethics.
First published in 1943, and revised for this 1952 edition, this book was intended for use by students of philosophy and as such traditional and modern developments in logic have been combined in a unified treatment. The author envisaged this volume as filling a gap for a simple, introductory text on formal logic, written from a modern point of view, unencumbered by traditional doctrine. This title provides a thorough introduction and grounding in the philosophy of logic, and was later revised after the author’s death to correct a number of logical errors — making this edition the most complete version of the work.
What Is Modal Logic Statements regarding necessity and possibility can be represented with the use of a type of logic known as modal logic. As a method for gaining a grasp of ideas like knowledge, obligation, and causality, it is an essential component of philosophy and other subjects that are closely related to it. For instance, the formula can be used to describe the statement that is known in the epistemic modal logic. Using the same formula, one can express that which is a moral responsibility within the framework of deontic modal logic. The conclusions that can be drawn from modal assertions are taken into consideration by modal logic. For instance, the majority of epistemic logics consider the formula to be a tautology, which is a representation of the concept that the only assertions that may be considered to have knowledge are those that are true. How You Will Benefit (I) Insights, and validations about the following topics: Chapter 1: Modal Logic Chapter 2: First-order Logic Chapter 3: Propositional Calculus Chapter 4: Saul Kripke Chapter 5: Kripke Semantics Chapter 6: Temporal Logic Chapter 7: Epistemic Modal Logic Chapter 8: Accessibility Relation Chapter 9: S5 (Modal Logic) Chapter 10: Dynamic Logic (Modal Logic) (II) Answering the public top questions about modal logic. (III) Real world examples for the usage of modal logic in many fields. (IV) 17 appendices to explain, briefly, 266 emerging technologies in each industry to have 360-degree full understanding of modal logic' technologies. Who This Book Is For Professionals, undergraduate and graduate students, enthusiasts, hobbyists, and those who want to go beyond basic knowledge or information for any kind of modal logic.