This book demonstrates how, through cross-tradition engagement, insights and engaging treatments from the Chinese philosophical tradition can work with relevant resources from modern logic and contemporary philosophy to enhance our understanding of two basic principles of logic: the law of identity and the law of non-contradiction. The law of identity and the law of non-contradiction are widely accepted principles in logic and other intellectual pursuits. However, there are disagreements as to how to understand and treat the genuine structures and contents of these two basic principles. This book provides a holistic inquiry into these principles for the sake of enhancing our understanding and treatment of them from the vantage point of cross-tradition engagement. It begins by offering a philosophical interpretation of three classical texts in Chinese philosophy in their respective contexts: the “Bai-Ma-Lun” in Gongsun Long’s texts, the “Xiao-Qu” in the Later Mohist texts, and Lao Zi’s Dao-De-Jing in classical Daoism. The author explains an innovative dual-track characterization of relative identity that is informed by relevant resources from these texts as well as Western philosophical traditions. He shows how this cross-tradition engaging approach can make constructive and significant contributions to the jointly concerned fundamental issues of identity and reference in logic, philosophy of logic and language, metaphysics, as well as philosophy more generally. Cross-Tradition Engagement on the Laws of Logic will appeal to scholars and advanced students working in philosophy of logic, philosophy of language, Chinese philosophy, and comparative philosophy.

Science Without Numbers caused a stir in philosophy on its original publication in 1980, with its bold nominalist approach to the ontology of mathematics and science. Hartry Field argues that we can explain the utility of mathematics without assuming it true. Part of the argument is that good mathematics has a special feature ("conservativeness") that allows it to be applied to "nominalistic" claims (roughly, those neutral to the existence of mathematical entities) in a way that generates nominalistic consequences more easily without generating any new ones. Field goes on to argue that we can axiomatize physical theories using nominalistic claims only, and that in fact this has advantages over the usual axiomatizations that are independent of nominalism. There has been much debate about the book since it first appeared. It is now reissued in a revised contains a substantial new preface giving the author's current views on the original book and the issues that were raised in the subsequent discussion of it.

Vols. for 1969- include a section of abstracts.