Epistemic Justification We often believe what we are told by our parents, friends, doctors, and news reporters. We often believe what we see, taste, and smell. We hold beliefs about the past, the present, and the future. Do we have a right to hold any of these beliefs? Are any supported by evidence? Should we continue to hold them, or should we discard some? These

Global Ethics: Capabilities Approach The capabilities approach is meant to identify a space in which we can make cross-cultural judgments about ways of life. The capabilities approach is radically different from, yet indebted to, traditional ethical theories such as virtue ethics, consequentialism and deontology. This article begins with a background on global ethics. This situates the capabilities approach as a possible solution to the problems

Morality and Cognitive Science What do we know about how people make moral judgments? And what should moral philosophers do with this knowledge? This article addresses the cognitive science of moral judgment. It reviews important empirical findings and discusses how philosophers have reacted to them. Several trends have dominated the cognitive science of morality in the early 21st century. One is a move away from

Scotus: Knowledge of God Any discussion of John Duns Scotus (1266—1308) on our knowledge of God has to be a discussion of Scotus’s thesis that we have concepts univocal to God and creatures. By this, Scotus means that some one idea can equally represent both God and other types of things. This is striking even to modern ears and was perhaps more so for Scotus’s

St. Louis Hegelians The common name given to a group of amateur philosophers founded and led by William Torrey Harris (1835-1909) and Henry Conrad Brokmeyer (1828-1906). Harris, a New Englander born in Connecticut and educated at Yale, first became acquainted with idealism through the Transcendentalists, mainly from his attendance in 1857 at the Orphic Seer’s Conversations of Amos Bronson Alcott (1799-1888). The experience inspired Harris

Constructive Mathematics Constructive mathematics is positively characterized by the requirement that proof be algorithmic. Loosely speaking, this means that when a (mathematical) object is asserted to exist, an explicit example is given: a constructive existence proof demonstrates the existence of a mathematical object by outlining a method of finding (“constructing”) such an object. The emphasis in constructive theory is placed on hands-on provability, instead of