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Zeno’s Paradoxes In the fifth century B.C.E., Zeno offered arguments that led to conclusions contradicting what we all know from our physical experience—that runners run, that arrows fly, and that there are many different things in the world. The arguments were paradoxes for the ancient Greek philosophers. Because many of the arguments turn crucially on the notion that space and time are infinitely divisible, Zeno
Hamid al-Din al-Kirmani (d. 1020) Hamid al-Din al-Kirmani was a prominent Ismaili missionary during the reign of the Fatimid caliph-imam al-Hakim (996-1021). He was of Persian origin and was probably born in the province of Kirman. He seems to have spent the greater part of his life as a Fatimid da‘i (missionary) in Iraq (in Baghdad and Basra) and in central and western parts of
Minucius Felix (c. 2nd and 3rd cn. C.E.) Minucius Felix was a Roman advocate, rhetorician, and Christian apologist. Like Lactantius, Minucius was a convert to Christianity. His only known work, the dialogue Octavius, is one of the earliest examples of Latin apologetics; it is an attack upon paganism and skepticism, and a defense of early Christianity as it was known in the Roman world. Minucius
Mathematical Platonism Mathematical platonism is any metaphysical account of mathematics that implies mathematical entities exist, that they are abstract, and that they are independent of all our rational activities. For example, a platonist might assert that the number pi exists outside of space and time and has the characteristics it does regardless of any mental or physical activities of human beings. Mathematical platonists are often
Mathematical Nominalism Mathematical nominalism can be described as the view that mathematical entities—entities such as numbers, sets, functions, and groups—do not exist. However, stating the view requires some care. Though the opposing view (that mathematical objects do exist) may seem like a somewhat exotic metaphysical claim, it is usually motivated by the thought that mathematical objects are required to exist in order for mathematical claims
Jeanne-Françoise Frémyot, Baronne de Chantal (1572—1641) Canonized a Catholic saint in 1767, Jeanne de Chantal (Jane of Chantal) has rarely been the object of philosophical analysis. Until recently, her influence has largely confined itself to the Visitation order she founded and to the network of schools sponsored by the Visitation nuns. Contemporary theologians, however, have studied her works from the perspective of spirituality. Her extensive