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Plotinus stands at a crossroads in ancient philosophy, between the more than 600 years of philosophy that came before him and the new Platonic tradition. He was the first and perhaps the greatest systematizer of Plato's thought, and all later students of Plato in the following centuries approached Plato through him. This Companion from a new generation of ancient philosophy scholars reflects the current state of research on Plotinus, with chapters on topics including mathematics, fate and determinism, happiness, the theory of forms, categories of reality, matter and evil, and Plotinus' legacy. The volume offers an accessible overview of the thought of one of the pivotal figures in the history of philosophy, and reveals his importance as a thinker whose impact goes far beyond his importance as an interpreter of Plato.
The three ancient philosophical introductions translated in this volume flesh out our picture of what it would have been like to sit in a first-year Philosophy course in ancient Alexandria. Ammonius (AD 445-517/26) set up a new teaching programme in Alexandria with up to six introductions to the philosophy curriculum, which made it far more accessible, and encouraged its spread from Greek to other cultures. This volume's three introductory texts include one by his student Olympiodorus and one each by Olympiodorus' students Elias and David. Elias' Introductions to Philosophy starts with six definitions of Philosophy, to which David adds replies to the sceptical question whether there is such a thing as Philosophy. Olympiodorus' text translated here is an Introduction to Logic, which is just one of the three introductions he wrote himself.
Re-examines the concept of immortality in ancient philosophy from the Presocratics to Augustine.
This volume charts the radical transformation of an inner city neighbourhood in late antique Carthage which was excavated over a five-year period by a team from the University of Cambridge. Bordering the main thoroughfare leading from the Brysa Hill to the ports, the neighbourhood remained primarily a residential one from the second century until 530s AD when a substantial basilica was constructed over the eastern half of the insula. Further extensive modifications were made to the basilica half-a-century later when the structures on the western half of the insula were demolished and the basilica greatly enlarged with the addition of a new east-west aisles, a large monumental baptistery and ...
This book explores ancient thinking about causation and creation, considering the perspectives of key Christian and pagan thinkers.
This is the first English translation of Simplicius' responses to Philoponus' Against Aristotle on the Eternity of the World. The commentary is published in two volumes: Ian Mueller's previous book in the series, Simplicius: On Aristotle On the Heavens 1.2-3, and this book on 1.3-4. Philoponus, the Christian, had argued that Aristotle's arguments do not succeed. For all they show to the contrary, Christianity may be right that the heavens were brought into existence by the only divine being and one moment in time, and will cease to exist at some future moment. Simplicius upholds the pagan view that the heavens are eternal and divine, and argues that their eternity is shown by their astronomical movements coupled with certain principles of Aristotle. The English translation in this volume is accompanied by a detailed introduction, extensive commentary notes and a bibliography.
In The Heirs of Theodore Seth M. Stadel examines Aḥob of Qatar, a late 6th-century East Syriac biblical commentator, and his surviving Old Testament exegetical works. He further investigates what can be deduced of Aḥob’s influence on the later East Syriac exegetical tradition, and he details the originality of Aḥob’s exegesis, especially in comparison with earlier and contemporary Greek and Syriac sources. By presenting the first annotated edition, English translation, and study of Aḥob’s extant Old Testament exegetical works, Stadel is able to show that Aḥob represents a distinct voice within the East Syriac exegetical tradition.
Plato’s Phaedo has never failed to attract the attention of philosophers and scholars. Yet the history of its reception in Antiquity has been little studied. The present volume therefore proposes to examine not only the Platonic exegetical tradition surrounding this dialogue, which culminates in the commentaries of Damascius and Olympiodorus, but also its place in the reflections of the rival Peripatetic, Stoic, and Sceptical schools. This volume thus aims to shed light on the surviving commentaries and their sources, as well as on less familiar aspects of the history of the Phaedo’s ancient reception. By doing so, it may help to clarify what ancient interpreters of Plato can and cannot offer their contemporary counterparts.
Étienne Pasquier (1529–1615) was a lawyer, royal official, man of letters, and historian. He represented the University of Paris in its 1565 suit to dislodge a Jesuit school from Paris. Despite royal support, the Jesuits remained in conflict with many institutions, which in 1595 led to their expulsion from much of the realm. With ever-increasing polemics, Pasquier continued to oppose the Jesuits. To further his aims, he published a dialog between a Jesuit (almost certainly Louis Richeome) and a lawyer (Pasquier himself). He called it the Jesuits’ Catechism (1602). Pasquier’s work did not stop the French king from welcoming the Jesuits back. However, Pasquier’s Catechism remained central to Jansenist and other anti-Jesuit agitation up to the Society’s 1773 suppression and beyond.
An invaluable reference book on the mathematics of Greek antiquity Euclid, Archimedes, and Apollonius are familiar names to many of us, and their contributions have shaped mathematical practice up to modern times. Yet the mathematical activity of Greek antiquity extended far beyond their achievements and was furthered by diverse individuals in different contexts. Sourcebook in the Mathematics of Ancient Greece and the Eastern Mediterranean brings together an extensive collection of primary source materials that document the extraordinary breadth of mathematical ideas developed in the Eastern Mediterranean from 500 BCE to 500 CE, a millennium in which Greek cultural influence spanned the anci...