This paper comprises two parts. The first part is an introduction to Auriol’s moderate conceptualism, as it is presented in his Commentary on Book II of the Sentences, distinction 9, question 2, article 1. The second part is an edition of the text. In the introduction, I focus on Auriol’s use of the noetic tool of connotation. My thesis, in particular, is that connotation is a necessary prerequisite to his moderate conceptu- alism. To this purpose, the first part of this (...) introduction will be devoted to a brief presentation of Auriol’s conceptualism. In the second part, Auriol’s theory of essential predication will be presented. In the third part, I will present my claim that Auriol’s theory of essential predication can only be made sense of when read against the background of his theory of connotation as applied to intellectual cognition. Finally, I will offer a collation of Auriol’s Commentary on Book II of the Sentences, dis- tinction 9, question 2, article 1, obtained by collating eight manuscripts, which hand down Auriol’s text, that is, Firenze, Biblioteca nazionale centrale, ms. Conv. Soppr. B.6.121, Firenze, ms. Conv. Soppr. A. 3.120, Napoli, Biblioteca nazionale, ms. VII.C.3, Padova, Biblioteca Antoniana, ms. 161, scaff. ix, Paris, Bibliothèque nationale de France, ms. latin 15867; Pelplin, Biblioteka Seminarium duchownego, ms. 46/85, Vaticano (Città del), Biblioteca Apostolica, ms. Borgiano 404, Vaticano (Città del), Biblioteca Apostolica, ms. Vat. lat. 942. (shrink)

Francesco Patrizi was a competent Greek scholar, a mathematician, and a Neoplatonic thinker, well known for his sharp critique of Aristotle and the Aristotelian tradition. In this article I shall present, in the first part, the importance of the concept of a three-dimensional space which is regarded as a body, as opposed to the Aristotelian two-dimensional space or interval, in Patrizi’s discussion of physical space. This point, I shall argue, is an essential part of Patrizi’s overall critique of Aristotelian science, (...) in which Epicurean, Stoic, and mainly Neoplatonic elements were brought together, in what seems like an original theory of space and a radical revision of Aristotelian physics. Moreover, I shall try to show Patrizi’s dialectical method of definition, his geometrical argumentation, and trace some of the ideas and terms used by him back to Proclus’ Commentary on Euclid. This text of Proclus, as will be shown in the second part of the article, was also important for Patrizi’s discussion of mathematical space, where Patrizi deals with the status of mathematics and redefines some mathematical concepts such as the point and the line according to his new theory of space.Keywords: Francesco Patrizi; Space; Geometry; Mathematics; Aristotle; Proclus. (shrink)

This contribution investigates the first treatise on natural theology intended as such by its author. Nicholas Bonetus is the author of this treatise. The article examines Bonetus' life, works, and commitment to Scotism before surveying Duns Scotus' views on natural theology. Scotus is shown to have been optimistic regarding whether some doctrines now regarded to be strictly theological, such as the Trinity, can be proven by pure reason. Bonetus followed in Scotus' footsteps. The article surveys Bonetus' fundamental ideas on the (...) nature of natural theology. It is shown that he organized the science along the lines of an Aristotelian science, with the result that natural theology has a subject, and attributes that are demonstrated of the subject. The subject according to Bonetus is the first immoveable mover, and the science demonstrates various attributes of God, such as divine intellect and will, from which Bonetus derives the Trinitarian processions. Following the article is an appendix containing descriptions of the manuscripts, where it is shown that the majority do name the text «theologia naturalis». (shrink)

The Franciscan Geraldus Odonis (d. 1349) presented his indivisibilist theory of continua in Paris at a time when similar theses were advanced in the studia across the Channel. The Chancellor of the University of Oxford, Henry of Harclay (d. 1317), caused considerable stir among his colleagues by endorsing a mathematical atomism, and his most famous follower, Walter Chatton, O. F. M., developed his brand of atomism in the early 1320s. The present article focuses on one of the five different redactions (...) of Odonis’s famous question De continuo, preserved in his commentary on Book ii of Peter Lombard’s Sentences (d. 44, q. 4). The first part of the article examines the main differences between the various redactions of the question De continuo. The second part explores the philosophical content and the circumstances surrounding the redaction found in Book ii of Odonis’s Sentences commentary. While acknowledging that Odonis’s atomism is similar to Harclay’s, it is argued that Odonis’s theory is a significant departure from the type of atomism espoused by Harclay. The Appendix provides the first complete critical edition of the said redaction of Odonis’s question De continuo. (shrink)