In his Exhortation to Philosophy (Protrepticus), the Neoplatonic philosopher Iamblichus famously preserves material culled from lost works of ancient philosophy, including dialogues of Aristotle. He also preserves a work entitled On Wisdom and ascribed to the Pythagorean philosopher Archytas of Tarentum, who was a friend and challenger of Plato. The text On Wisdom is a later Hellenistic production, probably written in the 1st century BCE, but it presents an important piece in the puzzle of reconstructing Pythagoreanism for the Hellenistic (...) and Post-Hellenistic periods. On Wisdom provides ps-Archytas' views on the nature, pursuit, and purposes of philosophy, as well as the division of the parts of knowledge. This article presents the first complete modern translation into English and analysis of this work, whilst also explaining the precise ways in which its first critic, Iamblichus, appropriates its content to Neoplatonic theories. (shrink)

This article aims to shed light on certain aspects of Iamblichus’ theory of time that have not been sufficiently examined to date in the scholarly literature. As of today, there are a mere handful of scholarly works tackling Iamblichus’ solutions to the paradoxes of time in particular, and his contribution to the developments of the Neoplatonic theory of the subject more generally. This article attempts to redress the lack of literature on this topic by examining Iamblichus’ response to Aristotle’s and (...) Pseudo-Archytas’ theories of time. It begins with a brief survey of the philosophical developments that led to and were formative for Iamblichus’ philosophical explorations of the area in question. Then it moves on to provide a detailed account of Iamblichus’ own unique and puzzling theory of time. The author applies the method of comparative analysis, scrutinizing Iamblichus’ solution to the paradoxes of time against the backdrop of Aristotle’s and Pseudo-Archytas’ theories. The author identifies firm scholarly grounds for doing so from within the tradition of Iamblichus studies initiated by the ground-breaking research of Shmuel Sambursky and Salomon Pines and continued, inter alia, in the subtly nuanced analysis of Richard Sorabji and John Dillon. The author concludes that Iamblichus successfully resolved the paradoxes of time and that his conception lent itself to a more effective highlighting of the ordering function of time. (shrink)

This article aims to shed light on certain aspects of Iamblichus’ theory of time that have not been sufficiently examined to date in the scholarly literature. As of today, there are a mere handful of scholarly works tackling Iamblichus’ solutions to the paradoxes of time in particular, and his contribution to the developments of the Neoplatonic theory of the subject more generally. This article attempts to redress the lack of literature on this topic by examining Iamblichus’ response to Aristotle’s and (...) Pseudo-Archytas’ theories of time. It begins with a brief survey of the philosophical developments that led to and were formative for Iamblichus’ philosophical explorations of the area in question. Then it moves on to provide a detailed account of Iamblichus’ own unique and puzzling theory of time. The author applies the method of comparative analysis, scrutinizing Iamblichus’ solution to the paradoxes of time against the backdrop of Aristotle’s and Pseudo-Archytas’ theories. The author identifies firm scholarly grounds for doing so from within the tradition of Iamblichus studies initiated by the ground-breaking research of Shmuel Sambursky and Salomon Pines and continued, inter alia, in the subtly nuanced analysis of Richard Sorabji and John Dillon. The author concludes that Iamblichus successfully resolved the paradoxes of time and that his conception lent itself to a more effective highlighting of the ordering function of time. (shrink)

Intent upon harmonizing doctrines of their predecessors, some Neoplatonic commentators are faced with a problem of resolving doctrinal discrepancies so as to restore the συµφωνία in the history of philosophy. This article considers a particular example of this attempt ats harmonization: how Simplicius reconciles Aristotle's Categories with the Neopythagorean doctrine of the Pseudo-Archytas. The chronological inversion introduced by the counterfeiter produces remarkable effects on the late Platonic doctrine about general terms, to the extent that a commentator such as (...) Simplicius works to reduce the dissonance between Archytas' and Aristotle's words. This paper has three aims: to restore the general grid that Simplicius uses for reading and commenting on Archytas through Aristotle; to identify the exegetical strategies aimed at a doctrinal reconciliation; to consider a specific case, provided by the doctrine of weight, which engenders a new physical theory by Simplicius. (shrink)

This paper critically examines the use of the name 'Pseudo-Archytas' to refer to two aspects of the reception of Archytas of Tarentum in antiquity: the 'author-inflection' and the 'authority-inflection'. In order to make progress on our understanding of authority and authorship within the Pythagorean tradition, it attempts to reconstruct Porphyry's views on the importance of Archytas as guarantor of Pythagorean authenticity in the former's lost work On the History of the Philosophers by considering a fragment preserved (...) in Arabic by Ibn Abī Uṣaybi‘a. The article finally argues that a range of problems attend our use of the term 'pseudo-Archytas', which is not fit for purpose when considering the evidence regarding authorship and authority in the Pythagorean tradition. It recommends a more critical approach to the notion of authenticity within the Pythagorean tradition and suggests a new term, 'Archytism', as a more useful point of reference. (shrink)

Archytas of Tarentum, a contemporary and associate of Plato, was a famous Pythagorean, mathematician, and statesman of Tarentum. Although his works are lost and most of the fragments attributed to him were composed in later eras, they nevertheless contain valuable information about his thought. In particular, the fragments of On Law and Justice are likely based on a work by the early Peripatetic biographer Aristoxenus of Tarentum. The fragments touch on key themes of early Greek ethics, including: written and (...) unwritten laws; freedom and self-sufficiency; moderation of the emotions and cultivation of virtues; equality and the competence of the majority to participate in government; criticism of “rule by an individual”; a theory of the ideal “mixed constitution”; distributive and corrective justice and punishment, and of the rule of law. The fragments also contain one of the only positive accounts of democracy in ancient Greek philosophy. (shrink)

Pseudo-Archytas.--Iamblichus.--Proclus.--Damascius.--Simplicius.--Plutarch.--Tatian.

The paper offers a running commentary on ps-Archytas’ On Intellect and Sense Perception (composed ca. 80 BCE), with the aim to provide a clear description of Hellenistic/post-Hellenistic Pythagorean epistemology. Through an analysis of the process of knowledge and of the faculties that this involves, ps-Archytas presents an original epistemological theory which, although grounded in Aristotelian and Platonic theories, results in a peculiar Pythagorean criteriology that accounts for the acquisition and production of knowledge, as well as for the specific (...) competences of each cognitive faculty. (shrink)

En 1965, H. Thesleff offrait le premier recueil des textes pseudopythagoriciens parvenus (The Pythagorean texts of the Hellenistic period, Abo Akademi, Abo). Certains d’entre eux ont depuis fait l’objet d’études spécifiques : le traité Sur la nature du monde et de l’âme du Pseudo-Timée de Locres par M. Baltes (Leiden, 1972), le traité Sur les catégories du Pseudo-Archytas par T. A. Szlezák (Berlin / New York, 1972) et les traités éthiques attribués à Archytas, Métopos, Théagès et (...) Euriphamos p... (shrink)

One of the most famous and most important commentaries of the Neoplatonist Simplicius treats the Physics of Aristotle. Several times, having commented the text within the Aristotelian frame, Simplicius treats the same subject again but now under a Neoplatonist perspective. These texts are called corollaries and one of them is about time. Discussing other Neoplatonist views about time (esp. Pseudo-Archytas, Plotinus, Damascius, Jamblichus), he tries to clarify the nature of our physical time arising from and differentiating (diakrisis) a (...) ”first“ unmoving time. What Simplicius calls ”first time“ is the very first difference in being, identical with the fact that the soul (psyche) contains the structure of the totality of things in itself before they exist materially (vorweg-bei-anderem-Sein der Seele), which makes possible the original synthesis of becoming. Following this line, our physical time brings unity to the ever changing nature. (shrink)

This volume presents the first Italian translation with commentary of the Doric Pseudo-Pythagorean texts, which are ascribed to Archytas and Brontinus and deal with metaphysical, logical, and epistemological questions. These texts probably date from the 1st century BCE and are the product of a re-emerging dogmatic interpretation of Plato's dialogues.

In _Aristotle’s Empiricism_, Jean De Groot argues that an important part of Aristotle’s natural philosophy has remained largely unexplored and shows that much of Aristotle’s analysis of natural movement is influenced by the logic and concepts of mathematical mechanics that emerged from late Pythagorean thought. De Groot draws upon the pseudo-Aristotelian_ Physical Problems_ XVI to reconstruct the context of mechanics in Aristotle’s time and to trace the development of kinematic thinking from Archytas to the Aristotelian _Mechanics_. She shows (...) the influence of kinematic thinking on Aristotle’s concept of power or potentiality, which she sees as having a physicalistic meaning originating in the problem of movement. De Groot identifies the source of early mechanical knowledge in kinesthetic awareness of mechanical advantage, showing the relation of Aristotle’s empiricism to more ancient experience. The book sheds light on the classical Greek understanding of imitation and device, as it questions both the claim that Aristotle’s natural philosophy codifies opinions held by convention and the view that the cogency of his scientific ideas depends on metaphysics. (shrink)

Ancient Greek music was purely or predominantly melodic; and in such music subtleties of intonation count for much. If our sources of information about the intervals used in Greek music are not always easy to interpret, they are at any rate fairly voluminous. On the one hand we have Aristoxenus, by whom musical intervals were regarded spatially and combined and subdivided by the processes of addition and subtraction; for him the octave consisted of six tones, and the tone was exactly (...) divisible into fractions such as the half and quarter, so that the fourth was equal to two tones and a half, the fifth to three tones and a half, and so on. On the other hand we have preserved for us in Ptolemy's Harmonics the computations of a number of mathematicians, who realized correctly that intervals could only be expressed as ratios , that the octave was less than the sum of six whole tones and that this tone could not be divided into equal parts. These authorities are Archytas, the Pythagorean of the early fourth century, Eratosthenes , Didymus and Ptolemy himself . To these we must add the scale of Plato's Timaeus and, closely related to it, the computations of the pseudo-Philolaus and of Boethius himself . Aristoxenus is less easy to understand than the mathematicians because of the unscientific nature of his postulates. His importance, however, is very great, not only from his comparatively early date but because he claims to champion the direct musical consciousness against the scientific approach of some of his predecessors and contemporaries. (shrink)

Archytas of Tarentum is one of the three most important philosophers in the Pythagorean tradition, a prominent mathematician, who gave the first solution to the famous problem of doubling the cube, an important music theorist, and the leader of a powerful Greek city-state. He is famous for sending a trireme to rescue Plato from the clutches of the tyrant of Syracuse, Dionysius II, in 361 BC. This 2005 study was the first extensive enquiry into Archytas' work in any (...) language. It contains original texts, English translations and a commentary for all the fragments of his writings and for all testimonia concerning his life and work. In addition there are introductory essays on Archytas' life and writings, his philosophy, and the question of authenticity. Carl A. Huffman presents an interpretation of Archytas' significance both for the Pythagorean tradition and also for fourth-century Greek thought, including the philosophies of Plato and Aristotle. (shrink)

Patrick L. Miller - Archytas of Tarentum: Pythagorean, Philosopher, and Mathematician-King - Journal of the History of Philosophy 46:1 Journal of the History of Philosophy 46.1 165-166 Muse Search Journals This Journal Contents Reviewed by Patrick Lee Miller Duquesne University Carl Huffman, Archytas of Tarentum: Pythagorean, Philosopher, and Mathematician-King. Cambridge-New York: Cambridge University Press, 2005. Pp. xv + 665. Cloth, $180.00. Archytas of Tarentum has in some ages been considered a major philosopher. He was one of the (...) three most important early Pythagoreans—along with Philolaus and Pythagoras himself—and so his reputation has risen and fallen with the popularity of this movement. When Pythagoreanism captivated some Romans at the end of the Republic, they championed him as a native talent; much later, some medieval Europeans inflated him into one of the great wise men of the ancient world. But Pythagoreanism has ebbed in recent centuries, and Archytas is now known only to specialists in ancient philosophy, and even then only by acquaintance from a few passages of Plato and.. (shrink)

The works of Plato have been a cornerstone of Western philosophy for centuries, inspiring countless readers and thinkers over the course of millennia. But not all of the writings attributed to Plato are genuine. In this scholarly investigation, W.A. Heidel explores the origins and authenticity of some of these so-called 'pseudo-Platonic' texts, providing insights into the ways in which ancient cultures valued and appropriated the ideas of its greatest thinkers. This work has been selected by scholars as being culturally (...) important, and is part of the knowledge base of civilization as we know it. This work is in the "public domain in the United States of America, and possibly other nations. Within the United States, you may freely copy and distribute this work, as no entity (individual or corporate) has a copyright on the body of the work. Scholars believe, and we concur, that this work is important enough to be preserved, reproduced, and made generally available to the public. We appreciate your support of the preservation process, and thank you for being an important part of keeping this knowledge alive and relevant. (shrink)

Pseudo‐mechanistic explanations in psychology and cognitive neuroscienceThis paper focuses on the level of systems/cognitive neuroscience. It argues that the great majority of explanations in psychology and cognitive neuroscience is “pseudo‐mechanistic.” On the basis of various case studies, Hommel argues that cognitive neuroscience should move beyond what he calls an “Aristotelian phase” to become a mature “Galilean” science seeking to discover actual mechanisms of cognitive phenomena.

The solution attributed to Archytas for the problem of doubling the cube is a landmark of the pre-Euclidean mathematics. This paper offers textual arguments for a new reading of the text of Archytas’ solution for doubling the cube, and an approach to the solution which fits closely with the new reading. The paper also reviews modern attempts to explain the text, which are as complicated as the original, and its connections with some xvi-century mathematical results, without any documented (...) relation to Archytas’ doubling the cube. (shrink)

We develop and test a model of pseudo-transformational leadership. Pseudo-transformational leadership is manifested by a particular combination of transformational leadership behaviors, and is differentiated from both transformational leadership and laissez-faire -leadership. Survey data from senior managers show differential outcomes of transformational, pseudo-transformational, and laissez-faire leadership. Possible extensions of the theoretical model and directions for future research are offered.

De mundo is a protreptic to philosophy in the form of a letter to Alexander the Great and is traditionally ascribed to Aristotle. It offers a unique view of the cosmos, God and their relationship, which was inspired by Aristotle but written by a later author. The author provides an outline of cosmology, geography and meteorology, only to argue that a full understanding of the cosmos cannot be achieved without a proper grasp of God as its ultimate cause. To ensure (...) such a grasp, the author provides a series of twelve carefully chosen interlocking analogies, building a complex picture in the reader's mind. The work develops a distinctly Aristotelian picture of God and the cosmos while paying tribute to pre-Aristotelian philosophers and avoiding open criticism of rival schools of philosophy. De mundo exercised considerable influence in late antiquity and then in the Renaissance and Early Modern times. (shrink)

De mundo is a protreptic to philosophy in the form of a letter to Alexander the Great and is traditionally ascribed to Aristotle. It offers a unique view of the cosmos, God and their relationship, which was inspired by Aristotle but written by a later author. The author provides an outline of cosmology, geography and meteorology, only to argue that a full understanding of the cosmos cannot be achieved without a proper grasp of God as its ultimate cause. To ensure (...) such a grasp, the author provides a series of twelve carefully chosen interlocking analogies, building a complex picture in the reader's mind. The work develops a distinctly Aristotelian picture of God and the cosmos while paying tribute to pre-Aristotelian philosophers and avoiding open criticism of rival schools of philosophy. De mundo exercised considerable influence in late antiquity and then in the Renaissance and Early Modern times. (shrink)

This work is the second part of a critical textual edition that is devoted to an extraordinarily rich collection of manuscripts with equally remarkable historical significance dating from late Christian antiquity.

This volume is a new edition of a collection of problems in natural science and medicine which has been variously attributed to Aristotle and to Alexander of Aphrodisias; the collection includes material from both the Hellenistic and Roman periods.

This paper explores the influence of the fifth-century Christian Neoplatonist Pseudo-Dionysius the Areopagite (Denys) on the twentieth-century philosopher of science Paul Feyerabend. I argue that the later Feyerabend took from Denys a metaphysical claim—the ‘doctrine of ineffability’—intended to support epistemic pluralism. The paper has five parts. Part one introduces Denys and Feyerabend’s common epistemological concern to deny the possibility of human knowledge of ultimate reality. Part two examines Denys’ arguments for the ‘ineffability’ of God as presented in On the (...) Divine Names . Part three then explores how Feyerabend imported Denys’ account of divine ineffability into his own metaphysics to provide a novel argument for epistemic pluralism. Part four explains the significance of an appreciation of Dionyius’ influence for our understanding of Feyerabend. I conclude that Denys was a significant and neglected influence upon the later Feyerabend. (shrink)

A pseudotree is a partially ordered set for which is a linear ordering for each . Define , the pseudo treealgebra over T, as the subalgebra of the power set of T generated by where . It is shown that every pseudo treealgebra is embeddable into an interval algebra; thus it is a retractive Boolean algebra. Moreover, superatomicity of is described using conditions on.