On Indivisible Lines (or De Lineis Insecabilibus) is a short treatise attributed to Aristotle, but likely written by a member of the Peripatetic school some time before the 2nd century BC.
On Indivisible Lines seeks to refute Xenocrates' views on lines and minimal parts.
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Indivisible — In di*vis i*ble, n. 1. That which is indivisible. [1913 Webster] By atom, nobody will imagine we intend to express a perfect indivisible, but only the least sort of natural bodies. Digby. [1913 Webster] 2. (Geom.) An infinitely small quantity… … The Collaborative International Dictionary of English
mathematics — /math euh mat iks/, n. 1. (used with a sing. v.) the systematic treatment of magnitude, relationships between figures and forms, and relations between quantities expressed symbolically. 2. (used with a sing. or pl. v.) mathematical procedures,… … Universalium
Xenocrates — Infobox Philosopher region = Western Philosophy era = Ancient philosophy color = #B0C4DE image size = 200px image caption = Xenocrates name = Xenocrates birth = c. 396 BC, Chalcedon death = c. 314 BC, Athens school tradition = Platonism main… … Wikipedia
Aristotle — /ar euh stot l/, n. 384 322 B.C., Greek philosopher: pupil of Plato; tutor of Alexander the Great. * * * born 384, Stagira died 322 BC, Chalcis Greek philosopher and scientist whose thought determined the course of Western intellectual history… … Universalium
Plato: metaphysics and epistemology — Robert Heinaman METAPHYSICS The Theory of Forms Generality is the problematic feature of the world that led to the development of Plato’s Theory of Forms and the epistemological views associated with it.1 This pervasive fact of generality appears … History of philosophy
Loeb Classical Library — The Loeb Classical Library is a series of books, today published by the Harvard University Press, which presents important works of ancient Greek and Latin Literature in a way designed to make the text accessible to the broadest possible audience … Wikipedia
Corpus Aristotelicum — Part of a series on Aristotelianism … Wikipedia
Method of indivisibles — Indivisible In di*vis i*ble, n. 1. That which is indivisible. [1913 Webster] By atom, nobody will imagine we intend to express a perfect indivisible, but only the least sort of natural bodies. Digby. [1913 Webster] 2. (Geom.) An infinitely small… … The Collaborative International Dictionary of English
atom — /at euhm/, n. 1. Physics. a. the smallest component of an element having the chemical properties of the element, consisting of a nucleus containing combinations of neutrons and protons and one or more electrons bound to the nucleus by electrical… … Universalium
Atom — The atom is the smallest unit of an element that retains the chemical properties of that element. An atom has an electron cloud consisting of negatively charged electrons surrounding a dense nucleus. The nucleus contains positively charged… … Wikipedia
