 Aristotle's Physics, frontispice of an 1837 edition Physics (or "Physica", or "Physicae Auscultationes" meaning "lessons") is a key text in the philosophy of Aristotle. It inaugurates in the current Andronichean order, the long series of Aristotle's physical, cosmological and biological works, and is preliminary to them. This collection of treatises or lessons deals with theoretical, methodological, philosophical concerns, rather than physical theories or contents of particular investigations. It sets the bases for the scientist to study the world subject to change, and change, or movement, or motion (kinesis) is one of the chief topics of the work. Image File history File links Download high resolution version (525x774, 150 KB) Aristotle, Physica, first page. ...
Image File history File links Download high resolution version (525x774, 150 KB) Aristotle, Physica, first page. ...
Aristotle (Greek: Aristotélēs) (384 BC – March 7, 322 BC) was a Greek philosopher, a student of Plato and teacher of Alexander the Great. ...
Andronicus of Rhodes (c. ...
Books The Physics is composed of eight books.
Book I Book I discusses the scientist's approach to nature and the world of changing things: remarks on method, a discussion of how some ancestors viewed nature, and the basic elements of change: a property (privation), which is overcome by its opposite (form), both of them belonging to a subject (substrate) which is not altered in the change.
Book II Book II introduces the term "nature" (Gr. physis) as "the ability of setting itself in motion". Thus, those entities are natural which are capable of starting to move, e.g. growing, acquiring qualities, displacing themselves, and finally being born and dying. (Artificial entities are not born, nor can they grow or feed themselves). Here is also where Aristotle presents his theory of the four causes; the particular importance of the final cause, the purpose (telos), in nature, is stressed and contrasted with the way in which nature doesn't usually work, chance (and luck). Something happens by chance when all the stages, which would usually lead to it, coincidentally sum without being purposefully chosen, and produce a result similar to the teleologically caused one. This applies in human decisions as well as in nature. Aristotle (Greek: Aristotélēs) (384 BC – March 7, 322 BC) was a Greek philosopher, a student of Plato and teacher of Alexander the Great. ...
It has been suggested that Teleology be merged into this article or section. ...
Teleology (telos: end, purpose) is the philosophical study of design, purpose, directive principle, or finality in nature or human creations. ...
Books III and IV Books III and IV are akin in interest and probably formed a textual whole, defining the preconditions of motion. Book III begins with a very controversial definition of change involving the metaphysical notions of potentiality and actuality: it is the passage from being something potentially and becoming it actually, and this is the structure every natural phenomenon can be reduced to. The rest of the book is a treatment of infinity, a property which no physical magnitude can have, and which (both by addition and by division) only exists "upon reflection".
Book IV prosecutes discussing the preconditions of motion with treating place (topos), and the various ways a thing can "be in" another (bodies can occupy place without us having to accept the existence of void); and time (khronos), which is a constant attribute of movements and which, Aristotle thinks, doesn't exist on its own but is relative to the things. The relationship among time, motion and the human soul is not univocally settled down: time is defined as "the number of movement in respect of before and after", so it cannot exist without that; but it is also said that it is the soul, capable of measuring the movement, which makes there be time.
Books V and VI Books V and VI deal with how motion works. Book V classifies four species of movement, depending on where are the opposites located: in the categories of quantity (e.g. a change in dimensions: from great to small), quality (as for colors: from pale to dark), place (local movements generally go from up downwards and vice versa), or, more controversially, substance. In fact, substances do not have opposites, so it is inappropriate to say that something properly becomes, from not-man, man: generation and corruption are not kinesis in the full sense. On Generation and Corruption (or De Generatione et Corruptione) is a text by Aristotle. ...
Book VI discusses how a changing thing can reach the opposite state, if it has to pass through the infinite intermediate stages. It investigates by rational and logical arguments the notions of continuity and division, establishing that change -and time, and place, consequently- are not divisible into indivisible parts; they are not mathematically discrete but continuous, infinitely divisible. This implies, on Aristotle's view, that there can be no first stage of change: there is no definite moment when the motion begins. This discussion, together with that of speed and the different behaviour of the four different species of motion, eventually helps Aristotle contrast Zeno on his claim that the existence of motion is absurd, by replying to his paradoxes. Look up discrete in Wiktionary, the free dictionary. ...
Zeno of Elea (IPA:zÉ›noÊŠ, É›lɛɑË)(circa 490 BC? – circa 430 BC?) was a pre-Socratic Greek philosopher of southern Italy and a member of the Eleatic School founded by Parmenides. ...
Zenos paradoxes are a set of paradoxes devised by Zeno of Elea to support Parmenides doctrine that all is one and that contrary to the evidence of our senses, the belief in plurality and change is mistaken, and in particular that motion is nothing but an illusion. ...
Book VII Book VII briefly deals with the relationship of the moved to his mover, which Aristotle describes in substantial divergence with Plato's theory of the soul as capable of setting itself in motion (Laws book X, Phaedrus, Phaedo): everything which moves, is moved by other. He then tries to commensurate the species of motion and their speeds, with the local change (locomotion, phorà) as the most fundamental to which the others can be reduced. For other uses, see Plato (disambiguation). ...
The Laws is Platos last and longest dialogue. ...
The Phaedrus, written by Plato, is a dialogue between Platos main protagonist, Socrates, and Phaedrus, an interlocutor in several dialogues. ...
This article needs to be cleaned up to conform to a higher standard of quality. ...
Book VII has also come to us in an alternative version, not included in the Bekker edition. Aristotelis Opera Omnia from year 1837. ...
Book VIII Book VIII (which occupies almost a fourth of the entire Physics, and probably constituted originally an independent course of lessons) discusses two main topics, though with a wide deployment of arguments: the time limits of the universe, and the existence of a Prime Mover. Isn't the universe eternal, has it had a beginning, will it ever end? Aristotle's response, as a Greek, could hardly be affirmative, never having been told of a creatio ex nihilo (for the first appearance of this concept in philosophy, see St. Augustine); but he also has philosophical reasons for denying that motion didn't exist all along, on the grounds of the theory presented in the earlier books of the Physics. The eternity of motion is also confirmed by the existence of a substance which is different from all the others in lacking matter; being pure form, it is also in an eternal actuality, not being imperfect in any respect; hence needing not to move. This is demonstrated by describing the celestial bodies thus: the first things to be moved must undergo an infinite, single and continuous movement, that is, circular. This is not caused by any contact but (I integrate the view contained in the Metaphysics, bk. XII) by love and aspiration. This article or section does not cite its references or sources. ...
Augustinus redirects here. ...
This article is on Aristotelian and Neo-Aristotelian definitions of God. ...
Bibliography Die Aristotelische Physik, W. Wieland, 1962, 2nd revised edition 1970.
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