Organon

The ''Organon'' ( grc, Ὄργανον, meaning "instrument, tool, organ") is the standard collection of Aristotle's six works on logical analysis and dialectic. The name ''Organon'' was given by Aristotle's followers, the Peripatetics.

The six works are as follows:

Constitution of the texts

The order of the works is not chronological (which is now hard to determine) but was deliberately chosen by Theophrastus to constitute a well-structured system. Indeed, parts of them seem to be a scheme of a lecture on logic. The arrangement of the works was made by Andronicus of Rhodes around 40 BC.

Aristotle's ''Metaphysics'' has some points of overlap with the works making up the ''Organon'' but is not traditionally considered part of it; additionally, there are works on logic attributed, with varying degrees of plausibility, to Aristotle that were not known to the Peripatetics.

# The '' Categories'' (Latin: ) introduces Aristotle's 10-fold classification of that which exists: substance, quantity, quality, relation, place, time, situation, condition, action, and passion.
# ''On Interpretation'' (Latin: ) introduces Aristotle's conception of proposition and judgement, and the various relations between affirmative, negative, universal, and particular propositions. Aristotle discusses the square of opposition or square of Apuleius in Chapter 7 and its appendix, Chapter 8. Chapter 9 deals with the problem of future contingents.
# The ''Prior Analytics'' (Latin: ) introduces his syllogistic method (see term logic), argues for its correctness, and discusses inductive inference.
# The ''Posterior Analytics'' (Latin: ) deals with definition, demonstration, inductive reasoning, and scientific knowledge.
# The '' Topics'' (Latin: ) treats issues in constructing valid arguments, and inference that is probable, rather than certain. It is in this treatise that Aristotle mentions the Predicables, later discussed by Porphyry and the scholastic logicians.
# The '' On Sophistical Refutations'' (Latin: ) gives a treatment of logical fallacies, and provides a key link to Aristotle's tractate on rhetoric.

Whereas the ''Organon'' of the Latin Scholastic tradition comprises only the above six works, its independent reception in the Arabic medieval world saw appended to this list of works Aristotle's ''Rhetoric'' and ''Poetics''.

Influence

The ''Organon'' was used in the school founded by Aristotle at the Lyceum, and some parts of the works seem to be a scheme of a lecture on logic. So much so that after Aristotle's death, his publishers (Andronicus of Rhodes in 50 BC, for example) collected these works.

Following the collapse of the Western Roman Empire in the fifth century, much of Aristotle's work was lost in the Latin West. The ''Categories'' and ''On Interpretation'' are the only significant logical works that were available in the early Middle Ages. These had been translated into Latin by Boethius, along with Porphyry's Isagoge, which was also translated into Arabic by Ibn al-Muqaffa' via a Syriac intermediary. The other logical works were not available in Western Christendom until translated into Latin in the 12th century. However, the original Greek texts had been preserved in the Greek-speaking lands of the Eastern Roman Empire (aka Byzantium). In the mid-twelfth century, James of Venice translated into Latin the ''Posterior Analytics'' from Greek manuscripts found in Constantinople.

The books of Aristotle were available in the early Arab Empire, and after 750 AD Muslims had most of them, including the ''Organon'', translated into Arabic, normally via earlier Syriac translations. They were studied by Islamic and Jewish scholars, including Rabbi Moses Maimonides (1135–1204) and the Muslim Judge Ibn Rushd, known in the West as Averroes (1126–1198); both were originally from Córdoba, Spain, although the former left Iberia and by 1168 lived in Egypt.

All the major scholastic philosophers wrote commentaries on the ''Organon''. Aquinas, Ockham and Scotus wrote commentaries on ''On Interpretation''. Ockham and Scotus wrote commentaries on the ''Categories'' and ''Sophistical Refutations''. Grosseteste wrote an influential commentary on the ''Posterior Analytics''.

In the Enlightenment there was a revival of interest in logic as the basis of rational enquiry, and a number of texts, most successfully the Port-Royal Logic, polished Aristotelian term logic for pedagogy. During this period, while the logic certainly was based on that of Aristotle, Aristotle's writings themselves were less often the basis of study. There was a tendency in this period to regard the logical systems of the day to be complete, which in turn no doubt stifled innovation in this area. However, Francis Bacon published his ''Novum Organum'' ("The New ''Organon''") as a scathing attack in 1620. Immanuel Kant thought that there was nothing else to invent after the work of Aristotle, and the famous logic historian Karl von Prantl claimed that any logician who said anything new about logic was "confused, stupid or perverse." These examples illustrate the force of influence which Aristotle's works on logic had. Indeed, he had already become known by the Scholastics (medieval Christian scholars) as "The Philosopher", due to the influence he had upon medieval theology and philosophy. His influence continued into the Early Modern period and Organon was the basis of school philosophy even in the beginning of the 18th century.
Since the logical innovations of the 19th century, particularly the formulation of modern predicate logic, Aristotelian logic had for a time fallen out of favor among many analytic philosophers.

However, the logic historian John Corcoran and others have shown that the works of George Boole and Gottlob Frege—which laid the groundwork for modern mathematical logic—each represent a continuation and extension to Aristotle's logic and in no way contradict or displace it.
Boole fully accepted and endorsed Aristotle's logic, and Frege included Aristotle's square of opposition at the end of his groundbreaking ''Begriffsschrift'' to show the harmony of his theory with the Aristotelian tradition.Jean-Yves Béziau “Is modern logic non-Aristotelian?”, in Vladimir Markin, Dmitry Zaitsev (eds.), ''The Logical Legacy of Nikolai Vasiliev and Modern Logic'', Cham, Springer, 2017, pp. 19-42.

See also

* ''Ignoratio elenchi''

Notes

References

; Primary sources

* .

* .

* .

* .

* .

* .

; Studies

* Bocheński, I. M., 1951. ''Ancient Formal Logic''. Amsterdam: North-Holland.
*Jan Łukasiewicz, 1951. ''Aristotle's Syllogistic, from the Standpoint of Modern Formal Logic''. Oxford: Clarendon Press.
* Lea, Jonathan 1980. ''Aristotle and Logical Theory'', Cambridge: Cambridge University Press.
* Monteil, Jean-François ''La transmission d’Aristote par les Arabes à la chrétienté occidentale: une trouvaille relative au De Interpretatione'', Revista Española de Filosofia Medieval 11: 181-195
* Monteil, Jean-François ''Isidor Pollak et les deux traductions arabes différentes du De interpretatione d’Aristote'', Revue d’Études Anciennes 107: 29-46 (2005).
* Monteil, Jean-François ''Une exception allemande: la traduction du De Interpretatione par le Professeur Gohlke: la note 10 sur les indéterminées d’Aristote'', Revues de Études Anciennes 103: 409-427 (2001).
* Parry and Hacker, 1991. ''Aristotelian Logic''. Albany: State University of New York Press.
* Rose, Lynn E., 1968. ''Aristotle's Syllogistic''. Springfield, Ill.: Clarence C. Thomas.
* Whitaker, C.W.A. 1996. ''Aristotle's De interpretatione. Contradiction and Dialectic'', Oxford: Clarendon Press.
* Veatch, Henry B., 1969. ''Two Logics: The Conflict between Classical and Neo-Analytic Philosophy.'' Evanston: Northwestern University Press.

External links

* .
* .

Aristotle: Logic
entry by Louis Groarke in the Internet Encyclopedia of Philosophy.
* Turner, W., 1903.
History of Philosophy
. Ginn and Co, Boston. All references in this article are t



''Aristotle Organon And Other Works'' e-book
at archive.org.

Interactive Syllogistic Machine for Aristotle's Logic
a web-based syllogistic machine for exploring fallacies, figures, terms, and modes of syllogisms.

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