Logic in Islamic philosophy explained

Early Islamic law placed importance on formulating standards of argument, which gave rise to a "novel approach to logic" (Arabic: منطق manṭiq "speech, eloquence") in Kalam (Islamic scholasticism).[1] However, with the rise of the Mu'tazili philosophers, who highly valued Aristotle's Organon, this approach was displaced by the older ideas from Hellenistic philosophy. The works of al-Farabi, Avicenna, al-Ghazali and other Muslim logicians who often criticized and corrected Aristotelian logic and introduced their own forms of logic, also played a central role in the subsequent development of European logic during the Renaissance.[2]

According to the Routledge Encyclopedia of Philosophy:

Important developments made by Muslim logicians included the development of "Avicennian logic" as a replacement of Aristotelian logic. Avicenna's system of logic was responsible for the introduction of hypothetical syllogism, temporal modal logic and inductive logic. Other important developments in early Islamic philosophy include the development of a strict science of citation, the isnad or "backing",[3] [4] and the development of a scientific method of open inquiry to disprove claims, the ijtihad, which could be generally applied to many types of questions.[5] [6] [7] [8]

Islamic law and theology

Early forms of analogical reasoning, inductive reasoning and categorical syllogism were introduced in Fiqh (Islamic jurisprudence), Sharia (Islamic law) and Kalam (Islamic theology) from the 7th century with the process of Qiyas, before the Arabic translations of Aristotle's works. Later during the Islamic Golden Age, there was a logical debate among Islamic philosophers, logicians and theologians over whether the term Qiyas refers to analogical reasoning, inductive reasoning or categorical syllogism. Some Islamic scholars argued that Qiyas refers to inductive reasoning, which Ibn Hazm (994-1064) disagreed with, arguing that Qiyas does not refer to inductive reasoning, but refers to categorical syllogism in a real sense and analogical reasoning in a metaphorical sense. On the other hand, al-Ghazali (1058–1111) and Ibn Qudamah al-Maqdisi (1147-1223) argued that Qiyas refers to analogical reasoning in a real sense and categorical syllogism in a metaphorical sense. Other Islamic scholars at the time, however, argued that the term Qiyas refers to both analogical reasoning and categorical syllogism in a real sense.[9]

Aristotelian logic

The first original Arabic writings on logic were produced by al-Kindi (Alkindus) (805–873), who produced a summary on earlier logic up to his time. The first writings on logic with non-Aristotelian elements was produced by al-Farabi (Alfarabi) (873–950), who discussed the topics of future contingents, the number and relation of the categories, the relation between logic and grammar, and non-Aristotelian forms of inference.[10] He is also credited for categorizing logic into two separate groups, the first being "idea" and the second being "proof".

Averroes (1126–98) was the last major logician from al-Andalus, who wrote the most elaborate commentaries on Aristotelian logic.[11]

Avicennian logic

Avicenna (980–1037) developed his own system of logic known as "Avicennian logic" as an alternative to Aristotelian logic. By the 12th century, Avicennian logic had replaced Aristotelian logic as the dominant system of logic in the Islamic world.[12] [13]

The first criticisms of Aristotelian logic were written by Avicenna, who produced independent treatises on logic rather than commentaries. He criticized the logical school of Baghdad for their devotion to Aristotle at the time. He investigated the theory of definition and classification and the quantification of the predicates of categorical propositions, and developed an original theory on "temporal modal" syllogism. Its premises included modifiers such as "at all times", "at most times", and "at some time".

While Avicenna often relied on deductive reasoning in philosophy, he used a different approach in medicine. Avicenna contributed inventively to the development of inductive logic, which he used to pioneer the idea of a syndrome. In his medical writings, Avicenna was the first to describe the methods of agreement, difference and concomitant variation which are critical to inductive logic and the scientific method.[14]

Ibn Hazm (994–1064) wrote the Scope of Logic, in which he stressed on the importance of sense perception as a source of knowledge.[15] Al-Ghazali (Algazel) (1058–1111) had an important influence on the use of logic in theology, making use of Avicennian logic in Kalam.

Fakhr al-Din al-Razi (b. 1149) criticised Aristotle's "first figure" and developed a form of inductive logic, foreshadowing the system of inductive logic developed by John Stuart Mill (1806–1873). Systematic refutations of Greek logic were written by the Illuminationist school, founded by Shahab al-Din Suhrawardi (1155–1191), who developed the idea of "decisive necessity", an important innovation in the history of logical philosophical speculation.[15] Another systematic refutation of Greek logic was written by Ibn Taymiyyah (1263 - 1328), the Ar-Radd 'ala al-Mantiqiyyin (Refutation of Greek Logicians), where he argued against the usefulness, though not the validity, of the syllogism[16] and in favour of inductive reasoning.

See also

Bibliography

External links

Logic in Islamic philosophy, Routledge, 1998

Notes and References

  1. Book: Treiger, Alexander . 2016 . 2014 . Part I: Islamic Theologies during the Formative and the Early Middle period - Origins of Kalām . https://books.google.com/books?id=70wnDAAAQBAJ&pg=PA27 . Schmidtke . Sabine . Sabine Schmidtke . The Oxford Handbook of Islamic Theology . . . 27–43 . 10.1093/oxfordhb/9780199696703.013.001 . 9780199696703 . 2016935488.
    Book: Abrahamov, Binyamin . 2016 . 2014 . Part I: Islamic Theologies during the Formative and the Early Middle period - Scripturalist and Traditionalist Theology . https://books.google.com/books?id=70wnDAAAQBAJ&pg=PA264 . Schmidtke . Sabine . Sabine Schmidtke . The Oxford Handbook of Islamic Theology . . . 264–279 . 10.1093/oxfordhb/9780199696703.013.025 . 9780199696703 . 2016935488.
  2. [Muzaffar Iqbal]
  3. Al-Shafi'i, al-Risala, Bulaq, 1321; ed. Sheikh Ahmad Muhammad Shakir, Cairo, 1940 (ed. Shakir), 55
  4. Book: The Origins of Muhammadan Jurisprudence . Schacht . Joseph . Oxford University Press . 1950 . 1959 . 37–8 .
  5. Mustapha . Ariyanti . Nazri . Mohammed Arif . January 2022 . The Golden and Dark Ages of Islamic Jurisprudence: Analyzing the Orientalist Thought . QALAM International Journal of Islamic and Humanities Research . 2 . 3 . 9–17 . 2773-6334 . 10 March 2023 . 10 March 2023 . https://web.archive.org/web/20230310111138/https://nunjournal.com/index.php/qalam/article/view/71 . live .
  6. El-Bizri . Nader . A philosophical perspective on Alhazen's optics . Arabic Sciences and Philosophy . September 2005 . 15 . 2 . 189–218 . 10.1017/S0957423905000172 . 123057532 .
  7. Web site: Mutahhari. Murtada. The Principles of Ijtihad in Islam. 2 March 2013. 1 May 2013.
  8. . Haq . Syed Nomanul . Science in Islam . Islam & Science . 22 December 2009 . 7 . 2 . 151–159 .
  9. Wael B. Hallaq (1993), Ibn Taymiyya Against the Greek Logicians, p. 48. Oxford University Press, .
  10. http://www.britannica.com/ebc/article-65928 History of logic: Arabic logic
  11. Book: Fakhry, Majid. July 30, 2001. Averroes (Ibn Rushd) His Life, Works and Influence. Oneworld Publications. September 28, 2023. 978-1851682690.
  12. I. M. Bochenski (1961), "On the history of the history of logic", A history of formal logic, pp. 4–10. Translated by I. Thomas, Notre Dame, Indiana University Press. (cf. Ancient Islamic (Arabic and Persian) Logic and Ontology)
  13. Web site: Strobino . Riccardo . Ibn Sina’s Logic . The Stanford Encyclopedia of Philosophy (Fall 2018 Edition) . January 30, 2024 . August 15, 2018.
  14. Lenn Evan Goodman (2003), Islamic Humanism, p. 155, Oxford University Press, .
  15. http://www.islamherald.com/asp/explore/science/science_muslim_scientists.asp Science and Muslim Scientists
  16. See pp. 253 - 254 of