Philosophers of mathematics

Al-Kindi

Abū Yūsuf Yaʻqūb ibn ʼIsḥāq aṣ-Ṣabbāḥ al-Kindī (/ælˈkɪndi/; Arabic: أبو يوسف يعقوب بن إسحاق الصبّاح الكندي; Latin: Alkindus; c. 801–873 AD) was an Arab Muslim philosopher, polymath, mathematician, physician and music theorist. Al-Kindi was the first of the Islamic peripatetic philosophers, and is hailed as the "father of Arab philosophy". Al-Kindi was born in Kufa and educated in Baghdad. He became a prominent figure in the House of Wisdom, and a number of Abbasid Caliphs appointed him to oversee the translation of Greek scientific and philosophical texts into the Arabic language. This contact with "the philosophy of the ancients" (as Hellenistic philosophy was often referred to by Muslim scholars) had a profound effect on him, as he synthesized, adapted and promoted Hellenistic and Peripatetic philosophy in the Muslim world. He subsequently wrote hundreds of original treatises of his own on a range of subjects ranging from metaphysics, ethics, logic and psychology, to medicine, pharmacology, mathematics, astronomy, astrology and optics, and further afield to more practical topics like perfumes, swords, jewels, glass, dyes, zoology, tides, mirrors, meteorology and earthquakes. In the field of mathematics, al-Kindi played an important role in introducing Indian numerals to the Islamic world, and their further development into Arabic numerals along with Al-Khwarizmi which eventually was adopted by the rest of the world. Al-Kindi was also one of the fathers of cryptography. Building on the work of Al-Khalil (717–786), Al-Kindi's book entitled Manuscript on Deciphering Cryptographic Messages gave rise to the birth of cryptanalysis, was the earliest known use of statistical inference, and introduced several new methods of breaking ciphers, notably frequency analysis. Using his mathematical and medical expertise, he was able to develop a scale that would allow doctors to quantify the potency of their medication. The central theme underpinning al-Kindi's philosophical writings is the compatibility between philosophy and other "orthodox" Islamic sciences, particularly theology, and many of his works deal with subjects that theology had an immediate interest in. These include the nature of God, the soul and prophetic knowledge. (Wikipedia).

Al-Kindi
Video thumbnail

The BuShou of HanZi :囗

A brief description of the BuShou of 囗.

From playlist The BuShou of HanZi

Video thumbnail

The BuShou of HanZi :禾

A brief description of the BuShou of 禾.

From playlist The BuShou of HanZi

Video thumbnail

The BuShou of HanZi :耳

A brief description of the BuShou of 耳.

From playlist The BuShou of HanZi

Video thumbnail

The House of Wisdom and the legacy of Arabic Science

Michael Faraday Prize LectureBy Professor Jim Al-Khalili Filmed at The Royal Society, London on Wed 30 Jan 2008 5.30pm - 6.30pm For more information visit http://royalsociety.org/events/2008/house-wisdom-arabic

From playlist Popular talks and lectures

Video thumbnail

The BuShou of HanZi :宀

A brief description of the BuShou of 宀.

From playlist The BuShou of HanZi

Video thumbnail

Cryptography: Cracking Codes

“As soon as you’ve got something precious to hide, someone will want to steal it.” Science journalist Simon Singh sheds light on the dark nature of cryptography. He explains just how far back the field of cryptography goes, and just how long it has taken for even some of the simplest ciphe

From playlist Technology

Video thumbnail

A brief History of Logic: Medieval and Arabic Logic | Math Foundations 253 | N J Wildberger

We examine how Aristotle's work on logic came to dominate both medieval and Arabic work on the subject. An important contributor to this development was Boethius (477-524 A.D) who translated Aristotle and made commentary on it. While the Dark Ages in Europe was not conducive to scientific

From playlist Boole's Logic and Circuit Analysis

Video thumbnail

The BuShou of HanZi : 車

A brief description of the BuShou of 車.

From playlist The BuShou of HanZi

Video thumbnail

A Brief History of Probability Theory — Topic 93 of Machine Learning Foundations

#MLFoundations #Probability #MachineLearning This video is a quick introduction to the fascinating history of Probability Theory. There are eight subjects covered comprehensively in the ML Foundations series and this video is from the fifth subject, "Probability & Information Theory". Mo

From playlist Probability for Machine Learning

Video thumbnail

The Caesar cipher | Journey into cryptography | Computer Science | Khan Academy

Courses on Khan Academy are always 100% free. Start practicing—and saving your progress—now: https://www.khanacademy.org/computing/computer-science/cryptography/crypt/v/caesar-cipher Brit explains the Caesar cipher, the first popular substitution cipher, and shows how it was broken with

From playlist Journey into cryptography | Computer Science | Khan Academy

Video thumbnail

Flight Nurses of the Second World War

Claim your SPECIAL OFFER for MagellanTV here: https://try.magellantv.com/thehistoryguy. Start your free trial TODAY so you can watch Warrior Women with Lucy Lawless about history’s most charismatic women warriors.: https://www.magellantv.com/series/warrior-women Global war quickly demonst

From playlist Medicine and History

Video thumbnail

Jean-Pierre Magnot - On diffeological gluing and the geometry of CW complexes

38th Annual Geometric Topology Workshop (Online), June 15-17, 2021 Jean-Pierre Magnot, University of Angers Title: On diffeological gluing and the geometry of CW complexes Abstract: In this short communication, we will review first the natural diffeologies of the n-simplex and of the spac

From playlist 38th Annual Geometric Topology Workshop (Online), June 15-17, 2021

Video thumbnail

Muscat: City Of The Past Moving Towards The Future | Magnificent Megacities | Spark

Muscat, the capital city of Oman, is highly modern, while also deeply rooted in the past. Nestled between mountains and desert, Muscat is Oman's oldest port city and bustling with life. Subscribe to Spark for more amazing science, tech and engineering videos - https://goo.gl/LIrlur Foll

From playlist Spark Top Docs

Video thumbnail

The BuShou of HanZi :石

A brief description of the BuShou of 石.

From playlist The BuShou of HanZi

Video thumbnail

The BuShou of HanZi :石

A brief description of the BuShou of 石.

From playlist The BuShou of HanZi

Video thumbnail

The BuShou of HanZi :心

A brief description of the BuShou of 心.

From playlist The BuShou of HanZi

Video thumbnail

Emilie Chouzenoux - Deep Unfolding of a Proximal Interior Point Method for Image Restoration

Variational methods have started to be widely applied to ill-posed inverse problems since they have the ability to embed prior knowledge about the solution. However, the level of performance of these methods significantly depends on a set of parameters, which can be estimated through compu

From playlist Journée statistique & informatique pour la science des données à Paris-Saclay 2021

Video thumbnail

The BuShou of HanZi :目

A brief description of the BuShou of 目.

From playlist The BuShou of HanZi

Video thumbnail

Figuring Odds for Gamblers

Figuring Odds for Gamblers with Alan Scrivener abs@well.com

From playlist Summer of Math Exposition Youtube Videos

Related pages

Statistical inference | Avicenna | Cryptanalysis | Frequency analysis | Mathematics | Euclid | Ibn al-Haytham | Geometry | Arabic numerals | Euclid's Optics | Infinity | Cryptography | Empirical evidence | Platonic realism | Proclus