Islamic Science's India Connection

NATURAL PHILOSOPHY

After the Muslim conquest of India, several rulers, including most notably the Mughal emperors of the 16th and early 17th centuries, beginning with Akbar the Great, facilitated translations of Indian literature into Persian and Arabic. Several well-known Indian books such as Mahabharata, parts of the Vedas, Yoga-Vasistha, Bhagavad-Gita and Bhagavata Purana were thus translated. The most fundamental views contained within these texts express the crux of natural philosophy: a universe in constant transformation, wherein elements are interconnected, sharing in absolute unity and having a sequence of creation. The Yoga-Vasistha, for example, a collection of stories and fables nearly 30,000 verses in length,  was appreciated for its “realities, diverse morals,  and remarkable advice.”

Under Dara Shukoh some 50 major Indian works were translated, among them the Upanishads, the pinnacle part of the Vedas script, which he considered imbued with the power to make people “imperishable, unsolicitous and eternally liberated.” His rendering was later translated into Latin in the 18th century by Anquetil Duperron of France. It was read in turn by the eminent 19th-century German philosopher Arthur Schopenhauer, who was so impressed by the universality of its message that he kept a copy open on a table near his bed.

Much of what Akbar and his successors learned to value, however, had already been observed centuries before. During his years in India in the 11th century, Abu al-Rayan al-Biruni, an all-around erudite from Kath in Central Asia, studied Sanskrit and researched the arts, literature and science. He analyzed meta-physics in Vedic texts and translated a number of them into Arabic, including selections from Patanjali’s Yoga-Sutras, a philosophical compilation, and the 700-verse Bhagavad-Gita. In his own book, Kitab Ta’rikh al-Hind (Book of Indian History, popularly known as Alberuni’s India), he introduced Muslim readers to Indian scholarly culture. Al-Biruni admits in the introduction that despite cultural and linguistic barriers, his book is an attempt to offer “the essential facts for any Muslim who wanted to converse with Hindus and to discuss with them questions of religion, science, or literature.” 

 He also identifies crossovers between Indian sci-ence and literature, notably Kalila wa Dimna (Kalila and Dimna), a celebrated book in the Middle East since the early medieval period. Based on an earlier Indian work, Pancatantra (Five Principles), it was written down from the oral tradition in the third century BCE, and it uses animal fables (Kalila and Dimna are jackals) to tell stories about human conduct and the arts of governance. 

It came to Arabic circuitously, first via Burzuwaih (or Borzuy), a physician to fifth-century CE Sassanid king Anoushiravan. Burzuwaih traveled to India to collect medicinal herbs for his monarch, and he returned with the Panca-tantra, which he translated into Pahlavi, a northwestern Persian language. After the introduction of Islam into the region, the eighth-century author and thinker Ibn al-Muqaffa translated it into Arabic and retitled it Kalila wa Dimna. So popular was the book 500 years later, the 13th-century Christian king of León and Castile, Alfonso “The Wise,” included it among works he ordered translated into Old Castilian.

In truth, under a range of different titles—and at times with new additions and revisions—Kalila wa Dimna remained one of the most widely read works of literature in the world, popular throughout all parts of Asia as well as the Middle East, North Africa and Europe up through the 18th century. Starting a few decades after 1800, the work began to give way in the West to Aesop’s well-known Fables. Yet in India itself, as in most Muslim nations, the parables of Kalila and Dimna contin-ue to be read to teach children and adults about hu-man nature and good behavior. Most recently of all, it has been the subject of exhibitions in places as diverse as Manama, Bahrain, and Indianapolis, Indiana.    
 

MATHEMATICS

Beyond philosophy and fables, Vedic texts sought to comprehend the cosmos and its workings, including creation cycles and planetary motions, thus framing some of the questions that have underpinned human scientific inquiry ever since. Modern mathematics,  as we know it, would be inconceivable without the commentaries of Indian philosopher Bhaskara, who lived in the sixth and seventh centuries CE, on the Aryabhatiya, written in Sanskrit by Aryabhata, the earliest known Indian astronomer. The Aryabhatiya laid out the rotations of planetary objects as well as advanced techniques for numerating. Bhaskara’s commentaries on it represented one of the first popular writings to employ the concept of zero, which was assigned then a symbol familiar today: a circle.

The fundamental concept that void, emptiness or absence is itself an essential element of the cosmos had existed in the cul-ture of the Indus Valley from a very early period. That this should evolve into a numerical symbol thus might seem logical in a mathematical system designed to describe and predict the motions of the universe. The zero is, in fact, a “placeholder” as much as a number: It moves other numerals to the left by one place, thus increasing their magnitude by a factor of 10. Zero was thus both an idea and an actual number.

When Arab and Persian thinkers learned about zero, they transliterated its word in Sanskrit, sunya (“empty”), into a roughly corresponding Arabic sifr. In the early 1100s, when Arabic works were first translated into Latin, Adelard of Bath called it cifrae. A century after that, Fibonacci called it zephir. From there, the term became zéro in early modern French and, in English, zero.  

Equally important was Bhaskara’s contemporary, Brahmagupta, a fellow Indus Valley mathematician (and astronomer) who helped develop the decimal system—the 10-digit, base-10 system of numbering that serves the world as the alphabet of all calculation. Mislabeled for several centuries in the West as “Arabic numerals,”it was conceived in India and transmitted to the Middle East even before the rise of Islam.From Abu al-Hasan Ahmad ibn Ibrahim al-Uqlidisi, a 10th-century Arab Mathematician, we know that prior to the introduction of numerals from India, the Islamic world expressed numbers through a system of letters, much like the Roman numeral system. It was around the seventh century CE that the Indus Valley-based system became competitive. Severus Sebokht, a seventh-century Syrian bishop and natural philosopher, wrote of the rivalry:

I will omit all discussion of the science of the Hindus … their subtle discoveries in the science of astronomy, discoveries which are more ingenious than those of the Greeks and the Babylonians; their valuable method of calculation; their computing that surpasses description. I wish only to say that this computation is done by means of nine signs. If those who believe, because they speak Greek, that they have reached the limits of science, they should know these things.

The people of the early Indus Valley used tablets (takht in Arabic) covered with a layer of sawdust or sand to write numbers and perform mathematical calculations. The Arab world adopted this computational practice, calling it hisab al-gubar (dust-board arithmetic). Since the practice does not leave a permanent record, we are left only with scant information about these tablets. One of the earliest documents describing this medium of calculation is an 11th-century work by scholar and judge Said al-Andalusi of Córdoba titled Tabaqat al-`Umam (Book of the Categories of Nations). Seen as the first world history of science, al-Andalusi’s compendium credits the Indus Valley for “great strides in the study of numbers.”  

No less significant to modern mathematics are the works of Muhammad ibn Musa al-Khwarizmi. Born in the late eighth century. In the Khwarazam oasis, in what is now Khiva, Uzbekistan, Al-Khwarizmi moved to Baghdad during the reign of Al-Mamun. There, he served as a teacher and scholar in the famous Bayt al-Hikma (House of Wisdom), where the arts of translation and scholarship reached their zenith. His writings freely reference mathematical computations borrowed from Indus Valley. In his Kitab al-Jabr wa al-Muqabala (The Book of Manipulation and Restoration), he lays out its purpose:

[To teach] What is easiest and most useful in arithmetic, such as men constantly require in cases of inheritance, legacies, partition, lawsuits, and trade, and in all their dealings with one another, or where the measuring of lands, the digging of canals, geometrical computations, and other objects of various sorts and kinds are concerned.

This composition served as a popular introduction to what became algebra, based on methods acquired from India, which al-Khwarizmi simplified from their original metrical (poetic) forms, writing them out in prose with explanations that have resonated ever since. The Kitab al-Jabr wa al-Muqabala, translated into Latin, made a significant impact in Europe—so much so that part of its title, al-jabr (“restoration”), became synonymous with the equation theory that we know today as algebra.

The third major mathematical contribution with connections to India is the function we call sine. Ubiquitous in science and mathematics, its history transcends the boundaries of one country, one culture or one period. It appears in the Aryabhatiya as tables of half chords, trigonometric solutions equal to sine tables. In Arabic, al-Khwarizmi, through a translation of the work, introduced sine in Zij al-Sindhind, which was much copied. An 11th-century version of this book, by the mathematician, astronomer and economist Maslama al-Majriti of Córdoba, Spain, was translated into Latin during the early 12th century. This Latin rendering was brought into English in 1962 by the scholar Otto Neugebauer, and today it serves as a key resource for our understanding of al-Khwarizmi’s knowledge in astronomy and trigonometry.

The Arabic term for sine, geib or jaib, represents an adapted form of the term jya (“bowstring”) used by the peoples of the Indus Valley. In truth, the Arabic word jaib came to have multiple meanings: pocket, fold or bosom. It was rendered as sinus in Latin (“pocket,” “bay”), possibly through a mistranslation, by the most prolific of all Arabic-to-Latin translators, 12th-century Italian Gerard of Cremona. By the 17th century, sinus had evolved into the abbreviated sin.
 

 

ASTRONOMY

Brahmagupta lived in north-central India, in Ujjain, and he set his city as the Greenwich of the ancient world by associating it with zero longitude. Brahmagupta’s work gained in popularity and influence in the Middle East, where calculating solar and lunar cycles and positions was part of workaday routines, and it was translated more than once into Arabic. Portions of it, including the use of Ujjain as a prime meridian, were adopted by al-Khwarizmi in Zij al-Sindhind, which also established the ziy tradition in Islamic astronomy. This term came from ziy, a term born out of the Pahlavi language, which connotes a thread or a cord. It referred to tables of operations that allowed astronomers to determine positions of the sun, moon, stars and planets; the time of day according to position; prayer times; and more. Comprising trigonometric tables, this proved superior to the Ptolemaic chord function that had been used to date by Islamic scholars in timekeeping and the deciphering of astronomical mathematics.

Al-Khwarizmi could have chosen Baghdad, his place of residence, as the prime meridian. However, perhaps due to the prevalent practice in the Arabic-speaking world and al-Khwarizmi’s dependence on the Indian astronomical tables, he kept Ujjain, just like Greenwich endures as a world standard despite the fading of the British Empire in which it originated. As we know from Said al-Andalusi, it was Muhammad ibn Ibrahim al-Fazari, an eighth-century philosopher, mathematician and astronomer, who was the first person to translate into Arabic, under directives from Caliph Al-Mansur himself, Brahmagupta’s Brahmasphuta-Siddhanta, which provided mathematic evidence for calculating planetary epicycles and their positions, and even diameters of the Earth, sun and moon, beyond the Indus Valley. Al-Khwarizmi later summarized this work in Zij al-Sindhind, which remained an important reference work in Europe during the medieval period, including, for example, for the Castilian texts Toledo Tables and the Alfonsine Tables.

MEDICINE

Indian medical texts and ideas also had potent influence in Islamic scientific circles. Al-Tabari, an early ninth-century scholar from Tabaristan along the southern shore of the Caspian Sea who later served as physician and counselor to Caliph al-Mutawakkil in Baghdad, wrote an encyclopedic book on medicine, Firdaws al-Hikmah (Paradise of Wisdom). This book contains some 36 chapters and refers to the works of noted Indian physicians such as Caraka, Susruta, Madhavakara and Vagbhata II. Al-Tabari devoted much space to Ayurvedic medicine, a science born of early Indus Valley civilizations and recorded in Sanskrit literature.

Al-Biruni’s thoughts on medicine, likewise, wereinfluenced by Indian tradition. In his works, we find mention of the availability of an Arabic translation of Caraka-Samhita, a medical text first written in Sanskrit before the second century CE. A century before Al-Biruni, Al-Kindi from Baghdad wrote a medical formulary called Aqrabadhin (Pharmacology), an English translation of which was published by Martin Levey, an American professor of Semitic languages, chemistry and mathematics. According to Levey, about 13 percent of the book originates from the Indus Valley. In his view, however, “many of the Persian materia medica may more properly be considered to be Indian,” thus suggesting that as much as a third of the plants and drugs described originally came from India. In all these fields of knowledge and inquiry, then, we find deeper interconnec- tions among the scientific culture that developed in Islamic lands and India than are often discussed in (mostly Western) histories of science. This kind and degree of connection, we should note, is not unique to the advances of Islamic science. It is much of the story of how knowledge itself has advanced through regional and global processes of contact and communication—processes that advance at their most rapid pace ever today.