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The tradition of Hellenistic astronomy ended in the West after Late Antiquity. According to Cromer, the Surya Siddhanta and other Indian texts reflect the primitive state of Greek science, nevertheless played an important part in the history of science , through its translation in Arabic and stimulating the Arabic sciences.

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The Surya Siddhanta was one of the two books in Sanskrit translated into Arabic in the later half of the eighth century during the reign of Abbasid caliph Al-Mansur. According to Muzaffar Iqbal, this translation and that of Aryabhatta was of considerable influence on geographic, astronomy and related Islamic scholarship. The contents of the Surya Siddhanta is written in classical Indian poetry tradition, where complex ideas are expressed lyrically with a rhyming meter in the form of a terse shloka.

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The creative approach adopted in the Surya Siddhanta was to use symbolic language with double meanings. For example, instead of one, the text uses a word that means moon because there is one moon. To the skilled reader, the word moon means the number one. This cryptic approach offers greater flexibility for poetic construction.


The Surya Siddhanta thus consists of cryptic rules in Sanskrit verse. It is a compendium of astronomy that is easier to remember, transmit and use as reference or aid for the experienced, but does not aim to offer commentary, explanation or proof. The Surya Siddhanta text has survived since the ancient times, has been the best known and the most referred astronomical text in the Indian tradition.

The fourteen chapters of the Surya Siddhanta are as follows, per the much cited Burgess translation: [5] [40]. The methods for computing time using the shadow cast by a gnomon are discussed in both Chapters 3 and Thus everywhere on [the surface of] the terrestrial globe, people suppose their own place higher [than that of others], yet this globe is in space where there is no above nor below.

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  • Montgomery, Alok Kumar [7] [55]. The text treats earth as a stationary globe around which sun, moon and five planets orbit. It makes no mention of Uranus, Neptune and Pluto. However, unlike modern heliocentric model for the solar system, the Surya Siddhanta relies on a geocentric point of view.

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    The text describes some of its formulae with the use of very large numbers for divya yuga , stating that at the end of this yuga earth and all astronomical bodies return to the same starting point and the cycle of existence repeats again. For Mercury it states the period to be The solar part of the luni-solar Hindu calendar is based on the Surya Siddhanta.

    Gordon Melton, both the Hindu and Buddhist calendars in use in South and Southeast Asia are rooted in this text, but the regional calendars adapted and modified them over time. The Surya Siddhanta calculates the solar year to be days 6 hours 12 minutes and It states that the lunar month varies over time, and this needs to be factored in for accurate time keeping. According to Whitney, the Surya Siddhanta calculations were tolerably accurate and achieved predictive usefulness. In Chapter 1 of Surya Siddhanta , states Whitney, "the Hindu year is too long by nearly three minutes and a half; but the moon's revolution is right within a second; those of Mercury, Venus and Mars within a few minutes; that of Jupiter within six or seven hours; that of Saturn within six days and a half".

    From Wikipedia, the free encyclopedia. Play media. Earth is a sphere Thus everywhere on [the surface of] the terrestrial globe, people suppose their own place higher [than that of others], yet this globe is in space where there is no above nor below.


    Berggren, Wilbur R. Knorr , Mathematics , Encyclopaedia Britannica, Quote: " Earlier, in the late 4th or early 5th century, the anonymous Hindu author of an astronomical handbook, the Surya Siddhanta , had tabulated the sine function Columbia Chronologies of Asian History and Culture. Columbia University Press. It includes references to trigonometric functions. The work is revised during succeeding centuries, taking its final form in the tenth century. Mathematics in India.

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    Oceanography: The Past. Springer New York. Thompson The Cosmology of the Bhagavata Purana. Motilal Banarsidass. Montgomery; Alok Kumar Vedic Cosmography and Astronomy. Archive for History of Exact Sciences. Springer Nature. Journal for the History of Astronomy. SAGE Publications. Bibcode : JHA Hinduism: An Alphabetical Guide. Penguin Books. Mathematics In India.

    Boyer; Uta C. Merzbach A History of Mathematics. Helaine Selin ed. Springer Science. On Ancient Hindu Astronomy and Chronology. The sixth volume is on the sultanate period of medieval India. This volume consists of 19 chapters by 19 contributors. Six chapters and parts of four other chapters were written by R. Other significant contributors to this volume are S.

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    Venkataramanya, S. Chatterjee and S. The seventh volume is on the Mughal era. This volume has 24 chapters by 28 contributors. Only parts of two chapters were written by R. The most significant contributors to this volume are J. Chaudhuri, G. Sardesai, A. Srivastava , Abdur Rashid and S. Upon the appearance of the first volume in the series, in a review in the Isis journal M. Ashley Montagu described it as:. Historian D.

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    Jha however describes the first three volumes as:.