Chú thích Surya Siddhanta

1 2 3 Menso Folkerts, Craig G. Fraser, Jeremy John Gray, John L. Berggren, Wilbur R. Knorr (2017), Mathematics, Encyclopaedia Britannica, Quote: "(...) its Hindu inventors as discoverers of things more ingenious than those of the Greeks. 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 (...)"
1 2 P Gangooly (1935, Editor), Translator: Ebenezzer Burgess (1930), Translation of Surya Siddhanta: A Textbook of Hindu Astronomy, University of Calcutta, page 1
1 2 3 John Bowman (2005). Columbia Chronologies of Asian History and Culture. Columbia University Press. tr. 596. ISBN 978-0-231-50004-3. , Quote: "c. 350-400: The Surya Siddhanta, an Indian work on astronomy, now uses sexagesimal fractions. It includes references to trigonometric functions. The work is revised during succeeding centuries, taking its final form in the tenth century."
↑ Kim Plofker (2009). Mathematics in India. Princeton University Press. tr. 71–72 with footnotes. ISBN 0-691-12067-6.
1 2 Markanday, Sucharit; Srivastava, P. S. (1980). “Physical Oceanography in India: An Historical Sketch”. Oceanography: The Past. Springer New York. tr. 551–561. ISBN 978-1-4613-8092-4. doi:10.1007/978-1-4613-8090-0_50. , Quote: "According to Surya Siddhanta the earth is a sphere."
1 2 Richard L. Thompson (2007). The Cosmology of the Bhagavata Purana. Motilal Banarsidass. tr. 16, 76–77, 285–294. ISBN 978-81-208-1919-1.
↑ Scott L. Montgomery; Alok Kumar (2015). A History of Science in World Cultures: Voices of Knowledge. Routledge. tr. 104–105. ISBN 978-1-317-43906-6.
↑ Richard L. Thompson (2004). Vedic Cosmography and Astronomy. Motilal Banarsidass. tr. 10. ISBN 978-81-208-1954-2.
↑ Brian Evans (2014). The Development of Mathematics Throughout the Centuries: A Brief History in a Cultural Context. Wiley. tr. 60. ISBN 978-1-118-85397-9.
↑ David Pingree (1963), Astronomy and Astrology in India and Iran, Isis, Volume 54, Part 2, No. 176, pages 229-235 with footnotes
↑ Duke, Dennis (2005). “The Equant in India: The Mathematical Basis of Ancient Indian Planetary Models”. Archive for History of Exact Sciences (Springer Nature) 59 (6): 563–576. doi:10.1007/s00407-005-0096-y.
↑ Pingree, David (1971). “On the Greek Origin of the Indian Planetary Model Employing a Double Epicycle”. Journal for the History of Astronomy (SAGE Publications) 2 (2): 80–85. Bibcode:1971JHA.....2...80P. doi:10.1177/002182867100200202.
↑ Roshen Dalal (2010). Hinduism: An Alphabetical Guide. Penguin Books. tr. 89. ISBN 978-0-14-341421-6. , Quote: "The solar calendar is based on the Surya Siddhanta, a text of around 400 CE."

Thư mục

Kim Plofker (2009). Mathematics in India. Princeton University Press. ISBN 0-691-12067-6.
Pingree, David (1973). “The Mesopotamian Origin of Early Indian Mathematical Astronomy”. Journal for the History of Astronomy (SAGE) 4 (1). Bibcode:1973JHA.....4....1P. doi:10.1177/002182867300400102.
Pingree, David (1981). Jyotihśāstra: Astral and Mathematical Literature. Otto Harrassowitz. ISBN 978-3447021654.
K. V. Sarma (1997), "Suryasiddhanta", Encyclopaedia of the History of Science, Technology, and Medicine in Non-Western Cultures edited by Helaine Selin, Springer, ISBN 978-0-7923-4066-9
Yukio Ôhashi (1999). “The Legends of Vasiṣṭha – A Note on the Vedāṅga Astronomy”. Trong Johannes Andersen. Highlights of Astronomy, Volume 11B. Springer Science. ISBN 978-0-7923-5556-4.
Yukio Ôhashi (1993). “Development of Astronomical Observations in Vedic and post-Vedic India”. Indian Journal of History of Science 28 (3).
Maurice Winternitz (1963). History of Indian Literature, Volume 1. Motilal Banarsidass. ISBN 978-81-208-0056-4.

Tài liệu tham khảo

WikiPedia: Surya Siddhanta http://adsabs.harvard.edu/abs/1971JHA.....2...80P http://adsabs.harvard.edu/abs/1973JHA.....4....1P http://vedicreserve.mum.edu/jyotish/surya_siddhant... http://sandhi.hss.iitb.ac.in/Sandhi/Mathematics%20... //dx.doi.org/10.1007%2F978-1-4613-8090-0_50 //dx.doi.org/10.1007%2Fs00407-005-0096-y //dx.doi.org/10.1177%2F002182867100200202 //dx.doi.org/10.1177%2F002182867300400102 http://geogebratube.org/student/m26615 https://www.britannica.com/topic/mathematics