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  1. en.wikipedia.org › wiki › BrahmaguptaBrahmagupta - Wikipedia

    Brahmagupta (c. 598 – c. 668 CE) was an Indian mathematician and astronomer.He is the author of two early works on mathematics and astronomy: the Brāhmasphuṭasiddhānta (BSS, "correctly established doctrine of Brahma", dated 628), a theoretical treatise, and the Khaṇḍakhādyaka ("edible bite", dated 665), a more practical text.. In 628 CE, Brahmagupta first described gravity as an attractive force, and used the term "gurutvākarṣaṇam ...

  2. Sep 22, 2020 · Brahmagupta defined the properties of the number zero, which was crucial for the future of mathematics and science. Brahmagupta enumerated the properties of zero as: ★ When a number is subtracted from itself, we get a zero ★ Any number divided by zero will have the answer as zero ★ Zero divided by zero is equal to zero. Discovered the formula to solve quadratic equations.

  3. Sep 14, 2017 · Lived 597 - 668 AD Brahmagupta is unique. He is the only scientist we have to thank for discovering the properties of precisely zero... Brahmagupta was an Ancient Indian astronomer and mathematician who lived from 597 AD to 668 AD. He was born in the city of Bhinmal in Northwest India. His father, whose name

  4. Brahmagupta’s genius, though, came in his treatment of the concept of (then relatively new) the number zero. Although often also attributed to the 7th Century Indian mathematician Bhaskara I, his “Brahmasphutasiddhanta” is probably the earliest known text to treat zero as a number in its own right, rather than as simply a placeholder digit as was done by the Babylonians, or as a symbol for a lack of quantity as was done by the Greeks and Romans.. Brahmagupta established the basic ...

  5. in 628. The work was written in 25 chapters and Brahmagupta tells us in the text that he wrote it at Bhillamala which today is the city of Bhinmal. This was the capital of the lands ruled by the Gurjara dynasty. Brahmagupta became the head of the astronomical observatory at Ujjain which was the foremost mathematical centre of ancient India at this time.

  6. Brahmagupta’s fame rests mostly on his Brahma-sphuta-siddhanta (628; “Correctly Established Doctrine of Brahma”), an astronomical work that he probably wrote while living in Bhillamala, then the capital of the Gurjara-Pratihara dynasty.It was translated into Arabic in Baghdad about 771 and had a major impact on Islamic mathematics and astronomy. Late in his life, Brahmagupta wrote Khandakhadyaka (665; “A Piece Eatable”), an astronomical handbook that employed Aryabhata’s system ...

  7. The field of mathematics is incomplete without the generous contribution of an Indian mathematician named, Brahmagupta. Besides being a great mathematician he was an even brilliant astronomer who wrote several books on these subjects. The doctrine of Barhama entitled the Brāhmasphuṭasiddhānta, is one of his early works on mathematics and astronomy. His major contribution to […]

  8. Jun 13, 2024 · Brahmagupta was a pioneering mathematician and astronomer from ancient India, known for his significant contributions to the fields of mathematics and astronomy. He is credited with introducing the concept of zero as a number and developing rules for arithmetic operations involving zero, laying the foundation for modern mathematical notation.

  9. Jan 1, 2010 · Brahmagupta is uniquely placed in the history of these great transitions of civilization across geographical and temporal boundaries, across different cultures, and across phases of human enlightenment and scholarship in mathematics and astronomy. Brahmagupta was truly a man of immense genius, a genuine creative writer with incomparable ...

  10. Hindu astronomer and mathematician who applied algebraic methods to astronomical problems. Brahmagupta's treatise Brâhma-sphuta-siddhânta (628; where siddhânta means "concepts"), is based on a positional number system, and is the oldest known work where the zero (cipher) appears in arithmetical operations. There, Brahmagupta establishes the rule a-a=0, and also considers the fractions x/0, which he sets equal to 0 for x=0 and otherwise calls nought, a term of uncertain...

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