Brahmagupta, whose father was Jisnugupta, wrote important works on mathematics and astronomy. In particular he wrote Brahmasphutasiddhanta Ⓣ, in Brahmagupta was an Indian mathematician, born in AD in Bhinmal, a state of Rajhastan, India. He spent most of his life in Bhinmal which was under the rule. Brahmagupta, (born —died c. , possibly Bhillamala [modern Bhinmal], Rajasthan, India), one of the most accomplished of the ancient Indian astronomers.

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Help us improve this article! He further gave rules of using zero with negative and positive numbers. History of Hindu Mathematics, Part I. His major contribution to mathematics includes the introduction of number zero in computation.

He explains that since the Moon is closer to the Earth than the Sun, the degree of the illuminated part of the Moon depends on the relative positions of the Sun and the Moon, and this can be computed from the size of the angle between the two bodies. The rift between the mathematicians was created based on their varying ways of applying biograpjy to physical world. As a young man he studied astronomy extensively.

In mathematics, his contribution to geometry was especially significant.

You may find it helpful to search within the site to see how similar or related subjects are covered. It is generally believed that he was born in Ujjain.

Brahmagupta Biography – Childhood, Life Achievements & Timeline

Little is known of these authors. Brahmagupta is credited to have given the most accurate of the early calculations of the length of the solar year.


He further gave two equivalent solutions to the general quadratic equation. Leonardo da Vinci, Italian: Some of the major contribution to the field of astronomy by Brahmagupta are solar and lunar eclipse calculations and methods for calculating the position of heavenly brahmagulta over time.

He first describes addition and subtraction. Progenitors represents the 14 Progenitors “Manu” in Indian cosmology or 14, “twins” means 2, “Ursa Major” represents the seven stars of Ursa Major or 7, “Vedas” refers to the 4 Vedas or 4, dice represents the number of sides of the tradition die or 6, and so on.

However, he lived and worked there for a good part of his life. Prithudaka Svamina later commentator, called him Bhillamalacharyathe teacher from Bhillamala.

The accurate [area] is the square root from the product of the halves of the sums of the sides diminished by [each] side of the quadrilateral. Articles from Britannica Encyclopedias for elementary and brahmaguota school students.

Brahmagupta (ca. ca. ) — from Eric Weisstein’s World of Scientific Biography

The city was a center of learning for mathematics and astronomy, and he flourished as an astronomer in the intellectual atmosphere of the city. He is believed to have lived and worked in Bhinmal in present day Rajasthan, India, for a few years. Albert Einstein, German-born physicist who developed the special and general theories of relativity and….

After completing his work in Bhillamala, biogrqphy moved to Ujjain which was also considered a chief location with respect to studies in astronomy.


A Natural History of Zero.


At the bottom of the article, feel free to list any brshmagupta that support your changes, so that we can fully understand their context. Through these texts, the decimal number system and Brahmagupta’s algorithms for arithmetic have spread throughout the world.

Brahmaguptaborn —died c. The Euclidean algorithm was known to him as the og since it breaks numbers down into ever smaller pieces. Brahmagupta was born in CE according to his own statement. Brahmagupta was a highly accomplished ancient Indian astronomer and mathematician who was the first to give rules to compute with zero.

An immediate outcome was the spread of the decimal number system used in the texts. This text is a practical manual of Indian astronomy which is meant to guide students. His work was very significant considering the fact that he had no telescope or scientific equipment to help him arrive at his conclusions. The product of the first [pair], multiplied by the multiplier, with the product of the last [pair], is the last computed.

Diminish by the middle [number] the square-root of the rupas multiplied by four times the square and increased by the square of the middle [number]; divide the remainder by twice the square.

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