Bhatapala-chandrika is Govindasvāmin's primary mathematical treatise, focusing on arithmetic, algebra, and geometry.

Govindasvāmin's method for solving quadratic equations involves completing the square, a technique that transforms the equation into a perfect square trinomial.

Govindasvāmin's exploration of indeterminate equations led to the introduction of continued fractions, a method for representing rational numbers as infinite series of fractions.

Govindasvāmin's astronomical work was based on the geocentric model, which places the Earth at the center of the universe and the planets revolving around it.

Govindasvāmin's mathematical and astronomical ideas were heavily influenced by the work of Brahmagupta, a renowned Indian mathematician and astronomer from the 7th century.

Bhaskara II, a renowned Indian mathematician from the 12th century, further developed and refined Govindasvāmin's work on indeterminate equations.

The geocentric model proposed by Govindasvāmin was later challenged and replaced by the heliocentric model introduced by Nicolaus Copernicus in the 16th century.

Govindasvāmin's mathematical and astronomical treatises were written in Sanskrit, the classical language of ancient India.

Govindasvāmin's exploration of indeterminate equations primarily contributed to the field of number theory, focusing on the properties and behavior of integers.

Govindasvāmin's geocentric model assumed that the planets move in circular orbits around the Earth.

Govindasvāmin's method for solving quadratic equations is often referred to as Bhatapala's Method, named after the mathematician Bhatapala, who was Govindasvāmin's patron.

Govindasvāmin's exploration of indeterminate equations was influenced by the mathematical traditions of ancient Babylonia, particularly their work on linear Diophantine equations.

Aryabhata II, an Indian mathematician and astronomer from the 10th century, criticized Govindasvāmin's geocentric model and proposed a heliocentric model instead.

Bhaskara II, a renowned Indian mathematician from the 12th century, generalized and extended Govindasvāmin's work on indeterminate equations, making significant contributions to the field.