Mahavira was a 9th-century Indian mathematician who wrote the Ganita-Sara-Sangraha.

The Ganita-Sara-Sangraha was written in the 9th century.

The Ganita-Sara-Sangraha covers a wide range of topics, including arithmetic, algebra, geometry, and astronomy.

The main purpose of the Ganita-Sara-Sangraha is to provide a comprehensive overview of mathematical knowledge.

The Ganita-Sara-Sangraha is one of the earliest known mathematical texts in India, contains important contributions to mathematics, and influenced the development of mathematics in India and beyond.

The Ganita-Sara-Sangraha discusses the concept of zero, which was a major breakthrough in mathematics.

The Ganita-Sara-Sangraha solves a number of important mathematical problems, including the problem of finding the square root of a number, the problem of finding the cube root of a number, the problem of finding the area of a triangle, and the problem of finding the volume of a sphere.

The Ganita-Sara-Sangraha proves the Pythagorean theorem, which is one of the most important theorems in geometry.

The Ganita-Sara-Sangraha develops the method of exhaustion, which is a method for approximating the area of a curved figure.

The Ganita-Sara-Sangraha influenced the development of mathematics in India and beyond, is still studied by mathematicians today, and is a valuable historical document.

The Ganita-Sara-Sangraha is written in Sanskrit, is incomplete, and is difficult to understand.

The Ganita-Sara-Sangraha can be made more accessible to modern readers by translating the text into English, providing commentaries and explanations, and developing interactive online resources.

The Ganita-Sara-Sangraha will continue to be studied by mathematicians and historians, will be used to develop new mathematical theories, and will be used to teach mathematics to students.

The Ganita-Sara-Sangraha is one of the earliest known mathematical texts in India, contains important contributions to mathematics, and influenced the development of mathematics in India and beyond.