The Sulba Sutras, part of the Vedas, contain geometric and mathematical rules and formulas used in the construction of altars and other structures.

The Sulba Sutras primarily focus on geometric constructions and calculations, including the determination of geometric shapes, ratios, and proportions.

Baudhayana, an ancient Indian mathematician, is credited with formulating the Pythagorean theorem around 800 BCE, predating Pythagoras's discovery.

The Pythagorean theorem has wide applications in engineering and construction, including calculating the area of triangles, determining the length of hypotenuse, and establishing right angles.

The Brihadeeswarar Temple in Thanjavur, India, is an example of ancient Indian architecture that incorporates mathematical principles in its design and construction, including precise geometric patterns and alignments.

The golden ratio, also known as the divine proportion, is often used in Indian architecture to create aesthetically pleasing and structurally sound domes and arches.

Aryabhata, a renowned Indian mathematician and astronomer, is credited with developing the concept of the zero and the decimal system, which revolutionized mathematical calculations.

The Indian concept of the zero enabled the development of the place-value system, simplified mathematical calculations, and facilitated the use of negative numbers, all of which contributed to advancements in engineering and construction.

Bhaskara II, also known as Bhaskaracharya, made significant contributions to trigonometry and astronomy, including the development of trigonometric formulas and the calculation of planetary positions.

Bhaskara II's work in trigonometry enabled accurate surveying and mapping, facilitated the calculation of angles and distances, and improved the design of structures and machines.

Lilavati, written by Bhaskara II, is a mathematical text that includes problems and solutions related to engineering and construction, such as calculating the volume of a pyramid or the area of a circle.

The Fibonacci sequence is often used in Indian architecture and design to create aesthetically pleasing patterns, ensure structural stability and harmony, and represent the divine proportions of the universe.

Pingala, an ancient Indian mathematician, is credited with developing the concept of the Pascal's triangle, which has applications in probability, combinatorics, and other mathematical fields.

The development of the Pascal's triangle enabled the calculation of binomial coefficients, facilitated the study of probability and statistics, and improved the design of structures and machines.

Heron's formula, also known as Heron's rule, is a mathematical formula used to calculate the area of a triangle given the lengths of its sides.