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8² + 15² = 17².
Dividing by 3 gives (5, 12, 13).
Multiplying each term of (5, 12, 13) by 2 gives (10, 24, 26).
Multiplying all terms by the same integer preserves the relation a² + b² = c².
The numbers 5, 12, and 13 have no common factor greater than 1.
9² + 40² = 41².
All three numbers are divisible by 4.
12, 16, and 20 are all divisible by 4.
20² + 21² = 400 + 441 = 841 = 29².
Baudhāyana triples are commonly called Pythagorean triples.
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