Pythagorean Theorem and Geometric Elements in Kakatiya Temples (Example: Thousand Pillar Temple):

While explicit spirals might not be evident, the right angles are inherent in the structure and design. We can apply the Pythagorean theorem conceptually, even if precise measurements from original plans are unavailable.

• Base: Imagine a rectangular section of the temple's base. Let's say it's a section of the platform is approximately 5 meters.
• Perpendicular: The height of a pillar in that same section is approximately 12 meters.
• Hypotenuse: The diagonal distance from one corner of the base section to the top of the pillar diagonally opposite.

Using the Pythagorean theorem: a² + b² = c²

Where:

• a = Base (5 meters)
• b = Perpendicular (12 meters)
• c = Hypotenuse (what we want to find)

So:

5² + 12² = c²

25 + 144 = c²

169 = c²

c = √169 = 13 meters

Therefore, the hypotenuse (diagonal distance) would be approximately 13 meters.

Disclaimer: The above example uses estimated dimensions. Accurate application of the Pythagorean theorem would require precise measurements of the temple structure. The primary intention is to illustrate how the theorem could be applied, given the right-angled elements present in the architecture.

Source:

• Kakatiya Temples: Engineering Marvels - The Hans India