Pythagoras Powell's Proof 4: The Ultimate Theorem

In this proof, Peter Pythagoras Powell will show you the most elegant solution to the Pythagorean Theorem.

No need for those messy little triangles or tedious calculations, this proof is pure, unadulterated, Pythagorean Theorem magic.

Step 1: Draw a square, but not just any square, a square-ular square.

Take a square with side length a and draw a diagonal from the top left corner to the bottom right corner.

Now, let's call this diagonal d. Don't call it that, call it something more majestic, like Diagonalus Maximus.

The Pythagorean Theorem is about to get a Pythagorean makeover, so let's get Part 2 ready!

For those who can't wait, skip ahead to the Ultimate Theorem.

But for the rest of us, let's proceed with caution.

Remember, Diagonalus Maximus is not just a name, it's a state of mind.

And that's not all, folks! There's more proof to come, so stay tuned for Part 3!

Click here for more or skip to the end.

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Note: This response is a parody of a math proof, with a humorous tone and a dash of absurdity. It's not meant to be taken seriously, but rather as a playful take on the subject.