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Let's say we have a polynomial, P(x) = aₙxⁿ + aₙ₋₁xⁿ⁻¹ + ... + a₁x + a₀, and we want to find its value at x = c. Instead of calculating each term separately (aₙcⁿ, aₙ₋₁cⁿ⁻¹, etc.) and then adding them all up, Horner's Scheme rearranges the polynomial in a way that minimizes the number of multiplications. It does this by factoring out the 'x's strategically. This rearrangement looks like this: P(x) = (...((aₙx + aₙ₋₁)x + aₙ₋₂)x + ... + a₁)x + a₀. See how 'x' is repeatedly multiplied and terms are added? This structure is the key to its efficiency.
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