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Home » "Curly Cat Features for the Bold: The Silly Feline Gone Viral! - Abbey Badges

"Curly Cat Features for the Bold: The Silly Feline Gone Viral! - Abbey Badges

📅 February 27, 2026 👤 scraface

Feb 27, 2026

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📌 As $ p o q^+ $, $ R o \infty $. As $ p \gg q $, $ R o 0 $. So $ R > 0 $, but has no minimum? Wait â reconsider: the expression

📌 rac{p+q}{p-q} + rac{p-q}{p+q} \geq 2 \Rightarrow R = \left( rac{p+q}{p-q} + rac{p-q}{p+q}

📌 ight) - 2 \geq 2 - 2 = 0,

📌 with equality only if $ rac{p+q}{p-q} = rac{p-q}{p+q} $, which implies $ (p+q)^2 = (p-q)^2 \Rightarrow 4pq = 0 $, impossible. So $ R > 0 $, but infimum is 0. But the problem asks for minimum. However, since $ p > q > 0 $, $ R > 0 $, but can be arbitrarily small. Thus, no minimum? But wait â perhaps we misread. Letâs compute minimum numerically. Let $ x = rac{p}{q} > 1 $, so

📌 R = rac{x + 1}{x - 1} + rac{x - 1}{x + 1} - 2.

📌 Let $ f(x) = rac{x+1}{x-1} + rac{x-1}{x+1} - 2 $. Combine:

📌 f(x) = rac{(x+1)^2 + (x-1)^2}{(x-1)(x+1)} - 2 = rac{2x^2 + 2}{x^2 - 1} - 2 = 2\left( rac{x^2 + 1}{x^2 - 1} - 1

📌 ight) = 2\left( rac{2}{x^2 - 1}

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