lipschitz continuity
Uniform continuity is a stronger form of continuity where a single \(\delta\) works for the entire domain, ensuring that small changes in \(x\) produce uniformly small changes in \(f(x)\).
Uniform continuity is a stronger form of continuity where a single \(\delta\) works for the entire domain, ensuring that small changes in \(x\) produce uniformly small changes in \(f(x)\).