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The video discusses the concept of integrating a differential form over a surface parameterized in a larger dimensional space. The function fee is a smooth, continuous, infinitely differentiable function from D to RN, where D is a subset of r2. This setup is similar to surface integrals in calculus 3, where surfaces like spheres or cylinders were parameterized in r3. The goal is to find the integral of a differential form called Omega over the surface s, which involves a two-stage evaluation process. This concept is explained further in previous videos.