👉 Integral computing is an advanced computational paradigm that aims to bridge the gap between traditional computing and quantum computing by leveraging the principles of integral calculus. It involves using continuous mathematical functions, such as those found in differential equations and integral transforms, to process and analyze data. Unlike classical computing, which relies on discrete bits (0s and 1s), integral computing employs continuous variables to represent and manipulate information, enabling more efficient solutions for complex problems in areas like signal processing, machine learning, and optimization. This approach can offer significant speed-ups for certain types of computations, particularly those involving smooth functions and continuous domains, by exploiting the inherent smoothness and structure of these problems.