Prompt

"Illustrate a mathematical diagram representing the Atiyah–Hirzebruch spectral sequence, a tool in topology that computes generalized cohomology theories of a topological space. The diagram should feature a grid or sequence of terms, with the E2 term prominently displaying singular cohomology with coefficients in the generalized cohomology of a point. The sequence should appear to converge, symbolizing its application in determining the generalized cohomology of the space. Incorporate subtle, abstract visualizations that hint at its connections to K-theory and bordism theory. Use a minimalist, technical drawing style with clear labels and annotations, reminiscent of academic mathematical illustrations. Color scheme should be muted, with bold lines and simple shapes, conveying a sense of precision and theoretical depth."

Image by stabilityai/stable-diffusion-3.5-large-turbo