AT_masters2026_final_c Submit Your Test Cases

Create four inputs, concatenate them in the format shown below, and submit them as a single text file. > $ N $ $ K $ $ C $ $ g_{0,0} $ $ \cdots $ $ g_{0,N-1} $ $ \vdots $ $ g_{N-1,0} $ $ \cdots $ $ g_{N-1,N-1} $ $ N $ $ K $ $ C $ $ g_{0,0} $ $ \cdots $ $ g_{0,N-1} $ $ \vdots $ $ g_{N-1,0} $ $ \cdots $ $ g_{N-1,N-1} $ $ N $ $ K $ $ C $ $ g_{0,0} $ $ \cdots $ $ g_{0,N-1} $ $ \vdots $ $ g_{N-1,0} $ $ \cdots $ $ g_{N-1,N-1} $ $ N $ $ K $ $ C $ $ g_{0,0} $ $ \cdots $ $ g_{0,N-1} $ $ \vdots $ $ g_{N-1,0} $ $ \cdots $ $ g_{N-1,N-1} $ Each input must satisfy all of the following constraints. - The side length $ N $ of each layer is $ N=32 $ . - $ K $ is an integer between $ 2 $ and $ 5 $ , inclusive, representing the number of layers. - $ C $ is an integer between $ 2 $ and $ 4 $ , inclusive, representing the number of colors. - $ g_{i,j} $ , the color of pixel $ (i,j) $ in the target image, is an integer between $ 0 $ and $ C $ , inclusive. - Not all colors $ 1,\cdots,C $ need to appear in the target image. - The number of non-transparent pixels in the target image is at least $ N^2/2 $ . The four inputs you generate must all be distinct. If the submitted text file correctly contains four inputs that satisfy all of the above specifications, you will receive AC and earn 1 point.

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