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The Cube That Exists in Four Dimensions
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Unfold a 4D cube and you get Dalí's cross: eight cubes, glued along seven squares. How do you count its skin? Each corner of the 4D cube lies in 4 cubes, so the cross draws it 4 times: 8 × 8 / 4 = 16 corners. Each edge lies in 3 cubes: 8 × 12 / 3 = 32 edges. Each square lies in 2 cubes: 8 × 6 / 2 = 24 squares. Euler's count: 16 − 32 24 − 8 = 0, where an ordinary cube gives 8 − 12 6 = 2. Dalí painted this cross in 1954 (Corpus Hypercubus). The folding itself happens in 4D; the video shows it
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