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The author argues that projective geometry and homogeneous coordinates should be taught with motivation and practical context rather than as abstract concepts presented without explanation. By starting with concrete problems—such as how vertical lines create exceptions in standard coordinate systems or how "points at infinity" complicate calculations—students can naturally discover why projective representations like (x, y, z) coordinates are elegant solutions that eliminate special cases. The author illustrates this approach using real-world examples from graphics programming and cryptography, where programmers independently encounter these concepts when trying to solve practical problems.
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