Gauss's Work Algorithms

A 300-case reconstruction of Carl Friedrich Gauss's mathematical working methods from the collected works, books, memoirs, tables, correspondence, reports, and Nachlass. Each case is treated as a lecture-style unit: a thesis, a result, and three overlapping method tags. The page does not reproduce copyrighted editions; it is a bibliographic and methodological reconstruction.

33 reconstructed strategies300 lecture-style casesOverlapping prevalence histogramsArithmetic - Astronomy - Geometry - Physics
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Research Reconstruction

Gauss's corpus is not merely a list of papers; it is a system of transformations: numerical experiment into theorem, measurement into optimal estimate, coordinates into invariant geometry, observations into hidden orbits, and physical forces into potentials. This page reconstructs those transformations as a decision tree.

The 300 cases are section-level units drawn from the collected works and major books/reports: Disquisitiones Arithmeticae, Theoria Motus, least squares and probability writings, geodesy reports, surface geometry, potential theory, magnetism, special functions, algebra, correspondence, tables, and Nachlass material.

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Interactive Strategy Tree

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Overlapping Strategy Prevalence

Percentages mean case prevalence: a method used in 180 of 300 cases is shown as 60%. Because each case may use several methods, totals are not expected to sum to 100%.

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Source Spine

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300 Paper / Chapter / Report Cases

#YearSourceLecture-style caseThesisResultStrategies
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Worked Demonstrations