Reconstruction Method
The reconstruction treats Deligne’s work as a repeatable sequence: replace an arithmetic or geometric problem by the right cohomological object; choose a realization; impose weights, filtrations, monodromy, or perversity; then formulate the theorem as a compatibility statement stable under functorial operations.
Object
Variety, family, sheaf, representation, motive, moduli problem, or correspondence.
Realization
Betti, de Rham, Hodge, ℓ-adic, perverse, Tannakian, or automorphic realization.
Constraint
Weight, filtration, purity, monodromy, semisimplicity, duality, or ramification.
Transfer
Trace formula, comparison theorem, functoriality, decomposition, or categorical reconstruction.
Decision Tree of Strategies
Prevalence Ranking
300-Case Corpus
| # | Period | Source family | Case | Main thesis / method move | Result type | Strategy tags |
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