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In this project, we attempt to reformulate various notions from classical commutative algebra (such as flatness, regularity, smoothness, etc.) in an entirely categorical manner, so as to be able to later write down their analogues in derived algebraic geometry without having to develop extra theory. We will also be presenting certain application…
The Bombieri-Lang Conjecture via rational-point sparsity persistence on the manifold-constrained canonical lane. Reproducible local-to-global theorem package.
The Grothendieck-Serre Conjecture via principal-bundle triviality persistence on the manifold-constrained canonical lane. Reproducible local-to-global theorem package.
The Zilber-Pink Conjecture via unlikely-intersection persistence on the manifold-constrained canonical lane. Reproducible local-to-global theorem package.
Anabelian geometry via fundamental-group reconstruction persistence on the manifold-constrained canonical lane. Reproducible local-to-global theorem package.
Anabelian Reconstruction Program via multi-fundamental-group persistence on the manifold-constrained canonical lane. Reproducible local-to-global theorem package.
Unlikely Intersections Ecology via atypical-family persistence on the manifold-constrained canonical lane. Reproducible local-to-global theorem package.
The Fontaine-Mazur conjecture via geometric-Galois persistence on the manifold-constrained canonical lane. Reproducible local-to-global theorem package.