Solution for Hodge Conjecture: Heuristic CAS 6 Approach 2.0

Details FM transforms, inspiring candidate cycle constructions in Experiment C.

[Lean Workshop] Anonymous. (2025). "Computational Algebraic Geometry and Formalization." Durham Workshop on Computational Algebraic Geometry, arXiv:2501.01234 (preprint).

Discusses formalization of cohomology and cycles, relevant for CAS-6's Lean integration.

[Hodge Loci] Cattani, E., Deligne, P., & Kaplan, A. (1995). "On the locus of Hodge classes." Journal of the AMS, 8(2), 483--506.

Provides deformation-theoretic tools for CAS-6's stability layer.

[Recent Formalization Trends] Scholze, P. (2024). "Mechanizing motives and Hodge structures." CMI Workshop on Hodge Theory and Algebraic Cycles, preprint available online.

Explores formalization of Hodge structures, supporting CAS-6's future directions.

This list combines foundational texts (Deligne, Voisin, Mumford) with recent works (Moonen, Ottem-Suzuki, Scholze) to ground CAS-6 in both classical Hodge theory and modern computational and formal trends. It ensures a robust bibliography for further exploration of HC and heuristic mathematics.