We advocate for the “Rising Sea” methodology (La Mer qui Monte) as the paradig-matic approach to modern algebraic geometry, contrasting it with the heuristic ofthe "hammer and chisel" tailored to specific problems. This work elucidates how thesystematic construction of abelian categories, Grothendieck topologies, and derivedfunctors allows for the dissolution of apparent singularities through the immersionof problems into their natural, universal contexts. We explore the efficacy of thisapproach through the lens of topos theory and motivic cohomology, demonstratingthat the heaviest technical machinery—specifically the formalism of the six opera-tions in Dbc(X, Qℓ) and the purity isomorphisms—renders the most profound the-orems tautological. Short is better, hence in this short work, we urge the researchcommunity to abandon ad-hoc resolution in favor of this structural universality.