THE MODAL DISCIPLINE OF OBJECTIVITY: a critical–propositional reading of Geometric Information Field Theory 3.3, by Brieuc de La Fournière, in confrontation with the Theory of Objectivity

This article presents a critical–propositional reading of Brieuc de La Fournière’s Geometric Information Field Theory 3.3: Topological Derivation of Standard Model Parameters from G2 Holonomy Manifolds in confrontation with the Theory of Objectivity (TO). The study examines the extent to which GIFT 3.3, as a geometric-topological attempt to derive Standard Model parameters and cosmological observables from holonomy and structure, can be considered compatible with a modal, relational, and cosmogenic ontology. The paper argues that GIFT 3.3 is a relevant mathematical interlocutor for the Theory of Objectivity because it rejects the arbitrariness of physical parameters and seeks a deeper structural intelligibility of the cosmos. At the same time, it identifies decisive tensions: the absence of an explicit modal derivation of its foundational assumptions, the lack of a full cosmogenesis, and the insufficient integration of constitutive relationality and transcendence as required by TO. The article further articulates the discussion through the concepts of phenomenic elements, Inductive Effects, the cosmogenic theorem, and the cosmological eras of the Theory of Objectivity. In this framework, the transcendent element is interpreted as the information or knowledge produced in atomic relations, equivalent to atomic radiations. This work is intended as a contribution to respectful scientific dialogue between contemporary speculative physics and modal ontology, especially in debates concerning the origin, intelligibility, and testability of physical reality. Author’s note: This analytical study benefited from the analytical support of ChatGPT. Keywords:Theory of Objectivity; Geometric Information Field Theory; GIFT 3.3; Brieuc de La Fournière; modal ontology; cosmology; holonomy; ; Standard Model parameters; phenomenic elements; Inductive Effects; cosmogenic theorem; philosophy of physics; foundations of physics.