The Quantum Blueprint Formalism derives the Standard Model gauge group GSM = SU(3)×SU(2)×U(1) as the automorphism group of the tension functional Φ restricted to the fiber of the physical projection πΘ (Schmieke, 2026s). At reflexion Order 1, the psychic projection π1: Ms → MΨ generates an analogous fiber with its own gauge group GΨ. Paper 39 (§5.9) establishes existence—compact, connected, anomaly-free—but leaves the determination of GΨ as “among the most important open questions.” This paper performs the determination as far as the current framework permits. We establish seven results. (1) Three constraints carry over unchanged: compactness from (A3), connectedness from Ms, anomaly cancellation from (A1). Derived (2) The re-entry endomorphism R: MΨ → MΨ, which categorially distinguishes Order 1 from Order 0, acts as a gauge bundle automorphism and thereby imposes a new constraint on GΨ with no Order-0 analogue: GΨ must admit R-compatibility, meaning R induces an element of Out(GΨ) ∪ Inn(GΨ). Derived (3) If dΨ = 3+1 (same bounded-compression argument as at Order 0), the effective psychic fiber is six-dimensional and Calabi–Yau by the same argument as Paper 41. Constrained (4) Confinement of at least one simple factor follows from (A3) at psychic macroscopic scales. Derived (5) The semi-simplicity constraint and rank bound transfer by the same βΨ,max argument. Constrained/Conjectured (6) The R-compatibility constraint, combined with rank ≤ 4, anomaly cancellation, and confinement, restricts the candidate space to a finite list from which we identify SU(3)×SU(2)×U(1) as the maximal-stability candidate. Conjectured (7) We develop phenomenological correspondences between gauge charges and the structural features of psychic experience. Conjectured
Marcus Schmieke (Sat,) studied this question.