Back Matter
# The QRI Dictionary
Every construct in the source programme, its object in this book, and exactly how much is being claimed for it.
| QRI construct | Object in this book | Status |
| --- | --- | --- |
| Qualia formalism | $\mathfrak{Q}$ faithful on modular and Bures invariants — Eq. (2.2) | Axiom 2.2 |
| Non-materialist physicalism | Dual-functor structure $\mathbf{Phys}\leftarrow\boldsymbol{\Omega}\rightarrow\mathbf{Qual}$ | Axiom 2.1 |
| Valence realism | $\mathfrak{V}$ is a functional of the state alone, observer-independent | §1.3, Axiom 8.1 |
| Combination problem | Dissolved — type III$_1$ admits no minimal projections | Theorem 3.1 |
| Boundary problem | Split inclusion $\mathfrak{A}(\mathcal{O}_1)\subset\mathcal{N}\subset\mathfrak{A}(\mathcal{O}_2)$ | Theorem-backed |
| Topological segmentation | Ginzburg–Landau defect pockets; $\pi_n(\mathcal{T})$ superselection | §4.3 |
| Symmetry Theory of Valence | $\mathcal{A}$ = atomic mass of the modular spectral measure | Eq. (6.1) |
| Consonance–dissonance–noise | Mollified Thomae kernel $\kappa$, Farey-weighted | Eq. (7.2) |
| Suffering | Replica symmetry breaking; $\mathrm{Var}_P(q)\gt 0$ | Axiom 8.1 |
| Neural annealing | de Almeida–Thouless line crossing, RSB $\to$ RS | Prop. 8.2 |
| Log scales of pleasure and pain | $\mathcal{A}$ multiplicative $\Rightarrow$ log-normal by CLT | Prop. 9.1 |
| Hyperbolic phenomenal geometry | Fisher–Rao on Gaussians, $K=-1/2$ | Theorem 10.1 |
| Qualia space geometry | Bures metric on the state manifold of $\mathcal{N}$ | Eq. (10.1) |
| Qualitative character | Conjugacy class of the Uhlmann holonomy $U_\gamma$ | Proposal 10.2 |
| Specious present | Modular flow interval; $t=\hbar\beta_{\mathrm{eff}}s$ | Axiom 5.1 |
| Kuramoto oscillator models | Phase reduction of the order parameter in Eq. (4.3) | §4.4 |
| Unbroken unity, pinched into individuals | Cosmopsychism forced by Theorem 3.1 | Corollary 3.2 |
Read the status column as an argument about where the risk sits. Six rows are Established or theorem-backed: those are not places this book can be wrong without a literature being wrong with it. Five are Derived: they follow from the established results given the axioms, so they fail only if an axiom fails. Six are Posited, and those are the whole bet.
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