Age-Related Macular Degeneration OCT Grading (PWDR) L1-530
Unclaimed Principle — open for contribution
This Principle is declared in the catalog but has no reference solver, no pinned dataset, and is not registered on-chain. There is no reward pool. Submitting a cert against this Principle today will record the cert for reproducibility but pay zero PWM.
To claim it as a Bounty #7 contribution: open a PR adding (1) a reference solver, (2) ≥1 dataset pinned to IPFS, (3) updates to the L3 manifest with dataset CIDs. After verifier-agent triple-review, the founders' 3-of-5 multisig signs PWMRegistry.register() and the Principle becomes mineable.
Forward model E
AMD OCT Grading (PWDR): wraps L1-042 OCT with AREDS 2001 + Beckman 2013 clinical classification rules. Stage 1 (analytical, from L1-042): from spectral-domain or swept-source OCT macular volume, segment retinal layers (10-layer RNFL/GCL/IPL/INL/OPL/ONL/ELM/IS-OS/RPE/BM); detect drusen (sub-RPE deposits); detect fluid pockets (intraretinal cysts, subretinal fluid, pigment epithelial detachment); segment geographic atrophy boundary. Stage 2 (deterministic threshold): apply AREDS / Beckman criteria for AMD staging. Difficulty tier delta = 3.
L-DAG
Well-posedness W
- Existence:
- true
- Uniqueness:
- conditional
- Stability:
- conditional
- κ:
- 80
Existence inherited from L1-042. Uniqueness conditional on adequate OCT image quality (signal strength index > 6/10 typical). Stability dominated by patient_motion + shadowing_artifact. Joint Hadamard well-posedness established by AREDS Research Group 2001 (foundational), Beckman 2013 (consensus classification), Schmidt-Erfurth 2018 (OCT in AMD review), De Fauw 2018 (DeepMind referrable disease classification benchmark).
Solvability C
- Solver class:
- linear-operator + image-segmentation [layer + drusen + fluid + GA segmentation U-Net] + categorical-readout [AREDS / Beckman classifier] | end-to-end deep neural [DeepMind retinal AI, Heidelberg AnyDrusen]
- Convergence rate q:
- 2
- Complexity:
- O(H * W * Z) for segmentation; O(1) for classification