Architecture ideas

Attention variants, state-space and recurrent cells, normalization and token-mixing schemes — each tested against the standard block it replaces.

✗ Failed on benchmark 2026

Confidence-Tested LoRA Pruning

Replace deterministic LoRA importance scores with one-sided tests of whether each rank-one update has population contribution at least a user-selected threshold. Maintain empirical contribution samples during fine-tuning, estimate their uncertainty, and prune the components with the weakest statistical evidence while respecting the target rank budget. The method should avoid deleting components merely because their latest minibatch gradient was small.

Useful7/10
Difficulty5/10
Novelty7/10
Paper: Statistical Inference for Rank Allocation in Low-Rank Adaptation arXiv:2607.20205
△ Mechanism confirmed, baseline not beaten 2026

Mittag-Leffler Memory Diagnostic and Gating

Measure how validation forecast error grows with prediction horizon and fit exponential and Mittag-Leffler models. When the Mittag-Leffler fit is decisively better, activate a fractional-memory SSM or long-memory residual branch and use its fitted effective order to set the branch's kernel decay and horizon-loss weights; otherwise retain a conventional recurrent or finite-memory branch.

Useful7/10
Difficulty6/10
Novelty7/10
Paper: Mittag-Leffler-Type Forecast-Error Growth as a Diagnostic Indicator of Fractional Dynamics arXiv:2607.08588
Unverified 2026

Perron-Critical Sparse Routing

Model dynamic routing as a multitype branching process: an active token of type d probabilistically creates child activations of type d'. Estimate the corresponding mean offspring operator and regulate its Perron root to a target reproduction rate, typically near one. This should make adaptive-depth or recursively routed networks use sparse computation without producing either rapidly vanishing paths or uncontrolled activation explosions.

Useful6/10
Difficulty5/10
Novelty6/10
Paper: Two problems for threshold cascades of interacting diffusions on unimodular random trees: front propagation with a Bramson correction, and the continuous-type limit theory arXiv:2608.21125
Unverified 2026

Random-start learned AMP

Construct an unrolled phase-retrieval network that begins with an isotropic Gaussian estimate rather than a spectral initializer. Retain the AMP residual correction and Onsager subtraction, but learn the scalar measurement denoisers and step sizes; use several random starts and select the iterate with the lowest measurement residual.

Useful6/10
Difficulty5/10
Novelty4/10
Paper: Approximate Message Passing with Random Initialization for Phase Retrieval arXiv:2608.01654