Agent MoE experiment digest
Agent MoE is a small-scale screen for modeling and training ideas in the Grug
MoE setup. Each experiment compares a variant with a fixed baseline at one or
more compute-optimal scales, then combines quality and throughput into an
effective wall-clock speedup. Variants that survive the small-scale gate can be
tested at larger scales and projected with a scaling-law fit.
This page summarizes the 80 Agent MoE Experiment: sub-issues attached to
the April MoE tracker
as of 2026-08-20. The
Agent MoE playbook
and baseline table
define the gates and reference runs. The
machine-readable snapshot records the
rationale, editorial outcome, issue state, and reviewed GitHub timestamp for each row.
Model-FLOPs speedup is the loss-only equivalent-compute gain from the scaling-law
inversion. Wall-clock speedup multiplies that gain by the measured throughput
ratio. ≈ marks a value reconstructed from reported loss and throughput rather
than copied from an issue table; — means the issue does not support the split.
TL;DR
The clearest architecture wins came from partial RoPE and partial key offset (PKO), attention reuse, block attention residuals, and their combined recipe. Midpoint K/V reuse reached 1.025–1.121x measured effective speedup across three scales, though its projected prefill benefit lacks a latency benchmark. Pallas SConv passed matched Gate 1 at 1.131–1.242x across two scales. MuonH improved measured speed by 1.19–1.33x, but its four-point fit was slightly worse at the longest projection. Router modifications were mostly negative: frozen and nonlinear routers failed, while restricting router z-loss to selected or non-selected experts was promising but only tested at two scales.
| Outcome |
Count |
Meaning |
| Worked |
16 |
Met the recorded effective-speedup gate or the experiment's narrower success criterion. |
| Promising |
9 |
Positive evidence, but missing a larger-scale anchor or clean isolation. |
| Mixed |
13 |
The answer changed by scale or metric, or a strict projection failed. |
| Did not work |
32 |
A completed comparison showed no net benefit. |
| Not evaluated |
6 |
No usable comparison was recorded, often because the work was superseded. |
| In progress |
4 |
The issue remains active without a final verdict. |
Issue state is not used as an outcome: several closed issues contain positive
results, and several open issues already have useful measurements.
Attention and positional encoding
Partial key offset and RoPE
| Experiment |
Why it might help |
Outcome |
Model-FLOPs speedup |
Wall-clock speedup |
TL;DR |
| #4802 Partial key offset |
Shifted stationary keys enable one-layer induction while rotated dimensions retain position. |
Worked |
≈1.07–1.20x |
1.07–1.20x |
Both placements passed gate 2. The every-fourth-layer variant projected better; measured speedups were about 1.07–1.20x. |
| #4946 Partial RoPE |
Unrotated dimensions preserve position-independent capacity alongside RoPE's positional signal. |
Worked |
≈1.09–1.12x |
1.09–1.12x |
Rotating half the head dimensions improved macro loss with negligible throughput cost, giving about 1.09–1.12x at gate 1 and a gate-2 pass. |
| #4951 PKO plus partial RoPE |
PKO supplies induction capability while partial RoPE preserves position-independent capacity. |
Worked |
≈1.10–1.24x |
1.09–1.23x |
The two changes were additive: 1.09–1.23x across four scales, with better projected loss at 1e21 and 1e23 FLOPs. |
| #4976 PKO plus partial RoPE on the last layer |
Full-context PKO in the final layer should improve output integration. |
Worked |
≈1.20–1.25x |
1.19–1.23x |
Forcing the last layer to use long attention and PKO raised the family to 1.19–1.23x across four scales. |
| #5152 MHA plus PKO |
MHA preserves per-head key/value detail while PKO adds induction capability. |
Worked |
— |
1.28–1.37x |
MHA and PKO remained complementary without GQA, reaching 1.28–1.37x at gate 1. |
| #4907 Paired-head attention |
Pairing positions across heads enables cross-head querying and broader feature mixing. |
Not evaluated |
— |
— |
A gate-1 sweep was submitted, but the issue records no usable result. |
| #7208 Inkling relative position |
Learned query-dependent relative bias can model positional relationships more flexibly. |
Did not work |
<1x |
<1x |
The corrected d512 QK-scale arm ended 13.5% worse in Paloma BPB with no throughput win; d768 also ran about 24% below baseline throughput. |
Attention capacity and value paths
| Experiment |
Why it might help |
Outcome |
Model-FLOPs speedup |
Wall-clock speedup |
TL;DR |
| #4986 Value embeddings |
Token-indexed values inject lexical information directly into attention retrieval. |
Did not work |
Mixed |
<1x |
One initialization was neutral and the other split by scale; a 3–5% throughput and activation-memory cost erased the quality gain. |
| #5047 Wide attention |
More attention heads increase attention capacity without shrinking head dimension. |
Worked |
≈1.10–1.16x |
1.04–1.07x |
More heads consistently improved quality enough to cover a 5–8% throughput cost, but the gate-2 win was marginal at 1.04–1.07x. |
| #5151 MHA instead of GQA |
Independent key/value heads avoid information loss introduced by grouped-query sharing. |
Worked |
≈1.12–1.23x |
1.10–1.18x |
MHA passed gate 2 at 1.10–1.18x. The recipe kept GQA anyway to retain a 4x smaller KV cache. |
QK scaling and normalization
| Experiment |
Why it might help |
Outcome |
Model-FLOPs speedup |
Wall-clock speedup |
TL;DR |
| #5114 RoPE before QK norm |
Normalizing after RoPE may stabilize position-encoded attention logits. |
Did not work |
≈1.00x |
≈1.00x |
Reordering RoPE and QK normalization was empirically neutral at both gate-1 scales. |
| #5227 QK multiplier sweep |
Different QK scales may better calibrate attention sharpness. |
Did not work |
Mixed |
<1x |
Neither 1.1 nor 1.5 beat the default consistently across scales; both failed the full gate. |
| #5230 Remove QK norm and multiplier |
AdamH may keep QK magnitudes stable without explicit normalization or scaling. |
Did not work |
Mixed |
Mixed; 3/4 <1x |
The variant improved only d768 and fell below 1x at d512, d1024, and d1280. QK norm stayed in the recipe. |
| #5373 Learnable per-head QK gain |
Learned gains let heads or layers adapt attention sharpness during training. |
Promising |
≈1.05–1.09x |
1.054–1.086x |
Full-projection normalization plus a per-layer gain reached 1.086x at d512 and 1.054x at d768, but no larger-scale runs anchored the trend. |
| #5381 QK gated norm |
Input-dependent QK gates adapt attention strength to each token's residual state. |
Mixed |
≈0.99–1.06x |
0.987–1.060x |
Key gating won at d512 while query gating won at d768. The scale inversion and missing larger cells prevented a recipe choice. |
MoE topology, experts, and routing
Expert count and layer placement
| Experiment |
Why it might help |
Outcome |
Model-FLOPs speedup |
Wall-clock speedup |
TL;DR |
| #4899 Finer expert granularity |
Finer-grained experts could specialize better without increasing active model FLOPs. |
Did not work |
1.04–1.07x |
0.72–0.76x |
Doubling active and total experts improved loss slightly but cut throughput by roughly 30%, producing 0.72–0.76x speedup. |
| #4900 Slim layers |
Replacing unnecessary routed layers with dense FFNs could reduce routing overhead. |
Promising |
≈1.00x |
Best 1.059x |
Replacing the first MoE layer was nearly loss-neutral and reached 1.059x at d768; most individual layers could be slimmed profitably, but a full recipe was not tested. |
| #5387 256 routed experts |
More available experts could increase specialization without activating more per token. |
Mixed |
1.16–1.38x |
0.994–1.252x |
E256 improved with scale, reaching 1.17x at d768 and 1.252x at d1024, but missed at d512 and OOMed at d1280. |
| #5399 Routed output scale and expert LR |
Stronger routed outputs and tuned expert learning rates could improve specialization. |
Not evaluated |
— |
— |
Closed without measurements after the planned sweep was superseded. |
| #5409 Null experts |
Null experts let easy tokens skip expert computation they do not need. |
Did not work |
≈1.01–1.04x |
0.74–0.91x |
Null experts recovered some of the cost of picking five experts, but all tested variants remained below the simpler pick-four baseline. |
| #5515 Pick five with a smaller shared expert |
Extra routed capacity, cheaper shared compute, and no z-loss could improve efficiency. |
Did not work |
≈1.00x |
0.993–1.011x |
Rebalancing shared and routed capacity made pick-five viable, but speedup moved from 1.011x at d512 to 0.993x at d768. |
| #6443 Alternating dense and MoE blocks |
Dense blocks provide universal processing while concentrated MoE blocks maximize specialization. |
Not evaluated |
— |
— |
The closed issue contains no usable experimental comparison. |
Router behavior and regularization
| Experiment |
Why it might help |
Outcome |
Model-FLOPs speedup |
Wall-clock speedup |
TL;DR |
| #4849 Nonzero router-bias initialization |
Nonzero bias could break early routing symmetry and accelerate expert differentiation. |
Did not work |
≈1.00x |
≈1.00x |
The tested initializations were neutral and failed gate 1. |
| #4901 Router combine activation |
Alternative combine activations might preserve stronger routing signals and improve expert weighting. |
Did not work |
<1x |
<1x |
Moving the sigmoid before QB selection was catastrophically worse; compressing logits before bias selection broke routing. |
| #5477 Minimum expert combine weight |
A weight floor prevents selected experts from becoming effectively wasted routes. |
Did not work |
≈0.83–1.02x |
0.83–1.02x |
Floors hurt throughout the standard recipe; the only small no-z-loss gain at d512 vanished by d768. |
| #5486 Sqrt-softplus combine weights |
Sqrt-softplus avoids sigmoid saturation while keeping expert weights smooth and positive. |
Did not work |
≈0.97–0.99x |
0.97–0.99x |
All four z-loss variants were slower than baseline at 0.97–0.99x. |
| #5491 Selected versus non-selected router z-loss |
Targeted z-loss could regularize relevant logits without constraining every expert. |
Promising |
≈1.02–1.04x |
1.015–1.036x |
All four cells beat baseline at 1.015–1.036x. The selected-only form was scale-stable, but no d1024 or d1280 run confirmed it. |
| #5501 Router orthogonality loss |
Orthogonal router directions could encourage distinct expert specialization without limiting magnitude. |
Mixed |
≈1.01–1.02x |
Best 1.009–1.016x |
Best cells reached 1.016x and 1.009x, but the optimal coefficient moved by two orders of magnitude between scales. |
| #5502 Frozen router |
QB bias might handle assignment without learned router directions, simplifying routing. |
Did not work |
<1x |
0.59–0.65x |
Freezing random routing produced a 35–40% effective slowdown, showing that learned routing directions matter. |
| #5507 MLP router |
Nonlinear routing boundaries could improve expert specialization with negligible added parameters. |
Did not work |
<1x |
0.936–0.975x |
The nonlinear router reached only 0.975x and 0.936x; the linear router was already the better model. |
| #5512 Frozen router with learnable expert scales |
Learned expert temperatures might recover useful routing despite fixed random directions. |
Did not work |
<1x |
0.55–0.66x |
Per-expert scales did not recover the frozen-router penalty; all variants stayed near 0.55–0.66x. |
Optimizers, scaling rules, and numerics
Muon and MuonH
| Experiment |
Why it might help |
Outcome |
Model-FLOPs speedup |
Wall-clock speedup |
TL;DR |
| #5115 Muon AOL coefficients |
Orthogonalized Muon matrix updates may improve optimization over AdamH. |
Not evaluated |
— |
— |
The initial Muon comparison was superseded by the MuonH path before a final metric table was recorded. |
| #5134 MuonH with a 2x-batch ablation |
Larger batches should amplify MuonH's step-wise gain while amortizing its overhead. |
Promising |
— |
— |
The first run exposed and fixed an optimizer-sharding bug; the line continued with MuonH, but this issue does not contain a clean final comparison. |
| #5167 MuonH heuristic, AdamH 2x, and Muon search |
Optimizer-specific hyperparameter scaling may unlock Muon's advantage over AdamH. |
Mixed |
Mixed |
Mixed |
Tuned plain Muon barely won at d512 and lost at d768; AdamH 2x lost at both. MuonH remained the follow-up direction. |
| #5517 GrugMuon on expert MLPs |
Wider expert matrices and separate projections better suit Muon's orthogonalization. |
Promising |
<1x |
1.071–1.108x |
The best cells reached 1.071x and 1.108x, but the experiment changed both optimizer and expert topology, so the source of the gain is unresolved. |
| #5585 Nano walks: Muon versus AdamH |
Feature-by-feature walks isolate which MoE changes preserve Muon's dense-model advantage. |
Mixed |
N/A (quality split) |
N/A (quality split) |
Muon fit the Nemotron training distribution better, while AdamH was better on out-of-distribution Paloma, especially code. |
| #5596 MuonH matrix optimizer |
MuonH could improve matrix update geometry while preserving AdamH's output-head behavior. |
Mixed |
≈1.17–1.30x |
1.19–1.33x |
MuonH delivered 1.19–1.33x across the four measured scales, but its slightly shallower fit tied near 1e21 and projected 0.011 worse at 1e23. |
| #6388 MuonH magnitude-direction decoupling |
Separating normalized directions from learned gains could improve conditioning and LR transfer. |
In progress |
>1x |
Best ≈0.99x |
Loss improved at both gate-1 scales, but roughly 6.5% throughput overhead kept the best first-pass speedup just below 1x. |
| #8131 Factorized row-norm linears |
Separating output scale from direction could improve conditioning under norm-preserving updates. |
Did not work |
0.915x |
0.897x |
Factorized row-norm linears regressed the corrected paired d512 control by 0.0167 loss and 2.0% throughput, yielding 0.897x; d768 was not launched. |
| #6404 Newton–Schulz coefficient ablation |
Alternative coefficients could produce better orthogonalized Muon updates in five iterations. |
Not evaluated |
— |
— |
The open issue has no recorded result yet. |
| #6505 Bfloat16 Newton–Schulz |
bf16 Newton-Schulz halves matrix traffic, reducing optimizer time while retaining fp32 momentum. |
Not evaluated |
— |
— |
The closed issue records launch setup but no usable two-scale comparison. |
AdamH and training heuristics
| Experiment |
Why it might help |
Outcome |
Model-FLOPs speedup |
Wall-clock speedup |
TL;DR |
| #5178 Depth-MuP LR sensitivity |
Depth-scaled residuals should limit activation growth and stabilize learning rates across scale. |
Mixed |
0.960–1.035x |
0.963–1.040x |
Depth MuP kept the best LR at 1x through d1024, but wall-clock speedup ranged from 0.963x at d512 to 1.040x at d768 and 1.039x at d1024; d1280 never finished. |
| #5203 AdamH embedding initialization |
Unit-variance embeddings make initial RMSNorm neutral while AdamH preserves embedding norms. |
Worked |
≈1.01–1.05x |
1.014–1.05x |
Initializing embeddings at standard deviation 1.0 passed all four scales; the gain declined from about 5% to 1.4% but stayed positive. |
| #5235 Gradient clipping sweep |
Tighter clipping could suppress destabilizing gradient spikes and improve optimization. |
Promising |
≈1.01–1.05x |
Up to 1.045x |
Clip values 0.1 and 0.3 marginally passed gate 1, with up to 1.045x, but the gain was too small to justify gate 2. |
| #5238 AdamH on the attention gate |
AdamH keeps attention-gate magnitude fixed while nonzero initialization diversifies heads. |
Did not work |
<1x |
<1x |
Moving the attention gate into AdamH failed gate 1. |
| #5250 AdamH epsilon sweep |
Larger epsilon may stabilize AdamH by damping poorly conditioned adaptive updates. |
Did not work |
<1x |
<1x |
Every alternative failed gate 1; 1e-4 was especially poor and the existing scaled epsilon remained best. |
| #5251 Gradient-aware hyperball |
Forward normalization makes AdamH's norm constraint gradient-aware and exact. |
Did not work |
<1x |
<1x |
Both forward-normalization variants were worse at both gate-1 scales. |
Precision and pipeline systems
| Experiment |
Why it might help |
Outcome |
Model-FLOPs speedup |
Wall-clock speedup |
TL;DR |
| #6431 Delayed-gradient pipeline parallelism |
Delay correction could recover synchronous quality while enabling higher-throughput asynchronous pipelines. |
Promising |
N/A (systems model) |
Modeled 1.08–1.73x |
Per-stage staleness was much cheaper than a global delay, and the modeled DCN-bound regime reached 1.08–1.73x net speedup; real pipeline-parallel validation remains open. |
| #6486 Bfloat16 master precision |
Retaining only essential fp32 state could save HBM without losing small updates. |
Did not work |
<1x |
<1x |
The remaining loss gap came from low-LR cooldown updates, and bfloat16 master weights provided no throughput or MFU gain on v4-32. |
Residual pathways and macro-architecture
Cross-layer residuals and attention reuse
| Experiment |
Why it might help |
Outcome |
Model-FLOPs speedup |
Wall-clock speedup |
TL;DR |
| #4806 X0 skip connections |
A direct embedding skip preserves early information and lets layers regulate depth. |
Mixed |
≈1.04–1.12x |
1.043–1.120x |
The variant stayed above 1x at all four measured scales, but its gain shrank from 1.120x to 1.043x and its long-range projections were slightly worse. |
| #4807 Layer-grain prediction |
Learned layer weights emphasize useful residual updates and suppress harmful ones. |
Did not work |
≈1.00x |
≈1.00x |
Improvements were at most 0.005 macro loss and vanished at d1024; projected benefit was below 0.001. |
| #4905 Pseudogram residual |
A cheap engram-like feature may add useful token-dependent residual capacity. |
Did not work |
<1x |
<1x |
The per-position sigmoid residual failed gate 1. |
| #4906 Backout residual |
Subtracting midpoint activations may isolate later refinements from stale features. |
Did not work |
<1x |
<1x |
Subtracting a cached midpoint activation failed gate 1. |
| #4987 Cached attention |
Late layers may reuse stable attention features while MLPs continue refining. |
Worked |
≈1.02–1.09x |
1.02–1.10x |
Reusing the attention input in the last three layers was effectively free and reached 1.02–1.10x across four scales. |
| #8196 Reuse midpoint activations for K/V |
A shared midpoint source could build upper-layer K/V caches in parallel without materializing upper-layer prompt states. |
Worked |
1.033–1.129x |
1.025–1.121x |
Passed at d512–d1024 with 1.025–1.121x effective speedup despite a 0.6–0.7% training-throughput loss; the projected 1.94–2.64x prefill benefit lacks a latency benchmark. |
| #5110 Block attention residuals |
Adaptive mixing across completed blocks improves information routing and gradient flow. |
Worked |
≈1.13–1.20x |
1.06–1.12x |
Grouping representations in blocks of four passed gate 2 at 1.06–1.12x despite a 4–7% throughput cost. |
| #5113 Full attention residuals |
Fine-grained mixing can preserve useful sublayer outputs across network depth. |
Did not work |
>1x |
<1x |
Giving every sub-operation its own residual entry improved loss but cost 9–14% throughput; the block form was better. |
| #7409 Identity Hyper-Connections |
Token-dependent residual routing improves information flow while identity mixing stabilizes optimization. |
Worked |
1.127–1.130x |
1.0205–1.0515x |
The open issue has a completed gate-1 pass: 1.0515x at d512 and 1.0205x at d768 after charging 7–10% throughput overhead. |
Convolutional mixing
| Experiment |
Why it might help |
Outcome |
Model-FLOPs speedup |
Wall-clock speedup |
TL;DR |
| #8377 Pallas SConv scaling gates |
Causal depthwise convolutions could add local token mixing that improves loss more than their compute cost. |
Worked |
1.199–1.319x |
1.131–1.242x |
Passed matched Gate 1 at d512 and d768 with 1.131–1.242x effective speedup: better loss outweighed a 5.7% throughput cost; Gate 2 remains unlaunched. |
Depth and block structure
| Experiment |
Why it might help |
Outcome |
Model-FLOPs speedup |
Wall-clock speedup |
TL;DR |
| #5002 Depth-width shift |
A different depth-to-width balance may allocate fixed compute more effectively. |
Promising |
≈1.00x |
>1x at gate 1 |
Removing one layer raised throughput about 10% and passed both small scales, but it requires a new isoflop and LR fit before adoption. |
| #5154 Barebones transformer |
A stripped-down architecture isolates whether PKO gains depend on MoE-specific components. |
Did not work |
<1x |
<1x |
Removing MoE routing, GatedNorm, and XSA cost roughly 0.10–0.14 macro loss with AdamH; the existing components were collectively useful. |
| #5423 Deeper networks |
Additional depth may improve compositional capacity and parameter efficiency. |
Did not work |
<1x |
<1x |
Deeper shapes were consistently 0.009–0.021 worse than the baseline scaling prediction at their best learning rates. |
| #5938 Gated post-norm |
Post-sublayer gating should correct activation-norm drift that pre-norm cannot observe. |
Did not work |
≈0.94x |
0.906x |
The extra post-sublayer RMSNorm and gate worsened d512 loss and cut throughput about 4%, yielding 0.906x. |
Activations, normalization, embeddings, and output head
Output head and normalization
| Experiment |
Why it might help |
Outcome |
Model-FLOPs speedup |
Wall-clock speedup |
TL;DR |
| #4803 Remove logit z-loss |
Removing a redundant logit penalty could simplify optimization without hurting stability. |
Did not work |
<1x at large scales |
0.960–0.978x |
Removal was neutral at gate 1 but regressed at d1024 and d1280, so logit z-loss stayed as a stabilizer. |
| #4973 Split router and shared-expert norms |
Separate norms could let router and expert paths learn different input scales. |
Did not work |
≈1.00x |
≈1.00x |
Separate norms did not improve quality; the shared MLP norm was sufficient for all paths. |
| #5222 LM-head initialization scale |
Larger initial logits could shorten early softmax scale calibration. |
Did not work |
≈0.88–1.02x |
0.88–1.02x |
Neither 2x nor 4x passed the four-scale gate. The apparent d768 gain at 4x did not repeat. |
| #5224 LM-head softcap |
Bounding output logits could prevent outlier blow-ups and stabilize training. |
Mixed |
1.020–1.066x |
Strict gate failed |
Loss-only speedup exceeded 1x at all four points, but wall-clock cost and a worse scaling-law projection failed the strict promotion rule. |
| #6442 Embedding ablations |
Embedding-specific schedules and norms could improve scale calibration and optimization. |
In progress |
— |
— |
Most equal-throughput variants have finished, but one d768 cell crashed and the remaining MLP-without-RMS arm was still running. |
MLP activations
| Experiment |
Why it might help |
Outcome |
Model-FLOPs speedup |
Wall-clock speedup |
TL;DR |
| #5407 GEGLU |
GELU gating could improve expert-MLP optimization without changing parameter count. |
Promising |
≈1.03–1.04x |
1.01–1.02x |
GEGLU marginally passed both small scales at roughly 1–2%, but its 2% throughput cost left too little gain for gate 2. |
| #5460 Double SwiGLU |
Gating both projections could increase nonlinear selectivity in expert MLPs. |
Mixed |
≈0.972–1.056x |
0.972–1.056x |
The result inverted from 0.972x at d512 to 1.056x at d768, with no larger-scale tie-breaker. |
| #6519 RMSNorm before the SwiGLU swish |
Normalizing gate preactivations could make SwiGLU invariant to weight scale. |
Mixed |
≈1.00x |
≈0.995x |
The parameter-free norm was loss-neutral at about 0.5% throughput cost. It achieved scale invariance, but not a compute speedup. |
| #7255 SiTU |
Bounded sigmoid–tanh factors could stabilize expert-MLP optimization. |
Did not work |
≈0.72–0.76x |
0.72–0.76x |
SiTU regressed quality with flat throughput, reaching only 0.76x at d512 and 0.72x at d768. |
Training setup, data, objective, serving, and evaluation
| Experiment |
Why it might help |
Outcome |
Model-FLOPs speedup |
Wall-clock speedup |
TL;DR |
| #5160 FineWeb-Edu baseline plus PKO |
PKO may preserve its attention benefit across a different data distribution. |
Worked |
1.24–1.25x |
1.25–1.28x |
PKO generalized beyond the Nemotron mix: macro loss improved by 0.056 at d512 and 0.048 at d768 with flat or better throughput. |
| #5306 Position-weighted loss |
Downweighting context-poor document starts could reduce noisy gradient updates. |
Mixed |
≈1.00x at d512 |
<1x at d512 |
Downweighting early document tokens improved training loss but not Paloma or Uncheatable evals; d512 was about 2% slower and d768 did not finish. |
| #5493 Sequence-length sweep |
Sequence length trades routing diversity and attention cost against usable context. |
Did not work |
Mixed; no gate pass |
<1x overall |
None of 1k, 2k, or 8k beat the 4k baseline at both scales; 4k remained the best tradeoff. |
| #6509 Chunked inference throughput |
Chunked routing could amortize expert selection overhead during long prefills. |
In progress |
N/A (serving) |
Pending |
Early results suggested better 32k prefill with similar decode, but the active repeated-timing matrix superseded those measurements. |
| #6570 Focus crawl versus general crawl |
Science-steered crawling could concentrate higher-value pretraining text. |
In progress |
N/A (data tradeoff) |
N/A (data tradeoff) |
At d512 and d768, the focus crawl won on arXiv and S2ORC while the general crawl won on broad web, news, and Paloma macro; larger cells remain open. |
| #7181 MRCR context perplexity |
Retained conversation context should reduce uncertainty on the final response. |
Worked |
N/A (eval) |
N/A (eval) |
Retaining up to 8,192 tokens of context cut final-turn perplexity from 21.09 to 10.40, a 2.03x ratio, across the 2-, 4-, and 8-needle subsets. |
Compound recipes and synthesis
| Experiment |
Why it might help |
Outcome |
Model-FLOPs speedup |
Wall-clock speedup |
TL;DR |
| #4999 Combined-best recipe |
Individually successful changes could combine into larger additive gains. |
Worked |
— |
1.21–1.52x |
E128, PKO, partial RoPE, last-layer PKO, and cached attention combined nearly additively, reaching 1.21–1.52x across four scales. |
| #5371 May architecture synthesis |
Combining promising architecture, optimizer, and expert changes could compound gains. |
Mixed |
— |
1.06–1.28x |
The combined recipe beat baseline at three tested widths, but the isoflop sweep showed pick-four E256 dominated the proposed pick-six form; the synthesis changed the final configuration. |
These directly referenced Agent MoE issues were not attached as sub-issues of
#4281:
The repository contains additional Agent MoE Experiment: issues outside
4281. They are not included here so the digest has one explicit, reproducible
scope.