REVIEW 4 major objections 6 minor 43 references
SMAR: Soft Modality-Aware Routing Strategy for MoE-based Multimodal Large Language Models Preserving Language Capabilities
T0 review · 4 major / 6 minor · reviewed 2026-08-07 · deepseek-v4-flash
Pith's one-line read A soft routing regularizer keeps a multimodal MoE's language skills mostly intact while training on only 2.5% text.
desk verdict A clean, well-specified regularizer with a headline result that mostly evaporates once MBPP is set aside; the method deserves peer review, but the language-retention claim needs better support. read the letter →
The pith
A machine-rendered reading of the paper's core claim, the machinery that carries it, and where it could break.
The reading
What carries the argument
The central object is the modality routing distribution (MRD): for each modality $m\in\{v,t\}$, the batch-level probability mass $\tilde{q}_m$ over experts, built from the frequency with which each expert is selected by tokens of that modality and the average normalized routing weight. The SMAR loss is a hinge on the symmetric KL divergence $d_{\mathrm{sym\text{-}KL}}(\tilde{q}_v,\tilde{q}_t)$, penalizing distances only when they fall outside $[d_{\min}, d_{\max}]$; small trainable modality-aware biases $b_v, b_t \in \mathbb{R}^E$ are added to the router logits to make the separation learnable. Together these steer the router toward modality-specialized experts while leaving the transformer architecture, visual encoder, and data untouched.
What would settle it
Train the identical model with SMAR, but compute the MRD distance on shuffled modality labels so the loss has no true signal about which tokens are visual or textual; if language retention still reaches about 86.6%, the reported preservation is not caused by modality separation.
Extended reading notes
Core claim
The paper's claim is that language degradation during multimodal fine-tuning of a MoE model can be curbed by controlling the gap between the routing distributions of vision and text tokens, rather than by adding text data or freezing layers. Concretely, it defines a modality routing distribution (MRD) per modality, measures the symmetric KL divergence between the vision and text MRDs, and adds a hinge penalty whenever that distance leaves a chosen band $[d_{\min}, d_{\max}]$. The resulting SMAR loss steers some experts toward text, some toward images, and leaves others as mixed fusion experts, without hard-assigning experts to modalities. With this loss, the paper reports 86.6% language-capability retention on a six-benchmark average using only 2.5% pure text, while holding or slightly improving most multimodal benchmark scores relative to the baseline and to the load-balancing-only variant.
Load-bearing premise
The load-bearing premise is that making image tokens and text tokens flow through noticeably different sets of experts is what actually preserves the model's language ability, so controlling that gap through a distance penalty is sufficient—rather than the gap being only a by-product of better training or of benchmark selection.
Editorial extensions
If this is right
- With only 2.5% pure text in the instruction-tuning mix, SMAR reaches 86.6% language retention, beating the 81.6% no-auxiliary-loss baseline and the 82.8% load-balancing-only baseline.
- SMAR carries over to a second MoE architecture (MoE-LLaVA) when applied during its expert-expansion stage, improving several language benchmarks without hurting multimodal scores.
- The tolerance band matters: setting $d_{\min}=0.1, d_{\max}=0.5$ causes routing collapse and the worst overall performance, while $[1.5, 2.0]$ gives the best language result.
- The final configuration drops the standard load-balancing loss; the paper's ablation shows that adding load balancing to SMAR degrades the result.
- The method requires no architecture changes and no frozen backbone, so it can be plugged into existing MoE-MLLM training loops.
Reading between the lines
- The 86.6% retention number is an average over six benchmarks that includes MBPP, where SMAR's gain is much larger than on the other tasks; averaging only knowledge and reasoning benchmarks would make the advantage over baselines much smaller.
- If modality-separated routing is the causal mechanism, an analogous band on pairwise routing distances could also protect other competences such as code or multilingual skill during multimodal expansion, which the paper does not test.
- A direct causal test would be to keep the same loss but shuffle the modality labels used to compute the MRDs; if language retention still rose, the effect would not be about true modality separation.
Editorial analysis
A structured set of objections, weighed in public.
Referee Report
Summary. The paper proposes SMAR, a regularization loss that penalizes deviations of the symmetric KL divergence between batch-level vision and text routing distributions from a target band, aiming to preserve language capabilities when adapting MoE-based LLMs to multimodal instruction tuning. The method is tested on a Mixtral 8x7B-based VITA-style model using only 2.5% pure-text data, reporting an 86.6% language retention rate versus 81.6% for the no-auxiliary-loss baseline and 82.8% for the load-balancing-loss baseline, and is also applied to MoE-LLaVA. The loss formulation, training recipe, and dataset composition are clearly specified.
Significance. If the retention result were robust, SMAR would be a cheap and practical way to preserve language skills during multimodal adaptation, avoiding the need for large text-only corpora or architectural overhauls. The paper provides a clearly specified loss, a two-stage training protocol, ablation of thresholds and components, and a transfer experiment to another MoE architecture. However, the headline claim is not yet supported because the retention advantage is largely an artifact of benchmark selection (MBPP) and the experiments are single runs without error bars or significance tests.
major comments (4)
- [Section 4.3, Table 2] The headline retention advantage (86.6% vs 81.6% and 82.8%) is almost entirely due to the inclusion of MBPP in the six-benchmark average. If MBPP is excluded, the retention ratios become approximately 90.7% (SMAR), 90.2% (no-auxiliary baseline), and 90.3% (load-balancing), a gap of about 0.5 percentage points. Because the paper itself attributes the MBPP gain to 'preservation of code formatting' and instruction-following (Section 4.3), MBPP is not a clean measure of parametric language knowledge. The authors should report retention with and without MBPP, and justify why MBPP is included while HumanEval and IFEval are excluded from the retention average.
- [Section 4.4, Table 4] The SMAR hyperparameters [dmin, dmax] and beta are selected by evaluating the same language benchmarks (MMLU, GSM8K, BBH, MBPP, HumanEval) that are used in the headline retention claim. This means the reported 86.6% reflects a fitted choice, not an out-of-sample prediction. The authors should select thresholds on a validation split or report retention averaged over the whole grid, and show the sensitivity of the headline difference to the threshold choice.
- [Section 4.2, Table 2] All experiments are single runs with no error bars or significance tests. After removing MBPP, the difference between SMAR and the baselines is only about 0.5 percentage points, which is within typical run-to-run variance for this type of evaluation. At least three seeds, or an appropriate significance test, are needed to support the claim that SMAR 'outperforms' the baselines in language retention.
- [Section 3.2, Section 4.4] The proposed causal mechanism—that separating routing distributions preserves linguistic knowledge—is not demonstrated. The ablation in Section 4.4 shows that the relation between the MRD distance band and retention is non-monotonic (best at [1.5,2.0], worse at lower bands, with routing collapse at [0.1,0.5]), and the paper provides no analysis linking the achieved layer-wise MRD distance to the retention numbers. A control experiment (e.g., applying the same KL penalty to a random modality split, or measuring retention against the actually achieved distance) would strengthen the causal interpretation.
minor comments (6)
- [Abstract, Section 1, Eqs. (1)-(2)] The claim 'without modifying model architecture' is inconsistent with the introduction of trainable modality-aware bias vectors bv and bt. Please clarify that the core MoE structure is unchanged but that router parameters are added.
- [Section 4.3] The sentence listing gains over LLaVA-1.5-13B gives five percentages (5.4%, 7.0%, 7.4%, 12.8%, 3.0%) for six benchmarks (SQA I, MME, MMBench, MM-Vet, VQAT, VQAv2). Please correct the mismatch.
- [Table 2, Section 4.3] The 'Avg.' retention ratio is computed as the ratio of the averaged raw scores, not the average of the per-benchmark ratios. Please state this formula explicitly to avoid ambiguity.
- [Table 1] The column header 'VQAT' is not defined in the caption; please spell out the benchmark name (e.g., TextVQA) in the caption.
- [Section 4.4, Table 4] The threshold grid is coarse and the best setting [1.5,2.0] is at the upper end of the tested range; consider extending the grid to show where performance peaks.
- [Section 5, Section 6] The limitations section correctly acknowledges the two hyperparameters and limited sensitivity exploration; consider also noting the benchmark-composition sensitivity of the headline retention number.
Circularity Check
SMAR's headline retention advantage is partly a fitted hyperparameter choice: [dmin,dmax] and beta are selected on the same language benchmarks later reported as the 86.6% retention, and the gap over baselines is dominated by MBPP.
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fitted input called prediction
[Section 4.4 (Ablation on SMAR Thresholds, Table 4) and Section 4.3 (Table 2 retention ratios); Appendix A Table 7]
"The best overall language score is obtained for d min = 1.5 and d max = 2.0. ... Using only 2.5% pure-text data, SMAR still preserves 86.6%—clearly surpassing both the no-auxiliary-loss variant (81.6%) and the load-balancing-only variant (82.8%)."
The headline retention number is not an out-of-sample prediction: the SMAR hyperparameters ([dmin,dmax] = [1.5,2.0], and beta = 0.01 per Table 7) were selected by inspecting Table 4, which reports MMLU, GSM8K, BBH, MBPP, and HumanEval for each threshold pair, and the paper states that the best 'overall language score' determines the choice. The same language benchmarks (MMLU, GSM8K, BBH, MBPP) then feed the Table 2 six-benchmark average used for the 86.6% versus 81.6%/82.8% claim, so part of the reported advantage is a selected-maximum effect rather than an independent consequence of the KL regularizer.
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other
[Section 4.3, Table 2 and Table 1; paragraph starting 'Notably, in code-related evaluations']
"we average performance exclusively across six benchmarks (C-EVAL, MMLU, GSM8K, ARC-Challenge, BBH, and MBPP) that have minimal impact on instruction-following capability to compute the retention ratio of language capabilities, as shown in Table 2."
The choice of which language benchmarks define retention is itself part of what makes the headline claim. The table excludes HumanEval and IFEval, where SMAR also improves, and includes MBPP, where SMAR's gain is nearly double the load-balancing baseline; removing MBPP from the same six-benchmark average leaves only a roughly 0.5-point retention gap. This is not a by-construction circularity, but it makes the reported 86.6% 'retention ratio' sensitive to the paper's own benchmark-averaging rule, so the outperformance claim is not robust to an equally defensible benchmark selection.
full rationale
There is no by-construction equivalence in the method itself: the MRD (Eqs. 6-9) and the SMAR loss (Eqs. 10-13) are defined purely from router logits and token modality labels, not from language-retention scores, so the loss is not a renamed version of the claimed outcome. The paper contains no load-bearing self-citations: the cited prior work (VITA, Mixtral, MoE-LLaVA, Uni-MoE, etc.) is external and is used for architecture and context, not to justify the core claim. The central weakness is a fitted-input issue: Section 4.4 explicitly tunes [dmin,dmax] to maximize language scores on a benchmark set that overlaps heavily with the Table 2 retention average, and the final configuration also omits load-balancing loss because Table 5 showed it 'degrades the results' on those same language benchmarks. The 86.6% retention and the claimed outperformance over the 81.6%/82.8% baselines therefore partly reflect hyperparameter selection on the evaluation set; excluding MBPP from the same averages reduces the gap to under a percentage point. This warrants a 4 rather than a higher score because the selection is acknowledged in the Limitations section, the loss mechanism has independent content, and the multimodal results are compared against external open models.
Assumptions & free parameters
free parameters (3)
- MRD distance tolerance band dmin/dmax =
[1.5, 2.0] for Mixtral; [1.0, 1.5] for MoE-LLaVA
- SMAR loss weight beta =
0.01
- Modality-aware bias vectors bv and bt =
Learned during training
assumptions (3)
- domain assumption Increasing the distance between visual and textual routing distributions preserves language capabilities.
- domain assumption Mini-batch MRD, computed as the normalized product of routing frequency and expected weight, is a reliable estimate of true per-modality routing behavior.
- domain assumption Symmetric KL divergence is an appropriate distance measure for controlling modality differentiation.
invented entities (1)
-
Modality Routing Distribution (MRD)
Cite this review
Pith. "Pith review of SMAR: Soft Modality-Aware Routing Strategy for MoE-based Multimodal Large Language Models Preserving Language Capabilities." pith.science (2026). https://pith.science/paper/7IRVDDV5
@misc{pith2026250606406,
author = {Pith},
title = {Pith review of: SMAR: Soft Modality-Aware Routing Strategy for MoE-based Multimodal Large Language Models Preserving Language Capabilities},
year = {2026},
howpublished = {\url{https://pith.science/paper/7IRVDDV5}},
note = {Machine review of arXiv:2506.06406}
}
read the original abstract
Mixture of Experts (MoE) architectures have become a key approach for scaling large language models, with growing interest in extending them to multimodal tasks. Existing methods to build multimodal MoE models either incur high training costs or suffer from degraded language capabilities when adapting pretrained models. To address this, we propose Soft ModalityAware Routing (SMAR), a novel regularization technique that uses Kullback Leibler divergence to control routing probability distributions across modalities, encouraging expert specialization without modifying model architecture or heavily relying on textual data. Experiments on visual instruction tuning show that SMAR preserves language ability at 86.6% retention with only 2.5% pure text, outperforming baselines while maintaining strong multimodal performance. Our approach offers a practical and efficient solution to balance modality differentiation and language capabilities in multimodal MoE models.
Figures
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Reviewed August 7, 2026 · model on record in the stance chip above.
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