Merging Different-Sized LLMs by Simple Weight Averaging Actually Works
Large language models of different sizes can be merged by direct weight averaging — no training, no alignment — and sometimes the result outperforms both source models.
- What they did — The researchers merged Qwen-family LLMs of different sizes (e.g., 3B and 32B parameters) by deterministically expanding or truncating one model to match the other's dimensions, then performing weighted averaging of parameters — with no training, distillation, or semantic alignment.
- Key result — Union-style merging of Qwen2.5-14B and Qwen2.5-32B produced a merged model scoring 0.7525 average across benchmarks, exceeding both source models (0.7044 and 0.7424); however, near-balanced mixing ratios often caused performance collapse.
- Why it matters — Simple weighted averaging with controlled ratios sets a surprisingly strong baseline for heterogeneous LLM merging, suggesting that more complex methods may face the same fundamental compatibility limits.

The Problem
Model merging — combining the weights of two trained models into one — has become a popular way to create capable LLMs without expensive retraining. But nearly all successful merging techniques assume the source models are *homogeneous*: same architecture, same parameter shapes, same internal layout [§1]. Methods like weight averaging, task arithmetic, and TIES-Merging all require this structural compatibility [§2].
Real model pools don't cooperate. They contain checkpoints of different scales, specializations, and designs [§1]. A 3-billion-parameter model and a 32-billion-parameter model don't even have tensors of the same shape — you can't average what you can't align. Existing solutions for this *heterogeneous* merging problem typically bolt on significant complexity: knowledge distillation, trained adapters, learned latent spaces, routing modules, or explicit feature alignment [§1, §2]. Each of these works, but each also undermines the core appeal of model merging as a fast, training-free operation.
This raises a pointed question: can you skip all that machinery and just average the weights directly, after making the shapes match?
What They Did
The researchers tested the simplest possible approach to merging LLMs of different sizes. The procedure has two steps: dimensional adaptation (making the parameter shapes compatible) and ratio-controlled interpolation (weighted averaging with a tunable mixing coefficient) [§1].
For dimensional adaptation, they defined two strategies [Abstract, Figure 1]. In **union-style merging**, the smaller model is expanded into the larger model's parameter space. Concretely, the smaller model's existing weights are copied over, and the new dimensions — extra attention heads, wider MLP layers, additional transformer layers — are initialized to zero (for computation branches) or one (for normalization scales), so the expanded model initially behaves identically to the original smaller model [Figure 2a]. Think of it as giving the smaller model a bigger house where all the new rooms are empty.
In **intersection-style merging**, the larger model is truncated into the smaller model's parameter space. Oversized weight matrices are sliced to keep only the dimensions that fit, and layers beyond the smaller model's depth are dropped entirely [Figure 2b]. This is lossy — you're projecting a richer representation into a smaller container.
After dimensional adaptation, the two now-compatible models are merged by weighted averaging: `merged = (1 - α) × base + α × adapted`, where α controls how much of the adapted model's weights are mixed in [§1]. The entire procedure requires no fine-tuning, no distillation data, no adapters, no routing module, and no learned encoder [§1].
All experiments used Qwen-family model pairs (e.g., Qwen2.5-3B with Qwen2.5-32B, or Qwen2.5-14B with Qwen2.5-32B) across benchmarks covering mathematical reasoning, code generation, language understanding, commonsense reasoning, knowledge, and instruction following [Abstract].
The Results
The headline finding: this deliberately simple method can produce merged models that outperform both source checkpoints. In union-style merging between Qwen2.5-14B and Qwen2.5-32B, the two source models scored 0.7044 and 0.7424 on average across benchmarks, while the best merged model reached 0.7525 [§1]. In intersection-style merging, Qwen2.5-3B improved from 0.5459 to 0.5716 when a truncated 32B branch was injected with a small coefficient [§1].
Two critical caveats emerged. First, the mixing ratio matters enormously. Small values of α (injecting a little of the adapted model) can transfer complementary capabilities, but near-balanced interpolation (α ≈ 0.5) often causes performance collapse [Abstract]. The method works in a narrow "effective region" of the mixing ratio, not across the full interpolation range.
Second, task-level results reveal a **seesaw effect**: gains on some capabilities coexist with regressions on others [Abstract, §1]. The merged model doesn't uniformly improve — it redistributes capability. A model that gains on math reasoning might lose ground on code generation. This means aggregate scores can mask real degradation on specific tasks.
Deterministic expansion (the union-style dimensional adaptation step alone, before any merging) largely preserves the source model's function [§1]. This is itself a useful finding: you can inflate a smaller model into a larger parameter space without breaking it, which validates the dimensional adaptation as a functional bridge rather than just a shape-matching hack.
The experiments are limited to the Qwen model family [Abstract]. Models from different families (say, Llama and Mistral) would have more divergent internal representations, and the paper does not test whether the approach transfers. The seesaw effect also means there's no free lunch: practitioners would need task-specific evaluation to determine whether a merge actually helps for their use case.
Why It Matters
For builders working on model merging pipelines, these results establish a concrete lower bound. Before investing in distillation, adapter training, or learned alignment modules for heterogeneous merging, it's worth checking whether simple dimensional adaptation plus small-ratio averaging already captures the gains you need [§1]. The procedure is trivial to implement and costs nothing beyond inference-time evaluation.
For decision-makers evaluating model consolidation strategies, the seesaw effect is the critical takeaway [Abstract]. Merging heterogeneous models isn't a reliable way to get "the best of both" — it's a tradeoff that requires task-level auditing. The paper's broader implication is that the failure modes of simple weighted averaging may represent fundamental compatibility limits that even sophisticated methods cannot easily bypass [§1]. If direct interpolation collapses at balanced ratios, that collapse likely reflects genuine representational incompatibility between the source models, not just a limitation of the averaging technique. This reframes the value proposition of complex heterogeneous merging methods: they need to demonstrate gains *beyond* what this simple baseline achieves, in the regimes where it works, and *recovery* in the regimes where it collapses.