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Parallel Scaling Law for Language Models

NeurIPS 2025 · Architectures and efficiency › RNNs and normalization · approach: Neural scaling laws · 0 citations (OpenAlex)

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Proposes ParScale, which runs P learnable prefix-transformed copies of the input through the same model in parallel and dynamically aggregates outputs, showing a parallel scaling law where P streams roughly equal O(log P) parameter scaling with better inference memory/latency efficiency.

Problem

Scaling language models usually costs substantial memory (parameter scaling) or latency (inference-time scaling via reasoning tokens); the paper asks whether parallel computation with fixed parameters can provide an efficient, universal scaling axis and how it trades off against parameter scaling.

Approach

Reuse the same parameters across P parallel streams, each distinguished by learnable prefix KV-cache transformations of the input, and aggregate their outputs with a learned, dynamic softmax-weighted sum; theory and fitted scaling laws show P streams act like scaling parameters by about O(log P).

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
Increase parallel streams from P=1 to P=81.8B model trained with the two-stage strategy · GSM8Kaccuracy: 28.7 -> 38.4Helped
Increase parallel streams from P=1 to P=81.8B model trained with the two-stage strategy · MMLUaccuracy: 28.5 -> 35.1Helped
Increase parallel streams from P=1 to P=8Stack-V2-Python pretrained models · HumanEval(+)/MBPP(+) average, 4.4B modelaverage performance (%): 39.2 -> 45.4Helped
Increase parallel streams from P=1 to P=8Pile pretrained models · Six general lm-evaluation-harness tasks, 4.4B modelaverage performance (%): 57.2 -> 59.6Helped
Compare parallel scaling with parameter scaling at matched performance1.6B model at batch size 1 · Inferencememory increase: 22× less memory increaseHelped
Compare parallel scaling with parameter scaling at matched performance1.6B model at batch size 1 · Inferencelatency increase: 6× less latency increaseHelped
Set label smoothing ε=0.0 rather than ε=0.1 (ablation)P=2 dynamic weighted sum with Prefix (48 tokens) · Stack-V2-Python, 0.5B modelloss: 1.1276 -> 1.1284Hurt
Replace dynamic weighted sum with average aggregation (ablation)P=2 ParScale with Prefix (48 tokens) · Stack-V2-Python, 0.5B modelloss: 1.1276 -> 1.1288Hurt
Replace dynamic weighted sum with a linear layer (ablation)P=2 ParScale with Prefix (48 tokens) · Stack-V2-Python, 0.5B modelloss: 1.1276 -> 1.1323Hurt
Increase prefix length from 48 to 96 tokens (ablation)P=2 ParScale with dynamic weighted sum (ε=0.1) · Stack-V2-Python, 0.5B modelloss: 1.1276 -> 1.1278No clear effect
Replace prefix tuning with LoRA (r=2) (ablation)P=2 ParScale with dynamic weighted sum (ε=0.1) · Stack-V2-Python, 0.5B modelloss: 1.1276 -> 1.1281No clear effect
Add LoRA (r=2) to Prefix (48 tokens) (ablation)P=2 ParScale with dynamic weighted sum (ε=0.1) · Stack-V2-Python, 0.5B modelloss: 1.1276 -> 1.1263Helped

Surprising findings

Limitations

Experimental setup

Datasets: Stack-V2 (Python) Pile FineWeb-Edu Cosmopedia 2 FineMath Stack-Python-Edu OpenWebText SmolTalk

Benchmarks: HumanEval HumanEval+ MBPP MBPP+ MMLU WinoGrande HellaSwag OBQA PiQA ARC GSM8K Minerva Math

Metrics: loss accuracy pass@1 pass@10 memory latency

Baselines: Parameter scaling (dense) Beam search SmolLM-1.7B Llama-3.2-1B Qwen2.5-1.5B gemma-3-1B SmolLM2-1.7B

Builds on: Classifier-free guidance Chinchilla scaling law prefix tuning Qwen-2.5

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