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140 lines
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140 lines
7.0 KiB
Markdown
<!--Copyright 2026 The HuggingFace Team. All rights reserved.
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Licensed under the Apache License, Version 2.0 (the "License"); you may not use this file except in compliance with
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the License. You may obtain a copy of the License at
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http://www.apache.org/licenses/LICENSE-2.0
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Unless required by applicable law or agreed to in writing, software distributed under the License is distributed on
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rendered properly in your Markdown viewer.
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# PSOFT
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[PSOFT](https://hf.co/papers/2505.11235) is an Orthogonal Fine-Tuning (OFT)-based parameter-efficient fine-tuning method that preserves the geometric relationships of pre-trained weight column vectors while achieving a balanced trade-off between performance and multi-dimensional efficiency, including parameter count, memory usage, and computational cost. By restricting orthogonal transformations to a low-rank principal subspace derived from pre-trained weights, PSOFT bridges the gap between LoRA and OFT, providing both theoretical guarantees and practical adaptability. Its effectiveness is validated through extensive evaluations on diverse benchmarks, including GLUE, VTAB-1K, GSM8K, MATH, and commonsense reasoning benchmarks.
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- Only `nn.Linear` layers are supported.
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- Quantized layers are not supported.
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The abstract from the paper is:
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*Driven by the rapid growth of model parameters, parameter-efficient fine-tuning (PEFT) has become essential for adapting large models to diverse downstream tasks under constrained computational resources. Within this paradigm, orthogonal fine-tuning and its variants preserve semantic representations of pre-trained models, but struggle to achieve both expressiveness and efficiency in terms of parameter counts, memory, and computation. To overcome this limitation, we propose efficient Orthogonal Fine-Tuning with Principal Subspace adaptation (PSOFT), which confines orthogonal transformations to the principal subspace of pre-trained weights. Specifically, PSOFT constructs this subspace via matrix decomposition to enable compatible transformations, establishes a theoretical condition that strictly maintains the geometry of this subspace for essential semantic preservation, and introduces efficient tunable vectors that gradually relax orthogonality during training to enhance adaptability. Extensive experiments on 35 NLP and CV tasks across four representative models demonstrate that PSOFT offers a practical and scalable solution to simultaneously achieve semantic preservation, expressiveness, and multi-dimensional efficiency in PEFT.*
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## How PSOFT Works
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PSOFT decomposes each weight matrix $W_{pre}$ into $W_{pri}$ and $W_{res}$ using SVD:
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$W_{\text{pre}} = U S V^\top$
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The principal subspace $W_{\text{pri}} = U_r S_r V_r^\top = AB$ is constructed from the top-$r$ singular components:
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$W_{\text{pre}} = W_{\text{pri}} + W_{\text{res}} = AB + W_{\text{res}},$
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$W_{\text{ps-tuned}} = ARB + W_{\text{res}}.$ (PSOFT-SO: PSOFT with strict orthogonality)
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$W_{\text{ps-tuned}} = A \, \mathrm{diag}(\alpha) \, R \, \mathrm{diag}(\beta) \, B + W_{\text{res}}.$ (PSOFT-RO: PSOFT with relaxed orthogonality)
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During training, $A$, $B$, and $W_{\text{res}}$ are frozen, and only $R$ (or $R$ with $\alpha$ and $\beta$) is trainable.
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For compatibility with the PEFT framework (which expects additive weight updates), PSOFT is implemented in the following additive form:
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$W_{\text{ps-tuned}} = W_{\text{pre}} + A (R - I_r) B$
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## Trainable Parameters
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After applying PSOFT:
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- The original model weights ($A$, $B$, and $W_{\text{res}}$) are frozen.
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- Only the orthogonal matrix $R$ (and optionally $\alpha$, $\beta$) are trainable.
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- No additional bias parameters are introduced.
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## Basic Usage
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```python
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import torch
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from transformers import AutoModelForCausalLM, AutoTokenizer
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from peft import PsoftConfig, get_peft_model
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# Load base model
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model_id = "facebook/opt-125m"
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model = AutoModelForCausalLM.from_pretrained(model_id)
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# Configure PSOFT
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config = PsoftConfig(
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r=32, # the dimension of trainable matrix R,
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psoft_alpha=32, # scaling factor (typically set to r in PSOFT),
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target_modules=["q_proj", "v_proj"], # target attention projection layers
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ab_svd_init="psoft_init", # principal subspace initialization
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psoft_svd="full", # SVD method
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psoft_orth=True, # enable orthogonal R (Cayley parameterization)
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psoft_mag_a=True, # enable tunable vector alpha
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psoft_mag_b=True, # enable tunable vector beta
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use_cayley_neumann=False, # disable Cayley–Neumann approximation
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num_cayley_neumann_terms=5, # number of Neumann series terms
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cayley_neumann_eps=None, # improve numerical stability
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)
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# Apply PSOFT
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model = get_peft_model(model, config)
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model.train()
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tokenizer = AutoTokenizer.from_pretrained(model_id)
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tokenizer.pad_token = tokenizer.eos_token
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# Train
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inputs = tokenizer("Hello world", return_tensors="pt", padding=True)
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loss = model(**inputs, labels=inputs["input_ids"]).loss
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loss.backward()
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trainable = [p for p in model.parameters() if p.requires_grad]
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optimizer = torch.optim.AdamW(trainable, lr=5e-4)
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optimizer.step()
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optimizer.zero_grad(set_to_none=True)
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```
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## Configuration Options
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### Different Mode
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(PSOFT-SO: PSOFT with strict orthogonality)
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```python
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config = PsoftConfig(psoft_orth=True,psoft_mag_a=False,psoft_mag_b=False)
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```
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(PSOFT-RO: PSOFT with relaxed orthogonality)
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```python
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config = PsoftConfig(psoft_orth=True,psoft_mag_a=True,psoft_mag_b=True)
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```
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### Best Practices
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1. **Rank Choice**: Smaller ranks (e.g., `32–128`) are suitable for simpler tasks, while larger ranks (e.g., `64–256`) provide greater expressiveness for more complex tasks at the cost of increased parameters and computation.
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2. **Scaling Factor**: The scaling factor is typically set to $r$ in PSOFT.
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3. **Learning Rate**: Use standard learning rates (e.g., `1e-4` to `5e-3`) for stable training.
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4. **SVD Initialization**: The `lowrank` option is more memory- and compute-efficient than `full`, making it more suitable for large models.
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5. **Cayley–Neumann Approximation**: When the rank is large, enabling the Cayley–Neumann approximation can significantly improve computational efficiency, while the benefit is less pronounced for small ranks. In practice, a small number of Neumann series terms (typically `5`) usually provides a good balance between accuracy and efficiency.
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## Benchmark overview
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<iframe
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src="https://peft-internal-testing-peft-method-comparison-embed.hf.space/?highlight[type]=PSOFT"
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frameborder="0"
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width="850"
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height="1000"
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></iframe>
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# API
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## PsoftConfig
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[[autodoc]] tuners.psoft.config.PsoftConfig
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## PsoftModel
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[[autodoc]] tuners.psoft.model.PsoftModel
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