Implement Nested LoRA architecture for dynamic rank control
Browse filesThis module implements a Nested LoRA architecture for dynamic rank control in linear layers, allowing for efficient training with frozen original weights and adaptive rank changes.
- nested_lora.py +130 -0
nested_lora.py
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| 1 |
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"""
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Nested LoRA — One Particle, Multiple Orbitals
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===============================================
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Single LoRA adapter pair with dynamic rank via slicing.
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r4 ⊂ r8 ⊂ r16 — descending pauses dimensions, ascending resumes them.
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Zero cold start on transitions.
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This module is the "engine" — pure architecture, no control logic.
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Pair with OrbitalController for adaptive rank decisions.
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Author: Simona Vargiu
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License: Apache 2.0
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"""
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import math
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import torch
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import torch.nn as nn
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import torch.nn.functional as F
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from typing import List
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class NestedLoRALinear(nn.Module):
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"""
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Single LoRA adapter with dynamic rank via slicing.
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A single pair of matrices A(max_rank, in) and B(out, max_rank) is shared
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across all rank levels. The active rank is controlled by slicing:
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r=4 → A[:4, :], B[:, :4]
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r=8 → A[:8, :], B[:, :8]
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r=16 → A[:16,:], B[:, :16]
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When descending from r=16 to r=4, dimensions 0-3 retain all learned
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weights. Dimensions 4-15 are paused (no gradient), not destroyed.
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When ascending back, they resume exactly where they left off.
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Output is scaled by max_rank/active_rank to maintain consistent
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magnitude across rank changes (analogous to alpha/r in standard LoRA).
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Args:
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linear: Original nn.Linear layer to wrap
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max_rank: Maximum LoRA rank (default: 16)
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Example:
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>>> layer = NestedLoRALinear(original_linear, max_rank=16)
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>>> layer.set_rank(4) # use 4 dimensions
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>>> out = layer(x) # forward with r=4
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>>> layer.set_rank(16) # expand to full rank
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>>> out = layer(x) # forward with r=16, dimensions 0-3 unchanged
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"""
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def __init__(self, linear: nn.Linear, max_rank: int = 16):
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super().__init__()
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self.linear = linear
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self.max_rank = max_rank
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self.active_rank = max_rank
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# Freeze original weights
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for p in self.linear.parameters():
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p.requires_grad = False
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# One particle: single A and B
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self.lora_A = nn.Parameter(torch.empty(max_rank, linear.in_features))
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self.lora_B = nn.Parameter(torch.zeros(linear.out_features, max_rank))
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# Standard LoRA init: A = kaiming, B = zeros → initial delta = 0
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nn.init.kaiming_uniform_(self.lora_A, a=math.sqrt(5))
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def set_rank(self, r: int):
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"""Set the active orbital. Must be <= max_rank."""
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self.active_rank = min(r, self.max_rank)
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def forward(self, x: torch.Tensor) -> torch.Tensor:
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base = self.linear(x)
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r = self.active_rank
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h = F.linear(x, self.lora_A[:r, :])
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delta = F.linear(h, self.lora_B[:, :r])
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scale = self.max_rank / r
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return base + delta * scale
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def inject_nested_lora(model: nn.Module, max_rank: int = 16) -> nn.Module:
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"""
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Replace attention Linear layers with NestedLoRALinear.
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Targets any nn.Linear whose full name contains "attention".
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Original weights are frozen; only LoRA parameters are trainable.
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Args:
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model: PyTorch model
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max_rank: Maximum LoRA rank
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Returns:
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Model with NestedLoRA injected
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"""
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for name, module in list(model.named_modules()):
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if isinstance(module, nn.Linear) and "attention" in name:
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parent = model
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*path, last = name.split(".")
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for p in path:
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parent = getattr(parent, p)
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setattr(parent, last, NestedLoRALinear(module, max_rank))
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return model
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def set_rank(model: nn.Module, r: int):
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"""Set active rank on all NestedLoRALinear modules in the model."""
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for m in model.modules():
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if isinstance(m, NestedLoRALinear):
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m.set_rank(r)
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def get_lora_params(model: nn.Module) -> List[nn.Parameter]:
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"""Get all LoRA parameters (for optimizer setup)."""
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params = []
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for m in model.modules():
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if isinstance(m, NestedLoRALinear):
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params.extend([m.lora_A, m.lora_B])
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return params
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def count_params(model: nn.Module) -> dict:
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"""Count total, trainable, and LoRA parameters."""
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total = sum(p.numel() for p in model.parameters())
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| 128 |
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trainable = sum(p.numel() for p in model.parameters() if p.requires_grad)
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lora = sum(p.numel() for p in get_lora_params(model))
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return {"total": total, "trainable": trainable, "lora": lora}
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