mlx-examples/llms/mlx_lm/tuner/dora.py

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# Copyright © 2024 Apple Inc.
import math
import mlx.core as mx
import mlx.nn as nn
class DoRALinear(nn.Module):
@staticmethod
def from_base(
linear: nn.Linear,
r: int = 8,
dropout: float = 0.0,
scale: float = 20.0,
):
# TODO support quantized weights in DoRALinear
output_dims, input_dims = linear.weight.shape
if isinstance(linear, nn.QuantizedLinear):
raise ValueError("DoRALinear does not yet support quantization.")
dora_lin = DoRALinear(
input_dims=input_dims,
output_dims=output_dims,
r=r,
dropout=dropout,
scale=scale,
)
dora_lin.set_linear(linear)
return dora_lin
def fuse(self, de_quantize: bool = False):
linear = self.linear
bias = "bias" in linear
weight = linear.weight
# Use the same type as the linear weight if not quantized
dtype = weight.dtype
output_dims, input_dims = weight.shape
fused_linear = nn.Linear(input_dims, output_dims, bias=bias)
lora_b = (self.scale * self.lora_b.T).astype(dtype)
lora_a = self.lora_a.T.astype(dtype)
weight = weight + lora_b @ lora_a
norm_scale = self.m / mx.linalg.norm(weight, axis=1)
fused_linear.weight = norm_scale[:, None] * weight
if bias:
fused_linear.bias = linear.bias
return fused_linear
def __init__(
self,
input_dims: int,
output_dims: int,
r: int = 8,
dropout: float = 0.0,
scale: float = 20.0,
bias: bool = False,
):
super().__init__()
# Regular linear layer weights
self.set_linear(nn.Linear(input_dims, output_dims, bias=bias))
self.dropout = nn.Dropout(p=dropout)
# Scale for low-rank update
self.scale = scale
# Low rank lora weights
scale = 1 / math.sqrt(input_dims)
self.lora_a = mx.random.uniform(
low=-scale,
high=scale,
shape=(input_dims, r),
)
self.lora_b = mx.zeros(shape=(r, output_dims))
def set_linear(self, linear: nn.Linear):
self.linear = linear
self.m = mx.linalg.norm(self.linear.weight, axis=1)
def __call__(self, x):
# Regular LoRA (without a bias)
y = x @ self.linear.weight.T
z = (self.dropout(x) @ self.lora_a) @ self.lora_b
out = y + (self.scale * z).astype(x.dtype)
# Compute the norm of the adapted weights
adapted = self.linear.weight + (self.scale * self.lora_b.T) @ self.lora_a.T
denom = mx.stop_gradient(mx.linalg.norm(adapted, axis=1))
# Remove the norm and scale by the learned magnitude
out = (self.m / denom) * out
if "bias" in self.linear:
out = out + self.linear.bias
return out
class DoRAEmbedding(nn.Module):
def from_base(
embedding: nn.Embedding,
r: int = 8,
dropout: float = 0.0,
scale: float = 20.0,
):
num_embeddings, dims = embedding.weight.shape
# TODO support quantized weights in DoRALinear
if isinstance(embedding, nn.QuantizedLinear):
raise ValueError("DoRAEmbedding does not yet support quantization.")
dora_embedding = DoRAEmbedding(
num_embeddings=num_embeddings,
dims=dims,
r=r,
dropout=dropout,
scale=scale,
)
dora_embedding.set_embedding(embedding)
return dora_embedding
def fuse(self, de_quantize: bool = False):
embedding = self.embedding
weight = embedding.weight
# Use the same type as the linear weight if not quantized
dtype = weight.dtype
num_embeddings, dims = weight.shape
fused_embedding = nn.Embedding(num_embeddings, dims)
lora_a = (self.scale * self.lora_a).astype(dtype)
lora_b = self.lora_b.astype(dtype)
weight = weight + lora_a @ lora_b
norm_scale = self.m / mx.linalg.norm(weight, axis=1)
fused_embedding.weight = norm_scale[:, None] * weight
return fused_embedding
def __init__(
self,
num_embeddings: int,
dims: int,
r: int = 8,
dropout: float = 0.0,
scale: float = 20.0,
):
super().__init__()
# Regular embedding layer weights
self.set_embedding(nn.Embedding(num_embeddings, dims))
self.dropout = nn.Dropout(p=dropout)
# Scale for low-rank update
self.scale = scale
# Low rank lora weights
scale = 1 / math.sqrt(num_embeddings)
self.lora_a = mx.random.uniform(
low=-scale,
high=scale,
shape=(num_embeddings, r),
)
self.lora_b = mx.zeros(shape=(r, dims))
def set_embedding(self, embedding: nn.Module):
self.embedding = embedding
self.m = mx.linalg.norm(embedding.weight, axis=1)
def __call__(self, x):
y = self.embedding(x)
z = self.scale * self.lora_a[x] @ self.lora_b
out = y + self.dropout(z).astype(y.dtype)
# Compute the norm of the adapted weights for the individual embeddings
adapted = y + z
denom = mx.stop_gradient(mx.linalg.norm(adapted, axis=-1))
# Remove the norm and scale by the learned magnitude
out = (self.m[x] / denom)[..., None] * out
return out
def as_linear(self, x):
y = self.embedding.as_linear(x)
z = (self.dropout(x) @ self.lora_b.T) @ self.lora_a.T
out = y + (self.scale * z).astype(x.dtype)
# Compute the norm of the adapted weights
adapted = self.embedding.weight + (self.scale * self.lora_a) @ self.lora_b
denom = mx.stop_gradient(mx.linalg.norm(adapted, axis=1))
# Remove the norm and scale by the learned magnitude
out = (self.m / denom) * out
return out