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#
# Licensed under the Apache License, Version 2.0 (the "License");
# you may not use this file except in compliance with the License.
# You may obtain a copy of the License at
#
# http://www.apache.org/licenses/LICENSE-2.0
#
# Unless required by applicable law or agreed to in writing, software
# distributed under the License is distributed on an "AS IS" BASIS,
# WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.
# See the License for the specific language governing permissions and
# limitations under the License.
"""LoRA wrapper around Gemma models."""
import dataclasses
import functools
import re
from typing import Any, Sequence
from absl import logging
from flax import linen as nn
from gemma import peft
from gemma.gm.nn import _layers
from gemma.gm.nn.gemma3n import _layers as _gemma3n_layers
from gemma.gm.nn.gemma4 import _layers as _gemma4_layers
import jax
import jax.numpy as jnp
from kauldron import kontext
import numpy as np
_SUPPORTED_MODULES = (
nn.Dense,
nn.Einsum,
nn.DenseGeneral,
_layers.Einsum,
_gemma4_layers.Einsum,
_gemma4_layers.ClippedEinsum,
_gemma3n_layers.Einsum,
)
# Sentinel value mirroring HuggingFace PEFT's ``target_modules='all-linear'``.
# When used, LoRA is applied to every module in ``_SUPPORTED_MODULES``.
ALL_LINEAR = 'all-linear'
class LoRA(nn.Module):
r"""Wrapper around a Gemma model to enable LoRA.
The model wrapped will have all its ``nn.Dense``, ``nn.Einsum``, β¦ layers
replaced by their LoRA versions. See ``gemma.peft`` documentation for more
details.
Usage β wrap any Gemma model and optionally restrict which modules receive
LoRA adapters via ``target_modules``::
# ββ 1. All linear layers (default) ββββββββββββββββββββββββββββββββββ
# Every supported module (Dense, Einsum, DenseGeneral, β¦) gets LoRA.
# This includes: attention projections, MLP projections, router_logits,
# and self_conditioner/ffw. The embedder (nn.Embed) is naturally
# excluded since it is not a linear layer.
lora_model = LoRA(rank=8, model=gemma_model)
# Equivalent explicit form:
lora_model = LoRA(rank=8, model=gemma_model, target_modules='all-linear')
# ββ 2. Attention-only LoRA ββββββββββββββββββββββββββββββββββββββββββ
# Target all attention projections (Q, KV / K, output).
# Note: some layers use ``kv_einsum`` (fused K+V), others use
# separate ``k_einsum``; include both to cover the full model.
lora_model = LoRA(
rank=8,
model=gemma_model,
target_modules=['q_einsum', 'kv_einsum', 'k_einsum', 'attn_vec_einsum'],
)
# ββ 3. MLP-only LoRA βββββββββββββββββββββββββββββββββββββββββββββββ
# Target all feed-forward / MLP projections (both mlp and mlp2)
# inside transformer blocks. The ``layer_`` prefix avoids matching
# self_conditioner/ffw.
lora_model = LoRA(
rank=8,
model=gemma_model,
target_modules=[r'layer_\d+/mlp'],
)
# ββ 4. Attention + MLP (everything inside transformer blocks) ββββββ
# Note: 'mlp' also matches 'mlp2' since it's a substring.
lora_model = LoRA(
rank=8,
model=gemma_model,
target_modules=[r'layer_\d+/(attn|mlp)'],
)
# ββ 5. Specific layers only ββββββββββββββββββββββββββββββββββββββββ
# Fine-tune only layers 0 and 1:
lora_model = LoRA(
rank=8,
model=gemma_model,
target_modules=[r'layer_[01]/'],
)
# Fine-tune the last 4 layers (e.g. layers 26-29):
lora_model = LoRA(
rank=8,
model=gemma_model,
target_modules=[r'layer_2[6-9]/'],
)
# ββ 6. Combining layer and module filters ββββββββββββββββββββββββββ
# Q and K projections in layers 0β9 only:
lora_model = LoRA(
rank=8,
model=gemma_model,
target_modules=[r'layer_[0-9]/(attn/(q_einsum|kv_einsum|k_einsum))'],
)
# ββ 7. Query/Value only (classic LoRA recipe) ββββββββββββββββββββββ
lora_model = LoRA(
rank=8,
model=gemma_model,
target_modules=['q_einsum', 'kv_einsum', 'k_einsum'],
)
# ββ 8. Router projections only (MoE layers) βββββββββββββββββββββββ
lora_model = LoRA(
rank=8,
model=gemma_model,
target_modules=['router_logits'],
)
The Gemma checkpoint parameter tree has the following structure per layer
(flattened with ``flax.traverse_util.flatten_dict``)::
('layer_0', 'attn', 'q_einsum', 'w') # query projection
('layer_0', 'attn', 'kv_einsum', 'w') # fused key+value
('layer_0', 'attn', 'attn_vec_einsum', 'w') # output projection
('layer_0', 'mlp', 'gating_einsum', 'w') # MLP gate
('layer_0', 'mlp', 'linear', 'w') # MLP down-projection
('layer_0', 'mlp', 'router_logits', 'w') # MoE router
('layer_0', 'mlp2', 'gating_einsum') # second MLP gate
('layer_0', 'mlp2', 'linear') # second MLP down-proj
('self_conditioner', 'ffw', 'gating_einsum') # self-conditioner
Some layers (e.g. 5, 11, 17, 23, 29) use a separate ``k_einsum`` instead
of the fused ``kv_einsum``.
Attributes:
rank: The rank of the LoRA decomposition.
model: The model to wrap.
dtype: The dtype to use for the LoRA weights.
verbose: If ``True``, logs diagnostic strings for the LoRA layers.
target_modules: An optional list of module name patterns (regex) to apply
LoRA to. Each pattern is matched via ``re.search`` against the full scope
path of the module (components joined by ``/``, e.g.
``layer_0/attn/q_einsum``). A module gets LoRA if **any** pattern matches.
When ``None`` (the default) or ``'all-linear'``, LoRA is applied to
**all** supported modules.
"""
_: dataclasses.KW_ONLY
rank: int
model: nn.Module
dtype: jnp.dtype = jnp.bfloat16
verbose: bool = False
target_modules: str | Sequence[str] | None = None
def __post_init__(self):
"""Shares scope with the wrapped model to flatten the param hierarchy."""
super().__post_init__()
# Share scope so the param structure is {'params': model_params}
# instead of {'params': {'model': model_params}}.
if self.scope is not None:
nn.share_scope(self, self.model)
def _lora_interceptor(self):
"""Returns the LoRA ModuleInterceptor context manager."""
replace_module_fn = functools.partial(
_replace_by_lora,
rank=self.rank,
dtype=self.dtype,
verbose=self.verbose,
target_modules=self.target_modules,
)
return peft.ModuleInterceptor(replace_module_fn)
@nn.compact
def __call__(self, *args, **kwargs):
"""Calls the model."""
with self._lora_interceptor():
return self.model(*args, **kwargs)
@nn.compact
def encoder_call(self, *args, **kwargs):
"""Calls the model's encoder_call with LoRA adapters active."""
with self._lora_interceptor():
return self.model.encoder_call(*args, **kwargs)
@nn.compact
def init_cache(self, *args, **kwargs):
"""Calls the model's init_cache with LoRA adapters active."""
with self._lora_interceptor():
return self.model.init_cache(*args, **kwargs)
def __kontext_keys__(self) -> dict[str, str]:
"""Kauldron keys when calling `kontext.get_from_keys_obj`.
Returns:
A dictionary mapping attribute names to their Kauldron keypaths.
"""
# Forward the keys from the wrapped model.
# This allows defining the config as:
# gm.nn.LoRA(
# model=MyModel(
# input='batch.input', # keys propagated to the `LoRA`
# ),
# )
return kontext.get_keypaths(self.model)
def __getattr__(self, name: str) -> Any:
"""Forwards attribute accesses to the wrapped model."""
return getattr(self.model, name)
def _lora_debug_string(module: nn.Module) -> str | None:
"""Returns a debug string for supported LoRA modules, or None."""
if isinstance(module, _SUPPORTED_MODULES):
return f'[LoRA] {type(module).__name__} ({module.name}) <- {module.path}'
else:
return None
def _matches_target_modules(
module: nn.Module,
target_modules: str | Sequence[str] | None,
) -> bool:
"""Check whether ``module`` matches any of the ``target_modules`` patterns.
Args:
module: A Flax module with a ``.path`` attribute (available inside
``nn.intercept_methods``).
target_modules: Regex patterns to match against the ``/``-joined scope path.
``None`` or ``'all-linear'`` means "match everything".
Returns:
``True`` if the module should receive LoRA.
"""
if target_modules is None or target_modules == ALL_LINEAR:
return True
if isinstance(target_modules, str):
raise ValueError(
f'Unsupported target_modules string: {target_modules!r}. '
f'Use {ALL_LINEAR!r}, None, or a list of regex patterns.'
)
try:
path_str = '/'.join(module.path)
except AttributeError:
# Module doesn't have a path (not yet bound). Fall back to name.
path_str = module.name or ''
return any(re.search(pattern, path_str) for pattern in target_modules)
def _replace_by_lora(
module: nn.Module,
*,
rank: int,
dtype: np.dtype,
verbose: bool,
target_modules: str | Sequence[str] | None = None,
) -> nn.Module:
"""Replaces compatible modules by their LoRA version."""
if verbose:
debug_str = _lora_debug_string(module)
if debug_str:
logging.info(debug_str)
if not isinstance(module, _SUPPORTED_MODULES):
return module
if not _matches_target_modules(module, target_modules):
if verbose:
logging.info(
'[LoRA] SKIPPED %s (%s) <- %s (no target_modules match)',
type(module).__name__,
module.name,
module.path,
)
return module
match module:
case nn.Dense():
return peft.LoRADense(rank=rank, dtype=dtype, wrapped=module)
case nn.Einsum():
return peft.LoRAEinsum(rank=rank, dtype=dtype, wrapped=module)
case nn.DenseGeneral():
return peft.LoRADenseGeneral(rank=rank, dtype=dtype, wrapped=module)
case _:
# All custom Einsum variants (gm.nn, gemma4, gemma3n, nano, etc.)
# use `_LoRAEinsum` wrapper. The name hack is required because
# FeedForward uses `nn.share_scope` to flatten two Einsum modules
# into the same param scope β the two wrappers need distinct names.
if module.weight_name != 'w':
name = f'_LoRAEinsum_{module.weight_name}'
else:
name = None
return _LoRAEinsum(name=name, rank=rank, dtype=dtype, wrapped=module)
class _LoRAEinsum(nn.Module):
"""LoRA wrapper around a Gemma Einsum."""
_: dataclasses.KW_ONLY
rank: int
dtype: np.dtype
wrapped: nn.Module # Any Einsum variant (gm.nn, gemma4, gemma3n, nano)
# Do not use `nn.share_scope` here as the `wrapped` module inside
# `FeedForward` already uses `nn.share_scope`, so the two Einsums used in
# the `FeedForward` would collide.
@nn.compact
def __call__(self, eqn: str, x: jax.Array) -> jax.Array:
# Warning: Calling multiple times with different `einsum_str` will
# fail as the decomposition would not be the same.
adapter = peft.LoRAEinsumAdapter(
name='lora',
rank=self.rank,
dtype=self.dtype,
einsum_str=eqn,
shape=self.wrapped.shape,
)
return self.wrapped(eqn, x) + adapter(x)
def fuse_lora_params(params: dict[str, Any]) -> dict[str, Any]:
"""Fuse LoRA weights into base weights, returning a base-only param tree.
Takes a param tree that contains both base weights and LoRA adapter weights
(``lora/a`` and ``lora/b``), and produces a new tree where each base weight
has been replaced by ``W_base + delta_W``, with
``delta_W = tensordot(a, b, axes=([-1], [0]))``.
The LoRA decomposition always stores the rank dimension as:
* the **last** axis of ``a``
* the **first** axis of ``b``
so ``tensordot(a, b, ([-1], [0]))`` contracts the rank and yields a tensor
with the same shape as the original weight.
Args:
params: A nested param dict (e.g. from ``model.init(...)['params']``)
containing both base and LoRA parameters.
Returns:
A new nested param dict with the same structure as the base-only model
(all LoRA keys removed, base weights updated).
Example::
params = lora_model.init(rng, ...)['params']
base_params = fuse_lora_params(params)
# base_params can now be used with the non-LoRA model.
Raises:
KeyError: If no base weight is found for a LoRA adapter.
"""
import flax.traverse_util # pylint: disable=g-import-not-at-top
# Split into base-only and LoRA-only trees.
original, lora_tree = peft.split_params(params)
# Flatten both to {path_tuple: array}.
original_flat = flax.traverse_util.flatten_dict(original)
lora_flat = flax.traverse_util.flatten_dict(lora_tree)
# Group LoRA leaves into (a, b) pairs keyed by their parent path.
# A LoRA leaf path looks like: (..., 'lora', 'a') or (..., 'lora', 'b').
lora_pairs: dict[tuple[str, ...], dict[str, jnp.ndarray]] = {}
for path, value in lora_flat.items():
if len(path) >= 2 and path[-2] == 'lora' and path[-1] in ('a', 'b'):
parent = path[:-2] # everything above 'lora/a' or 'lora/b'
lora_pairs.setdefault(parent, {})[path[-1]] = value
# For each (a, b) pair, find the matching base weight and fuse.
fused_count = 0
for lora_parent, ab in lora_pairs.items():
if 'a' not in ab or 'b' not in ab:
logging.warning(
'Incomplete LoRA pair at %s, skipping.', '/'.join(lora_parent)
)
continue
a, b = ab['a'], ab['b']
# Locate the base weight. Two layouts exist:
#
# (A) Shared-scope wrappers (LoRADense, LoRAEinsum):
# lora_parent == base_weight_parent, e.g. both are ('layer_0','attn',
# 'q_einsum'). The base weight is at ('layer_0','attn','q_einsum','w')
# or ('...', 'kernel').
#
# (B) Non-shared-scope wrapper (_LoRAEinsum):
# lora_parent is ('layer_0','mlp','_LoRAEinsum_gating_einsum'), and the
# base weight is at ('layer_0','mlp','gating_einsum'). The wrapper name
# encodes the weight_name as '_LoRAEinsum_{weight_name}'.
# Or lora_parent is ('...','q_einsum','_LoRAEinsum_0'), and the base
# weight key is ('...','q_einsum','w').
base_key = _find_base_weight_key(lora_parent, original_flat)
if base_key is None:
raise KeyError(
f'Could not find base weight for LoRA at {"/".join(lora_parent)}. '
f'a.shape={a.shape}, b.shape={b.shape}.'
)
base_w = original_flat[base_key]
delta_w = _compute_lora_delta(a, b, target_shape=base_w.shape)
original_flat[base_key] = base_w + delta_w.astype(base_w.dtype)
fused_count += 1
logging.info('Fused %d LoRA adapter(s) into base weights.', fused_count)
# Unflatten back to the original nested structure.
return flax.traverse_util.unflatten_dict(original_flat)
def _find_base_weight_key(
lora_parent: tuple[str, ...],
original_flat: dict[tuple[str, ...], Any],
) -> tuple[str, ...] | None:
"""Finds the base weight key corresponding to a LoRA adapter location.
Handles two naming conventions:
1. **_LoRAEinsum_{weight_name}** (e.g. ``_LoRAEinsum_gating_einsum``):
The base weight is a sibling named ``{weight_name}``.
2. **_LoRAEinsum_0** (default name, ``weight_name='w'``):
The base weight is a sibling named ``w``.
3. **Shared-scope** (LoRADense, LoRAEinsum, LoRADenseGeneral):
The ``lora`` dict is a direct child of the base weight scope.
Look for ``kernel`` or ``w`` among siblings.
Args:
lora_parent: Tuple path to the LoRA adapter's parent scope (above
``lora/a``).
original_flat: Flattened base-only param dict.
Returns:
The key in ``original_flat`` for the base weight, or ``None``.
"""
wrapper_name = lora_parent[-1] if lora_parent else ''
scope_parent = lora_parent[:-1]
# Case 1: _LoRAEinsum_{weight_name} β sibling is {weight_name}
if wrapper_name.startswith('_LoRAEinsum_'):
suffix = wrapper_name[len('_LoRAEinsum_') :]
if suffix != '0':
# Named variant: weight_name is the suffix itself.
candidate = scope_parent + (suffix,)
if candidate in original_flat:
return candidate
# Default variant (_LoRAEinsum_0): weight_name is 'w'.
candidate = scope_parent + ('w',)
if candidate in original_flat:
return candidate
# Case 2: Shared-scope β lora_parent IS the base weight scope.
# Check for common weight leaf names.
for weight_name in ('w', 'kernel'):
candidate = lora_parent + (weight_name,)
if candidate in original_flat:
return candidate
# Case 3: The base weight might be the lora_parent path itself (rare, but
# possible if the original module stores a bare array without a sub-key).
if lora_parent in original_flat:
return lora_parent
return None
def _compute_lora_delta(
a: jnp.ndarray,
b: jnp.ndarray,
*,
target_shape: tuple[int, ...],
) -> jnp.ndarray:
"""Contract LoRA matrices ``a`` and ``b``, producing ``target_shape``.
The LoRA decomposition stores:
* ``a`` with shape ``(*in_dims, rank)``
* ``b`` with shape ``(rank, *out_dims)``
The original weight is an **interleaving** of ``in_dims`` and ``out_dims``
(both in their original order from the einsum weight string). This function
finds that unique interleaving, constructs the correct ``einsum`` string, and
raises ``ValueError`` if the interleaving is ambiguous (e.g. two axes share
the same size).
Args:
a: LoRA matrix A with shape ``(*in_dims, rank)``.
b: LoRA matrix B with shape ``(rank, *out_dims)``.
target_shape: Shape of the original weight.
Returns:
The fused delta weight with shape ``target_shape``.
"""
in_dims = a.shape[:-1]
out_dims = b.shape[1:]
# Fast path: if (in_dims, out_dims) already matches target, use tensordot.
if in_dims + out_dims == target_shape:
return jnp.tensordot(a, b, axes=([-1], [0]))
# Find how in_dims and out_dims interleave to form target_shape.
interleaving = _find_interleaving(target_shape, in_dims, out_dims)
# Build einsum string: a_labels,b_labels->target_labels
# a_labels: one letter per in_dim + 'r' for rank
# b_labels: 'r' + one letter per out_dim
# target_labels: letters placed according to the interleaving
n_a = len(in_dims)
n_b = len(out_dims)
letters = 'abcdefghijklmnopqstuvwxyz' # 'r' reserved for rank
a_letters = letters[:n_a]
b_letters = letters[n_a : n_a + n_b]
a_str = a_letters + 'r'
b_str = 'r' + b_letters
target_str = ''
ai, bi = 0, 0
for source in interleaving:
if source == 'a':
target_str += a_letters[ai]
ai += 1
else:
target_str += b_letters[bi]
bi += 1
return jnp.einsum(f'{a_str},{b_str}->{target_str}', a, b)
def _find_interleaving(
target: tuple[int, ...],
seq_a: tuple[int, ...],
seq_b: tuple[int, ...],
) -> list[str]:
"""Find the unique interleaving of ``seq_a`` and ``seq_b`` that produces ``target``.
Both ``seq_a`` and ``seq_b`` must appear in ``target`` in their original
relative order. Raises ``ValueError`` if zero or more-than-one valid
interleavings exist (the latter means axis sizes are ambiguous).
Args:
target: The shape to decompose.
seq_a: Sizes of the ``a`` (in) dimensions, in order.
seq_b: Sizes of the ``b`` (out) dimensions, in order.
Returns:
A list of ``'a'`` / ``'b'`` tags, one per element of ``target``.
"""
solutions: list[list[str]] = []
def _solve(ti: int, ai: int, bi: int, path: list[str]):
if len(solutions) > 1:
return # early exit -- already ambiguous
if ti == len(target):
if ai == len(seq_a) and bi == len(seq_b):
solutions.append(list(path))
return
# Try taking the next element from seq_a.
if ai < len(seq_a) and target[ti] == seq_a[ai]:
path.append('a')
_solve(ti + 1, ai + 1, bi, path)
path.pop()
# Try taking the next element from seq_b.
if bi < len(seq_b) and target[ti] == seq_b[bi]:
path.append('b')
_solve(ti + 1, ai, bi + 1, path)
path.pop()
_solve(0, 0, 0, [])
if len(solutions) == 0:
raise ValueError(
f'Cannot interleave a_dims={seq_a} and b_dims={seq_b} to produce '
f'weight shape {target}.'
)
if len(solutions) > 1:
raise ValueError(
f'Ambiguous LoRA fusion: weight shape {target} can be formed by '
f'{len(solutions)} interleavings of a_dims={seq_a} and '
f'b_dims={seq_b}. This happens when two axes share the same size. '
'Cannot safely determine axis mapping.'
)
return solutions[0]
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