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39 changes: 39 additions & 0 deletions examples/v1/train_full/train_full_muon.yaml
Original file line number Diff line number Diff line change
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model: Qwen/Qwen3-0.6B
model_class: llm

template: qwen3_nothink

kernel_config: null

quant_config: null

# Muon 的 Newton-Schulz 在 FSDP2 的 DTensor 分片上做会发散 -> NaN,
# 因此 Muon step 已做 DTensor 感知(v2):all-gather 全量梯度 -> 完整矩阵 NS ->
# scatter 回本地分片。可在 fsdp2 下使用,代价是每步多一次 all-gather+scatter,
# 且 momentum buffer 按全量存(显存翻倍)。
dist_config:
name: fsdp2

optim_config:
name: muon
lr: 1.0e-5
wd: 0.1
momentum: 0.95
nesterov: true
ns_steps: 5
adamw_betas: [0.9, 0.95]
adamw_eps: 1.0e-8

### data
train_dataset: data/v1_sft_demo.yaml

### training
output_dir: outputs/test_muon
micro_batch_size: 1
cutoff_len: 2048
learning_rate: 1.0e-5
max_steps: 10

### sample
sample_backend: hf
max_new_tokens: 128
293 changes: 293 additions & 0 deletions src/llamafactory/v1/plugins/trainer_plugins/muon_optimizer.py
Original file line number Diff line number Diff line change
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# Copyright 2025 the LlamaFactory team.
#
# 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.
#
# This module is vendored into v1 (independent of v0 / `llamafactory.third_party.muon`)
# so that the v1 optimizer plugin does not depend on v0 code.
#
# Based on MoonshotAI's Moonlight library and Keller Jordan's Muon library:
# https://github.com/MoonshotAI/Moonlight/blob/master/examples/toy_train.py
# https://github.com/KellerJordan/Muon/blob/master/muon.py
# (originally MIT-licensed; re-distributed here under Apache 2.0).

import math
import os

import torch
import torch.distributed as dist


def _dtensor_cls():
"""Return the DTensor class if available, else None."""
try:
from torch.distributed.tensor import DTensor
except ImportError: # pragma: no cover
try:
from torch.distributed._tensor import DTensor # type: ignore[no-redef]
except ImportError:
return None
return DTensor


def _is_dtensor(t) -> bool:
"""True if ``t`` is a DTensor (i.e. sharded by FSDP2)."""
DT = _dtensor_cls()
return DT is not None and isinstance(t, DT)


def _distribute(tensor, mesh, placements):
"""Scatter a full (replicated) tensor into a DTensor with the given mesh/placements."""
try:
from torch.distributed.tensor import distribute_tensor
except ImportError: # pragma: no cover
from torch.distributed._tensor import distribute_tensor # type: ignore[no-redef]
return distribute_tensor(tensor, mesh, placements)


def _is_rank0() -> bool:
"""True on rank 0 (or when not distributed)."""
return not (dist.is_available() and dist.is_initialized()) or dist.get_rank() == 0


def zeropower_via_newtonschulz5(G: "torch.Tensor", steps: int) -> "torch.Tensor":
"""Newton-Schulz iteration to compute the zeroth power / orthogonalization of G.

We opt to use a quintic iteration whose coefficients are selected to maximize the slope at zero.
For the purpose of minimizing steps, it turns out to be empirically effective to keep increasing
the slope at zero even beyond the point where the iteration no longer converges all the way to
one everywhere on the interval. This iteration therefore does not produce UV^T but rather something
like US'V^T where S' is diagonal with S_{ii}' ~ Uniform(0.5, 1.5), which turns out not to hurt model
performance at all relative to UV^T, where USV^T = G is the SVD.
"""
assert len(G.shape) == 2
a, b, c = (3.4445, -4.7750, 2.0315)
X = G.bfloat16()
if G.size(0) > G.size(1):
X = X.T
# Ensure spectral norm is at most 1
X = X / (X.norm() + 1e-7)
# Perform the NS iterations
for _ in range(steps):
A = X @ X.T
B = b * A + c * A @ A # adapted from suggestion by @jxbz, @leloykun, and @YouJiacheng
X = a * X + B @ X

if G.size(0) > G.size(1):
X = X.T
return X


class Muon(torch.optim.Optimizer):
"""Muon - MomentUm Orthogonalized by Newton-schulz.

Muon internally runs standard SGD-momentum, and then performs an orthogonalization post-
processing step, in which each 2D parameter's update is replaced with the nearest orthogonal
matrix. To efficiently orthogonalize each update, we use a Newton-Schulz iteration, which has
the advantage that it can be stably run in bfloat16 on the GPU.

Some warnings:
- We believe this optimizer is unlikely to work well for training with small batch size.
- We believe it may not work well for finetuning pretrained models, but we haven't tested this.

Arguments:
muon_params: The parameters to be optimized by Muon.
lr: The learning rate. The updates will have spectral norm of `lr`. (0.02 is a good default)
wd: The weight decay.
momentum: The momentum used by the internal SGD. (0.95 is a good default)
nesterov: Whether to use Nesterov-style momentum in the internal SGD. (recommended)
ns_steps: The number of Newton-Schulz iterations to run. (6 is probably always enough)
adamw_params: The parameters to be optimized by AdamW. Any parameters in `muon_params` which are
{0, 1}-D or are detected as being the embed or lm_head will be optimized by AdamW as well.
adamw_betas: The betas for the internal AdamW.
adamw_eps: The epsilon for the internal AdamW.
"""

def __init__(
self,
lr=1e-3,
wd=0.1,
muon_params=None,
momentum=0.95,
nesterov=True,
ns_steps=5,
adamw_params=None,
adamw_betas=(0.9, 0.95),
adamw_eps=1e-8,
):
defaults = dict(
lr=lr,
wd=wd,
momentum=momentum,
nesterov=nesterov,
ns_steps=ns_steps,
adamw_betas=adamw_betas,
adamw_eps=adamw_eps,
)

params = list(muon_params)
adamw_params = list(adamw_params) if adamw_params is not None else []
params.extend(adamw_params)
super().__init__(params, defaults)
# Sort parameters into those for which we will use Muon, and those for which we will not
for p in muon_params:
# Use Muon for every parameter in muon_params which is >= 2D and doesn't look like an embedding or head layer
assert p.ndim == 2, p.ndim
self.state[p]["use_muon"] = True
for p in adamw_params:
# Do not use Muon for parameters in adamw_params
self.state[p]["use_muon"] = False

self._diag_done = False

def _v2_diag(self, p) -> None:
"""Print (once, rank0) the param/grad/data types needed to implement the DTensor-aware v2.

Gate with env var LLAMAFACTORY_MUON_DIAG=1 so it is opt-in.
"""
self._diag_done = True
if os.environ.get("LLAMAFACTORY_MUON_DIAG") != "1":
return
if not _is_rank0():
return
DT = _dtensor_cls()
g = p.grad
is_dt = (DT is not None) and isinstance(p, DT)
is_g_dt = (DT is not None) and isinstance(g, DT)
lines = ["[Muon v2-diag] === info for writing the DTensor-aware v2 ==="]
lines.append(f" param: type={type(p).__name__} is_DT={is_dt} shape={tuple(p.shape)}")
if is_dt:
lines.append(f" placements={p.placements} device_mesh={p.device_mesh}")
try:
lines.append(f" p.to_local().shape={tuple(p.to_local().shape)}")
except Exception as e: # noqa: BLE001
lines.append(f" p.to_local() ERR={e!r}")
lines.append(f" grad: type={type(g).__name__} is_DT={is_g_dt} shape={tuple(g.shape)}")
lines.append(f" grad.has_full_tensor={hasattr(g, 'full_tensor')}")
if is_g_dt:
lines.append(f" grad.placements={g.placements} grad.device_mesh={g.device_mesh}")
lines.append(f" p.data: type={type(p.data).__name__} shape={tuple(p.data.shape)}")
lines.append(
f" compare: p.shape==p.data.shape ? {tuple(p.shape) == tuple(p.data.shape)} ; "
f"grad.shape==p.data.shape ? {tuple(g.shape) == tuple(p.data.shape)}"
)
print("\n".join(lines), flush=True)

def adjust_lr_for_muon(self, lr: float, param_shape: list[int]) -> float:
A, B = param_shape[:2]
# We adjust the learning rate and weight decay based on the size of the parameter matrix
# as described in the paper
adjusted_ratio = 0.2 * math.sqrt(max(A, B))
adjusted_lr = lr * adjusted_ratio
return adjusted_lr

def step(self, closure=None):
"""Perform a single optimization step.

Args:
closure (Callable, optional): A closure that reevaluates the model
and returns the loss.
"""
loss = None
if closure is not None:
with torch.enable_grad():
loss = closure()

for group in self.param_groups:
# Muon loop
params = [p for p in group["params"] if self.state[p]["use_muon"]]
lr = group["lr"]
wd = group["wd"]
momentum = group["momentum"]

# generate weight updates in distributed fashion
for p in params:
# sanity check
g = p.grad
if g is None:
continue
if not self._diag_done:
self._v2_diag(p)

state = self.state[p]

# v2: under FSDP2, p.grad is a sharded DTensor. Newton-Schulz must run on
# the FULL 2D matrix (running it on the local shard computes a partial Gram
# matrix and the NS iteration diverges -> NaN), so all-gather the gradient,
# orthogonalize on the full matrix, then scatter the update back to the local
# shard before applying it to p.data.
sharded = _is_dtensor(g)
if sharded:
g_full = g.full_tensor()
p_mesh, p_placements = p.device_mesh, p.placements
else:
g_full = g
p_mesh = p_placements = None
if g_full.ndim > 2:
g_full = g_full.view(g_full.size(0), -1)

# calc update (momentum + Newton-Schulz on the full matrix)
if "momentum_buffer" not in state:
state["momentum_buffer"] = torch.zeros_like(g_full)
buf = state["momentum_buffer"]
buf.mul_(momentum).add_(g_full)
if group["nesterov"]:
g_use = g_full.add(buf, alpha=momentum)
else:
g_use = buf
u_full = zeropower_via_newtonschulz5(g_use, steps=group["ns_steps"])

# scale update (p.shape is the DTensor global shape -> correct A, B)
adjusted_lr = self.adjust_lr_for_muon(lr, p.shape)

# apply weight decay (in-place on the local shard; elementwise -> correct)
p.data.mul_(1 - lr * wd)

# apply update; scatter the full update back to the local shard under FSDP2
if sharded:
u_dt = _distribute(u_full, p_mesh, p_placements)
p.data.add_(u_dt, alpha=-adjusted_lr)
else:
p.data.add_(u_full, alpha=-adjusted_lr)

# Adam backup
params = [p for p in group["params"] if not self.state[p]["use_muon"]]
lr = group["lr"]
beta1, beta2 = group["adamw_betas"]
eps = group["adamw_eps"]
weight_decay = group["wd"]

for p in params:
g = p.grad
if g is None:
continue
state = self.state[p]
if "step" not in state:
state["step"] = 0
state["moment1"] = torch.zeros_like(g)
state["moment2"] = torch.zeros_like(g)
state["step"] += 1
step = state["step"]
buf1 = state["moment1"]
buf2 = state["moment2"]
buf1.lerp_(g, 1 - beta1)
buf2.lerp_(g.square(), 1 - beta2)

g = buf1 / (eps + buf2.sqrt())

bias_correction1 = 1 - beta1**step
bias_correction2 = 1 - beta2**step
scale = bias_correction1 / bias_correction2**0.5
p.data.mul_(1 - lr * weight_decay)
p.data.add_(g, alpha=-lr / scale)

return loss
50 changes: 50 additions & 0 deletions src/llamafactory/v1/plugins/trainer_plugins/optimizer.py
Original file line number Diff line number Diff line change
Expand Up @@ -12,8 +12,58 @@
# See the License for the specific language governing permissions and
# limitations under the License.

from __future__ import annotations

from typing import TYPE_CHECKING

from ...utils import logging
from ...utils.plugin import BasePlugin

if TYPE_CHECKING:
from ...config.arg_utils import PluginConfig
from ...utils.types import HFModel


logger = logging.get_logger(__name__)


class OptimizerPlugin(BasePlugin):
pass


@OptimizerPlugin("muon").register()
def create_muon_optimizer(model: HFModel, optim_config: PluginConfig):
"""Create a Muon optimizer.

Muon is used for 2D weight matrices (excluding embeddings and ``lm_head``); the remaining
parameters (1D bias/LayerNorm, embeddings, lm_head) are optimized by the built-in AdamW.

The Muon step is DTensor-aware: under FSDP2 it all-gathers the full gradient, runs Newton-Schulz
on the full 2D matrix, then scatters the update back to the local shard. So it is correct under
FSDP2 / sequence parallel (no longer approximate).
"""
from .muon_optimizer import Muon

muon_params, adamw_params = [], []
for name, param in model.named_parameters():
if param.requires_grad:
if param.ndim == 2 and "embed" not in name and "lm_head" not in name:
muon_params.append(param)
else:
adamw_params.append(param)

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high

The current parameter filtering logic only excludes parameters containing "embed" or "lm_head" from Muon optimization. However, some models use alternative names for embeddings (such as "wte" and "wpe" in GPT-2). Additionally, if LoRA is used, the 2D adapter weights (containing "lora") will be incorrectly optimized by Muon instead of AdamW.

We should explicitly exclude "wte", "wpe", and "lora" from Muon optimization to ensure they are correctly optimized by AdamW.

            if (
                param.ndim == 2
                and "embed" not in name
                and "lm_head" not in name
                and "wte" not in name
                and "wpe" not in name
                and "lora" not in name
            ):
                muon_params.append(param)
            else:
                adamw_params.append(param)


optimizer = Muon(
lr=optim_config.get("lr", 1e-3),
wd=optim_config.get("wd", 0.1),
muon_params=muon_params,
momentum=optim_config.get("momentum", 0.95),
nesterov=optim_config.get("nesterov", True),
ns_steps=optim_config.get("ns_steps", 5),
adamw_params=adamw_params,
adamw_betas=tuple(optim_config.get("adamw_betas", [0.9, 0.95])),
adamw_eps=optim_config.get("adamw_eps", 1e-8),
)
logger.info_rank0(
f"Using Muon optimizer with {len(muon_params)} Muon params and {len(adamw_params)} AdamW params."
)
return optimizer