Instructions to use treadon/mlx-nucleus-image with libraries, inference providers, notebooks, and local apps. Follow these links to get started.
- Libraries
- MLX
How to use treadon/mlx-nucleus-image with MLX:
# Download the model from the Hub pip install huggingface_hub[hf_xet] huggingface-cli download --local-dir mlx-nucleus-image treadon/mlx-nucleus-image
- Notebooks
- Google Colab
- Kaggle
- Local Apps Settings
- LM Studio
File size: 20,561 Bytes
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All dimensions verified against actual safetensors weight shapes.
"""
import math
from typing import Tuple
import mlx.core as mx
import mlx.nn as nn
# ββ RoPE ββ
def rope(pos, dim: int, theta: int = 10000):
scale = mx.arange(0, dim, 2).astype(mx.float32) / dim
omega = 1.0 / (theta ** scale)
out = mx.expand_dims(pos.astype(mx.float32), -1) * mx.expand_dims(omega, 0)
return out
def build_rope_freqs(axes_dim, theta, max_len=4096):
"""Precompute RoPE cos/sin for positive AND negative positions.
Matches NucleusMoEEmbedRope: pos_freqs for [0..4095], neg_freqs for [-4096..-1].
"""
pos_cos, pos_sin = [], []
neg_cos, neg_sin = [], []
for dim in axes_dim:
freqs = 1.0 / (theta ** (mx.arange(0, dim, 2).astype(mx.float32) / dim))
# Positive positions: 0, 1, ..., max_len-1
t_pos = mx.arange(max_len).astype(mx.float32)
angles_pos = mx.outer(t_pos, freqs)
pos_cos.append(mx.cos(angles_pos))
pos_sin.append(mx.sin(angles_pos))
# Negative positions: -max_len, ..., -2, -1
t_neg = (mx.arange(max_len).astype(mx.float32)[::-1] * -1 - 1)
angles_neg = mx.outer(t_neg, freqs)
neg_cos.append(mx.cos(angles_neg))
neg_sin.append(mx.sin(angles_neg))
return pos_cos, pos_sin, neg_cos, neg_sin
def compute_image_rope(height, width, axes_dim, pos_cos, pos_sin, neg_cos, neg_sin, scale_rope=True):
"""Compute RoPE frequencies for image patches.
With scale_rope=True (default for Nucleus), uses centered positions:
height: [-ceil(H/2), ..., -1, 0, 1, ..., floor(H/2)-1]
width: [-ceil(W/2), ..., -1, 0, 1, ..., floor(W/2)-1]
Returns (img_cos, img_sin) each of shape [H*W, D//2]
"""
frame = 1
# Frame axis: position 0
f_cos = mx.broadcast_to(pos_cos[0][:frame], (frame, 1, 1, axes_dim[0] // 2))
f_sin = mx.broadcast_to(pos_sin[0][:frame], (frame, 1, 1, axes_dim[0] // 2))
f_cos = mx.broadcast_to(f_cos, (frame, height, width, axes_dim[0] // 2))
f_sin = mx.broadcast_to(f_sin, (frame, height, width, axes_dim[0] // 2))
if scale_rope:
# Centered: negative positions + positive positions
# Height: neg[-N_neg:] + pos[:N_pos] where N_neg = H - H//2, N_pos = H//2
n_neg_h = height - height // 2
n_pos_h = height // 2
h_cos = mx.concatenate([neg_cos[1][-n_neg_h:], pos_cos[1][:n_pos_h]], axis=0)
h_sin = mx.concatenate([neg_sin[1][-n_neg_h:], pos_sin[1][:n_pos_h]], axis=0)
# Width
n_neg_w = width - width // 2
n_pos_w = width // 2
w_cos = mx.concatenate([neg_cos[2][-n_neg_w:], pos_cos[2][:n_pos_w]], axis=0)
w_sin = mx.concatenate([neg_sin[2][-n_neg_w:], pos_sin[2][:n_pos_w]], axis=0)
else:
h_cos = pos_cos[1][:height]
h_sin = pos_sin[1][:height]
w_cos = pos_cos[2][:width]
w_sin = pos_sin[2][:width]
h_cos = mx.broadcast_to(h_cos.reshape(1, height, 1, -1), (frame, height, width, axes_dim[1] // 2))
h_sin = mx.broadcast_to(h_sin.reshape(1, height, 1, -1), (frame, height, width, axes_dim[1] // 2))
w_cos = mx.broadcast_to(w_cos.reshape(1, 1, width, -1), (frame, height, width, axes_dim[2] // 2))
w_sin = mx.broadcast_to(w_sin.reshape(1, 1, width, -1), (frame, height, width, axes_dim[2] // 2))
img_cos = mx.concatenate([f_cos, h_cos, w_cos], axis=-1).reshape(frame * height * width, -1)
img_sin = mx.concatenate([f_sin, h_sin, w_sin], axis=-1).reshape(frame * height * width, -1)
return img_cos, img_sin
def compute_text_rope(max_txt_len, max_vid_index, axes_dim, pos_cos, pos_sin):
"""Compute RoPE frequencies for text tokens.
Text positions start after max_vid_index (= max(H/2, W/2) with scale_rope).
"""
start = max_vid_index
cos_parts = []
sin_parts = []
for i, dim in enumerate(axes_dim):
cos_parts.append(pos_cos[i][start:start + max_txt_len])
sin_parts.append(pos_sin[i][start:start + max_txt_len])
txt_cos = mx.concatenate(cos_parts, axis=-1)
txt_sin = mx.concatenate(sin_parts, axis=-1)
return txt_cos, txt_sin
def apply_rotary_emb_complex(x, freqs_cos, freqs_sin):
"""Apply rotary embeddings using complex multiplication.
x: [B, S, H, D]
freqs_cos, freqs_sin: [S, D//2] (real and imaginary parts of complex exponentials)
Complex multiplication: (a+bi)(c+di) = (ac-bd) + (ad+bc)i
"""
# Reshape x into pairs: [B, S, H, D//2, 2]
x_pairs = x.reshape(*x.shape[:-1], -1, 2)
x_real = x_pairs[..., 0] # [B, S, H, D//2]
x_imag = x_pairs[..., 1]
# Broadcast freqs: [1, S, 1, D//2]
cos_ = freqs_cos[None, :, None, :].astype(x.dtype)
sin_ = freqs_sin[None, :, None, :].astype(x.dtype)
# Complex multiply
out_real = x_real * cos_ - x_imag * sin_
out_imag = x_real * sin_ + x_imag * cos_
# Interleave back: [B, S, H, D//2, 2] β [B, S, H, D]
out = mx.stack([out_real, out_imag], axis=-1)
return out.reshape(x.shape)
def timestep_embedding(t, dim: int):
half = dim // 2
freqs = mx.exp(-math.log(10000) * mx.arange(0, half).astype(mx.float32) / half)
args = t.astype(mx.float32)[:, None] * freqs[None, :]
return mx.concatenate([mx.cos(args), mx.sin(args)], axis=-1)
# ββ TimestepEmbedder: linear_1 [8192, 2048], linear_2 [2048, 8192] ββ
class TimestepEmbedder(nn.Module):
def __init__(self, in_dim: int, expand_dim: int):
super().__init__()
self.linear_1 = nn.Linear(in_dim, expand_dim)
self.linear_2 = nn.Linear(expand_dim, in_dim)
def __call__(self, t):
return self.linear_2(nn.silu(self.linear_1(t)))
# ββ Gated projection (shared between dense FFN and shared expert) ββ
class GatedProj(nn.Module):
"""net.0.proj: [hidden*2, in_dim]. SwiGLU: first_half * silu(second_half)."""
def __init__(self, in_dim: int, hidden_dim: int):
super().__init__()
self.proj = nn.Linear(in_dim, hidden_dim * 2, bias=False)
def __call__(self, x):
hidden, gate = mx.split(self.proj(x), 2, axis=-1)
return hidden * nn.silu(gate)
# ββ Dense FFN (layers 0-2) ββ
# net.0.proj: [10752, 2048] β gated, hidden=5376
# net.2: [2048, 5376]
class DenseFFN(nn.Module):
def __init__(self, in_dim: int, hidden_dim: int):
super().__init__()
self.net = [GatedProj(in_dim, hidden_dim), None, nn.Linear(hidden_dim, in_dim, bias=False)]
def __call__(self, x):
return self.net[2](self.net[0](x))
# ββ MoE FFN (layers 3-31) ββ
class SharedExpert(nn.Module):
"""shared_expert.net.0.proj: [2688, 2048], net.2: [2048, 1344]"""
def __init__(self, in_dim: int, hidden_dim: int):
super().__init__()
self.net = [GatedProj(in_dim, hidden_dim), None, nn.Linear(hidden_dim, in_dim, bias=False)]
def __call__(self, x):
return self.net[2](self.net[0](x))
class Experts(nn.Module):
"""Packed expert weights.
gate_up_proj: [64, in_dim, hidden*2] (weight shape from safetensors)
down_proj: [64, hidden, in_dim]
"""
def __init__(self, in_dim: int, hidden_dim: int, num_experts: int):
super().__init__()
self.gate_up_proj = mx.zeros((num_experts, in_dim, hidden_dim * 2))
self.down_proj = mx.zeros((num_experts, hidden_dim, in_dim))
class MoEFFN(nn.Module):
"""gate: [64, 4096] β router input is concat(token, timestep)
experts: packed, shared_expert: standard FFN
Uses expert-choice routing: each expert picks its top-C tokens
(capacity-based), matching the diffusers NucleusMoELayer.
"""
def __init__(self, in_dim: int, expert_hidden_dim: int, num_experts: int = 64,
route_scale: float = 2.5, capacity_factor: float = 2.0):
super().__init__()
self.num_experts = num_experts
self.route_scale = route_scale
self.capacity_factor = capacity_factor
# Router input is 2*in_dim (token + timestep concat)
self.gate = nn.Linear(in_dim * 2, num_experts, bias=False)
self.experts = Experts(in_dim, expert_hidden_dim, num_experts)
self.shared_expert = SharedExpert(in_dim, expert_hidden_dim)
def __call__(self, x, timestep_emb=None, unmodulated_x=None):
"""Expert-choice routing: each expert picks top-C tokens.
C = ceil(capacity_factor * S / num_experts)
Per-token gating normalization ensures tokens selected by
multiple experts have their weights sum to route_scale.
"""
B, S, D = x.shape
# Decoupled routing: router sees unmodulated tokens + timestep
if unmodulated_x is None:
unmodulated_x = x
if timestep_emb is not None:
t_expanded = mx.broadcast_to(timestep_emb[:, None, :], (B, S, D))
router_input = mx.concatenate([t_expanded, unmodulated_x], axis=-1)
else:
router_input = unmodulated_x
logits = self.gate(router_input) # [B, S, E]
scores = mx.softmax(logits.astype(mx.float32), axis=-1).astype(x.dtype)
# Expert-choice: transpose to [B, E, S], each expert scores all tokens
affinity = mx.transpose(scores, (0, 2, 1)) # [B, E, S]
capacity = max(1, math.ceil(self.capacity_factor * S / self.num_experts))
# B=1 for inference β squeeze batch dim for simpler indexing
aff = affinity[0] # [E, S]
x_flat = x[0] # [S, D]
# Each expert picks top-C tokens (argsort descending)
sorted_idx = mx.argsort(-aff, axis=-1)[:, :capacity] # [E, C]
top_scores = mx.take_along_axis(aff, sorted_idx, axis=-1) # [E, C]
# Per-token normalization (tokens picked by multiple experts
# have their scores normalized to sum to route_scale)
flat_idx = sorted_idx.reshape(-1) # [E*C]
flat_scores = top_scores.reshape(-1) # [E*C]
# Indicator matrix for scatter operations: [E*C, S]
indicator = (flat_idx[:, None] == mx.arange(S)[None, :]).astype(x.dtype)
# Per-token score sums
token_sums = indicator.T @ flat_scores # [S]
# Normalized gating weights
flat_norm = flat_scores / (token_sums[flat_idx] + 1e-12) * self.route_scale
# Gather selected tokens for all experts
gathered = x_flat[flat_idx] # [E*C, D]
# Process through each expert's weights
gu = self.experts.gate_up_proj # [E, D, hidden*2]
down = self.experts.down_proj # [E, hidden, D]
expert_outputs = []
for e in range(self.num_experts):
start = e * capacity
end = start + capacity
tokens_e = gathered[start:end] # [C, D]
h = tokens_e @ gu[e] # [C, hidden*2]
gh, uh = mx.split(h, 2, axis=-1) # SwiGLUExperts: first=gate, second=up
h = nn.silu(gh) * uh
h = h @ down[e] # [C, D]
expert_outputs.append(h)
all_expert_out = mx.concatenate(expert_outputs, axis=0) # [E*C, D]
all_expert_out = all_expert_out * flat_norm[:, None] # weighted
# Scatter back: indicator.T is [S, E*C], matmul gives [S, D]
scattered = indicator.T @ all_expert_out
# Shared expert (always runs on all tokens)
shared_out = self.shared_expert(x)[0] # [S, D]
return (shared_out + scattered).reshape(1, S, D)
# ββ Joint Attention ββ
class JointAttention(nn.Module):
def __init__(self, hidden_dim: int, num_heads: int, num_kv_heads: int, head_dim: int):
super().__init__()
self.num_heads = num_heads
self.num_kv_heads = num_kv_heads
self.head_dim = head_dim
self.to_q = nn.Linear(hidden_dim, num_heads * head_dim, bias=False)
self.to_k = nn.Linear(hidden_dim, num_kv_heads * head_dim, bias=False)
self.to_v = nn.Linear(hidden_dim, num_kv_heads * head_dim, bias=False)
self.to_out = [nn.Linear(num_heads * head_dim, hidden_dim, bias=False)]
self.add_k_proj = nn.Linear(hidden_dim, num_kv_heads * head_dim, bias=False)
self.add_v_proj = nn.Linear(hidden_dim, num_kv_heads * head_dim, bias=False)
self.norm_q = nn.RMSNorm(head_dim)
self.norm_k = nn.RMSNorm(head_dim)
self.norm_added_q = nn.RMSNorm(head_dim)
self.norm_added_k = nn.RMSNorm(head_dim)
def __call__(self, img_x, txt_kv, img_rope=None, txt_rope=None):
B, S_img, _ = img_x.shape
S_txt = txt_kv.shape[1]
q = self.to_q(img_x).reshape(B, S_img, self.num_heads, self.head_dim)
k = self.to_k(img_x).reshape(B, S_img, self.num_kv_heads, self.head_dim)
v = self.to_v(img_x).reshape(B, S_img, self.num_kv_heads, self.head_dim)
q = self.norm_q(q)
k = self.norm_k(k)
txt_k = self.add_k_proj(txt_kv).reshape(B, S_txt, self.num_kv_heads, self.head_dim)
txt_v = self.add_v_proj(txt_kv).reshape(B, S_txt, self.num_kv_heads, self.head_dim)
txt_k = self.norm_added_k(txt_k)
# Apply RoPE
if img_rope is not None:
img_cos, img_sin = img_rope
q = apply_rotary_emb_complex(q, img_cos, img_sin)
k = apply_rotary_emb_complex(k, img_cos, img_sin)
if txt_rope is not None:
txt_cos, txt_sin = txt_rope
txt_k = apply_rotary_emb_complex(txt_k, txt_cos, txt_sin)
k = mx.concatenate([k, txt_k], axis=1)
v = mx.concatenate([v, txt_v], axis=1)
if self.num_kv_heads < self.num_heads:
r = self.num_heads // self.num_kv_heads
k = mx.repeat(k, r, axis=2)
v = mx.repeat(v, r, axis=2)
q = q.transpose(0, 2, 1, 3)
k = k.transpose(0, 2, 1, 3)
v = v.transpose(0, 2, 1, 3)
out = mx.fast.scaled_dot_product_attention(q, k, v, scale=1.0 / math.sqrt(self.head_dim))
out = out.transpose(0, 2, 1, 3).reshape(B, S_img, -1)
return self.to_out[0](out)
# ββ Transformer Block ββ
# img_mod.1: [8192, 2048] β 4 modulations (shift_attn, scale_attn, shift_mlp, scale_mlp)
class TransformerBlock(nn.Module):
def __init__(self, hidden_dim: int, num_heads: int, num_kv_heads: int,
head_dim: int, dense_hidden: int, is_moe: bool,
num_experts: int, expert_hidden: int, route_scale: float,
text_dim: int, capacity_factor: float = 2.0):
super().__init__()
self.is_moe = is_moe
self.attn = JointAttention(hidden_dim, num_heads, num_kv_heads, head_dim)
if is_moe:
self.is_moe = True
self.img_mlp = MoEFFN(hidden_dim, expert_hidden, num_experts, route_scale, capacity_factor)
else:
self.is_moe = False
self.img_mlp = DenseFFN(hidden_dim, dense_hidden)
# Pre-norms: LayerNorm without affine
self.pre_attn_norm = nn.LayerNorm(hidden_dim, affine=False)
self.pre_mlp_norm = nn.LayerNorm(hidden_dim, affine=False)
# 4 modulations: scale1, gate1, scale2, gate2
self.img_mod = [nn.SiLU(), nn.Linear(hidden_dim, hidden_dim * 4)]
self.encoder_proj = nn.Linear(text_dim, hidden_dim)
def __call__(self, img_x, txt_kv, c, img_rope=None, txt_rope=None):
# 4 modulations: scale1, gate1, scale2, gate2
mod = self.img_mod[1](self.img_mod[0](c))[:, None, :] # [B, 1, 4*H]
scale1, gate1, scale2, gate2 = mx.split(mod, 4, axis=-1)
# Clamp gates
gate1 = mx.clip(gate1, -2.0, 2.0)
gate2 = mx.clip(gate2, -2.0, 2.0)
txt_projected = self.encoder_proj(txt_kv)
# Attention: LayerNorm β scale β attn β tanh gate
img_normed = self.pre_attn_norm(img_x)
img_modulated = img_normed * (1 + scale1)
attn_out = self.attn(img_modulated, txt_projected, img_rope=img_rope, txt_rope=txt_rope)
img_x = img_x + mx.tanh(gate1) * attn_out
# FFN: LayerNorm β scale β mlp β tanh gate
img_normed2 = self.pre_mlp_norm(img_x)
img_modulated2 = img_normed2 * (1 + scale2)
if self.is_moe:
mlp_out = self.img_mlp(img_modulated2, timestep_emb=c, unmodulated_x=img_normed2)
else:
mlp_out = self.img_mlp(img_modulated2)
img_x = img_x + mx.tanh(gate2) * mlp_out
return img_x
# ββ Full Model ββ
class NucleusMoEDiT(nn.Module):
def __init__(self, config: dict):
super().__init__()
num_heads = config.get("num_attention_heads", 16)
head_dim = config.get("attention_head_dim", 128)
hidden = num_heads * head_dim # 2048
num_kv_heads = config.get("num_key_value_heads", 4)
num_layers = config.get("num_layers", 32)
num_experts = config.get("num_experts", 64)
expert_hidden = config.get("moe_intermediate_dim", 1344)
route_scale = config.get("route_scale", 2.5)
text_dim = config.get("joint_attention_dim", 4096)
in_channels = config.get("in_channels", 64)
out_channels = config.get("out_channels", 16)
axes_dims = config.get("axes_dims_rope", [16, 56, 56])
# Dense FFN hidden: from weight [10752, 2048] β 10752/2 = 5376
dense_hidden = 5376
self.hidden_dim = hidden
self.in_channels = in_channels
self.out_channels = out_channels
self.img_in = nn.Linear(in_channels, hidden)
# Timestep: linear_1 [8192, 2048], linear_2 [2048, 8192]
self.time_text_embed = {
"timestep_embedder": TimestepEmbedder(hidden, 8192),
"norm": nn.RMSNorm(hidden),
}
self.txt_norm = nn.RMSNorm(text_dim)
self._axes_dim = axes_dims
self._scale_rope = True # Nucleus uses centered positions
self._pos_cos, self._pos_sin, self._neg_cos, self._neg_sin = build_rope_freqs(axes_dims, 10000)
capacity_factors = config.get("capacity_factors", [0.0] * 3 + [2.0] * 29)
dense_layers = {0, 1, 2}
self.transformer_blocks = [
TransformerBlock(
hidden, num_heads, num_kv_heads, head_dim, dense_hidden,
is_moe=(i not in dense_layers),
num_experts=num_experts, expert_hidden=expert_hidden,
route_scale=route_scale, text_dim=text_dim,
capacity_factor=capacity_factors[i],
)
for i in range(num_layers)
]
# norm_out: AdaLayerNormContinuous(elementwise_affine=False, eps=1e-6)
# Applies LayerNorm before adaptive modulation
self.norm_out = {
"norm": nn.LayerNorm(hidden, affine=False, eps=1e-6),
"linear": nn.Linear(hidden, hidden * 2),
}
# proj_out: [64, 2048] β 64 = patch_sizeΒ² * out_channels
self.proj_out = nn.Linear(hidden, in_channels, bias=False)
def __call__(self, hidden_states, timestep, txt_kv):
B = hidden_states.shape[0]
x = self.img_in(hidden_states)
# Timesteps(scale=1000): multiply by 1000 then sinusoidal embed
# Input timestep is already sigma*1000 from the scheduler
t_emb = timestep_embedding(timestep * 1000, self.hidden_dim).astype(x.dtype)
c = self.time_text_embed["timestep_embedder"](t_emb)
c = self.time_text_embed["norm"](c)
txt_kv = self.txt_norm(txt_kv)
# Build RoPE: image patches are on a grid, text follows after
N_img = hidden_states.shape[1]
grid_h = int(N_img ** 0.5)
grid_w = N_img // grid_h
img_cos, img_sin = compute_image_rope(
grid_h, grid_w, self._axes_dim,
self._pos_cos, self._pos_sin, self._neg_cos, self._neg_sin,
scale_rope=self._scale_rope,
)
T_txt = txt_kv.shape[1]
# With scale_rope, text starts at max(H/2, W/2)
max_vid_idx = max(grid_h // 2, grid_w // 2) if self._scale_rope else max(grid_h, grid_w)
txt_cos, txt_sin = compute_text_rope(T_txt, max_vid_idx, self._axes_dim, self._pos_cos, self._pos_sin)
img_rope = (img_cos, img_sin)
txt_rope = (txt_cos, txt_sin)
for block in self.transformer_blocks:
x = block(x, txt_kv, c, img_rope=img_rope, txt_rope=txt_rope)
# AdaLayerNormContinuous: norm first, then adaptive modulation
mod = self.norm_out["linear"](nn.silu(c))
scale, shift = mx.split(mod, 2, axis=-1) # scale first, shift second
x = self.norm_out["norm"](x) * (1 + scale[:, None, :]) + shift[:, None, :]
x = self.proj_out(x)
return x
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