Instructions to use litert-community/Idol with libraries, inference providers, notebooks, and local apps. Follow these links to get started.
- Libraries
- LiteRT
How to use litert-community/Idol with LiteRT:
# No code snippets available yet for this library. # To use this model, check the repository files and the library's documentation. # Want to help? PRs adding snippets are welcome at: # https://github.com/huggingface/huggingface.js
- Notebooks
- Google Colab
- Kaggle
File size: 26,601 Bytes
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Every GPU call stays well under 2 s on the S26 (CONTRACT.md "Forms"), so the big parts are split:
denoiser den_ctx (condition refiner, once per LoRA phase), den_in (time embedding, noise refiner, camera MLP),
den_joint_00 .. den_joint_23 (one joint block each; _00 concatenates the streams, _23 adds the heads)
octree oct (one graph, one signature per row bucket 64 / 256 / 1024 / 4096 / 8192: the weights are shared)
gaussians gs_0 .. gs_7 (two blocks each; gs_0 embeds the anchors, gs_7 projects to the 480 features)
dinov3 dino_0 .. dino_3 (eight layers each; dino_0 normalises and embeds the pixels, dino_3 ends in both norms)
vae vae_0 .. vae_2 (one down stage each), vae_3 (down 3 + mid resnet 0), vae_attn (mid attention, fp32),
vae_4 (mid resnet 1, head, quant_conv)
Host inputs instead of in-graph math, for fp16 range: sinusoidal features of the diffusion time and the octree level
(args up to 1000 rad), the point position embeddings (args up to 2^16 * 2pi), the denoiser's fixed latent-token
position embedding, and DINOv3's RoPE tables. The turbo LoRA is kept as side matmuls: one graph set, and a gate input
[1, 64] = (4 * slow, 4 * fast) per 32 ranks selects the phase.
"""
import math
import torch
import torch.nn as nn
import torch.nn.functional as F
import gpu_blocks as G
LORA_SCALE = 128.0 / 32.0
DEN_TOKENS, COND_TOKENS = 8192, 4101
OCT_BUCKETS = (64, 256, 1024, 4096, 8192)
def lora_pair(sd, key):
"""-> A [64, in] (slow rows then fast rows), B [out, 64] (slow columns then fast columns)."""
a = torch.cat([sd[f'{key}.slow_A'], sd[f'{key}.fast_A']], 0).float()
b = torch.cat([sd[f'{key}.slow_B'], sd[f'{key}.fast_B']], 1).float()
return a, b
def lora_gate(phase):
g = torch.zeros(1, 64)
g[:, :32] = LORA_SCALE if phase == 'slow' else 0.0
g[:, 32:] = LORA_SCALE if phase == 'fast' else 0.0
return g
class DenBlock(G.DenoiserBlockGPU):
"""DenoiserBlockGPU + the turbo LoRA on qkv, out, fc1, fc2: forward(x, mod or None, gate [1, 64])."""
def __init__(self, block, repo, lora_sd, key, chunk):
super().__init__(block, repo, chunk=chunk)
c, h, d = self.c, self.h, self.d
perm = G.deinterleave_perm(d)
a, b = lora_pair(lora_sd, f'{key}.attn.qkv')
self.qkv_a = G._linear(a, None)
def rows(i, permute):
bi = b[i * c:(i + 1) * c].reshape(h, d, 64)
if permute:
bi = bi[:, perm]
return G._linear(bi.reshape(c, 64), None)
self.q_b, self.k_b, self.v_b = rows(0, True), rows(1, True), rows(2, False)
self.out_a, self.out_b = [G._linear(t, None) for t in lora_pair(lora_sd, f'{key}.attn.out')]
self.fc1_a, self.fc1_b = [G._linear(t, None) for t in lora_pair(lora_sd, f'{key}.mlp.mlp.0')]
self.fc2_a, self.fc2_b = [G._linear(t, None) for t in lora_pair(lora_sd, f'{key}.mlp.mlp.2')]
def attn_l(self, hh, cos, sin, gate):
b, l, _ = hh.shape
half = self.d // 2
def rope(t):
t0, t1 = t[..., :half], t[..., half:]
return torch.cat([t0 * cos - t1 * sin, t0 * sin + t1 * cos], dim=-1)
ax = self.qkv_a(hh) * gate
q = G.safe_rms_unit(rope((self.q(hh) + self.q_b(ax)).reshape(b, l, self.h, self.d))) * self.gq
k = G.safe_rms_unit(rope((self.k(hh) + self.k_b(ax)).reshape(b, l, self.h, self.d))) * self.gk
v = (self.v(hh) + self.v_b(ax)).reshape(b, l, self.h, self.d)
o = G.attention(q.permute(0, 2, 1, 3), k.permute(0, 2, 1, 3), v.permute(0, 2, 1, 3), self.chunk)
o = o.reshape(b, l, self.c)
return self.out(o) + self.out_b(self.out_a(o) * gate)
def mlp_l(self, hh, gate):
u = self.fc1(hh) + self.fc1_b(self.fc1_a(hh) * gate)
u = G._gelu_tanh(u)
return self.fc2(u) + self.fc2_b(self.fc2_a(u) * gate)
def forward(self, x, mod, gate):
cos, sin = self.repo(x)
if not self.modulation:
x = x + self.attn_l(G.safe_layer_norm(x, self.eps1, self.n1w, self.n1b), cos, sin, gate)
return x + self.mlp_l(G.safe_layer_norm(x, self.eps2, self.n2w, self.n2b), gate)
m = mod + self.shift_table
c = self.c
shift_msa, scale_msa, gate_msa = m[:, 0:c], m[:, c:2 * c], m[:, 2 * c:3 * c]
shift_mlp, scale_mlp, gate_mlp = m[:, 3 * c:4 * c], m[:, 4 * c:5 * c], m[:, 5 * c:6 * c]
hh = G.safe_layer_norm(x, self.eps1) * (1 + scale_msa.unsqueeze(1)) + shift_msa.unsqueeze(1)
x = x + self.attn_l(hh, cos, sin, gate) * gate_msa.unsqueeze(1)
hh = G.safe_layer_norm(x, self.eps2) * (1 + scale_mlp.unsqueeze(1)) + shift_mlp.unsqueeze(1)
return x + self.mlp_l(hh, gate) * gate_mlp.unsqueeze(1)
def _mlp_seq(seq):
"""nn.Sequential(Linear, SiLU or GELU(tanh), Linear) -> a float copy."""
return nn.Sequential(*[G._linear(m.weight, m.bias) if isinstance(m, nn.Linear) else m for m in seq])
class DenCtx(nn.Module):
"""(feature1 [1, 4101, 1280], feature2 [1, 4101, 128], gate) -> h_cond [1, 4101, 1024]."""
def __init__(self, den, lora_sd, chunk):
super().__init__()
self.e1 = G._linear(den.cond_embedder.weight, den.cond_embedder.bias)
self.e2 = G._linear(den.cond_embedder2.weight, den.cond_embedder2.bias)
self.blocks = nn.ModuleList([DenBlock(b.float(), r.float(), lora_sd, f'context_refiner.{i}', chunk)
for i, (b, r) in enumerate(zip(den.context_refiner, den.context_repo_layers))])
def forward(self, feature1, feature2, gate):
h = self.e1(feature1) + self.e2(feature2)
for blk in self.blocks:
h = blk(h, None, gate)
return h
class DenIn(nn.Module):
"""(latent [1, 8192, 16], camera [1, 1, 5], t_freq [1, 256], pos_emb [1, 8192, 1024], gate)
-> h_x [1, 8192, 1024], h_cam [1, 1, 1024], t_mod [1, 6144], t_emb [1, 1024]."""
def __init__(self, den, lora_sd, chunk):
super().__init__()
self.t_mlp = _mlp_seq(den.t_embedder.mlp)
self.ada = _mlp_seq(den.adaLN_modulation)
self.inp = G._linear(den.input_layer.weight, den.input_layer.bias)
self.blocks = nn.ModuleList([DenBlock(b.float(), r.float(), lora_sd, f'noise_refiner.{i}', chunk)
for i, (b, r) in enumerate(zip(den.noise_refiner, den.noise_repo_layers))])
self.cam = _mlp_seq(den.cam_refiner.mlp)
def forward(self, latent, camera, t_freq, pos_emb, gate):
t_emb = self.t_mlp(t_freq)
t_mod = self.ada(t_emb)
h = self.inp(latent) + pos_emb
for blk in self.blocks:
h = blk(h, t_mod, gate)
return h, self.cam(camera), t_mod, t_emb
class DenJoint(nn.Module):
"""Joint block k. first: (h_x, h_cond, h_cam, t_mod, gate) -> h; middle: (h, t_mod, gate) -> h;
last: (h, t_mod, t_emb, gate) -> v_latent [1, 8192, 16], v_camera [1, 1, 5]."""
def __init__(self, den, k, lora_sd, chunk):
super().__init__()
self.first, self.last = k == 0, k == len(den.blocks) - 1
self.block = DenBlock(den.blocks[k].float(), den.repo_layers[k].float(), lora_sd, f'blocks.{k}', chunk)
if self.last:
self.shift_table = nn.Parameter(den.shift_table.detach().float().clone(), requires_grad=False)
self.out = G._linear(den.out_layer.weight, den.out_layer.bias)
self.cam_out = G._linear(den.cam_out_layer.weight, den.cam_out_layer.bias)
def forward(self, *args):
if self.first:
h_x, h_cond, h_cam, t_mod, gate = args
h = torch.cat([h_x, h_cond, h_cam], dim=1)
elif self.last:
h, t_mod, t_emb, gate = args
else:
h, t_mod, gate = args
h = self.block(h, t_mod, gate)
if not self.last:
return h
st = self.shift_table + t_emb.unsqueeze(1)
shift, scale = st[:, 0:1], st[:, 1:2]
hx = G.safe_layer_norm(h[:, :DEN_TOKENS], 1e-5) * (1 + scale) + shift
hc = G.safe_layer_norm(h[:, -1:], 1e-5) * (1 + scale) + shift
return self.out(hx), self.cam_out(hc)
class Octree(nn.Module):
"""(cells [1, L, 3], cells_pe [1, L, 1024], l_freq [1, 256], latent [1, 8192, 16]) -> logits [1, L, 8]."""
def __init__(self, dec, chunk):
super().__init__()
self.in_proj = G._linear(dec.in_proj.weight, dec.in_proj.bias)
self.inp = G._linear(dec.input_layer.weight, dec.input_layer.bias)
self.l_mlp = _mlp_seq(dec.l_embedder.mlp)
self.ada = _mlp_seq(dec.adaLN_modulation)
self.blocks = nn.ModuleList([G.OctreeBlockGPU(b.float(), chunk) for b in dec.blocks])
self.out = G._linear(dec.out_proj.weight, dec.out_proj.bias)
def forward(self, cells, cells_pe, l_freq, latent):
h = self.inp(self.in_proj(cells) + cells_pe)
mod = self.ada(self.l_mlp(l_freq))
for blk in self.blocks:
h = blk(h, mod, latent)
return self.out(G.safe_layer_norm(h, 1e-5))
class Gauss(nn.Module):
"""Blocks [lo, hi) of the Gaussian decoder. first: (anchors [1, A, 3], anchors_pe [1, A, 1024], latent) -> h;
others: (h, latent) -> h; the last ends in the output projection -> features [1, A, 480]."""
def __init__(self, dgs, lo, hi, chunk):
super().__init__()
self.first, self.last = lo == 0, hi == len(dgs.blocks)
if self.first:
self.in_proj = G._linear(dgs.in_proj.weight, dgs.in_proj.bias)
self.inp = G._linear(dgs.input_layer.weight, dgs.input_layer.bias)
self.blocks = nn.ModuleList([G.GaussianBlockGPU(dgs.blocks[i].float(), chunk) for i in range(lo, hi)])
if self.last:
self.out = G._linear(dgs.out_proj.weight, dgs.out_proj.bias)
def forward(self, *args):
if self.first:
anchors, anchors_pe, latent = args
h = self.inp(self.in_proj(anchors) + anchors_pe)
else:
h, latent = args
for blk in self.blocks:
h = blk(h, latent)
return self.out(G.safe_layer_norm(h, 1e-5)) if self.last else h
IMAGENET_MEAN = (0.485, 0.456, 0.406)
IMAGENET_STD = (0.229, 0.224, 0.225)
class Dino(nn.Module):
"""DINOv3 layers [lo, hi). first: (pixels [1, 3, 1024, 1024] in [0, 1], cos, sin) -> h [1, 4101, 1280];
others: (h, cos, sin) -> h; the last ends in the model norm and idol's F.layer_norm -> feature1."""
def __init__(self, model, lo, hi, chunk):
super().__init__()
self.first, self.last = lo == 0, hi == len(model.model.layer)
emb = model.embeddings
if self.first:
self.register_buffer('mean', torch.tensor(IMAGENET_MEAN).view(1, 3, 1, 1))
self.register_buffer('inv_std', 1.0 / torch.tensor(IMAGENET_STD).view(1, 3, 1, 1))
pe = emb.patch_embeddings
self.patch = nn.Conv2d(3, pe.out_channels, pe.kernel_size, pe.stride, bias=True)
self.patch.weight.data = pe.weight.detach().float().clone()
self.patch.bias.data = pe.bias.detach().float().clone()
self.cls = nn.Parameter(emb.cls_token.detach().float().clone(), requires_grad=False)
self.reg = nn.Parameter(emb.register_tokens.detach().float().clone(), requires_grad=False)
self.layers = nn.ModuleList([G.DinoBlockGPU(model.model.layer[i].float(), 20, chunk) for i in range(lo, hi)])
if self.last:
self.nw = nn.Parameter(model.norm.weight.detach().float().clone(), requires_grad=False)
self.nb = nn.Parameter(model.norm.bias.detach().float().clone(), requires_grad=False)
self.neps = model.norm.eps
def forward(self, x, cos, sin):
if self.first:
p = self.patch((x - self.mean) * self.inv_std) # [1, 1280, 64, 64]
p = p.flatten(2).transpose(1, 2)
x = torch.cat([self.cls, self.reg, p], dim=1)
for layer in self.layers:
x = layer(x, cos, sin)
if self.last:
x = G.safe_layer_norm(x, self.neps, self.nw, self.nb)
x = G.safe_layer_norm(x, 1e-5)
return x
# -- FLUX.2 VAE encoder ----------------------------------------------------------------------------------------
class PooledGroupNorm(nn.Module):
"""GroupNorm without moving channels into the batch: per-channel spatial means and abs-maxes by a hierarchy of
pools (no reduction over more than 1024 values at once), group statistics on [1, C] vectors, and the centred map
divided by its per-group abs-max before squaring so the fp16 squares cannot overflow. Exact in real arithmetic.
The abs-max goes through a max pool first (exact: a max of maxes): one REDUCE_MAX over the 1024 x 1024 map of
the VAE's first stage made each call of that graph 8 s on the Galaxy S26 GPU (vae_1 at 512 x 512: 1.6 s)."""
def __init__(self, gn, hw):
super().__init__()
self.g, self.c, self.eps = gn.num_groups, gn.num_channels, gn.eps
self.w = nn.Parameter(gn.weight.detach().float().clone().view(1, -1, 1, 1), requires_grad=False)
self.b = nn.Parameter(gn.bias.detach().float().clone().view(1, -1, 1, 1), requires_grad=False)
self.k = max(1, hw // 32)
# group -> channel expansion as a one-hot FULLY_CONNECTED (an expand or a broadcast MUL by ones becomes
# BROADCAST_TO, which has no GPU op); exact: each output is 1 * one group value
self.expand = nn.Linear(self.g, self.c, bias=False)
self.expand.weight.data = (torch.arange(self.c)[:, None] // (self.c // self.g) ==
torch.arange(self.g)[None, :]).float()
def _chan_mean(self, x):
if self.k > 1:
x = F.avg_pool2d(x, self.k)
return x.mean(dim=(2, 3), keepdim=True) # [1, C, 1, 1]
def _group(self, v): # [1, C, 1, 1] -> group mean, per channel
g = v.reshape(1, self.g, self.c // self.g).mean(-1)
return self.expand(g).reshape(1, self.c, 1, 1)
def forward(self, x):
d = x - self._group(self._chan_mean(x))
m = d.abs()
if self.k > 1:
m = F.max_pool2d(m, self.k)
m = m.amax(dim=(2, 3), keepdim=True)
s = m.reshape(1, self.g, self.c // self.g).amax(-1)
s = self.expand(s).reshape(1, self.c, 1, 1).clamp(min=1e-2)
ds = d / s
var = self._group(self._chan_mean(ds * ds))
return ds * torch.rsqrt(var + self.eps / (s * s)) * self.w + self.b
def _patch_gn(module, hw):
for name, child in list(module.named_children()):
if isinstance(child, nn.GroupNorm):
setattr(module, name, PooledGroupNorm(child, hw))
else:
_patch_gn(child, hw)
class VaeAttn(nn.Module):
"""diffusers Attention of the VAE mid block (one head, residual, rescale 1) with chunked rank-4 attention."""
def __init__(self, attn, chunk, hw):
super().__init__()
self.gn = PooledGroupNorm(attn.group_norm, hw)
self.q, self.k, self.v = [G._linear(m.weight, m.bias) for m in (attn.to_q, attn.to_k, attn.to_v)]
self.o = G._linear(attn.to_out[0].weight, attn.to_out[0].bias)
self.heads, self.scale, self.chunk = attn.heads, attn.scale, chunk
self.residual, self.rescale = attn.residual_connection, attn.rescale_output_factor
def forward(self, x, *args, **kwargs):
b, c, hh, ww = x.shape
h = self.gn(x).reshape(b, c, hh * ww).transpose(1, 2)
d = c // self.heads
q = (self.q(h) * self.scale).reshape(b, hh * ww, self.heads, d).permute(0, 2, 1, 3)
k = self.k(h).reshape(b, hh * ww, self.heads, d).permute(0, 2, 1, 3)
v = self.v(h).reshape(b, hh * ww, self.heads, d).permute(0, 2, 1, 3)
o = G.attention(q, k, v, self.chunk).reshape(b, hh * ww, c)
o = self.o(o).transpose(1, 2).reshape(b, c, hh, ww)
if self.residual:
o = o + x
return o / self.rescale
class Vae(nn.Module):
"""FLUX.2 VAE encoder, part p:
0: x in [0, 1] [1, 3, 1024, 1024] -> conv_in, down 0 -> [1, 128, 512, 512]; 1: down 1 -> [1, 256, 256, 256];
2: down 2 -> [1, 512, 128, 128]; 3: down 3, mid resnet 0 -> [1, 512, 128, 128];
'attn': the mid block's attention (one head over 16,384 tokens, its own graph to keep each GPU call short);
4: mid resnet 1, norm, SiLU, conv_out, quant_conv -> moments [1, 64, 128, 128]."""
SIZES = {0: 1024, 1: 512, 2: 256, 3: 128, 'attn': 128, 4: 128}
PARTS = (0, 1, 2, 3, 'attn', 4)
def __init__(self, vae, part, chunk):
super().__init__()
enc = vae.encoder
self.part = part
hw = self.SIZES[part]
if part in (0, 1, 2, 3):
self.down = enc.down_blocks[part]
_patch_gn(self.down, hw)
if part == 0:
self.conv_in = enc.conv_in
mid = enc.mid_block
if part == 3:
self.res = mid.resnets[0]
_patch_gn(self.res, hw)
if part == 'attn':
self.attn = VaeAttn(mid.attentions[0], chunk, hw)
if part == 4:
self.res = mid.resnets[1]
_patch_gn(self.res, hw)
self.norm_out = PooledGroupNorm(enc.conv_norm_out, hw)
self.conv_out = enc.conv_out
self.quant_conv = vae.quant_conv
def forward(self, x):
p = self.part
if p == 0:
x = self.conv_in(x * 2 - 1)
if p in (0, 1, 2, 3):
x = self.down(x)
if p == 3:
x = self.res(x, None)
if p == 'attn':
x = self.attn(x)
if p == 4:
x = self.res(x, None)
x = self.quant_conv(self.conv_out(F.silu(self.norm_out(x))))
return x
# -- host-side features (float32 on the CPU; the Kotlin glue computes the same) ----------------------------------
def sinusoid(value, dim=256, max_period=10000.0, two_pi=False):
"""SinusoidalEmbedder's frequency features of one scalar -> [1, dim] float32."""
half = dim // 2
freqs = torch.exp(-math.log(max_period) * torch.arange(start=0, end=half, dtype=torch.float32) / half)
args = torch.tensor([float(value)], dtype=torch.float32)[:, None] * freqs[None]
if two_pi:
args = args * 2 * torch.pi
return torch.cat([torch.cos(args), torch.sin(args)], dim=-1)
def point_pe(points, channels=1024, max_res=10):
"""PcdAbsolutePositionEmbedderv2 of points [N, 3] in [0, 1] -> [N, 1024] float32."""
freq_dim = channels // 3 // 2
freqs = torch.pow(2.0, torch.linspace(0.0, float(max_res), steps=freq_dim, dtype=torch.float32))
ang = points.float().unsqueeze(-1) * freqs * torch.pi
emb = torch.cat([torch.sin(ang), torch.cos(ang)], dim=-1).reshape(points.shape[0], -1)
return torch.cat([emb, torch.zeros(points.shape[0], channels - emb.shape[1])], dim=-1)
# ---------------------------------------------------------------- shared middle joint block (state lever, round 2)
# The weight inputs of the shared joint graph after (h, t_mod, gate), in input order args_3 .. args_32. Linear weights
# are passed transposed ([1, in, out]), so each projection is one BATCH_MATMUL with a runtime operand.
SHARED_WEIGHT_NAMES = ['repo_norm_w', 'repo_norm_b', 'repo_gate_t', 'repo_content_t', 'repo_ang_t',
'q_t', 'q_b', 'k_t', 'k_b', 'v_t', 'v_b', 'gq', 'gk', 'out_t', 'out_b', 'fc1_t', 'fc1_b',
'fc2_t', 'fc2_b', 'shift', 'lqkv_a_t', 'lq_b_t', 'lk_b_t', 'lv_b_t', 'lout_a_t', 'lout_b_t',
'lfc1_a_t', 'lfc1_b_t', 'lfc2_a_t', 'lfc2_b_t']
def shared_block_weights(jb):
"""A middle DenJoint's weights in SHARED_WEIGHT_NAMES order (float32 tensors, the shapes of the graph inputs)."""
def tw(lin):
return lin.weight.detach().float().t().contiguous()[None]
def row(v):
return v.detach().float()[None, None]
b = jb.block
r = b.repo
return [row(r.norm_w), row(r.norm_b), tw(r.gate), tw(r.content), tw(r.ang),
tw(b.q), row(b.q.bias), tw(b.k), row(b.k.bias), tw(b.v), row(b.v.bias), b.gq.detach().float(),
b.gk.detach().float(), tw(b.out), row(b.out.bias), tw(b.fc1), row(b.fc1.bias), tw(b.fc2), row(b.fc2.bias),
b.shift_table.detach().float(), tw(b.qkv_a), tw(b.q_b), tw(b.k_b), tw(b.v_b), tw(b.out_a), tw(b.out_b),
tw(b.fc1_a), tw(b.fc1_b), tw(b.fc2_a), tw(b.fc2_b)]
class DenJointShared(nn.Module):
"""One graph for every middle joint block: (h [1, L, 1024], t_mod [1, 6144], gate [1, 64], *weights) -> h, the
block's weights as runtime inputs (shared_block_weights order). Same arithmetic as DenBlock.forward; compiled once
per photo on the phone instead of once per block."""
def __init__(self, ref_joint):
super().__init__()
b = ref_joint.block
self.c, self.h, self.d, self.chunk = b.c, b.h, b.d, b.chunk
self.eps1, self.eps2, self.repo_eps, self.repo_half = b.eps1, b.eps2, b.repo.eps, b.repo.half
def forward(self, x, mod, gate, *w):
W = dict(zip(SHARED_WEIGHT_NAMES, w))
c, H, d = self.c, self.h, self.d
bsz, L, _ = x.shape
mm = torch.matmul
g = gate[:, None, :]
hr = G.safe_layer_norm(x, self.repo_eps, W['repo_norm_w'], W['repo_norm_b'])
a = mm(F.silu(mm(hr, W['repo_gate_t'])) * mm(hr, W['repo_content_t']), W['repo_ang_t'])
a = a.reshape(bsz, L, H, self.repo_half)
cos, sin = torch.cos(a), torch.sin(a)
m = mod + W['shift']
shift_msa, scale_msa, gate_msa = m[:, 0:c], m[:, c:2 * c], m[:, 2 * c:3 * c]
shift_mlp, scale_mlp, gate_mlp = m[:, 3 * c:4 * c], m[:, 4 * c:5 * c], m[:, 5 * c:6 * c]
hh = G.safe_layer_norm(x, self.eps1) * (1 + scale_msa.unsqueeze(1)) + shift_msa.unsqueeze(1)
half = d // 2
def rope(t):
t0, t1 = t[..., :half], t[..., half:]
return torch.cat([t0 * cos - t1 * sin, t0 * sin + t1 * cos], dim=-1)
ax = mm(hh, W['lqkv_a_t']) * g
q = G.safe_rms_unit(rope((mm(hh, W['q_t']) + W['q_b'] + mm(ax, W['lq_b_t'])).reshape(bsz, L, H, d))) * W['gq']
k = G.safe_rms_unit(rope((mm(hh, W['k_t']) + W['k_b'] + mm(ax, W['lk_b_t'])).reshape(bsz, L, H, d))) * W['gk']
v = (mm(hh, W['v_t']) + W['v_b'] + mm(ax, W['lv_b_t'])).reshape(bsz, L, H, d)
o = G.attention(q.permute(0, 2, 1, 3), k.permute(0, 2, 1, 3), v.permute(0, 2, 1, 3), self.chunk)
o = o.reshape(bsz, L, c)
x = x + (mm(o, W['out_t']) + W['out_b'] + mm(mm(o, W['lout_a_t']) * g, W['lout_b_t'])) * gate_msa.unsqueeze(1)
hh = G.safe_layer_norm(x, self.eps2) * (1 + scale_mlp.unsqueeze(1)) + shift_mlp.unsqueeze(1)
u = G._gelu_tanh(mm(hh, W['fc1_t']) + W['fc1_b'] + mm(mm(hh, W['lfc1_a_t']) * g, W['lfc1_b_t']))
return x + (mm(u, W['fc2_t']) + W['fc2_b'] + mm(mm(u, W['lfc2_a_t']) * g, W['lfc2_b_t'])) * gate_mlp.unsqueeze(1)
# ---------------------------------------------------------------- shared middle Gaussian decoder graph (state lever)
# One GaussianBlockGPU's weights as graph inputs, in input order: self-attention, cross-attention, norm2's affine, MLP.
# Linear weights are passed transposed ([1, in, out]), as for the shared joint block.
GAUSS_BLOCK_WEIGHT_NAMES = ['sa_q_t', 'sa_q_b', 'sa_k_t', 'sa_k_b', 'sa_v_t', 'sa_v_b', 'sa_gq', 'sa_gk', 'sa_out_t',
'sa_out_b', 'ca_q_t', 'ca_q_b', 'ca_k_t', 'ca_k_b', 'ca_v_t', 'ca_v_b', 'ca_gq', 'ca_gk',
'ca_out_t', 'ca_out_b', 'n2_w', 'n2_b', 'fc1_t', 'fc1_b', 'fc2_t', 'fc2_b']
def gauss_block_weights(gb):
"""One GaussianBlockGPU's weights in GAUSS_BLOCK_WEIGHT_NAMES order (float32 tensors, the graph input shapes)."""
def tw(lin):
return lin.weight.detach().float().t().contiguous()[None]
def row(v):
return v.detach().float().reshape(1, 1, -1)
def mha(m):
return [tw(m.q), row(m.q.bias), tw(m.k), row(m.k.bias), tw(m.v), row(m.v.bias), m.gq.detach().float(),
m.gk.detach().float(), tw(m.out), row(m.out.bias)]
assert gb.n2w is not None and gb.n2b is not None
return (mha(gb.self_attn) + mha(gb.cross_attn) +
[row(gb.n2w), row(gb.n2b), tw(gb.fc1), row(gb.fc1.bias), tw(gb.fc2), row(gb.fc2.bias)])
def gauss_shared_weights(g):
"""A middle Gauss graph's weights: its blocks' gauss_block_weights one after another."""
return [t for b in g.blocks for t in gauss_block_weights(b)]
class GaussShared(nn.Module):
"""One graph for the Gaussian decoder's middle graphs (gs_1 .. gs_6, two blocks each): (h [1, A, 1024],
latent [1, 8192, 16], *weights) -> h, the blocks' weights as runtime inputs (gauss_shared_weights order). Same
arithmetic as Gauss.forward for a middle graph; compiled once per photo on the phone instead of six times."""
def __init__(self, ref):
super().__init__()
assert not ref.first and not ref.last
b0 = ref.blocks[0]
self.n = len(ref.blocks)
self.eps = (b0.e1, b0.e2, b0.e3)
self.sa = (b0.self_attn.h, b0.self_attn.c, b0.self_attn.d, b0.self_attn.chunk)
self.ca = (b0.cross_attn.h, b0.cross_attn.c, b0.cross_attn.d, b0.cross_attn.chunk)
@staticmethod
def _mha(x, src, W, p, heads, c, d, chunk):
mm = torch.matmul
b, lq, _ = x.shape
lk = src.shape[1]
q = G.safe_rms_unit((mm(x, W[p + 'q_t']) + W[p + 'q_b']).reshape(b, lq, heads, d)) * W[p + 'gq']
k = G.safe_rms_unit((mm(src, W[p + 'k_t']) + W[p + 'k_b']).reshape(b, lk, heads, d)) * W[p + 'gk']
v = (mm(src, W[p + 'v_t']) + W[p + 'v_b']).reshape(b, lk, heads, d)
o = G.attention(q.permute(0, 2, 1, 3), k.permute(0, 2, 1, 3), v.permute(0, 2, 1, 3), chunk)
return mm(o.reshape(b, lq, c), W[p + 'out_t']) + W[p + 'out_b']
def forward(self, h, latent, *w):
n = len(GAUSS_BLOCK_WEIGHT_NAMES)
assert len(w) == n * self.n, len(w)
e1, e2, e3 = self.eps
for i in range(self.n):
W = dict(zip(GAUSS_BLOCK_WEIGHT_NAMES, w[i * n:(i + 1) * n]))
x = G.safe_layer_norm(h, e1)
h = h + self._mha(x, x, W, 'sa_', *self.sa)
h = h + self._mha(G.safe_layer_norm(h, e2, W['n2_w'], W['n2_b']), latent, W, 'ca_', *self.ca)
u = G._gelu_tanh(torch.matmul(G.safe_layer_norm(h, e3), W['fc1_t']) + W['fc1_b'])
h = h + (torch.matmul(u, W['fc2_t']) + W['fc2_b'])
return h
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