import math from dataclasses import dataclass import torch from torch import Tensor, nn import comfy.ops import comfy.ldm.common_dit from comfy.ldm.flux import layers from comfy.ldm.flux.layers import ( EmbedND, MLPEmbedder, RMSNorm, QKNorm, SelfAttention, ModulationOut, Modulation, timestep_embedding, ) from comfy.ldm.flux.math import attention class Approximator(nn.Module): def __init__(self, in_dim: int, out_dim: int, hidden_dim: int, n_layers = 4, operations=None): super().__init__() self.in_proj = operations.Linear(in_dim, hidden_dim, bias=True) self.layers = nn.ModuleList([MLPEmbedder( hidden_dim, hidden_dim, operations=operations) for x in range( n_layers)]) self.norms = nn.ModuleList([RMSNorm( hidden_dim, operations=operations) for x in range( n_layers)]) self.out_proj = operations.Linear(hidden_dim, out_dim) @property def device(self): # Get the device of the module (assumes all parameters are on the same device) return next(self.parameters()).device def forward(self, x: Tensor) -> Tensor: x = self.in_proj(x) for layer, norms in zip(self.layers, self.norms): x = x + layer(norms(x)) x = self.out_proj(x) return x class DoubleStreamBlock(layers.DoubleStreamBlock): def __init__(self, *args, **kwargs): super().__init__(*args, **kwargs) del self.img_mod del self.txt_mod def forward(self, img: Tensor, txt: Tensor, pe: Tensor, distill_vec: Tensor | None=None): (img_mod1, img_mod2), (txt_mod1, txt_mod2) = distill_vec # prepare image for attention img_modulated = self.img_norm1(img) img_modulated = (1 + img_mod1.scale) * img_modulated + img_mod1.shift img_qkv = self.img_attn.qkv(img_modulated) img_q, img_k, img_v = img_qkv.view(img_qkv.shape[0], img_qkv.shape[1], 3, self.num_heads, -1).permute(2, 0, 3, 1, 4) img_q, img_k = self.img_attn.norm(img_q, img_k, img_v) # prepare txt for attention txt_modulated = self.txt_norm1(txt) txt_modulated = (1 + txt_mod1.scale) * txt_modulated + txt_mod1.shift txt_qkv = self.txt_attn.qkv(txt_modulated) txt_q, txt_k, txt_v = txt_qkv.view(txt_qkv.shape[0], txt_qkv.shape[1], 3, self.num_heads, -1).permute(2, 0, 3, 1, 4) txt_q, txt_k = self.txt_attn.norm(txt_q, txt_k, txt_v) # run actual attention attn = attention(torch.cat((txt_q, img_q), dim=2), torch.cat((txt_k, img_k), dim=2), torch.cat((txt_v, img_v), dim=2), pe=pe) txt_attn, img_attn = attn[:, : txt.shape[1]], attn[:, txt.shape[1] :] # calculate the img bloks img = img + img_mod1.gate * self.img_attn.proj(img_attn) img = img + img_mod2.gate * self.img_mlp((1 + img_mod2.scale) * self.img_norm2(img) + img_mod2.shift) # calculate the txt bloks txt += txt_mod1.gate * self.txt_attn.proj(txt_attn) txt += txt_mod2.gate * self.txt_mlp((1 + txt_mod2.scale) * self.txt_norm2(txt) + txt_mod2.shift) if txt.dtype == torch.float16: txt = torch.nan_to_num(txt, nan=0.0, posinf=65504, neginf=-65504) return img, txt class SingleStreamBlock(layers.SingleStreamBlock): """ A DiT block with parallel linear layers as described in https://arxiv.org/abs/2302.05442 and adapted modulation interface. """ def __init__(self, *args, **kwargs): super().__init__(*args, **kwargs) del self.modulation def forward(self, x: Tensor, pe: Tensor, distill_vec: Tensor | None=None) -> Tensor: mod = distill_vec x_mod = (1 + mod.scale) * self.pre_norm(x) + mod.shift qkv, mlp = torch.split(self.linear1(x_mod), [3 * self.hidden_size, self.mlp_hidden_dim], dim=-1) q, k, v = qkv.view(qkv.shape[0], qkv.shape[1], 3, self.num_heads, -1).permute(2, 0, 3, 1, 4) q, k = self.norm(q, k, v) # compute attention attn = attention(q, k, v, pe=pe) # compute activation in mlp stream, cat again and run second linear layer output = self.linear2(torch.cat((attn, self.mlp_act(mlp)), 2)) x += mod.gate * output if x.dtype == torch.float16: x = torch.nan_to_num(x, nan=0.0, posinf=65504, neginf=-65504) return x class LastLayer(layers.LastLayer): def __init__(self, *args, **kwargs): super().__init__(*args, **kwargs) del self.adaLN_modulation def forward(self, x: Tensor, distill_vec: Tensor | None=None) -> Tensor: shift, scale = distill_vec shift = shift.squeeze(1) scale = scale.squeeze(1) x = (1 + scale[:, None, :]) * self.norm_final(x) + shift[:, None, :] x = self.linear(x) return x